\renewcommand{\thehlo}{Sep 23 2001}
\renewcommand{\thehre}{Adams E$_2$ term for $S^0$}


\dm{1}
\begin{bdl}
\item[1/1]
\mb{1/1}
\begin{gl}
\item[1]
{\rm
Sq(2)[0]}
\\ $h_{1}:$   [0]
\end{gl}
\end{bdl}



\dm{2}
\begin{bdl}
\item[2/2]
\mb{2/2}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}



\dm{3}
\begin{bdl}
\item[3/3]
\mb{3/3}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\\ $h_{2}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/3]
\mb{2/3}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{2}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/3]
\mb{1/3}
\begin{gl}
\item[2]
{\rm
Sq(4)[0]}
\\ $h_{2}:$   [0]
\end{gl}
\end{bdl}



\dm{6}
\begin{bdl}
\item[2/6]
\mb{2/6}
\begin{gl}
\item[3]
{\rm
Sq(4)[2]}
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}



\dm{7}
\begin{bdl}
\item[4/7]
\mb{4/7}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{3}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/7]
\mb{3/7}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{3}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/7]
\mb{2/7}
\begin{gl}
\item[4]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{3}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/7]
\mb{1/7}
\begin{gl}
\item[3]
{\rm
Sq(8)[0]}
\\ $h_{3}:$   [0]
\end{gl}
\end{bdl}



\dm{8}
\begin{bdl}
\item[3/8]
\mb{3/8}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/8]
\mb{2/8}
\begin{gl}
\item[5]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}



\dm{9}
\begin{bdl}
\item[5/9]
\mb{5/9}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/9]
\mb{4/9}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/9]
\mb{3/9}
\begin{gl}
\item[4]
{\rm
Sq(2)[5]}
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}



\dm{10}
\begin{bdl}
\item[6/10]
\mb{6/10}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}



\dm{11}
\begin{bdl}
\item[7/11]
\mb{7/11}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/11]
\mb{6/11}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/11]
\mb{5/11}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}



\dm{14}
\begin{bdl}
\item[6/14]
\mb{6/14}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/14]
\mb{5/14}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/14]
\mb{4/14}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/14]
\mb{3/14}
\begin{gl}
\item[5]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/14]
\mb{2/14}
\begin{gl}
\item[6]
{\rm
Sq(8)[3]}
\\ $h_{3}:$   [3]
\end{gl}
\end{bdl}



\dm{15}
\begin{bdl}
\item[8/15]
\mb{8/15}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/15]
\mb{7/15}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/15]
\mb{6/15}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/15]
\mb{5/15}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/15]
\mb{4/15}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/15]
\mb{3/15}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/15]
\mb{2/15}
\begin{gl}
\item[7]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/15]
\mb{1/15}
\begin{gl}
\item[4]
{\rm
Sq(16)[0]}
\\ $h_{4}:$   [0]
\end{gl}
\end{bdl}



\dm{16}
\begin{bdl}
\item[7/16]
\mb{7/16}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/16]
\mb{6/16}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/16]
\mb{2/16}
\begin{gl}
\item[8]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{4}:$   [1]
\end{gl}
\end{bdl}



\dm{17}
\begin{bdl}
\item[9/17]
\mb{9/17}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/17]
\mb{8/17}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/17]
\mb{7/17}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/17]
\mb{6/17}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/17]
\mb{5/17}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/17]
\mb{4/17}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/17]
\mb{3/17}
\begin{gl}
\item[7]
{\rm
Sq(2)[8]}
\\ $h_{1}:$   [8]
\\ $h_{4}:$   [1]
\end{gl}
\end{bdl}



\dm{18}
\begin{bdl}
\item[10/18]
\mb{10/18}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/18]
\mb{5/18}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/18]
\mb{4/18}
\begin{gl}
\item[6]
{\rm
Sq(5)[5]
+ Sq(2,1)[5]}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\\ $h_{4}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/18]
\mb{3/18}
\begin{gl}
\item[8]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/18]
\mb{2/18}
\begin{gl}
\item[9]
{\rm
Sq(4)[4]
+ Sq(1,1)[4]}
\\ $h_{2}:$   [4]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}



\dm{19}
\begin{bdl}
\item[11/19]
\mb{11/19}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/19]
\mb{10/19}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/19]
\mb{9/19}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/19]
\mb{3/19}
\begin{gl}
\item[9]
{\rm
Sq(6)[6]
+ Sq(3,1)[6]
+ Sq(0,2)[6]}
\end{gl}
\end{bdl}



\dm{20}
\begin{bdl}
\item[6/20]
\mb{6/20}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/20]
\mb{5/20}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/20]
\mb{4/20}
\begin{gl}
\item[8]
{\rm
Sq(7)[5]
+ Sq(4,1)[5]
+ Sq(1,2)[5]
+ Sq(0,0,1)[5]}
\end{gl}
\end{bdl}



\dm{21}
\begin{bdl}
\item[5/21]
\mb{5/21}
\begin{gl}
\item[9]
{\rm
Sq(2)[8]}
\\ $h_{1}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/21]
\mb{3/21}
\begin{gl}
\item[10]
{\rm
Sq(4)[9]}
\\ $h_{2}:$   [9]
\\ $h_{3}:$   [6]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}



\dm{22}
\begin{bdl}
\item[10/22]
\mb{10/22}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/22]
\mb{9/22}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/22]
\mb{8/22}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/22]
\mb{4/22}
\begin{gl}
\item[9]
{\rm
Sq(4)[9]
+ Sq(1,1)[9]}
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}



\dm{23}
\begin{bdl}
\item[12/23]
\mb{12/23}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/23]
\mb{11/23}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/23]
\mb{10/23}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/23]
\mb{9/23}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/23]
\mb{8/23}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/23]
\mb{7/23}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/23]
\mb{6/23}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/23]
\mb{5/23}
\begin{gl}
\item[10]
{\rm
Sq(4)[8]}
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/23]
\mb{4/23}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]
+ Sq(0,1)[10]}
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}



\dm{24}
\begin{bdl}
\item[11/24]
\mb{11/24}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/24]
\mb{10/24}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/24]
\mb{5/24}
\begin{gl}
\item[11]
{\rm
Sq(2)[10]}
\\ $h_{1}:$   [10]
\\ $h_{3}:$   [5]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}



\dm{25}
\begin{bdl}
\item[13/25]
\mb{13/25}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/25]
\mb{12/25}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/25]
\mb{11/25}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/25]
\mb{10/25}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/25]
\mb{9/25}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/25]
\mb{8/25}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}



\dm{26}
\begin{bdl}
\item[14/26]
\mb{14/26}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/26]
\mb{9/26}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/26]
\mb{8/26}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/26]
\mb{7/26}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/26]
\mb{6/26}
\begin{gl}
\item[9]
{\rm
Sq(3)[11]}
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}



\dm{27}
\begin{bdl}
\item[15/27]
\mb{15/27}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/27]
\mb{14/27}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/27]
\mb{13/27}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}



\dm{28}
\begin{bdl}
\item[10/28]
\mb{10/28}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/28]
\mb{9/28}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/28]
\mb{8/28}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}



\dm{29}
\begin{bdl}
\item[9/29]
\mb{9/29}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/29]
\mb{8/29}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/29]
\mb{7/29}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}



\dm{30}
\begin{bdl}
\item[14/30]
\mb{14/30}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/30]
\mb{13/30}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/30]
\mb{12/30}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/30]
\mb{11/30}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/30]
\mb{10/30}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/30]
\mb{9/30}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/30]
\mb{8/30}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/30]
\mb{7/30}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/30]
\mb{6/30}
\begin{gl}
\item[10]
{\rm
Sq(2,2)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/30]
\mb{5/30}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/30]
\mb{4/30}
\begin{gl}
\item[11]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/30]
\mb{3/30}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{4}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/30]
\mb{2/30}
\begin{gl}
\item[10]
{\rm
Sq(16)[4]
+ Sq(9,0,1)[4]
+ Sq(6,1,1)[4]
+ Sq(3,2,1)[4]
+ Sq(0,3,1)[4]}
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}



\dm{31}
\begin{bdl}
\item[16/31]
\mb{16/31}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/31]
\mb{15/31}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/31]
\mb{14/31}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/31]
\mb{13/31}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/31]
\mb{12/31}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/31]
\mb{11/31}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/31]
\mb{10/31}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/31]
\mb{9/31}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/31]
\mb{8/31}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/31]
\mb{7/31}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/31]
\mb{6/31}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/31]
\mb{5/31}
\begin{gl}
\item[13]
{\rm
Sq(2,0,1)[10]}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/31]
\mb{4/31}
\begin{gl}
\item[12]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/31]
\mb{3/31}
\begin{gl}
\item[12]
{\rm
Sq(2)[10]}
\\ $h_{1}:$   [10]
\\ $h_{4}:$   [8]
\item[13]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/31]
\mb{2/31}
\begin{gl}
\item[11]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/31]
\mb{1/31}
\begin{gl}
\item[5]
{\rm
Sq(32)[0]}
\\ $h_{5}:$   [0]
\end{gl}
\end{bdl}



\dm{32}
\begin{bdl}
\item[15/32]
\mb{15/32}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/32]
\mb{14/32}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/32]
\mb{9/32}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/32]
\mb{8/32}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/32]
\mb{7/32}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/32]
\mb{6/32}
\begin{gl}
\item[12]
{\rm
Sq(3)[12]
+ Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/32]
\mb{4/32}
\begin{gl}
\item[13]
{\rm
Sq(6,2)[10]
+ Sq(3,3)[10]
+ Sq(2,1,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/32]
\mb{2/32}
\begin{gl}
\item[12]
{\rm
Sq(2)[5]}
\\ $h_{1}:$   [5]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}



\dm{33}
\begin{bdl}
\item[17/33]
\mb{17/33}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/33]
\mb{16/33}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/33]
\mb{15/33}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/33]
\mb{14/33}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/33]
\mb{13/33}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/33]
\mb{12/33}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/33]
\mb{7/33}
\begin{gl}
\item[11]
{\rm
Sq(2)[12]}
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/33]
\mb{5/33}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/33]
\mb{4/33}
\begin{gl}
\item[14]
{\rm
Sq(3)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/33]
\mb{3/33}
\begin{gl}
\item[14]
{\rm
Sq(2)[12]}
\\ $h_{1}:$   [12]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}



\dm{34}
\begin{bdl}
\item[18/34]
\mb{18/34}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/34]
\mb{13/34}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/34]
\mb{12/34}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/34]
\mb{11/34}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/34]
\mb{10/34}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/34]
\mb{9/34}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/34]
\mb{8/34}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/34]
\mb{6/34}
\begin{gl}
\item[13]
{\rm
Sq(4)[13]}
\\ $h_{2}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/34]
\mb{4/34}
\begin{gl}
\item[15]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{1}:$   [14]
\\ $h_{2}:$   [13]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/34]
\mb{3/34}
\begin{gl}
\item[15]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{5}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/34]
\mb{2/34}
\begin{gl}
\item[13]
{\rm
Sq(4)[5]}
\\ $h_{2}:$   [5]
\\ $h_{5}:$   [2]
\end{gl}
\end{bdl}



\dm{35}
\begin{bdl}
\item[19/35]
\mb{19/35}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/35]
\mb{18/35}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/35]
\mb{17/35}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/35]
\mb{9/35}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/35]
\mb{8/35}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/35]
\mb{7/35}
\begin{gl}
\item[12]
{\rm
Sq(0,2)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/35]
\mb{5/35}
\begin{gl}
\item[16]
{\rm
Sq(3)[14]
+ Sq(0,1)[14]}
\\ $h_{2}:$   [13]
\\ $h_{4}:$   [8]
\end{gl}
\end{bdl}



\dm{36}
\begin{bdl}
\item[14/36]
\mb{14/36}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/36]
\mb{13/36}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/36]
\mb{12/36}
\begin{gl}
\item[7]
{\rm
Sq(3)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/36]
\mb{6/36}
\begin{gl}
\item[14]
{\rm
Sq(0,2)[13]}
\end{gl}
\end{bdl}



\dm{37}
\begin{bdl}
\item[13/37]
\mb{13/37}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/37]
\mb{12/37}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/37]
\mb{11/37}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/37]
\mb{10/37}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/37]
\mb{9/37}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/37]
\mb{8/37}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/37]
\mb{7/37}
\begin{gl}
\item[13]
{\rm
Sq(2)[14]}
\\ $h_{1}:$   [14]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [10]
\item[14]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/37]
\mb{6/37}
\begin{gl}
\item[15]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/37]
\mb{5/37}
\begin{gl}
\item[17]
{\rm
Sq(2,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/37]
\mb{3/37}
\begin{gl}
\item[16]
{\rm
Sq(4)[13]
+ Sq(1,1)[13]}
\\ $h_{2}:$   [13]
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}



\dm{38}
\begin{bdl}
\item[18/38]
\mb{18/38}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/38]
\mb{17/38}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/38]
\mb{16/38}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/38]
\mb{9/38}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/38]
\mb{8/38}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/38]
\mb{7/38}
\begin{gl}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/38]
\mb{6/38}
\begin{gl}
\item[16]
{\rm
Sq(3,1)[15]}
\item[17]
{\rm
Sq(2)[17]}
\\ $h_{1}:$   [17]
\\ $h_{2}:$   [16]
\\ $h_{3}:$   [13]
\\ $h_{4}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/38]
\mb{5/38}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{3}:$   [12]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/38]
\mb{4/38}
\begin{gl}
\item[16]
{\rm
Sq(5,1)[12]
+ Sq(2,2)[12]}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{3}:$   [13]
\\ $h_{5}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/38]
\mb{3/38}
\begin{gl}
\item[17]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{3}:$   [11]
\\ $h_{5}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/38]
\mb{2/38}
\begin{gl}
\item[14]
{\rm
Sq(8)[5]
+ Sq(2,2)[5]}
\\ $h_{3}:$   [5]
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}



\dm{39}
\begin{bdl}
\item[20/39]
\mb{20/39}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/39]
\mb{19/39}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/39]
\mb{18/39}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/39]
\mb{17/39}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/39]
\mb{16/39}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/39]
\mb{15/39}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/39]
\mb{14/39}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/39]
\mb{13/39}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/39]
\mb{12/39}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/39]
\mb{9/39}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/39]
\mb{7/39}
\begin{gl}
\item[16]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/39]
\mb{5/39}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\\ $h_{3}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/39]
\mb{4/39}
\begin{gl}
\item[18]
{\rm
Sq(3)[16]
+ Sq(0,1)[16]}
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/39]
\mb{3/39}
\begin{gl}
\item[18]
{\rm
Sq(2)[14]}
\\ $h_{1}:$   [14]
\\ $h_{3}:$   [12]
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}



\dm{40}
\begin{bdl}
\item[19/40]
\mb{19/40}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/40]
\mb{18/40}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/40]
\mb{13/40}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/40]
\mb{12/40}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/40]
\mb{11/40}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/40]
\mb{10/40}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/40]
\mb{8/40}
\begin{gl}
\item[18]
{\rm
Sq(0,2)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/40]
\mb{6/40}
\begin{gl}
\item[18]
{\rm
Sq(3)[18]
+ Sq(0,1)[18]}
\\ $h_{5}:$   [1]
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{1}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/40]
\mb{5/40}
\begin{gl}
\item[20]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\\ $h_{5}:$   [2]
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/40]
\mb{4/40}
\begin{gl}
\item[19]
{\rm
Sq(7)[15]
+ Sq(4,1)[15]}
\item[20]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\\ $h_{2}:$   [16]
\\ $h_{3}:$   [14]
\\ $h_{5}:$   [4]
\end{gl}
\end{bdl}



\dm{41}
\begin{bdl}
\item[21/41]
\mb{21/41}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/41]
\mb{20/41}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/41]
\mb{19/41}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/41]
\mb{18/41}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/41]
\mb{17/41}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/41]
\mb{16/41}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/41]
\mb{11/41}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/41]
\mb{10/41}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/41]
\mb{7/41}
\begin{gl}
\item[17]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/41]
\mb{5/41}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/41]
\mb{4/41}
\begin{gl}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/41]
\mb{3/41}
\begin{gl}
\item[19]
{\rm
Sq(5,1)[13]}
\end{gl}
\end{bdl}



\dm{42}
\begin{bdl}
\item[22/42]
\mb{22/42}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/42]
\mb{17/42}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/42]
\mb{16/42}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/42]
\mb{15/42}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/42]
\mb{14/42}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/42]
\mb{13/42}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/42]
\mb{12/42}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/42]
\mb{9/42}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/42]
\mb{8/42}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\\ $h_{1}:$   [17]
\\ $h_{5}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/42]
\mb{7/42}
\begin{gl}
\item[18]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{5}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/42]
\mb{6/42}
\begin{gl}
\item[20]
{\rm
Sq(3)[20]}
\\ $h_{5}:$   [2]
\end{gl}
\end{bdl}



\dm{43}
\begin{bdl}
\item[23/43]
\mb{23/43}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/43]
\mb{22/43}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/43]
\mb{21/43}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/43]
\mb{13/43}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/43]
\mb{12/43}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/43]
\mb{11/43}
\begin{gl}
\item[11]
{\rm
Sq(3)[14]}
\end{gl}
\end{bdl}



\dm{44}
\begin{bdl}
\item[18/44]
\mb{18/44}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/44]
\mb{17/44}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/44]
\mb{16/44}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/44]
\mb{10/44}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/44]
\mb{6/44}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/44]
\mb{5/44}
\begin{gl}
\item[23]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/44]
\mb{4/44}
\begin{gl}
\item[22]
{\rm
Sq(1,1)[19]}
\end{gl}
\end{bdl}



\dm{45}
\begin{bdl}
\item[17/45]
\mb{17/45}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/45]
\mb{16/45}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/45]
\mb{15/45}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/45]
\mb{12/45}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/45]
\mb{9/45}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[18]
+ Sq(0,2)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/45]
\mb{7/45}
\begin{gl}
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [20]
\\ $h_{3}:$   [16]
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/45]
\mb{6/45}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/45]
\mb{5/45}
\begin{gl}
\item[24]
{\rm
Sq(3,1)[20]
+ Sq(3,1)[19]}
\\ $h_{5}:$   [3]
\item[25]
{\rm
Sq(2)[22]}
\\ $h_{1}:$   [22]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/45]
\mb{4/45}
\begin{gl}
\item[23]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{3}:$   [17]
\\ $h_{4}:$   [11]
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/45]
\mb{3/45}
\begin{gl}
\item[20]
{\rm
Sq(8)[14]
+ Sq(5,1)[14]}
\\ $h_{3}:$   [14]
\\ $h_{4}:$   [10]
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}



\dm{46}
\begin{bdl}
\item[22/46]
\mb{22/46}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/46]
\mb{21/46}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/46]
\mb{20/46}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/46]
\mb{19/46}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/46]
\mb{18/46}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/46]
\mb{17/46}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/46]
\mb{16/46}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/46]
\mb{15/46}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/46]
\mb{14/46}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/46]
\mb{11/46}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/46]
\mb{8/46}
\begin{gl}
\item[20]
{\rm
Sq(2,2)[16]
+ Sq(1,0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/46]
\mb{7/46}
\begin{gl}
\item[20]
{\rm
Sq(3)[21]
+ Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/46]
\mb{6/46}
\begin{gl}
\item[23]
{\rm
Sq(2)[24]}
\\ $h_{1}:$   [24]
\\ $h_{5}:$   [4]
\end{gl}
\end{bdl}



\dm{47}
\begin{bdl}
\item[24/47]
\mb{24/47}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/47]
\mb{23/47}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/47]
\mb{22/47}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/47]
\mb{21/47}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/47]
\mb{20/47}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/47]
\mb{19/47}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/47]
\mb{18/47}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/47]
\mb{17/47}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/47]
\mb{16/47}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/47]
\mb{15/47}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/47]
\mb{14/47}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/47]
\mb{13/47}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/47]
\mb{10/47}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/47]
\mb{8/47}
\begin{gl}
\item[21]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\\ $h_{5}:$   [3]
\item[22]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/47]
\mb{7/47}
\begin{gl}
\item[21]
{\rm
Sq(2)[23]}
\\ $h_{1}:$   [23]
\\ $h_{3}:$   [18]
\\ $h_{4}:$   [12]
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/47]
\mb{6/47}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/47]
\mb{5/47}
\begin{gl}
\item[26]
{\rm
Sq(4)[22]}
\\ $h_{2}:$   [22]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}



\dm{48}
\begin{bdl}
\item[23/48]
\mb{23/48}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/48]
\mb{22/48}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/48]
\mb{17/48}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/48]
\mb{16/48}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/48]
\mb{15/48}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/48]
\mb{14/48}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/48]
\mb{12/48}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/48]
\mb{9/48}
\begin{gl}
\item[21]
{\rm
Sq(2)[21]}
\\ $h_{1}:$   [21]
\\ $h_{5}:$   [2]
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/48]
\mb{8/48}
\begin{gl}
\item[23]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/48]
\mb{7/48}
\begin{gl}
\item[22]
{\rm
Sq(5)[21]
+ Sq(2,1)[21]}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/48]
\mb{6/48}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [24]
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/48]
\mb{5/48}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[23]}
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/48]
\mb{4/48}
\begin{gl}
\item[24]
{\rm
Sq(8)[19]
+ Sq(5,1)[19]
+ Sq(2,2)[19]
+ Sq(1,0,1)[19]}
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}



\dm{49}
\begin{bdl}
\item[25/49]
\mb{25/49}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/49]
\mb{24/49}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/49]
\mb{23/49}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/49]
\mb{22/49}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/49]
\mb{21/49}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/49]
\mb{20/49}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/49]
\mb{15/49}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/49]
\mb{14/49}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/49]
\mb{11/49}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/49]
\mb{6/49}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [27]
\\ $h_{5}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/49]
\mb{5/49}
\begin{gl}
\item[28]
{\rm
Sq(5)[23]
+ Sq(2,1)[23]}
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}



\dm{50}
\begin{bdl}
\item[26/50]
\mb{26/50}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/50]
\mb{21/50}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/50]
\mb{20/50}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/50]
\mb{19/50}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]
+ Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/50]
\mb{18/50}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/50]
\mb{17/50}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/50]
\mb{16/50}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/50]
\mb{13/50}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/50]
\mb{10/50}
\begin{gl}
\item[17]
{\rm
Sq(3,1)[20]
+ Sq(0,2)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/50]
\mb{6/50}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/50]
\mb{4/50}
\begin{gl}
\item[25]
{\rm
Sq(6)[20]
+ Sq(0,2)[20]}
\\ $h_{5}:$   [9]
\end{gl}
\end{bdl}



\dm{51}
\begin{bdl}
\item[27/51]
\mb{27/51}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/51]
\mb{26/51}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/51]
\mb{25/51}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/51]
\mb{17/51}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/51]
\mb{16/51}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/51]
\mb{15/51}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/51]
\mb{12/51}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/51]
\mb{9/51}
\begin{gl}
\item[23]
{\rm
Sq(2,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/51]
\mb{8/51}
\begin{gl}
\item[24]
{\rm
Sq(4)[22]}
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/51]
\mb{7/51}
\begin{gl}
\item[24]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\\ $h_{3}:$   [21]
\\ $h_{5}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/51]
\mb{6/51}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\\ $h_{3}:$   [23]
\\ $h_{5}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/51]
\mb{5/51}
\begin{gl}
\item[29]
{\rm
Sq(7)[23]
+ Sq(4,1)[23]
+ Sq(1,2)[23]
+ Sq(0,0,1)[23]}
\\ $h_{3}:$   [22]
\\ $h_{5}:$   [8]
\end{gl}
\end{bdl}



\dm{52}
\begin{bdl}
\item[22/52]
\mb{22/52}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/52]
\mb{21/52}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/52]
\mb{20/52}
\begin{gl}
\item[7]
{\rm
Sq(3)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/52]
\mb{14/52}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/52]
\mb{11/52}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/52]
\mb{8/52}
\begin{gl}
\item[25]
{\rm
Sq(5)[23]
+ Sq(2,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/52]
\mb{6/52}
\begin{gl}
\item[29]
{\rm
Sq(2)[29]}
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\\ $h_{3}:$   [25]
\\ $h_{5}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/52]
\mb{5/52}
\begin{gl}
\item[30]
{\rm
Sq(5)[24]
+ Sq(2,1)[24]}
\end{gl}
\end{bdl}



\dm{53}
\begin{bdl}
\item[21/53]
\mb{21/53}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/53]
\mb{20/53}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/53]
\mb{19/53}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/53]
\mb{18/53}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/53]
\mb{17/53}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/53]
\mb{16/53}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/53]
\mb{15/53}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/53]
\mb{14/53}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/53]
\mb{13/53}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\item[18]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/53]
\mb{12/53}
\begin{gl}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/53]
\mb{11/53}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/53]
\mb{10/53}
\begin{gl}
\item[18]
{\rm
Sq(3,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/53]
\mb{9/53}
\begin{gl}
\item[24]
{\rm
Sq(3)[24]
+ Sq(0,1)[24]}
\\ $h_{5}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/53]
\mb{7/53}
\begin{gl}
\item[25]
{\rm
Sq(4)[27]
+ Sq(1,1)[27]}
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/53]
\mb{5/53}
\begin{gl}
\item[31]
{\rm
Sq(4)[25]
+ Sq(1,1)[25]}
\\ $h_{2}:$   [25]
\\ $h_{4}:$   [16]
\\ $h_{5}:$   [9]
\end{gl}
\end{bdl}



\dm{54}
\begin{bdl}
\item[26/54]
\mb{26/54}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/54]
\mb{25/54}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/54]
\mb{24/54}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/54]
\mb{17/54}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/54]
\mb{16/54}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\\ $h_{3}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/54]
\mb{15/54}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/54]
\mb{14/54}
\begin{gl}
\item[16]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/54]
\mb{13/54}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/54]
\mb{12/54}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[14]}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/54]
\mb{11/54}
\begin{gl}
\item[16]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[17]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/54]
\mb{10/54}
\begin{gl}
\item[19]
{\rm
Sq(7)[21]
+ Sq(1,2)[21]}
\item[20]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [24]
\\ $h_{4}:$   [18]
\\ $h_{5}:$   [5], [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/54]
\mb{9/54}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{5}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/54]
\mb{8/54}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[24]}
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/54]
\mb{6/54}
\begin{gl}
\item[30]
{\rm
Sq(3)[30]
+ Sq(0,1)[30]}
\end{gl}
\end{bdl}



\dm{55}
\begin{bdl}
\item[28/55]
\mb{28/55}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/55]
\mb{27/55}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/55]
\mb{26/55}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/55]
\mb{25/55}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/55]
\mb{24/55}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/55]
\mb{23/55}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/55]
\mb{22/55}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/55]
\mb{21/55}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/55]
\mb{20/55}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/55]
\mb{17/55}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/55]
\mb{14/55}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/55]
\mb{12/55}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/55]
\mb{11/55}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/55]
\mb{7/55}
\begin{gl}
\item[26]
{\rm
Sq(2)[30]}
\\ $h_{1}:$   [30]
\end{gl}
\end{bdl}



\dm{56}
\begin{bdl}
\item[27/56]
\mb{27/56}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/56]
\mb{26/56}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/56]
\mb{21/56}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/56]
\mb{20/56}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/56]
\mb{19/56}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/56]
\mb{18/56}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/56]
\mb{16/56}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/56]
\mb{13/56}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/56]
\mb{12/56}
\begin{gl}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{2}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/56]
\mb{11/56}
\begin{gl}
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/56]
\mb{10/56}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[24]}
\item[22]
{\rm
Sq(3)[25]
+ Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/56]
\mb{9/56}
\begin{gl}
\item[26]
{\rm
Sq(3)[26]}
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}



\dm{57}
\begin{bdl}
\item[29/57]
\mb{29/57}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/57]
\mb{28/57}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/57]
\mb{27/57}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/57]
\mb{26/57}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/57]
\mb{25/57}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/57]
\mb{24/57}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/57]
\mb{19/57}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/57]
\mb{18/57}
\begin{gl}
\item[14]
{\rm
Sq(3)[18]
+ Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/57]
\mb{15/57}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/57]
\mb{12/57}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/57]
\mb{11/57}
\begin{gl}
\item[20]
{\rm
Sq(2)[22]}
\\ $h_{1}:$   [22]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/57]
\mb{10/57}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\\ $h_{4}:$   [19]
\\ $h_{5}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/57]
\mb{9/57}
\begin{gl}
\item[27]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [26]
\\ $h_{5}:$   [6]
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/57]
\mb{8/57}
\begin{gl}
\item[27]
{\rm
Sq(3)[26]}
\\ $h_{5}:$   [6]
\item[28]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{5}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/57]
\mb{7/57}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[30]}
\end{gl}
\end{bdl}



\dm{58}
\begin{bdl}
\item[30/58]
\mb{30/58}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/58]
\mb{25/58}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/58]
\mb{24/58}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/58]
\mb{23/58}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/58]
\mb{22/58}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/58]
\mb{21/58}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/58]
\mb{20/58}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/58]
\mb{17/58}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/58]
\mb{14/58}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/58]
\mb{8/58}
\begin{gl}
\item[29]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/58]
\mb{7/58}
\begin{gl}
\item[28]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/58]
\mb{6/58}
\begin{gl}
\item[31]
{\rm
Sq(7)[30]}
\end{gl}
\end{bdl}



\dm{59}
\begin{bdl}
\item[31/59]
\mb{31/59}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/59]
\mb{30/59}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/59]
\mb{29/59}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/59]
\mb{21/59}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/59]
\mb{20/59}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/59]
\mb{19/59}
\begin{gl}
\item[11]
{\rm
Sq(3)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/59]
\mb{16/59}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/59]
\mb{13/59}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/59]
\mb{12/59}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/59]
\mb{11/59}
\begin{gl}
\item[21]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/59]
\mb{10/59}
\begin{gl}
\item[24]
{\rm
Sq(1,1)[26]}
\end{gl}
\end{bdl}



\dm{60}
\begin{bdl}
\item[26/60]
\mb{26/60}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/60]
\mb{25/60}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/60]
\mb{24/60}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/60]
\mb{18/60}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/60]
\mb{15/60}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/60]
\mb{14/60}
\begin{gl}
\item[19]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/60]
\mb{13/60}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/60]
\mb{12/60}
\begin{gl}
\item[23]
{\rm
Sq(3,1)[18]
+ Sq(0,2)[18]}
\item[24]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/60]
\mb{11/60}
\begin{gl}
\item[22]
{\rm
Sq(2)[24]}
\\ $h_{1}:$   [24]
\\ $h_{3}:$   [18]
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/60]
\mb{10/60}
\begin{gl}
\item[25]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/60]
\mb{9/60}
\begin{gl}
\item[29]
{\rm
Sq(1,1)[28]
+ Sq(1,1)[27]}
\item[30]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\\ $h_{5}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/60]
\mb{8/60}
\begin{gl}
\item[30]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\\ $h_{5}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/60]
\mb{7/60}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}



\dm{61}
\begin{bdl}
\item[25/61]
\mb{25/61}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/61]
\mb{24/61}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/61]
\mb{23/61}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/61]
\mb{20/61}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/61]
\mb{17/61}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/61]
\mb{14/61}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/61]
\mb{13/61}
\begin{gl}
\item[24]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/61]
\mb{12/61}
\begin{gl}
\item[25]
{\rm
Sq(1)[25]
+ Sq(1)[24]}
\\ $h_{0}:$   [25], [24]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/61]
\mb{11/61}
\begin{gl}
\item[24]
{\rm
Sq(3)[24]}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/61]
\mb{10/61}
\begin{gl}
\item[26]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/61]
\mb{9/61}
\begin{gl}
\item[31]
{\rm
Sq(2,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/61]
\mb{8/61}
\begin{gl}
\item[31]
{\rm
Sq(1)[31]
+ Sq(1)[30]}
\\ $h_{0}:$   [31], [30]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/61]
\mb{7/61}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\item[31]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/61]
\mb{6/61}
\begin{gl}
\item[32]
{\rm
Sq(8,1)[29]
+ Sq(1,1,1)[29]}
\item[33]
{\rm
Sq(4,2)[30]
+ Sq(1,3)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/61]
\mb{4/61}
\begin{gl}
\item[26]
{\rm
Sq(14,1)[20]
+ Sq(7,1,1)[20]}
\end{gl}
\end{bdl}



\dm{62}
\begin{bdl}
\item[30/62]
\mb{30/62}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/62]
\mb{29/62}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/62]
\mb{28/62}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/62]
\mb{27/62}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/62]
\mb{26/62}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/62]
\mb{25/62}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/62]
\mb{24/62}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/62]
\mb{23/62}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/62]
\mb{22/62}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/62]
\mb{21/62}
\begin{gl}
\item[14]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/62]
\mb{20/62}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/62]
\mb{19/62}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\item[13]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{4}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/62]
\mb{18/62}
\begin{gl}
\item[16]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/62]
\mb{17/62}
\begin{gl}
\item[21]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/62]
\mb{16/62}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{4}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/62]
\mb{15/62}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/62]
\mb{14/62}
\begin{gl}
\item[21]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/62]
\mb{13/62}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/62]
\mb{12/62}
\begin{gl}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\item[27]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/62]
\mb{11/62}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/62]
\mb{10/62}
\begin{gl}
\item[27]
{\rm
Sq(3,1)[28]
+ Sq(3,1)[27]}
\item[28]
{\rm
Sq(3)[29]}
\item[29]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/62]
\mb{9/62}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]
+ Sq(1)[33]}
\\ $h_{0}:$   [34], [33]
\\ $h_{5}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/62]
\mb{8/62}
\begin{gl}
\item[32]
{\rm
Sq(0,2)[27]}
\item[33]
{\rm
Sq(3)[29]
+ Sq(0,1)[29]}
\item[34]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{5}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/62]
\mb{7/62}
\begin{gl}
\item[32]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{5}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/62]
\mb{6/62}
\begin{gl}
\item[34]
{\rm
Sq(7,1)[31]
+ Sq(4,2)[31]
+ Sq(1,3)[31]
+ Sq(3,0,1)[31]
+ Sq(0,1,1)[31]}
\\ $h_{5}:$   [13]
\item[35]
{\rm
Sq(1)[34]
+ Sq(1)[32]}
\\ $h_{0}:$   [34], [32]
\\ $h_{5}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/62]
\mb{5/62}
\begin{gl}
\item[32]
{\rm
Sq(15)[24]
+ Sq(12,1)[24]
+ Sq(9,2)[24]
+ Sq(8,0,1)[24]
+ Sq(5,1,1)[24]
+ Sq(2,2,1)[24]
+ Sq(1,0,2)[24]
+ Sq(0,0,0,1)[24]}
\item[33]
{\rm
Sq(2)[26]}
\\ $h_{1}:$   [26]
\item[34]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{5}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/62]
\mb{4/62}
\begin{gl}
\item[27]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{5}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/62]
\mb{3/62}
\begin{gl}
\item[21]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{5}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/62]
\mb{2/62}
\begin{gl}
\item[15]
{\rm
Sq(32)[5]
+ Sq(26,2)[5]
+ Sq(8,8)[5]
+ Sq(25,0,1)[5]
+ Sq(7,1,1,1)[5]
+ Sq(1,3,1,1)[5]}
\\ $h_{5}:$   [5]
\end{gl}
\end{bdl}



\dm{63}
\begin{bdl}
\item[32/63]
\mb{32/63}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/63]
\mb{31/63}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/63]
\mb{30/63}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/63]
\mb{29/63}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/63]
\mb{28/63}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/63]
\mb{27/63}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/63]
\mb{26/63}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/63]
\mb{25/63}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/63]
\mb{24/63}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/63]
\mb{23/63}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/63]
\mb{22/63}
\begin{gl}
\item[11]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/63]
\mb{21/63}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/63]
\mb{20/63}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/63]
\mb{19/63}
\begin{gl}
\item[14]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/63]
\mb{18/63}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[20]}
\item[18]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/63]
\mb{17/63}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/63]
\mb{16/63}
\begin{gl}
\item[22]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[23]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/63]
\mb{15/63}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[20]}
\item[21]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/63]
\mb{14/63}
\begin{gl}
\item[22]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/63]
\mb{13/63}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/63]
\mb{12/63}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/63]
\mb{11/63}
\begin{gl}
\item[28]
{\rm
Sq(2)[29]}
\\ $h_{1}:$   [29]
\\ $h_{3}:$   [22]
\item[29]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [28]
\\ $h_{2}:$   [25]
\item[30]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/63]
\mb{10/63}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]
+ Sq(4)[29]
+ Sq(1,1)[29]}
\\ $h_{2}:$   [29]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/63]
\mb{9/63}
\begin{gl}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\\ $h_{4}:$   [23]
\\ $h_{5}:$   [12]
\item[35]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/63]
\mb{8/63}
\begin{gl}
\item[35]
{\rm
Sq(1)[34]
+ Sq(1)[33]}
\\ $h_{0}:$   [34], [33]
\\ $h_{2}:$   [29]
\\ $h_{4}:$   [22]
\\ $h_{5}:$   [10]
\item[36]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/63]
\mb{7/63}
\begin{gl}
\item[33]
{\rm
Sq(3)[32]}
\item[34]
{\rm
Sq(3)[33]}
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/63]
\mb{6/63}
\begin{gl}
\item[36]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/63]
\mb{5/63}
\begin{gl}
\item[35]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/63]
\mb{4/63}
\begin{gl}
\item[28]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/63]
\mb{3/63}
\begin{gl}
\item[22]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\\ $h_{5}:$   [12]
\item[23]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/63]
\mb{2/63}
\begin{gl}
\item[16]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/63]
\mb{1/63}
\begin{gl}
\item[6]
{\rm
Sq(64)[0]}
\\ $h_{6}:$   [0]
\end{gl}
\end{bdl}



\dm{64}
\begin{bdl}
\item[31/64]
\mb{31/64}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/64]
\mb{30/64}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/64]
\mb{25/64}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/64]
\mb{24/64}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/64]
\mb{23/64}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/64]
\mb{22/64}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/64]
\mb{20/64}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/64]
\mb{17/64}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/64]
\mb{16/64}
\begin{gl}
\item[24]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/64]
\mb{15/64}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/64]
\mb{14/64}
\begin{gl}
\item[23]
{\rm
Sq(1,1)[24]}
\item[24]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/64]
\mb{10/64}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [33]
\\ $h_{3}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/64]
\mb{9/64}
\begin{gl}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{3}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/64]
\mb{8/64}
\begin{gl}
\item[37]
{\rm
Sq(1,1)[30]}
\\ $h_{3}:$   [27]
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [31]
\item[39]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{1}:$   [33]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/64]
\mb{7/64}
\begin{gl}
\item[36]
{\rm
Sq(4)[33]
+ Sq(1,1)[32]}
\\ $h_{2}:$   [33]
\item[37]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/64]
\mb{6/64}
\begin{gl}
\item[38]
{\rm
Sq(3)[33]
+ Sq(3)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/64]
\mb{5/64}
\begin{gl}
\item[36]
{\rm
Sq(4)[26]}
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/64]
\mb{4/64}
\begin{gl}
\item[29]
{\rm
Sq(2)[22]}
\\ $h_{1}:$   [22]
\\ $h_{5}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/64]
\mb{2/64}
\begin{gl}
\item[17]
{\rm
Sq(2)[6]}
\\ $h_{1}:$   [6]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}



\dm{65}
\begin{bdl}
\item[33/65]
\mb{33/65}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/65]
\mb{32/65}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/65]
\mb{31/65}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/65]
\mb{30/65}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/65]
\mb{29/65}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/65]
\mb{28/65}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/65]
\mb{23/65}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/65]
\mb{22/65}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/65]
\mb{19/65}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/65]
\mb{16/65}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/65]
\mb{15/65}
\begin{gl}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/65]
\mb{14/65}
\begin{gl}
\item[25]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/65]
\mb{13/65}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[26]}
\item[29]
{\rm
Sq(1,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/65]
\mb{12/65}
\begin{gl}
\item[29]
{\rm
Sq(3)[28]}
\\ $h_{5}:$   [7]
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/65]
\mb{11/65}
\begin{gl}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/65]
\mb{10/65}
\begin{gl}
\item[34]
{\rm
Sq(3,1)[29]
+ Sq(0,2)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/65]
\mb{9/65}
\begin{gl}
\item[37]
{\rm
Sq(3)[35]
+ Sq(0,1)[35]}
\\ $h_{2}:$   [33], [32]
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [37]
\\ $h_{2}:$   [32]
\\ $h_{3}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/65]
\mb{8/65}
\begin{gl}
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/65]
\mb{7/65}
\begin{gl}
\item[38]
{\rm
Sq(4)[34]}
\\ $h_{2}:$   [34]
\\ $h_{4}:$   [27]
\\ $h_{5}:$   [13]
\item[39]
{\rm
Sq(3)[36]}
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/65]
\mb{6/65}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[34]
+ Sq(4)[32]}
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/65]
\mb{5/65}
\begin{gl}
\item[37]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [27]
\\ $h_{5}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/65]
\mb{4/65}
\begin{gl}
\item[30]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\\ $h_{5}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/65]
\mb{3/65}
\begin{gl}
\item[24]
{\rm
Sq(4)[15]}
\\ $h_{2}:$   [15]
\\ $h_{5}:$   [13]
\item[25]
{\rm
Sq(2)[17]}
\\ $h_{1}:$   [17]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}



\dm{66}
\begin{bdl}
\item[34/66]
\mb{34/66}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/66]
\mb{29/66}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/66]
\mb{28/66}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/66]
\mb{27/66}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/66]
\mb{26/66}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/66]
\mb{25/66}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/66]
\mb{24/66}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/66]
\mb{21/66}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/66]
\mb{18/66}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/66]
\mb{15/66}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[24]
+ Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/66]
\mb{12/66}
\begin{gl}
\item[31]
{\rm
Sq(0,2)[24]}
\item[32]
{\rm
Sq(1)[34]
+ Sq(1)[33]}
\\ $h_{0}:$   [34], [33]
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/66]
\mb{11/66}
\begin{gl}
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [30]
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/66]
\mb{10/66}
\begin{gl}
\item[35]
{\rm
Sq(5)[32]
+ Sq(2,1)[32]}
\item[36]
{\rm
Sq(1,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/66]
\mb{8/66}
\begin{gl}
\item[41]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/66]
\mb{7/66}
\begin{gl}
\item[40]
{\rm
Sq(3)[38]
+ Sq(0,1)[38]}
\item[41]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/66]
\mb{6/66}
\begin{gl}
\item[40]
{\rm
Sq(2,1)[33]
+ Sq(2,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/66]
\mb{4/66}
\begin{gl}
\item[31]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [25]
\\ $h_{2}:$   [23]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/66]
\mb{3/66}
\begin{gl}
\item[26]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\\ $h_{2}:$   [16]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/66]
\mb{2/66}
\begin{gl}
\item[18]
{\rm
Sq(4)[6]}
\\ $h_{2}:$   [6]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}



\dm{67}
\begin{bdl}
\item[35/67]
\mb{35/67}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/67]
\mb{34/67}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/67]
\mb{33/67}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/67]
\mb{25/67}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/67]
\mb{24/67}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/67]
\mb{23/67}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/67]
\mb{20/67}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/67]
\mb{17/67}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/67]
\mb{16/67}
\begin{gl}
\item[26]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/67]
\mb{15/67}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/67]
\mb{14/67}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/67]
\mb{12/67}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/67]
\mb{11/67}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[34]}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{3}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/67]
\mb{10/67}
\begin{gl}
\item[37]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/67]
\mb{9/67}
\begin{gl}
\item[39]
{\rm
Sq(0,2)[32]}
\item[40]
{\rm
Sq(1,1)[39]
+ Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/67]
\mb{8/67}
\begin{gl}
\item[42]
{\rm
Sq(2)[40]}
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/67]
\mb{7/67}
\begin{gl}
\item[42]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/67]
\mb{6/67}
\begin{gl}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [30]
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/67]
\mb{5/67}
\begin{gl}
\item[38]
{\rm
Sq(7)[26]
+ Sq(4,1)[26]
+ Sq(0,0,1)[26]}
\item[39]
{\rm
Sq(3)[30]
+ Sq(0,1)[30]}
\end{gl}
\end{bdl}



\dm{68}
\begin{bdl}
\item[30/68]
\mb{30/68}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/68]
\mb{29/68}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/68]
\mb{28/68}
\begin{gl}
\item[7]
{\rm
Sq(3)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/68]
\mb{22/68}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/68]
\mb{19/68}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/68]
\mb{16/68}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/68]
\mb{15/68}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/68]
\mb{14/68}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/68]
\mb{13/68}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(1)[35]
+ Sq(1)[34]}
\\ $h_{0}:$   [35], [34]
\\ $h_{2}:$   [29]
\\ $h_{3}:$   [25]
\\ $h_{4}:$   [16]
\\ $h_{5}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/68]
\mb{12/68}
\begin{gl}
\item[34]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32]
\\ $h_{4}:$   [15]
\\ $h_{5}:$   [8]
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [32]
\\ $h_{3}:$   [25], [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/68]
\mb{11/68}
\begin{gl}
\item[37]
{\rm
Sq(3)[36]
+ Sq(3)[35]
+ Sq(0,1)[35]}
\\ $h_{2}:$   [34]
\\ $h_{4}:$   [18]
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/68]
\mb{10/68}
\begin{gl}
\item[38]
{\rm
Sq(2)[39]}
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [37]
\\ $h_{3}:$   [31]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/68]
\mb{9/68}
\begin{gl}
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/68]
\mb{8/68}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[40]}
\item[44]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/68]
\mb{7/68}
\begin{gl}
\item[43]
{\rm
Sq(4)[39]
+ Sq(1,1)[39]}
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [33]
\item[44]
{\rm
Sq(0,1)[40]}
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/68]
\mb{6/68}
\begin{gl}
\item[43]
{\rm
Sq(2)[39]}
\\ $h_{1}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/68]
\mb{5/68}
\begin{gl}
\item[40]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/68]
\mb{4/68}
\begin{gl}
\item[32]
{\rm
Sq(3)[26]
+ Sq(0,1)[26]}
\end{gl}
\end{bdl}



\dm{69}
\begin{bdl}
\item[29/69]
\mb{29/69}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/69]
\mb{28/69}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/69]
\mb{27/69}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/69]
\mb{26/69}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/69]
\mb{25/69}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/69]
\mb{24/69}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/69]
\mb{23/69}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/69]
\mb{22/69}
\begin{gl}
\item[15]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/69]
\mb{21/69}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[17]}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/69]
\mb{20/69}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/69]
\mb{19/69}
\begin{gl}
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/69]
\mb{18/69}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[24]}
\item[21]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/69]
\mb{15/69}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/69]
\mb{13/69}
\begin{gl}
\item[32]
{\rm
Sq(3)[33]
+ Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/69]
\mb{11/69}
\begin{gl}
\item[39]
{\rm
Sq(4)[35]
+ Sq(1,1)[35]}
\\ $h_{2}:$   [35]
\\ $h_{3}:$   [27]
\\ $h_{4}:$   [19]
\item[40]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/69]
\mb{10/69}
\begin{gl}
\item[40]
{\rm
Sq(3)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/69]
\mb{9/69}
\begin{gl}
\item[42]
{\rm
Sq(2)[43]}
\\ $h_{1}:$   [43]
\\ $h_{3}:$   [33]
\item[43]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [33], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/69]
\mb{8/69}
\begin{gl}
\item[45]
{\rm
Sq(4)[40]
+ Sq(1,1)[40]}
\\ $h_{2}:$   [40]
\item[46]
{\rm
Sq(3)[42]
+ Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/69]
\mb{7/69}
\begin{gl}
\item[45]
{\rm
Sq(1)[45]
+ Sq(1)[44]}
\\ $h_{0}:$   [45], [44]
\\ $h_{1}:$   [43]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/69]
\mb{6/69}
\begin{gl}
\item[44]
{\rm
Sq(3)[39]
+ Sq(3)[38]
+ Sq(0,1)[38]}
\\ $h_{3}:$   [32]
\item[45]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/69]
\mb{5/69}
\begin{gl}
\item[41]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/69]
\mb{4/69}
\begin{gl}
\item[33]
{\rm
Sq(2,1)[25]
+ Sq(2,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/69]
\mb{3/69}
\begin{gl}
\item[27]
{\rm
Sq(4)[18]}
\\ $h_{2}:$   [18]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}



\dm{70}
\begin{bdl}
\item[34/70]
\mb{34/70}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/70]
\mb{33/70}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/70]
\mb{32/70}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/70]
\mb{25/70}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/70]
\mb{24/70}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/70]
\mb{23/70}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/70]
\mb{22/70}
\begin{gl}
\item[16]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/70]
\mb{21/70}
\begin{gl}
\item[20]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/70]
\mb{20/70}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/70]
\mb{19/70}
\begin{gl}
\item[18]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/70]
\mb{18/70}
\begin{gl}
\item[22]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/70]
\mb{17/70}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/70]
\mb{16/70}
\begin{gl}
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/70]
\mb{15/70}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/70]
\mb{14/70}
\begin{gl}
\item[29]
{\rm
Sq(3,1)[28]
+ Sq(0,2)[28]}
\item[30]
{\rm
Sq(0,1)[30]}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/70]
\mb{12/70}
\begin{gl}
\item[36]
{\rm
Sq(3)[38]
+ Sq(0,1)[38]}
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/70]
\mb{10/70}
\begin{gl}
\item[41]
{\rm
Sq(2)[42]}
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/70]
\mb{9/70}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/70]
\mb{8/70}
\begin{gl}
\item[47]
{\rm
Sq(3)[44]}
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/70]
\mb{7/70}
\begin{gl}
\item[46]
{\rm
Sq(2)[44]}
\\ $h_{1}:$   [44]
\\ $h_{3}:$   [36]
\item[47]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/70]
\mb{6/70}
\begin{gl}
\item[46]
{\rm
Sq(4)[39]
+ Sq(1,1)[38]}
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/70]
\mb{5/70}
\begin{gl}
\item[42]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\\ $h_{5}:$   [18]
\item[43]
{\rm
Sq(1)[35]
+ Sq(1)[34]}
\\ $h_{0}:$   [35], [34]
\\ $h_{3}:$   [28]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/70]
\mb{4/70}
\begin{gl}
\item[34]
{\rm
Sq(5)[26]
+ Sq(2,1)[26]}
\item[35]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [23]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/70]
\mb{3/70}
\begin{gl}
\item[28]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [16]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/70]
\mb{2/70}
\begin{gl}
\item[19]
{\rm
Sq(8)[6]
+ Sq(2,2)[6]}
\\ $h_{3}:$   [6]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}



\dm{71}
\begin{bdl}
\item[36/71]
\mb{36/71}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/71]
\mb{35/71}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/71]
\mb{34/71}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/71]
\mb{33/71}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/71]
\mb{32/71}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/71]
\mb{31/71}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/71]
\mb{30/71}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/71]
\mb{29/71}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/71]
\mb{28/71}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/71]
\mb{25/71}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/71]
\mb{22/71}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/71]
\mb{20/71}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/71]
\mb{19/71}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/71]
\mb{16/71}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/71]
\mb{15/71}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{1}:$   [31]
\\ $h_{3}:$   [23]
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [30]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/71]
\mb{14/71}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/71]
\mb{13/71}
\begin{gl}
\item[33]
{\rm
Sq(0,2)[31]}
\item[34]
{\rm
Sq(1,1)[34]}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/71]
\mb{12/71}
\begin{gl}
\item[37]
{\rm
Sq(3)[40]
+ Sq(0,1)[40]
+ Sq(3)[39]
+ Sq(0,1)[39]}
\item[38]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\\ $h_{4}:$   [19]
\\ $h_{5}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/71]
\mb{11/71}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[40]}
\\ $h_{4}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/71]
\mb{10/71}
\begin{gl}
\item[42]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/71]
\mb{9/71}
\begin{gl}
\item[45]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]}
\\ $h_{2}:$   [43]
\\ $h_{3}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/71]
\mb{7/71}
\begin{gl}
\item[48]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{3}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/71]
\mb{6/71}
\begin{gl}
\item[47]
{\rm
Sq(1,1)[40]}
\item[48]
{\rm
Sq(2)[42]}
\\ $h_{1}:$   [42]
\\ $h_{5}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/71]
\mb{5/71}
\begin{gl}
\item[44]
{\rm
Sq(2)[34]}
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/71]
\mb{4/71}
\begin{gl}
\item[36]
{\rm
Sq(3)[27]
+ Sq(0,1)[27]}
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/71]
\mb{3/71}
\begin{gl}
\item[29]
{\rm
Sq(2)[19]}
\\ $h_{1}:$   [19]
\\ $h_{3}:$   [17]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}



\dm{72}
\begin{bdl}
\item[35/72]
\mb{35/72}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/72]
\mb{34/72}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/72]
\mb{29/72}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/72]
\mb{28/72}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/72]
\mb{27/72}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/72]
\mb{26/72}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/72]
\mb{24/72}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/72]
\mb{21/72}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[19]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/72]
\mb{20/72}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/72]
\mb{19/72}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/72]
\mb{18/72}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[26]}
\item[24]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/72]
\mb{15/72}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/72]
\mb{13/72}
\begin{gl}
\item[36]
{\rm
Sq(2)[37]}
\\ $h_{1}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/72]
\mb{12/72}
\begin{gl}
\item[39]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/72]
\mb{11/72}
\begin{gl}
\item[42]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/72]
\mb{10/72}
\begin{gl}
\item[43]
{\rm
Sq(3)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/72]
\mb{9/72}
\begin{gl}
\item[46]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [45]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/72]
\mb{8/72}
\begin{gl}
\item[48]
{\rm
Sq(3)[46]}
\\ $h_{3}:$   [39]
\\ $h_{4}:$   [27]
\item[49]
{\rm
Sq(3)[47]
+ Sq(0,1)[47]}
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/72]
\mb{6/72}
\begin{gl}
\item[49]
{\rm
Sq(3)[43]
+ Sq(0,1)[43]}
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/72]
\mb{5/72}
\begin{gl}
\item[45]
{\rm
Sq(2)[36]}
\\ $h_{1}:$   [36]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/72]
\mb{4/72}
\begin{gl}
\item[37]
{\rm
Sq(2)[29]}
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [27]
\\ $h_{3}:$   [25]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}



\dm{73}
\begin{bdl}
\item[37/73]
\mb{37/73}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/73]
\mb{36/73}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/73]
\mb{35/73}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/73]
\mb{34/73}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/73]
\mb{33/73}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/73]
\mb{32/73}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/73]
\mb{27/73}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/73]
\mb{26/73}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/73]
\mb{23/73}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/73]
\mb{20/73}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/73]
\mb{19/73}
\begin{gl}
\item[22]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/73]
\mb{18/73}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/73]
\mb{17/73}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/73]
\mb{16/73}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/73]
\mb{15/73}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/73]
\mb{14/73}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]
+ Sq(3)[34]
+ Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/73]
\mb{9/73}
\begin{gl}
\item[47]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [49]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/73]
\mb{8/73}
\begin{gl}
\item[50]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/73]
\mb{7/73}
\begin{gl}
\item[49]
{\rm
Sq(3)[47]}
\\ $h_{4}:$   [31]
\item[50]
{\rm
Sq(3)[48]
+ Sq(0,1)[47]}
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{5}:$   [20]
\item[51]
{\rm
Sq(2)[49]}
\\ $h_{1}:$   [49]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}



\dm{74}
\begin{bdl}
\item[38/74]
\mb{38/74}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/74]
\mb{33/74}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/74]
\mb{32/74}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/74]
\mb{31/74}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/74]
\mb{30/74}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/74]
\mb{29/74}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/74]
\mb{28/74}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/74]
\mb{25/74}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/74]
\mb{22/74}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/74]
\mb{19/74}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/74]
\mb{16/74}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/74]
\mb{15/74}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/74]
\mb{14/74}
\begin{gl}
\item[35]
{\rm
Sq(3)[36]}
\\ $h_{2}:$   [35], [34]
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/74]
\mb{13/74}
\begin{gl}
\item[37]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/74]
\mb{12/74}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [36]
\\ $h_{4}:$   [21]
\\ $h_{5}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/74]
\mb{11/74}
\begin{gl}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [37]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/74]
\mb{10/74}
\begin{gl}
\item[44]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{3}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/74]
\mb{9/74}
\begin{gl}
\item[48]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/74]
\mb{8/74}
\begin{gl}
\item[51]
{\rm
Sq(1,1)[48]}
\item[52]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{1}:$   [51]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/74]
\mb{7/74}
\begin{gl}
\item[52]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/74]
\mb{6/74}
\begin{gl}
\item[50]
{\rm
Sq(2,1)[42]}
\\ $h_{3}:$   [39], [38]
\item[51]
{\rm
Sq(3)[45]}
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}



\dm{75}
\begin{bdl}
\item[39/75]
\mb{39/75}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/75]
\mb{38/75}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/75]
\mb{37/75}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/75]
\mb{29/75}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/75]
\mb{28/75}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/75]
\mb{27/75}
\begin{gl}
\item[11]
{\rm
Sq(3)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/75]
\mb{24/75}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/75]
\mb{21/75}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/75]
\mb{20/75}
\begin{gl}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/75]
\mb{19/75}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/75]
\mb{18/75}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/75]
\mb{15/75}
\begin{gl}
\item[34]
{\rm
Sq(3,1)[31]
+ Sq(3,1)[30]
+ Sq(3,1)[29]
+ Sq(0,2)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/75]
\mb{11/75}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [43]
\\ $h_{3}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/75]
\mb{10/75}
\begin{gl}
\item[45]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{3}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/75]
\mb{9/75}
\begin{gl}
\item[49]
{\rm
Sq(1,1)[49]}
\\ $h_{3}:$   [43]
\item[50]
{\rm
Sq(1)[54]
+ Sq(1)[53]}
\\ $h_{0}:$   [54], [53]
\\ $h_{1}:$   [51]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/75]
\mb{8/75}
\begin{gl}
\item[53]
{\rm
Sq(3)[50]
+ Sq(0,1)[50]
+ Sq(0,1)[49]}
\\ $h_{4}:$   [29]
\item[54]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/75]
\mb{7/75}
\begin{gl}
\item[53]
{\rm
Sq(1,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/75]
\mb{6/75}
\begin{gl}
\item[52]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{5}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/75]
\mb{5/75}
\begin{gl}
\item[46]
{\rm
Sq(2,1)[36]}
\\ $h_{3}:$   [32]
\\ $h_{5}:$   [22]
\end{gl}
\end{bdl}



\dm{76}
\begin{bdl}
\item[34/76]
\mb{34/76}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/76]
\mb{33/76}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/76]
\mb{32/76}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/76]
\mb{26/76}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/76]
\mb{23/76}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/76]
\mb{22/76}
\begin{gl}
\item[19]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/76]
\mb{21/76}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/76]
\mb{20/76}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/76]
\mb{19/76}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/76]
\mb{18/76}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/76]
\mb{17/76}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\item[32]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/76]
\mb{16/76}
\begin{gl}
\item[32]
{\rm
Sq(3,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/76]
\mb{15/76}
\begin{gl}
\item[35]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/76]
\mb{14/76}
\begin{gl}
\item[37]
{\rm
Sq(3,1)[34]
+ Sq(0,2)[33]}
\item[38]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/76]
\mb{10/76}
\begin{gl}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{1}:$   [49]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/76]
\mb{9/76}
\begin{gl}
\item[51]
{\rm
Sq(5,1)[46]
+ Sq(2,2)[46]
+ Sq(5,1)[45]
+ Sq(2,2)[45]}
\item[52]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{1}:$   [53]
\\ $h_{2}:$   [50]
\\ $h_{3}:$   [46]
\\ $h_{4}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/76]
\mb{8/76}
\begin{gl}
\item[55]
{\rm
Sq(2)[53]}
\\ $h_{1}:$   [53]
\item[56]
{\rm
Sq(1)[55]
+ Sq(1)[54]}
\\ $h_{0}:$   [55], [54]
\\ $h_{2}:$   [49]
\\ $h_{4}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/76]
\mb{7/76}
\begin{gl}
\item[54]
{\rm
Sq(3)[51]
+ Sq(0,1)[51]
+ Sq(3)[50]
+ Sq(0,1)[50]}
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [33]
\item[55]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/76]
\mb{6/76}
\begin{gl}
\item[53]
{\rm
Sq(2,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/76]
\mb{5/76}
\begin{gl}
\item[47]
{\rm
Sq(6)[36]
+ Sq(0,2)[36]}
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}



\dm{77}
\begin{bdl}
\item[33/77]
\mb{33/77}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/77]
\mb{32/77}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/77]
\mb{31/77}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/77]
\mb{28/77}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/77]
\mb{25/77}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/77]
\mb{22/77}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/77]
\mb{21/77}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/77]
\mb{20/77}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/77]
\mb{19/77}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/77]
\mb{18/77}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/77]
\mb{17/77}
\begin{gl}
\item[33]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[34]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/77]
\mb{16/77}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/77]
\mb{15/77}
\begin{gl}
\item[36]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38], [37]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/77]
\mb{14/77}
\begin{gl}
\item[39]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [37]
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/77]
\mb{13/77}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[40]}
\item[39]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/77]
\mb{12/77}
\begin{gl}
\item[41]
{\rm
Sq(3)[44]
+ Sq(0,1)[44]}
\item[42]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/77]
\mb{11/77}
\begin{gl}
\item[45]
{\rm
Sq(1,1)[44]}
\item[46]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/77]
\mb{10/77}
\begin{gl}
\item[47]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/77]
\mb{9/77}
\begin{gl}
\item[53]
{\rm
Sq(1)[58]
+ Sq(1)[57]}
\\ $h_{0}:$   [58], [57]
\item[54]
{\rm
Sq(1)[59]
+ Sq(1)[57]}
\\ $h_{0}:$   [59], [57]
\\ $h_{1}:$   [55]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [47]
\\ $h_{4}:$   [32]
\\ $h_{5}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/77]
\mb{8/77}
\begin{gl}
\item[57]
{\rm
Sq(1,1)[52]}
\item[58]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/77]
\mb{7/77}
\begin{gl}
\item[56]
{\rm
Sq(3,1)[49]}
\item[57]
{\rm
Sq(1,1)[51]}
\item[58]
{\rm
Sq(2)[53]}
\\ $h_{1}:$   [53]
\item[59]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{2}:$   [51]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/77]
\mb{6/77}
\begin{gl}
\item[54]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\\ $h_{4}:$   [33], [32]
\item[55]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/77]
\mb{5/77}
\begin{gl}
\item[48]
{\rm
Sq(3,1)[37]}
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/77]
\mb{4/77}
\begin{gl}
\item[38]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [28]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/77]
\mb{3/77}
\begin{gl}
\item[30]
{\rm
Sq(8)[19]
+ Sq(5,1)[19]}
\\ $h_{3}:$   [19]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}



\dm{78}
\begin{bdl}
\item[38/78]
\mb{38/78}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/78]
\mb{37/78}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/78]
\mb{36/78}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/78]
\mb{35/78}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/78]
\mb{34/78}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/78]
\mb{33/78}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/78]
\mb{32/78}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/78]
\mb{31/78}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/78]
\mb{30/78}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/78]
\mb{27/78}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/78]
\mb{24/78}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/78]
\mb{23/78}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/78]
\mb{21/78}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/78]
\mb{20/78}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/78]
\mb{19/78}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/78]
\mb{18/78}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]
+ Sq(0,1)[30]}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]
+ Sq(0,1)[30]}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/78]
\mb{13/78}
\begin{gl}
\item[40]
{\rm
Sq(2)[41]}
\\ $h_{1}:$   [41]
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/78]
\mb{12/78}
\begin{gl}
\item[43]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/78]
\mb{11/78}
\begin{gl}
\item[47]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/78]
\mb{10/78}
\begin{gl}
\item[48]
{\rm
Sq(3,1)[47]}
\item[49]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/78]
\mb{9/78}
\begin{gl}
\item[55]
{\rm
Sq(1,1)[53]}
\item[56]
{\rm
Sq(1)[62]
+ Sq(1)[61]}
\\ $h_{0}:$   [62], [61]
\\ $h_{4}:$   [36]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/78]
\mb{8/78}
\begin{gl}
\item[60]
{\rm
Sq(2)[58]
+ Sq(2)[57]}
\\ $h_{1}:$   [58], [57]
\\ $h_{4}:$   [34], [33]
\item[61]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{1}:$   [57]
\\ $h_{3}:$   [48]
\\ $h_{4}:$   [34], [33]
\item[62]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{1}:$   [57]
\\ $h_{3}:$   [48]
\\ $h_{4}:$   [35], [34], [33]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/78]
\mb{7/78}
\begin{gl}
\item[60]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{3}:$   [47]
\item[61]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{3}:$   [47]
\\ $h_{4}:$   [37]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/78]
\mb{6/78}
\begin{gl}
\item[56]
{\rm
Sq(7)[45]
+ Sq(1,2)[45]}
\item[57]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\\ $h_{6}:$   [4]
\item[58]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [35]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/78]
\mb{5/78}
\begin{gl}
\item[49]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{4}:$   [28]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/78]
\mb{4/78}
\begin{gl}
\item[39]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{4}:$   [23]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/78]
\mb{3/78}
\begin{gl}
\item[31]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{4}:$   [16]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/78]
\mb{2/78}
\begin{gl}
\item[20]
{\rm
Sq(16)[6]}
\\ $h_{4}:$   [6]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}



\dm{79}
\begin{bdl}
\item[40/79]
\mb{40/79}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/79]
\mb{39/79}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/79]
\mb{38/79}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/79]
\mb{37/79}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/79]
\mb{36/79}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/79]
\mb{35/79}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/79]
\mb{34/79}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/79]
\mb{33/79}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/79]
\mb{32/79}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/79]
\mb{31/79}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/79]
\mb{30/79}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/79]
\mb{29/79}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/79]
\mb{26/79}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/79]
\mb{24/79}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/79]
\mb{23/79}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/79]
\mb{20/79}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/79]
\mb{19/79}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [32]
\\ $h_{2}:$   [28]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [33]
\\ $h_{2}:$   [29]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/79]
\mb{18/79}
\begin{gl}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/79]
\mb{17/79}
\begin{gl}
\item[35]
{\rm
Sq(3)[33]}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/79]
\mb{16/79}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/79]
\mb{15/79}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [38], [37]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/79]
\mb{14/79}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/79]
\mb{13/79}
\begin{gl}
\item[42]
{\rm
Sq(4,2)[36]
+ Sq(1,3)[36]
+ Sq(3,0,1)[36]
+ Sq(0,1,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/79]
\mb{11/79}
\begin{gl}
\item[48]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/79]
\mb{10/79}
\begin{gl}
\item[50]
{\rm
Sq(2)[55]}
\\ $h_{1}:$   [55]
\\ $h_{2}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/79]
\mb{9/79}
\begin{gl}
\item[57]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [60]
\\ $h_{2}:$   [56]
\\ $h_{3}:$   [49], [48]
\\ $h_{4}:$   [39], [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/79]
\mb{8/79}
\begin{gl}
\item[63]
{\rm
Sq(3)[59]
+ Sq(0,1)[59]
+ Sq(3)[56]
+ Sq(0,1)[56]}
\\ $h_{6}:$   [3]
\item[64]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{2}:$   [55], [54]
\\ $h_{4}:$   [37], [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/79]
\mb{7/79}
\begin{gl}
\item[62]
{\rm
Sq(3)[54]}
\\ $h_{2}:$   [53]
\\ $h_{4}:$   [38]
\item[63]
{\rm
Sq(2)[57]}
\\ $h_{1}:$   [57]
\\ $h_{3}:$   [49]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/79]
\mb{6/79}
\begin{gl}
\item[59]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{2}:$   [47]
\\ $h_{4}:$   [36]
\\ $h_{5}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/79]
\mb{5/79}
\begin{gl}
\item[50]
{\rm
Sq(2,0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/79]
\mb{3/79}
\begin{gl}
\item[32]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\\ $h_{4}:$   [17]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}



\dm{80}
\begin{bdl}
\item[39/80]
\mb{39/80}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/80]
\mb{38/80}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/80]
\mb{33/80}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/80]
\mb{32/80}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/80]
\mb{31/80}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/80]
\mb{30/80}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/80]
\mb{28/80}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/80]
\mb{25/80}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[20]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/80]
\mb{24/80}
\begin{gl}
\item[22]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/80]
\mb{23/80}
\begin{gl}
\item[20]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/80]
\mb{22/80}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[25]}
\item[22]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/80]
\mb{19/80}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]
+ Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/80]
\mb{17/80}
\begin{gl}
\item[38]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{1}:$   [35]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/80]
\mb{16/80}
\begin{gl}
\item[36]
{\rm
Sq(3,1)[34]
+ Sq(0,2)[34]}
\item[37]
{\rm
Sq(1,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/80]
\mb{15/80}
\begin{gl}
\item[38]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/80]
\mb{14/80}
\begin{gl}
\item[42]
{\rm
Sq(3)[41]
+ Sq(0,1)[41]}
\item[43]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/80]
\mb{13/80}
\begin{gl}
\item[43]
{\rm
Sq(3)[43]
+ Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/80]
\mb{12/80}
\begin{gl}
\item[44]
{\rm
Sq(3,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/80]
\mb{10/80}
\begin{gl}
\item[51]
{\rm
Sq(3)[56]
+ Sq(0,1)[56]
+ Sq(3)[55]
+ Sq(0,1)[55]}
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/80]
\mb{9/80}
\begin{gl}
\item[58]
{\rm
Sq(4)[57]}
\\ $h_{2}:$   [57]
\item[59]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/80]
\mb{8/80}
\begin{gl}
\item[65]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [63]
\\ $h_{2}:$   [59], [56]
\\ $h_{3}:$   [51]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/80]
\mb{7/80}
\begin{gl}
\item[64]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{2}:$   [55]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/80]
\mb{6/80}
\begin{gl}
\item[60]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [48]
\\ $h_{6}:$   [6]
\item[61]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [48]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/80]
\mb{5/80}
\begin{gl}
\item[51]
{\rm
Sq(1,1)[38]}
\\ $h_{6}:$   [5]
\item[52]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/80]
\mb{4/80}
\begin{gl}
\item[40]
{\rm
Sq(6,2)[27]}
\item[41]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\\ $h_{4}:$   [25]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}



\dm{81}
\begin{bdl}
\item[41/81]
\mb{41/81}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/81]
\mb{40/81}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/81]
\mb{39/81}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/81]
\mb{38/81}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/81]
\mb{37/81}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/81]
\mb{36/81}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/81]
\mb{31/81}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/81]
\mb{30/81}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/81]
\mb{27/81}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/81]
\mb{24/81}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/81]
\mb{23/81}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/81]
\mb{22/81}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/81]
\mb{21/81}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[28]}
\item[28]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/81]
\mb{20/81}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/81]
\mb{19/81}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/81]
\mb{18/81}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[35]}
\item[37]
{\rm
Sq(0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/81]
\mb{15/81}
\begin{gl}
\item[39]
{\rm
Sq(3,1)[38]
+ Sq(3,1)[37]
+ Sq(0,2)[37]}
\item[40]
{\rm
Sq(2)[42]}
\\ $h_{1}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/81]
\mb{13/81}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/81]
\mb{12/81}
\begin{gl}
\item[45]
{\rm
Sq(3)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/81]
\mb{11/81}
\begin{gl}
\item[49]
{\rm
Sq(2)[51]}
\\ $h_{1}:$   [51]
\\ $h_{6}:$   [1]
\item[50]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{2}:$   [49]
\\ $h_{4}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/81]
\mb{10/81}
\begin{gl}
\item[52]
{\rm
Sq(0,2)[51]}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{2}:$   [55]
\\ $h_{3}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/81]
\mb{9/81}
\begin{gl}
\item[60]
{\rm
Sq(3)[64]
+ Sq(0,1)[64]}
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/81]
\mb{8/81}
\begin{gl}
\item[66]
{\rm
Sq(2,1)[58]
+ Sq(5)[57]
+ Sq(5)[56]}
\\ $h_{4}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/81]
\mb{7/81}
\begin{gl}
\item[65]
{\rm
Sq(4)[56]}
\\ $h_{2}:$   [56]
\\ $h_{3}:$   [50]
\\ $h_{4}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/81]
\mb{6/81}
\begin{gl}
\item[62]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{1}:$   [51]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/81]
\mb{5/81}
\begin{gl}
\item[53]
{\rm
Sq(5)[38]
+ Sq(2,1)[38]}
\\ $h_{6}:$   [6]
\item[54]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [31]
\\ $h_{6}:$   [7], [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/81]
\mb{4/81}
\begin{gl}
\item[42]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [31]
\\ $h_{4}:$   [26]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/81]
\mb{3/81}
\begin{gl}
\item[33]
{\rm
Sq(4)[20]}
\\ $h_{2}:$   [20]
\\ $h_{4}:$   [18]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}



\dm{82}
\begin{bdl}
\item[42/82]
\mb{42/82}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/82]
\mb{37/82}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/82]
\mb{36/82}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/82]
\mb{35/82}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]
+ Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/82]
\mb{34/82}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/82]
\mb{33/82}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/82]
\mb{32/82}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/82]
\mb{29/82}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/82]
\mb{26/82}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/82]
\mb{23/82}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[22]
+ Sq(3)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/82]
\mb{20/82}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/82]
\mb{19/82}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/82]
\mb{18/82}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [35]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37], [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/82]
\mb{17/82}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/82]
\mb{16/82}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/82]
\mb{14/82}
\begin{gl}
\item[44]
{\rm
Sq(4)[42]}
\\ $h_{2}:$   [42]
\item[45]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/82]
\mb{12/82}
\begin{gl}
\item[46]
{\rm
Sq(0,2)[45]}
\item[47]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{1}:$   [49]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/82]
\mb{11/82}
\begin{gl}
\item[51]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/82]
\mb{10/82}
\begin{gl}
\item[54]
{\rm
Sq(3)[59]}
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/82]
\mb{9/82}
\begin{gl}
\item[61]
{\rm
Sq(3,1)[59]
+ Sq(6)[57]
+ Sq(0,2)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/82]
\mb{8/82}
\begin{gl}
\item[67]
{\rm
Sq(1,1)[62]}
\\ $h_{3}:$   [53]
\item[68]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{2}:$   [62]
\\ $h_{4}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/82]
\mb{7/82}
\begin{gl}
\item[66]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{2}:$   [59]
\\ $h_{3}:$   [52]
\\ $h_{4}:$   [42], [41]
\\ $h_{5}:$   [28]
\item[67]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{4}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/82]
\mb{6/82}
\begin{gl}
\item[63]
{\rm
Sq(3)[51]
+ Sq(0,1)[51]}
\\ $h_{2}:$   [50]
\\ $h_{3}:$   [46]
\\ $h_{4}:$   [39], [38]
\\ $h_{5}:$   [29]
\item[64]
{\rm
Sq(3)[52]
+ Sq(0,1)[52]
+ Sq(0,1)[51]}
\\ $h_{4}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/82]
\mb{4/82}
\begin{gl}
\item[43]
{\rm
Sq(6)[30]
+ Sq(0,2)[30]}
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}



\dm{83}
\begin{bdl}
\item[43/83]
\mb{43/83}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/83]
\mb{42/83}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/83]
\mb{41/83}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/83]
\mb{33/83}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/83]
\mb{32/83}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/83]
\mb{31/83}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/83]
\mb{28/83}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/83]
\mb{25/83}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/83]
\mb{24/83}
\begin{gl}
\item[24]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/83]
\mb{23/83}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/83]
\mb{22/83}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[27]}
\item[25]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/83]
\mb{20/83}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/83]
\mb{19/83}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/83]
\mb{18/83}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/83]
\mb{17/83}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [37]
\\ $h_{3}:$   [32]
\item[43]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/83]
\mb{16/83}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[38]}
\item[40]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/83]
\mb{15/83}
\begin{gl}
\item[41]
{\rm
Sq(1,2)[40]
+ Sq(0,0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/83]
\mb{13/83}
\begin{gl}
\item[45]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]}
\\ $h_{2}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/83]
\mb{11/83}
\begin{gl}
\item[52]
{\rm
Sq(3)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/83]
\mb{10/83}
\begin{gl}
\item[55]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/83]
\mb{7/83}
\begin{gl}
\item[68]
{\rm
Sq(2)[64]}
\\ $h_{1}:$   [64]
\\ $h_{3}:$   [53]
\\ $h_{4}:$   [43]
\item[69]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{2}:$   [60]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/83]
\mb{6/83}
\begin{gl}
\item[65]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{2}:$   [51]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/83]
\mb{5/83}
\begin{gl}
\item[55]
{\rm
Sq(1,2)[38]
+ Sq(0,0,1)[38]}
\\ $h_{6}:$   [8]
\item[56]
{\rm
Sq(4)[40]
+ Sq(1,1)[40]}
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [32]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}



\dm{84}
\begin{bdl}
\item[38/84]
\mb{38/84}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/84]
\mb{37/84}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/84]
\mb{36/84}
\begin{gl}
\item[7]
{\rm
Sq(3)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/84]
\mb{30/84}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/84]
\mb{27/84}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/84]
\mb{24/84}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/84]
\mb{23/84}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/84]
\mb{22/84}
\begin{gl}
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/84]
\mb{21/84}
\begin{gl}
\item[29]
{\rm
Sq(1,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/84]
\mb{20/84}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/84]
\mb{19/84}
\begin{gl}
\item[37]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [20]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/84]
\mb{18/84}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/84]
\mb{17/84}
\begin{gl}
\item[44]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/84]
\mb{16/84}
\begin{gl}
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/84]
\mb{15/84}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[45]}
\item[43]
{\rm
Sq(3)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/84]
\mb{14/84}
\begin{gl}
\item[46]
{\rm
Sq(5)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/84]
\mb{10/84}
\begin{gl}
\item[56]
{\rm
Sq(3,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/84]
\mb{9/84}
\begin{gl}
\item[62]
{\rm
Sq(3)[68]
+ Sq(0,1)[68]
+ Sq(0,1)[67]}
\\ $h_{2}:$   [66]
\\ $h_{3}:$   [57]
\\ $h_{4}:$   [46], [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/84]
\mb{8/84}
\begin{gl}
\item[69]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{1}:$   [68]
\\ $h_{3}:$   [58]
\\ $h_{4}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/84]
\mb{7/84}
\begin{gl}
\item[70]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{4}:$   [45], [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/84]
\mb{6/84}
\begin{gl}
\item[66]
{\rm
Sq(2)[55]}
\\ $h_{1}:$   [55]
\\ $h_{2}:$   [53]
\\ $h_{6}:$   [9]
\item[67]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{4}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/84]
\mb{5/84}
\begin{gl}
\item[57]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/84]
\mb{4/84}
\begin{gl}
\item[44]
{\rm
Sq(11,1)[29]
+ Sq(4,1,1)[29]
+ Sq(1,2,1)[29]}
\item[45]
{\rm
Sq(4)[33]}
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [30]
\\ $h_{4}:$   [27]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}



\dm{85}
\begin{bdl}
\item[37/85]
\mb{37/85}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/85]
\mb{36/85}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/85]
\mb{35/85}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/85]
\mb{34/85}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/85]
\mb{33/85}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/85]
\mb{32/85}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/85]
\mb{31/85}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/85]
\mb{30/85}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/85]
\mb{29/85}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\item[18]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/85]
\mb{28/85}
\begin{gl}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/85]
\mb{27/85}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/85]
\mb{26/85}
\begin{gl}
\item[18]
{\rm
Sq(3,1)[22]}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/85]
\mb{23/85}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]
+ Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/85]
\mb{21/85}
\begin{gl}
\item[31]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/85]
\mb{20/85}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/85]
\mb{19/85}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/85]
\mb{18/85}
\begin{gl}
\item[44]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [26]
\item[45]
{\rm
Sq(1)[47]
+ Sq(1)[45]}
\\ $h_{0}:$   [47], [45]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/85]
\mb{17/85}
\begin{gl}
\item[45]
{\rm
Sq(1,1)[38]}
\item[46]
{\rm
Sq(0,1)[39]}
\item[47]
{\rm
Sq(1)[44]
+ Sq(1)[42]}
\\ $h_{0}:$   [44], [42]
\\ $h_{2}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/85]
\mb{16/85}
\begin{gl}
\item[42]
{\rm
Sq(3)[41]}
\item[43]
{\rm
Sq(2)[43]
+ Sq(2)[42]}
\\ $h_{1}:$   [43], [42]
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/85]
\mb{15/85}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\item[45]
{\rm
Sq(1)[48]
+ Sq(1)[47]}
\\ $h_{0}:$   [48], [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/85]
\mb{14/85}
\begin{gl}
\item[47]
{\rm
Sq(3,1)[43]
+ Sq(0,2)[43]}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/85]
\mb{13/85}
\begin{gl}
\item[46]
{\rm
Sq(5)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/85]
\mb{11/85}
\begin{gl}
\item[53]
{\rm
Sq(2)[56]}
\\ $h_{1}:$   [56]
\\ $h_{5}:$   [19]
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [54]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/85]
\mb{10/85}
\begin{gl}
\item[57]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/85]
\mb{9/85}
\begin{gl}
\item[63]
{\rm
Sq(3,1)[65]}
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/85]
\mb{8/85}
\begin{gl}
\item[70]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\\ $h_{3}:$   [60]
\\ $h_{4}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/85]
\mb{7/85}
\begin{gl}
\item[71]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [64]
\\ $h_{3}:$   [56]
\\ $h_{4}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/85]
\mb{6/85}
\begin{gl}
\item[68]
{\rm
Sq(3)[56]
+ Sq(0,1)[56]
+ Sq(3)[55]}
\item[69]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/85]
\mb{5/85}
\begin{gl}
\item[58]
{\rm
Sq(4)[43]
+ Sq(1,1)[43]}
\\ $h_{2}:$   [43]
\\ $h_{6}:$   [9]
\item[59]
{\rm
Sq(2)[44]}
\\ $h_{1}:$   [44]
\\ $h_{4}:$   [34]
\item[60]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/85]
\mb{4/85}
\begin{gl}
\item[46]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/85]
\mb{3/85}
\begin{gl}
\item[34]
{\rm
Sq(7,3)[19]}
\end{gl}
\end{bdl}



\dm{86}
\begin{bdl}
\item[42/86]
\mb{42/86}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/86]
\mb{41/86}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/86]
\mb{40/86}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/86]
\mb{33/86}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/86]
\mb{32/86}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\\ $h_{3}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/86]
\mb{31/86}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/86]
\mb{30/86}
\begin{gl}
\item[16]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/86]
\mb{29/86}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/86]
\mb{28/86}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[14]}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/86]
\mb{27/86}
\begin{gl}
\item[16]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/86]
\mb{26/86}
\begin{gl}
\item[20]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/86]
\mb{25/86}
\begin{gl}
\item[24]
{\rm
Sq(1,1)[24]}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/86]
\mb{24/86}
\begin{gl}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/86]
\mb{23/86}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/86]
\mb{22/86}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[29]}
\item[28]
{\rm
Sq(0,1)[30]}
\item[29]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/86]
\mb{19/86}
\begin{gl}
\item[40]
{\rm
Sq(3)[43]
+ Sq(0,1)[43]
+ Sq(0,1)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/86]
\mb{17/86}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]
+ Sq(1)[45]}
\\ $h_{0}:$   [46], [45]
\\ $h_{1}:$   [43], [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[49]
{\rm
Sq(1)[47]
+ Sq(1)[45]}
\\ $h_{0}:$   [47], [45]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [40], [39]
\\ $h_{3}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/86]
\mb{16/86}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[43]
+ Sq(3)[42]
+ Sq(0,1)[42]}
\item[46]
{\rm
Sq(3)[43]
+ Sq(3)[42]}
\item[47]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/86]
\mb{15/86}
\begin{gl}
\item[46]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/86]
\mb{14/86}
\begin{gl}
\item[49]
{\rm
Sq(3,1)[44]}
\item[50]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [45]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/86]
\mb{13/86}
\begin{gl}
\item[47]
{\rm
Sq(1)[49]
+ Sq(1)[48]}
\\ $h_{0}:$   [49], [48]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/86]
\mb{12/86}
\begin{gl}
\item[48]
{\rm
Sq(5,1)[48]
+ Sq(2,2)[48]}
\item[49]
{\rm
Sq(1)[56]
+ Sq(1)[55]}
\\ $h_{0}:$   [56], [55]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/86]
\mb{11/86}
\begin{gl}
\item[55]
{\rm
Sq(5)[54]
+ Sq(2,1)[54]}
\item[56]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/86]
\mb{10/86}
\begin{gl}
\item[58]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\\ $h_{6}:$   [4]
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/86]
\mb{9/86}
\begin{gl}
\item[64]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/86]
\mb{8/86}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[69]}
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/86]
\mb{7/86}
\begin{gl}
\item[72]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\\ $h_{4}:$   [47]
\item[73]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{2}:$   [65]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/86]
\mb{6/86}
\begin{gl}
\item[70]
{\rm
Sq(4)[55]}
\\ $h_{2}:$   [55]
\\ $h_{6}:$   [10]
\item[71]
{\rm
Sq(2)[59]}
\\ $h_{1}:$   [59]
\\ $h_{2}:$   [56]
\\ $h_{4}:$   [44]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/86]
\mb{5/86}
\begin{gl}
\item[61]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]
+ Sq(3)[44]
+ Sq(0,1)[44]}
\\ $h_{4}:$   [36]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/86]
\mb{4/86}
\begin{gl}
\item[47]
{\rm
Sq(2)[34]}
\\ $h_{1}:$   [34]
\end{gl}
\end{bdl}



\dm{87}
\begin{bdl}
\item[44/87]
\mb{44/87}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/87]
\mb{43/87}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/87]
\mb{42/87}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/87]
\mb{41/87}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/87]
\mb{40/87}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/87]
\mb{39/87}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/87]
\mb{38/87}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/87]
\mb{37/87}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/87]
\mb{36/87}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/87]
\mb{33/87}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/87]
\mb{30/87}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/87]
\mb{28/87}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/87]
\mb{27/87}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/87]
\mb{24/87}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/87]
\mb{23/87}
\begin{gl}
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [26]
\item[28]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{1}:$   [29]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/87]
\mb{22/87}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [29]
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/87]
\mb{21/87}
\begin{gl}
\item[32]
{\rm
Sq(1,1)[33]}
\item[33]
{\rm
Sq(0,1)[34]}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/87]
\mb{20/87}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/87]
\mb{19/87}
\begin{gl}
\item[41]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [42]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/87]
\mb{18/87}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/87]
\mb{17/87}
\begin{gl}
\item[50]
{\rm
Sq(3)[44]
+ Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/87]
\mb{15/87}
\begin{gl}
\item[47]
{\rm
Sq(3)[48]
+ Sq(0,1)[48]
+ Sq(3)[47]}
\item[48]
{\rm
Sq(2)[49]}
\\ $h_{1}:$   [49]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/87]
\mb{13/87}
\begin{gl}
\item[48]
{\rm
Sq(0,2)[46]}
\item[49]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/87]
\mb{12/87}
\begin{gl}
\item[50]
{\rm
Sq(3)[54]
+ Sq(0,1)[54]}
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/87]
\mb{11/87}
\begin{gl}
\item[57]
{\rm
Sq(2)[58]}
\\ $h_{1}:$   [58]
\\ $h_{3}:$   [51]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/87]
\mb{10/87}
\begin{gl}
\item[60]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/87]
\mb{9/87}
\begin{gl}
\item[65]
{\rm
Sq(3)[70]
+ Sq(0,1)[70]}
\\ $h_{4}:$   [49]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/87]
\mb{7/87}
\begin{gl}
\item[74]
{\rm
Sq(3)[69]
+ Sq(0,1)[69]
+ Sq(3)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/87]
\mb{6/87}
\begin{gl}
\item[72]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\\ $h_{3}:$   [51]
\\ $h_{4}:$   [45]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/87]
\mb{5/87}
\begin{gl}
\item[62]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\\ $h_{2}:$   [44]
\\ $h_{3}:$   [40]
\end{gl}
\end{bdl}



\dm{88}
\begin{bdl}
\item[43/88]
\mb{43/88}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/88]
\mb{42/88}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/88]
\mb{37/88}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/88]
\mb{36/88}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/88]
\mb{35/88}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/88]
\mb{34/88}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/88]
\mb{32/88}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/88]
\mb{29/88}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/88]
\mb{28/88}
\begin{gl}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{2}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/88]
\mb{27/88}
\begin{gl}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/88]
\mb{26/88}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[24]}
\item[22]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/88]
\mb{23/88}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/88]
\mb{21/88}
\begin{gl}
\item[35]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/88]
\mb{20/88}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/88]
\mb{19/88}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [47]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/88]
\mb{18/88}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [46]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/88]
\mb{17/88}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]
+ Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/88]
\mb{16/88}
\begin{gl}
\item[48]
{\rm
Sq(1,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/88]
\mb{14/88}
\begin{gl}
\item[51]
{\rm
Sq(3)[47]
+ Sq(0,1)[47]}
\\ $h_{6}:$   [1]
\item[52]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{1}:$   [49]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/88]
\mb{13/88}
\begin{gl}
\item[50]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\\ $h_{6}:$   [2]
\item[51]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{3}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/88]
\mb{12/88}
\begin{gl}
\item[51]
{\rm
Sq(1,1)[54]}
\item[52]
{\rm
Sq(0,1)[55]}
\item[53]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{1}:$   [57]
\\ $h_{2}:$   [54]
\\ $h_{3}:$   [49]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/88]
\mb{11/88}
\begin{gl}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/88]
\mb{10/88}
\begin{gl}
\item[61]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [63]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/88]
\mb{9/88}
\begin{gl}
\item[66]
{\rm
Sq(3)[71]}
\\ $h_{6}:$   [5]
\item[67]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{4}:$   [50]
\\ $h_{5}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/88]
\mb{8/88}
\begin{gl}
\item[72]
{\rm
Sq(3)[72]}
\\ $h_{4}:$   [49]
\\ $h_{5}:$   [27]
\item[73]
{\rm
Sq(2)[74]}
\\ $h_{1}:$   [74]
\\ $h_{4}:$   [49]
\\ $h_{5}:$   [27]
\end{gl}
\end{bdl}



\dm{89}
\begin{bdl}
\item[45/89]
\mb{45/89}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/89]
\mb{44/89}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/89]
\mb{43/89}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/89]
\mb{42/89}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/89]
\mb{41/89}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/89]
\mb{40/89}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/89]
\mb{35/89}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/89]
\mb{34/89}
\begin{gl}
\item[14]
{\rm
Sq(3)[18]
+ Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/89]
\mb{31/89}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/89]
\mb{28/89}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/89]
\mb{27/89}
\begin{gl}
\item[20]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/89]
\mb{26/89}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/89]
\mb{25/89}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/89]
\mb{24/89}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/89]
\mb{23/89}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/89]
\mb{22/89}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[33]
+ Sq(0,1)[32]}
\item[33]
{\rm
Sq(3)[34]
+ Sq(0,1)[34]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/89]
\mb{19/89}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[46]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/89]
\mb{18/89}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/89]
\mb{16/89}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/89]
\mb{15/89}
\begin{gl}
\item[49]
{\rm
Sq(2)[51]}
\\ $h_{1}:$   [51]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/89]
\mb{13/89}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/89]
\mb{12/89}
\begin{gl}
\item[54]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/89]
\mb{11/89}
\begin{gl}
\item[59]
{\rm
Sq(3)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/89]
\mb{10/89}
\begin{gl}
\item[62]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{1}:$   [66]
\\ $h_{2}:$   [64]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/89]
\mb{9/89}
\begin{gl}
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{2}:$   [71]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/89]
\mb{8/89}
\begin{gl}
\item[74]
{\rm
Sq(1,1)[73]}
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/89]
\mb{7/89}
\begin{gl}
\item[75]
{\rm
Sq(3)[72]}
\\ $h_{2}:$   [70]
\\ $h_{4}:$   [51]
\\ $h_{5}:$   [31]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}



\dm{90}
\begin{bdl}
\item[46/90]
\mb{46/90}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/90]
\mb{41/90}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/90]
\mb{40/90}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/90]
\mb{39/90}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/90]
\mb{38/90}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/90]
\mb{37/90}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/90]
\mb{36/90}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/90]
\mb{33/90}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/90]
\mb{30/90}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/90]
\mb{27/90}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[22]
+ Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/90]
\mb{24/90}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/90]
\mb{23/90}
\begin{gl}
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [33]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/90]
\mb{22/90}
\begin{gl}
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/90]
\mb{21/90}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]
+ Sq(3)[36]}
\item[38]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/90]
\mb{20/90}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/90]
\mb{19/90}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[52]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [52], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [47]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/90]
\mb{18/90}
\begin{gl}
\item[51]
{\rm
Sq(1,1)[50]}
\item[52]
{\rm
Sq(0,1)[51]}
\item[53]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{3}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/90]
\mb{17/90}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[48]}
\item[53]
{\rm
Sq(1)[51]
+ Sq(1)[50]}
\\ $h_{0}:$   [51], [50]
\\ $h_{3}:$   [40], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/90]
\mb{16/90}
\begin{gl}
\item[50]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{1}:$   [49]
\\ $h_{6}:$   [1]
\item[51]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{1}:$   [49]
\\ $h_{3}:$   [41]
\\ $h_{6}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/90]
\mb{15/90}
\begin{gl}
\item[50]
{\rm
Sq(3)[51]}
\item[51]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{6}:$   [2]
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/90]
\mb{14/90}
\begin{gl}
\item[53]
{\rm
Sq(3)[50]}
\\ $h_{6}:$   [2]
\item[54]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/90]
\mb{13/90}
\begin{gl}
\item[53]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/90]
\mb{12/90}
\begin{gl}
\item[55]
{\rm
Sq(3,1)[54]
+ Sq(3,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/90]
\mb{11/90}
\begin{gl}
\item[60]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/90]
\mb{10/90}
\begin{gl}
\item[63]
{\rm
Sq(3)[66]
+ Sq(0,1)[66]}
\end{gl}
\end{bdl}



\dm{91}
\begin{bdl}
\item[47/91]
\mb{47/91}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/91]
\mb{46/91}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/91]
\mb{45/91}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/91]
\mb{37/91}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/91]
\mb{36/91}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/91]
\mb{35/91}
\begin{gl}
\item[11]
{\rm
Sq(3)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/91]
\mb{32/91}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/91]
\mb{29/91}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/91]
\mb{28/91}
\begin{gl}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/91]
\mb{27/91}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/91]
\mb{26/91}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[26]}
\item[25]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/91]
\mb{23/91}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/91]
\mb{21/91}
\begin{gl}
\item[39]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/91]
\mb{20/91}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/91]
\mb{19/91}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [52]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43]
\\ $h_{4}:$   [29], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/91]
\mb{18/91}
\begin{gl}
\item[54]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/91]
\mb{17/91}
\begin{gl}
\item[54]
{\rm
Sq(3,1)[47]
+ Sq(3,1)[46]
+ Sq(0,2)[46]}
\item[55]
{\rm
Sq(0,1)[49]}
\item[56]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/91]
\mb{16/91}
\begin{gl}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{3}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/91]
\mb{15/91}
\begin{gl}
\item[53]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/91]
\mb{14/91}
\begin{gl}
\item[55]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/91]
\mb{13/91}
\begin{gl}
\item[54]
{\rm
Sq(2)[55]}
\\ $h_{1}:$   [55]
\item[55]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/91]
\mb{12/91}
\begin{gl}
\item[56]
{\rm
Sq(0,2)[55]}
\item[57]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/91]
\mb{11/91}
\begin{gl}
\item[61]
{\rm
Sq(1,1)[61]}
\item[62]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{2}:$   [61]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/91]
\mb{10/91}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [66]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/91]
\mb{9/91}
\begin{gl}
\item[69]
{\rm
Sq(3)[74]}
\\ $h_{6}:$   [7]
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/91]
\mb{8/91}
\begin{gl}
\item[75]
{\rm
Sq(2,1)[74]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/91]
\mb{6/91}
\begin{gl}
\item[73]
{\rm
Sq(2,1)[62]}
\\ $h_{4}:$   [47]
\end{gl}
\end{bdl}



\dm{92}
\begin{bdl}
\item[42/92]
\mb{42/92}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/92]
\mb{41/92}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/92]
\mb{40/92}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/92]
\mb{34/92}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/92]
\mb{31/92}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/92]
\mb{30/92}
\begin{gl}
\item[19]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/92]
\mb{29/92}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/92]
\mb{28/92}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[21]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/92]
\mb{27/92}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\item[24]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/92]
\mb{26/92}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/92]
\mb{25/92}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\item[30]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/92]
\mb{24/92}
\begin{gl}
\item[30]
{\rm
Sq(3,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/92]
\mb{23/92}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/92]
\mb{22/92}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/92]
\mb{19/92}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/92]
\mb{18/92}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/92]
\mb{16/92}
\begin{gl}
\item[53]
{\rm
Sq(3)[51]
+ Sq(0,1)[51]
+ Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/92]
\mb{14/92}
\begin{gl}
\item[56]
{\rm
Sq(0,2)[48]}
\item[57]
{\rm
Sq(2)[54]}
\\ $h_{1}:$   [54]
\item[58]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{3}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/92]
\mb{13/92}
\begin{gl}
\item[56]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/92]
\mb{12/92}
\begin{gl}
\item[58]
{\rm
Sq(1,1)[59]}
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/92]
\mb{11/92}
\begin{gl}
\item[63]
{\rm
Sq(3,1)[60]
+ Sq(0,2)[60]}
\item[64]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/92]
\mb{10/92}
\begin{gl}
\item[65]
{\rm
Sq(2,1)[66]}
\item[66]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [69]
\\ $h_{2}:$   [68]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/92]
\mb{9/92}
\begin{gl}
\item[71]
{\rm
Sq(2)[75]}
\\ $h_{1}:$   [75]
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [74]
\\ $h_{6}:$   [8]
\item[73]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [74]
\\ $h_{4}:$   [58], [57]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/92]
\mb{8/92}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[75]}
\\ $h_{6}:$   [7]
\item[77]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{4}:$   [56]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/92]
\mb{7/92}
\begin{gl}
\item[76]
{\rm
Sq(2)[73]}
\\ $h_{1}:$   [73]
\\ $h_{3}:$   [68]
\\ $h_{4}:$   [54]
\\ $h_{5}:$   [32]
\item[77]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/92]
\mb{6/92}
\begin{gl}
\item[74]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/92]
\mb{5/92}
\begin{gl}
\item[63]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/92]
\mb{4/92}
\begin{gl}
\item[48]
{\rm
Sq(2,2)[34]}
\end{gl}
\end{bdl}



\dm{93}
\begin{bdl}
\item[41/93]
\mb{41/93}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/93]
\mb{40/93}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/93]
\mb{39/93}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/93]
\mb{36/93}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/93]
\mb{33/93}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/93]
\mb{30/93}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/93]
\mb{29/93}
\begin{gl}
\item[24]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/93]
\mb{28/93}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/93]
\mb{27/93}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]
+ Sq(0,1)[24]}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/93]
\mb{26/93}
\begin{gl}
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/93]
\mb{25/93}
\begin{gl}
\item[31]
{\rm
Sq(2)[30]}
\\ $h_{1}:$   [30]
\item[32]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/93]
\mb{24/93}
\begin{gl}
\item[31]
{\rm
Sq(1,1)[31]}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/93]
\mb{23/93}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/93]
\mb{22/93}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/93]
\mb{21/93}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[39]}
\item[41]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/93]
\mb{20/93}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/93]
\mb{18/93}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/93]
\mb{17/93}
\begin{gl}
\item[57]
{\rm
Sq(3)[52]
+ Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/93]
\mb{15/93}
\begin{gl}
\item[54]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{2}:$   [53]
\\ $h_{3}:$   [49]
\\ $h_{6}:$   [3]
\item[55]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{1}:$   [57]
\\ $h_{2}:$   [54]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/93]
\mb{14/93}
\begin{gl}
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{6}:$   [3]
\item[60]
{\rm
Sq(1)[60]
+ Sq(1)[58]}
\\ $h_{0}:$   [60], [58]
\\ $h_{2}:$   [53]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/93]
\mb{13/93}
\begin{gl}
\item[57]
{\rm
Sq(1,1)[55]}
\\ $h_{6}:$   [3]
\item[58]
{\rm
Sq(3)[57]
+ Sq(0,1)[57]
+ Sq(0,1)[56]}
\\ $h_{6}:$   [3]
\item[59]
{\rm
Sq(2)[58]}
\\ $h_{1}:$   [58]
\\ $h_{3}:$   [48]
\item[60]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{2}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/93]
\mb{12/93}
\begin{gl}
\item[60]
{\rm
Sq(3)[61]}
\item[61]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{3}:$   [56], [55]
\\ $h_{4}:$   [47]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/93]
\mb{11/93}
\begin{gl}
\item[65]
{\rm
Sq(2)[65]}
\\ $h_{1}:$   [65]
\item[66]
{\rm
Sq(1)[69]
+ Sq(1)[67]}
\\ $h_{0}:$   [69], [67]
\\ $h_{3}:$   [59]
\\ $h_{4}:$   [48]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/93]
\mb{10/93}
\begin{gl}
\item[67]
{\rm
Sq(3)[70]
+ Sq(0,1)[70]
+ Sq(3)[69]}
\item[68]
{\rm
Sq(2)[71]}
\\ $h_{1}:$   [71]
\\ $h_{4}:$   [55]
\item[69]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{3}:$   [64]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/93]
\mb{9/93}
\begin{gl}
\item[74]
{\rm
Sq(1)[79]
+ Sq(1)[78]}
\\ $h_{0}:$   [79], [78]
\\ $h_{3}:$   [71]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/93]
\mb{8/93}
\begin{gl}
\item[78]
{\rm
Sq(7)[74]
+ Sq(1,2)[74]}
\item[79]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/93]
\mb{7/93}
\begin{gl}
\item[78]
{\rm
Sq(2,2)[70]}
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/93]
\mb{6/93}
\begin{gl}
\item[75]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{4}:$   [49]
\\ $h_{5}:$   [34], [32]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/93]
\mb{5/93}
\begin{gl}
\item[64]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\item[65]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [39]
\\ $h_{5}:$   [27]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/93]
\mb{4/93}
\begin{gl}
\item[49]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{4}:$   [31]
\\ $h_{5}:$   [21]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/93]
\mb{3/93}
\begin{gl}
\item[35]
{\rm
Sq(16)[20]
+ Sq(10,2)[20]
+ Sq(7,3)[20]
+ Sq(6,1,1)[20]
+ Sq(3,2,1)[20]
+ Sq(0,3,1)[20]}
\\ $h_{4}:$   [20]
\\ $h_{5}:$   [15]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}



\dm{94}
\begin{bdl}
\item[46/94]
\mb{46/94}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/94]
\mb{45/94}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/94]
\mb{44/94}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/94]
\mb{43/94}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/94]
\mb{42/94}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/94]
\mb{41/94}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/94]
\mb{40/94}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/94]
\mb{39/94}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/94]
\mb{38/94}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/94]
\mb{37/94}
\begin{gl}
\item[14]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/94]
\mb{36/94}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/94]
\mb{35/94}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\item[13]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{4}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/94]
\mb{34/94}
\begin{gl}
\item[16]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/94]
\mb{33/94}
\begin{gl}
\item[21]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/94]
\mb{32/94}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{4}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/94]
\mb{31/94}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/94]
\mb{30/94}
\begin{gl}
\item[21]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/94]
\mb{29/94}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/94]
\mb{28/94}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [22]
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/94]
\mb{27/94}
\begin{gl}
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [24]
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/94]
\mb{26/94}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[29]
+ Sq(0,1)[28]}
\item[30]
{\rm
Sq(3)[30]
+ Sq(0,1)[30]
+ Sq(0,1)[28]}
\item[31]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/94]
\mb{25/94}
\begin{gl}
\item[33]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/94]
\mb{24/94}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/94]
\mb{23/94}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/94]
\mb{22/94}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/94]
\mb{21/94}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/94]
\mb{20/94}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/94]
\mb{19/94}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/94]
\mb{17/94}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/94]
\mb{16/94}
\begin{gl}
\item[54]
{\rm
Sq(5)[52]
+ Sq(2,1)[52]
+ Sq(5)[51]
+ Sq(2,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/94]
\mb{15/94}
\begin{gl}
\item[56]
{\rm
Sq(3)[58]
+ Sq(0,1)[58]
+ Sq(3)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/94]
\mb{14/94}
\begin{gl}
\item[61]
{\rm
Sq(2)[57]}
\\ $h_{1}:$   [57]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/94]
\mb{13/94}
\begin{gl}
\item[61]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{1}:$   [60]
\\ $h_{2}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/94]
\mb{12/94}
\begin{gl}
\item[62]
{\rm
Sq(4)[61]
+ Sq(1,1)[61]}
\\ $h_{2}:$   [61]
\item[63]
{\rm
Sq(2)[65]}
\\ $h_{1}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/94]
\mb{11/94}
\begin{gl}
\item[67]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\\ $h_{3}:$   [60]
\item[68]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [64]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/94]
\mb{10/94}
\begin{gl}
\item[70]
{\rm
Sq(3)[73]
+ Sq(0,1)[73]
+ Sq(3)[71]}
\item[71]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [69]
\\ $h_{6}:$   [11]
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/94]
\mb{9/94}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[76]}
\\ $h_{6}:$   [10]
\item[76]
{\rm
Sq(2)[78]}
\\ $h_{1}:$   [78]
\\ $h_{2}:$   [75]
\\ $h_{6}:$   [10]
\item[77]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/94]
\mb{8/94}
\begin{gl}
\item[80]
{\rm
Sq(5,1)[74]
+ Sq(1,0,1)[74]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/94]
\mb{6/94}
\begin{gl}
\item[76]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\\ $h_{6}:$   [13]
\item[77]
{\rm
Sq(2)[64]}
\\ $h_{1}:$   [64]
\\ $h_{4}:$   [50]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/94]
\mb{4/94}
\begin{gl}
\item[50]
{\rm
Sq(2)[35]}
\\ $h_{1}:$   [35]
\\ $h_{4}:$   [32]
\\ $h_{5}:$   [22]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}



\dm{95}
\begin{bdl}
\item[48/95]
\mb{48/95}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/95]
\mb{47/95}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/95]
\mb{46/95}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/95]
\mb{45/95}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/95]
\mb{44/95}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/95]
\mb{43/95}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/95]
\mb{42/95}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/95]
\mb{41/95}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/95]
\mb{40/95}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/95]
\mb{39/95}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/95]
\mb{38/95}
\begin{gl}
\item[11]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/95]
\mb{37/95}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/95]
\mb{36/95}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/95]
\mb{35/95}
\begin{gl}
\item[14]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/95]
\mb{34/95}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[20]}
\item[18]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/95]
\mb{33/95}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/95]
\mb{32/95}
\begin{gl}
\item[22]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[23]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/95]
\mb{31/95}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[20]}
\item[21]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/95]
\mb{30/95}
\begin{gl}
\item[22]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/95]
\mb{29/95}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/95]
\mb{28/95}
\begin{gl}
\item[28]
{\rm
Sq(0,1)[25]}
\item[29]
{\rm
Sq(1)[31]
+ Sq(1)[30]}
\\ $h_{0}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/95]
\mb{27/95}
\begin{gl}
\item[29]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [30]
\\ $h_{2}:$   [26]
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [27], [26]
\\ $h_{3}:$   [21]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [27], [26]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/95]
\mb{26/95}
\begin{gl}
\item[33]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [28]
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [30], [28]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/95]
\mb{25/95}
\begin{gl}
\item[34]
{\rm
Sq(3)[31]}
\item[35]
{\rm
Sq(0,1)[32]}
\item[36]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [30]
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/95]
\mb{24/95}
\begin{gl}
\item[34]
{\rm
Sq(1,1)[33]}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/95]
\mb{23/95}
\begin{gl}
\item[37]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [21]
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/95]
\mb{22/95}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(0,1)[41]}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/95]
\mb{21/95}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[41]}
\item[44]
{\rm
Sq(3)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/95]
\mb{19/95}
\begin{gl}
\item[50]
{\rm
Sq(1,1)[55]}
\item[51]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/95]
\mb{18/95}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/95]
\mb{16/95}
\begin{gl}
\item[55]
{\rm
Sq(3,1)[50]
+ Sq(0,2)[50]}
\item[56]
{\rm
Sq(3)[54]
+ Sq(0,1)[54]}
\\ $h_{6}:$   [3]
\item[57]
{\rm
Sq(2)[56]}
\\ $h_{1}:$   [56]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/95]
\mb{15/95}
\begin{gl}
\item[57]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\\ $h_{3}:$   [51]
\\ $h_{4}:$   [42]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/95]
\mb{14/95}
\begin{gl}
\item[62]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{2}:$   [56]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/95]
\mb{13/95}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[60]}
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/95]
\mb{11/95}
\begin{gl}
\item[69]
{\rm
Sq(4)[65]}
\\ $h_{2}:$   [65]
\item[70]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/95]
\mb{10/95}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]
+ Sq(1,1)[71]}
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [75]
\\ $h_{2}:$   [72]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/95]
\mb{9/95}
\begin{gl}
\item[78]
{\rm
Sq(2)[80]}
\\ $h_{1}:$   [80]
\item[79]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [76]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/95]
\mb{8/95}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[78]}
\\ $h_{6}:$   [10]
\item[82]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/95]
\mb{7/95}
\begin{gl}
\item[79]
{\rm
Sq(6,1)[72]
+ Sq(3,2)[72]
+ Sq(0,3)[72]}
\item[80]
{\rm
Sq(3)[75]
+ Sq(0,1)[75]}
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/95]
\mb{6/95}
\begin{gl}
\item[78]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{2}:$   [63]
\\ $h_{4}:$   [52], [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/95]
\mb{5/95}
\begin{gl}
\item[66]
{\rm
Sq(10)[47]
+ Sq(4,2)[47]
+ Sq(0,1,1)[47]}
\\ $h_{6}:$   [13]
\item[67]
{\rm
Sq(4)[48]
+ Sq(1,1)[48]}
\\ $h_{2}:$   [48]
\\ $h_{4}:$   [40]
\end{gl}
\end{bdl}



\dm{96}
\begin{bdl}
\item[47/96]
\mb{47/96}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/96]
\mb{46/96}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/96]
\mb{41/96}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/96]
\mb{40/96}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/96]
\mb{39/96}
\begin{gl}
\item[10]
{\rm
Sq(3)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/96]
\mb{38/96}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/96]
\mb{36/96}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/96]
\mb{33/96}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/96]
\mb{32/96}
\begin{gl}
\item[24]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/96]
\mb{31/96}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/96]
\mb{30/96}
\begin{gl}
\item[23]
{\rm
Sq(1,1)[24]}
\item[24]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/96]
\mb{27/96}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]
+ Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/96]
\mb{25/96}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/96]
\mb{24/96}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/96]
\mb{23/96}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/96]
\mb{22/96}
\begin{gl}
\item[43]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[44]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/96]
\mb{21/96}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[43]}
\item[46]
{\rm
Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/96]
\mb{20/96}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/96]
\mb{18/96}
\begin{gl}
\item[58]
{\rm
Sq(3,1)[56]
+ Sq(3,1)[55]
+ Sq(0,2)[54]}
\item[59]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/96]
\mb{17/96}
\begin{gl}
\item[59]
{\rm
Sq(2)[56]
+ Sq(2)[55]}
\\ $h_{1}:$   [56], [55]
\\ $h_{6}:$   [2]
\item[60]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{1}:$   [57], [55]
\\ $h_{6}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/96]
\mb{16/96}
\begin{gl}
\item[58]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/96]
\mb{15/96}
\begin{gl}
\item[58]
{\rm
Sq(3)[61]}
\item[59]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{2}:$   [59]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/96]
\mb{14/96}
\begin{gl}
\item[63]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{2}:$   [57]
\\ $h_{6}:$   [6]
\item[64]
{\rm
Sq(1)[65]
+ Sq(1)[64]}
\\ $h_{0}:$   [65], [64]
\\ $h_{2}:$   [60], [58]
\\ $h_{5}:$   [29]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/96]
\mb{13/96}
\begin{gl}
\item[63]
{\rm
Sq(1,1)[61]}
\\ $h_{6}:$   [5]
\item[64]
{\rm
Sq(3)[62]
+ Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{2}:$   [60]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/96]
\mb{12/96}
\begin{gl}
\item[64]
{\rm
Sq(3,1)[62]
+ Sq(6)[61]
+ Sq(0,2)[61]}
\item[65]
{\rm
Sq(3)[67]}
\\ $h_{3}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/96]
\mb{10/96}
\begin{gl}
\item[75]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/96]
\mb{9/96}
\begin{gl}
\item[80]
{\rm
Sq(3)[80]}
\\ $h_{2}:$   [78]
\item[81]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/96]
\mb{8/96}
\begin{gl}
\item[83]
{\rm
Sq(1,1)[78]}
\item[84]
{\rm
Sq(2)[80]}
\\ $h_{1}:$   [80]
\\ $h_{2}:$   [78]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/96]
\mb{6/96}
\begin{gl}
\item[79]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{1}:$   [66]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/96]
\mb{5/96}
\begin{gl}
\item[68]
{\rm
Sq(3)[50]}
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}



\dm{97}
\begin{bdl}
\item[49/97]
\mb{49/97}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/97]
\mb{48/97}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/97]
\mb{47/97}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/97]
\mb{46/97}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/97]
\mb{45/97}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/97]
\mb{44/97}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/97]
\mb{39/97}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/97]
\mb{38/97}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/97]
\mb{35/97}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/97]
\mb{32/97}
\begin{gl}
\item[25]
{\rm
Sq(3)[21]
+ Sq(0,1)[21]
+ Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/97]
\mb{31/97}
\begin{gl}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/97]
\mb{30/97}
\begin{gl}
\item[25]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/97]
\mb{29/97}
\begin{gl}
\item[28]
{\rm
Sq(0,1)[28]}
\item[29]
{\rm
Sq(3)[29]
+ Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/97]
\mb{28/97}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/97]
\mb{27/97}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/97]
\mb{26/97}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/97]
\mb{23/97}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[41]}
\item[41]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/97]
\mb{22/97}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[44]
+ Sq(3)[43]
+ Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/97]
\mb{20/97}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[50]}
\item[47]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/97]
\mb{19/97}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/97]
\mb{17/97}
\begin{gl}
\item[61]
{\rm
Sq(3)[56]
+ Sq(3)[55]
+ Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/97]
\mb{16/97}
\begin{gl}
\item[59]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{3}:$   [52], [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/97]
\mb{15/97}
\begin{gl}
\item[60]
{\rm
Sq(3,1)[58]
+ Sq(3,1)[57]
+ Sq(0,2)[56]}
\item[61]
{\rm
Sq(1)[66]
+ Sq(1)[65]}
\\ $h_{0}:$   [66], [65]
\\ $h_{3}:$   [54], [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/97]
\mb{14/97}
\begin{gl}
\item[65]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{1}:$   [63]
\\ $h_{6}:$   [7]
\item[66]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{1}:$   [63]
\\ $h_{3}:$   [53]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/97]
\mb{13/97}
\begin{gl}
\item[66]
{\rm
Sq(2)[64]}
\\ $h_{1}:$   [64]
\\ $h_{2}:$   [62]
\item[67]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{6}:$   [6]
\item[68]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{3}:$   [55]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/97]
\mb{12/97}
\begin{gl}
\item[66]
{\rm
Sq(0,2)[63]}
\item[67]
{\rm
Sq(1,1)[68]}
\\ $h_{6}:$   [7]
\item[68]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/97]
\mb{11/97}
\begin{gl}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [71]
\\ $h_{3}:$   [63]
\\ $h_{4}:$   [54]
\\ $h_{5}:$   [36], [35]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/97]
\mb{10/97}
\begin{gl}
\item[76]
{\rm
Sq(1,2)[69]
+ Sq(0,0,1)[69]}
\item[77]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [75]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/97]
\mb{9/97}
\begin{gl}
\item[82]
{\rm
Sq(3)[81]}
\\ $h_{6}:$   [13]
\item[83]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [80]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/97]
\mb{8/97}
\begin{gl}
\item[85]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/97]
\mb{7/97}
\begin{gl}
\item[81]
{\rm
Sq(11)[72]
+ Sq(5,2)[72]
+ Sq(1,1,1)[72]}
\item[82]
{\rm
Sq(4)[76]}
\\ $h_{2}:$   [76]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}



\dm{98}
\begin{bdl}
\item[50/98]
\mb{50/98}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/98]
\mb{45/98}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/98]
\mb{44/98}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/98]
\mb{43/98}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/98]
\mb{42/98}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/98]
\mb{41/98}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/98]
\mb{40/98}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/98]
\mb{37/98}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/98]
\mb{34/98}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/98]
\mb{31/98}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[24]
+ Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/98]
\mb{28/98}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/98]
\mb{27/98}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/98]
\mb{26/98}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [34]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/98]
\mb{25/98}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/98]
\mb{24/98}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/98]
\mb{22/98}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/98]
\mb{21/98}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/98]
\mb{19/98}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[59]
+ Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/98]
\mb{18/98}
\begin{gl}
\item[60]
{\rm
Sq(2,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/98]
\mb{15/98}
\begin{gl}
\item[62]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/98]
\mb{14/98}
\begin{gl}
\item[67]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\item[68]
{\rm
Sq(0,1)[64]}
\item[69]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/98]
\mb{13/98}
\begin{gl}
\item[69]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/98]
\mb{12/98}
\begin{gl}
\item[69]
{\rm
Sq(4)[69]
+ Sq(1,1)[69]}
\\ $h_{2}:$   [69]
\\ $h_{3}:$   [61]
\\ $h_{5}:$   [35]
\item[70]
{\rm
Sq(1,1)[70]}
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/98]
\mb{11/98}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[74]
+ Sq(4)[73]}
\\ $h_{2}:$   [73]
\item[74]
{\rm
Sq(2)[76]}
\\ $h_{1}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/98]
\mb{10/98}
\begin{gl}
\item[78]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{3}:$   [70], [69]
\item[79]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [79]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/98]
\mb{9/98}
\begin{gl}
\item[84]
{\rm
Sq(1,1)[82]
+ Sq(1,1)[81]}
\\ $h_{3}:$   [75]
\item[85]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [81]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/98]
\mb{8/98}
\begin{gl}
\item[86]
{\rm
Sq(0,2)[78]}
\\ $h_{6}:$   [12]
\item[87]
{\rm
Sq(4)[79]
+ Sq(1,1)[79]}
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/98]
\mb{6/98}
\begin{gl}
\item[80]
{\rm
Sq(3)[68]
+ Sq(0,1)[68]}
\\ $h_{2}:$   [66]
\\ $h_{4}:$   [55]
\\ $h_{5}:$   [39]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}



\dm{99}
\begin{bdl}
\item[51/99]
\mb{51/99}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/99]
\mb{50/99}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/99]
\mb{49/99}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/99]
\mb{41/99}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/99]
\mb{40/99}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/99]
\mb{39/99}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/99]
\mb{36/99}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/99]
\mb{33/99}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/99]
\mb{32/99}
\begin{gl}
\item[26]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/99]
\mb{31/99}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/99]
\mb{30/99}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/99]
\mb{28/99}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/99]
\mb{27/99}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/99]
\mb{26/99}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/99]
\mb{25/99}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [30]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/99]
\mb{24/99}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/99]
\mb{23/99}
\begin{gl}
\item[42]
{\rm
Sq(3)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/99]
\mb{21/99}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[46]}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/99]
\mb{20/99}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/99]
\mb{18/99}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/99]
\mb{17/99}
\begin{gl}
\item[62]
{\rm
Sq(0,2)[54]}
\item[63]
{\rm
Sq(3)[59]
+ Sq(0,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/99]
\mb{16/99}
\begin{gl}
\item[60]
{\rm
Sq(4)[58]
+ Sq(1,1)[58]}
\\ $h_{2}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/99]
\mb{15/99}
\begin{gl}
\item[63]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{2}:$   [63]
\\ $h_{3}:$   [58]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/99]
\mb{14/99}
\begin{gl}
\item[70]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{2}:$   [63]
\\ $h_{3}:$   [56]
\\ $h_{6}:$   [8]
\item[71]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [65], [64]
\\ $h_{5}:$   [30]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/99]
\mb{13/99}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[67]}
\\ $h_{3}:$   [58]
\\ $h_{6}:$   [7]
\item[71]
{\rm
Sq(3)[68]
+ Sq(0,1)[68]
+ Sq(3)[67]}
\\ $h_{2}:$   [64]
\\ $h_{6}:$   [7]
\item[72]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [70]
\\ $h_{3}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/99]
\mb{12/99}
\begin{gl}
\item[71]
{\rm
Sq(2)[74]}
\\ $h_{1}:$   [74]
\item[72]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/99]
\mb{11/99}
\begin{gl}
\item[75]
{\rm
Sq(3)[77]
+ Sq(0,1)[77]
+ Sq(0,1)[76]}
\\ $h_{3}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/99]
\mb{10/99}
\begin{gl}
\item[80]
{\rm
Sq(3)[82]}
\\ $h_{2}:$   [80]
\item[81]
{\rm
Sq(1)[87]
+ Sq(1)[86]}
\\ $h_{0}:$   [87], [86]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [81]
\\ $h_{3}:$   [71]
\\ $h_{5}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/99]
\mb{9/99}
\begin{gl}
\item[86]
{\rm
Sq(0,2)[80]}
\item[87]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [83]
\\ $h_{5}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/99]
\mb{8/99}
\begin{gl}
\item[88]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/99]
\mb{7/99}
\begin{gl}
\item[83]
{\rm
Sq(0,2)[76]}
\\ $h_{6}:$   [14]
\item[84]
{\rm
Sq(3,1)[77]}
\item[85]
{\rm
Sq(5)[78]
+ Sq(2,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/99]
\mb{6/99}
\begin{gl}
\item[81]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{3}:$   [63]
\\ $h_{4}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/99]
\mb{5/99}
\begin{gl}
\item[69]
{\rm
Sq(3,1)[50]}
\\ $h_{3}:$   [48]
\\ $h_{4}:$   [44]
\end{gl}
\end{bdl}



\dm{100}
\begin{bdl}
\item[46/100]
\mb{46/100}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/100]
\mb{45/100}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/100]
\mb{44/100}
\begin{gl}
\item[7]
{\rm
Sq(3)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/100]
\mb{38/100}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/100]
\mb{35/100}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/100]
\mb{32/100}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/100]
\mb{31/100}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/100]
\mb{30/100}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/100]
\mb{29/100}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/100]
\mb{28/100}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/100]
\mb{27/100}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [18]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [28]
\\ $h_{4}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/100]
\mb{26/100}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/100]
\mb{25/100}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/100]
\mb{24/100}
\begin{gl}
\item[42]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/100]
\mb{23/100}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[46]}
\item[44]
{\rm
Sq(0,1)[47]}
\item[45]
{\rm
Sq(3)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/100]
\mb{22/100}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/100]
\mb{20/100}
\begin{gl}
\item[49]
{\rm
Sq(1,1)[52]}
\item[50]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/100]
\mb{19/100}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/100]
\mb{18/100}
\begin{gl}
\item[62]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/100]
\mb{17/100}
\begin{gl}
\item[64]
{\rm
Sq(1,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/100]
\mb{16/100}
\begin{gl}
\item[61]
{\rm
Sq(5)[59]
+ Sq(2,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/100]
\mb{14/100}
\begin{gl}
\item[72]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{1}:$   [70]
\\ $h_{2}:$   [67]
\\ $h_{3}:$   [59], [58], [57]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/100]
\mb{13/100}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[68]}
\item[74]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [67]
\\ $h_{6}:$   [8]
\item[75]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{1}:$   [71]
\\ $h_{2}:$   [68]
\\ $h_{3}:$   [60]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/100]
\mb{12/100}
\begin{gl}
\item[73]
{\rm
Sq(3)[74]}
\\ $h_{6}:$   [8]
\item[74]
{\rm
Sq(2)[75]}
\\ $h_{1}:$   [75]
\\ $h_{3}:$   [65]
\\ $h_{6}:$   [8]
\item[75]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [71]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/100]
\mb{11/100}
\begin{gl}
\item[76]
{\rm
Sq(3)[78]
+ Sq(0,1)[78]}
\\ $h_{2}:$   [76]
\\ $h_{3}:$   [67]
\item[77]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [76]
\item[78]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [77]
\\ $h_{3}:$   [69]
\\ $h_{4}:$   [57]
\\ $h_{5}:$   [40]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/100]
\mb{10/100}
\begin{gl}
\item[82]
{\rm
Sq(3)[85]
+ Sq(0,1)[85]}
\item[83]
{\rm
Sq(2)[86]}
\\ $h_{1}:$   [86]
\item[84]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [82]
\\ $h_{3}:$   [74]
\\ $h_{4}:$   [63]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/100]
\mb{9/100}
\begin{gl}
\item[88]
{\rm
Sq(3)[86]}
\\ $h_{6}:$   [15]
\item[89]
{\rm
Sq(3)[87]
+ Sq(0,1)[87]}
\\ $h_{3}:$   [78]
\item[90]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{3}:$   [79], [78]
\\ $h_{6}:$   [16], [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/100]
\mb{8/100}
\begin{gl}
\item[89]
{\rm
Sq(4)[81]}
\\ $h_{2}:$   [81]
\item[90]
{\rm
Sq(2)[83]}
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [82]
\\ $h_{3}:$   [78]
\\ $h_{6}:$   [13]
\item[91]
{\rm
Sq(2)[84]}
\\ $h_{1}:$   [84]
\item[92]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{3}:$   [78]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/100]
\mb{7/100}
\begin{gl}
\item[86]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/100]
\mb{6/100}
\begin{gl}
\item[82]
{\rm
Sq(5)[68]}
\\ $h_{6}:$   [17]
\item[83]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{1}:$   [69]
\\ $h_{3}:$   [64]
\\ $h_{4}:$   [60], [59]
\\ $h_{5}:$   [41]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/100]
\mb{5/100}
\begin{gl}
\item[70]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{4}:$   [46]
\\ $h_{5}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/100]
\mb{4/100}
\begin{gl}
\item[51]
{\rm
Sq(2,2)[35]}
\\ $h_{4}:$   [34]
\end{gl}
\end{bdl}



\dm{101}
\begin{bdl}
\item[45/101]
\mb{45/101}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/101]
\mb{44/101}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/101]
\mb{43/101}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/101]
\mb{42/101}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/101]
\mb{41/101}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/101]
\mb{40/101}
\begin{gl}
\item[15]
{\rm
Sq(3)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/101]
\mb{39/101}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/101]
\mb{38/101}
\begin{gl}
\item[15]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/101]
\mb{37/101}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[17]}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/101]
\mb{36/101}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/101]
\mb{35/101}
\begin{gl}
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/101]
\mb{34/101}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[24]}
\item[21]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/101]
\mb{31/101}
\begin{gl}
\item[27]
{\rm
Sq(3)[27]
+ Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/101]
\mb{29/101}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/101]
\mb{28/101}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/101]
\mb{27/101}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/101]
\mb{26/101}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [24]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [33]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/101]
\mb{25/101}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]
+ Sq(1)[43]}
\\ $h_{0}:$   [45], [43]
\\ $h_{2}:$   [38]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/101]
\mb{24/101}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[45]
+ Sq(2)[44]}
\\ $h_{1}:$   [45], [44]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/101]
\mb{23/101}
\begin{gl}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{3}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/101]
\mb{22/101}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[48]}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/101]
\mb{21/101}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[48]}
\item[51]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/101]
\mb{20/101}
\begin{gl}
\item[51]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/101]
\mb{19/101}
\begin{gl}
\item[55]
{\rm
Sq(3,1)[59]
+ Sq(3,1)[58]
+ Sq(0,2)[58]}
\item[56]
{\rm
Sq(0,1)[61]}
\item[57]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/101]
\mb{18/101}
\begin{gl}
\item[63]
{\rm
Sq(3)[63]}
\item[64]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{5}:$   [26]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/101]
\mb{17/101}
\begin{gl}
\item[65]
{\rm
Sq(3)[60]
+ Sq(0,1)[60]}
\\ $h_{6}:$   [3]
\item[66]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{6}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/101]
\mb{16/101}
\begin{gl}
\item[62]
{\rm
Sq(1,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/101]
\mb{15/101}
\begin{gl}
\item[64]
{\rm
Sq(3)[70]
+ Sq(0,1)[70]}
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/101]
\mb{14/101}
\begin{gl}
\item[73]
{\rm
Sq(0,2)[64]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/101]
\mb{13/101}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{1}:$   [74], [73]
\\ $h_{2}:$   [70], [69]
\\ $h_{3}:$   [63]
\\ $h_{4}:$   [48]
\\ $h_{5}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/101]
\mb{12/101}
\begin{gl}
\item[76]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/101]
\mb{11/101}
\begin{gl}
\item[79]
{\rm
Sq(2,1)[76]}
\item[80]
{\rm
Sq(5)[77]
+ Sq(2,1)[77]
+ Sq(5)[76]}
\item[81]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [83]
\\ $h_{3}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/101]
\mb{10/101}
\begin{gl}
\item[85]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [77]
\item[86]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{1}:$   [88]
\\ $h_{2}:$   [85]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/101]
\mb{9/101}
\begin{gl}
\item[91]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]}
\\ $h_{3}:$   [80]
\item[92]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [87]
\\ $h_{3}:$   [80]
\item[93]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [80]
\item[94]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [86]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/101]
\mb{8/101}
\begin{gl}
\item[93]
{\rm
Sq(3)[84]}
\item[94]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/101]
\mb{7/101}
\begin{gl}
\item[87]
{\rm
Sq(3,1)[79]}
\\ $h_{6}:$   [16]
\item[88]
{\rm
Sq(3)[81]
+ Sq(0,1)[81]}
\\ $h_{6}:$   [16]
\item[89]
{\rm
Sq(2)[82]}
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [80]
\\ $h_{3}:$   [76]
\\ $h_{4}:$   [70]
\\ $h_{5}:$   [46]
\\ $h_{6}:$   [17], [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/101]
\mb{5/101}
\begin{gl}
\item[71]
{\rm
Sq(5,1)[50]
+ Sq(2,2)[50]}
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}



\dm{102}
\begin{bdl}
\item[50/102]
\mb{50/102}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/102]
\mb{49/102}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/102]
\mb{48/102}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/102]
\mb{41/102}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/102]
\mb{40/102}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/102]
\mb{39/102}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/102]
\mb{38/102}
\begin{gl}
\item[16]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/102]
\mb{37/102}
\begin{gl}
\item[20]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/102]
\mb{36/102}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/102]
\mb{35/102}
\begin{gl}
\item[18]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/102]
\mb{34/102}
\begin{gl}
\item[22]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/102]
\mb{33/102}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/102]
\mb{32/102}
\begin{gl}
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/102]
\mb{31/102}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/102]
\mb{30/102}
\begin{gl}
\item[29]
{\rm
Sq(3)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/102]
\mb{27/102}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/102]
\mb{25/102}
\begin{gl}
\item[48]
{\rm
Sq(1)[47]
+ Sq(1)[46]}
\\ $h_{0}:$   [47], [46]
\\ $h_{1}:$   [44]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [34]
\item[49]
{\rm
Sq(1)[48]
+ Sq(1)[46]}
\\ $h_{0}:$   [48], [46]
\\ $h_{1}:$   [44], [43]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/102]
\mb{24/102}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[44]
+ Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]
+ Sq(3)[44]
+ Sq(0,1)[43]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\\ $h_{3}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/102]
\mb{23/102}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[48]}
\item[48]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/102]
\mb{22/102}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/102]
\mb{21/102}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[49]}
\item[53]
{\rm
Sq(0,1)[50]}
\item[54]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/102]
\mb{20/102}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[54]}
\item[53]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/102]
\mb{19/102}
\begin{gl}
\item[58]
{\rm
Sq(3)[62]}
\item[59]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/102]
\mb{18/102}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[64]}
\item[66]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{1}:$   [65]
\\ $h_{4}:$   [50]
\\ $h_{6}:$   [5], [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/102]
\mb{17/102}
\begin{gl}
\item[67]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{6}:$   [4]
\item[68]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [62]
\\ $h_{6}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/102]
\mb{16/102}
\begin{gl}
\item[63]
{\rm
Sq(0,2)[60]}
\item[64]
{\rm
Sq(1,1)[63]}
\\ $h_{6}:$   [5]
\item[65]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{6}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/102]
\mb{15/102}
\begin{gl}
\item[65]
{\rm
Sq(1,1)[71]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/102]
\mb{14/102}
\begin{gl}
\item[74]
{\rm
Sq(3)[74]
+ Sq(0,1)[74]}
\item[75]
{\rm
Sq(1)[78]
+ Sq(1)[77]}
\\ $h_{0}:$   [78], [77]
\\ $h_{2}:$   [71]
\\ $h_{5}:$   [35], [34]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/102]
\mb{13/102}
\begin{gl}
\item[77]
{\rm
Sq(3)[73]
+ Sq(0,1)[73]}
\item[78]
{\rm
Sq(3)[75]
+ Sq(0,1)[75]
+ Sq(0,1)[73]}
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/102]
\mb{12/102}
\begin{gl}
\item[77]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{1}:$   [80], [79]
\\ $h_{3}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/102]
\mb{11/102}
\begin{gl}
\item[82]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{3}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/102]
\mb{10/102}
\begin{gl}
\item[87]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]}
\\ $h_{6}:$   [18]
\item[88]
{\rm
Sq(3)[89]}
\item[89]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [86]
\\ $h_{3}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/102]
\mb{9/102}
\begin{gl}
\item[95]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [93]
\\ $h_{3}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/102]
\mb{8/102}
\begin{gl}
\item[95]
{\rm
Sq(3)[86]
+ Sq(0,1)[86]}
\\ $h_{3}:$   [79]
\item[96]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\\ $h_{2}:$   [83]
\\ $h_{3}:$   [80]
\\ $h_{4}:$   [74]
\\ $h_{6}:$   [16]
\item[97]
{\rm
Sq(2)[88]}
\\ $h_{1}:$   [88]
\\ $h_{2}:$   [85], [84], [83]
\\ $h_{3}:$   [80]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/102]
\mb{6/102}
\begin{gl}
\item[84]
{\rm
Sq(2)[71]}
\\ $h_{1}:$   [71]
\\ $h_{3}:$   [66]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}



\dm{103}
\begin{bdl}
\item[52/103]
\mb{52/103}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/103]
\mb{51/103}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/103]
\mb{50/103}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/103]
\mb{49/103}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/103]
\mb{48/103}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/103]
\mb{47/103}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/103]
\mb{46/103}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/103]
\mb{45/103}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/103]
\mb{44/103}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/103]
\mb{41/103}
\begin{gl}
\item[18]
{\rm
Sq(3)[16]
+ Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/103]
\mb{38/103}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/103]
\mb{36/103}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/103]
\mb{35/103}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/103]
\mb{32/103}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/103]
\mb{31/103}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [28]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/103]
\mb{30/103}
\begin{gl}
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [30]
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/103]
\mb{29/103}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\item[35]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/103]
\mb{28/103}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/103]
\mb{27/103}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/103]
\mb{26/103}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/103]
\mb{25/103}
\begin{gl}
\item[50]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/103]
\mb{23/103}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/103]
\mb{22/103}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/103]
\mb{20/103}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[56]
+ Sq(0,1)[55]}
\item[55]
{\rm
Sq(2)[59]
+ Sq(2)[58]}
\\ $h_{1}:$   [59], [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/103]
\mb{19/103}
\begin{gl}
\item[60]
{\rm
Sq(2,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/103]
\mb{15/103}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[73]}
\item[67]
{\rm
Sq(2)[74]}
\\ $h_{1}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/103]
\mb{14/103}
\begin{gl}
\item[76]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [78], [77]
\\ $h_{2}:$   [74], [73]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/103]
\mb{13/103}
\begin{gl}
\item[79]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [73]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/103]
\mb{12/103}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[80]}
\\ $h_{6}:$   [9]
\item[79]
{\rm
Sq(3)[80]}
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/103]
\mb{11/103}
\begin{gl}
\item[83]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/103]
\mb{10/103}
\begin{gl}
\item[90]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/103]
\mb{9/103}
\begin{gl}
\item[96]
{\rm
Sq(3)[93]
+ Sq(0,1)[93]}
\\ $h_{3}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/103]
\mb{7/103}
\begin{gl}
\item[90]
{\rm
Sq(9)[78]
+ Sq(6,1)[78]}
\item[91]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [84]
\\ $h_{3}:$   [79]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/103]
\mb{6/103}
\begin{gl}
\item[85]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{3}:$   [68]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/103]
\mb{5/103}
\begin{gl}
\item[72]
{\rm
Sq(1,1)[51]}
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}



\dm{104}
\begin{bdl}
\item[51/104]
\mb{51/104}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/104]
\mb{50/104}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/104]
\mb{45/104}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/104]
\mb{44/104}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/104]
\mb{43/104}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/104]
\mb{42/104}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/104]
\mb{40/104}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/104]
\mb{37/104}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[19]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/104]
\mb{36/104}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/104]
\mb{35/104}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/104]
\mb{34/104}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[26]}
\item[24]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/104]
\mb{31/104}
\begin{gl}
\item[31]
{\rm
Sq(3)[31]
+ Sq(0,1)[30]
+ Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/104]
\mb{29/104}
\begin{gl}
\item[36]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/104]
\mb{28/104}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/104]
\mb{27/104}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/104]
\mb{26/104}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[52]
+ Sq(1)[51]}
\\ $h_{0}:$   [52], [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/104]
\mb{25/104}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[47]}
\item[52]
{\rm
Sq(3)[48]
+ Sq(0,1)[48]
+ Sq(3)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/104]
\mb{24/104}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/104]
\mb{22/104}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[52]}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/104]
\mb{21/104}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{1}:$   [55]
\\ $h_{2}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/104]
\mb{20/104}
\begin{gl}
\item[56]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{2}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/104]
\mb{19/104}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[65]}
\item[62]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/104]
\mb{18/104}
\begin{gl}
\item[67]
{\rm
Sq(0,2)[62]}
\item[68]
{\rm
Sq(3)[67]
+ Sq(0,1)[67]}
\item[69]
{\rm
Sq(1)[70]
+ Sq(1)[69]}
\\ $h_{0}:$   [70], [69]
\\ $h_{2}:$   [66]
\\ $h_{5}:$   [28]
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/104]
\mb{17/104}
\begin{gl}
\item[69]
{\rm
Sq(3)[64]}
\\ $h_{6}:$   [5]
\item[70]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/104]
\mb{16/104}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/104]
\mb{14/104}
\begin{gl}
\item[77]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [68], [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/104]
\mb{13/104}
\begin{gl}
\item[80]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{1}:$   [79], [78]
\item[81]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{3}:$   [68], [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/104]
\mb{12/104}
\begin{gl}
\item[80]
{\rm
Sq(2,1)[76]}
\item[81]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [80]
\\ $h_{3}:$   [71]
\\ $h_{6}:$   [10]
\item[82]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{3}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/104]
\mb{11/104}
\begin{gl}
\item[84]
{\rm
Sq(3)[87]
+ Sq(0,1)[87]}
\\ $h_{3}:$   [76]
\\ $h_{6}:$   [14]
\item[85]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{3}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/104]
\mb{10/104}
\begin{gl}
\item[91]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/104]
\mb{9/104}
\begin{gl}
\item[97]
{\rm
Sq(1,1)[93]}
\item[98]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [93]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/104]
\mb{8/104}
\begin{gl}
\item[98]
{\rm
Sq(5)[86]
+ Sq(2,1)[86]}
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/104]
\mb{6/104}
\begin{gl}
\item[86]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [72]
\\ $h_{2}:$   [71]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/104]
\mb{5/104}
\begin{gl}
\item[73]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/104]
\mb{4/104}
\begin{gl}
\item[52]
{\rm
Sq(12)[35]
+ Sq(3,3)[35]
+ Sq(0,4)[35]
+ Sq(2,1,1)[35]}
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}



\dm{105}
\begin{bdl}
\item[53/105]
\mb{53/105}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/105]
\mb{52/105}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/105]
\mb{51/105}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/105]
\mb{50/105}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/105]
\mb{49/105}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/105]
\mb{48/105}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/105]
\mb{43/105}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/105]
\mb{42/105}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/105]
\mb{39/105}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/105]
\mb{36/105}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/105]
\mb{35/105}
\begin{gl}
\item[22]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/105]
\mb{34/105}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/105]
\mb{33/105}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/105]
\mb{32/105}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/105]
\mb{31/105}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/105]
\mb{30/105}
\begin{gl}
\item[34]
{\rm
Sq(3)[33]}
\item[35]
{\rm
Sq(0,1)[34]
+ Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/105]
\mb{27/105}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]
+ Sq(0,1)[46]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/105]
\mb{26/105}
\begin{gl}
\item[50]
{\rm
Sq(3)[50]
+ Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/105]
\mb{24/105}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/105]
\mb{23/105}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/105]
\mb{21/105}
\begin{gl}
\item[57]
{\rm
Sq(1,1)[52]}
\item[58]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/105]
\mb{20/105}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/105]
\mb{19/105}
\begin{gl}
\item[63]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/105]
\mb{18/105}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[67]}
\item[71]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\\ $h_{2}:$   [67]
\\ $h_{4}:$   [52]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/105]
\mb{17/105}
\begin{gl}
\item[71]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{2}:$   [64]
\\ $h_{6}:$   [6]
\item[72]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [64]
\\ $h_{6}:$   [6]
\item[73]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{1}:$   [66]
\\ $h_{2}:$   [65], [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/105]
\mb{16/105}
\begin{gl}
\item[67]
{\rm
Sq(3)[67]}
\\ $h_{6}:$   [6]
\item[68]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{6}:$   [6]
\item[69]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/105]
\mb{15/105}
\begin{gl}
\item[68]
{\rm
Sq(1,1)[74]}
\item[69]
{\rm
Sq(1,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/105]
\mb{14/105}
\begin{gl}
\item[78]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [78], [77]
\\ $h_{3}:$   [69]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/105]
\mb{13/105}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[79]}
\\ $h_{3}:$   [70]
\\ $h_{6}:$   [11]
\item[83]
{\rm
Sq(2)[80]}
\\ $h_{1}:$   [80]
\\ $h_{3}:$   [70]
\\ $h_{4}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/105]
\mb{11/105}
\begin{gl}
\item[86]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{2}:$   [88]
\\ $h_{3}:$   [78]
\\ $h_{4}:$   [63]
\item[87]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/105]
\mb{10/105}
\begin{gl}
\item[92]
{\rm
Sq(1,1)[95]}
\\ $h_{3}:$   [84]
\item[93]
{\rm
Sq(3)[96]}
\item[94]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [97]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/105]
\mb{9/105}
\begin{gl}
\item[99]
{\rm
Sq(2,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/105]
\mb{8/105}
\begin{gl}
\item[99]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/105]
\mb{7/105}
\begin{gl}
\item[92]
{\rm
Sq(6)[82]
+ Sq(0,2)[82]}
\end{gl}
\end{bdl}



\dm{106}
\begin{bdl}
\item[54/106]
\mb{54/106}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/106]
\mb{49/106}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/106]
\mb{48/106}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/106]
\mb{47/106}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/106]
\mb{46/106}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/106]
\mb{45/106}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/106]
\mb{44/106}
\begin{gl}
\item[11]
{\rm
Sq(3)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/106]
\mb{41/106}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/106]
\mb{38/106}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/106]
\mb{35/106}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[24]
+ Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/106]
\mb{32/106}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/106]
\mb{31/106}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/106]
\mb{30/106}
\begin{gl}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [33]
\item[37]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/106]
\mb{29/106}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[36]}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/106]
\mb{28/106}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/106]
\mb{27/106}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[52]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [52], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/106]
\mb{26/106}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/106]
\mb{25/106}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/106]
\mb{24/106}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/106]
\mb{23/106}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[54]}
\item[53]
{\rm
Sq(0,1)[55]}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/106]
\mb{22/106}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/106]
\mb{21/106}
\begin{gl}
\item[59]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/106]
\mb{20/106}
\begin{gl}
\item[58]
{\rm
Sq(2,1)[58]}
\item[59]
{\rm
Sq(2,1)[59]}
\item[60]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/106]
\mb{16/106}
\begin{gl}
\item[70]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/106]
\mb{15/106}
\begin{gl}
\item[70]
{\rm
Sq(0,2)[73]}
\item[71]
{\rm
Sq(3)[77]
+ Sq(0,1)[77]}
\item[72]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/106]
\mb{14/106}
\begin{gl}
\item[79]
{\rm
Sq(1,2)[74]
+ Sq(0,0,1)[74]
+ Sq(1,2)[73]
+ Sq(0,0,1)[73]}
\item[80]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [83], [82]
\\ $h_{2}:$   [79]
\\ $h_{4}:$   [55], [54]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/106]
\mb{13/106}
\begin{gl}
\item[84]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [79]
\\ $h_{4}:$   [57]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/106]
\mb{12/106}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\\ $h_{3}:$   [75]
\\ $h_{6}:$   [11]
\item[84]
{\rm
Sq(3)[84]}
\\ $h_{4}:$   [61]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/106]
\mb{10/106}
\begin{gl}
\item[95]
{\rm
Sq(3)[98]
+ Sq(0,1)[98]}
\\ $h_{3}:$   [86]
\item[96]
{\rm
Sq(2)[99]}
\\ $h_{1}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/106]
\mb{9/106}
\begin{gl}
\item[100]
{\rm
Sq(5)[95]}
\item[101]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [88]
\\ $h_{4}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/106]
\mb{8/106}
\begin{gl}
\item[100]
{\rm
Sq(1,1)[90]}
\\ $h_{3}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/106]
\mb{6/106}
\begin{gl}
\item[87]
{\rm
Sq(1,2)[70]
+ Sq(0,0,1)[70]}
\end{gl}
\end{bdl}



\dm{107}
\begin{bdl}
\item[55/107]
\mb{55/107}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/107]
\mb{54/107}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/107]
\mb{53/107}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/107]
\mb{45/107}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/107]
\mb{44/107}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/107]
\mb{43/107}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/107]
\mb{40/107}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/107]
\mb{37/107}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/107]
\mb{36/107}
\begin{gl}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/107]
\mb{35/107}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/107]
\mb{34/107}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/107]
\mb{31/107}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]
+ Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/107]
\mb{29/107}
\begin{gl}
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/107]
\mb{28/107}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/107]
\mb{27/107}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [52], [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43]
\\ $h_{4}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/107]
\mb{26/107}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [52], [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/107]
\mb{25/107}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/107]
\mb{24/107}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/107]
\mb{23/107}
\begin{gl}
\item[55]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/107]
\mb{22/107}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[57]}
\item[59]
{\rm
Sq(0,1)[58]}
\item[60]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/107]
\mb{21/107}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[57]}
\item[61]
{\rm
Sq(2)[58]}
\\ $h_{1}:$   [58]
\item[62]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/107]
\mb{20/107}
\begin{gl}
\item[61]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\item[62]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/107]
\mb{19/107}
\begin{gl}
\item[64]
{\rm
Sq(1,1)[69]
+ Sq(1,1)[68]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/107]
\mb{18/107}
\begin{gl}
\item[72]
{\rm
Sq(1,1)[69]}
\item[73]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [70], [69]
\\ $h_{5}:$   [32], [30]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/107]
\mb{17/107}
\begin{gl}
\item[74]
{\rm
Sq(1,1)[66]}
\item[75]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [66]
\\ $h_{5}:$   [32]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/107]
\mb{16/107}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[69]
+ Sq(0,1)[68]}
\item[72]
{\rm
Sq(2)[71]}
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/107]
\mb{14/107}
\begin{gl}
\item[81]
{\rm
Sq(0,2)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/107]
\mb{13/107}
\begin{gl}
\item[85]
{\rm
Sq(1,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/107]
\mb{12/107}
\begin{gl}
\item[85]
{\rm
Sq(2,2)[76]
+ Sq(1,0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/107]
\mb{11/107}
\begin{gl}
\item[88]
{\rm
Sq(2)[95]}
\\ $h_{1}:$   [95]
\\ $h_{3}:$   [83]
\item[89]
{\rm
Sq(2)[96]}
\\ $h_{1}:$   [96]
\\ $h_{6}:$   [15]
\item[90]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [91]
\\ $h_{3}:$   [82]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/107]
\mb{10/107}
\begin{gl}
\item[97]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/107]
\mb{9/107}
\begin{gl}
\item[102]
{\rm
Sq(7)[93]
+ Sq(4,1)[93]
+ Sq(1,2)[93]
+ Sq(0,0,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/107]
\mb{8/107}
\begin{gl}
\item[101]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/107]
\mb{7/107}
\begin{gl}
\item[93]
{\rm
Sq(3,1)[84]}
\item[94]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{3}:$   [82]
\\ $h_{4}:$   [74]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/107]
\mb{6/107}
\begin{gl}
\item[88]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{4}:$   [63]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/107]
\mb{5/107}
\begin{gl}
\item[74]
{\rm
Sq(1,1)[52]}
\\ $h_{4}:$   [48]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}



\dm{108}
\begin{bdl}
\item[50/108]
\mb{50/108}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/108]
\mb{49/108}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/108]
\mb{48/108}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/108]
\mb{42/108}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/108]
\mb{39/108}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/108]
\mb{38/108}
\begin{gl}
\item[19]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/108]
\mb{37/108}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/108]
\mb{36/108}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/108]
\mb{35/108}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/108]
\mb{34/108}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/108]
\mb{33/108}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\item[32]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/108]
\mb{32/108}
\begin{gl}
\item[32]
{\rm
Sq(3,1)[30]
+ Sq(3,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/108]
\mb{31/108}
\begin{gl}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/108]
\mb{30/108}
\begin{gl}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(0,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/108]
\mb{27/108}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/108]
\mb{26/108}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/108]
\mb{24/108}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(3)[54]
+ Sq(0,1)[54]
+ Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/108]
\mb{23/108}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/108]
\mb{22/108}
\begin{gl}
\item[61]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[62]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/108]
\mb{21/108}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[60]
+ Sq(3)[58]}
\item[64]
{\rm
Sq(1)[64]
+ Sq(1)[63]}
\\ $h_{0}:$   [64], [63]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/108]
\mb{20/108}
\begin{gl}
\item[63]
{\rm
Sq(1,1)[63]}
\item[64]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/108]
\mb{19/108}
\begin{gl}
\item[67]
{\rm
Sq(2)[72]}
\\ $h_{1}:$   [72]
\\ $h_{3}:$   [63]
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{3}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/108]
\mb{18/108}
\begin{gl}
\item[74]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/108]
\mb{17/108}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[68]
+ Sq(1,1)[67]}
\item[77]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{1}:$   [71]
\\ $h_{2}:$   [69], [68]
\\ $h_{5}:$   [33]
\\ $h_{6}:$   [8]
\item[78]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [68]
\\ $h_{6}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/108]
\mb{16/108}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[70]}
\item[74]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [69], [68]
\\ $h_{6}:$   [7]
\item[75]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{2}:$   [68]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/108]
\mb{15/108}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[79]}
\item[74]
{\rm
Sq(3)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/108]
\mb{14/108}
\begin{gl}
\item[82]
{\rm
Sq(1,1)[83]
+ Sq(1,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/108]
\mb{13/108}
\begin{gl}
\item[86]
{\rm
Sq(2)[85]}
\\ $h_{1}:$   [85]
\\ $h_{4}:$   [60]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/108]
\mb{11/108}
\begin{gl}
\item[91]
{\rm
Sq(3)[96]}
\item[92]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [93]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/108]
\mb{10/108}
\begin{gl}
\item[98]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\\ $h_{2}:$   [99]
\\ $h_{3}:$   [91]
\\ $h_{6}:$   [20]
\item[99]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/108]
\mb{9/108}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[99]}
\\ $h_{3}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/108]
\mb{7/108}
\begin{gl}
\item[95]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/108]
\mb{6/108}
\begin{gl}
\item[89]
{\rm
Sq(3,1)[72]}
\item[90]
{\rm
Sq(2)[74]}
\\ $h_{1}:$   [74]
\\ $h_{3}:$   [71]
\\ $h_{4}:$   [64]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}



\dm{109}
\begin{bdl}
\item[49/109]
\mb{49/109}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/109]
\mb{48/109}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/109]
\mb{47/109}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/109]
\mb{44/109}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/109]
\mb{41/109}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/109]
\mb{38/109}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/109]
\mb{37/109}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/109]
\mb{36/109}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/109]
\mb{35/109}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]
+ Sq(3)[26]}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/109]
\mb{34/109}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/109]
\mb{33/109}
\begin{gl}
\item[33]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[34]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/109]
\mb{32/109}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/109]
\mb{31/109}
\begin{gl}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/109]
\mb{30/109}
\begin{gl}
\item[40]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/109]
\mb{29/109}
\begin{gl}
\item[41]
{\rm
Sq(3)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/109]
\mb{28/109}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[48]
+ Sq(2)[47]}
\\ $h_{1}:$   [48], [47]
\item[43]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/109]
\mb{27/109}
\begin{gl}
\item[49]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/109]
\mb{26/109}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]
+ Sq(0,1)[55]}
\item[57]
{\rm
Sq(3)[57]
+ Sq(0,1)[57]
+ Sq(0,1)[55]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/109]
\mb{25/109}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/109]
\mb{24/109}
\begin{gl}
\item[57]
{\rm
Sq(1)[60]
+ Sq(1)[59]
+ Sq(1)[58]}
\\ $h_{0}:$   [60], [59], [58]
\\ $h_{4}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/109]
\mb{23/109}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[58]}
\item[58]
{\rm
Sq(3)[60]
+ Sq(0,1)[60]
+ Sq(0,1)[59]}
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\\ $h_{4}:$   [39]
\item[60]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/109]
\mb{22/109}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[60]}
\item[64]
{\rm
Sq(1)[66]
+ Sq(1)[65]}
\\ $h_{0}:$   [66], [65]
\\ $h_{2}:$   [59]
\\ $h_{3}:$   [54]
\item[65]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{2}:$   [59]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/109]
\mb{21/109}
\begin{gl}
\item[65]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{2}:$   [58]
\item[66]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\item[67]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/109]
\mb{20/109}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[64]}
\item[66]
{\rm
Sq(0,1)[65]}
\item[67]
{\rm
Sq(1)[70]
+ Sq(1)[69]}
\\ $h_{0}:$   [70], [69]
\\ $h_{3}:$   [58]
\item[68]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/109]
\mb{19/109}
\begin{gl}
\item[69]
{\rm
Sq(3,1)[68]
+ Sq(0,2)[67]}
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/109]
\mb{18/109}
\begin{gl}
\item[75]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\item[76]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/109]
\mb{17/109}
\begin{gl}
\item[79]
{\rm
Sq(5)[67]}
\item[80]
{\rm
Sq(3)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/109]
\mb{16/109}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{1}:$   [74]
\\ $h_{2}:$   [72]
\\ $h_{4}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/109]
\mb{15/109}
\begin{gl}
\item[75]
{\rm
Sq(2)[82]}
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [79]
\\ $h_{6}:$   [10]
\item[76]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [79]
\item[77]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/109]
\mb{14/109}
\begin{gl}
\item[83]
{\rm
Sq(7)[79]
+ Sq(4,1)[79]
+ Sq(1,2)[79]
+ Sq(0,0,1)[79]}
\item[84]
{\rm
Sq(3,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/109]
\mb{13/109}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/109]
\mb{12/109}
\begin{gl}
\item[86]
{\rm
Sq(3,1)[85]
+ Sq(3,1)[84]}
\item[87]
{\rm
Sq(3)[90]
+ Sq(0,1)[90]
+ Sq(3)[89]}
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/109]
\mb{10/109}
\begin{gl}
\item[100]
{\rm
Sq(3)[102]}
\item[101]
{\rm
Sq(1)[105]
+ Sq(1)[104]}
\\ $h_{0}:$   [105], [104]
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [100]
\\ $h_{3}:$   [95]
\\ $h_{4}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/109]
\mb{9/109}
\begin{gl}
\item[104]
{\rm
Sq(5)[99]
+ Sq(2,1)[99]}
\\ $h_{3}:$   [95]
\\ $h_{6}:$   [20]
\item[105]
{\rm
Sq(1,1)[100]}
\\ $h_{4}:$   [80]
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/109]
\mb{8/109}
\begin{gl}
\item[102]
{\rm
Sq(3)[94]
+ Sq(0,1)[94]}
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/109]
\mb{5/109}
\begin{gl}
\item[75]
{\rm
Sq(10)[51]
+ Sq(7,1)[51]
+ Sq(4,2)[51]
+ Sq(3,0,1)[51]}
\end{gl}
\end{bdl}



\dm{110}
\begin{bdl}
\item[54/110]
\mb{54/110}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/110]
\mb{53/110}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/110]
\mb{52/110}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/110]
\mb{51/110}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/110]
\mb{50/110}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/110]
\mb{49/110}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/110]
\mb{48/110}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/110]
\mb{47/110}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/110]
\mb{46/110}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/110]
\mb{43/110}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/110]
\mb{40/110}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/110]
\mb{39/110}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/110]
\mb{37/110}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/110]
\mb{36/110}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/110]
\mb{35/110}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/110]
\mb{34/110}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]
+ Sq(3)[30]
+ Sq(0,1)[30]}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]
+ Sq(3)[30]}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/110]
\mb{31/110}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/110]
\mb{29/110}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]
+ Sq(1)[44]}
\\ $h_{0}:$   [45], [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/110]
\mb{28/110}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[48]}
\item[45]
{\rm
Sq(3)[48]
+ Sq(3)[47]
+ Sq(0,1)[47]}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{4}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/110]
\mb{27/110}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[55]}
\item[51]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/110]
\mb{26/110}
\begin{gl}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{4}:$   [37], [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/110]
\mb{25/110}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[55]}
\item[61]
{\rm
Sq(0,1)[56]}
\item[62]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/110]
\mb{24/110}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{4}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/110]
\mb{23/110}
\begin{gl}
\item[61]
{\rm
Sq(3)[62]
+ Sq(0,1)[62]}
\item[62]
{\rm
Sq(1)[68]
+ Sq(1)[66]}
\\ $h_{0}:$   [68], [66]
\\ $h_{4}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/110]
\mb{22/110}
\begin{gl}
\item[66]
{\rm
Sq(1,1)[62]
+ Sq(1,1)[60]}
\item[67]
{\rm
Sq(0,1)[63]}
\item[68]
{\rm
Sq(1)[70]
+ Sq(1)[69]}
\\ $h_{0}:$   [70], [69]
\\ $h_{4}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/110]
\mb{21/110}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[63]}
\item[69]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{1}:$   [65]
\\ $h_{2}:$   [61]
\item[70]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{1}:$   [65]
\\ $h_{2}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/110]
\mb{20/110}
\begin{gl}
\item[69]
{\rm
Sq(1)[73]
+ Sq(1)[72]}
\\ $h_{0}:$   [73], [72]
\\ $h_{2}:$   [64]
\item[70]
{\rm
Sq(1)[74]
+ Sq(1)[72]}
\\ $h_{0}:$   [74], [72]
\\ $h_{2}:$   [64]
\item[71]
{\rm
Sq(1)[75]
+ Sq(1)[72]}
\\ $h_{0}:$   [75], [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/110]
\mb{19/110}
\begin{gl}
\item[72]
{\rm
Sq(1,1)[73]}
\item[73]
{\rm
Sq(3)[74]
+ Sq(0,1)[74]}
\item[74]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\item[75]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/110]
\mb{18/110}
\begin{gl}
\item[77]
{\rm
Sq(3,1)[72]}
\item[78]
{\rm
Sq(3)[76]}
\item[79]
{\rm
Sq(2)[79]}
\\ $h_{1}:$   [79]
\item[80]
{\rm
Sq(1)[82]
+ Sq(1)[81]}
\\ $h_{0}:$   [82], [81]
\\ $h_{2}:$   [75]
\\ $h_{5}:$   [37], [35]
\\ $h_{6}:$   [12], [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/110]
\mb{17/110}
\begin{gl}
\item[81]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [71]
\\ $h_{5}:$   [35]
\\ $h_{6}:$   [10]
\item[82]
{\rm
Sq(1)[80]
+ Sq(1)[79]
+ Sq(1)[77]}
\\ $h_{0}:$   [80], [79], [77]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/110]
\mb{16/110}
\begin{gl}
\item[77]
{\rm
Sq(2,1)[71]}
\item[78]
{\rm
Sq(0,1)[73]}
\item[79]
{\rm
Sq(3)[74]
+ Sq(0,1)[74]}
\item[80]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/110]
\mb{15/110}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[82]}
\item[79]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/110]
\mb{14/110}
\begin{gl}
\item[85]
{\rm
Sq(4)[85]}
\\ $h_{2}:$   [85]
\\ $h_{5}:$   [42]
\item[86]
{\rm
Sq(3)[86]}
\\ $h_{6}:$   [15]
\item[87]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/110]
\mb{13/110}
\begin{gl}
\item[88]
{\rm
Sq(1,1)[85]}
\item[89]
{\rm
Sq(2)[86]}
\\ $h_{1}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/110]
\mb{11/110}
\begin{gl}
\item[93]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [100]
\\ $h_{2}:$   [97]
\\ $h_{4}:$   [73]
\\ $h_{6}:$   [16]
\item[94]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{1}:$   [100]
\\ $h_{3}:$   [90]
\\ $h_{4}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/110]
\mb{10/110}
\begin{gl}
\item[102]
{\rm
Sq(1,1)[102]}
\item[103]
{\rm
Sq(4)[102]}
\\ $h_{2}:$   [102]
\item[104]
{\rm
Sq(3)[103]
+ Sq(0,1)[103]}
\\ $h_{3}:$   [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/110]
\mb{9/110}
\begin{gl}
\item[106]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/110]
\mb{8/110}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[93]}
\\ $h_{3}:$   [90]
\\ $h_{4}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/110]
\mb{7/110}
\begin{gl}
\item[96]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [88]
\\ $h_{3}:$   [85]
\\ $h_{4}:$   [78]
\\ $h_{6}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/110]
\mb{6/110}
\begin{gl}
\item[91]
{\rm
Sq(4)[74]}
\\ $h_{2}:$   [74]
\\ $h_{3}:$   [72]
\\ $h_{4}:$   [67]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}



\dm{111}
\begin{bdl}
\item[56/111]
\mb{56/111}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/111]
\mb{55/111}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/111]
\mb{54/111}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/111]
\mb{53/111}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/111]
\mb{52/111}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/111]
\mb{51/111}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/111]
\mb{50/111}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/111]
\mb{49/111}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/111]
\mb{48/111}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/111]
\mb{47/111}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/111]
\mb{46/111}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/111]
\mb{45/111}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/111]
\mb{42/111}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/111]
\mb{40/111}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/111]
\mb{39/111}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/111]
\mb{36/111}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/111]
\mb{35/111}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [32]
\\ $h_{2}:$   [28]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [33]
\\ $h_{2}:$   [29], [28]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/111]
\mb{34/111}
\begin{gl}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/111]
\mb{33/111}
\begin{gl}
\item[35]
{\rm
Sq(3)[33]}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/111]
\mb{32/111}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/111]
\mb{31/111}
\begin{gl}
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/111]
\mb{30/111}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[41]}
\item[43]
{\rm
Sq(0,1)[42]
+ Sq(3)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/111]
\mb{29/111}
\begin{gl}
\item[46]
{\rm
Sq(3)[43]
+ Sq(0,1)[43]
+ Sq(3)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/111]
\mb{27/111}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[56]}
\item[53]
{\rm
Sq(3)[58]
+ Sq(0,1)[58]
+ Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/111]
\mb{26/111}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/111]
\mb{24/111}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]
+ Sq(0,1)[57]}
\item[61]
{\rm
Sq(3)[60]
+ Sq(0,1)[60]
+ Sq(3)[59]
+ Sq(0,1)[59]
+ Sq(3)[58]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/111]
\mb{23/111}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/111]
\mb{21/111}
\begin{gl}
\item[71]
{\rm
Sq(3)[65]}
\item[72]
{\rm
Sq(3)[68]
+ Sq(0,1)[68]
+ Sq(3)[67]
+ Sq(0,1)[67]
+ Sq(0,1)[66]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/111]
\mb{19/111}
\begin{gl}
\item[76]
{\rm
Sq(2)[79]}
\\ $h_{1}:$   [79]
\\ $h_{3}:$   [68]
\item[77]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [78], [77]
\\ $h_{2}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/111]
\mb{18/111}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[78]
+ Sq(1,1)[77]
+ Sq(4)[76]
+ Sq(1,1)[76]}
\\ $h_{2}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/111]
\mb{17/111}
\begin{gl}
\item[83]
{\rm
Sq(2)[79]
+ Sq(2)[77]}
\\ $h_{1}:$   [79], [77]
\item[84]
{\rm
Sq(1)[83]
+ Sq(1)[81]}
\\ $h_{0}:$   [83], [81]
\\ $h_{1}:$   [78]
\\ $h_{2}:$   [74]
\\ $h_{5}:$   [37]
\\ $h_{6}:$   [12]
\item[85]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [78]
\\ $h_{2}:$   [75], [74]
\\ $h_{4}:$   [58]
\\ $h_{5}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/111]
\mb{16/111}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[74]
+ Sq(1,1)[73]}
\item[82]
{\rm
Sq(2)[78]}
\\ $h_{1}:$   [78]
\item[83]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{2}:$   [73]
\\ $h_{6}:$   [10]
\item[84]
{\rm
Sq(1)[82]
+ Sq(1)[81]}
\\ $h_{0}:$   [82], [81]
\\ $h_{2}:$   [74], [73]
\\ $h_{4}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/111]
\mb{15/111}
\begin{gl}
\item[80]
{\rm
Sq(3,1)[79]
+ Sq(0,2)[79]}
\item[81]
{\rm
Sq(0,1)[84]
+ Sq(3)[83]}
\item[82]
{\rm
Sq(3)[84]}
\item[83]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [87], [86]
\\ $h_{2}:$   [82]
\\ $h_{5}:$   [42]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/111]
\mb{14/111}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[87]}
\item[89]
{\rm
Sq(2)[88]}
\\ $h_{1}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/111]
\mb{13/111}
\begin{gl}
\item[90]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{3}:$   [82], [80]
\\ $h_{4}:$   [64]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/111]
\mb{12/111}
\begin{gl}
\item[88]
{\rm
Sq(4)[91]}
\\ $h_{2}:$   [91]
\item[89]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/111]
\mb{11/111}
\begin{gl}
\item[95]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\item[96]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{3}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/111]
\mb{10/111}
\begin{gl}
\item[105]
{\rm
Sq(1)[109]
+ Sq(1)[107]}
\\ $h_{0}:$   [109], [107]
\\ $h_{3}:$   [97]
\item[106]
{\rm
Sq(1)[110]
+ Sq(1)[108]
+ Sq(1)[107]}
\\ $h_{0}:$   [110], [108], [107]
\\ $h_{1}:$   [106]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/111]
\mb{9/111}
\begin{gl}
\item[107]
{\rm
Sq(3,1)[100]}
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [83]
\item[108]
{\rm
Sq(5)[101]
+ Sq(2,1)[101]}
\item[109]
{\rm
Sq(3)[102]}
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [83]
\item[110]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [83]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/111]
\mb{8/111}
\begin{gl}
\item[104]
{\rm
Sq(5)[94]
+ Sq(2,1)[94]}
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/111]
\mb{5/111}
\begin{gl}
\item[76]
{\rm
Sq(8)[52]
+ Sq(2,2)[52]
+ Sq(1,0,1)[52]}
\\ $h_{3}:$   [52]
\\ $h_{5}:$   [40]
\\ $h_{6}:$   [24]
\end{gl}
\end{bdl}



\dm{112}
\begin{bdl}
\item[55/112]
\mb{55/112}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/112]
\mb{54/112}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/112]
\mb{49/112}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/112]
\mb{48/112}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/112]
\mb{47/112}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/112]
\mb{46/112}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/112]
\mb{44/112}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/112]
\mb{41/112}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[20]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/112]
\mb{40/112}
\begin{gl}
\item[22]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/112]
\mb{39/112}
\begin{gl}
\item[20]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/112]
\mb{38/112}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[25]}
\item[22]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/112]
\mb{35/112}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/112]
\mb{33/112}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/112]
\mb{32/112}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/112]
\mb{31/112}
\begin{gl}
\item[39]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/112]
\mb{30/112}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\item[45]
{\rm
Sq(1)[48]
+ Sq(1)[47]}
\\ $h_{0}:$   [48], [47]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/112]
\mb{29/112}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[44]}
\item[48]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/112]
\mb{28/112}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/112]
\mb{26/112}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/112]
\mb{25/112}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[58]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [62], [61], [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/112]
\mb{24/112}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/112]
\mb{23/112}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(0,1)[67]}
\item[66]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/112]
\mb{22/112}
\begin{gl}
\item[69]
{\rm
Sq(1,1)[67]
+ Sq(1,1)[66]}
\item[70]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/112]
\mb{21/112}
\begin{gl}
\item[73]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/112]
\mb{20/112}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[73]
+ Sq(0,1)[72]}
\item[73]
{\rm
Sq(3)[74]
+ Sq(0,1)[74]
+ Sq(3)[73]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/112]
\mb{18/112}
\begin{gl}
\item[82]
{\rm
Sq(1,1)[79]}
\item[83]
{\rm
Sq(3)[82]
+ Sq(0,1)[82]}
\item[84]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [83]
\\ $h_{3}:$   [72], [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/112]
\mb{17/112}
\begin{gl}
\item[86]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{3}:$   [68], [67]
\item[87]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/112]
\mb{16/112}
\begin{gl}
\item[85]
{\rm
Sq(1,1)[77]}
\\ $h_{3}:$   [68]
\item[86]
{\rm
Sq(0,1)[78]}
\item[87]
{\rm
Sq(1)[85]
+ Sq(1)[84]}
\\ $h_{0}:$   [85], [84]
\\ $h_{1}:$   [81], [80]
\\ $h_{2}:$   [77], [76]
\item[88]
{\rm
Sq(1)[87]
+ Sq(1)[84]}
\\ $h_{0}:$   [87], [84]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/112]
\mb{15/112}
\begin{gl}
\item[84]
{\rm
Sq(4)[84]
+ Sq(4)[83]
+ Sq(1,1)[83]}
\\ $h_{2}:$   [84], [83]
\item[85]
{\rm
Sq(3)[87]
+ Sq(3)[86]}
\item[86]
{\rm
Sq(2)[88]}
\\ $h_{1}:$   [88]
\\ $h_{6}:$   [13]
\item[87]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/112]
\mb{14/112}
\begin{gl}
\item[90]
{\rm
Sq(2,1)[86]}
\item[91]
{\rm
Sq(3)[89]
+ Sq(3)[88]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/112]
\mb{13/112}
\begin{gl}
\item[91]
{\rm
Sq(0,2)[85]}
\item[92]
{\rm
Sq(1,1)[87]
+ Sq(4)[86]}
\\ $h_{2}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/112]
\mb{12/112}
\begin{gl}
\item[90]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{1}:$   [95]
\\ $h_{4}:$   [71]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/112]
\mb{11/112}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[102]}
\\ $h_{4}:$   [76]
\item[98]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{2}:$   [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/112]
\mb{10/112}
\begin{gl}
\item[107]
{\rm
Sq(6)[102]
+ Sq(0,2)[102]}
\item[108]
{\rm
Sq(2)[109]
+ Sq(2)[107]}
\\ $h_{1}:$   [109], [107]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/112]
\mb{8/112}
\begin{gl}
\item[105]
{\rm
Sq(3,1)[93]}
\\ $h_{3}:$   [92]
\\ $h_{4}:$   [81]
\item[106]
{\rm
Sq(3,1)[94]
+ Sq(6)[93]
+ Sq(0,2)[93]}
\item[107]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/112]
\mb{7/112}
\begin{gl}
\item[97]
{\rm
Sq(5)[89]
+ Sq(2,1)[89]}
\end{gl}
\end{bdl}



\dm{113}
\begin{bdl}
\item[57/113]
\mb{57/113}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/113]
\mb{56/113}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/113]
\mb{55/113}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/113]
\mb{54/113}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/113]
\mb{53/113}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/113]
\mb{52/113}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/113]
\mb{47/113}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/113]
\mb{46/113}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/113]
\mb{43/113}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/113]
\mb{40/113}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/113]
\mb{39/113}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/113]
\mb{38/113}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/113]
\mb{37/113}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[28]}
\item[28]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/113]
\mb{36/113}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/113]
\mb{35/113}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/113]
\mb{34/113}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[35]}
\item[37]
{\rm
Sq(0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/113]
\mb{31/113}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[43]
+ Sq(0,1)[42]}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/113]
\mb{30/113}
\begin{gl}
\item[46]
{\rm
Sq(3)[46]
+ Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/113]
\mb{28/113}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\item[49]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/113]
\mb{27/113}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/113]
\mb{25/113}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[60]}
\item[66]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/113]
\mb{24/113}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[63]}
\item[65]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/113]
\mb{23/113}
\begin{gl}
\item[67]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\item[68]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/113]
\mb{22/113}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[69]}
\item[72]
{\rm
Sq(0,1)[72]
+ Sq(0,1)[71]}
\item[73]
{\rm
Sq(1)[76]
+ Sq(1)[74]}
\\ $h_{0}:$   [76], [74]
\\ $h_{3}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/113]
\mb{21/113}
\begin{gl}
\item[74]
{\rm
Sq(1,1)[71]
+ Sq(1,1)[70]
+ Sq(1,1)[69]}
\item[75]
{\rm
Sq(1)[75]
+ Sq(1)[74]}
\\ $h_{0}:$   [75], [74]
\\ $h_{1}:$   [72]
\\ $h_{2}:$   [69]
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/113]
\mb{20/113}
\begin{gl}
\item[74]
{\rm
Sq(3)[76]}
\\ $h_{6}:$   [7]
\item[75]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [73], [72]
\\ $h_{6}:$   [7]
\item[76]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\item[77]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [75], [74]
\\ $h_{6}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/113]
\mb{19/113}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[80]
+ Sq(1,1)[78]}
\item[79]
{\rm
Sq(2)[83]}
\\ $h_{1}:$   [83]
\item[80]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\item[81]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [78], [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/113]
\mb{18/113}
\begin{gl}
\item[85]
{\rm
Sq(2,1)[80]
+ Sq(5)[79]
+ Sq(2,1)[79]}
\item[86]
{\rm
Sq(1,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/113]
\mb{17/113}
\begin{gl}
\item[88]
{\rm
Sq(3)[82]
+ Sq(0,1)[81]}
\item[89]
{\rm
Sq(3)[84]
+ Sq(0,1)[84]
+ Sq(3)[83]
+ Sq(0,1)[83]
+ Sq(3)[81]}
\\ $h_{2}:$   [79]
\item[90]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{1}:$   [86]
\\ $h_{2}:$   [78]
\\ $h_{5}:$   [38]
\\ $h_{6}:$   [13]
\item[91]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{1}:$   [86], [85]
\\ $h_{2}:$   [78], [77]
\\ $h_{3}:$   [70]
\\ $h_{5}:$   [38]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/113]
\mb{16/113}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[80]}
\item[90]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{3}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/113]
\mb{15/113}
\begin{gl}
\item[88]
{\rm
Sq(3)[89]
+ Sq(3)[88]
+ Sq(0,1)[88]}
\\ $h_{3}:$   [79]
\item[89]
{\rm
Sq(2)[90]}
\\ $h_{1}:$   [90]
\\ $h_{2}:$   [85]
\\ $h_{3}:$   [79]
\\ $h_{4}:$   [67]
\\ $h_{5}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/113]
\mb{14/113}
\begin{gl}
\item[92]
{\rm
Sq(4)[88]}
\\ $h_{2}:$   [88]
\item[93]
{\rm
Sq(1)[94]
+ Sq(1)[93]}
\\ $h_{0}:$   [94], [93]
\\ $h_{1}:$   [91]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/113]
\mb{13/113}
\begin{gl}
\item[93]
{\rm
Sq(4,1)[85]
+ Sq(1,2)[85]
+ Sq(0,0,1)[85]}
\item[94]
{\rm
Sq(2,1)[87]
+ Sq(2,1)[86]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/113]
\mb{12/113}
\begin{gl}
\item[91]
{\rm
Sq(3)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/113]
\mb{11/113}
\begin{gl}
\item[99]
{\rm
Sq(2)[107]}
\\ $h_{1}:$   [107]
\\ $h_{2}:$   [103]
\\ $h_{6}:$   [17]
\item[100]
{\rm
Sq(2)[108]}
\\ $h_{1}:$   [108]
\\ $h_{3}:$   [96], [95]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/113]
\mb{10/113}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[109]
+ Sq(0,1)[107]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/113]
\mb{9/113}
\begin{gl}
\item[111]
{\rm
Sq(2,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/113]
\mb{7/113}
\begin{gl}
\item[98]
{\rm
Sq(6)[89]
+ Sq(3,1)[89]
+ Sq(0,2)[89]}
\\ $h_{3}:$   [87]
\item[99]
{\rm
Sq(6)[90]
+ Sq(3,1)[90]
+ Sq(0,2)[90]}
\\ $h_{3}:$   [87]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}



\dm{114}
\begin{bdl}
\item[58/114]
\mb{58/114}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/114]
\mb{53/114}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/114]
\mb{52/114}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/114]
\mb{51/114}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]
+ Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/114]
\mb{50/114}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/114]
\mb{49/114}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/114]
\mb{48/114}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/114]
\mb{45/114}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/114]
\mb{42/114}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/114]
\mb{39/114}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[22]
+ Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/114]
\mb{36/114}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/114]
\mb{35/114}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/114]
\mb{34/114}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/114]
\mb{33/114}
\begin{gl}
\item[39]
{\rm
Sq(3)[36]}
\item[40]
{\rm
Sq(0,1)[37]
+ Sq(0,1)[36]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/114]
\mb{32/114}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/114]
\mb{30/114}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[47]}
\item[48]
{\rm
Sq(3)[48]
+ Sq(3)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/114]
\mb{29/114}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/114]
\mb{27/114}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/114]
\mb{26/114}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/114]
\mb{24/114}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/114]
\mb{23/114}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[70]
+ Sq(0,1)[69]}
\item[70]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{1}:$   [71]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/114]
\mb{22/114}
\begin{gl}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{3}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/114]
\mb{21/114}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[73]
+ Sq(0,1)[72]}
\item[78]
{\rm
Sq(1)[80]
+ Sq(1)[78]}
\\ $h_{0}:$   [80], [78]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/114]
\mb{20/114}
\begin{gl}
\item[78]
{\rm
Sq(3,1)[71]
+ Sq(0,2)[69]}
\item[79]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [79]
\\ $h_{3}:$   [64]
\item[80]
{\rm
Sq(1)[85]
+ Sq(1)[83]}
\\ $h_{0}:$   [85], [83]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/114]
\mb{19/114}
\begin{gl}
\item[82]
{\rm
Sq(2)[85]}
\\ $h_{1}:$   [85]
\item[83]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [86]
\\ $h_{2}:$   [81]
\item[84]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\item[85]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{1}:$   [86]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/114]
\mb{18/114}
\begin{gl}
\item[87]
{\rm
Sq(5)[81]
+ Sq(2,1)[81]}
\item[88]
{\rm
Sq(1,1)[84]}
\item[89]
{\rm
Sq(1,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/114]
\mb{17/114}
\begin{gl}
\item[92]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{1}:$   [89]
\\ $h_{2}:$   [83], [81]
\\ $h_{5}:$   [40]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/114]
\mb{16/114}
\begin{gl}
\item[91]
{\rm
Sq(3)[86]}
\\ $h_{2}:$   [80]
\\ $h_{5}:$   [41]
\\ $h_{6}:$   [12]
\item[92]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [81]
\\ $h_{5}:$   [41]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/114]
\mb{15/114}
\begin{gl}
\item[90]
{\rm
Sq(2,1)[86]}
\item[91]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/114]
\mb{14/114}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[91]}
\item[95]
{\rm
Sq(3)[91]}
\item[96]
{\rm
Sq(2)[94]
+ Sq(2)[93]}
\\ $h_{1}:$   [94], [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/114]
\mb{12/114}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[97]}
\item[93]
{\rm
Sq(3)[97]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/114]
\mb{10/114}
\begin{gl}
\item[110]
{\rm
Sq(4)[109]
+ Sq(4)[107]}
\\ $h_{2}:$   [109], [107]
\\ $h_{3}:$   [102]
\\ $h_{4}:$   [86]
\\ $h_{6}:$   [23]
\item[111]
{\rm
Sq(2)[111]}
\\ $h_{1}:$   [111]
\\ $h_{2}:$   [108]
\\ $h_{4}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/114]
\mb{9/114}
\begin{gl}
\item[112]
{\rm
Sq(3)[105]
+ Sq(0,1)[105]}
\\ $h_{2}:$   [104]
\\ $h_{6}:$   [24]
\item[113]
{\rm
Sq(3)[107]
+ Sq(0,1)[107]
+ Sq(3)[106]
+ Sq(0,1)[106]}
\\ $h_{2}:$   [104]
\\ $h_{6}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/114]
\mb{6/114}
\begin{gl}
\item[92]
{\rm
Sq(6)[75]
+ Sq(3,1)[75]
+ Sq(0,2)[75]}
\end{gl}
\end{bdl}



\dm{115}
\begin{bdl}
\item[59/115]
\mb{59/115}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/115]
\mb{58/115}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/115]
\mb{57/115}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/115]
\mb{49/115}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/115]
\mb{48/115}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/115]
\mb{47/115}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/115]
\mb{44/115}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/115]
\mb{41/115}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/115]
\mb{40/115}
\begin{gl}
\item[24]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/115]
\mb{39/115}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/115]
\mb{38/115}
\begin{gl}
\item[24]
{\rm
Sq(3)[27]}
\item[25]
{\rm
Sq(0,1)[28]
+ Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/115]
\mb{36/115}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/115]
\mb{35/115}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]
+ Sq(0,1)[36]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/115]
\mb{34/115}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/115]
\mb{33/115}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [32]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/115]
\mb{32/115}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/115]
\mb{31/115}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/115]
\mb{29/115}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[48]}
\item[51]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/115]
\mb{28/115}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/115]
\mb{26/115}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[65]}
\item[65]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/115]
\mb{25/115}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/115]
\mb{24/115}
\begin{gl}
\item[68]
{\rm
Sq(1)[73]
+ Sq(1)[71]}
\\ $h_{0}:$   [73], [71]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/115]
\mb{23/115}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\item[73]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/115]
\mb{22/115}
\begin{gl}
\item[75]
{\rm
Sq(1,1)[73]}
\item[76]
{\rm
Sq(0,1)[74]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/115]
\mb{21/115}
\begin{gl}
\item[79]
{\rm
Sq(1)[84]
+ Sq(1)[82]}
\\ $h_{0}:$   [84], [82]
\\ $h_{2}:$   [72]
\\ $h_{3}:$   [64], [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/115]
\mb{20/115}
\begin{gl}
\item[81]
{\rm
Sq(3)[79]
+ Sq(0,1)[78]}
\item[82]
{\rm
Sq(3)[80]
+ Sq(0,1)[80]
+ Sq(0,1)[78]}
\item[83]
{\rm
Sq(2)[82]}
\\ $h_{1}:$   [82]
\item[84]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{3}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/115]
\mb{19/115}
\begin{gl}
\item[86]
{\rm
Sq(3)[85]}
\item[87]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{3}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/115]
\mb{18/115}
\begin{gl}
\item[90]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{3}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/115]
\mb{17/115}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[89]}
\item[94]
{\rm
Sq(3)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/115]
\mb{16/115}
\begin{gl}
\item[93]
{\rm
Sq(1,1)[87]
+ Sq(1,1)[86]
+ Sq(1,1)[85]}
\item[94]
{\rm
Sq(2)[90]}
\\ $h_{1}:$   [90]
\\ $h_{2}:$   [85], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/115]
\mb{15/115}
\begin{gl}
\item[92]
{\rm
Sq(2)[96]
+ Sq(2)[94]}
\\ $h_{1}:$   [96], [94]
\\ $h_{3}:$   [82]
\\ $h_{6}:$   [14]
\item[93]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/115]
\mb{14/115}
\begin{gl}
\item[97]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\item[98]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [92]
\\ $h_{4}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/115]
\mb{13/115}
\begin{gl}
\item[95]
{\rm
Sq(0,0,1)[86]}
\item[96]
{\rm
Sq(3)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/115]
\mb{11/115}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[109]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/115]
\mb{10/115}
\begin{gl}
\item[112]
{\rm
Sq(2)[113]
+ Sq(2)[112]}
\\ $h_{1}:$   [113], [112]
\\ $h_{3}:$   [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/115]
\mb{9/115}
\begin{gl}
\item[114]
{\rm
Sq(1,1)[107]
+ Sq(4)[106]}
\\ $h_{2}:$   [106]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/115]
\mb{8/115}
\begin{gl}
\item[108]
{\rm
Sq(4)[97]
+ Sq(1,1)[97]}
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/115]
\mb{6/115}
\begin{gl}
\item[93]
{\rm
Sq(5)[76]
+ Sq(2,1)[76]}
\\ $h_{6}:$   [30]
\end{gl}
\end{bdl}



\dm{116}
\begin{bdl}
\item[54/116]
\mb{54/116}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/116]
\mb{53/116}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/116]
\mb{52/116}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/116]
\mb{46/116}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/116]
\mb{43/116}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/116]
\mb{40/116}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/116]
\mb{39/116}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/116]
\mb{38/116}
\begin{gl}
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/116]
\mb{37/116}
\begin{gl}
\item[29]
{\rm
Sq(1,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/116]
\mb{36/116}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/116]
\mb{35/116}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [20]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/116]
\mb{34/116}
\begin{gl}
\item[41]
{\rm
Sq(3)[39]}
\item[42]
{\rm
Sq(0,1)[40]
+ Sq(0,1)[39]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/116]
\mb{33/116}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/116]
\mb{32/116}
\begin{gl}
\item[42]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/116]
\mb{31/116}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(0,1)[48]}
\item[45]
{\rm
Sq(3)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/116]
\mb{30/116}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/116]
\mb{28/116}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[55]}
\item[52]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/116]
\mb{27/116}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/116]
\mb{26/116}
\begin{gl}
\item[66]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/116]
\mb{25/116}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[66]}
\item[70]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/116]
\mb{24/116}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/116]
\mb{23/116}
\begin{gl}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [75]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/116]
\mb{22/116}
\begin{gl}
\item[77]
{\rm
Sq(0,2)[71]}
\item[78]
{\rm
Sq(1,1)[75]
+ Sq(1,1)[74]}
\item[79]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/116]
\mb{21/116}
\begin{gl}
\item[80]
{\rm
Sq(1)[86]
+ Sq(1)[85]}
\\ $h_{0}:$   [86], [85]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [75]
\\ $h_{6}:$   [8]
\item[81]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [74]
\\ $h_{3}:$   [67]
\\ $h_{4}:$   [51]
\\ $h_{6}:$   [8]
\item[82]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [83], [82], [81]
\\ $h_{2}:$   [76], [75], [74]
\\ $h_{3}:$   [68], [67]
\\ $h_{4}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/116]
\mb{20/116}
\begin{gl}
\item[85]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [81]
\\ $h_{4}:$   [57]
\item[86]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81], [78]
\\ $h_{4}:$   [57]
\\ $h_{6}:$   [8]
\item[87]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{3}:$   [70], [69]
\\ $h_{4}:$   [57]
\\ $h_{6}:$   [8]
\item[88]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [80], [78]
\\ $h_{3}:$   [71], [70], [69]
\\ $h_{4}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/116]
\mb{19/116}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[89]
+ Sq(3)[88]
+ Sq(0,1)[88]}
\\ $h_{2}:$   [86]
\\ $h_{4}:$   [63]
\item[89]
{\rm
Sq(3)[89]
+ Sq(0,1)[88]
+ Sq(3)[87]
+ Sq(0,1)[87]}
\\ $h_{2}:$   [86]
\\ $h_{4}:$   [63]
\item[90]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [75]
\\ $h_{4}:$   [63]
\item[91]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [85]
\\ $h_{3}:$   [76], [75]
\\ $h_{4}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/116]
\mb{18/116}
\begin{gl}
\item[91]
{\rm
Sq(1,1)[90]}
\item[92]
{\rm
Sq(2)[93]}
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [89], [88]
\\ $h_{3}:$   [79]
\item[93]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{3}:$   [79]
\item[94]
{\rm
Sq(1)[98]
+ Sq(1)[95]}
\\ $h_{0}:$   [98], [95]
\\ $h_{3}:$   [80], [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/116]
\mb{17/116}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[89]}
\item[96]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [89]
\\ $h_{4}:$   [62]
\\ $h_{5}:$   [42]
\\ $h_{6}:$   [15]
\item[97]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\item[98]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/116]
\mb{16/116}
\begin{gl}
\item[95]
{\rm
Sq(0,2)[80]}
\item[96]
{\rm
Sq(3,1)[83]
+ Sq(3,1)[82]
+ Sq(3,1)[81]}
\item[97]
{\rm
Sq(1)[96]
+ Sq(1)[95]}
\\ $h_{0}:$   [96], [95]
\\ $h_{3}:$   [77]
\item[98]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/116]
\mb{15/116}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[94]}
\item[95]
{\rm
Sq(3)[94]}
\\ $h_{2}:$   [92]
\\ $h_{3}:$   [84], [83]
\item[96]
{\rm
Sq(3)[95]}
\\ $h_{2}:$   [92]
\\ $h_{3}:$   [83]
\item[97]
{\rm
Sq(3)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/116]
\mb{14/116}
\begin{gl}
\item[99]
{\rm
Sq(2)[95]}
\\ $h_{1}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/116]
\mb{13/116}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[92]}
\item[98]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{3}:$   [86]
\item[99]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/116]
\mb{12/116}
\begin{gl}
\item[94]
{\rm
Sq(1,1)[99]}
\item[95]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/116]
\mb{11/116}
\begin{gl}
\item[102]
{\rm
Sq(1,1)[109]}
\\ $h_{6}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/116]
\mb{8/116}
\begin{gl}
\item[109]
{\rm
Sq(4)[99]
+ Sq(1,1)[99]
+ Sq(4)[98]
+ Sq(1,1)[98]}
\\ $h_{2}:$   [99], [98]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}



\dm{117}
\begin{bdl}
\item[53/117]
\mb{53/117}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/117]
\mb{52/117}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/117]
\mb{51/117}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/117]
\mb{50/117}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/117]
\mb{49/117}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/117]
\mb{48/117}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/117]
\mb{47/117}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/117]
\mb{46/117}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/117]
\mb{45/117}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\item[18]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/117]
\mb{44/117}
\begin{gl}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/117]
\mb{43/117}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/117]
\mb{42/117}
\begin{gl}
\item[18]
{\rm
Sq(3,1)[22]}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/117]
\mb{39/117}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/117]
\mb{37/117}
\begin{gl}
\item[31]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/117]
\mb{36/117}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/117]
\mb{35/117}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/117]
\mb{34/117}
\begin{gl}
\item[44]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [26]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41], [39]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/117]
\mb{33/117}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[40]
+ Sq(3)[39]
+ Sq(0,1)[39]}
\item[46]
{\rm
Sq(3)[41]
+ Sq(0,1)[41]
+ Sq(0,1)[39]}
\item[47]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/117]
\mb{32/117}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[45]
+ Sq(2)[44]}
\\ $h_{1}:$   [45], [44]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/117]
\mb{31/117}
\begin{gl}
\item[46]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/117]
\mb{30/117}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/117]
\mb{29/117}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[50]}
\item[53]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/117]
\mb{28/117}
\begin{gl}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/117]
\mb{27/117}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[64]}
\item[59]
{\rm
Sq(0,1)[65]}
\item[60]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/117]
\mb{26/117}
\begin{gl}
\item[67]
{\rm
Sq(3,1)[64]
+ Sq(3,1)[63]}
\item[68]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/117]
\mb{25/117}
\begin{gl}
\item[71]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/117]
\mb{24/117}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[70]}
\item[71]
{\rm
Sq(0,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/117]
\mb{23/117}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[76]
+ Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/117]
\mb{21/117}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[82]}
\item[84]
{\rm
Sq(3)[84]
+ Sq(0,1)[84]
+ Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/117]
\mb{19/117}
\begin{gl}
\item[92]
{\rm
Sq(2,1)[86]}
\item[93]
{\rm
Sq(4)[87]}
\\ $h_{2}:$   [87]
\\ $h_{3}:$   [77]
\item[94]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [88]
\item[95]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/117]
\mb{18/117}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[92]}
\item[96]
{\rm
Sq(3)[94]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/117]
\mb{17/117}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[93]}
\item[100]
{\rm
Sq(2)[96]}
\\ $h_{1}:$   [96]
\\ $h_{3}:$   [79], [77]
\item[101]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{2}:$   [92], [91]
\\ $h_{3}:$   [79]
\item[102]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [95]
\\ $h_{2}:$   [91]
\\ $h_{3}:$   [80], [79], [77]
\\ $h_{4}:$   [65], [64]
\\ $h_{5}:$   [47], [46]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/117]
\mb{16/117}
\begin{gl}
\item[99]
{\rm
Sq(3,1)[87]
+ Sq(3,1)[86]
+ Sq(3,1)[85]
+ Sq(0,2)[85]}
\item[100]
{\rm
Sq(4)[90]}
\\ $h_{2}:$   [90]
\item[101]
{\rm
Sq(3)[93]
+ Sq(0,1)[93]}
\item[102]
{\rm
Sq(2)[97]
+ Sq(2)[94]}
\\ $h_{1}:$   [97], [94]
\\ $h_{3}:$   [78]
\\ $h_{4}:$   [65]
\\ $h_{6}:$   [14]
\item[103]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [79]
\\ $h_{4}:$   [65]
\\ $h_{5}:$   [46]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/117]
\mb{15/117}
\begin{gl}
\item[98]
{\rm
Sq(1,1)[96]
+ Sq(1,1)[95]}
\item[99]
{\rm
Sq(1)[102]
+ Sq(1)[100]}
\\ $h_{0}:$   [102], [100]
\\ $h_{1}:$   [99]
\\ $h_{4}:$   [74]
\item[100]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [86]
\\ $h_{5}:$   [49]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/117]
\mb{14/117}
\begin{gl}
\item[100]
{\rm
Sq(3,1)[91]
+ Sq(0,2)[91]}
\item[101]
{\rm
Sq(3)[96]
+ Sq(0,1)[96]
+ Sq(0,1)[95]}
\\ $h_{3}:$   [88]
\item[102]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\item[103]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/117]
\mb{13/117}
\begin{gl}
\item[100]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\item[101]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{6}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/117]
\mb{12/117}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[101]}
\item[97]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\\ $h_{6}:$   [16]
\item[98]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\item[99]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/117]
\mb{11/117}
\begin{gl}
\item[103]
{\rm
Sq(2,1)[109]}
\item[104]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\item[105]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/117]
\mb{10/117}
\begin{gl}
\item[113]
{\rm
Sq(5)[111]
+ Sq(2,1)[111]}
\item[114]
{\rm
Sq(1,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/117]
\mb{7/117}
\begin{gl}
\item[100]
{\rm
Sq(3)[93]
+ Sq(0,1)[93]}
\\ $h_{2}:$   [92]
\\ $h_{6}:$   [30]
\end{gl}
\end{bdl}



\dm{118}
\begin{bdl}
\item[58/118]
\mb{58/118}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/118]
\mb{57/118}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/118]
\mb{56/118}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/118]
\mb{49/118}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/118]
\mb{48/118}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\\ $h_{3}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/118]
\mb{47/118}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/118]
\mb{46/118}
\begin{gl}
\item[16]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/118]
\mb{45/118}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/118]
\mb{44/118}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[14]}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/118]
\mb{43/118}
\begin{gl}
\item[16]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/118]
\mb{42/118}
\begin{gl}
\item[20]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/118]
\mb{41/118}
\begin{gl}
\item[24]
{\rm
Sq(1,1)[24]}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/118]
\mb{40/118}
\begin{gl}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/118]
\mb{39/118}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/118]
\mb{38/118}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[29]}
\item[28]
{\rm
Sq(0,1)[30]}
\item[29]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/118]
\mb{35/118}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/118]
\mb{33/118}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44], [43]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/118]
\mb{32/118}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[44]}
\item[47]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]
+ Sq(0,1)[43]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/118]
\mb{31/118}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[49]}
\item[48]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/118]
\mb{30/118}
\begin{gl}
\item[53]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/118]
\mb{29/118}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[51]}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/118]
\mb{28/118}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[57]}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/118]
\mb{27/118}
\begin{gl}
\item[61]
{\rm
Sq(3)[66]}
\item[62]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/118]
\mb{26/118}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/118]
\mb{25/118}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/118]
\mb{24/118}
\begin{gl}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [73], [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/118]
\mb{23/118}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[78]}
\item[77]
{\rm
Sq(0,1)[79]
+ Sq(0,1)[77]}
\item[78]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/118]
\mb{22/118}
\begin{gl}
\item[80]
{\rm
Sq(2,1)[77]}
\item[81]
{\rm
Sq(1,1)[79]}
\item[82]
{\rm
Sq(2)[83]}
\\ $h_{1}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/118]
\mb{21/118}
\begin{gl}
\item[85]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [82]
\\ $h_{5}:$   [35]
\\ $h_{6}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/118]
\mb{20/118}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[89]
+ Sq(0,1)[88]}
\item[90]
{\rm
Sq(3)[90]
+ Sq(0,1)[90]}
\\ $h_{2}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/118]
\mb{19/118}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/118]
\mb{18/118}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[95]}
\item[98]
{\rm
Sq(2)[99]}
\\ $h_{1}:$   [99]
\\ $h_{5}:$   [50]
\\ $h_{6}:$   [18]
\item[99]
{\rm
Sq(2)[100]}
\\ $h_{1}:$   [100]
\\ $h_{2}:$   [93]
\\ $h_{3}:$   [83]
\\ $h_{5}:$   [50]
\\ $h_{6}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/118]
\mb{17/118}
\begin{gl}
\item[103]
{\rm
Sq(2)[101]}
\\ $h_{1}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/118]
\mb{16/118}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[94]}
\item[105]
{\rm
Sq(2)[98]}
\\ $h_{1}:$   [98]
\\ $h_{3}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/118]
\mb{15/118}
\begin{gl}
\item[101]
{\rm
Sq(2)[101]
+ Sq(2)[100]}
\\ $h_{1}:$   [101], [100]
\\ $h_{3}:$   [89], [88]
\item[102]
{\rm
Sq(1)[107]
+ Sq(1)[106]}
\\ $h_{0}:$   [107], [106]
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/118]
\mb{14/118}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[97]}
\item[105]
{\rm
Sq(3)[99]
+ Sq(0,1)[99]}
\item[106]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\item[107]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/118]
\mb{13/118}
\begin{gl}
\item[102]
{\rm
Sq(3)[95]
+ Sq(0,1)[95]}
\item[103]
{\rm
Sq(2)[97]
+ Sq(2)[96]}
\\ $h_{1}:$   [97], [96]
\\ $h_{6}:$   [19]
\item[104]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\item[105]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/118]
\mb{12/118}
\begin{gl}
\item[100]
{\rm
Sq(3)[102]}
\item[101]
{\rm
Sq(2)[103]}
\\ $h_{1}:$   [103]
\item[102]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/118]
\mb{11/118}
\begin{gl}
\item[106]
{\rm
Sq(0,2)[109]}
\item[107]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{3}:$   [105]
\item[108]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/118]
\mb{10/118}
\begin{gl}
\item[115]
{\rm
Sq(6)[111]
+ Sq(0,2)[111]}
\\ $h_{3}:$   [109], [107]
\item[116]
{\rm
Sq(2,1)[113]
+ Sq(2,1)[112]}
\item[117]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/118]
\mb{9/118}
\begin{gl}
\item[115]
{\rm
Sq(7)[105]
+ Sq(4,1)[105]}
\item[116]
{\rm
Sq(1,1)[108]}
\end{gl}
\end{bdl}



\dm{119}
\begin{bdl}
\item[60/119]
\mb{60/119}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/119]
\mb{59/119}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/119]
\mb{58/119}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/119]
\mb{57/119}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/119]
\mb{56/119}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/119]
\mb{55/119}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/119]
\mb{54/119}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/119]
\mb{53/119}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/119]
\mb{52/119}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/119]
\mb{49/119}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/119]
\mb{46/119}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/119]
\mb{44/119}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/119]
\mb{43/119}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[19]
+ Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/119]
\mb{40/119}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/119]
\mb{39/119}
\begin{gl}
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [26]
\item[28]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{1}:$   [29]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/119]
\mb{38/119}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [29]
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/119]
\mb{37/119}
\begin{gl}
\item[32]
{\rm
Sq(1,1)[33]}
\item[33]
{\rm
Sq(0,1)[34]}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/119]
\mb{36/119}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/119]
\mb{35/119}
\begin{gl}
\item[41]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/119]
\mb{34/119}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/119]
\mb{33/119}
\begin{gl}
\item[50]
{\rm
Sq(3)[45]
+ Sq(0,1)[45]
+ Sq(3)[43]
+ Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/119]
\mb{31/119}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[50]}
\item[50]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/119]
\mb{30/119}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/119]
\mb{28/119}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[58]}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/119]
\mb{27/119}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/119]
\mb{25/119}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[71]
+ Sq(3)[70]}
\item[75]
{\rm
Sq(0,1)[72]
+ Sq(3)[70]
+ Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/119]
\mb{24/119}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/119]
\mb{23/119}
\begin{gl}
\item[79]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{1}:$   [82], [80]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [69]
\item[80]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [81]
\\ $h_{2}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/119]
\mb{22/119}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[83]}
\item[84]
{\rm
Sq(0,1)[84]}
\item[85]
{\rm
Sq(1)[87]
+ Sq(1)[86]}
\\ $h_{0}:$   [87], [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/119]
\mb{21/119}
\begin{gl}
\item[86]
{\rm
Sq(3,1)[80]
+ Sq(3,1)[78]
+ Sq(0,2)[78]}
\item[87]
{\rm
Sq(1,1)[87]
+ Sq(1,1)[85]}
\item[88]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{1}:$   [89]
\\ $h_{2}:$   [86], [85]
\\ $h_{5}:$   [36]
\\ $h_{6}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/119]
\mb{20/119}
\begin{gl}
\item[91]
{\rm
Sq(3)[95]
+ Sq(0,1)[95]
+ Sq(3)[94]
+ Sq(0,1)[94]
+ Sq(3)[93]
+ Sq(0,1)[93]}
\item[92]
{\rm
Sq(2)[96]}
\\ $h_{1}:$   [96]
\item[93]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [89], [88]
\\ $h_{6}:$   [9]
\item[94]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [88]
\\ $h_{4}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/119]
\mb{19/119}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[95]}
\item[98]
{\rm
Sq(0,1)[96]}
\\ $h_{4}:$   [68]
\item[99]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{1}:$   [98], [97]
\\ $h_{2}:$   [91]
\\ $h_{3}:$   [83]
\\ $h_{4}:$   [68]
\\ $h_{5}:$   [48]
\\ $h_{6}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/119]
\mb{18/119}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[99]}
\item[101]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [97]
\\ $h_{3}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/119]
\mb{17/119}
\begin{gl}
\item[104]
{\rm
Sq(3)[100]
+ Sq(0,1)[100]}
\\ $h_{2}:$   [96]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/119]
\mb{15/119}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[100]}
\item[104]
{\rm
Sq(2)[105]}
\\ $h_{1}:$   [105]
\item[105]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{3}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/119]
\mb{14/119}
\begin{gl}
\item[108]
{\rm
Sq(1,1)[98]}
\item[109]
{\rm
Sq(1)[110]
+ Sq(1)[106]}
\\ $h_{0}:$   [110], [106]
\\ $h_{1}:$   [103], [102]
\\ $h_{2}:$   [99]
\\ $h_{3}:$   [91]
\\ $h_{6}:$   [21], [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/119]
\mb{13/119}
\begin{gl}
\item[106]
{\rm
Sq(0,2)[93]
+ Sq(0,2)[92]}
\item[107]
{\rm
Sq(3)[98]
+ Sq(0,1)[98]
+ Sq(0,1)[96]}
\\ $h_{4}:$   [80]
\item[108]
{\rm
Sq(2)[100]}
\\ $h_{1}:$   [100]
\\ $h_{4}:$   [80]
\item[109]
{\rm
Sq(1)[104]
+ Sq(1)[103]}
\\ $h_{0}:$   [104], [103]
\\ $h_{1}:$   [101]
\\ $h_{2}:$   [95], [94]
\\ $h_{4}:$   [80]
\\ $h_{6}:$   [20]
\item[110]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [95]
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/119]
\mb{12/119}
\begin{gl}
\item[103]
{\rm
Sq(3)[105]
+ Sq(0,1)[105]
+ Sq(3)[104]
+ Sq(0,1)[104]
+ Sq(0,1)[103]}
\item[104]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [102]
\\ $h_{6}:$   [19]
\item[105]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{2}:$   [102]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/119]
\mb{11/119}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[114]
+ Sq(3)[113]
+ Sq(0,1)[113]}
\\ $h_{6}:$   [22]
\item[110]
{\rm
Sq(3)[114]
+ Sq(3)[113]
+ Sq(0,1)[113]}
\\ $h_{6}:$   [22]
\item[111]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\\ $h_{3}:$   [108]
\\ $h_{6}:$   [21]
\item[112]
{\rm
Sq(2)[116]}
\\ $h_{1}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/119]
\mb{10/119}
\begin{gl}
\item[118]
{\rm
Sq(3,1)[113]}
\item[119]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{1}:$   [115]
\\ $h_{4}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/119]
\mb{9/119}
\begin{gl}
\item[117]
{\rm
Sq(1,1,1)[102]}
\end{gl}
\end{bdl}



\dm{120}
\begin{bdl}
\item[59/120]
\mb{59/120}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/120]
\mb{58/120}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/120]
\mb{53/120}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/120]
\mb{52/120}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/120]
\mb{51/120}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/120]
\mb{50/120}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/120]
\mb{48/120}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/120]
\mb{45/120}
\begin{gl}
\item[20]
{\rm
Sq(3)[18]
+ Sq(0,1)[18]
+ Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/120]
\mb{44/120}
\begin{gl}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{2}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/120]
\mb{43/120}
\begin{gl}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/120]
\mb{42/120}
\begin{gl}
\item[21]
{\rm
Sq(3)[24]}
\item[22]
{\rm
Sq(0,1)[25]
+ Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/120]
\mb{39/120}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]
+ Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/120]
\mb{37/120}
\begin{gl}
\item[35]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/120]
\mb{36/120}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/120]
\mb{35/120}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [47]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/120]
\mb{34/120}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [46]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/120]
\mb{33/120}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/120]
\mb{32/120}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/120]
\mb{30/120}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[54]}
\item[56]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/120]
\mb{29/120}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[54]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{1}:$   [58], [57]
\\ $h_{2}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/120]
\mb{28/120}
\begin{gl}
\item[59]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/120]
\mb{27/120}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[69]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/120]
\mb{26/120}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/120]
\mb{25/120}
\begin{gl}
\item[76]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/120]
\mb{24/120}
\begin{gl}
\item[76]
{\rm
Sq(3,1)[71]
+ Sq(0,2)[71]}
\item[77]
{\rm
Sq(0,1)[76]}
\item[78]
{\rm
Sq(3)[78]
+ Sq(0,1)[78]
+ Sq(0,1)[77]
+ Sq(3)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/120]
\mb{23/120}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[81]
+ Sq(0,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/120]
\mb{22/120}
\begin{gl}
\item[86]
{\rm
Sq(1)[92]
+ Sq(1)[89]}
\\ $h_{0}:$   [92], [89]
\\ $h_{3}:$   [76], [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/120]
\mb{21/120}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[89]}
\item[90]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\item[91]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [92]
\item[92]
{\rm
Sq(1)[97]
+ Sq(1)[96]}
\\ $h_{0}:$   [97], [96]
\\ $h_{3}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/120]
\mb{20/120}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[96]}
\item[96]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{1}:$   [98], [97]
\\ $h_{2}:$   [95], [94]
\\ $h_{4}:$   [63]
\item[97]
{\rm
Sq(1)[102]
+ Sq(1)[100]}
\\ $h_{0}:$   [102], [100]
\\ $h_{1}:$   [98], [97]
\\ $h_{2}:$   [95], [94]
\\ $h_{3}:$   [80]
\\ $h_{4}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/120]
\mb{19/120}
\begin{gl}
\item[100]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [100]
\\ $h_{2}:$   [95]
\\ $h_{3}:$   [85]
\\ $h_{5}:$   [50]
\\ $h_{6}:$   [14]
\item[101]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [96], [95]
\item[102]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{1}:$   [100]
\\ $h_{2}:$   [96]
\\ $h_{5}:$   [50]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/120]
\mb{18/120}
\begin{gl}
\item[102]
{\rm
Sq(1,1)[102]
+ Sq(1,1)[100]}
\item[103]
{\rm
Sq(3)[103]}
\item[104]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/120]
\mb{17/120}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[104]}
\item[106]
{\rm
Sq(3)[104]}
\item[107]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{2}:$   [100]
\\ $h_{3}:$   [90], [89]
\\ $h_{4}:$   [68], [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/120]
\mb{16/120}
\begin{gl}
\item[106]
{\rm
Sq(3)[101]}
\\ $h_{3}:$   [88]
\\ $h_{4}:$   [68]
\item[107]
{\rm
Sq(3)[102]
+ Sq(0,1)[102]}
\\ $h_{4}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/120]
\mb{14/120}
\begin{gl}
\item[110]
{\rm
Sq(6)[95]}
\item[111]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [108], [107]
\\ $h_{3}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/120]
\mb{13/120}
\begin{gl}
\item[111]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/120]
\mb{12/120}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(3)[108]
+ Sq(0,1)[108]}
\item[108]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\item[109]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{1}:$   [110]
\\ $h_{2}:$   [105]
\\ $h_{6}:$   [20]
\item[110]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [112], [110], [109]
\\ $h_{2}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/120]
\mb{11/120}
\begin{gl}
\item[113]
{\rm
Sq(3)[116]}
\item[114]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{2}:$   [114]
\item[115]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{2}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/120]
\mb{10/120}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[116]}
\item[121]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\\ $h_{4}:$   [99]
\item[122]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/120]
\mb{9/120}
\begin{gl}
\item[118]
{\rm
Sq(3,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/120]
\mb{8/120}
\begin{gl}
\item[110]
{\rm
Sq(5,1)[99]
+ Sq(2,2)[99]
+ Sq(1,0,1)[99]
+ Sq(5,1)[98]
+ Sq(2,2)[98]
+ Sq(1,0,1)[98]}
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}



\dm{121}
\begin{bdl}
\item[61/121]
\mb{61/121}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/121]
\mb{60/121}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/121]
\mb{59/121}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/121]
\mb{58/121}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/121]
\mb{57/121}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/121]
\mb{56/121}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/121]
\mb{51/121}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/121]
\mb{50/121}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/121]
\mb{47/121}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/121]
\mb{44/121}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/121]
\mb{43/121}
\begin{gl}
\item[20]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/121]
\mb{42/121}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/121]
\mb{41/121}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/121]
\mb{40/121}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/121]
\mb{39/121}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/121]
\mb{38/121}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\item[33]
{\rm
Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/121]
\mb{35/121}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]
+ Sq(0,1)[46]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/121]
\mb{34/121}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/121]
\mb{32/121}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/121]
\mb{31/121}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/121]
\mb{29/121}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[56]}
\item[60]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/121]
\mb{28/121}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/121]
\mb{27/121}
\begin{gl}
\item[67]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/121]
\mb{26/121}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/121]
\mb{25/121}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/121]
\mb{24/121}
\begin{gl}
\item[79]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [76]
\item[80]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{2}:$   [78], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/121]
\mb{23/121}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(3)[85]
+ Sq(0,1)[85]
+ Sq(3)[83]}
\item[85]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/121]
\mb{22/121}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[87]
+ Sq(0,1)[86]}
\item[88]
{\rm
Sq(1)[94]
+ Sq(1)[93]}
\\ $h_{0}:$   [94], [93]
\\ $h_{1}:$   [90], [89]
\\ $h_{2}:$   [85]
\\ $h_{3}:$   [78]
\\ $h_{5}:$   [38], [36]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/121]
\mb{21/121}
\begin{gl}
\item[93]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [95]
\\ $h_{2}:$   [89]
\\ $h_{4}:$   [58]
\\ $h_{5}:$   [38]
\\ $h_{6}:$   [11]
\item[94]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [95]
\\ $h_{3}:$   [80], [78]
\\ $h_{4}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/121]
\mb{20/121}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[97]}
\item[99]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [85], [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/121]
\mb{19/121}
\begin{gl}
\item[103]
{\rm
Sq(1)[107]
+ Sq(1)[106]
+ Sq(1)[105]}
\\ $h_{0}:$   [107], [106], [105]
\\ $h_{3}:$   [89], [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/121]
\mb{18/121}
\begin{gl}
\item[105]
{\rm
Sq(3,1)[98]
+ Sq(3,1)[95]
+ Sq(0,2)[95]}
\item[106]
{\rm
Sq(1)[109]
+ Sq(1)[108]}
\\ $h_{0}:$   [109], [108]
\\ $h_{1}:$   [106], [105]
\\ $h_{5}:$   [52]
\\ $h_{6}:$   [19]
\item[107]
{\rm
Sq(1)[110]
+ Sq(1)[108]}
\\ $h_{0}:$   [110], [108]
\\ $h_{1}:$   [106], [105]
\\ $h_{5}:$   [52]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/121]
\mb{17/121}
\begin{gl}
\item[108]
{\rm
Sq(3,1)[98]
+ Sq(3,1)[95]
+ Sq(0,2)[95]}
\item[109]
{\rm
Sq(1,1)[104]}
\item[110]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\item[111]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{1}:$   [107]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/121]
\mb{16/121}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[103]}
\item[109]
{\rm
Sq(3)[104]
+ Sq(3)[103]}
\item[110]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/121]
\mb{15/121}
\begin{gl}
\item[106]
{\rm
Sq(3)[108]}
\\ $h_{4}:$   [79]
\item[107]
{\rm
Sq(2)[110]}
\\ $h_{1}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/121]
\mb{14/121}
\begin{gl}
\item[112]
{\rm
Sq(3)[108]
+ Sq(3)[107]
+ Sq(0,1)[107]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/121]
\mb{13/121}
\begin{gl}
\item[112]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{1}:$   [107]
\\ $h_{2}:$   [100]
\\ $h_{3}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/121]
\mb{12/121}
\begin{gl}
\item[111]
{\rm
Sq(2)[113]}
\\ $h_{1}:$   [113]
\item[112]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/121]
\mb{11/121}
\begin{gl}
\item[116]
{\rm
Sq(3)[118]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/121]
\mb{10/121}
\begin{gl}
\item[123]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{1}:$   [118]
\\ $h_{2}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/121]
\mb{9/121}
\begin{gl}
\item[119]
{\rm
Sq(4,1)[108]
+ Sq(1,2)[108]
+ Sq(0,0,1)[108]}
\item[120]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [110]
\\ $h_{6}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/121]
\mb{8/121}
\begin{gl}
\item[111]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{6}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/121]
\mb{7/121}
\begin{gl}
\item[101]
{\rm
Sq(4,1)[93]
+ Sq(1,2)[93]
+ Sq(0,0,1)[93]}
\\ $h_{6}:$   [31]
\item[102]
{\rm
Sq(7)[93]}
\\ $h_{6}:$   [31]
\end{gl}
\end{bdl}



\dm{122}
\begin{bdl}
\item[62/122]
\mb{62/122}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/122]
\mb{57/122}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/122]
\mb{56/122}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/122]
\mb{55/122}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/122]
\mb{54/122}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/122]
\mb{53/122}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/122]
\mb{52/122}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/122]
\mb{49/122}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/122]
\mb{46/122}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/122]
\mb{43/122}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/122]
\mb{40/122}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/122]
\mb{39/122}
\begin{gl}
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [32]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/122]
\mb{38/122}
\begin{gl}
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/122]
\mb{37/122}
\begin{gl}
\item[36]
{\rm
Sq(3)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\item[38]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/122]
\mb{36/122}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/122]
\mb{35/122}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [47]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/122]
\mb{34/122}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/122]
\mb{33/122}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/122]
\mb{32/122}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/122]
\mb{31/122}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[55]}
\item[53]
{\rm
Sq(0,1)[56]}
\item[54]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/122]
\mb{30/122}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[57]}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/122]
\mb{29/122}
\begin{gl}
\item[61]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/122]
\mb{28/122}
\begin{gl}
\item[61]
{\rm
Sq(1,1)[63]}
\item[62]
{\rm
Sq(0,1)[65]}
\item[63]
{\rm
Sq(3)[66]
+ Sq(0,1)[66]
+ Sq(0,1)[64]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/122]
\mb{27/122}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/122]
\mb{25/122}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[77]
+ Sq(0,1)[76]}
\item[80]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/122]
\mb{24/122}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/122]
\mb{23/122}
\begin{gl}
\item[86]
{\rm
Sq(3)[86]
+ Sq(0,1)[86]}
\item[87]
{\rm
Sq(1)[91]
+ Sq(1)[89]}
\\ $h_{0}:$   [91], [89]
\\ $h_{1}:$   [87]
\\ $h_{2}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/122]
\mb{22/122}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[88]}
\item[90]
{\rm
Sq(0,1)[89]}
\item[91]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{2}:$   [87], [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/122]
\mb{21/122}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[94]}
\item[96]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{1}:$   [98]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [61]
\\ $h_{5}:$   [39]
\\ $h_{6}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/122]
\mb{20/122}
\begin{gl}
\item[100]
{\rm
Sq(1,1)[97]}
\item[101]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [97]
\\ $h_{4}:$   [64]
\\ $h_{6}:$   [11]
\item[102]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [98], [97]
\\ $h_{3}:$   [87]
\\ $h_{4}:$   [66], [64]
\\ $h_{6}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/122]
\mb{19/122}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[102]}
\item[105]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{3}:$   [90]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/122]
\mb{18/122}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[105]}
\item[109]
{\rm
Sq(2)[109]}
\\ $h_{1}:$   [109]
\item[110]
{\rm
Sq(1)[113]
+ Sq(1)[112]}
\\ $h_{0}:$   [113], [112]
\\ $h_{3}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/122]
\mb{17/122}
\begin{gl}
\item[112]
{\rm
Sq(6)[101]
+ Sq(0,2)[101]
+ Sq(3,1)[100]
+ Sq(0,2)[99]}
\item[113]
{\rm
Sq(1)[112]
+ Sq(1)[111]}
\\ $h_{0}:$   [112], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/122]
\mb{16/122}
\begin{gl}
\item[111]
{\rm
Sq(1,1)[103]}
\item[112]
{\rm
Sq(1,1)[105]}
\item[113]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/122]
\mb{15/122}
\begin{gl}
\item[108]
{\rm
Sq(3,1)[100]
+ Sq(0,2)[100]}
\item[109]
{\rm
Sq(0,1)[110]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/122]
\mb{14/122}
\begin{gl}
\item[113]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{3}:$   [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/122]
\mb{13/122}
\begin{gl}
\item[113]
{\rm
Sq(1,1)[105]
+ Sq(1,1)[104]}
\item[114]
{\rm
Sq(2)[111]}
\\ $h_{1}:$   [111]
\\ $h_{4}:$   [85]
\item[115]
{\rm
Sq(1)[114]
+ Sq(1)[113]}
\\ $h_{0}:$   [114], [113]
\\ $h_{2}:$   [105]
\\ $h_{5}:$   [57]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/122]
\mb{12/122}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[113]}
\\ $h_{5}:$   [61]
\item[114]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{2}:$   [110]
\\ $h_{6}:$   [21]
\item[115]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{2}:$   [110], [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/122]
\mb{11/122}
\begin{gl}
\item[117]
{\rm
Sq(3)[120]}
\\ $h_{6}:$   [24]
\item[118]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(3)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/122]
\mb{8/122}
\begin{gl}
\item[112]
{\rm
Sq(2)[102]
+ Sq(2)[101]}
\\ $h_{1}:$   [102], [101]
\end{gl}
\end{bdl}



\dm{123}
\begin{bdl}
\item[63/123]
\mb{63/123}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/123]
\mb{62/123}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/123]
\mb{61/123}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/123]
\mb{53/123}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/123]
\mb{52/123}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/123]
\mb{51/123}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/123]
\mb{48/123}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/123]
\mb{45/123}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/123]
\mb{44/123}
\begin{gl}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/123]
\mb{43/123}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/123]
\mb{42/123}
\begin{gl}
\item[24]
{\rm
Sq(3)[26]}
\item[25]
{\rm
Sq(0,1)[27]
+ Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/123]
\mb{39/123}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[33]
+ Sq(3)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/123]
\mb{37/123}
\begin{gl}
\item[39]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/123]
\mb{36/123}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/123]
\mb{35/123}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43], [41]
\\ $h_{4}:$   [29], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/123]
\mb{34/123}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/123]
\mb{33/123}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/123]
\mb{32/123}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/123]
\mb{31/123}
\begin{gl}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/123]
\mb{30/123}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(0,1)[60]}
\item[61]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/123]
\mb{29/123}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[60]}
\item[63]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[64]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/123]
\mb{28/123}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\item[65]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/123]
\mb{27/123}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[73]}
\item[70]
{\rm
Sq(0,1)[74]}
\item[71]
{\rm
Sq(0,1)[75]}
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/123]
\mb{26/123}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/123]
\mb{24/123}
\begin{gl}
\item[82]
{\rm
Sq(3)[82]}
\item[83]
{\rm
Sq(3)[85]
+ Sq(0,1)[85]
+ Sq(0,1)[84]
+ Sq(0,1)[83]
+ Sq(0,1)[82]}
\item[84]
{\rm
Sq(2)[86]}
\\ $h_{1}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/123]
\mb{23/123}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[87]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/123]
\mb{20/123}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[100]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/123]
\mb{19/123}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[105]}
\item[107]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [109], [108]
\\ $h_{2}:$   [102]
\\ $h_{3}:$   [91]
\\ $h_{5}:$   [55]
\\ $h_{6}:$   [15]
\item[108]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{1}:$   [109], [108]
\\ $h_{2}:$   [103], [102]
\\ $h_{3}:$   [93], [91]
\\ $h_{5}:$   [55]
\\ $h_{6}:$   [15]
\item[109]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [104], [102]
\\ $h_{3}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/123]
\mb{18/123}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[108]}
\item[112]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{3}:$   [97]
\item[113]
{\rm
Sq(1)[117]
+ Sq(1)[116]}
\\ $h_{0}:$   [117], [116]
\\ $h_{2}:$   [106]
\\ $h_{3}:$   [98], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/123]
\mb{17/123}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[108]}
\item[115]
{\rm
Sq(3)[109]
+ Sq(0,1)[109]}
\\ $h_{3}:$   [96]
\item[116]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [112], [111]
\\ $h_{3}:$   [98], [97], [96]
\item[117]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{1}:$   [112], [111]
\\ $h_{3}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/123]
\mb{16/123}
\begin{gl}
\item[114]
{\rm
Sq(2)[109]}
\\ $h_{1}:$   [109]
\\ $h_{4}:$   [74]
\item[115]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{3}:$   [97], [96], [95]
\item[116]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{3}:$   [96], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/123]
\mb{15/123}
\begin{gl}
\item[110]
{\rm
Sq(1,1)[110]}
\item[111]
{\rm
Sq(0,1)[112]}
\\ $h_{4}:$   [82]
\item[112]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/123]
\mb{14/123}
\begin{gl}
\item[114]
{\rm
Sq(1,1)[111]}
\item[115]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\item[116]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{1}:$   [113]
\\ $h_{2}:$   [111]
\\ $h_{3}:$   [98], [97]
\\ $h_{5}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/123]
\mb{13/123}
\begin{gl}
\item[116]
{\rm
Sq(1,1)[107]}
\item[117]
{\rm
Sq(3)[111]}
\item[118]
{\rm
Sq(1)[117]
+ Sq(1)[116]}
\\ $h_{0}:$   [117], [116]
\\ $h_{2}:$   [107]
\\ $h_{3}:$   [94]
\\ $h_{5}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/123]
\mb{12/123}
\begin{gl}
\item[116]
{\rm
Sq(1,1)[114]}
\item[117]
{\rm
Sq(1)[121]
+ Sq(1)[119]}
\\ $h_{0}:$   [121], [119]
\item[118]
{\rm
Sq(1)[122]
+ Sq(1)[120]
+ Sq(1)[119]}
\\ $h_{0}:$   [122], [120], [119]
\\ $h_{1}:$   [117]
\\ $h_{2}:$   [114]
\\ $h_{6}:$   [23], [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/123]
\mb{11/123}
\begin{gl}
\item[119]
{\rm
Sq(1,1)[120]}
\\ $h_{5}:$   [65]
\item[120]
{\rm
Sq(1,1)[121]}
\\ $h_{5}:$   [65]
\item[121]
{\rm
Sq(1,1)[122]}
\\ $h_{5}:$   [65]
\item[122]
{\rm
Sq(1)[125]
+ Sq(1)[124]}
\\ $h_{0}:$   [125], [124]
\\ $h_{2}:$   [120]
\\ $h_{6}:$   [25]
\item[123]
{\rm
Sq(1)[126]
+ Sq(1)[124]}
\\ $h_{0}:$   [126], [124]
\\ $h_{2}:$   [122]
\\ $h_{5}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/123]
\mb{10/123}
\begin{gl}
\item[124]
{\rm
Sq(6)[115]}
\\ $h_{6}:$   [29]
\item[125]
{\rm
Sq(3)[119]}
\item[126]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{2}:$   [118]
\\ $h_{6}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/123]
\mb{9/123}
\begin{gl}
\item[121]
{\rm
Sq(1,1)[110]}
\item[122]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/123]
\mb{8/123}
\begin{gl}
\item[113]
{\rm
Sq(3)[102]
+ Sq(0,1)[101]}
\end{gl}
\end{bdl}



\dm{124}
\begin{bdl}
\item[58/124]
\mb{58/124}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/124]
\mb{57/124}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/124]
\mb{56/124}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/124]
\mb{50/124}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/124]
\mb{47/124}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/124]
\mb{46/124}
\begin{gl}
\item[19]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/124]
\mb{45/124}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/124]
\mb{44/124}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[21]}
\item[24]
{\rm
Sq(1)[24]
+ Sq(1)[23]}
\\ $h_{0}:$   [24], [23]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/124]
\mb{43/124}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\item[24]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/124]
\mb{42/124}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/124]
\mb{41/124}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\item[30]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/124]
\mb{40/124}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/124]
\mb{39/124}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/124]
\mb{38/124}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/124]
\mb{35/124}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]
+ Sq(3)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/124]
\mb{34/124}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/124]
\mb{32/124}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/124]
\mb{31/124}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/124]
\mb{30/124}
\begin{gl}
\item[62]
{\rm
Sq(2)[63]
+ Sq(2)[62]}
\\ $h_{1}:$   [63], [62]
\item[63]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/124]
\mb{29/124}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[62]
+ Sq(0,1)[61]}
\item[66]
{\rm
Sq(0,1)[63]
+ Sq(0,1)[61]}
\item[67]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/124]
\mb{28/124}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[68]}
\item[67]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/124]
\mb{27/124}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\\ $h_{3}:$   [67]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/124]
\mb{26/124}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[78]
+ Sq(1,1)[77]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/124]
\mb{25/124}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[80]}
\item[82]
{\rm
Sq(0,1)[81]}
\item[83]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [79]
\\ $h_{3}:$   [70]
\\ $h_{4}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/124]
\mb{24/124}
\begin{gl}
\item[85]
{\rm
Sq(1)[91]
+ Sq(1)[89]}
\\ $h_{0}:$   [91], [89]
\\ $h_{2}:$   [85], [82]
\item[86]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{2}:$   [82]
\\ $h_{4}:$   [60], [59], [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/124]
\mb{23/124}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[89]}
\item[90]
{\rm
Sq(0,1)[90]}
\item[91]
{\rm
Sq(1)[94]
+ Sq(1)[92]}
\\ $h_{0}:$   [94], [92]
\\ $h_{2}:$   [87]
\item[92]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{4}:$   [65], [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/124]
\mb{22/124}
\begin{gl}
\item[92]
{\rm
Sq(0,2)[86]}
\item[93]
{\rm
Sq(1,1)[94]}
\item[94]
{\rm
Sq(0,1)[95]}
\item[95]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{4}:$   [67], [66], [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/124]
\mb{21/124}
\begin{gl}
\item[97]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [98]
\\ $h_{4}:$   [65]
\\ $h_{5}:$   [41]
\\ $h_{6}:$   [13]
\item[98]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{4}:$   [68], [67], [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/124]
\mb{20/124}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{4}:$   [71], [70], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/124]
\mb{19/124}
\begin{gl}
\item[110]
{\rm
Sq(3)[110]
+ Sq(0,1)[110]
+ Sq(3)[109]
+ Sq(0,1)[108]}
\item[111]
{\rm
Sq(1)[115]
+ Sq(1)[114]}
\\ $h_{0}:$   [115], [114]
\\ $h_{4}:$   [76], [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/124]
\mb{18/124}
\begin{gl}
\item[114]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{1}:$   [115]
\\ $h_{3}:$   [100], [99]
\item[115]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{1}:$   [115]
\\ $h_{3}:$   [100], [99]
\\ $h_{4}:$   [80], [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/124]
\mb{17/124}
\begin{gl}
\item[118]
{\rm
Sq(1,1)[109]}
\item[119]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{2}:$   [109]
\item[120]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{1}:$   [114]
\\ $h_{2}:$   [110], [109]
\\ $h_{3}:$   [101]
\\ $h_{4}:$   [76]
\item[121]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/124]
\mb{16/124}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[108]}
\item[118]
{\rm
Sq(2)[110]}
\\ $h_{1}:$   [110]
\\ $h_{3}:$   [98]
\item[119]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\item[120]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{2}:$   [106]
\\ $h_{4}:$   [76]
\item[121]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/124]
\mb{15/124}
\begin{gl}
\item[113]
{\rm
Sq(3,1)[109]}
\item[114]
{\rm
Sq(3)[113]
+ Sq(0,1)[113]}
\\ $h_{3}:$   [101], [100]
\\ $h_{4}:$   [84], [83]
\item[115]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{4}:$   [83]
\item[116]
{\rm
Sq(1)[119]
+ Sq(1)[117]}
\\ $h_{0}:$   [119], [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/124]
\mb{14/124}
\begin{gl}
\item[117]
{\rm
Sq(3,1)[107]
+ Sq(0,2)[106]}
\item[118]
{\rm
Sq(3,1)[109]
+ Sq(3,1)[108]
+ Sq(3,1)[106]}
\item[119]
{\rm
Sq(1,1)[112]}
\item[120]
{\rm
Sq(2)[116]}
\\ $h_{1}:$   [116]
\item[121]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\\ $h_{4}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/124]
\mb{13/124}
\begin{gl}
\item[119]
{\rm
Sq(3)[113]
+ Sq(0,1)[113]}
\\ $h_{4}:$   [86]
\item[120]
{\rm
Sq(3)[114]
+ Sq(0,1)[114]
+ Sq(0,1)[113]}
\\ $h_{4}:$   [86]
\\ $h_{5}:$   [60]
\item[121]
{\rm
Sq(3)[115]
+ Sq(0,1)[115]}
\\ $h_{4}:$   [86]
\item[122]
{\rm
Sq(1)[123]
+ Sq(1)[122]
+ Sq(1)[120]}
\\ $h_{0}:$   [123], [122], [120]
\\ $h_{3}:$   [99], [98]
\\ $h_{5}:$   [60]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/124]
\mb{12/124}
\begin{gl}
\item[119]
{\rm
Sq(2)[120]
+ Sq(2)[119]}
\\ $h_{1}:$   [120], [119]
\item[120]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [116]
\item[121]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{2}:$   [116]
\item[122]
{\rm
Sq(1)[127]
+ Sq(1)[124]}
\\ $h_{0}:$   [127], [124]
\\ $h_{1}:$   [121], [119]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [104], [103]
\item[123]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{1}:$   [121], [119]
\\ $h_{3}:$   [105], [103]
\\ $h_{6}:$   [25], [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/124]
\mb{11/124}
\begin{gl}
\item[124]
{\rm
Sq(2,1)[120]}
\item[125]
{\rm
Sq(5)[122]
+ Sq(2,1)[122]
+ Sq(2,1)[121]
+ Sq(5)[120]}
\item[126]
{\rm
Sq(1,1)[123]}
\item[127]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{3}:$   [113]
\item[128]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{3}:$   [114]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/124]
\mb{10/124}
\begin{gl}
\item[127]
{\rm
Sq(6)[117]
+ Sq(0,2)[117]}
\item[128]
{\rm
Sq(1,1)[119]}
\item[129]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\\ $h_{6}:$   [31]
\item[130]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{2}:$   [119]
\item[131]
{\rm
Sq(1)[125]
+ Sq(1)[124]}
\\ $h_{0}:$   [125], [124]
\\ $h_{6}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/124]
\mb{9/124}
\begin{gl}
\item[123]
{\rm
Sq(1,1)[111]}
\item[124]
{\rm
Sq(3)[112]}
\item[125]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/124]
\mb{8/124}
\begin{gl}
\item[114]
{\rm
Sq(6,2)[99]
+ Sq(3,3)[99]
+ Sq(6,2)[98]
+ Sq(3,3)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/124]
\mb{7/124}
\begin{gl}
\item[103]
{\rm
Sq(1,3)[93]
+ Sq(0,1,1)[93]}
\item[104]
{\rm
Sq(7,1)[93]
+ Sq(4,2)[93]
+ Sq(0,1,1)[93]}
\\ $h_{6}:$   [33]
\item[105]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/124]
\mb{6/124}
\begin{gl}
\item[94]
{\rm
Sq(11,1)[76]
+ Sq(5,3)[76]
+ Sq(7,0,1)[76]
+ Sq(1,2,1)[76]}
\end{gl}
\end{bdl}



\dm{125}
\begin{bdl}
\item[57/125]
\mb{57/125}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/125]
\mb{56/125}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/125]
\mb{55/125}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/125]
\mb{52/125}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/125]
\mb{49/125}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/125]
\mb{46/125}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/125]
\mb{45/125}
\begin{gl}
\item[24]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/125]
\mb{44/125}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/125]
\mb{43/125}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]
+ Sq(0,1)[24]}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/125]
\mb{42/125}
\begin{gl}
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/125]
\mb{41/125}
\begin{gl}
\item[31]
{\rm
Sq(2)[30]}
\\ $h_{1}:$   [30]
\item[32]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/125]
\mb{40/125}
\begin{gl}
\item[31]
{\rm
Sq(1,1)[31]}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/125]
\mb{39/125}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/125]
\mb{38/125}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/125]
\mb{37/125}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[39]}
\item[41]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/125]
\mb{36/125}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/125]
\mb{34/125}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/125]
\mb{33/125}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/125]
\mb{31/125}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(0,1)[60]}
\item[59]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [62]
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/125]
\mb{30/125}
\begin{gl}
\item[64]
{\rm
Sq(3)[64]
+ Sq(0,1)[64]
+ Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[69]
+ Sq(1)[68]}
\\ $h_{0}:$   [69], [68]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/125]
\mb{29/125}
\begin{gl}
\item[68]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [61]
\item[69]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/125]
\mb{28/125}
\begin{gl}
\item[68]
{\rm
Sq(3)[69]}
\item[69]
{\rm
Sq(0,1)[70]
+ Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[71]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/125]
\mb{27/125}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/125]
\mb{26/125}
\begin{gl}
\item[82]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/125]
\mb{25/125}
\begin{gl}
\item[84]
{\rm
Sq(3,1)[76]
+ Sq(0,2)[76]}
\item[85]
{\rm
Sq(0,1)[82]}
\item[86]
{\rm
Sq(0,1)[83]}
\item[87]
{\rm
Sq(3)[84]
+ Sq(3)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/125]
\mb{24/125}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[88]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/125]
\mb{23/125}
\begin{gl}
\item[93]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [94], [92]
\\ $h_{2}:$   [91], [89]
\item[94]
{\rm
Sq(1)[99]
+ Sq(1)[97]
+ Sq(1)[96]}
\\ $h_{0}:$   [99], [97], [96]
\\ $h_{1}:$   [93]
\\ $h_{4}:$   [68], [66]
\\ $h_{5}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/125]
\mb{22/125}
\begin{gl}
\item[96]
{\rm
Sq(1,1)[95]}
\item[97]
{\rm
Sq(1,1)[96]}
\item[98]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [95]
\item[99]
{\rm
Sq(1)[101]
+ Sq(1)[100]}
\\ $h_{0}:$   [101], [100]
\\ $h_{4}:$   [70], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/125]
\mb{21/125}
\begin{gl}
\item[99]
{\rm
Sq(1,1)[102]
+ Sq(1,1)[101]}
\item[100]
{\rm
Sq(3)[103]
+ Sq(0,1)[103]}
\item[101]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{4}:$   [70], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/125]
\mb{20/125}
\begin{gl}
\item[106]
{\rm
Sq(3)[108]
+ Sq(0,1)[108]
+ Sq(3)[107]
+ Sq(0,1)[107]}
\item[107]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{1}:$   [110]
\\ $h_{2}:$   [104]
\\ $h_{3}:$   [96]
\\ $h_{4}:$   [73], [72]
\\ $h_{5}:$   [49]
\\ $h_{6}:$   [12]
\item[108]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{4}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/125]
\mb{19/125}
\begin{gl}
\item[112]
{\rm
Sq(1,1)[108]}
\item[113]
{\rm
Sq(0,1)[111]}
\item[114]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{4}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/125]
\mb{18/125}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[114]}
\item[117]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/125]
\mb{17/125}
\begin{gl}
\item[122]
{\rm
Sq(1)[124]
+ Sq(1)[122]}
\\ $h_{0}:$   [124], [122]
\\ $h_{1}:$   [118], [117]
\\ $h_{2}:$   [112]
\\ $h_{3}:$   [105], [104]
\\ $h_{4}:$   [77]
\\ $h_{5}:$   [54]
\item[123]
{\rm
Sq(1)[125]
+ Sq(1)[122]}
\\ $h_{0}:$   [125], [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/125]
\mb{16/125}
\begin{gl}
\item[122]
{\rm
Sq(1,1)[109]}
\item[123]
{\rm
Sq(2)[113]}
\\ $h_{1}:$   [113]
\\ $h_{5}:$   [56]
\\ $h_{6}:$   [18]
\item[124]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\item[125]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/125]
\mb{15/125}
\begin{gl}
\item[117]
{\rm
Sq(3,1)[111]
+ Sq(3,1)[110]
+ Sq(0,2)[110]}
\item[118]
{\rm
Sq(2,1)[112]}
\item[119]
{\rm
Sq(2)[118]}
\\ $h_{1}:$   [118]
\item[120]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\item[121]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{1}:$   [120], [117]
\\ $h_{3}:$   [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/125]
\mb{14/125}
\begin{gl}
\item[122]
{\rm
Sq(1,1)[115]
+ Sq(1,1)[113]}
\item[123]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\\ $h_{4}:$   [89], [88]
\item[124]
{\rm
Sq(1)[125]
+ Sq(1)[123]}
\\ $h_{0}:$   [125], [123]
\\ $h_{3}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/125]
\mb{13/125}
\begin{gl}
\item[123]
{\rm
Sq(1,1)[115]
+ Sq(1,1)[114]}
\\ $h_{3}:$   [100]
\item[124]
{\rm
Sq(0,1)[116]}
\item[125]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\item[126]
{\rm
Sq(1)[127]
+ Sq(1)[125]}
\\ $h_{0}:$   [127], [125]
\\ $h_{1}:$   [119]
\\ $h_{2}:$   [115], [113]
\\ $h_{3}:$   [102], [100]
\\ $h_{5}:$   [62]
\item[127]
{\rm
Sq(1)[128]
+ Sq(1)[126]}
\\ $h_{0}:$   [128], [126]
\\ $h_{2}:$   [114], [113]
\\ $h_{3}:$   [102]
\\ $h_{5}:$   [62]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/125]
\mb{12/125}
\begin{gl}
\item[124]
{\rm
Sq(1,1)[118]}
\item[125]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(3)[121]
+ Sq(3)[120]}
\item[126]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{2}:$   [117]
\\ $h_{6}:$   [27]
\item[127]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{2}:$   [118]
\\ $h_{3}:$   [108]
\item[128]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{3}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/125]
\mb{11/125}
\begin{gl}
\item[129]
{\rm
Sq(3)[126]
+ Sq(0,1)[126]
+ Sq(3)[125]
+ Sq(0,1)[124]}
\\ $h_{6}:$   [28]
\item[130]
{\rm
Sq(2)[127]}
\\ $h_{1}:$   [127]
\\ $h_{3}:$   [116]
\\ $h_{6}:$   [28]
\item[131]
{\rm
Sq(2)[128]}
\\ $h_{1}:$   [128]
\\ $h_{3}:$   [116]
\\ $h_{4}:$   [102]
\\ $h_{6}:$   [28]
\item[132]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{3}:$   [117]
\item[133]
{\rm
Sq(1)[136]
+ Sq(1)[134]
+ Sq(1)[133]}
\\ $h_{0}:$   [136], [134], [133]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/125]
\mb{10/125}
\begin{gl}
\item[132]
{\rm
Sq(3)[121]
+ Sq(0,1)[121]}
\item[133]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]}
\item[134]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{3}:$   [116]
\item[135]
{\rm
Sq(1)[129]
+ Sq(1)[127]
+ Sq(1)[126]}
\\ $h_{0}:$   [129], [127], [126]
\\ $h_{3}:$   [116]
\item[136]
{\rm
Sq(1)[130]
+ Sq(1)[127]}
\\ $h_{0}:$   [130], [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/125]
\mb{9/125}
\begin{gl}
\item[126]
{\rm
Sq(6)[110]
+ Sq(3,1)[110]}
\\ $h_{5}:$   [80]
\\ $h_{6}:$   [33]
\item[127]
{\rm
Sq(5)[111]
+ Sq(2,1)[111]}
\\ $h_{6}:$   [33], [32]
\item[128]
{\rm
Sq(0,1)[113]}
\item[129]
{\rm
Sq(3)[113]}
\\ $h_{5}:$   [80]
\\ $h_{6}:$   [32]
\item[130]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{6}:$   [33], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/125]
\mb{8/125}
\begin{gl}
\item[115]
{\rm
Sq(2,1)[101]}
\item[116]
{\rm
Sq(2,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/125]
\mb{7/125}
\begin{gl}
\item[106]
{\rm
Sq(1)[96]
+ Sq(1)[95]}
\\ $h_{0}:$   [96], [95]
\\ $h_{1}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/125]
\mb{6/125}
\begin{gl}
\item[95]
{\rm
Sq(15)[76]
+ Sq(12,1)[76]
+ Sq(9,2)[76]
+ Sq(8,0,1)[76]
+ Sq(2,2,1)[76]
+ Sq(1,0,2)[76]
+ Sq(0,0,0,1)[76]}
\\ $h_{6}:$   [32]
\item[96]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/125]
\mb{5/125}
\begin{gl}
\item[77]
{\rm
Sq(19,1)[52]
+ Sq(4,6)[52]
+ Sq(1,7)[52]
+ Sq(6,3,1)[52]
+ Sq(3,4,1)[52]
+ Sq(0,5,1)[52]
+ Sq(5,1,2)[52]
+ Sq(1,0,3)[52]
+ Sq(4,1,0,1)[52]
+ Sq(1,2,0,1)[52]}
\end{gl}
\end{bdl}



\dm{126}
\begin{bdl}
\item[62/126]
\mb{62/126}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/126]
\mb{61/126}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/126]
\mb{60/126}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/126]
\mb{59/126}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/126]
\mb{58/126}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/126]
\mb{57/126}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/126]
\mb{56/126}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/126]
\mb{55/126}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/126]
\mb{54/126}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/126]
\mb{53/126}
\begin{gl}
\item[14]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/126]
\mb{52/126}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/126]
\mb{51/126}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\item[13]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{4}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/126]
\mb{50/126}
\begin{gl}
\item[16]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/126]
\mb{49/126}
\begin{gl}
\item[21]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/126]
\mb{48/126}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{4}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/126]
\mb{47/126}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/126]
\mb{46/126}
\begin{gl}
\item[21]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/126]
\mb{45/126}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[27]
+ Sq(1)[26]}
\\ $h_{0}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/126]
\mb{44/126}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [22]
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/126]
\mb{43/126}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/126]
\mb{42/126}
\begin{gl}
\item[29]
{\rm
Sq(3)[28]}
\item[30]
{\rm
Sq(0,1)[29]
+ Sq(0,1)[28]}
\item[31]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/126]
\mb{41/126}
\begin{gl}
\item[33]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/126]
\mb{40/126}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/126]
\mb{39/126}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]
+ Sq(0,1)[36]}
\item[36]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/126]
\mb{38/126}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/126]
\mb{37/126}
\begin{gl}
\item[42]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[43]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [42], [41]
\\ $h_{3}:$   [35]
\\ $h_{5}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/126]
\mb{36/126}
\begin{gl}
\item[43]
{\rm
Sq(3)[47]
+ Sq(0,1)[47]}
\item[44]
{\rm
Sq(0,1)[48]
+ Sq(0,1)[47]}
\item[45]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{5}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/126]
\mb{35/126}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[55]}
\item[50]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{5}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/126]
\mb{34/126}
\begin{gl}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{5}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/126]
\mb{33/126}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[55]}
\item[60]
{\rm
Sq(0,1)[56]}
\item[61]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{5}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/126]
\mb{32/126}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[56]}
\item[58]
{\rm
Sq(1)[61]
+ Sq(1)[60]}
\\ $h_{0}:$   [61], [60]
\\ $h_{5}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/126]
\mb{31/126}
\begin{gl}
\item[60]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\item[61]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{5}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/126]
\mb{30/126}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[65]}
\item[67]
{\rm
Sq(0,1)[66]}
\item[68]
{\rm
Sq(1)[72]
+ Sq(1)[71]}
\\ $h_{0}:$   [72], [71]
\\ $h_{5}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/126]
\mb{29/126}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[66]}
\item[71]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\item[72]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\\ $h_{5}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/126]
\mb{28/126}
\begin{gl}
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [69]
\item[73]
{\rm
Sq(1)[80]
+ Sq(1)[79]}
\\ $h_{0}:$   [80], [79]
\\ $h_{2}:$   [72]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [72], [69]
\\ $h_{5}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/126]
\mb{27/126}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[78]}
\item[78]
{\rm
Sq(0,1)[80]
+ Sq(0,1)[79]}
\item[79]
{\rm
Sq(3)[81]
+ Sq(0,1)[81]
+ Sq(0,1)[79]
+ Sq(3)[78]}
\item[80]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[81]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [76]
\\ $h_{5}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/126]
\mb{26/126}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[81]}
\item[84]
{\rm
Sq(0,1)[82]
+ Sq(3)[81]}
\item[85]
{\rm
Sq(2)[87]
+ Sq(2)[85]
+ Sq(2)[84]}
\\ $h_{1}:$   [87], [85], [84]
\item[86]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{5}:$   [37], [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/126]
\mb{25/126}
\begin{gl}
\item[88]
{\rm
Sq(1)[91]
+ Sq(1)[90]}
\\ $h_{0}:$   [91], [90]
\\ $h_{5}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/126]
\mb{24/126}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[89]}
\item[89]
{\rm
Sq(0,1)[90]}
\item[90]
{\rm
Sq(3)[92]
+ Sq(0,1)[92]
+ Sq(3)[91]
+ Sq(0,1)[91]
+ Sq(3)[89]}
\item[91]
{\rm
Sq(1)[96]
+ Sq(1)[95]}
\\ $h_{0}:$   [96], [95]
\\ $h_{5}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/126]
\mb{23/126}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[94]
+ Sq(0,1)[93]
+ Sq(0,1)[92]}
\item[96]
{\rm
Sq(1)[101]
+ Sq(1)[100]}
\\ $h_{0}:$   [101], [100]
\\ $h_{5}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/126]
\mb{22/126}
\begin{gl}
\item[100]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [100]
\\ $h_{5}:$   [43]
\\ $h_{6}:$   [15]
\item[101]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{1}:$   [100]
\\ $h_{5}:$   [44], [43]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/126]
\mb{21/126}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[104]}
\item[103]
{\rm
Sq(2)[106]}
\\ $h_{1}:$   [106]
\item[104]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/126]
\mb{20/126}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[110]}
\item[110]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/126]
\mb{19/126}
\begin{gl}
\item[115]
{\rm
Sq(1,1)[111]}
\item[116]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/126]
\mb{18/126}
\begin{gl}
\item[118]
{\rm
Sq(3,1)[108]
+ Sq(0,2)[108]}
\item[119]
{\rm
Sq(3,1)[111]
+ Sq(3,1)[109]}
\item[120]
{\rm
Sq(3)[118]}
\item[121]
{\rm
Sq(3)[119]
+ Sq(0,1)[119]
+ Sq(0,1)[118]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/126]
\mb{17/126}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[117]}
\item[125]
{\rm
Sq(3)[121]
+ Sq(0,1)[121]
+ Sq(3)[120]
+ Sq(0,1)[120]}
\item[126]
{\rm
Sq(2)[123]}
\\ $h_{1}:$   [123]
\\ $h_{5}:$   [57], [56]
\\ $h_{6}:$   [22]
\item[127]
{\rm
Sq(1)[128]
+ Sq(1)[127]}
\\ $h_{0}:$   [128], [127]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/126]
\mb{16/126}
\begin{gl}
\item[126]
{\rm
Sq(2)[119]
+ Sq(2)[117]}
\\ $h_{1}:$   [119], [117]
\\ $h_{4}:$   [82], [81], [80]
\item[127]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{1}:$   [118], [117]
\\ $h_{3}:$   [105]
\\ $h_{4}:$   [82], [81], [80]
\item[128]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{1}:$   [118], [117]
\\ $h_{3}:$   [105]
\\ $h_{4}:$   [82], [81], [80]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/126]
\mb{15/126}
\begin{gl}
\item[122]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{3}:$   [108]
\item[123]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{3}:$   [108]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/126]
\mb{14/126}
\begin{gl}
\item[125]
{\rm
Sq(3)[121]
+ Sq(3)[119]}
\item[126]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(0,1)[121]
+ Sq(3)[120]
+ Sq(0,1)[120]
+ Sq(3)[119]}
\item[127]
{\rm
Sq(2)[123]}
\\ $h_{1}:$   [123]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [108], [107]
\item[128]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/126]
\mb{13/126}
\begin{gl}
\item[128]
{\rm
Sq(2)[125]}
\\ $h_{1}:$   [125]
\item[129]
{\rm
Sq(1)[130]
+ Sq(1)[129]}
\\ $h_{0}:$   [130], [129]
\\ $h_{1}:$   [124]
\\ $h_{3}:$   [105], [104]
\item[130]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{6}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/126]
\mb{12/126}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[126]
+ Sq(3)[125]}
\item[130]
{\rm
Sq(3)[128]
+ Sq(0,1)[128]
+ Sq(3)[126]
+ Sq(3)[125]
+ Sq(0,1)[125]
+ Sq(3)[124]}
\\ $h_{3}:$   [110], [109]
\item[131]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{1}:$   [131], [129]
\\ $h_{2}:$   [120]
\\ $h_{3}:$   [112]
\\ $h_{4}:$   [95]
\\ $h_{5}:$   [69]
\item[132]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{1}:$   [129]
\\ $h_{2}:$   [122], [120], [119]
\\ $h_{6}:$   [29]
\item[133]
{\rm
Sq(1)[139]
+ Sq(1)[138]}
\\ $h_{0}:$   [139], [138]
\\ $h_{6}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/126]
\mb{11/126}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[128]
+ Sq(0,1)[127]}
\item[135]
{\rm
Sq(2)[132]}
\\ $h_{1}:$   [132]
\\ $h_{3}:$   [118]
\item[136]
{\rm
Sq(2)[133]}
\\ $h_{1}:$   [133]
\item[137]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{2}:$   [125], [124]
\\ $h_{6}:$   [30]
\item[138]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{2}:$   [126], [124]
\item[139]
{\rm
Sq(1)[141]
+ Sq(1)[139]}
\\ $h_{0}:$   [141], [139]
\\ $h_{2}:$   [126], [124]
\\ $h_{6}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/126]
\mb{10/126}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[123]}
\item[138]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{2}:$   [121]
\item[139]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{1}:$   [126]
\\ $h_{3}:$   [117]
\\ $h_{5}:$   [78]
\\ $h_{6}:$   [33]
\item[140]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{1}:$   [128], [126]
\\ $h_{2}:$   [122]
\\ $h_{3}:$   [117]
\\ $h_{5}:$   [78]
\\ $h_{6}:$   [33]
\item[141]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{1}:$   [126]
\\ $h_{2}:$   [121]
\\ $h_{3}:$   [117]
\\ $h_{5}:$   [78]
\\ $h_{6}:$   [35], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/126]
\mb{9/126}
\begin{gl}
\item[131]
{\rm
Sq(3)[114]}
\item[132]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\item[133]
{\rm
Sq(2)[116]}
\\ $h_{1}:$   [116]
\\ $h_{2}:$   [113]
\item[134]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\item[135]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{2}:$   [113]
\item[136]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{6}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/126]
\mb{8/126}
\begin{gl}
\item[117]
{\rm
Sq(3,1)[102]}
\item[118]
{\rm
Sq(3)[103]}
\item[119]
{\rm
Sq(0,1)[104]}
\\ $h_{6}:$   [34]
\item[120]
{\rm
Sq(3)[104]}
\\ $h_{6}:$   [34]
\item[121]
{\rm
Sq(3)[105]
+ Sq(0,1)[105]}
\item[122]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{6}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/126]
\mb{7/126}
\begin{gl}
\item[107]
{\rm
Sq(2)[95]}
\\ $h_{1}:$   [95]
\\ $h_{6}:$   [36]
\item[108]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{6}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/126]
\mb{6/126}
\begin{gl}
\item[97]
{\rm
Sq(13,1)[76]
+ Sq(7,3)[76]
+ Sq(9,0,1)[76]
+ Sq(6,1,1)[76]
+ Sq(0,3,1)[76]
+ Sq(1,0,0,1)[76]}
\item[98]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{6}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/126]
\mb{5/126}
\begin{gl}
\item[78]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{6}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/126]
\mb{4/126}
\begin{gl}
\item[53]
{\rm
Sq(31,1)[35]
+ Sq(28,2)[35]
+ Sq(25,3)[35]
+ Sq(13,7)[35]
+ Sq(24,1,1)[35]
+ Sq(21,2,1)[35]
+ Sq(15,4,1)[35]
+ Sq(6,7,1)[35]
+ Sq(5,5,2)[35]
+ Sq(13,0,3)[35]
+ Sq(7,2,3)[35]
+ Sq(4,3,3)[35]
+ Sq(1,4,3)[35]
+ Sq(16,1,0,1)[35]
+ Sq(13,2,0,1)[35]
+ Sq(7,4,0,1)[35]
+ Sq(4,5,0,1)[35]
+ Sq(1,6,0,1)[35]
+ Sq(6,2,1,1)[35]
+ Sq(3,3,1,1)[35]}
\item[54]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/126]
\mb{3/126}
\begin{gl}
\item[36]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{6}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/126]
\mb{2/126}
\begin{gl}
\item[21]
{\rm
Sq(64)[6]
+ Sq(61,1)[6]
+ Sq(52,4)[6]
+ Sq(46,6)[6]
+ Sq(43,7)[6]
+ Sq(16,16)[6]
+ Sq(57,0,1)[6]
+ Sq(51,2,1)[6]
+ Sq(42,5,1)[6]
+ Sq(50,0,2)[6]
+ Sq(47,1,2)[6]
+ Sq(40,1,3)[6]
+ Sq(37,2,3)[6]
+ Sq(34,3,3)[6]
+ Sq(46,1,0,1)[6]
+ Sq(40,3,0,1)[6]
+ Sq(37,4,0,1)[6]
+ Sq(34,5,0,1)[6]
+ Sq(42,0,1,1)[6]
+ Sq(35,0,2,1)[6]
+ Sq(32,1,2,1)[6]
+ Sq(14,7,2,1)[6]}
\\ $h_{6}:$   [6]
\end{gl}
\end{bdl}



\dm{127}
\begin{bdl}
\item[64/127]
\mb{64/127}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/127]
\mb{63/127}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/127]
\mb{62/127}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/127]
\mb{61/127}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/127]
\mb{60/127}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/127]
\mb{59/127}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/127]
\mb{58/127}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/127]
\mb{57/127}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/127]
\mb{56/127}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/127]
\mb{55/127}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/127]
\mb{54/127}
\begin{gl}
\item[11]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/127]
\mb{53/127}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/127]
\mb{52/127}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/127]
\mb{51/127}
\begin{gl}
\item[14]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/127]
\mb{50/127}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[20]}
\item[18]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/127]
\mb{49/127}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/127]
\mb{48/127}
\begin{gl}
\item[22]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[23]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/127]
\mb{47/127}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[20]}
\item[21]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/127]
\mb{46/127}
\begin{gl}
\item[22]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/127]
\mb{45/127}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/127]
\mb{44/127}
\begin{gl}
\item[28]
{\rm
Sq(0,1)[25]}
\item[29]
{\rm
Sq(1)[31]
+ Sq(1)[30]
+ Sq(1)[29]}
\\ $h_{0}:$   [31], [30], [29]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/127]
\mb{43/127}
\begin{gl}
\item[29]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [26]
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31], [30], [29]
\\ $h_{2}:$   [27], [26]
\\ $h_{3}:$   [21]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [31], [30]
\\ $h_{2}:$   [27]
\\ $h_{3}:$   [21]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/127]
\mb{42/127}
\begin{gl}
\item[33]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [28]
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [30], [28]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [30]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/127]
\mb{41/127}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[31]}
\item[35]
{\rm
Sq(0,1)[32]}
\item[36]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [30]
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/127]
\mb{40/127}
\begin{gl}
\item[34]
{\rm
Sq(1,1)[33]}
\item[35]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/127]
\mb{39/127}
\begin{gl}
\item[37]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [21]
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [21]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/127]
\mb{38/127}
\begin{gl}
\item[40]
{\rm
Sq(3)[40]}
\item[41]
{\rm
Sq(0,1)[41]}
\item[42]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/127]
\mb{37/127}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[41]}
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/127]
\mb{36/127}
\begin{gl}
\item[46]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/127]
\mb{35/127}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[56]}
\item[52]
{\rm
Sq(0,1)[57]}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/127]
\mb{34/127}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[58]}
\item[60]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/127]
\mb{33/127}
\begin{gl}
\item[62]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/127]
\mb{32/127}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[57]}
\item[60]
{\rm
Sq(0,1)[58]}
\item[61]
{\rm
Sq(2)[60]}
\\ $h_{1}:$   [60]
\item[62]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/127]
\mb{31/127}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/127]
\mb{30/127}
\begin{gl}
\item[69]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/127]
\mb{29/127}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[69]}
\item[74]
{\rm
Sq(0,1)[70]
+ Sq(0,1)[68]}
\item[75]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/127]
\mb{28/127}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\item[76]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/127]
\mb{27/127}
\begin{gl}
\item[82]
{\rm
Sq(1)[88]
+ Sq(1)[87]}
\\ $h_{0}:$   [88], [87]
\\ $h_{1}:$   [85], [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71]
\item[83]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [81]
\item[84]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/127]
\mb{26/127}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[85]}
\item[88]
{\rm
Sq(0,1)[87]
+ Sq(3)[85]
+ Sq(3)[84]
+ Sq(0,1)[84]}
\item[89]
{\rm
Sq(3)[87]
+ Sq(0,1)[86]
+ Sq(3)[85]
+ Sq(3)[84]}
\item[90]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\item[91]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/127]
\mb{25/127}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[86]
+ Sq(1,1)[85]}
\item[90]
{\rm
Sq(0,1)[87]}
\item[91]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/127]
\mb{24/127}
\begin{gl}
\item[92]
{\rm
Sq(2)[95]}
\\ $h_{1}:$   [95]
\item[93]
{\rm
Sq(1)[99]
+ Sq(1)[98]}
\\ $h_{0}:$   [99], [98]
\\ $h_{2}:$   [91], [89]
\\ $h_{4}:$   [66]
\item[94]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/127]
\mb{23/127}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[97]
+ Sq(0,1)[96]}
\item[98]
{\rm
Sq(3)[99]
+ Sq(0,1)[99]
+ Sq(3)[97]
+ Sq(3)[96]
+ Sq(0,1)[96]}
\item[99]
{\rm
Sq(1)[103]
+ Sq(1)[102]}
\\ $h_{0}:$   [103], [102]
\\ $h_{2}:$   [94], [92]
\\ $h_{4}:$   [69]
\item[100]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/127]
\mb{22/127}
\begin{gl}
\item[102]
{\rm
Sq(3)[100]
+ Sq(0,1)[100]
+ Sq(0,1)[99]}
\item[103]
{\rm
Sq(3)[101]
+ Sq(0,1)[101]}
\item[104]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/127]
\mb{21/127}
\begin{gl}
\item[105]
{\rm
Sq(1,1)[104]}
\item[106]
{\rm
Sq(3)[106]}
\item[107]
{\rm
Sq(1)[112]
+ Sq(1)[111]}
\\ $h_{0}:$   [112], [111]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [104]
\\ $h_{3}:$   [97], [96], [95]
\\ $h_{4}:$   [72]
\\ $h_{5}:$   [45]
\\ $h_{6}:$   [16]
\item[108]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/127]
\mb{20/127}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[113]}
\item[112]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{3}:$   [102], [101], [100]
\item[113]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/127]
\mb{19/127}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[116]}
\item[118]
{\rm
Sq(2)[119]}
\\ $h_{1}:$   [119]
\\ $h_{4}:$   [83]
\item[119]
{\rm
Sq(2)[121]
+ Sq(2)[120]
+ Sq(2)[118]}
\\ $h_{1}:$   [121], [120], [118]
\\ $h_{4}:$   [83]
\item[120]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{3}:$   [104], [103], [102]
\item[121]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/127]
\mb{18/127}
\begin{gl}
\item[122]
{\rm
Sq(1,1)[119]
+ Sq(1,1)[118]}
\item[123]
{\rm
Sq(2)[125]}
\\ $h_{1}:$   [125]
\\ $h_{2}:$   [118]
\item[124]
{\rm
Sq(1)[129]
+ Sq(1)[128]}
\\ $h_{0}:$   [129], [128]
\\ $h_{3}:$   [106]
\item[125]
{\rm
Sq(1)[130]
+ Sq(1)[128]}
\\ $h_{0}:$   [130], [128]
\\ $h_{1}:$   [126], [124]
\\ $h_{2}:$   [119], [118]
\\ $h_{3}:$   [106], [105]
\\ $h_{5}:$   [60], [59]
\\ $h_{6}:$   [24], [23]
\item[126]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/127]
\mb{17/127}
\begin{gl}
\item[128]
{\rm
Sq(3)[123]}
\item[129]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\item[130]
{\rm
Sq(1)[132]
+ Sq(1)[130]}
\\ $h_{0}:$   [132], [130]
\\ $h_{2}:$   [119]
\\ $h_{5}:$   [58]
\\ $h_{6}:$   [24]
\item[131]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{1}:$   [126]
\\ $h_{2}:$   [120]
\\ $h_{3}:$   [107], [106]
\\ $h_{4}:$   [88], [87]
\\ $h_{5}:$   [58]
\\ $h_{6}:$   [24]
\item[132]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/127]
\mb{16/127}
\begin{gl}
\item[129]
{\rm
Sq(3)[117]
+ Sq(0,1)[117]}
\item[130]
{\rm
Sq(3)[120]
+ Sq(0,1)[120]}
\item[131]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\item[132]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [113]
\\ $h_{5}:$   [58]
\\ $h_{6}:$   [22]
\item[133]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{2}:$   [115]
\\ $h_{4}:$   [87], [85]
\\ $h_{5}:$   [58]
\\ $h_{6}:$   [22]
\item[134]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/127]
\mb{15/127}
\begin{gl}
\item[124]
{\rm
Sq(1,1)[121]
+ Sq(1,1)[119]
+ Sq(1,1)[118]
+ Sq(1,1)[117]}
\item[125]
{\rm
Sq(0,1)[122]}
\\ $h_{6}:$   [23]
\item[126]
{\rm
Sq(3)[123]
+ Sq(3)[122]}
\\ $h_{2}:$   [118]
\\ $h_{4}:$   [91]
\\ $h_{6}:$   [23]
\item[127]
{\rm
Sq(2)[126]
+ Sq(2)[125]}
\\ $h_{1}:$   [126], [125]
\\ $h_{3}:$   [110]
\item[128]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/127]
\mb{14/127}
\begin{gl}
\item[129]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{3}:$   [111]
\item[130]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{1}:$   [128]
\\ $h_{2}:$   [120]
\\ $h_{3}:$   [111]
\\ $h_{4}:$   [92], [91]
\\ $h_{5}:$   [65], [64], [63]
\item[131]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/127]
\mb{13/127}
\begin{gl}
\item[131]
{\rm
Sq(3)[125]
+ Sq(0,1)[125]
+ Sq(0,1)[124]}
\\ $h_{5}:$   [64]
\item[132]
{\rm
Sq(3)[127]
+ Sq(0,1)[127]
+ Sq(0,1)[125]
+ Sq(0,1)[124]}
\\ $h_{3}:$   [107]
\item[133]
{\rm
Sq(3)[128]
+ Sq(0,1)[128]
+ Sq(3)[126]
+ Sq(0,1)[126]
+ Sq(0,1)[125]
+ Sq(3)[124]
+ Sq(0,1)[124]}
\\ $h_{3}:$   [107]
\\ $h_{5}:$   [64]
\item[134]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{1}:$   [129]
\\ $h_{2}:$   [121], [120]
\\ $h_{3}:$   [108]
\item[135]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/127]
\mb{12/127}
\begin{gl}
\item[134]
{\rm
Sq(2)[134]}
\\ $h_{1}:$   [134]
\\ $h_{3}:$   [113]
\\ $h_{4}:$   [97]
\item[135]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{2}:$   [126], [125]
\\ $h_{3}:$   [113]
\item[136]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/127]
\mb{11/127}
\begin{gl}
\item[140]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{1}:$   [137]
\\ $h_{2}:$   [130]
\\ $h_{4}:$   [107]
\item[141]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\item[142]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [122]
\item[143]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/127]
\mb{10/127}
\begin{gl}
\item[142]
{\rm
Sq(1,1)[125]
+ Sq(4)[123]}
\\ $h_{2}:$   [123]
\item[143]
{\rm
Sq(3)[129]
+ Sq(0,1)[129]
+ Sq(0,1)[128]
+ Sq(3)[127]
+ Sq(0,1)[127]
+ Sq(3)[126]
+ Sq(0,1)[126]}
\item[144]
{\rm
Sq(3)[130]
+ Sq(0,1)[130]
+ Sq(0,1)[129]
+ Sq(3)[128]
+ Sq(3)[127]
+ Sq(3)[126]
+ Sq(0,1)[126]}
\\ $h_{3}:$   [118]
\item[145]
{\rm
Sq(2)[132]}
\\ $h_{1}:$   [132]
\\ $h_{2}:$   [123]
\item[146]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{1}:$   [131]
\\ $h_{2}:$   [125], [124]
\\ $h_{3}:$   [118]
\item[147]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/127]
\mb{9/127}
\begin{gl}
\item[137]
{\rm
Sq(2)[120]
+ Sq(2)[119]}
\\ $h_{1}:$   [120], [119]
\\ $h_{3}:$   [110]
\\ $h_{5}:$   [83]
\\ $h_{6}:$   [37]
\item[138]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [110]
\\ $h_{5}:$   [83]
\\ $h_{6}:$   [37]
\item[139]
{\rm
Sq(1)[125]
+ Sq(1)[123]}
\\ $h_{0}:$   [125], [123]
\\ $h_{2}:$   [114]
\item[140]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{1}:$   [117]
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [110]
\\ $h_{5}:$   [83]
\\ $h_{6}:$   [37]
\item[141]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/127]
\mb{8/127}
\begin{gl}
\item[123]
{\rm
Sq(1,1)[104]
+ Sq(4)[103]
+ Sq(1,1)[103]}
\\ $h_{2}:$   [103]
\\ $h_{4}:$   [97]
\item[124]
{\rm
Sq(4)[104]
+ Sq(1,1)[103]}
\\ $h_{2}:$   [104]
\\ $h_{6}:$   [36]
\item[125]
{\rm
Sq(1,1)[105]
+ Sq(4)[103]}
\\ $h_{2}:$   [103]
\\ $h_{4}:$   [97]
\item[126]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\item[127]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{2}:$   [103]
\\ $h_{4}:$   [97]
\item[128]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{2}:$   [105], [103]
\\ $h_{4}:$   [97]
\\ $h_{6}:$   [37]
\item[129]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/127]
\mb{7/127}
\begin{gl}
\item[109]
{\rm
Sq(1,1)[94]}
\item[110]
{\rm
Sq(3)[96]
+ Sq(0,1)[96]
+ Sq(3)[95]
+ Sq(0,1)[95]}
\item[111]
{\rm
Sq(2)[97]}
\\ $h_{1}:$   [97]
\\ $h_{2}:$   [94]
\item[112]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [94]
\\ $h_{6}:$   [38]
\item[113]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/127]
\mb{6/127}
\begin{gl}
\item[99]
{\rm
Sq(3)[77]}
\item[100]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/127]
\mb{5/127}
\begin{gl}
\item[79]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/127]
\mb{4/127}
\begin{gl}
\item[55]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/127]
\mb{3/127}
\begin{gl}
\item[37]
{\rm
Sq(2)[21]}
\\ $h_{1}:$   [21]
\\ $h_{6}:$   [17]
\item[38]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/127]
\mb{2/127}
\begin{gl}
\item[22]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}

\begin{bdl}
\item[1/127]
\mb{1/127}
\begin{gl}
\item[7]
{\rm
Sq(128)[0]}
\\ $h_{7}:$   [0]
\end{gl}
\end{bdl}



\dm{128}
\begin{bdl}
\item[63/128]
\mb{63/128}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/128]
\mb{62/128}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/128]
\mb{57/128}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/128]
\mb{56/128}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/128]
\mb{55/128}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/128]
\mb{54/128}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/128]
\mb{52/128}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/128]
\mb{49/128}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/128]
\mb{48/128}
\begin{gl}
\item[24]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/128]
\mb{47/128}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/128]
\mb{46/128}
\begin{gl}
\item[23]
{\rm
Sq(1,1)[24]}
\item[24]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/128]
\mb{43/128}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/128]
\mb{41/128}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/128]
\mb{40/128}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/128]
\mb{39/128}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/128]
\mb{38/128}
\begin{gl}
\item[43]
{\rm
Sq(2)[44]}
\\ $h_{1}:$   [44]
\item[44]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/128]
\mb{37/128}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[44]
+ Sq(3)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/128]
\mb{36/128}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/128]
\mb{34/128}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[59]}
\item[62]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/128]
\mb{33/128}
\begin{gl}
\item[63]
{\rm
Sq(3)[58]
+ Sq(0,1)[58]
+ Sq(0,1)[57]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [61], [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/128]
\mb{32/128}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/128]
\mb{31/128}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[67]
+ Sq(0,1)[66]}
\item[65]
{\rm
Sq(3)[68]
+ Sq(0,1)[68]
+ Sq(0,1)[66]}
\item[66]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/128]
\mb{30/128}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[68]}
\item[71]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/128]
\mb{29/128}
\begin{gl}
\item[76]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/128]
\mb{28/128}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/128]
\mb{27/128}
\begin{gl}
\item[85]
{\rm
Sq(3)[86]
+ Sq(0,1)[86]
+ Sq(0,1)[84]
+ Sq(3)[83]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/128]
\mb{25/128}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[89]}
\item[93]
{\rm
Sq(0,1)[90]}
\item[94]
{\rm
Sq(1)[96]
+ Sq(1)[95]}
\\ $h_{0}:$   [96], [95]
\\ $h_{1}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/128]
\mb{24/128}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[95]}
\item[96]
{\rm
Sq(3)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/128]
\mb{23/128}
\begin{gl}
\item[101]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [97], [96]
\\ $h_{4}:$   [71]
\\ $h_{5}:$   [45]
\\ $h_{6}:$   [13]
\item[102]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{1}:$   [103], [102]
\\ $h_{2}:$   [98]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/128]
\mb{22/128}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[102]}
\item[106]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/128]
\mb{21/128}
\begin{gl}
\item[109]
{\rm
Sq(1,1)[108]}
\item[110]
{\rm
Sq(0,1)[109]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/128]
\mb{20/128}
\begin{gl}
\item[114]
{\rm
Sq(1,1)[113]}
\item[115]
{\rm
Sq(0,1)[115]}
\item[116]
{\rm
Sq(1)[123]
+ Sq(1)[122]}
\\ $h_{0}:$   [123], [122]
\\ $h_{1}:$   [119], [118]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [103]
\\ $h_{4}:$   [80], [78]
\\ $h_{5}:$   [52]
\\ $h_{6}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/128]
\mb{19/128}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[118]}
\item[123]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{3}:$   [107], [106], [105]
\\ $h_{4}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/128]
\mb{18/128}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[124]}
\item[128]
{\rm
Sq(3)[127]
+ Sq(0,1)[127]
+ Sq(3)[125]
+ Sq(0,1)[125]}
\item[129]
{\rm
Sq(1)[135]
+ Sq(1)[133]}
\\ $h_{0}:$   [135], [133]
\\ $h_{3}:$   [110], [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/128]
\mb{17/128}
\begin{gl}
\item[133]
{\rm
Sq(1,1)[125]
+ Sq(1,1)[123]
+ Sq(4)[122]
+ Sq(1,1)[122]}
\\ $h_{2}:$   [122]
\item[134]
{\rm
Sq(2)[129]}
\\ $h_{1}:$   [129]
\item[135]
{\rm
Sq(1)[137]
+ Sq(1)[135]}
\\ $h_{0}:$   [137], [135]
\\ $h_{2}:$   [122]
\\ $h_{3}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/128]
\mb{16/128}
\begin{gl}
\item[135]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{1}:$   [124]
\item[136]
{\rm
Sq(1)[131]
+ Sq(1)[129]}
\\ $h_{0}:$   [131], [129]
\\ $h_{1}:$   [125]
\\ $h_{2}:$   [120]
\\ $h_{6}:$   [23]
\item[137]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{1}:$   [124]
\item[138]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{1}:$   [127], [125], [124]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [107]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/128]
\mb{15/128}
\begin{gl}
\item[129]
{\rm
Sq(5)[118]}
\item[130]
{\rm
Sq(1,1)[122]}
\item[131]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{2}:$   [122]
\\ $h_{6}:$   [25]
\item[132]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\item[133]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/128]
\mb{14/128}
\begin{gl}
\item[132]
{\rm
Sq(1,1)[127]}
\\ $h_{6}:$   [29]
\item[133]
{\rm
Sq(3)[128]}
\item[134]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{6}:$   [29]
\item[135]
{\rm
Sq(1)[139]
+ Sq(1)[138]}
\\ $h_{0}:$   [139], [138]
\\ $h_{1}:$   [133], [132], [131]
\\ $h_{4}:$   [93]
\\ $h_{6}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/128]
\mb{13/128}
\begin{gl}
\item[136]
{\rm
Sq(1,1)[125]}
\item[137]
{\rm
Sq(1,1)[128]
+ Sq(1,1)[127]}
\item[138]
{\rm
Sq(1)[139]
+ Sq(1)[138]
+ Sq(1)[137]}
\\ $h_{0}:$   [139], [138], [137]
\\ $h_{2}:$   [124]
\\ $h_{3}:$   [112]
\item[139]
{\rm
Sq(1)[140]
+ Sq(1)[138]}
\\ $h_{0}:$   [140], [138]
\\ $h_{2}:$   [124]
\\ $h_{3}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/128]
\mb{12/128}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[134]}
\item[138]
{\rm
Sq(3)[134]}
\item[139]
{\rm
Sq(3)[136]
+ Sq(3)[135]}
\\ $h_{3}:$   [116]
\item[140]
{\rm
Sq(3)[137]
+ Sq(0,1)[137]
+ Sq(3)[135]}
\\ $h_{3}:$   [116]
\item[141]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{2}:$   [129]
\\ $h_{3}:$   [116]
\\ $h_{5}:$   [71]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/128]
\mb{11/128}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[137]}
\\ $h_{5}:$   [76]
\\ $h_{6}:$   [34]
\item[145]
{\rm
Sq(1)[149]
+ Sq(1)[148]}
\\ $h_{0}:$   [149], [148]
\\ $h_{2}:$   [132]
\\ $h_{4}:$   [109]
\item[146]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{1}:$   [143]
\\ $h_{4}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/128]
\mb{10/128}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[131]}
\\ $h_{2}:$   [129], [128], [126]
\\ $h_{4}:$   [111]
\\ $h_{6}:$   [37]
\item[149]
{\rm
Sq(3)[132]}
\\ $h_{2}:$   [129], [128], [126]
\\ $h_{4}:$   [111]
\\ $h_{6}:$   [37]
\item[150]
{\rm
Sq(3)[135]
+ Sq(0,1)[135]
+ Sq(3)[134]
+ Sq(0,1)[134]
+ Sq(3)[131]}
\item[151]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{1}:$   [137]
\\ $h_{2}:$   [126]
\\ $h_{3}:$   [120]
\\ $h_{4}:$   [111]
\\ $h_{5}:$   [83], [82]
\\ $h_{6}:$   [38], [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/128]
\mb{9/128}
\begin{gl}
\item[142]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(3)[121]
+ Sq(3)[120]
+ Sq(3)[119]}
\\ $h_{2}:$   [116], [115]
\item[143]
{\rm
Sq(2)[125]
+ Sq(2)[123]}
\\ $h_{1}:$   [125], [123]
\item[144]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{3}:$   [111]
\\ $h_{5}:$   [85]
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/128]
\mb{8/128}
\begin{gl}
\item[130]
{\rm
Sq(3)[107]}
\\ $h_{3}:$   [101]
\\ $h_{5}:$   [81]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/128]
\mb{7/128}
\begin{gl}
\item[114]
{\rm
Sq(3)[97]}
\\ $h_{2}:$   [95]
\\ $h_{6}:$   [39]
\item[115]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [95]
\\ $h_{6}:$   [39]
\item[116]
{\rm
Sq(1)[104]
+ Sq(1)[103]
+ Sq(1)[101]}
\\ $h_{0}:$   [104], [103], [101]
\\ $h_{1}:$   [99]
\\ $h_{2}:$   [96], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/128]
\mb{6/128}
\begin{gl}
\item[101]
{\rm
Sq(15,1)[76]
+ Sq(9,3)[76]
+ Sq(11,0,1)[76]}
\item[102]
{\rm
Sq(1,1)[77]}
\item[103]
{\rm
Sq(4)[77]}
\\ $h_{2}:$   [77]
\item[104]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/128]
\mb{5/128}
\begin{gl}
\item[80]
{\rm
Sq(3)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/128]
\mb{4/128}
\begin{gl}
\item[56]
{\rm
Sq(2)[37]}
\\ $h_{1}:$   [37]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/128]
\mb{2/128}
\begin{gl}
\item[23]
{\rm
Sq(2)[7]}
\\ $h_{1}:$   [7]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}



\dm{129}
\begin{bdl}
\item[65/129]
\mb{65/129}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/129]
\mb{64/129}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/129]
\mb{63/129}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/129]
\mb{62/129}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/129]
\mb{61/129}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/129]
\mb{60/129}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/129]
\mb{55/129}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/129]
\mb{54/129}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/129]
\mb{51/129}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/129]
\mb{48/129}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/129]
\mb{47/129}
\begin{gl}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/129]
\mb{46/129}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/129]
\mb{45/129}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[26]}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/129]
\mb{44/129}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/129]
\mb{43/129}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/129]
\mb{42/129}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/129]
\mb{39/129}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[41]}
\item[41]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/129]
\mb{38/129}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/129]
\mb{36/129}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[51]}
\item[49]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/129]
\mb{35/129}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/129]
\mb{33/129}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[59]}
\item[66]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/129]
\mb{32/129}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[68]
+ Sq(1)[67]}
\\ $h_{0}:$   [68], [67]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/129]
\mb{31/129}
\begin{gl}
\item[67]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [70]
\item[68]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{1}:$   [70]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/129]
\mb{30/129}
\begin{gl}
\item[72]
{\rm
Sq(1,1)[72]
+ Sq(1,1)[70]}
\item[73]
{\rm
Sq(0,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/129]
\mb{29/129}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [72]
\item[79]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/129]
\mb{28/129}
\begin{gl}
\item[80]
{\rm
Sq(1)[87]
+ Sq(1)[86]}
\\ $h_{0}:$   [87], [86]
\\ $h_{2}:$   [77]
\item[81]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\item[82]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [80], [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/129]
\mb{27/129}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(0,1)[88]}
\item[88]
{\rm
Sq(0,1)[89]}
\item[89]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\item[90]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/129]
\mb{26/129}
\begin{gl}
\item[92]
{\rm
Sq(2,1)[87]}
\item[93]
{\rm
Sq(0,1)[89]}
\item[94]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/129]
\mb{24/129}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[97]}
\item[98]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/129]
\mb{23/129}
\begin{gl}
\item[103]
{\rm
Sq(3,1)[95]
+ Sq(3,1)[93]
+ Sq(0,2)[92]}
\item[104]
{\rm
Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/129]
\mb{22/129}
\begin{gl}
\item[107]
{\rm
Sq(1)[112]
+ Sq(1)[111]}
\\ $h_{0}:$   [112], [111]
\\ $h_{1}:$   [110], [109]
\\ $h_{2}:$   [102]
\\ $h_{5}:$   [47]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/129]
\mb{21/129}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(3)[112]
+ Sq(0,1)[112]}
\item[113]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{1}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/129]
\mb{20/129}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[117]}
\item[118]
{\rm
Sq(3)[118]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/129]
\mb{19/129}
\begin{gl}
\item[124]
{\rm
Sq(2)[128]}
\\ $h_{1}:$   [128]
\item[125]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{2}:$   [120], [119], [118]
\\ $h_{4}:$   [89], [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/129]
\mb{18/129}
\begin{gl}
\item[130]
{\rm
Sq(1,1)[124]}
\item[131]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{1}:$   [134]
\\ $h_{2}:$   [125]
\\ $h_{3}:$   [113], [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/129]
\mb{17/129}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[130]}
\item[137]
{\rm
Sq(3)[131]
+ Sq(0,1)[131]
+ Sq(0,1)[129]}
\\ $h_{3}:$   [112], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/129]
\mb{16/129}
\begin{gl}
\item[139]
{\rm
Sq(3)[125]
+ Sq(0,1)[125]}
\\ $h_{4}:$   [90]
\item[140]
{\rm
Sq(2)[130]}
\\ $h_{1}:$   [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/129]
\mb{15/129}
\begin{gl}
\item[134]
{\rm
Sq(3,1)[119]
+ Sq(3,1)[117]
+ Sq(0,2)[117]}
\item[135]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{2}:$   [125]
\\ $h_{3}:$   [113]
\\ $h_{4}:$   [95]
\item[136]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/129]
\mb{14/129}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[131]}
\item[137]
{\rm
Sq(3)[132]}
\\ $h_{3}:$   [113]
\item[138]
{\rm
Sq(3)[133]
+ Sq(3)[131]}
\item[139]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{1}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/129]
\mb{13/129}
\begin{gl}
\item[140]
{\rm
Sq(1,1)[132]}
\item[141]
{\rm
Sq(2)[138]
+ Sq(2)[137]}
\\ $h_{1}:$   [138], [137]
\\ $h_{4}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/129]
\mb{12/129}
\begin{gl}
\item[142]
{\rm
Sq(1,1)[137]
+ Sq(1,1)[134]}
\item[143]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{3}:$   [118]
\item[144]
{\rm
Sq(1)[151]
+ Sq(1)[149]}
\\ $h_{0}:$   [151], [149]
\\ $h_{1}:$   [144]
\\ $h_{2}:$   [137]
\\ $h_{5}:$   [74]
\\ $h_{6}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/129]
\mb{11/129}
\begin{gl}
\item[147]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]}
\item[148]
{\rm
Sq(3)[144]
+ Sq(0,1)[143]
+ Sq(3)[142]
+ Sq(0,1)[142]}
\item[149]
{\rm
Sq(3)[145]
+ Sq(0,1)[143]
+ Sq(0,1)[142]}
\\ $h_{6}:$   [36]
\item[150]
{\rm
Sq(2)[150]}
\\ $h_{1}:$   [150]
\item[151]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{2}:$   [137]
\item[152]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{2}:$   [138], [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/129]
\mb{10/129}
\begin{gl}
\item[152]
{\rm
Sq(3)[139]
+ Sq(0,1)[139]}
\item[153]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{2}:$   [131]
\item[154]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{1}:$   [143]
\\ $h_{2}:$   [135], [134]
\\ $h_{4}:$   [113], [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/129]
\mb{9/129}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[125]
+ Sq(0,1)[123]}
\item[146]
{\rm
Sq(3)[125]
+ Sq(3)[123]}
\item[147]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{2}:$   [118], [117]
\item[148]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{2}:$   [120], [118], [117]
\\ $h_{6}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/129]
\mb{8/129}
\begin{gl}
\item[131]
{\rm
Sq(3)[110]
+ Sq(3)[109]
+ Sq(0,1)[109]}
\item[132]
{\rm
Sq(3)[112]
+ Sq(0,1)[112]
+ Sq(0,1)[110]
+ Sq(3)[109]
+ Sq(0,1)[109]}
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/129]
\mb{7/129}
\begin{gl}
\item[117]
{\rm
Sq(4)[97]}
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/129]
\mb{5/129}
\begin{gl}
\item[81]
{\rm
Sq(17,3)[52]
+ Sq(11,5)[52]
+ Sq(19,0,1)[52]
+ Sq(13,2,1)[52]
+ Sq(10,3,1)[52]
+ Sq(7,4,1)[52]
+ Sq(4,5,1)[52]
+ Sq(6,2,2)[52]
+ Sq(5,0,3)[52]
+ Sq(8,1,0,1)[52]
+ Sq(2,3,0,1)[52]
+ Sq(1,1,1,1)[52]}
\item[82]
{\rm
Sq(4)[53]}
\\ $h_{2}:$   [53]
\item[83]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{1}:$   [56]
\\ $h_{2}:$   [54]
\\ $h_{6}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/129]
\mb{4/129}
\begin{gl}
\item[57]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/129]
\mb{3/129}
\begin{gl}
\item[39]
{\rm
Sq(4)[21]}
\\ $h_{2}:$   [21]
\\ $h_{6}:$   [18]
\item[40]
{\rm
Sq(2)[23]}
\\ $h_{1}:$   [23]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}



\dm{130}
\begin{bdl}
\item[66/130]
\mb{66/130}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/130]
\mb{61/130}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/130]
\mb{60/130}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/130]
\mb{59/130}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/130]
\mb{58/130}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/130]
\mb{57/130}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/130]
\mb{56/130}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/130]
\mb{53/130}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/130]
\mb{50/130}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/130]
\mb{47/130}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[24]
+ Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/130]
\mb{44/130}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/130]
\mb{43/130}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/130]
\mb{42/130}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [34]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/130]
\mb{41/130}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/130]
\mb{40/130}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/130]
\mb{38/130}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[46]}
\item[47]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/130]
\mb{37/130}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/130]
\mb{35/130}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/130]
\mb{34/130}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/130]
\mb{32/130}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/130]
\mb{31/130}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[71]}
\item[70]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{1}:$   [72]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/130]
\mb{30/130}
\begin{gl}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/130]
\mb{29/130}
\begin{gl}
\item[80]
{\rm
Sq(0,1)[78]
+ Sq(0,1)[77]}
\item[81]
{\rm
Sq(0,1)[79]
+ Sq(0,1)[77]}
\item[82]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/130]
\mb{28/130}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(1)[93]
+ Sq(1)[92]}
\\ $h_{0}:$   [93], [92]
\\ $h_{3}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/130]
\mb{27/130}
\begin{gl}
\item[91]
{\rm
Sq(2)[92]}
\\ $h_{1}:$   [92]
\item[92]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [90]
\item[93]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/130]
\mb{26/130}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[90]
+ Sq(1,1)[89]}
\item[96]
{\rm
Sq(0,1)[92]}
\item[97]
{\rm
Sq(0,1)[93]}
\item[98]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{2}:$   [89]
\item[99]
{\rm
Sq(1)[97]
+ Sq(1)[96]}
\\ $h_{0}:$   [97], [96]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/130]
\mb{25/130}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[93]}
\item[96]
{\rm
Sq(0,1)[95]}
\item[97]
{\rm
Sq(0,1)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/130]
\mb{23/130}
\begin{gl}
\item[105]
{\rm
Sq(1,1)[103]
+ Sq(1,1)[102]}
\item[106]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/130]
\mb{22/130}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[109]}
\item[109]
{\rm
Sq(0,1)[110]}
\item[110]
{\rm
Sq(3)[110]
+ Sq(3)[109]}
\\ $h_{2}:$   [106]
\item[111]
{\rm
Sq(2)[112]}
\\ $h_{1}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/130]
\mb{20/130}
\begin{gl}
\item[119]
{\rm
Sq(3,1)[113]
+ Sq(0,2)[112]}
\item[120]
{\rm
Sq(0,1)[122]}
\item[121]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{1}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/130]
\mb{19/130}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[127]}
\item[127]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/130]
\mb{18/130}
\begin{gl}
\item[132]
{\rm
Sq(3)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/130]
\mb{17/130}
\begin{gl}
\item[138]
{\rm
Sq(1,1)[133]
+ Sq(1,1)[132]
+ Sq(1,1)[131]}
\item[139]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{2}:$   [132], [130]
\\ $h_{5}:$   [60]
\\ $h_{6}:$   [26]
\item[140]
{\rm
Sq(1)[144]
+ Sq(1)[143]}
\\ $h_{0}:$   [144], [143]
\\ $h_{1}:$   [140]
\\ $h_{2}:$   [132], [131], [130]
\\ $h_{3}:$   [116], [115]
\\ $h_{5}:$   [60]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/130]
\mb{16/130}
\begin{gl}
\item[141]
{\rm
Sq(3)[131]
+ Sq(0,1)[131]
+ Sq(0,1)[130]
+ Sq(3)[129]
+ Sq(0,1)[129]}
\\ $h_{3}:$   [110]
\item[142]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{2}:$   [125]
\\ $h_{6}:$   [25]
\item[143]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{2}:$   [126], [125], [124]
\\ $h_{4}:$   [93]
\item[144]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{2}:$   [126]
\\ $h_{3}:$   [112], [110]
\\ $h_{4}:$   [93]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/130]
\mb{15/130}
\begin{gl}
\item[137]
{\rm
Sq(3)[133]
+ Sq(0,1)[133]
+ Sq(0,1)[132]}
\\ $h_{6}:$   [27]
\item[138]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{4}:$   [97]
\item[139]
{\rm
Sq(1)[143]
+ Sq(1)[140]}
\\ $h_{0}:$   [143], [140]
\\ $h_{3}:$   [115]
\\ $h_{4}:$   [97]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/130]
\mb{14/130}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[137]
+ Sq(0,1)[136]}
\\ $h_{4}:$   [95]
\item[141]
{\rm
Sq(3)[137]}
\\ $h_{4}:$   [95]
\item[142]
{\rm
Sq(3)[139]
+ Sq(0,1)[139]}
\\ $h_{3}:$   [116]
\item[143]
{\rm
Sq(1)[145]
+ Sq(1)[144]
+ Sq(1)[142]}
\\ $h_{0}:$   [145], [144], [142]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/130]
\mb{13/130}
\begin{gl}
\item[142]
{\rm
Sq(2,1)[130]}
\item[143]
{\rm
Sq(0,1)[138]
+ Sq(0,1)[137]}
\item[144]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{3}:$   [117], [116]
\item[145]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{3}:$   [117], [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/130]
\mb{12/130}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[144]}
\\ $h_{3}:$   [121], [119]
\item[146]
{\rm
Sq(3)[144]}
\\ $h_{3}:$   [121], [119]
\item[147]
{\rm
Sq(2)[150]
+ Sq(2)[148]}
\\ $h_{1}:$   [150], [148]
\\ $h_{3}:$   [121], [120]
\\ $h_{4}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/130]
\mb{11/130}
\begin{gl}
\item[153]
{\rm
Sq(3)[150]
+ Sq(0,1)[150]}
\item[154]
{\rm
Sq(2)[152]}
\\ $h_{1}:$   [152]
\\ $h_{2}:$   [143], [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/130]
\mb{10/130}
\begin{gl}
\item[155]
{\rm
Sq(5)[134]
+ Sq(2,1)[134]
+ Sq(2,1)[132]
+ Sq(5)[131]}
\item[156]
{\rm
Sq(1,1)[139]}
\\ $h_{5}:$   [86]
\\ $h_{6}:$   [39]
\item[157]
{\rm
Sq(1,1)[140]}
\\ $h_{3}:$   [121]
\item[158]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{3}:$   [122], [121]
\\ $h_{5}:$   [86]
\\ $h_{6}:$   [39]
\item[159]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [139]
\\ $h_{3}:$   [122], [121]
\\ $h_{5}:$   [86]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/130]
\mb{9/130}
\begin{gl}
\item[149]
{\rm
Sq(3)[130]
+ Sq(0,1)[130]}
\\ $h_{3}:$   [113]
\item[150]
{\rm
Sq(2)[132]
+ Sq(2)[131]}
\\ $h_{1}:$   [132], [131]
\\ $h_{2}:$   [125], [124], [123]
\\ $h_{6}:$   [42]
\item[151]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{2}:$   [125], [123]
\\ $h_{3}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/130]
\mb{8/130}
\begin{gl}
\item[133]
{\rm
Sq(5)[108]
+ Sq(2,1)[108]
+ Sq(2,1)[107]}
\item[134]
{\rm
Sq(3)[115]
+ Sq(0,1)[115]
+ Sq(3)[114]
+ Sq(0,1)[114]}
\\ $h_{2}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/130]
\mb{7/130}
\begin{gl}
\item[118]
{\rm
Sq(3)[104]
+ Sq(0,1)[104]
+ Sq(0,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/130]
\mb{6/130}
\begin{gl}
\item[105]
{\rm
Sq(3)[80]
+ Sq(0,1)[80]}
\\ $h_{6}:$   [39], [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/130]
\mb{4/130}
\begin{gl}
\item[58]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [38]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/130]
\mb{3/130}
\begin{gl}
\item[41]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [22]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/130]
\mb{2/130}
\begin{gl}
\item[24]
{\rm
Sq(4)[7]}
\\ $h_{2}:$   [7]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}



\dm{131}
\begin{bdl}
\item[67/131]
\mb{67/131}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/131]
\mb{66/131}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/131]
\mb{65/131}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/131]
\mb{57/131}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/131]
\mb{56/131}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/131]
\mb{55/131}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/131]
\mb{52/131}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/131]
\mb{49/131}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/131]
\mb{48/131}
\begin{gl}
\item[26]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/131]
\mb{47/131}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/131]
\mb{46/131}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]
+ Sq(3)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/131]
\mb{44/131}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [24], [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/131]
\mb{43/131}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]
+ Sq(0,1)[36]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/131]
\mb{42/131}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/131]
\mb{41/131}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [30]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/131]
\mb{40/131}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/131]
\mb{39/131}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/131]
\mb{37/131}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[48]}
\item[50]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/131]
\mb{36/131}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/131]
\mb{34/131}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[65]}
\item[65]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/131]
\mb{33/131}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/131]
\mb{32/131}
\begin{gl}
\item[68]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/131]
\mb{31/131}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[73]
+ Sq(0,1)[72]}
\item[72]
{\rm
Sq(0,1)[74]}
\item[73]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/131]
\mb{30/131}
\begin{gl}
\item[77]
{\rm
Sq(1,1)[76]}
\item[78]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/131]
\mb{29/131}
\begin{gl}
\item[83]
{\rm
Sq(1)[89]
+ Sq(1)[86]
+ Sq(1)[85]}
\\ $h_{0}:$   [89], [86], [85]
\\ $h_{2}:$   [77]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/131]
\mb{28/131}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(0,1)[88]}
\item[88]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\item[89]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{3}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/131]
\mb{27/131}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[94]
+ Sq(3)[92]
+ Sq(0,1)[92]}
\item[95]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/131]
\mb{26/131}
\begin{gl}
\item[100]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/131]
\mb{25/131}
\begin{gl}
\item[98]
{\rm
Sq(1,1)[96]
+ Sq(1,1)[95]}
\item[99]
{\rm
Sq(0,1)[97]}
\item[100]
{\rm
Sq(0,1)[98]}
\item[101]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/131]
\mb{24/131}
\begin{gl}
\item[99]
{\rm
Sq(1,1)[102]}
\item[100]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/131]
\mb{23/131}
\begin{gl}
\item[107]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{1}:$   [111], [109], [108]
\\ $h_{2}:$   [105]
\\ $h_{3}:$   [93]
\\ $h_{4}:$   [78]
\\ $h_{5}:$   [48]
\\ $h_{6}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/131]
\mb{22/131}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/131]
\mb{21/131}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[117]}
\item[115]
{\rm
Sq(3)[118]
+ Sq(0,1)[118]}
\\ $h_{2}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/131]
\mb{20/131}
\begin{gl}
\item[122]
{\rm
Sq(1,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/131]
\mb{19/131}
\begin{gl}
\item[128]
{\rm
Sq(0,2)[118]}
\item[129]
{\rm
Sq(3)[130]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/131]
\mb{18/131}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[136]}
\item[134]
{\rm
Sq(2)[138]}
\\ $h_{1}:$   [138]
\\ $h_{2}:$   [133]
\\ $h_{3}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/131]
\mb{16/131}
\begin{gl}
\item[145]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{1}:$   [137]
\\ $h_{2}:$   [131], [129]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/131]
\mb{15/131}
\begin{gl}
\item[140]
{\rm
Sq(3)[138]
+ Sq(3)[137]
+ Sq(3)[136]}
\\ $h_{2}:$   [133]
\\ $h_{3}:$   [119], [117]
\item[141]
{\rm
Sq(2)[141]}
\\ $h_{1}:$   [141]
\\ $h_{3}:$   [118]
\\ $h_{4}:$   [99]
\item[142]
{\rm
Sq(2)[142]}
\\ $h_{1}:$   [142]
\\ $h_{2}:$   [133]
\\ $h_{3}:$   [120], [119]
\item[143]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{2}:$   [132]
\\ $h_{6}:$   [28]
\item[144]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{2}:$   [134], [133], [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/131]
\mb{14/131}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[140]}
\\ $h_{6}:$   [30]
\item[145]
{\rm
Sq(2)[143]
+ Sq(2)[142]}
\\ $h_{1}:$   [143], [142]
\\ $h_{3}:$   [121], [119]
\\ $h_{4}:$   [97]
\item[146]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{2}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/131]
\mb{13/131}
\begin{gl}
\item[146]
{\rm
Sq(1,1)[141]
+ Sq(1,1)[140]
+ Sq(1,1)[137]}
\item[147]
{\rm
Sq(1)[150]
+ Sq(1)[148]}
\\ $h_{0}:$   [150], [148]
\\ $h_{1}:$   [146], [145]
\\ $h_{2}:$   [140], [139], [137]
\\ $h_{3}:$   [121], [120]
\\ $h_{4}:$   [94]
\item[148]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146], [145]
\\ $h_{3}:$   [121], [120]
\item[149]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [137]
\\ $h_{3}:$   [122], [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/131]
\mb{12/131}
\begin{gl}
\item[148]
{\rm
Sq(3)[151]
+ Sq(0,1)[151]
+ Sq(3)[149]
+ Sq(0,1)[149]
+ Sq(3)[147]
+ Sq(0,1)[147]}
\item[149]
{\rm
Sq(2)[153]}
\\ $h_{1}:$   [153]
\\ $h_{3}:$   [125], [124]
\item[150]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{3}:$   [126], [125]
\item[151]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{3}:$   [126], [125]
\item[152]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{3}:$   [127], [125], [124]
\item[153]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{2}:$   [144]
\\ $h_{3}:$   [128], [126], [125]
\\ $h_{5}:$   [77]
\\ $h_{6}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/131]
\mb{11/131}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[152]}
\item[156]
{\rm
Sq(3)[152]}
\item[157]
{\rm
Sq(3)[153]
+ Sq(0,1)[153]}
\\ $h_{3}:$   [127]
\item[158]
{\rm
Sq(1)[163]
+ Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [163], [161], [160]
\\ $h_{3}:$   [131]
\\ $h_{5}:$   [82]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/131]
\mb{10/131}
\begin{gl}
\item[160]
{\rm
Sq(3)[146]}
\\ $h_{2}:$   [142]
\\ $h_{3}:$   [123]
\item[161]
{\rm
Sq(3)[147]
+ Sq(0,1)[147]
+ Sq(0,1)[146]}
\item[162]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{2}:$   [142]
\\ $h_{3}:$   [124]
\item[163]
{\rm
Sq(1)[156]
+ Sq(1)[153]
+ Sq(1)[152]}
\\ $h_{0}:$   [156], [153], [152]
\\ $h_{2}:$   [142]
\\ $h_{3}:$   [125], [124], [123]
\\ $h_{6}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/131]
\mb{9/131}
\begin{gl}
\item[152]
{\rm
Sq(5)[126]
+ Sq(2,1)[126]
+ Sq(5)[124]
+ Sq(2,1)[124]}
\\ $h_{3}:$   [114]
\\ $h_{6}:$   [43]
\item[153]
{\rm
Sq(3)[131]}
\\ $h_{3}:$   [114]
\item[154]
{\rm
Sq(3)[132]
+ Sq(0,1)[132]
+ Sq(0,1)[131]}
\item[155]
{\rm
Sq(2)[133]}
\\ $h_{1}:$   [133]
\item[156]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{3}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/131]
\mb{8/131}
\begin{gl}
\item[135]
{\rm
Sq(1,1)[115]
+ Sq(4)[114]}
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [104]
\\ $h_{6}:$   [43]
\item[136]
{\rm
Sq(1,1)[116]}
\item[137]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [105], [104]
\\ $h_{6}:$   [44], [43]
\item[138]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{1}:$   [118]
\\ $h_{2}:$   [115], [114]
\\ $h_{3}:$   [105], [103]
\\ $h_{6}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/131]
\mb{7/131}
\begin{gl}
\item[119]
{\rm
Sq(1,1)[103]
+ Sq(1,1)[102]}
\\ $h_{3}:$   [94]
\item[120]
{\rm
Sq(1,1)[104]
+ Sq(4)[102]
+ Sq(1,1)[102]
+ Sq(1,1)[101]}
\\ $h_{2}:$   [102]
\\ $h_{3}:$   [94]
\end{gl}
\end{bdl}



\dm{132}
\begin{bdl}
\item[62/132]
\mb{62/132}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/132]
\mb{61/132}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/132]
\mb{60/132}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/132]
\mb{54/132}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/132]
\mb{51/132}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/132]
\mb{48/132}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/132]
\mb{47/132}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/132]
\mb{46/132}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/132]
\mb{45/132}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/132]
\mb{44/132}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/132]
\mb{43/132}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [18]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [28]
\\ $h_{4}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/132]
\mb{42/132}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/132]
\mb{41/132}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/132]
\mb{40/132}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/132]
\mb{39/132}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[46]}
\item[44]
{\rm
Sq(3)[46]}
\item[45]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/132]
\mb{38/132}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/132]
\mb{36/132}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[55]}
\item[52]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/132]
\mb{35/132}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/132]
\mb{34/132}
\begin{gl}
\item[66]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/132]
\mb{33/132}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[66]}
\item[70]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/132]
\mb{32/132}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/132]
\mb{31/132}
\begin{gl}
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/132]
\mb{30/132}
\begin{gl}
\item[79]
{\rm
Sq(1,1)[78]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/132]
\mb{29/132}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[83]}
\item[85]
{\rm
Sq(1)[91]
+ Sq(1)[90]}
\\ $h_{0}:$   [91], [90]
\\ $h_{1}:$   [88]
\\ $h_{2}:$   [81], [80]
\\ $h_{3}:$   [68]
\\ $h_{4}:$   [53]
\item[86]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{1}:$   [88], [86], [85]
\\ $h_{2}:$   [81]
\\ $h_{3}:$   [71], [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/132]
\mb{28/132}
\begin{gl}
\item[90]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [90], [87], [86]
\\ $h_{4}:$   [60]
\item[91]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{2}:$   [90], [89]
\item[92]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [89]
\\ $h_{3}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/132]
\mb{27/132}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[96]
+ Sq(0,1)[95]}
\item[97]
{\rm
Sq(0,1)[97]
+ Sq(0,1)[95]}
\item[98]
{\rm
Sq(3)[99]
+ Sq(0,1)[99]
+ Sq(0,1)[95]}
\item[99]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [67]
\item[100]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [93], [92]
\item[101]
{\rm
Sq(1)[105]
+ Sq(1)[103]
+ Sq(1)[102]}
\\ $h_{0}:$   [105], [103], [102]
\\ $h_{2}:$   [92]
\\ $h_{3}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/132]
\mb{26/132}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[95]}
\item[102]
{\rm
Sq(0,1)[96]}
\item[103]
{\rm
Sq(0,1)[97]}
\item[104]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\item[105]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/132]
\mb{25/132}
\begin{gl}
\item[102]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\item[103]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/132]
\mb{24/132}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[105]}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\item[104]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/132]
\mb{23/132}
\begin{gl}
\item[108]
{\rm
Sq(3)[108]
+ Sq(0,1)[108]}
\item[109]
{\rm
Sq(0,1)[109]
+ Sq(0,1)[108]}
\item[110]
{\rm
Sq(3)[109]}
\item[111]
{\rm
Sq(3)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/132]
\mb{22/132}
\begin{gl}
\item[113]
{\rm
Sq(5)[109]
+ Sq(2,1)[109]}
\item[114]
{\rm
Sq(2,1)[110]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/132]
\mb{21/132}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[120]
+ Sq(0,1)[119]}
\item[117]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [118]
\\ $h_{5}:$   [51]
\\ $h_{6}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/132]
\mb{20/132}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[126]}
\item[124]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{5}:$   [57]
\\ $h_{6}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/132]
\mb{19/132}
\begin{gl}
\item[130]
{\rm
Sq(3,1)[124]
+ Sq(0,2)[122]}
\item[131]
{\rm
Sq(3)[132]
+ Sq(0,1)[132]}
\\ $h_{5}:$   [63]
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/132]
\mb{18/132}
\begin{gl}
\item[135]
{\rm
Sq(1,1)[136]}
\item[136]
{\rm
Sq(3)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/132]
\mb{17/132}
\begin{gl}
\item[141]
{\rm
Sq(0,2)[130]
+ Sq(3,1)[129]}
\item[142]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]
+ Sq(3)[142]
+ Sq(0,1)[142]
+ Sq(0,1)[141]}
\\ $h_{2}:$   [139]
\\ $h_{3}:$   [122]
\\ $h_{4}:$   [101], [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/132]
\mb{16/132}
\begin{gl}
\item[146]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{1}:$   [141]
\\ $h_{3}:$   [119], [118]
\\ $h_{4}:$   [99], [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/132]
\mb{15/132}
\begin{gl}
\item[145]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{2}:$   [138]
\\ $h_{3}:$   [124], [122]
\item[146]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{4}:$   [102], [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/132]
\mb{14/132}
\begin{gl}
\item[147]
{\rm
Sq(3)[144]
+ Sq(0,1)[144]
+ Sq(3)[143]
+ Sq(0,1)[142]}
\\ $h_{3}:$   [123]
\item[148]
{\rm
Sq(3)[145]
+ Sq(0,1)[145]
+ Sq(3)[143]
+ Sq(0,1)[143]
+ Sq(3)[142]}
\\ $h_{3}:$   [123]
\item[149]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{3}:$   [125], [123]
\item[150]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [140]
\item[151]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{4}:$   [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/132]
\mb{13/132}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[146]
+ Sq(0,1)[145]}
\\ $h_{3}:$   [124]
\item[151]
{\rm
Sq(3)[146]}
\item[152]
{\rm
Sq(2)[148]}
\\ $h_{1}:$   [148]
\\ $h_{3}:$   [125]
\\ $h_{4}:$   [96]
\item[153]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{4}:$   [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/132]
\mb{12/132}
\begin{gl}
\item[154]
{\rm
Sq(2)[155]}
\\ $h_{1}:$   [155]
\\ $h_{4}:$   [103]
\item[155]
{\rm
Sq(2)[156]}
\\ $h_{1}:$   [156]
\item[156]
{\rm
Sq(1)[160]
+ Sq(1)[159]}
\\ $h_{0}:$   [160], [159]
\\ $h_{4}:$   [104]
\item[157]
{\rm
Sq(1)[164]
+ Sq(1)[163]
+ Sq(1)[161]
+ Sq(1)[159]}
\\ $h_{0}:$   [164], [163], [161], [159]
\\ $h_{1}:$   [157]
\\ $h_{2}:$   [151], [147]
\\ $h_{3}:$   [132], [130], [129]
\\ $h_{4}:$   [104], [103]
\item[158]
{\rm
Sq(1)[166]
+ Sq(1)[163]
+ Sq(1)[161]}
\\ $h_{0}:$   [166], [163], [161]
\\ $h_{2}:$   [151], [149]
\\ $h_{3}:$   [133]
\\ $h_{4}:$   [105], [103]
\\ $h_{5}:$   [80]
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/132]
\mb{11/132}
\begin{gl}
\item[159]
{\rm
Sq(3)[155]
+ Sq(0,1)[155]}
\\ $h_{3}:$   [132]
\item[160]
{\rm
Sq(3)[157]
+ Sq(3)[156]
+ Sq(0,1)[155]}
\\ $h_{3}:$   [132]
\\ $h_{4}:$   [113]
\item[161]
{\rm
Sq(3)[158]
+ Sq(0,1)[158]
+ Sq(0,1)[157]
+ Sq(0,1)[156]
+ Sq(0,1)[155]}
\\ $h_{2}:$   [152]
\\ $h_{3}:$   [133], [132]
\\ $h_{4}:$   [113]
\item[162]
{\rm
Sq(2)[161]}
\\ $h_{1}:$   [161]
\\ $h_{3}:$   [133], [132]
\\ $h_{4}:$   [113]
\item[163]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{3}:$   [134], [132]
\item[164]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{3}:$   [135], [134], [133], [132]
\item[165]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{2}:$   [153]
\\ $h_{3}:$   [135], [133], [132]
\\ $h_{4}:$   [114], [113]
\\ $h_{6}:$   [40]
\item[166]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{3}:$   [136]
\\ $h_{4}:$   [114], [113]
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/132]
\mb{10/132}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[149]}
\\ $h_{3}:$   [128]
\item[165]
{\rm
Sq(3)[151]
+ Sq(0,1)[151]}
\\ $h_{3}:$   [129], [128], [127], [126]
\item[166]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{1}:$   [154], [153], [152]
\\ $h_{2}:$   [148], [147]
\\ $h_{3}:$   [130], [126]
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [43], [42]
\item[167]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{2}:$   [146]
\\ $h_{3}:$   [129], [127], [126]
\item[168]
{\rm
Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [161], [160]
\\ $h_{3}:$   [130], [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/132]
\mb{9/132}
\begin{gl}
\item[157]
{\rm
Sq(4)[132]
+ Sq(1,1)[132]
+ Sq(4)[131]
+ Sq(1,1)[131]}
\\ $h_{2}:$   [132], [131]
\\ $h_{3}:$   [115]
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [45]
\item[158]
{\rm
Sq(0,1)[133]}
\\ $h_{3}:$   [116], [115]
\item[159]
{\rm
Sq(3)[133]}
\item[160]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{2}:$   [131]
\\ $h_{3}:$   [115]
\item[161]
{\rm
Sq(1)[143]
+ Sq(1)[141]}
\\ $h_{0}:$   [143], [141]
\\ $h_{2}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/132]
\mb{8/132}
\begin{gl}
\item[139]
{\rm
Sq(5)[115]
+ Sq(2,1)[115]
+ Sq(2,1)[114]}
\item[140]
{\rm
Sq(4)[117]
+ Sq(1,1)[117]}
\\ $h_{2}:$   [117]
\item[141]
{\rm
Sq(3)[118]}
\item[142]
{\rm
Sq(1)[122]
+ Sq(1)[121]}
\\ $h_{0}:$   [122], [121]
\\ $h_{1}:$   [119]
\\ $h_{3}:$   [106]
\\ $h_{5}:$   [88], [87]
\item[143]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/132]
\mb{7/132}
\begin{gl}
\item[121]
{\rm
Sq(3)[105]
+ Sq(0,1)[105]}
\\ $h_{3}:$   [95]
\\ $h_{6}:$   [44]
\item[122]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{3}:$   [96]
\\ $h_{6}:$   [44]
\item[123]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/132]
\mb{6/132}
\begin{gl}
\item[106]
{\rm
Sq(2,1)[80]}
\\ $h_{3}:$   [77]
\item[107]
{\rm
Sq(5)[80]}
\item[108]
{\rm
Sq(4)[81]
+ Sq(1,1)[81]}
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/132]
\mb{4/132}
\begin{gl}
\item[59]
{\rm
Sq(4)[39]
+ Sq(1,1)[39]}
\\ $h_{2}:$   [39]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}



\dm{133}
\begin{bdl}
\item[61/133]
\mb{61/133}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/133]
\mb{60/133}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/133]
\mb{59/133}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/133]
\mb{58/133}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/133]
\mb{57/133}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/133]
\mb{56/133}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/133]
\mb{55/133}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/133]
\mb{54/133}
\begin{gl}
\item[15]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/133]
\mb{53/133}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[17]}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/133]
\mb{52/133}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/133]
\mb{51/133}
\begin{gl}
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/133]
\mb{50/133}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[24]}
\item[21]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/133]
\mb{47/133}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/133]
\mb{45/133}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/133]
\mb{44/133}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/133]
\mb{43/133}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/133]
\mb{42/133}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [24]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41], [39]
\\ $h_{3}:$   [33]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/133]
\mb{41/133}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]
+ Sq(1)[43]}
\\ $h_{0}:$   [45], [43]
\\ $h_{2}:$   [38]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/133]
\mb{40/133}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/133]
\mb{39/133}
\begin{gl}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{3}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/133]
\mb{38/133}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\item[51]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/133]
\mb{37/133}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[50]}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/133]
\mb{36/133}
\begin{gl}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/133]
\mb{35/133}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[64]}
\item[59]
{\rm
Sq(0,1)[65]}
\item[60]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/133]
\mb{34/133}
\begin{gl}
\item[67]
{\rm
Sq(3,1)[64]
+ Sq(3,1)[63]}
\item[68]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/133]
\mb{33/133}
\begin{gl}
\item[71]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/133]
\mb{32/133}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[71]}
\item[71]
{\rm
Sq(0,1)[72]}
\item[72]
{\rm
Sq(3)[73]
+ Sq(0,1)[73]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/133]
\mb{31/133}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/133]
\mb{29/133}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[85]}
\item[88]
{\rm
Sq(0,1)[86]}
\item[89]
{\rm
Sq(3)[89]
+ Sq(0,1)[89]
+ Sq(3)[88]
+ Sq(0,1)[87]
+ Sq(3)[86]
+ Sq(3)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/133]
\mb{28/133}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[94]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/133]
\mb{27/133}
\begin{gl}
\item[102]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{1}:$   [101]
\\ $h_{2}:$   [98]
\item[103]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [103], [102]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/133]
\mb{26/133}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[99]
+ Sq(0,1)[98]}
\item[107]
{\rm
Sq(0,1)[100]
+ Sq(0,1)[98]}
\item[108]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [95]
\item[109]
{\rm
Sq(1)[107]
+ Sq(1)[104]}
\\ $h_{0}:$   [107], [104]
\\ $h_{2}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/133]
\mb{25/133}
\begin{gl}
\item[104]
{\rm
Sq(2,1)[98]}
\item[105]
{\rm
Sq(0,1)[99]}
\item[106]
{\rm
Sq(0,1)[100]}
\item[107]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/133]
\mb{24/133}
\begin{gl}
\item[105]
{\rm
Sq(2)[108]}
\\ $h_{1}:$   [108]
\item[106]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{1}:$   [111], [109]
\\ $h_{2}:$   [106], [105]
\\ $h_{3}:$   [95]
\\ $h_{4}:$   [76]
\\ $h_{5}:$   [47]
\\ $h_{6}:$   [14]
\item[107]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/133]
\mb{23/133}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(2)[114]
+ Sq(2)[113]}
\\ $h_{1}:$   [114], [113]
\\ $h_{2}:$   [110]
\item[114]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/133]
\mb{22/133}
\begin{gl}
\item[115]
{\rm
Sq(2,1)[112]}
\item[116]
{\rm
Sq(0,1)[114]}
\item[117]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\item[118]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{3}:$   [102]
\\ $h_{5}:$   [54]
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/133]
\mb{21/133}
\begin{gl}
\item[118]
{\rm
Sq(2,1)[117]}
\item[119]
{\rm
Sq(0,1)[122]}
\item[120]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{5}:$   [53]
\\ $h_{6}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/133]
\mb{20/133}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[128]}
\item[126]
{\rm
Sq(2)[131]}
\\ $h_{1}:$   [131]
\\ $h_{5}:$   [59], [58]
\\ $h_{6}:$   [18]
\item[127]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{5}:$   [58]
\\ $h_{6}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/133]
\mb{19/133}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[133]}
\item[133]
{\rm
Sq(2)[136]}
\\ $h_{1}:$   [136]
\\ $h_{2}:$   [132]
\item[134]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{6}:$   [22]
\item[135]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{2}:$   [132]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/133]
\mb{18/133}
\begin{gl}
\item[137]
{\rm
Sq(1,1)[139]
+ Sq(1,1)[138]}
\\ $h_{6}:$   [26]
\item[138]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/133]
\mb{17/133}
\begin{gl}
\item[143]
{\rm
Sq(2,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/133]
\mb{16/133}
\begin{gl}
\item[147]
{\rm
Sq(3)[140]
+ Sq(0,1)[140]}
\item[148]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]}
\item[149]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{2}:$   [137]
\\ $h_{5}:$   [65]
\\ $h_{6}:$   [28]
\item[150]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{2}:$   [138]
\\ $h_{3}:$   [122]
\\ $h_{4}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/133]
\mb{15/133}
\begin{gl}
\item[147]
{\rm
Sq(3)[146]
+ Sq(0,1)[146]
+ Sq(3)[144]}
\\ $h_{6}:$   [30]
\item[148]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{2}:$   [141]
\\ $h_{3}:$   [125]
\\ $h_{4}:$   [107], [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/133]
\mb{14/133}
\begin{gl}
\item[152]
{\rm
Sq(2,1)[140]}
\item[153]
{\rm
Sq(3)[148]
+ Sq(0,1)[148]
+ Sq(3)[147]
+ Sq(0,1)[147]
+ Sq(3)[146]
+ Sq(0,1)[146]}
\item[154]
{\rm
Sq(1)[155]
+ Sq(1)[154]}
\\ $h_{0}:$   [155], [154]
\\ $h_{1}:$   [150]
\\ $h_{2}:$   [145], [144]
\\ $h_{3}:$   [129]
\\ $h_{4}:$   [104]
\item[155]
{\rm
Sq(1)[158]
+ Sq(1)[154]}
\\ $h_{0}:$   [158], [154]
\\ $h_{4}:$   [105], [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/133]
\mb{13/133}
\begin{gl}
\item[154]
{\rm
Sq(3)[148]}
\\ $h_{4}:$   [100]
\item[155]
{\rm
Sq(3)[151]
+ Sq(0,1)[151]
+ Sq(3)[149]}
\\ $h_{2}:$   [146], [145]
\\ $h_{3}:$   [130], [129]
\item[156]
{\rm
Sq(2)[154]}
\\ $h_{1}:$   [154]
\\ $h_{3}:$   [130]
\\ $h_{4}:$   [101]
\item[157]
{\rm
Sq(2)[155]}
\\ $h_{1}:$   [155]
\\ $h_{2}:$   [146], [145]
\\ $h_{3}:$   [129]
\item[158]
{\rm
Sq(1)[161]
+ Sq(1)[159]}
\\ $h_{0}:$   [161], [159]
\\ $h_{4}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/133]
\mb{12/133}
\begin{gl}
\item[159]
{\rm
Sq(3)[157]
+ Sq(3)[156]
+ Sq(0,1)[156]
+ Sq(3)[155]
+ Sq(0,1)[155]}
\item[160]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\\ $h_{2}:$   [153]
\\ $h_{3}:$   [135]
\\ $h_{4}:$   [106]
\item[161]
{\rm
Sq(1)[169]
+ Sq(1)[167]}
\\ $h_{0}:$   [169], [167]
\\ $h_{4}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/133]
\mb{11/133}
\begin{gl}
\item[167]
{\rm
Sq(1,1)[159]
+ Sq(1,1)[158]
+ Sq(1,1)[157]
+ Sq(1,1)[156]
+ Sq(1,1)[155]}
\\ $h_{4}:$   [116]
\item[168]
{\rm
Sq(0,1)[161]}
\\ $h_{4}:$   [116]
\item[169]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{4}:$   [117], [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/133]
\mb{10/133}
\begin{gl}
\item[169]
{\rm
Sq(3)[155]
+ Sq(3)[154]}
\\ $h_{4}:$   [116]
\item[170]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\\ $h_{4}:$   [116], [115]
\item[171]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{3}:$   [134]
\item[172]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{2}:$   [151], [149]
\\ $h_{4}:$   [116], [115]
\item[173]
{\rm
Sq(1)[165]
+ Sq(1)[164]}
\\ $h_{0}:$   [165], [164]
\\ $h_{1}:$   [158]
\\ $h_{2}:$   [151], [149]
\\ $h_{3}:$   [135], [134], [133], [132]
\\ $h_{4}:$   [116], [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/133]
\mb{9/133}
\begin{gl}
\item[162]
{\rm
Sq(1,1)[134]}
\\ $h_{3}:$   [117]
\item[163]
{\rm
Sq(0,1)[136]}
\\ $h_{2}:$   [133]
\item[164]
{\rm
Sq(3)[137]
+ Sq(0,1)[137]
+ Sq(3)[135]
+ Sq(0,1)[135]}
\\ $h_{2}:$   [133]
\\ $h_{3}:$   [121], [117]
\item[165]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [121], [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/133]
\mb{8/133}
\begin{gl}
\item[144]
{\rm
Sq(3)[120]
+ Sq(0,1)[120]
+ Sq(3)[119]
+ Sq(0,1)[119]}
\item[145]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\\ $h_{3}:$   [107]
\\ $h_{6}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/133]
\mb{7/133}
\begin{gl}
\item[124]
{\rm
Sq(6)[103]
+ Sq(3,1)[103]
+ Sq(3,1)[102]
+ Sq(6)[101]
+ Sq(3,1)[101]}
\item[125]
{\rm
Sq(1,1)[105]}
\\ $h_{3}:$   [97]
\item[126]
{\rm
Sq(2)[107]}
\\ $h_{1}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/133]
\mb{6/133}
\begin{gl}
\item[109]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{3}:$   [78]
\\ $h_{6}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/133]
\mb{5/133}
\begin{gl}
\item[84]
{\rm
Sq(5)[57]
+ Sq(2,1)[57]}
\\ $h_{3}:$   [53]
\item[85]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{3}:$   [54]
\\ $h_{6}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/133]
\mb{4/133}
\begin{gl}
\item[60]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [36]
\\ $h_{6}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/133]
\mb{3/133}
\begin{gl}
\item[42]
{\rm
Sq(8)[21]
+ Sq(5,1)[21]
+ Sq(2,2)[21]}
\\ $h_{3}:$   [21]
\\ $h_{6}:$   [19]
\item[43]
{\rm
Sq(4)[24]}
\\ $h_{2}:$   [24]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}



\dm{134}
\begin{bdl}
\item[66/134]
\mb{66/134}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/134]
\mb{65/134}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/134]
\mb{64/134}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/134]
\mb{57/134}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/134]
\mb{56/134}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/134]
\mb{55/134}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/134]
\mb{54/134}
\begin{gl}
\item[16]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/134]
\mb{53/134}
\begin{gl}
\item[20]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/134]
\mb{52/134}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/134]
\mb{51/134}
\begin{gl}
\item[18]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/134]
\mb{50/134}
\begin{gl}
\item[22]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/134]
\mb{49/134}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/134]
\mb{48/134}
\begin{gl}
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/134]
\mb{47/134}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/134]
\mb{46/134}
\begin{gl}
\item[29]
{\rm
Sq(3)[30]}
\item[30]
{\rm
Sq(0,1)[31]
+ Sq(0,1)[30]}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/134]
\mb{43/134}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/134]
\mb{41/134}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [34]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/134]
\mb{40/134}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/134]
\mb{39/134}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[48]}
\item[48]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/134]
\mb{38/134}
\begin{gl}
\item[52]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/134]
\mb{37/134}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(0,1)[52]}
\item[55]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/134]
\mb{36/134}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[57]}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/134]
\mb{35/134}
\begin{gl}
\item[61]
{\rm
Sq(3)[66]}
\item[62]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/134]
\mb{34/134}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/134]
\mb{33/134}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/134]
\mb{32/134}
\begin{gl}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/134]
\mb{31/134}
\begin{gl}
\item[76]
{\rm
Sq(3)[79]}
\item[77]
{\rm
Sq(0,1)[80]}
\item[78]
{\rm
Sq(0,1)[81]}
\item[79]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/134]
\mb{30/134}
\begin{gl}
\item[82]
{\rm
Sq(1,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(2)[88]
+ Sq(2)[87]}
\\ $h_{1}:$   [88], [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/134]
\mb{28/134}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[97]}
\item[95]
{\rm
Sq(0,1)[98]}
\item[96]
{\rm
Sq(3)[99]
+ Sq(0,1)[99]
+ Sq(0,1)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/134]
\mb{27/134}
\begin{gl}
\item[104]
{\rm
Sq(3)[103]
+ Sq(3)[102]
+ Sq(0,1)[102]}
\item[105]
{\rm
Sq(3)[104]
+ Sq(0,1)[104]
+ Sq(0,1)[103]
+ Sq(0,1)[102]
+ Sq(0,1)[101]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/134]
\mb{25/134}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[102]}
\item[109]
{\rm
Sq(3)[104]
+ Sq(0,1)[104]
+ Sq(0,1)[101]}
\item[110]
{\rm
Sq(1)[110]
+ Sq(1)[109]}
\\ $h_{0}:$   [110], [109]
\\ $h_{1}:$   [105]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/134]
\mb{24/134}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[110]
+ Sq(3)[109]
+ Sq(0,1)[109]
+ Sq(0,1)[108]}
\item[109]
{\rm
Sq(3)[110]
+ Sq(3)[109]
+ Sq(3)[108]
+ Sq(0,1)[108]}
\item[110]
{\rm
Sq(0,1)[111]
+ Sq(3)[109]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/134]
\mb{22/134}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[116]}
\item[120]
{\rm
Sq(3)[117]
+ Sq(0,1)[117]}
\\ $h_{2}:$   [115]
\\ $h_{3}:$   [106]
\item[121]
{\rm
Sq(2)[118]}
\\ $h_{1}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/134]
\mb{21/134}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[123]}
\item[122]
{\rm
Sq(2)[126]}
\\ $h_{1}:$   [126]
\\ $h_{4}:$   [91]
\\ $h_{5}:$   [55]
\\ $h_{6}:$   [21]
\item[123]
{\rm
Sq(1)[129]
+ Sq(1)[128]}
\\ $h_{0}:$   [129], [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/134]
\mb{20/134}
\begin{gl}
\item[128]
{\rm
Sq(3)[131]}
\item[129]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/134]
\mb{19/134}
\begin{gl}
\item[136]
{\rm
Sq(3)[136]}
\item[137]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/134]
\mb{18/134}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[141]}
\item[140]
{\rm
Sq(2)[143]}
\\ $h_{1}:$   [143]
\item[141]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\item[142]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{3}:$   [129], [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/134]
\mb{17/134}
\begin{gl}
\item[144]
{\rm
Sq(1,1)[145]}
\item[145]
{\rm
Sq(2)[147]}
\\ $h_{1}:$   [147]
\item[146]
{\rm
Sq(1)[153]
+ Sq(1)[151]}
\\ $h_{0}:$   [153], [151]
\\ $h_{3}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/134]
\mb{16/134}
\begin{gl}
\item[151]
{\rm
Sq(1,1)[144]
+ Sq(1,1)[143]
+ Sq(1,1)[140]}
\item[152]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{1}:$   [147]
\\ $h_{2}:$   [143]
\\ $h_{6}:$   [30]
\item[153]
{\rm
Sq(1)[153]
+ Sq(1)[151]}
\\ $h_{0}:$   [153], [151]
\\ $h_{3}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/134]
\mb{15/134}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[148]
+ Sq(0,1)[147]}
\item[150]
{\rm
Sq(2)[153]}
\\ $h_{1}:$   [153]
\\ $h_{4}:$   [108]
\item[151]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [144]
\\ $h_{3}:$   [129]
\\ $h_{6}:$   [33]
\item[152]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{2}:$   [144]
\\ $h_{6}:$   [33]
\item[153]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{2}:$   [144]
\\ $h_{3}:$   [129]
\\ $h_{6}:$   [33]
\item[154]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{2}:$   [146], [144]
\\ $h_{6}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/134]
\mb{14/134}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[151]
+ Sq(0,1)[150]}
\\ $h_{3}:$   [132]
\\ $h_{6}:$   [35]
\item[157]
{\rm
Sq(3)[151]}
\\ $h_{6}:$   [35]
\item[158]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{3}:$   [132]
\\ $h_{6}:$   [35]
\item[159]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{2}:$   [146]
\\ $h_{6}:$   [35]
\item[160]
{\rm
Sq(1)[163]
+ Sq(1)[160]}
\\ $h_{0}:$   [163], [160]
\\ $h_{1}:$   [157], [156], [155], [154]
\\ $h_{2}:$   [148], [147]
\\ $h_{4}:$   [110], [109], [108]
\\ $h_{6}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/134]
\mb{13/134}
\begin{gl}
\item[159]
{\rm
Sq(2,1)[147]
+ Sq(2,1)[146]
+ Sq(2,1)[145]}
\item[160]
{\rm
Sq(1,1)[153]
+ Sq(1,1)[150]
+ Sq(1,1)[148]}
\item[161]
{\rm
Sq(3)[155]
+ Sq(3)[154]}
\item[162]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\\ $h_{5}:$   [79], [78]
\item[163]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [151], [150], [148]
\\ $h_{4}:$   [105], [104], [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/134]
\mb{12/134}
\begin{gl}
\item[162]
{\rm
Sq(3)[162]
+ Sq(3)[160]}
\\ $h_{2}:$   [156], [155]
\\ $h_{4}:$   [110], [109]
\item[163]
{\rm
Sq(2)[167]}
\\ $h_{1}:$   [167]
\\ $h_{4}:$   [112], [110], [109]
\item[164]
{\rm
Sq(2)[168]}
\\ $h_{1}:$   [168]
\\ $h_{2}:$   [156], [155]
\\ $h_{4}:$   [112]
\item[165]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [141]
\item[166]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [156]
\\ $h_{3}:$   [142], [141]
\\ $h_{4}:$   [110], [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/134]
\mb{11/134}
\begin{gl}
\item[170]
{\rm
Sq(3)[165]
+ Sq(0,1)[165]}
\\ $h_{3}:$   [143]
\item[171]
{\rm
Sq(3)[168]
+ Sq(0,1)[168]
+ Sq(3)[167]
+ Sq(0,1)[167]
+ Sq(0,1)[165]}
\\ $h_{3}:$   [144], [143]
\item[172]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{1}:$   [170], [169]
\\ $h_{2}:$   [161]
\\ $h_{3}:$   [143]
\\ $h_{4}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/134]
\mb{10/134}
\begin{gl}
\item[174]
{\rm
Sq(3)[159]}
\\ $h_{4}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/134]
\mb{9/134}
\begin{gl}
\item[166]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{1}:$   [144]
\\ $h_{3}:$   [126], [125], [123]
\item[167]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{3}:$   [127], [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/134]
\mb{8/134}
\begin{gl}
\item[146]
{\rm
Sq(1,1)[120]}
\\ $h_{3}:$   [109]
\item[147]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(3)[121]
+ Sq(0,1)[121]}
\\ $h_{3}:$   [110]
\item[148]
{\rm
Sq(2)[126]}
\\ $h_{1}:$   [126]
\item[149]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{1}:$   [125], [124]
\\ $h_{3}:$   [112], [111], [109]
\\ $h_{5}:$   [90]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/134]
\mb{7/134}
\begin{gl}
\item[127]
{\rm
Sq(3)[107]
+ Sq(3)[106]}
\\ $h_{3}:$   [99]
\\ $h_{6}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/134]
\mb{6/134}
\begin{gl}
\item[110]
{\rm
Sq(3,1)[83]
+ Sq(6)[82]
+ Sq(3,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/134]
\mb{5/134}
\begin{gl}
\item[86]
{\rm
Sq(3)[59]
+ Sq(0,1)[59]}
\\ $h_{6}:$   [36]
\item[87]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{3}:$   [55]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/134]
\mb{4/134}
\begin{gl}
\item[61]
{\rm
Sq(2)[42]}
\\ $h_{1}:$   [42]
\\ $h_{3}:$   [37]
\\ $h_{6}:$   [29]
\item[62]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [38]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/134]
\mb{3/134}
\begin{gl}
\item[44]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [22]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/134]
\mb{2/134}
\begin{gl}
\item[25]
{\rm
Sq(8)[7]}
\\ $h_{3}:$   [7]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}



\dm{135}
\begin{bdl}
\item[68/135]
\mb{68/135}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/135]
\mb{67/135}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/135]
\mb{66/135}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/135]
\mb{65/135}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/135]
\mb{64/135}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/135]
\mb{63/135}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/135]
\mb{62/135}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/135]
\mb{61/135}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/135]
\mb{60/135}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/135]
\mb{57/135}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/135]
\mb{54/135}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/135]
\mb{52/135}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/135]
\mb{51/135}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/135]
\mb{48/135}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/135]
\mb{47/135}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [31], [29]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/135]
\mb{46/135}
\begin{gl}
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [30]
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/135]
\mb{45/135}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\item[35]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/135]
\mb{44/135}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/135]
\mb{43/135}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/135]
\mb{42/135}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/135]
\mb{41/135}
\begin{gl}
\item[50]
{\rm
Sq(3)[44]
+ Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/135]
\mb{39/135}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/135]
\mb{38/135}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/135]
\mb{36/135}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[58]}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/135]
\mb{35/135}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[68]
+ Sq(3)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/135]
\mb{33/135}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[70]}
\item[75]
{\rm
Sq(0,1)[71]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/135]
\mb{32/135}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/135]
\mb{31/135}
\begin{gl}
\item[80]
{\rm
Sq(1)[86]
+ Sq(1)[85]}
\\ $h_{0}:$   [86], [85]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [79]
\\ $h_{3}:$   [70]
\item[81]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/135]
\mb{30/135}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]
+ Sq(3)[87]}
\item[87]
{\rm
Sq(0,1)[89]
+ Sq(0,1)[88]}
\item[88]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/135]
\mb{29/135}
\begin{gl}
\item[90]
{\rm
Sq(1,1)[92]
+ Sq(1,1)[91]}
\item[91]
{\rm
Sq(0,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/135]
\mb{28/135}
\begin{gl}
\item[97]
{\rm
Sq(2)[105]}
\\ $h_{1}:$   [105]
\item[98]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/135]
\mb{27/135}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(3)[108]
+ Sq(0,1)[108]}
\item[109]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{2}:$   [101]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/135]
\mb{26/135}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[104]}
\item[111]
{\rm
Sq(0,1)[105]}
\item[112]
{\rm
Sq(0,1)[106]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/135]
\mb{24/135}
\begin{gl}
\item[111]
{\rm
Sq(1,1)[111]
+ Sq(1,1)[109]}
\item[112]
{\rm
Sq(3)[114]
+ Sq(0,1)[114]
+ Sq(0,1)[112]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/135]
\mb{23/135}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[115]}
\item[116]
{\rm
Sq(0,1)[116]}
\item[117]
{\rm
Sq(3)[118]
+ Sq(0,1)[118]
+ Sq(3)[117]
+ Sq(0,1)[117]}
\\ $h_{2}:$   [114], [113]
\item[118]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\\ $h_{2}:$   [114], [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/135]
\mb{22/135}
\begin{gl}
\item[122]
{\rm
Sq(1)[127]
+ Sq(1)[125]}
\\ $h_{0}:$   [127], [125]
\\ $h_{1}:$   [122], [121]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [110], [109]
\\ $h_{4}:$   [90], [89]
\\ $h_{5}:$   [56], [55]
\\ $h_{6}:$   [22], [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/135]
\mb{21/135}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[125]}
\item[125]
{\rm
Sq(3)[126]}
\item[126]
{\rm
Sq(2)[128]}
\\ $h_{1}:$   [128]
\\ $h_{3}:$   [114]
\item[127]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{2}:$   [124]
\\ $h_{5}:$   [56]
\\ $h_{6}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/135]
\mb{20/135}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[132]}
\item[131]
{\rm
Sq(3)[135]
+ Sq(0,1)[135]}
\item[132]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{2}:$   [131]
\\ $h_{5}:$   [62]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/135]
\mb{19/135}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[137]}
\\ $h_{5}:$   [68]
\\ $h_{6}:$   [23]
\item[139]
{\rm
Sq(2)[140]}
\\ $h_{1}:$   [140]
\\ $h_{3}:$   [128]
\\ $h_{5}:$   [68]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/135]
\mb{18/135}
\begin{gl}
\item[143]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/135]
\mb{17/135}
\begin{gl}
\item[147]
{\rm
Sq(3)[150]
+ Sq(0,1)[150]
+ Sq(3)[147]}
\\ $h_{4}:$   [107]
\item[148]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{3}:$   [137], [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/135]
\mb{16/135}
\begin{gl}
\item[154]
{\rm
Sq(1)[157]
+ Sq(1)[156]}
\\ $h_{0}:$   [157], [156]
\\ $h_{3}:$   [132], [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/135]
\mb{15/135}
\begin{gl}
\item[155]
{\rm
Sq(3)[153]
+ Sq(0,1)[152]}
\item[156]
{\rm
Sq(3)[155]
+ Sq(0,1)[155]
+ Sq(0,1)[152]}
\\ $h_{4}:$   [110]
\item[157]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{3}:$   [133]
\\ $h_{4}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/135]
\mb{14/135}
\begin{gl}
\item[161]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\item[162]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\item[163]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [151]
\\ $h_{3}:$   [137]
\\ $h_{5}:$   [80]
\item[164]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{1}:$   [161]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/135]
\mb{13/135}
\begin{gl}
\item[164]
{\rm
Sq(2,1)[148]}
\item[165]
{\rm
Sq(3)[159]
+ Sq(0,1)[159]}
\\ $h_{5}:$   [80]
\item[166]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\item[167]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{3}:$   [140], [138]
\\ $h_{4}:$   [107]
\item[168]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{1}:$   [164], [163], [162]
\\ $h_{3}:$   [140], [137]
\\ $h_{4}:$   [108], [106]
\\ $h_{5}:$   [80]
\item[169]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{1}:$   [163]
\\ $h_{2}:$   [156]
\\ $h_{3}:$   [139]
\\ $h_{4}:$   [110], [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/135]
\mb{12/135}
\begin{gl}
\item[167]
{\rm
Sq(1,1)[165]
+ Sq(1,1)[164]
+ Sq(1,1)[163]
+ Sq(1,1)[160]}
\item[168]
{\rm
Sq(3)[167]}
\item[169]
{\rm
Sq(0,1)[168]
+ Sq(0,1)[167]}
\\ $h_{4}:$   [113]
\item[170]
{\rm
Sq(1)[175]
+ Sq(1)[173]}
\\ $h_{0}:$   [175], [173]
\\ $h_{2}:$   [160], [159]
\\ $h_{4}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/135]
\mb{11/135}
\begin{gl}
\item[173]
{\rm
Sq(1,1)[167]
+ Sq(1,1)[165]
+ Sq(1,1)[164]}
\item[174]
{\rm
Sq(2)[174]}
\\ $h_{1}:$   [174]
\\ $h_{3}:$   [150]
\\ $h_{4}:$   [121]
\item[175]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{4}:$   [122]
\item[176]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\item[177]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [167], [165], [164]
\\ $h_{3}:$   [149], [148]
\\ $h_{4}:$   [120]
\\ $h_{6}:$   [43]
\item[178]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [167], [165], [164]
\\ $h_{4}:$   [122], [120]
\\ $h_{5}:$   [91]
\\ $h_{6}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/135]
\mb{10/135}
\begin{gl}
\item[175]
{\rm
Sq(1,1)[160]
+ Sq(1,1)[159]
+ Sq(1,1)[157]}
\\ $h_{4}:$   [118]
\item[176]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[162]}
\item[177]
{\rm
Sq(3)[164]
+ Sq(0,1)[163]
+ Sq(3)[162]}
\\ $h_{2}:$   [159]
\item[178]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{2}:$   [159]
\\ $h_{4}:$   [118]
\\ $h_{5}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/135]
\mb{9/135}
\begin{gl}
\item[168]
{\rm
Sq(3)[144]}
\item[169]
{\rm
Sq(3)[145]}
\\ $h_{2}:$   [139]
\\ $h_{3}:$   [130]
\\ $h_{4}:$   [110]
\\ $h_{5}:$   [98]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/135]
\mb{8/135}
\begin{gl}
\item[150]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{3}:$   [115], [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/135]
\mb{7/135}
\begin{gl}
\item[128]
{\rm
Sq(5,1)[104]
+ Sq(5,1)[103]
+ Sq(5,1)[102]
+ Sq(1,0,1)[102]
+ Sq(8)[101]
+ Sq(5,1)[101]}
\\ $h_{3}:$   [101]
\item[129]
{\rm
Sq(1,1)[107]
+ Sq(1,1)[106]}
\\ $h_{3}:$   [102]
\item[130]
{\rm
Sq(3)[109]
+ Sq(0,1)[109]}
\\ $h_{6}:$   [49]
\item[131]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [110]
\\ $h_{3}:$   [104], [102]
\\ $h_{6}:$   [49]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/135]
\mb{6/135}
\begin{gl}
\item[111]
{\rm
Sq(3)[84]}
\\ $h_{3}:$   [80]
\item[112]
{\rm
Sq(2)[86]}
\\ $h_{1}:$   [86]
\\ $h_{6}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/135]
\mb{5/135}
\begin{gl}
\item[88]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [59]
\\ $h_{3}:$   [56]
\\ $h_{6}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/135]
\mb{4/135}
\begin{gl}
\item[63]
{\rm
Sq(3)[43]
+ Sq(0,1)[43]}
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/135]
\mb{3/135}
\begin{gl}
\item[45]
{\rm
Sq(2)[25]}
\\ $h_{1}:$   [25]
\\ $h_{3}:$   [23]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}



\dm{136}
\begin{bdl}
\item[67/136]
\mb{67/136}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/136]
\mb{66/136}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/136]
\mb{61/136}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/136]
\mb{60/136}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/136]
\mb{59/136}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/136]
\mb{58/136}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/136]
\mb{56/136}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/136]
\mb{53/136}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[19]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/136]
\mb{52/136}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/136]
\mb{51/136}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/136]
\mb{50/136}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[26]}
\item[24]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/136]
\mb{47/136}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]
+ Sq(3)[29]
+ Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/136]
\mb{45/136}
\begin{gl}
\item[36]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/136]
\mb{44/136}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/136]
\mb{43/136}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/136]
\mb{42/136}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/136]
\mb{41/136}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/136]
\mb{40/136}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/136]
\mb{38/136}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[53]}
\item[55]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/136]
\mb{37/136}
\begin{gl}
\item[56]
{\rm
Sq(3)[55]
+ Sq(0,1)[55]
+ Sq(0,1)[54]}
\item[57]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{1}:$   [58], [56]
\\ $h_{2}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/136]
\mb{36/136}
\begin{gl}
\item[59]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/136]
\mb{35/136}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[69]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/136]
\mb{34/136}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/136]
\mb{33/136}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/136]
\mb{32/136}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/136]
\mb{31/136}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]
+ Sq(3)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/136]
\mb{30/136}
\begin{gl}
\item[89]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{3}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/136]
\mb{29/136}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(0,1)[95]}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{1}:$   [97]
\item[96]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/136]
\mb{28/136}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[104]}
\item[100]
{\rm
Sq(0,1)[105]}
\item[101]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{3}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/136]
\mb{27/136}
\begin{gl}
\item[110]
{\rm
Sq(1)[116]
+ Sq(1)[113]}
\\ $h_{0}:$   [116], [113]
\\ $h_{1}:$   [111]
\\ $h_{2}:$   [108]
\\ $h_{4}:$   [73]
\item[111]
{\rm
Sq(1)[117]
+ Sq(1)[113]}
\\ $h_{0}:$   [117], [113]
\\ $h_{3}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/136]
\mb{26/136}
\begin{gl}
\item[113]
{\rm
Sq(1,1)[105]}
\item[114]
{\rm
Sq(0,1)[108]}
\item[115]
{\rm
Sq(0,1)[109]}
\item[116]
{\rm
Sq(1)[112]
+ Sq(1)[111]}
\\ $h_{0}:$   [112], [111]
\\ $h_{2}:$   [105]
\item[117]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/136]
\mb{25/136}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[109]
+ Sq(0,1)[108]}
\item[112]
{\rm
Sq(0,1)[110]
+ Sq(0,1)[108]}
\item[113]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/136]
\mb{24/136}
\begin{gl}
\item[113]
{\rm
Sq(1,1)[114]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/136]
\mb{23/136}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[119]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/136]
\mb{22/136}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[121]}
\item[124]
{\rm
Sq(3)[123]
+ Sq(0,1)[123]}
\item[125]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{1}:$   [126]
\\ $h_{3}:$   [113], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/136]
\mb{21/136}
\begin{gl}
\item[128]
{\rm
Sq(1,1)[126]
+ Sq(1,1)[125]}
\item[129]
{\rm
Sq(2)[131]}
\\ $h_{1}:$   [131]
\item[130]
{\rm
Sq(1)[134]
+ Sq(1)[133]}
\\ $h_{0}:$   [134], [133]
\\ $h_{3}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/136]
\mb{20/136}
\begin{gl}
\item[133]
{\rm
Sq(3,1)[129]
+ Sq(3,1)[128]
+ Sq(0,2)[128]}
\item[134]
{\rm
Sq(1,1)[132]}
\item[135]
{\rm
Sq(0,1)[136]}
\item[136]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{1}:$   [138]
\\ $h_{2}:$   [134]
\\ $h_{5}:$   [63]
\\ $h_{6}:$   [22]
\item[137]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{1}:$   [139], [138]
\\ $h_{2}:$   [135], [134]
\\ $h_{3}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/136]
\mb{19/136}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[139]}
\item[141]
{\rm
Sq(3)[142]
+ Sq(0,1)[142]
+ Sq(3)[141]
+ Sq(0,1)[141]}
\item[142]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{2}:$   [137]
\\ $h_{6}:$   [25]
\item[143]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{2}:$   [138], [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/136]
\mb{18/136}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[144]}
\\ $h_{6}:$   [28]
\item[145]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{2}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/136]
\mb{17/136}
\begin{gl}
\item[149]
{\rm
Sq(1,1)[149]
+ Sq(1,1)[148]
+ Sq(1,1)[147]}
\item[150]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{4}:$   [110]
\\ $h_{5}:$   [68], [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/136]
\mb{16/136}
\begin{gl}
\item[155]
{\rm
Sq(3)[152]
+ Sq(0,1)[152]
+ Sq(3)[150]}
\\ $h_{4}:$   [106]
\\ $h_{5}:$   [68]
\item[156]
{\rm
Sq(2)[156]
+ Sq(2)[155]}
\\ $h_{1}:$   [156], [155]
\\ $h_{4}:$   [107], [106]
\\ $h_{5}:$   [68]
\item[157]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{2}:$   [147]
\\ $h_{4}:$   [106]
\\ $h_{5}:$   [69], [68]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/136]
\mb{15/136}
\begin{gl}
\item[158]
{\rm
Sq(3)[159]
+ Sq(0,1)[159]
+ Sq(3)[158]
+ Sq(0,1)[158]
+ Sq(3)[157]
+ Sq(3)[156]
+ Sq(0,1)[156]}
\\ $h_{6}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/136]
\mb{14/136}
\begin{gl}
\item[165]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[162]
+ Sq(0,1)[161]
+ Sq(3)[160]
+ Sq(0,1)[160]}
\item[166]
{\rm
Sq(2)[164]}
\\ $h_{1}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/136]
\mb{13/136}
\begin{gl}
\item[170]
{\rm
Sq(1)[173]
+ Sq(1)[172]}
\\ $h_{0}:$   [173], [172]
\\ $h_{1}:$   [169], [168], [167]
\\ $h_{3}:$   [143]
\\ $h_{4}:$   [112], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/136]
\mb{12/136}
\begin{gl}
\item[171]
{\rm
Sq(2,1)[161]
+ Sq(5)[160]
+ Sq(5)[159]
+ Sq(2,1)[159]}
\item[172]
{\rm
Sq(1,1)[167]}
\item[173]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{3}:$   [148]
\\ $h_{4}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/136]
\mb{11/136}
\begin{gl}
\item[179]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\item[180]
{\rm
Sq(1)[182]
+ Sq(1)[180]}
\\ $h_{0}:$   [182], [180]
\\ $h_{1}:$   [175]
\\ $h_{2}:$   [169]
\\ $h_{4}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/136]
\mb{10/136}
\begin{gl}
\item[179]
{\rm
Sq(5)[159]
+ Sq(2,1)[158]}
\item[180]
{\rm
Sq(1,1)[163]}
\item[181]
{\rm
Sq(2)[168]}
\\ $h_{1}:$   [168]
\\ $h_{3}:$   [146], [145]
\\ $h_{5}:$   [99]
\item[182]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{4}:$   [119]
\item[183]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [163]
\\ $h_{3}:$   [146], [145]
\\ $h_{4}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/136]
\mb{9/136}
\begin{gl}
\item[170]
{\rm
Sq(5)[143]
+ Sq(2,1)[143]
+ Sq(5)[141]
+ Sq(2,1)[141]}
\item[171]
{\rm
Sq(3)[148]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/136]
\mb{8/136}
\begin{gl}
\item[151]
{\rm
Sq(1,1)[126]
+ Sq(1,1)[124]}
\\ $h_{4}:$   [102], [101]
\item[152]
{\rm
Sq(2)[130]}
\\ $h_{1}:$   [130]
\\ $h_{6}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/136]
\mb{6/136}
\begin{gl}
\item[113]
{\rm
Sq(8)[81]
+ Sq(5,1)[81]
+ Sq(2,2)[81]
+ Sq(1,0,1)[81]}
\\ $h_{3}:$   [81]
\item[114]
{\rm
Sq(3)[87]
+ Sq(0,1)[87]}
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/136]
\mb{5/136}
\begin{gl}
\item[89]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/136]
\mb{4/136}
\begin{gl}
\item[64]
{\rm
Sq(2)[45]}
\\ $h_{1}:$   [45]
\\ $h_{2}:$   [43]
\\ $h_{3}:$   [40]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}



\dm{137}
\begin{bdl}
\item[69/137]
\mb{69/137}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/137]
\mb{68/137}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/137]
\mb{67/137}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/137]
\mb{66/137}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/137]
\mb{65/137}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/137]
\mb{64/137}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/137]
\mb{59/137}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/137]
\mb{58/137}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/137]
\mb{55/137}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/137]
\mb{52/137}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/137]
\mb{51/137}
\begin{gl}
\item[22]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/137]
\mb{50/137}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/137]
\mb{49/137}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/137]
\mb{48/137}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/137]
\mb{47/137}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/137]
\mb{46/137}
\begin{gl}
\item[34]
{\rm
Sq(3)[33]}
\item[35]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/137]
\mb{43/137}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]
+ Sq(0,1)[46]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/137]
\mb{42/137}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/137]
\mb{40/137}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/137]
\mb{39/137}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/137]
\mb{37/137}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/137]
\mb{36/137}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/137]
\mb{35/137}
\begin{gl}
\item[67]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/137]
\mb{34/137}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/137]
\mb{33/137}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/137]
\mb{32/137}
\begin{gl}
\item[79]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/137]
\mb{31/137}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[86]
+ Sq(0,1)[85]}
\item[84]
{\rm
Sq(0,1)[87]
+ Sq(0,1)[85]}
\item[85]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]
+ Sq(3)[86]
+ Sq(3)[85]
+ Sq(0,1)[85]}
\item[86]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/137]
\mb{30/137}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[90]}
\item[91]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/137]
\mb{29/137}
\begin{gl}
\item[97]
{\rm
Sq(1)[105]
+ Sq(1)[104]}
\\ $h_{0}:$   [105], [104]
\\ $h_{1}:$   [100]
\\ $h_{3}:$   [84]
\\ $h_{4}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/137]
\mb{28/137}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[107]
+ Sq(0,1)[106]}
\item[103]
{\rm
Sq(0,1)[108]
+ Sq(0,1)[106]}
\item[104]
{\rm
Sq(3)[109]
+ Sq(0,1)[109]
+ Sq(0,1)[106]}
\item[105]
{\rm
Sq(1)[114]
+ Sq(1)[112]}
\\ $h_{0}:$   [114], [112]
\\ $h_{3}:$   [93], [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/137]
\mb{27/137}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[111]
+ Sq(0,1)[110]}
\item[113]
{\rm
Sq(0,1)[112]
+ Sq(0,1)[110]}
\item[114]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{3}:$   [99], [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/137]
\mb{26/137}
\begin{gl}
\item[118]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{3}:$   [97], [96], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/137]
\mb{25/137}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[111]}
\item[115]
{\rm
Sq(0,1)[112]}
\item[116]
{\rm
Sq(2)[113]}
\\ $h_{1}:$   [113]
\item[117]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/137]
\mb{24/137}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[115]}
\item[115]
{\rm
Sq(0,1)[116]}
\item[116]
{\rm
Sq(3)[118]
+ Sq(3)[117]
+ Sq(3)[116]
+ Sq(3)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/137]
\mb{23/137}
\begin{gl}
\item[120]
{\rm
Sq(1,1)[119]}
\item[121]
{\rm
Sq(2)[124]}
\\ $h_{1}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/137]
\mb{22/137}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[125]
+ Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/137]
\mb{21/137}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(1)[140]
+ Sq(1)[138]}
\\ $h_{0}:$   [140], [138]
\\ $h_{1}:$   [134], [133]
\\ $h_{2}:$   [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/137]
\mb{20/137}
\begin{gl}
\item[138]
{\rm
Sq(3)[138]}
\item[139]
{\rm
Sq(2)[141]}
\\ $h_{1}:$   [141]
\item[140]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/137]
\mb{19/137}
\begin{gl}
\item[144]
{\rm
Sq(1,1)[142]
+ Sq(1,1)[140]
+ Sq(1,1)[139]}
\item[145]
{\rm
Sq(3)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/137]
\mb{18/137}
\begin{gl}
\item[146]
{\rm
Sq(1,1)[144]}
\item[147]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [149]
\\ $h_{2}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/137]
\mb{17/137}
\begin{gl}
\item[151]
{\rm
Sq(1,1)[152]
+ Sq(1,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/137]
\mb{16/137}
\begin{gl}
\item[158]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{1}:$   [158]
\\ $h_{2}:$   [152]
\\ $h_{4}:$   [109]
\\ $h_{5}:$   [72], [71]
\\ $h_{6}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/137]
\mb{15/137}
\begin{gl}
\item[159]
{\rm
Sq(2)[165]}
\\ $h_{1}:$   [165]
\\ $h_{3}:$   [142]
\item[160]
{\rm
Sq(2)[166]}
\\ $h_{1}:$   [166]
\\ $h_{5}:$   [79]
\item[161]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{2}:$   [157]
\\ $h_{5}:$   [79]
\\ $h_{6}:$   [36]
\item[162]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{2}:$   [159], [158], [156]
\\ $h_{6}:$   [36]
\item[163]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{2}:$   [159]
\\ $h_{3}:$   [143], [141], [140]
\\ $h_{5}:$   [79]
\\ $h_{6}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/137]
\mb{14/137}
\begin{gl}
\item[167]
{\rm
Sq(3)[166]
+ Sq(0,1)[166]
+ Sq(3)[165]
+ Sq(3)[164]}
\\ $h_{6}:$   [37]
\item[168]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [161], [159]
\\ $h_{6}:$   [37]
\item[169]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{2}:$   [161]
\\ $h_{3}:$   [145], [144], [142]
\\ $h_{6}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/137]
\mb{13/137}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[167]}
\item[172]
{\rm
Sq(3)[170]
+ Sq(0,1)[170]
+ Sq(0,1)[169]
+ Sq(0,1)[168]}
\\ $h_{3}:$   [146], [145]
\item[173]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{1}:$   [172]
\\ $h_{2}:$   [162]
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [115]
\item[174]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{1}:$   [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/137]
\mb{12/137}
\begin{gl}
\item[174]
{\rm
Sq(3)[174]
+ Sq(3)[173]}
\\ $h_{4}:$   [118]
\item[175]
{\rm
Sq(3)[178]
+ Sq(0,1)[178]
+ Sq(3)[177]
+ Sq(0,1)[177]
+ Sq(3)[176]
+ Sq(0,1)[176]
+ Sq(3)[175]
+ Sq(0,1)[175]}
\\ $h_{3}:$   [153]
\item[176]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/137]
\mb{11/137}
\begin{gl}
\item[181]
{\rm
Sq(3)[176]
+ Sq(0,1)[176]
+ Sq(3)[175]}
\item[182]
{\rm
Sq(3)[178]
+ Sq(0,1)[178]
+ Sq(3)[177]
+ Sq(0,1)[177]
+ Sq(0,1)[175]}
\\ $h_{3}:$   [155]
\item[183]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{1}:$   [179]
\\ $h_{3}:$   [158], [156], [155]
\item[184]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{1}:$   [179]
\\ $h_{3}:$   [157], [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/137]
\mb{10/137}
\begin{gl}
\item[184]
{\rm
Sq(1,1)[167]}
\\ $h_{3}:$   [149]
\item[185]
{\rm
Sq(2)[170]}
\\ $h_{1}:$   [170]
\item[186]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/137]
\mb{9/137}
\begin{gl}
\item[172]
{\rm
Sq(2,1)[144]}
\item[173]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{1}:$   [152]
\\ $h_{6}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/137]
\mb{8/137}
\begin{gl}
\item[153]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{6}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/137]
\mb{7/137}
\begin{gl}
\item[132]
{\rm
Sq(3)[111]
+ Sq(0,1)[111]}
\\ $h_{3}:$   [105]
\\ $h_{5}:$   [87]
\\ $h_{6}:$   [50]
\item[133]
{\rm
Sq(3)[112]}
\\ $h_{6}:$   [51]
\item[134]
{\rm
Sq(2)[114]}
\\ $h_{1}:$   [114]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}



\dm{138}
\begin{bdl}
\item[70/138]
\mb{70/138}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/138]
\mb{65/138}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/138]
\mb{64/138}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/138]
\mb{63/138}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/138]
\mb{62/138}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/138]
\mb{61/138}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/138]
\mb{60/138}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/138]
\mb{57/138}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/138]
\mb{54/138}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/138]
\mb{51/138}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/138]
\mb{48/138}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/138]
\mb{47/138}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/138]
\mb{46/138}
\begin{gl}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [33]
\item[37]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/138]
\mb{45/138}
\begin{gl}
\item[37]
{\rm
Sq(3)[36]}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/138]
\mb{44/138}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/138]
\mb{43/138}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/138]
\mb{42/138}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/138]
\mb{41/138}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/138]
\mb{40/138}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/138]
\mb{39/138}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[54]}
\item[53]
{\rm
Sq(0,1)[55]}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/138]
\mb{38/138}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\item[57]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/138]
\mb{37/138}
\begin{gl}
\item[60]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/138]
\mb{36/138}
\begin{gl}
\item[61]
{\rm
Sq(1,1)[63]}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/138]
\mb{35/138}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[72]
+ Sq(0,1)[71]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/138]
\mb{33/138}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(0,1)[78]
+ Sq(0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/138]
\mb{32/138}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/138]
\mb{31/138}
\begin{gl}
\item[87]
{\rm
Sq(3)[89]
+ Sq(0,1)[89]}
\item[88]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [90]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/138]
\mb{30/138}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(0,1)[93]}
\item[94]
{\rm
Sq(0,1)[94]}
\item[95]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/138]
\mb{29/138}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[99]}
\item[99]
{\rm
Sq(0,1)[100]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/138]
\mb{28/138}
\begin{gl}
\item[106]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [95]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/138]
\mb{27/138}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[115]
+ Sq(0,1)[114]}
\item[116]
{\rm
Sq(3)[116]
+ Sq(0,1)[116]
+ Sq(0,1)[114]
+ Sq(3)[113]}
\item[117]
{\rm
Sq(1)[123]
+ Sq(1)[121]
+ Sq(1)[120]
+ Sq(1)[119]}
\\ $h_{0}:$   [123], [121], [120], [119]
\\ $h_{2}:$   [111]
\\ $h_{3}:$   [100]
\\ $h_{4}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/138]
\mb{26/138}
\begin{gl}
\item[119]
{\rm
Sq(2,1)[108]}
\item[120]
{\rm
Sq(0,1)[111]}
\item[121]
{\rm
Sq(0,1)[112]}
\item[122]
{\rm
Sq(2)[116]
+ Sq(2)[114]}
\\ $h_{1}:$   [116], [114]
\item[123]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{3}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/138]
\mb{25/138}
\begin{gl}
\item[118]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/138]
\mb{24/138}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[119]}
\item[118]
{\rm
Sq(1)[124]
+ Sq(1)[122]}
\\ $h_{0}:$   [124], [122]
\\ $h_{1}:$   [121]
\item[119]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/138]
\mb{23/138}
\begin{gl}
\item[122]
{\rm
Sq(3,1)[117]
+ Sq(3,1)[116]
+ Sq(0,2)[115]}
\item[123]
{\rm
Sq(0,1)[123]}
\item[124]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\item[125]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/138]
\mb{22/138}
\begin{gl}
\item[127]
{\rm
Sq(3)[129]}
\item[128]
{\rm
Sq(3)[130]
+ Sq(0,1)[130]
+ Sq(0,1)[128]}
\item[129]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/138]
\mb{21/138}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[134]}
\item[134]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/138]
\mb{20/138}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[140]}
\item[142]
{\rm
Sq(3)[142]
+ Sq(0,1)[142]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/138]
\mb{19/138}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[144]}
\\ $h_{5}:$   [72]
\\ $h_{6}:$   [26]
\item[147]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{5}:$   [72]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/138]
\mb{18/138}
\begin{gl}
\item[148]
{\rm
Sq(1,1)[148]}
\item[149]
{\rm
Sq(3)[149]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/138]
\mb{17/138}
\begin{gl}
\item[152]
{\rm
Sq(1,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/138]
\mb{16/138}
\begin{gl}
\item[159]
{\rm
Sq(5)[153]
+ Sq(2,1)[153]
+ Sq(5)[151]
+ Sq(2,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/138]
\mb{15/138}
\begin{gl}
\item[164]
{\rm
Sq(1,1)[164]
+ Sq(1,1)[162]
+ Sq(1,1)[161]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/138]
\mb{14/138}
\begin{gl}
\item[170]
{\rm
Sq(1,1)[166]
+ Sq(4)[164]
+ Sq(1,1)[164]}
\\ $h_{2}:$   [164]
\\ $h_{4}:$   [116]
\\ $h_{5}:$   [85]
\item[171]
{\rm
Sq(1)[177]
+ Sq(1)[175]}
\\ $h_{0}:$   [177], [175]
\\ $h_{1}:$   [172], [171]
\\ $h_{3}:$   [148], [146]
\\ $h_{4}:$   [116]
\\ $h_{5}:$   [85]
\item[172]
{\rm
Sq(1)[178]
+ Sq(1)[175]}
\\ $h_{0}:$   [178], [175]
\\ $h_{1}:$   [172]
\\ $h_{2}:$   [166], [164]
\\ $h_{3}:$   [148], [146]
\\ $h_{4}:$   [116]
\\ $h_{5}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/138]
\mb{13/138}
\begin{gl}
\item[175]
{\rm
Sq(3)[172]
+ Sq(0,1)[171]}
\\ $h_{5}:$   [85]
\item[176]
{\rm
Sq(2)[175]}
\\ $h_{1}:$   [175]
\\ $h_{2}:$   [168], [167]
\\ $h_{3}:$   [149], [148]
\\ $h_{4}:$   [116]
\\ $h_{5}:$   [85]
\item[177]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{3}:$   [151]
\\ $h_{5}:$   [85]
\item[178]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [167]
\\ $h_{3}:$   [151]
\\ $h_{5}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/138]
\mb{12/138}
\begin{gl}
\item[177]
{\rm
Sq(1,1)[175]
+ Sq(1,1)[173]}
\\ $h_{3}:$   [156]
\item[178]
{\rm
Sq(1,1)[178]
+ Sq(1,1)[176]}
\\ $h_{3}:$   [156]
\item[179]
{\rm
Sq(2)[181]}
\\ $h_{1}:$   [181]
\\ $h_{4}:$   [120], [119]
\item[180]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{2}:$   [175], [173]
\\ $h_{3}:$   [157]
\\ $h_{4}:$   [123], [121]
\item[181]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\\ $h_{2}:$   [175], [173]
\\ $h_{3}:$   [157]
\\ $h_{4}:$   [123], [121], [120], [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/138]
\mb{11/138}
\begin{gl}
\item[185]
{\rm
Sq(2)[185]}
\\ $h_{1}:$   [185]
\\ $h_{3}:$   [161]
\\ $h_{4}:$   [125]
\item[186]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\\ $h_{2}:$   [175]
\\ $h_{4}:$   [126], [124]
\item[187]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{2}:$   [175]
\\ $h_{4}:$   [126], [124]
\item[188]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [178], [177], [176], [175]
\\ $h_{3}:$   [162], [161], [160]
\\ $h_{4}:$   [125]
\\ $h_{5}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/138]
\mb{10/138}
\begin{gl}
\item[187]
{\rm
Sq(1,1)[169]
+ Sq(1,1)[168]}
\\ $h_{4}:$   [121]
\item[188]
{\rm
Sq(3)[170]}
\\ $h_{4}:$   [121]
\item[189]
{\rm
Sq(2)[172]}
\\ $h_{1}:$   [172]
\\ $h_{2}:$   [168]
\\ $h_{3}:$   [154], [153]
\\ $h_{5}:$   [102]
\item[190]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{4}:$   [122], [121]
\item[191]
{\rm
Sq(1)[176]
+ Sq(1)[174]}
\\ $h_{0}:$   [176], [174]
\\ $h_{2}:$   [168]
\\ $h_{3}:$   [154]
\\ $h_{5}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/138]
\mb{9/138}
\begin{gl}
\item[174]
{\rm
Sq(2,1)[147]}
\item[175]
{\rm
Sq(3)[152]
+ Sq(3)[151]}
\\ $h_{4}:$   [113]
\item[176]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\item[177]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{3}:$   [137], [136], [135]
\\ $h_{4}:$   [113]
\\ $h_{5}:$   [101]
\\ $h_{6}:$   [54], [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/138]
\mb{8/138}
\begin{gl}
\item[154]
{\rm
Sq(1,1)[130]}
\item[155]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{3}:$   [119]
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [53]
\item[156]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{1}:$   [134]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/138]
\mb{7/138}
\begin{gl}
\item[135]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\item[136]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/138]
\mb{6/138}
\begin{gl}
\item[115]
{\rm
Sq(2,1)[86]}
\item[116]
{\rm
Sq(3)[89]}
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}



\dm{139}
\begin{bdl}
\item[71/139]
\mb{71/139}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/139]
\mb{70/139}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/139]
\mb{69/139}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/139]
\mb{61/139}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/139]
\mb{60/139}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/139]
\mb{59/139}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/139]
\mb{56/139}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/139]
\mb{53/139}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/139]
\mb{52/139}
\begin{gl}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/139]
\mb{51/139}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/139]
\mb{50/139}
\begin{gl}
\item[26]
{\rm
Sq(3)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/139]
\mb{47/139}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/139]
\mb{45/139}
\begin{gl}
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/139]
\mb{44/139}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/139]
\mb{43/139}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/139]
\mb{42/139}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/139]
\mb{41/139}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/139]
\mb{40/139}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/139]
\mb{39/139}
\begin{gl}
\item[55]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/139]
\mb{38/139}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[58]}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/139]
\mb{37/139}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[63]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/139]
\mb{36/139}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\item[65]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/139]
\mb{35/139}
\begin{gl}
\item[69]
{\rm
Sq(3)[73]}
\item[70]
{\rm
Sq(0,1)[74]
+ Sq(0,1)[73]}
\item[71]
{\rm
Sq(0,1)[75]}
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/139]
\mb{34/139}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/139]
\mb{32/139}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/139]
\mb{31/139}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/139]
\mb{29/139}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[102]}
\item[101]
{\rm
Sq(0,1)[103]}
\item[102]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/139]
\mb{28/139}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[112]}
\item[108]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/139]
\mb{27/139}
\begin{gl}
\item[118]
{\rm
Sq(1)[126]
+ Sq(1)[124]}
\\ $h_{0}:$   [126], [124]
\\ $h_{1}:$   [122], [121], [119]
\\ $h_{2}:$   [117], [113]
\\ $h_{3}:$   [105], [103], [102]
\item[119]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{1}:$   [121], [120], [119]
\\ $h_{2}:$   [116], [113]
\\ $h_{3}:$   [105], [104], [103], [102], [101]
\\ $h_{4}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/139]
\mb{26/139}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[114]}
\item[125]
{\rm
Sq(0,1)[115]}
\item[126]
{\rm
Sq(1)[122]
+ Sq(1)[119]}
\\ $h_{0}:$   [122], [119]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [103]
\item[127]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{2}:$   [112], [111]
\\ $h_{3}:$   [103], [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/139]
\mb{25/139}
\begin{gl}
\item[119]
{\rm
Sq(2,1)[112]
+ Sq(2,1)[111]}
\item[120]
{\rm
Sq(0,1)[114]}
\item[121]
{\rm
Sq(0,1)[115]}
\item[122]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [104]
\item[123]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{3}:$   [104], [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/139]
\mb{24/139}
\begin{gl}
\item[120]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{3}:$   [111]
\item[121]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{3}:$   [111], [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/139]
\mb{23/139}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[126]}
\item[127]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\item[128]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/139]
\mb{22/139}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[131]}
\item[131]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\item[132]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/139]
\mb{21/139}
\begin{gl}
\item[135]
{\rm
Sq(3)[139]
+ Sq(3)[138]}
\item[136]
{\rm
Sq(3)[140]
+ Sq(0,1)[140]
+ Sq(3)[138]
+ Sq(0,1)[138]}
\item[137]
{\rm
Sq(2)[142]}
\\ $h_{1}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/139]
\mb{20/139}
\begin{gl}
\item[143]
{\rm
Sq(1,1)[140]}
\item[144]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [142]
\\ $h_{5}:$   [68], [67]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/139]
\mb{19/139}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[146]}
\item[149]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{2}:$   [144]
\\ $h_{5}:$   [74]
\\ $h_{6}:$   [28]
\item[150]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{2}:$   [145]
\item[151]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{1}:$   [148]
\\ $h_{2}:$   [144]
\\ $h_{4}:$   [115], [114]
\\ $h_{6}:$   [29], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/139]
\mb{18/139}
\begin{gl}
\item[150]
{\rm
Sq(3)[151]}
\\ $h_{5}:$   [76]
\\ $h_{6}:$   [30]
\item[151]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{2}:$   [149]
\item[152]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{4}:$   [121], [118]
\\ $h_{6}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/139]
\mb{17/139}
\begin{gl}
\item[153]
{\rm
Sq(3,1)[152]
+ Sq(3,1)[151]
+ Sq(0,2)[151]}
\item[154]
{\rm
Sq(1,1)[157]}
\item[155]
{\rm
Sq(1)[160]}
\\ $h_{0}:$   [160]
\item[156]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{4}:$   [121]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/139]
\mb{16/139}
\begin{gl}
\item[160]
{\rm
Sq(1,1)[158]}
\item[161]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[162]
+ Sq(0,1)[162]
+ Sq(3)[160]}
\\ $h_{5}:$   [73]
\item[162]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{4}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/139]
\mb{15/139}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[167]}
\\ $h_{5}:$   [82]
\\ $h_{6}:$   [38], [37]
\item[166]
{\rm
Sq(1)[176]
+ Sq(1)[175]
+ Sq(1)[173]}
\\ $h_{0}:$   [176], [175], [173]
\\ $h_{4}:$   [119], [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/139]
\mb{14/139}
\begin{gl}
\item[173]
{\rm
Sq(5)[166]
+ Sq(2,1)[166]
+ Sq(5)[164]
+ Sq(2,1)[164]}
\item[174]
{\rm
Sq(0,1)[172]
+ Sq(3)[171]}
\\ $h_{3}:$   [150]
\item[175]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]
+ Sq(3)[173]
+ Sq(0,1)[173]
+ Sq(0,1)[171]}
\\ $h_{3}:$   [150]
\\ $h_{4}:$   [121]
\item[176]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{3}:$   [150]
\\ $h_{4}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/139]
\mb{13/139}
\begin{gl}
\item[179]
{\rm
Sq(2)[177]}
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [172]
\\ $h_{3}:$   [155]
\item[180]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{1}:$   [179]
\\ $h_{2}:$   [171]
\\ $h_{4}:$   [119]
\item[181]
{\rm
Sq(1)[184]
+ Sq(1)[183]}
\\ $h_{0}:$   [184], [183]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/139]
\mb{12/139}
\begin{gl}
\item[182]
{\rm
Sq(3)[181]}
\item[183]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{3}:$   [159]
\\ $h_{4}:$   [126], [125]
\item[184]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{3}:$   [159]
\\ $h_{4}:$   [126], [125]
\item[185]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [179]
\\ $h_{3}:$   [164], [159]
\\ $h_{4}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/139]
\mb{11/139}
\begin{gl}
\item[189]
{\rm
Sq(1,1)[182]}
\item[190]
{\rm
Sq(1,1)[183]
+ Sq(1,1)[181]
+ Sq(1,1)[179]}
\item[191]
{\rm
Sq(3)[186]
+ Sq(0,1)[186]
+ Sq(3)[185]}
\\ $h_{2}:$   [179]
\\ $h_{3}:$   [165]
\item[192]
{\rm
Sq(2)[188]
+ Sq(2)[187]}
\\ $h_{1}:$   [188], [187]
\\ $h_{2}:$   [179]
\\ $h_{3}:$   [165]
\\ $h_{4}:$   [128], [127]
\item[193]
{\rm
Sq(1)[194]
+ Sq(1)[192]}
\\ $h_{0}:$   [194], [192]
\\ $h_{1}:$   [187]
\\ $h_{2}:$   [182], [180], [179]
\\ $h_{3}:$   [165], [164]
\\ $h_{4}:$   [131], [130], [129], [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/139]
\mb{10/139}
\begin{gl}
\item[192]
{\rm
Sq(2,1)[168]}
\\ $h_{6}:$   [51]
\item[193]
{\rm
Sq(2)[174]}
\\ $h_{1}:$   [174]
\\ $h_{3}:$   [158]
\\ $h_{4}:$   [123]
\item[194]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{2}:$   [170]
\\ $h_{4}:$   [125], [124], [123]
\\ $h_{6}:$   [51]
\item[195]
{\rm
Sq(1)[181]
+ Sq(1)[178]}
\\ $h_{0}:$   [181], [178]
\\ $h_{2}:$   [171], [170]
\\ $h_{3}:$   [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/139]
\mb{9/139}
\begin{gl}
\item[178]
{\rm
Sq(3,1)[148]
+ Sq(3,1)[146]}
\\ $h_{4}:$   [114]
\item[179]
{\rm
Sq(1,1)[151]}
\\ $h_{4}:$   [114]
\item[180]
{\rm
Sq(2)[154]}
\\ $h_{1}:$   [154]
\\ $h_{3}:$   [141], [139]
\item[181]
{\rm
Sq(1)[158]
+ Sq(1)[157]}
\\ $h_{0}:$   [158], [157]
\\ $h_{3}:$   [143], [141], [139]
\\ $h_{4}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/139]
\mb{8/139}
\begin{gl}
\item[157]
{\rm
Sq(3)[133]
+ Sq(0,1)[133]}
\\ $h_{4}:$   [103]
\item[158]
{\rm
Sq(1)[139]
+ Sq(1)[137]}
\\ $h_{0}:$   [139], [137]
\\ $h_{3}:$   [123]
\\ $h_{4}:$   [103]
\item[159]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [122]
\\ $h_{4}:$   [105], [103]
\\ $h_{5}:$   [95]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/139]
\mb{7/139}
\begin{gl}
\item[137]
{\rm
Sq(1,1)[114]}
\item[138]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\\ $h_{3}:$   [107], [106]
\\ $h_{5}:$   [89]
\\ $h_{6}:$   [53]
\item[139]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{3}:$   [107]
\item[140]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{3}:$   [106]
\\ $h_{4}:$   [94]
\\ $h_{5}:$   [89]
\\ $h_{6}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/139]
\mb{6/139}
\begin{gl}
\item[117]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\item[118]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/139]
\mb{5/139}
\begin{gl}
\item[90]
{\rm
Sq(6)[61]
+ Sq(0,2)[61]}
\item[91]
{\rm
Sq(3,1)[62]
+ Sq(3,1)[61]}
\end{gl}
\end{bdl}



\dm{140}
\begin{bdl}
\item[66/140]
\mb{66/140}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/140]
\mb{65/140}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/140]
\mb{64/140}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/140]
\mb{58/140}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/140]
\mb{55/140}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/140]
\mb{54/140}
\begin{gl}
\item[19]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/140]
\mb{53/140}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/140]
\mb{52/140}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]
+ Sq(1)[25]}
\\ $h_{0}:$   [26], [25]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/140]
\mb{51/140}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/140]
\mb{50/140}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/140]
\mb{49/140}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\item[32]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/140]
\mb{48/140}
\begin{gl}
\item[32]
{\rm
Sq(1,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/140]
\mb{47/140}
\begin{gl}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/140]
\mb{46/140}
\begin{gl}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(0,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/140]
\mb{43/140}
\begin{gl}
\item[47]
{\rm
Sq(3)[51]
+ Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]
+ Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/140]
\mb{42/140}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/140]
\mb{40/140}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/140]
\mb{39/140}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/140]
\mb{38/140}
\begin{gl}
\item[61]
{\rm
Sq(2)[62]
+ Sq(2)[61]}
\\ $h_{1}:$   [62], [61]
\item[62]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{3}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/140]
\mb{37/140}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]
+ Sq(3)[61]}
\item[65]
{\rm
Sq(0,1)[63]
+ Sq(3)[61]
+ Sq(0,1)[61]}
\item[66]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/140]
\mb{36/140}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[68]}
\item[67]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/140]
\mb{35/140}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\\ $h_{3}:$   [67]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/140]
\mb{34/140}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[78]
+ Sq(1,1)[77]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/140]
\mb{33/140}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[80]}
\item[82]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/140]
\mb{32/140}
\begin{gl}
\item[86]
{\rm
Sq(1)[93]
+ Sq(1)[92]}
\\ $h_{0}:$   [93], [92]
\\ $h_{2}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/140]
\mb{31/140}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(0,1)[93]}
\item[92]
{\rm
Sq(3)[95]
+ Sq(0,1)[95]
+ Sq(0,1)[94]}
\item[93]
{\rm
Sq(1)[98]
+ Sq(1)[96]}
\\ $h_{0}:$   [98], [96]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/140]
\mb{30/140}
\begin{gl}
\item[96]
{\rm
Sq(1,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\item[98]
{\rm
Sq(0,1)[99]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/140]
\mb{28/140}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[115]}
\item[110]
{\rm
Sq(0,1)[116]}
\item[111]
{\rm
Sq(3)[117]
+ Sq(0,1)[117]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/140]
\mb{27/140}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[119]}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/140]
\mb{25/140}
\begin{gl}
\item[124]
{\rm
Sq(1,1)[116]}
\item[125]
{\rm
Sq(0,1)[117]}
\item[126]
{\rm
Sq(1)[124]
+ Sq(1)[123]}
\\ $h_{0}:$   [124], [123]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/140]
\mb{24/140}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[123]}
\item[123]
{\rm
Sq(3)[124]
+ Sq(0,1)[124]
+ Sq(3)[122]}
\item[124]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{3}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/140]
\mb{23/140}
\begin{gl}
\item[129]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/140]
\mb{22/140}
\begin{gl}
\item[133]
{\rm
Sq(3,1)[127]
+ Sq(3,1)[126]
+ Sq(0,2)[125]
+ Sq(3,1)[124]}
\item[134]
{\rm
Sq(0,1)[133]}
\item[135]
{\rm
Sq(2)[137]}
\\ $h_{1}:$   [137]
\item[136]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [118]
\item[137]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{1}:$   [136]
\\ $h_{3}:$   [120]
\\ $h_{4}:$   [101], [100]
\\ $h_{5}:$   [67], [65]
\\ $h_{6}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/140]
\mb{21/140}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[141]}
\item[139]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\item[140]
{\rm
Sq(1)[147]
+ Sq(1)[146]}
\\ $h_{0}:$   [147], [146]
\\ $h_{3}:$   [127]
\\ $h_{4}:$   [108]
\\ $h_{5}:$   [68], [65]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/140]
\mb{20/140}
\begin{gl}
\item[145]
{\rm
Sq(1,1)[145]}
\item[146]
{\rm
Sq(1)[154]
+ Sq(1)[153]}
\\ $h_{0}:$   [154], [153]
\item[147]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{3}:$   [134]
\\ $h_{4}:$   [114]
\\ $h_{5}:$   [71]
\\ $h_{6}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/140]
\mb{19/140}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[148]}
\item[153]
{\rm
Sq(3)[149]
+ Sq(0,1)[149]}
\item[154]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\item[155]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{3}:$   [137]
\\ $h_{4}:$   [117]
\\ $h_{5}:$   [76]
\\ $h_{6}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/140]
\mb{18/140}
\begin{gl}
\item[153]
{\rm
Sq(1,1)[151]}
\item[154]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{1}:$   [154]
\\ $h_{2}:$   [151]
\item[155]
{\rm
Sq(1)[160]
+ Sq(1)[157]}
\\ $h_{0}:$   [160], [157]
\\ $h_{4}:$   [123]
\\ $h_{5}:$   [80]
\\ $h_{6}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/140]
\mb{17/140}
\begin{gl}
\item[157]
{\rm
Sq(1,1)[158]}
\\ $h_{6}:$   [33]
\item[158]
{\rm
Sq(2)[160]}
\\ $h_{1}:$   [160]
\item[159]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\item[160]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{4}:$   [125], [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/140]
\mb{16/140}
\begin{gl}
\item[163]
{\rm
Sq(1,1)[162]}
\item[164]
{\rm
Sq(0,1)[164]}
\item[165]
{\rm
Sq(1)[169]
+ Sq(1)[168]}
\\ $h_{0}:$   [169], [168]
\\ $h_{4}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/140]
\mb{15/140}
\begin{gl}
\item[167]
{\rm
Sq(2)[175]
+ Sq(2)[174]}
\\ $h_{1}:$   [175], [174]
\\ $h_{3}:$   [153]
\\ $h_{4}:$   [123]
\\ $h_{5}:$   [84]
\item[168]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [168]
\\ $h_{5}:$   [83]
\\ $h_{6}:$   [39]
\item[169]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{2}:$   [168]
\\ $h_{4}:$   [122]
\\ $h_{5}:$   [83]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/140]
\mb{14/140}
\begin{gl}
\item[177]
{\rm
Sq(0,1)[175]}
\\ $h_{5}:$   [87]
\\ $h_{6}:$   [38]
\item[178]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{2}:$   [171]
\\ $h_{6}:$   [38]
\item[179]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{2}:$   [171]
\\ $h_{6}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/140]
\mb{13/140}
\begin{gl}
\item[182]
{\rm
Sq(3)[179]
+ Sq(3)[178]
+ Sq(3)[177]}
\item[183]
{\rm
Sq(3)[181]
+ Sq(0,1)[181]
+ Sq(3)[180]
+ Sq(0,1)[180]
+ Sq(3)[178]
+ Sq(3)[177]}
\\ $h_{4}:$   [125], [124]
\item[184]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\item[185]
{\rm
Sq(1)[189]
+ Sq(1)[187]}
\\ $h_{0}:$   [189], [187]
\\ $h_{2}:$   [176], [174]
\\ $h_{4}:$   [128], [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/140]
\mb{12/140}
\begin{gl}
\item[186]
{\rm
Sq(1,1)[181]}
\item[187]
{\rm
Sq(4)[181]}
\\ $h_{2}:$   [181]
\\ $h_{6}:$   [45]
\item[188]
{\rm
Sq(2)[192]
+ Sq(2)[191]
+ Sq(2)[190]}
\\ $h_{1}:$   [192], [191], [190]
\\ $h_{3}:$   [168], [167]
\\ $h_{4}:$   [131], [130]
\\ $h_{6}:$   [45]
\item[189]
{\rm
Sq(1)[197]
+ Sq(1)[195]}
\\ $h_{0}:$   [197], [195]
\\ $h_{4}:$   [133], [132]
\\ $h_{6}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/140]
\mb{11/140}
\begin{gl}
\item[194]
{\rm
Sq(3)[188]
+ Sq(3)[187]}
\item[195]
{\rm
Sq(3)[190]
+ Sq(0,1)[190]
+ Sq(3)[187]
+ Sq(0,1)[187]}
\\ $h_{4}:$   [133]
\item[196]
{\rm
Sq(1)[198]}
\\ $h_{0}:$   [198]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [171]
\item[197]
{\rm
Sq(1)[201]
+ Sq(1)[196]}
\\ $h_{0}:$   [201], [196]
\\ $h_{4}:$   [136], [135], [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/140]
\mb{10/140}
\begin{gl}
\item[196]
{\rm
Sq(2,1)[170]}
\item[197]
{\rm
Sq(1,1)[172]}
\item[198]
{\rm
Sq(4)[172]}
\\ $h_{2}:$   [172]
\\ $h_{3}:$   [162]
\item[199]
{\rm
Sq(2)[179]
+ Sq(2)[178]}
\\ $h_{1}:$   [179], [178]
\\ $h_{4}:$   [128]
\item[200]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{3}:$   [165], [164], [163]
\\ $h_{4}:$   [129], [128], [127], [126]
\item[201]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{4}:$   [130], [129], [128], [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/140]
\mb{9/140}
\begin{gl}
\item[182]
{\rm
Sq(3)[154]
+ Sq(0,1)[154]}
\\ $h_{6}:$   [57]
\item[183]
{\rm
Sq(3)[155]
+ Sq(0,1)[155]}
\\ $h_{3}:$   [144]
\item[184]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{4}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/140]
\mb{8/140}
\begin{gl}
\item[160]
{\rm
Sq(3)[135]
+ Sq(0,1)[135]}
\item[161]
{\rm
Sq(3)[136]
+ Sq(0,1)[136]}
\item[162]
{\rm
Sq(2)[137]}
\\ $h_{1}:$   [137]
\\ $h_{3}:$   [125]
\item[163]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{2}:$   [133]
\\ $h_{6}:$   [59], [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/140]
\mb{7/140}
\begin{gl}
\item[141]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{6}:$   [55]
\item[142]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{4}:$   [96], [95]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/140]
\mb{6/140}
\begin{gl}
\item[119]
{\rm
Sq(3,1)[88]}
\\ $h_{6}:$   [48]
\item[120]
{\rm
Sq(2)[90]}
\\ $h_{1}:$   [90]
\item[121]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\\ $h_{3}:$   [84]
\\ $h_{4}:$   [77]
\\ $h_{5}:$   [75]
\\ $h_{6}:$   [48]
\item[122]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{4}:$   [77]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/140]
\mb{5/140}
\begin{gl}
\item[92]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/140]
\mb{4/140}
\begin{gl}
\item[65]
{\rm
Sq(6)[45]
+ Sq(3,1)[45]
+ Sq(0,2)[45]}
\end{gl}
\end{bdl}



\dm{141}
\begin{bdl}
\item[65/141]
\mb{65/141}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/141]
\mb{64/141}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/141]
\mb{63/141}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/141]
\mb{60/141}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/141]
\mb{57/141}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/141]
\mb{54/141}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/141]
\mb{53/141}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/141]
\mb{52/141}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/141]
\mb{51/141}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/141]
\mb{50/141}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/141]
\mb{49/141}
\begin{gl}
\item[33]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[34]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/141]
\mb{48/141}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/141]
\mb{47/141}
\begin{gl}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/141]
\mb{46/141}
\begin{gl}
\item[40]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [39], [37]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/141]
\mb{45/141}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]
+ Sq(3)[39]}
\item[43]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/141]
\mb{44/141}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\item[43]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/141]
\mb{43/141}
\begin{gl}
\item[49]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{4}:$   [32], [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/141]
\mb{42/141}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/141]
\mb{41/141}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/141]
\mb{40/141}
\begin{gl}
\item[57]
{\rm
Sq(1)[60]
+ Sq(1)[59]}
\\ $h_{0}:$   [60], [59]
\\ $h_{4}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/141]
\mb{39/141}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[58]}
\item[58]
{\rm
Sq(0,1)[59]}
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\\ $h_{4}:$   [39]
\item[60]
{\rm
Sq(1)[65]
+ Sq(1)[63]}
\\ $h_{0}:$   [65], [63]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/141]
\mb{38/141}
\begin{gl}
\item[63]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]
+ Sq(0,1)[61]}
\item[64]
{\rm
Sq(1)[68]
+ Sq(1)[67]}
\\ $h_{0}:$   [68], [67]
\\ $h_{2}:$   [60]
\\ $h_{3}:$   [55]
\item[65]
{\rm
Sq(1)[69]
+ Sq(1)[67]}
\\ $h_{0}:$   [69], [67]
\\ $h_{2}:$   [60]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/141]
\mb{37/141}
\begin{gl}
\item[67]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [61]
\item[68]
{\rm
Sq(1)[71]
+ Sq(1)[70]}
\\ $h_{0}:$   [71], [70]
\\ $h_{3}:$   [55]
\item[69]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/141]
\mb{36/141}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[69]}
\item[69]
{\rm
Sq(0,1)[71]}
\item[70]
{\rm
Sq(3)[72]
+ Sq(0,1)[72]
+ Sq(0,1)[70]
+ Sq(3)[69]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [61]
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/141]
\mb{35/141}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\item[77]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/141]
\mb{34/141}
\begin{gl}
\item[82]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\item[83]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/141]
\mb{33/141}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[82]}
\item[84]
{\rm
Sq(3)[82]}
\item[85]
{\rm
Sq(0,1)[83]}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(3)[85]
+ Sq(3)[84]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/141]
\mb{32/141}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/141]
\mb{31/141}
\begin{gl}
\item[94]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [98], [96]
\\ $h_{2}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/141]
\mb{30/141}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[100]}
\item[100]
{\rm
Sq(0,1)[101]}
\item[101]
{\rm
Sq(0,1)[102]}
\item[102]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/141]
\mb{29/141}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[106]}
\item[104]
{\rm
Sq(0,1)[107]}
\item[105]
{\rm
Sq(0,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/141]
\mb{28/141}
\begin{gl}
\item[112]
{\rm
Sq(2)[122]
+ Sq(2)[121]
+ Sq(2)[120]}
\\ $h_{1}:$   [122], [121], [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/141]
\mb{27/141}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[124]}
\item[124]
{\rm
Sq(0,1)[125]}
\item[125]
{\rm
Sq(3)[127]
+ Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/141]
\mb{26/141}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[120]
+ Sq(0,1)[119]}
\item[129]
{\rm
Sq(3)[122]
+ Sq(0,1)[122]
+ Sq(0,1)[121]
+ Sq(3)[119]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/141]
\mb{25/141}
\begin{gl}
\item[127]
{\rm
Sq(3)[121]
+ Sq(0,1)[121]
+ Sq(3)[120]
+ Sq(0,1)[120]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/141]
\mb{24/141}
\begin{gl}
\item[125]
{\rm
Sq(3)[127]
+ Sq(0,1)[127]
+ Sq(0,1)[126]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/141]
\mb{23/141}
\begin{gl}
\item[130]
{\rm
Sq(3)[131]
+ Sq(0,1)[131]
+ Sq(0,1)[130]}
\item[131]
{\rm
Sq(1)[139]
+ Sq(1)[138]}
\\ $h_{0}:$   [139], [138]
\\ $h_{2}:$   [127]
\item[132]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{1}:$   [135]
\\ $h_{2}:$   [129], [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/141]
\mb{22/141}
\begin{gl}
\item[138]
{\rm
Sq(1,1)[133]}
\item[139]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\item[140]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{2}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/141]
\mb{21/141}
\begin{gl}
\item[141]
{\rm
Sq(2,1)[139]
+ Sq(2,1)[138]}
\item[142]
{\rm
Sq(1,1)[142]
+ Sq(1,1)[141]}
\item[143]
{\rm
Sq(0,1)[143]}
\item[144]
{\rm
Sq(2)[145]}
\\ $h_{1}:$   [145]
\\ $h_{3}:$   [128]
\item[145]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{2}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/141]
\mb{20/141}
\begin{gl}
\item[148]
{\rm
Sq(1,1)[146]}
\item[149]
{\rm
Sq(0,1)[148]}
\item[150]
{\rm
Sq(2)[152]}
\\ $h_{1}:$   [152]
\item[151]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [146]
\\ $h_{5}:$   [75], [74]
\\ $h_{6}:$   [29]
\item[152]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{3}:$   [137]
\\ $h_{4}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/141]
\mb{19/141}
\begin{gl}
\item[156]
{\rm
Sq(3)[151]
+ Sq(0,1)[151]
+ Sq(3)[150]}
\\ $h_{5}:$   [78], [77]
\\ $h_{6}:$   [32]
\item[157]
{\rm
Sq(2)[153]}
\\ $h_{1}:$   [153]
\\ $h_{5}:$   [78], [77]
\\ $h_{6}:$   [32]
\item[158]
{\rm
Sq(1)[159]
+ Sq(1)[157]}
\\ $h_{0}:$   [159], [157]
\\ $h_{3}:$   [141]
\\ $h_{4}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/141]
\mb{18/141}
\begin{gl}
\item[156]
{\rm
Sq(3,1)[149]}
\item[157]
{\rm
Sq(3)[155]
+ Sq(0,1)[155]}
\item[158]
{\rm
Sq(2)[158]}
\\ $h_{1}:$   [158]
\\ $h_{4}:$   [125]
\item[159]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/141]
\mb{17/141}
\begin{gl}
\item[161]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/141]
\mb{16/141}
\begin{gl}
\item[166]
{\rm
Sq(2,1)[160]}
\item[167]
{\rm
Sq(0,1)[165]}
\\ $h_{5}:$   [78]
\item[168]
{\rm
Sq(3)[165]}
\item[169]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{3}:$   [153], [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/141]
\mb{15/141}
\begin{gl}
\item[170]
{\rm
Sq(3)[176]
+ Sq(0,1)[176]
+ Sq(3)[175]
+ Sq(0,1)[175]
+ Sq(3)[174]
+ Sq(0,1)[174]}
\item[171]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{3}:$   [158], [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/141]
\mb{14/141}
\begin{gl}
\item[180]
{\rm
Sq(1)[187]
+ Sq(1)[186]}
\\ $h_{0}:$   [187], [186]
\\ $h_{3}:$   [159]
\item[181]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [182]
\\ $h_{2}:$   [178], [177]
\\ $h_{3}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/141]
\mb{13/141}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[182]}
\item[187]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]
+ Sq(3)[183]
+ Sq(0,1)[183]
+ Sq(3)[182]}
\item[188]
{\rm
Sq(2)[186]}
\\ $h_{1}:$   [186]
\item[189]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [178], [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/141]
\mb{12/141}
\begin{gl}
\item[190]
{\rm
Sq(3)[190]
+ Sq(3)[189]}
\item[191]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\\ $h_{4}:$   [136]
\item[192]
{\rm
Sq(1)[198]}
\\ $h_{0}:$   [198]
\\ $h_{2}:$   [187], [186]
\\ $h_{3}:$   [170]
\\ $h_{4}:$   [134]
\item[193]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [171], [170]
\\ $h_{4}:$   [138], [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/141]
\mb{11/141}
\begin{gl}
\item[198]
{\rm
Sq(4)[188]
+ Sq(4)[187]
+ Sq(1,1)[187]}
\\ $h_{2}:$   [188], [187]
\item[199]
{\rm
Sq(0,1)[192]}
\\ $h_{5}:$   [102]
\\ $h_{6}:$   [49]
\item[200]
{\rm
Sq(2)[196]}
\\ $h_{1}:$   [196]
\\ $h_{6}:$   [49]
\item[201]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{2}:$   [187]
\\ $h_{4}:$   [138]
\item[202]
{\rm
Sq(1)[205]
+ Sq(1)[202]}
\\ $h_{0}:$   [205], [202]
\\ $h_{1}:$   [199], [197]
\\ $h_{2}:$   [190], [187]
\\ $h_{4}:$   [140], [139]
\\ $h_{6}:$   [49]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/141]
\mb{10/141}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[178]}
\\ $h_{4}:$   [131]
\item[203]
{\rm
Sq(3)[179]
+ Sq(0,1)[179]
+ Sq(3)[178]}
\\ $h_{4}:$   [131]
\item[204]
{\rm
Sq(1)[187]
+ Sq(1)[186]}
\\ $h_{0}:$   [187], [186]
\\ $h_{2}:$   [176]
\\ $h_{3}:$   [167]
\\ $h_{4}:$   [131]
\item[205]
{\rm
Sq(1)[188]
+ Sq(1)[185]}
\\ $h_{0}:$   [188], [185]
\\ $h_{2}:$   [175]
\\ $h_{4}:$   [135], [134], [131]
\item[206]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [176]
\\ $h_{3}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/141]
\mb{9/141}
\begin{gl}
\item[185]
{\rm
Sq(3,1)[151]}
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [117]
\item[186]
{\rm
Sq(1,1)[154]}
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [117]
\item[187]
{\rm
Sq(1,1)[155]
+ Sq(4)[154]}
\\ $h_{2}:$   [154]
\\ $h_{3}:$   [147], [146]
\\ $h_{4}:$   [117]
\item[188]
{\rm
Sq(3)[157]}
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [118]
\item[189]
{\rm
Sq(2)[160]}
\\ $h_{1}:$   [160]
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [120], [119]
\item[190]
{\rm
Sq(2)[161]}
\\ $h_{1}:$   [161]
\\ $h_{3}:$   [146]
\\ $h_{4}:$   [121], [120], [119], [117]
\item[191]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{2}:$   [154]
\\ $h_{3}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/141]
\mb{8/141}
\begin{gl}
\item[164]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/141]
\mb{7/141}
\begin{gl}
\item[143]
{\rm
Sq(3)[118]
+ Sq(0,1)[118]}
\\ $h_{4}:$   [97]
\item[144]
{\rm
Sq(2)[119]}
\\ $h_{1}:$   [119]
\\ $h_{6}:$   [57]
\item[145]
{\rm
Sq(2)[120]}
\\ $h_{1}:$   [120]
\\ $h_{3}:$   [110]
\\ $h_{4}:$   [97]
\item[146]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\item[147]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [116]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/141]
\mb{6/141}
\begin{gl}
\item[123]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\item[124]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/141]
\mb{5/141}
\begin{gl}
\item[93]
{\rm
Sq(5,1)[62]
+ Sq(1,0,1)[62]
+ Sq(5,1)[61]
+ Sq(1,0,1)[61]}
\item[94]
{\rm
Sq(3,1)[64]}
\\ $h_{7}:$   [3]
\item[95]
{\rm
Sq(2)[65]}
\\ $h_{1}:$   [65]
\\ $h_{4}:$   [53]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/141]
\mb{4/141}
\begin{gl}
\item[66]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [44]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/141]
\mb{3/141}
\begin{gl}
\item[46]
{\rm
Sq(8)[25]
+ Sq(5,1)[25]
+ Sq(2,2)[25]
+ Sq(1,0,1)[25]}
\\ $h_{3}:$   [25]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}



\dm{142}
\begin{bdl}
\item[70/142]
\mb{70/142}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/142]
\mb{69/142}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/142]
\mb{68/142}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/142]
\mb{67/142}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/142]
\mb{66/142}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/142]
\mb{65/142}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/142]
\mb{64/142}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/142]
\mb{63/142}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/142]
\mb{62/142}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/142]
\mb{59/142}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/142]
\mb{56/142}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/142]
\mb{55/142}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/142]
\mb{53/142}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/142]
\mb{52/142}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/142]
\mb{51/142}
\begin{gl}
\item[29]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/142]
\mb{50/142}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]}
\item[32]
{\rm
Sq(0,1)[31]}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/142]
\mb{47/142}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/142]
\mb{45/142}
\begin{gl}
\item[44]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/142]
\mb{44/142}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[47]}
\item[45]
{\rm
Sq(0,1)[48]}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/142]
\mb{43/142}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[55]}
\item[51]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/142]
\mb{42/142}
\begin{gl}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/142]
\mb{41/142}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[55]}
\item[61]
{\rm
Sq(0,1)[56]}
\item[62]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/142]
\mb{40/142}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(1)[62]
+ Sq(1)[61]}
\\ $h_{0}:$   [62], [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/142]
\mb{39/142}
\begin{gl}
\item[61]
{\rm
Sq(3)[62]
+ Sq(0,1)[62]
+ Sq(3)[61]}
\item[62]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/142]
\mb{38/142}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\item[68]
{\rm
Sq(1)[72]
+ Sq(1)[71]}
\\ $h_{0}:$   [72], [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/142]
\mb{37/142}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[66]}
\item[71]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\item[72]
{\rm
Sq(1)[75]
+ Sq(1)[74]}
\\ $h_{0}:$   [75], [74]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/142]
\mb{36/142}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [69]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [72]
\item[75]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [72], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/142]
\mb{35/142}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [76]
\item[82]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/142]
\mb{34/142}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[81]}
\item[85]
{\rm
Sq(0,1)[82]}
\item[86]
{\rm
Sq(2)[84]
+ Sq(2)[83]}
\\ $h_{1}:$   [84], [83]
\item[87]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/142]
\mb{33/142}
\begin{gl}
\item[88]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/142]
\mb{32/142}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(0,1)[91]}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(1)[97]
+ Sq(1)[95]}
\\ $h_{0}:$   [97], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/142]
\mb{31/142}
\begin{gl}
\item[95]
{\rm
Sq(3)[96]
+ Sq(0,1)[96]}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/142]
\mb{29/142}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[109]}
\item[107]
{\rm
Sq(0,1)[110]}
\item[108]
{\rm
Sq(0,1)[111]}
\item[109]
{\rm
Sq(1)[115]
+ Sq(1)[114]
+ Sq(1)[113]}
\\ $h_{0}:$   [115], [114], [113]
\\ $h_{1}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/142]
\mb{28/142}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[120]}
\item[114]
{\rm
Sq(0,1)[121]}
\item[115]
{\rm
Sq(0,1)[122]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/142]
\mb{26/142}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[124]}
\item[131]
{\rm
Sq(0,1)[125]}
\item[132]
{\rm
Sq(2)[127]}
\\ $h_{1}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/142]
\mb{25/142}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[122]}
\item[129]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/142]
\mb{24/142}
\begin{gl}
\item[126]
{\rm
Sq(1,1)[127]
+ Sq(1,1)[126]}
\item[127]
{\rm
Sq(1,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/142]
\mb{23/142}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[134]
+ Sq(0,1)[133]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/142]
\mb{22/142}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[138]}
\item[142]
{\rm
Sq(2)[141]}
\\ $h_{1}:$   [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/142]
\mb{21/142}
\begin{gl}
\item[146]
{\rm
Sq(1,1)[143]}
\item[147]
{\rm
Sq(2)[148]}
\\ $h_{1}:$   [148]
\item[148]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{1}:$   [150], [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/142]
\mb{20/142}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[152]}
\item[154]
{\rm
Sq(3)[152]}
\item[155]
{\rm
Sq(2)[157]
+ Sq(2)[156]}
\\ $h_{1}:$   [157], [156]
\item[156]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{1}:$   [156]
\\ $h_{2}:$   [149]
\\ $h_{5}:$   [77]
\\ $h_{6}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/142]
\mb{19/142}
\begin{gl}
\item[159]
{\rm
Sq(1,1)[151]
+ Sq(1,1)[150]}
\item[160]
{\rm
Sq(2)[157]
+ Sq(2)[156]}
\\ $h_{1}:$   [157], [156]
\\ $h_{3}:$   [143]
\item[161]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{2}:$   [150]
\\ $h_{5}:$   [81]
\\ $h_{6}:$   [34]
\item[162]
{\rm
Sq(1)[162]
+ Sq(1)[160]}
\\ $h_{0}:$   [162], [160]
\\ $h_{2}:$   [151], [150]
\\ $h_{5}:$   [81]
\\ $h_{6}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/142]
\mb{18/142}
\begin{gl}
\item[160]
{\rm
Sq(3)[159]
+ Sq(0,1)[159]
+ Sq(0,1)[157]}
\\ $h_{6}:$   [35]
\item[161]
{\rm
Sq(3)[160]
+ Sq(0,1)[160]
+ Sq(0,1)[157]}
\\ $h_{6}:$   [35]
\item[162]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [154]
\item[163]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{2}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/142]
\mb{17/142}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[163]}
\item[163]
{\rm
Sq(2)[166]}
\\ $h_{1}:$   [166]
\\ $h_{2}:$   [160]
\item[164]
{\rm
Sq(2)[168]
+ Sq(2)[167]}
\\ $h_{1}:$   [168], [167]
\\ $h_{2}:$   [160]
\\ $h_{4}:$   [129]
\\ $h_{5}:$   [82]
\\ $h_{6}:$   [35]
\item[165]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/142]
\mb{16/142}
\begin{gl}
\item[170]
{\rm
Sq(3,1)[163]
+ Sq(3,1)[162]
+ Sq(3,1)[161]
+ Sq(3,1)[160]}
\item[171]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{1}:$   [170]
\\ $h_{3}:$   [157], [156]
\\ $h_{4}:$   [124]
\\ $h_{5}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/142]
\mb{15/142}
\begin{gl}
\item[172]
{\rm
Sq(1,1)[176]
+ Sq(1,1)[175]
+ Sq(1,1)[174]}
\item[173]
{\rm
Sq(0,1)[177]}
\\ $h_{5}:$   [88]
\\ $h_{6}:$   [41]
\item[174]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{3}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/142]
\mb{14/142}
\begin{gl}
\item[182]
{\rm
Sq(3)[182]
+ Sq(0,1)[182]}
\\ $h_{3}:$   [164]
\item[183]
{\rm
Sq(2)[188]}
\\ $h_{1}:$   [188]
\\ $h_{3}:$   [164]
\\ $h_{4}:$   [133], [132], [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/142]
\mb{12/142}
\begin{gl}
\item[194]
{\rm
Sq(3)[197]
+ Sq(0,1)[197]
+ Sq(3)[195]
+ Sq(0,1)[195]}
\item[195]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [200], [199]
\\ $h_{2}:$   [190], [189]
\\ $h_{5}:$   [95]
\item[196]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{2}:$   [190]
\\ $h_{3}:$   [178], [177], [176], [175]
\\ $h_{4}:$   [141]
\\ $h_{5}:$   [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/142]
\mb{11/142}
\begin{gl}
\item[203]
{\rm
Sq(0,1)[196]}
\item[204]
{\rm
Sq(2)[203]
+ Sq(2)[202]}
\\ $h_{1}:$   [203], [202]
\\ $h_{4}:$   [143]
\item[205]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{3}:$   [178], [177], [176], [175]
\\ $h_{4}:$   [143]
\\ $h_{5}:$   [105]
\item[206]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{1}:$   [202]
\\ $h_{2}:$   [194], [192]
\\ $h_{3}:$   [176]
\\ $h_{4}:$   [146], [144], [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/142]
\mb{10/142}
\begin{gl}
\item[207]
{\rm
Sq(1,1)[181]
+ Sq(1,1)[179]
+ Sq(1,1)[178]}
\\ $h_{3}:$   [168]
\\ $h_{5}:$   [109], [107]
\item[208]
{\rm
Sq(2)[190]
+ Sq(2)[186]}
\\ $h_{1}:$   [190], [186]
\\ $h_{2}:$   [178]
\\ $h_{4}:$   [138], [137]
\item[209]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{2}:$   [179]
\\ $h_{4}:$   [139]
\item[210]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{1}:$   [189], [185]
\\ $h_{4}:$   [140], [139], [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/142]
\mb{9/142}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[161]
+ Sq(3)[160]}
\\ $h_{4}:$   [125], [123]
\item[193]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[161]
+ Sq(0,1)[160]}
\\ $h_{4}:$   [125], [123]
\\ $h_{6}:$   [63]
\item[194]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{4}:$   [126], [125], [123]
\item[195]
{\rm
Sq(1)[168]
+ Sq(1)[167]}
\\ $h_{0}:$   [168], [167]
\\ $h_{2}:$   [157]
\\ $h_{3}:$   [150]
\\ $h_{4}:$   [127]
\\ $h_{6}:$   [63]
\item[196]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{4}:$   [129]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/142]
\mb{8/142}
\begin{gl}
\item[165]
{\rm
Sq(4)[137]}
\\ $h_{2}:$   [137]
\\ $h_{3}:$   [128]
\item[166]
{\rm
Sq(1,1)[139]
+ Sq(1,1)[137]}
\\ $h_{4}:$   [109]
\item[167]
{\rm
Sq(1,1)[140]}
\\ $h_{3}:$   [129]
\\ $h_{4}:$   [110]
\item[168]
{\rm
Sq(3)[141]
+ Sq(0,1)[141]}
\item[169]
{\rm
Sq(3)[142]
+ Sq(0,1)[142]}
\\ $h_{4}:$   [109]
\item[170]
{\rm
Sq(2)[144]}
\\ $h_{1}:$   [144]
\\ $h_{3}:$   [130]
\\ $h_{6}:$   [63]
\item[171]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{4}:$   [113]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/142]
\mb{7/142}
\begin{gl}
\item[148]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [111]
\item[149]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{4}:$   [100]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/142]
\mb{6/142}
\begin{gl}
\item[125]
{\rm
Sq(4)[90]}
\\ $h_{2}:$   [90]
\item[126]
{\rm
Sq(2)[94]
+ Sq(2)[93]}
\\ $h_{1}:$   [94], [93]
\\ $h_{7}:$   [4]
\item[127]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{4}:$   [79]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/142]
\mb{5/142}
\begin{gl}
\item[96]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{4}:$   [55]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/142]
\mb{4/142}
\begin{gl}
\item[67]
{\rm
Sq(5,1)[45]
+ Sq(2,2)[45]}
\item[68]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{4}:$   [38]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/142]
\mb{3/142}
\begin{gl}
\item[47]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [22]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/142]
\mb{2/142}
\begin{gl}
\item[26]
{\rm
Sq(16)[7]
+ Sq(7,3)[7]
+ Sq(4,4)[7]}
\\ $h_{4}:$   [7]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}



\dm{143}
\begin{bdl}
\item[72/143]
\mb{72/143}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/143]
\mb{71/143}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/143]
\mb{70/143}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/143]
\mb{69/143}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/143]
\mb{68/143}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/143]
\mb{67/143}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]
+ Sq(1)[9]}
\\ $h_{0}:$   [10], [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/143]
\mb{66/143}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/143]
\mb{65/143}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/143]
\mb{64/143}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/143]
\mb{63/143}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/143]
\mb{62/143}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/143]
\mb{61/143}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/143]
\mb{58/143}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/143]
\mb{56/143}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/143]
\mb{55/143}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/143]
\mb{52/143}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/143]
\mb{51/143}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [28]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [33], [32], [31]
\\ $h_{2}:$   [29], [28]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/143]
\mb{50/143}
\begin{gl}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/143]
\mb{49/143}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[33]}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/143]
\mb{48/143}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/143]
\mb{47/143}
\begin{gl}
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/143]
\mb{46/143}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[41]}
\item[43]
{\rm
Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/143]
\mb{45/143}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/143]
\mb{43/143}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[56]}
\item[53]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/143]
\mb{42/143}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/143]
\mb{40/143}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[57]}
\item[61]
{\rm
Sq(0,1)[58]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/143]
\mb{39/143}
\begin{gl}
\item[63]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]
+ Sq(3)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/143]
\mb{37/143}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[69]}
\item[74]
{\rm
Sq(0,1)[70]
+ Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/143]
\mb{36/143}
\begin{gl}
\item[76]
{\rm
Sq(3)[77]
+ Sq(0,1)[77]
+ Sq(3)[76]
+ Sq(0,1)[76]
+ Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/143]
\mb{35/143}
\begin{gl}
\item[83]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [86], [85]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71]
\item[84]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/143]
\mb{34/143}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[83]}
\item[89]
{\rm
Sq(0,1)[85]
+ Sq(3)[84]
+ Sq(3)[83]}
\item[90]
{\rm
Sq(0,1)[86]}
\item[91]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/143]
\mb{33/143}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[86]}
\item[90]
{\rm
Sq(0,1)[87]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/143]
\mb{32/143}
\begin{gl}
\item[92]
{\rm
Sq(2)[95]}
\\ $h_{1}:$   [95]
\item[93]
{\rm
Sq(1)[101]
+ Sq(1)[100]}
\\ $h_{0}:$   [101], [100]
\\ $h_{2}:$   [93], [92]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/143]
\mb{31/143}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[100]}
\item[99]
{\rm
Sq(0,1)[101]}
\item[100]
{\rm
Sq(3)[102]
+ Sq(0,1)[102]
+ Sq(0,1)[99]}
\item[101]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [98], [96]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/143]
\mb{30/143}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[103]}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/143]
\mb{28/143}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[123]}
\item[117]
{\rm
Sq(0,1)[124]}
\item[118]
{\rm
Sq(1)[130]
+ Sq(1)[126]}
\\ $h_{0}:$   [130], [126]
\\ $h_{3}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/143]
\mb{27/143}
\begin{gl}
\item[126]
{\rm
Sq(2,1)[125]
+ Sq(2,1)[124]}
\item[127]
{\rm
Sq(0,1)[128]}
\item[128]
{\rm
Sq(0,1)[129]}
\item[129]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{1}:$   [132], [130]
\item[130]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{3}:$   [117], [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/143]
\mb{26/143}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[127]}
\item[134]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{3}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/143]
\mb{25/143}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[125]}
\item[131]
{\rm
Sq(1)[131]
+ Sq(1)[128]}
\\ $h_{0}:$   [131], [128]
\\ $h_{3}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/143]
\mb{24/143}
\begin{gl}
\item[128]
{\rm
Sq(1,1)[129]}
\item[129]
{\rm
Sq(0,1)[130]}
\item[130]
{\rm
Sq(3)[131]
+ Sq(0,1)[131]
+ Sq(3)[130]}
\item[131]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/143]
\mb{23/143}
\begin{gl}
\item[134]
{\rm
Sq(1,1)[137]
+ Sq(1,1)[136]
+ Sq(1,1)[134]}
\\ $h_{5}:$   [69]
\\ $h_{6}:$   [21]
\item[135]
{\rm
Sq(0,1)[138]}
\item[136]
{\rm
Sq(2)[142]}
\\ $h_{1}:$   [142]
\\ $h_{3}:$   [124]
\item[137]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/143]
\mb{22/143}
\begin{gl}
\item[143]
{\rm
Sq(1,1)[139]}
\item[144]
{\rm
Sq(0,1)[142]
+ Sq(0,1)[141]}
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{2}:$   [139]
\\ $h_{3}:$   [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/143]
\mb{21/143}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[149]
+ Sq(0,1)[148]}
\\ $h_{2}:$   [145]
\\ $h_{3}:$   [134], [133]
\item[150]
{\rm
Sq(3)[150]
+ Sq(3)[149]
+ Sq(0,1)[148]}
\\ $h_{2}:$   [145]
\\ $h_{3}:$   [134], [133]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/143]
\mb{19/143}
\begin{gl}
\item[163]
{\rm
Sq(4)[153]}
\\ $h_{2}:$   [153]
\item[164]
{\rm
Sq(0,1)[156]}
\item[165]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/143]
\mb{18/143}
\begin{gl}
\item[164]
{\rm
Sq(1,1)[158]}
\item[165]
{\rm
Sq(1,1)[160]
+ Sq(1,1)[159]
+ Sq(1,1)[157]}
\item[166]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{1}:$   [164], [163], [162]
\\ $h_{2}:$   [157]
\\ $h_{3}:$   [149]
\\ $h_{4}:$   [134]
\\ $h_{5}:$   [87]
\\ $h_{6}:$   [38]
\item[167]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/143]
\mb{17/143}
\begin{gl}
\item[166]
{\rm
Sq(3)[166]}
\item[167]
{\rm
Sq(0,1)[167]
+ Sq(0,1)[166]}
\\ $h_{5}:$   [86]
\\ $h_{6}:$   [37]
\item[168]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]
+ Sq(3)[168]
+ Sq(0,1)[168]
+ Sq(0,1)[166]}
\item[169]
{\rm
Sq(2)[170]}
\\ $h_{1}:$   [170]
\item[170]
{\rm
Sq(1)[173]
+ Sq(1)[172]}
\\ $h_{0}:$   [173], [172]
\\ $h_{2}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/143]
\mb{16/143}
\begin{gl}
\item[172]
{\rm
Sq(1,1)[169]}
\item[173]
{\rm
Sq(3)[170]}
\item[174]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/143]
\mb{15/143}
\begin{gl}
\item[175]
{\rm
Sq(1,1)[177]}
\item[176]
{\rm
Sq(2)[182]}
\\ $h_{1}:$   [182]
\\ $h_{3}:$   [166], [165]
\\ $h_{5}:$   [90]
\\ $h_{6}:$   [42]
\item[177]
{\rm
Sq(1)[186]
+ Sq(1)[185]}
\\ $h_{0}:$   [186], [185]
\\ $h_{2}:$   [178]
\\ $h_{4}:$   [134]
\\ $h_{5}:$   [91]
\\ $h_{6}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/143]
\mb{14/143}
\begin{gl}
\item[184]
{\rm
Sq(3,1)[178]
+ Sq(3,1)[177]}
\item[185]
{\rm
Sq(3)[187]
+ Sq(3)[186]
+ Sq(0,1)[186]}
\\ $h_{5}:$   [91]
\\ $h_{6}:$   [43]
\item[186]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [182]
\\ $h_{4}:$   [137]
\\ $h_{5}:$   [91]
\item[187]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [184], [182]
\\ $h_{4}:$   [139], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/143]
\mb{13/143}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[190]}
\item[191]
{\rm
Sq(3)[191]
+ Sq(3)[190]}
\\ $h_{2}:$   [186]
\\ $h_{4}:$   [140], [139], [137]
\item[192]
{\rm
Sq(3)[192]
+ Sq(0,1)[192]
+ Sq(3)[190]}
\\ $h_{4}:$   [138], [137]
\item[193]
{\rm
Sq(2)[194]}
\\ $h_{1}:$   [194]
\\ $h_{3}:$   [172]
\\ $h_{6}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/143]
\mb{12/143}
\begin{gl}
\item[197]
{\rm
Sq(3)[200]
+ Sq(3)[199]}
\\ $h_{2}:$   [194]
\item[198]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{1}:$   [204], [203]
\\ $h_{3}:$   [179]
\\ $h_{4}:$   [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/143]
\mb{11/143}
\begin{gl}
\item[207]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]}
\\ $h_{3}:$   [179]
\\ $h_{4}:$   [150]
\item[208]
{\rm
Sq(3)[206]
+ Sq(0,1)[206]
+ Sq(3)[204]
+ Sq(0,1)[204]
+ Sq(0,1)[203]
+ Sq(3)[202]}
\item[209]
{\rm
Sq(2)[207]}
\\ $h_{1}:$   [207]
\\ $h_{2}:$   [197], [196]
\\ $h_{3}:$   [181]
\\ $h_{4}:$   [149], [148]
\\ $h_{5}:$   [108]
\\ $h_{6}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/143]
\mb{10/143}
\begin{gl}
\item[211]
{\rm
Sq(3)[190]
+ Sq(3)[186]}
\\ $h_{2}:$   [182]
\\ $h_{6}:$   [58]
\item[212]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\\ $h_{3}:$   [170]
\\ $h_{4}:$   [143]
\item[213]
{\rm
Sq(2)[193]}
\\ $h_{1}:$   [193]
\\ $h_{2}:$   [182]
\\ $h_{3}:$   [170]
\\ $h_{4}:$   [143]
\\ $h_{6}:$   [59], [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/143]
\mb{9/143}
\begin{gl}
\item[197]
{\rm
Sq(3)[164]
+ Sq(0,1)[164]}
\item[198]
{\rm
Sq(2)[169]
+ Sq(2)[168]
+ Sq(2)[166]}
\\ $h_{1}:$   [169], [168], [166]
\\ $h_{2}:$   [161]
\item[199]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{1}:$   [168]
\\ $h_{2}:$   [161], [160]
\\ $h_{5}:$   [107]
\item[200]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{1}:$   [170]
\\ $h_{2}:$   [163], [161], [160]
\\ $h_{3}:$   [152]
\\ $h_{5}:$   [107], [106]
\\ $h_{6}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/143]
\mb{8/143}
\begin{gl}
\item[172]
{\rm
Sq(1,1)[141]}
\\ $h_{5}:$   [97]
\item[173]
{\rm
Sq(3)[147]
+ Sq(0,1)[147]
+ Sq(3)[146]
+ Sq(0,1)[146]}
\\ $h_{7}:$   [3]
\item[174]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{4}:$   [115], [114]
\\ $h_{7}:$   [3]
\item[175]
{\rm
Sq(1)[153]
+ Sq(1)[150]}
\\ $h_{0}:$   [153], [150]
\\ $h_{2}:$   [141]
\\ $h_{5}:$   [97]
\\ $h_{6}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/143]
\mb{7/143}
\begin{gl}
\item[150]
{\rm
Sq(3)[123]
+ Sq(0,1)[123]}
\\ $h_{3}:$   [113]
\\ $h_{4}:$   [101]
\item[151]
{\rm
Sq(3)[124]
+ Sq(0,1)[124]}
\\ $h_{4}:$   [102]
\item[152]
{\rm
Sq(2)[126]}
\\ $h_{1}:$   [126]
\\ $h_{3}:$   [114]
\\ $h_{7}:$   [5]
\item[153]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{2}:$   [119]
\\ $h_{3}:$   [113]
\\ $h_{4}:$   [101]
\\ $h_{6}:$   [60]
\item[154]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{2}:$   [119]
\\ $h_{4}:$   [104]
\\ $h_{6}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/143]
\mb{6/143}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[93]}
\\ $h_{6}:$   [51]
\item[129]
{\rm
Sq(3)[95]
+ Sq(3)[94]}
\\ $h_{4}:$   [80]
\\ $h_{6}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/143]
\mb{5/143}
\begin{gl}
\item[97]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/143]
\mb{3/143}
\begin{gl}
\item[48]
{\rm
Sq(2)[26]}
\\ $h_{1}:$   [26]
\\ $h_{4}:$   [23]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}



\dm{144}
\begin{bdl}
\item[71/144]
\mb{71/144}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/144]
\mb{70/144}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/144]
\mb{65/144}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/144]
\mb{64/144}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/144]
\mb{63/144}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/144]
\mb{62/144}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/144]
\mb{60/144}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/144]
\mb{57/144}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[20]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/144]
\mb{56/144}
\begin{gl}
\item[22]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/144]
\mb{55/144}
\begin{gl}
\item[20]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/144]
\mb{54/144}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[25]}
\item[22]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/144]
\mb{51/144}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/144]
\mb{49/144}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/144]
\mb{48/144}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/144]
\mb{47/144}
\begin{gl}
\item[39]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/144]
\mb{46/144}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/144]
\mb{45/144}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[44]}
\item[48]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/144]
\mb{44/144}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/144]
\mb{42/144}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/144]
\mb{41/144}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[58]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [62], [61], [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/144]
\mb{40/144}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/144]
\mb{39/144}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(0,1)[67]}
\item[66]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/144]
\mb{38/144}
\begin{gl}
\item[69]
{\rm
Sq(1,1)[68]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/144]
\mb{37/144}
\begin{gl}
\item[75]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/144]
\mb{36/144}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[78]}
\item[78]
{\rm
Sq(0,1)[79]}
\item[79]
{\rm
Sq(0,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/144]
\mb{35/144}
\begin{gl}
\item[85]
{\rm
Sq(3)[86]
+ Sq(3)[85]
+ Sq(0,1)[85]
+ Sq(3)[84]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/144]
\mb{33/144}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[88]}
\item[92]
{\rm
Sq(0,1)[89]}
\item[93]
{\rm
Sq(0,1)[90]}
\item[94]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/144]
\mb{32/144}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[97]
+ Sq(0,1)[96]}
\item[95]
{\rm
Sq(3)[97]
+ Sq(0,1)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/144]
\mb{31/144}
\begin{gl}
\item[102]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [102]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/144]
\mb{30/144}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{2}:$   [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/144]
\mb{29/144}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[113]}
\item[111]
{\rm
Sq(0,1)[115]}
\item[112]
{\rm
Sq(3)[115]
+ Sq(3)[114]
+ Sq(3)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/144]
\mb{27/144}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[131]
+ Sq(0,1)[130]}
\item[132]
{\rm
Sq(3)[132]
+ Sq(3)[130]
+ Sq(0,1)[130]}
\item[133]
{\rm
Sq(1)[138]
+ Sq(1)[135]}
\\ $h_{0}:$   [138], [135]
\\ $h_{1}:$   [133]
\\ $h_{3}:$   [118]
\\ $h_{4}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/144]
\mb{26/144}
\begin{gl}
\item[135]
{\rm
Sq(2,1)[125]}
\item[136]
{\rm
Sq(0,1)[128]}
\item[137]
{\rm
Sq(0,1)[129]}
\item[138]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/144]
\mb{25/144}
\begin{gl}
\item[132]
{\rm
Sq(2)[130]
+ Sq(2)[129]
+ Sq(2)[128]}
\\ $h_{1}:$   [130], [129], [128]
\item[133]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{3}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/144]
\mb{24/144}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[133]}
\item[133]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\item[134]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{1}:$   [136], [134]
\\ $h_{2}:$   [131], [130]
\\ $h_{3}:$   [121]
\\ $h_{4}:$   [104]
\\ $h_{5}:$   [67]
\\ $h_{6}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/144]
\mb{23/144}
\begin{gl}
\item[138]
{\rm
Sq(3)[142]
+ Sq(0,1)[141]}
\item[139]
{\rm
Sq(2)[143]}
\\ $h_{1}:$   [143]
\item[140]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{5}:$   [71]
\\ $h_{6}:$   [23]
\item[141]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\item[142]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{2}:$   [139], [138]
\\ $h_{5}:$   [71]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/144]
\mb{22/144}
\begin{gl}
\item[146]
{\rm
Sq(3)[147]}
\\ $h_{6}:$   [27]
\item[147]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\item[148]
{\rm
Sq(1)[153]
+ Sq(1)[151]}
\\ $h_{0}:$   [153], [151]
\\ $h_{2}:$   [141]
\\ $h_{6}:$   [27]
\item[149]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{2}:$   [145], [141]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/144]
\mb{21/144}
\begin{gl}
\item[151]
{\rm
Sq(1,1)[149]}
\item[152]
{\rm
Sq(0,1)[153]}
\item[153]
{\rm
Sq(3)[153]}
\item[154]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{2}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/144]
\mb{20/144}
\begin{gl}
\item[157]
{\rm
Sq(3,1)[149]}
\item[158]
{\rm
Sq(0,1)[159]}
\item[159]
{\rm
Sq(3)[161]
+ Sq(0,1)[161]
+ Sq(3)[160]}
\\ $h_{3}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/144]
\mb{18/144}
\begin{gl}
\item[168]
{\rm
Sq(3)[162]}
\item[169]
{\rm
Sq(2)[168]}
\\ $h_{1}:$   [168]
\item[170]
{\rm
Sq(1)[172]
+ Sq(1)[171]}
\\ $h_{0}:$   [172], [171]
\\ $h_{1}:$   [169], [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/144]
\mb{17/144}
\begin{gl}
\item[171]
{\rm
Sq(3)[170]}
\\ $h_{2}:$   [166]
\item[172]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{2}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/144]
\mb{16/144}
\begin{gl}
\item[175]
{\rm
Sq(5,1)[163]
+ Sq(1,0,1)[163]
+ Sq(5,1)[162]
+ Sq(1,0,1)[162]
+ Sq(1,0,1)[161]}
\item[176]
{\rm
Sq(0,1)[172]}
\item[177]
{\rm
Sq(0,1)[173]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/144]
\mb{15/144}
\begin{gl}
\item[178]
{\rm
Sq(2,1)[177]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/144]
\mb{14/144}
\begin{gl}
\item[188]
{\rm
Sq(1)[195]
+ Sq(1)[194]}
\\ $h_{0}:$   [195], [194]
\\ $h_{1}:$   [192], [190]
\\ $h_{2}:$   [186]
\\ $h_{4}:$   [141]
\\ $h_{5}:$   [93]
\item[189]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\\ $h_{1}:$   [193]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [174], [172], [171]
\\ $h_{4}:$   [140]
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [44]
\item[190]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{1}:$   [192]
\\ $h_{2}:$   [189], [187]
\\ $h_{4}:$   [141], [140]
\\ $h_{5}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/144]
\mb{13/144}
\begin{gl}
\item[194]
{\rm
Sq(3,1)[182]
+ Sq(0,2)[182]}
\item[195]
{\rm
Sq(3)[194]}
\item[196]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\\ $h_{3}:$   [176]
\\ $h_{6}:$   [45]
\item[197]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{2}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/144]
\mb{12/144}
\begin{gl}
\item[199]
{\rm
Sq(1,1)[201]}
\\ $h_{3}:$   [181]
\item[200]
{\rm
Sq(0,1)[203]}
\item[201]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]
+ Sq(3)[204]
+ Sq(3)[203]}
\\ $h_{2}:$   [198]
\\ $h_{3}:$   [182], [181]
\\ $h_{4}:$   [147]
\item[202]
{\rm
Sq(2)[208]}
\\ $h_{1}:$   [208]
\item[203]
{\rm
Sq(1)[212]
+ Sq(1)[211]
+ Sq(1)[210]}
\\ $h_{0}:$   [212], [211], [210]
\\ $h_{1}:$   [207]
\\ $h_{2}:$   [201]
\\ $h_{3}:$   [184]
\\ $h_{4}:$   [152], [151], [150], [148], [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/144]
\mb{11/144}
\begin{gl}
\item[210]
{\rm
Sq(1,1)[205]
+ Sq(1,1)[203]}
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [52]
\item[211]
{\rm
Sq(1,1)[206]
+ Sq(1,1)[204]}
\\ $h_{4}:$   [152]
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [52]
\item[212]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{2}:$   [203]
\\ $h_{3}:$   [186]
\\ $h_{4}:$   [153]
\item[213]
{\rm
Sq(1)[217]
+ Sq(1)[215]}
\\ $h_{0}:$   [217], [215]
\\ $h_{1}:$   [212]
\\ $h_{2}:$   [205], [203]
\\ $h_{3}:$   [186], [185], [184]
\\ $h_{4}:$   [154]
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/144]
\mb{10/144}
\begin{gl}
\item[214]
{\rm
Sq(1,1)[188]
+ Sq(1,1)[185]}
\\ $h_{3}:$   [172]
\\ $h_{4}:$   [146]
\item[215]
{\rm
Sq(3)[194]
+ Sq(0,1)[194]
+ Sq(3)[192]}
\\ $h_{2}:$   [186], [185]
\\ $h_{3}:$   [172]
\\ $h_{5}:$   [111]
\item[216]
{\rm
Sq(3)[196]
+ Sq(0,1)[196]}
\\ $h_{7}:$   [1]
\item[217]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{2}:$   [188], [186]
\\ $h_{4}:$   [147]
\\ $h_{5}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/144]
\mb{9/144}
\begin{gl}
\item[201]
{\rm
Sq(2)[173]}
\\ $h_{1}:$   [173]
\\ $h_{7}:$   [2]
\item[202]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{4}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/144]
\mb{8/144}
\begin{gl}
\item[176]
{\rm
Sq(1,1)[144]}
\item[177]
{\rm
Sq(1,1)[146]
+ Sq(4)[143]}
\\ $h_{2}:$   [143]
\\ $h_{4}:$   [117]
\item[178]
{\rm
Sq(1)[156]
+ Sq(1)[155]}
\\ $h_{0}:$   [156], [155]
\\ $h_{1}:$   [152]
\\ $h_{2}:$   [147], [146]
\\ $h_{3}:$   [134]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/144]
\mb{7/144}
\begin{gl}
\item[155]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{1}:$   [128]
\\ $h_{2}:$   [123]
\\ $h_{6}:$   [62]
\item[156]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{1}:$   [128]
\\ $h_{2}:$   [124]
\\ $h_{6}:$   [62]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/144]
\mb{6/144}
\begin{gl}
\item[130]
{\rm
Sq(1,1)[93]}
\\ $h_{4}:$   [81]
\item[131]
{\rm
Sq(4)[93]}
\\ $h_{2}:$   [93]
\\ $h_{6}:$   [53]
\item[132]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [94]
\\ $h_{6}:$   [53]
\\ $h_{7}:$   [6]
\item[133]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [97]
\\ $h_{2}:$   [94]
\\ $h_{4}:$   [81]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/144]
\mb{5/144}
\begin{gl}
\item[98]
{\rm
Sq(1,1)[66]}
\\ $h_{7}:$   [5]
\item[99]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/144]
\mb{4/144}
\begin{gl}
\item[69]
{\rm
Sq(10)[45]
+ Sq(7,1)[45]
+ Sq(4,2)[45]
+ Sq(1,3)[45]
+ Sq(3,0,1)[45]
+ Sq(0,1,1)[45]}
\item[70]
{\rm
Sq(2)[48]}
\\ $h_{1}:$   [48]
\\ $h_{4}:$   [40]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}



\dm{145}
\begin{bdl}
\item[73/145]
\mb{73/145}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/145]
\mb{72/145}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/145]
\mb{71/145}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/145]
\mb{70/145}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/145]
\mb{69/145}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/145]
\mb{68/145}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/145]
\mb{63/145}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/145]
\mb{62/145}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/145]
\mb{59/145}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/145]
\mb{56/145}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/145]
\mb{55/145}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/145]
\mb{54/145}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/145]
\mb{53/145}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[28]}
\item[28]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/145]
\mb{52/145}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/145]
\mb{51/145}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/145]
\mb{50/145}
\begin{gl}
\item[36]
{\rm
Sq(3)[35]}
\item[37]
{\rm
Sq(0,1)[36]
+ Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/145]
\mb{47/145}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[43]}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/145]
\mb{46/145}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/145]
\mb{44/145}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\item[49]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/145]
\mb{43/145}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/145]
\mb{41/145}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[60]}
\item[66]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/145]
\mb{40/145}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[63]}
\item[65]
{\rm
Sq(1)[68]
+ Sq(1)[67]}
\\ $h_{0}:$   [68], [67]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/145]
\mb{39/145}
\begin{gl}
\item[67]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{1}:$   [69]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/145]
\mb{38/145}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[73]}
\item[73]
{\rm
Sq(0,1)[74]}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/145]
\mb{37/145}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [73]
\item[78]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/145]
\mb{36/145}
\begin{gl}
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [78]
\item[81]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\item[82]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/145]
\mb{35/145}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(0,1)[89]}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\item[90]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/145]
\mb{34/145}
\begin{gl}
\item[92]
{\rm
Sq(2,1)[87]
+ Sq(2,1)[86]
+ Sq(2,1)[85]
+ Sq(2,1)[84]
+ Sq(2,1)[83]}
\item[93]
{\rm
Sq(3)[89]}
\item[94]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/145]
\mb{32/145}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[98]}
\item[97]
{\rm
Sq(0,1)[99]}
\item[98]
{\rm
Sq(0,1)[100]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/145]
\mb{31/145}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[104]
+ Sq(0,1)[103]}
\item[104]
{\rm
Sq(0,1)[105]
+ Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/145]
\mb{29/145}
\begin{gl}
\item[113]
{\rm
Sq(3,1)[111]
+ Sq(0,2)[111]
+ Sq(3,1)[110]
+ Sq(3,1)[109]}
\item[114]
{\rm
Sq(0,1)[116]}
\item[115]
{\rm
Sq(0,1)[117]}
\item[116]
{\rm
Sq(3)[118]
+ Sq(0,1)[118]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/145]
\mb{28/145}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[126]}
\item[120]
{\rm
Sq(0,1)[127]}
\item[121]
{\rm
Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/145]
\mb{26/145}
\begin{gl}
\item[139]
{\rm
Sq(1,1)[129]
+ Sq(1,1)[128]}
\item[140]
{\rm
Sq(0,1)[130]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/145]
\mb{25/145}
\begin{gl}
\item[134]
{\rm
Sq(3)[130]
+ Sq(3)[129]
+ Sq(0,1)[129]
+ Sq(3)[128]
+ Sq(0,1)[128]}
\item[135]
{\rm
Sq(3)[131]
+ Sq(0,1)[131]
+ Sq(0,1)[129]
+ Sq(3)[128]
+ Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/145]
\mb{24/145}
\begin{gl}
\item[135]
{\rm
Sq(2)[139]}
\\ $h_{1}:$   [139]
\item[136]
{\rm
Sq(1)[145]
+ Sq(1)[143]}
\\ $h_{0}:$   [145], [143]
\\ $h_{3}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/145]
\mb{23/145}
\begin{gl}
\item[143]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]}
\item[144]
{\rm
Sq(0,1)[144]
+ Sq(0,1)[143]}
\item[145]
{\rm
Sq(1)[152]
+ Sq(1)[151]}
\\ $h_{0}:$   [152], [151]
\\ $h_{3}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/145]
\mb{22/145}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[150]
+ Sq(0,1)[149]}
\item[151]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{1}:$   [153], [152], [151]
\\ $h_{3}:$   [134]
\item[152]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{1}:$   [153], [152], [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/145]
\mb{21/145}
\begin{gl}
\item[155]
{\rm
Sq(1,1)[156]
+ Sq(1,1)[153]}
\\ $h_{3}:$   [142]
\item[156]
{\rm
Sq(2)[157]}
\\ $h_{1}:$   [157]
\item[157]
{\rm
Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/145]
\mb{20/145}
\begin{gl}
\item[160]
{\rm
Sq(3,1)[154]
+ Sq(3,1)[153]
+ Sq(0,2)[153]
+ Sq(6)[152]
+ Sq(0,2)[152]}
\item[161]
{\rm
Sq(1,1)[162]
+ Sq(1,1)[161]}
\item[162]
{\rm
Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/145]
\mb{19/145}
\begin{gl}
\item[166]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [161]
\\ $h_{3}:$   [149]
\\ $h_{5}:$   [88], [87]
\\ $h_{6}:$   [38]
\item[167]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{2}:$   [162], [160]
\\ $h_{5}:$   [89]
\\ $h_{6}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/145]
\mb{18/145}
\begin{gl}
\item[171]
{\rm
Sq(3)[170]
+ Sq(0,1)[170]
+ Sq(3)[168]
+ Sq(0,1)[167]}
\\ $h_{6}:$   [40]
\item[172]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{2}:$   [162]
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/145]
\mb{17/145}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[173]}
\item[174]
{\rm
Sq(3)[173]
+ Sq(3)[172]}
\item[175]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{1}:$   [175]
\\ $h_{2}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/145]
\mb{16/145}
\begin{gl}
\item[178]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/145]
\mb{15/145}
\begin{gl}
\item[179]
{\rm
Sq(3)[184]}
\item[180]
{\rm
Sq(0,1)[185]}
\\ $h_{5}:$   [94]
\\ $h_{6}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/145]
\mb{14/145}
\begin{gl}
\item[191]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\\ $h_{4}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/145]
\mb{13/145}
\begin{gl}
\item[198]
{\rm
Sq(4)[194]}
\\ $h_{2}:$   [194]
\\ $h_{3}:$   [177]
\\ $h_{5}:$   [93], [92]
\\ $h_{6}:$   [46]
\item[199]
{\rm
Sq(1)[205]
+ Sq(1)[204]}
\\ $h_{0}:$   [205], [204]
\\ $h_{1}:$   [202], [200]
\\ $h_{5}:$   [92]
\item[200]
{\rm
Sq(1)[206]
+ Sq(1)[204]}
\\ $h_{0}:$   [206], [204]
\\ $h_{1}:$   [199]
\\ $h_{3}:$   [181], [180], [179], [178], [177]
\\ $h_{4}:$   [146], [145]
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/145]
\mb{12/145}
\begin{gl}
\item[204]
{\rm
Sq(3)[208]}
\item[205]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\item[206]
{\rm
Sq(1)[216]
+ Sq(1)[214]}
\\ $h_{0}:$   [216], [214]
\\ $h_{3}:$   [187], [186]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/145]
\mb{11/145}
\begin{gl}
\item[214]
{\rm
Sq(3,1)[201]
+ Sq(3,1)[200]
+ Sq(3,1)[199]
+ Sq(3,1)[197]
+ Sq(0,2)[196]}
\item[215]
{\rm
Sq(5)[206]
+ Sq(2,1)[206]
+ Sq(5)[204]
+ Sq(2,1)[204]
+ Sq(5)[203]
+ Sq(2,1)[202]}
\item[216]
{\rm
Sq(3)[212]}
\\ $h_{3}:$   [188], [187]
\item[217]
{\rm
Sq(2)[216]}
\\ $h_{1}:$   [216]
\\ $h_{7}:$   [1]
\item[218]
{\rm
Sq(1)[220]
+ Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [220], [219], [218]
\\ $h_{1}:$   [214]
\\ $h_{2}:$   [209]
\\ $h_{3}:$   [191], [189], [188], [187]
\\ $h_{4}:$   [159], [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/145]
\mb{10/145}
\begin{gl}
\item[218]
{\rm
Sq(5)[191]
+ Sq(2,1)[191]
+ Sq(2,1)[190]
+ Sq(5)[188]
+ Sq(2,1)[188]
+ Sq(5)[187]
+ Sq(2,1)[187]
+ Sq(2,1)[185]}
\\ $h_{6}:$   [61]
\item[219]
{\rm
Sq(3)[197]
+ Sq(0,1)[197]}
\\ $h_{3}:$   [174]
\item[220]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{2}:$   [192]
\\ $h_{3}:$   [176]
\\ $h_{4}:$   [151], [149]
\\ $h_{6}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/145]
\mb{9/145}
\begin{gl}
\item[203]
{\rm
Sq(3)[173]
+ Sq(3)[172]
+ Sq(0,1)[172]}
\\ $h_{2}:$   [168]
\\ $h_{4}:$   [133]
\item[204]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]
+ Sq(0,1)[173]}
\\ $h_{2}:$   [166]
\\ $h_{4}:$   [134], [133]
\item[205]
{\rm
Sq(3)[175]
+ Sq(0,1)[175]
+ Sq(3)[172]
+ Sq(0,1)[172]}
\\ $h_{3}:$   [154]
\\ $h_{4}:$   [133]
\item[206]
{\rm
Sq(2)[176]}
\\ $h_{1}:$   [176]
\\ $h_{2}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/145]
\mb{8/145}
\begin{gl}
\item[179]
{\rm
Sq(3)[154]
+ Sq(0,1)[154]
+ Sq(3)[153]
+ Sq(0,1)[153]
+ Sq(0,1)[151]
+ Sq(3)[150]
+ Sq(0,1)[150]}
\\ $h_{4}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/145]
\mb{6/145}
\begin{gl}
\item[134]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{1}:$   [98]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/145]
\mb{5/145}
\begin{gl}
\item[100]
{\rm
Sq(5)[66]
+ Sq(2,1)[66]}
\\ $h_{7}:$   [6]
\item[101]
{\rm
Sq(4)[67]
+ Sq(1,1)[67]}
\\ $h_{2}:$   [67]
\\ $h_{6}:$   [43]
\\ $h_{7}:$   [6]
\item[102]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [70]
\\ $h_{2}:$   [68]
\\ $h_{4}:$   [58]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/145]
\mb{4/145}
\begin{gl}
\item[71]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{2}:$   [47]
\\ $h_{4}:$   [41]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/145]
\mb{3/145}
\begin{gl}
\item[49]
{\rm
Sq(4)[26]}
\\ $h_{2}:$   [26]
\\ $h_{4}:$   [24]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}



\dm{146}
\begin{bdl}
\item[74/146]
\mb{74/146}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/146]
\mb{69/146}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/146]
\mb{68/146}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/146]
\mb{67/146}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/146]
\mb{66/146}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/146]
\mb{65/146}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/146]
\mb{64/146}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/146]
\mb{61/146}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/146]
\mb{58/146}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/146]
\mb{55/146}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/146]
\mb{52/146}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/146]
\mb{51/146}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/146]
\mb{50/146}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/146]
\mb{49/146}
\begin{gl}
\item[39]
{\rm
Sq(3)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/146]
\mb{48/146}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/146]
\mb{46/146}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[47]}
\item[48]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/146]
\mb{45/146}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/146]
\mb{43/146}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/146]
\mb{42/146}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/146]
\mb{40/146}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(3)[66]
+ Sq(0,1)[66]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/146]
\mb{39/146}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[70]
+ Sq(3)[69]
+ Sq(0,1)[69]}
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{1}:$   [71]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/146]
\mb{38/146}
\begin{gl}
\item[75]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/146]
\mb{37/146}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[78]
+ Sq(0,1)[77]}
\item[80]
{\rm
Sq(0,1)[79]}
\item[81]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/146]
\mb{36/146}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/146]
\mb{35/146}
\begin{gl}
\item[91]
{\rm
Sq(2)[92]}
\\ $h_{1}:$   [92]
\item[92]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [91]
\item[93]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/146]
\mb{34/146}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[91]}
\item[96]
{\rm
Sq(0,1)[92]}
\item[97]
{\rm
Sq(0,1)[93]}
\item[98]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{2}:$   [89]
\item[99]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/146]
\mb{33/146}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[93]}
\item[96]
{\rm
Sq(0,1)[94]}
\item[97]
{\rm
Sq(3)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/146]
\mb{31/146}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[106]}
\item[106]
{\rm
Sq(0,1)[107]}
\item[107]
{\rm
Sq(0,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/146]
\mb{30/146}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[111]}
\item[111]
{\rm
Sq(0,1)[112]
+ Sq(0,1)[110]}
\item[112]
{\rm
Sq(3)[112]}
\item[113]
{\rm
Sq(2)[116]
+ Sq(2)[113]}
\\ $h_{1}:$   [116], [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/146]
\mb{28/146}
\begin{gl}
\item[122]
{\rm
Sq(1,1)[130]
+ Sq(1,1)[128]
+ Sq(1,1)[126]}
\item[123]
{\rm
Sq(0,1)[131]}
\item[124]
{\rm
Sq(0,1)[132]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/146]
\mb{27/146}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[136]}
\item[135]
{\rm
Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/146]
\mb{26/146}
\begin{gl}
\item[141]
{\rm
Sq(3)[133]
+ Sq(0,1)[133]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/146]
\mb{25/146}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[132]}
\item[137]
{\rm
Sq(1)[139]
+ Sq(1)[137]}
\\ $h_{0}:$   [139], [137]
\\ $h_{1}:$   [135]
\\ $h_{2}:$   [131], [128]
\\ $h_{3}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/146]
\mb{24/146}
\begin{gl}
\item[137]
{\rm
Sq(3)[139]
+ Sq(0,1)[138]}
\item[138]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{2}:$   [134]
\\ $h_{3}:$   [128]
\\ $h_{5}:$   [73], [71]
\\ $h_{6}:$   [23]
\item[139]
{\rm
Sq(1)[149]
+ Sq(1)[146]}
\\ $h_{0}:$   [149], [146]
\\ $h_{2}:$   [137]
\\ $h_{3}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/146]
\mb{23/146}
\begin{gl}
\item[146]
{\rm
Sq(1,1)[144]
+ Sq(1,1)[143]}
\item[147]
{\rm
Sq(3)[149]
+ Sq(0,1)[149]
+ Sq(3)[148]
+ Sq(0,1)[148]
+ Sq(3)[146]}
\\ $h_{5}:$   [75]
\\ $h_{6}:$   [24]
\item[148]
{\rm
Sq(1)[157]
+ Sq(1)[155]
+ Sq(1)[154]}
\\ $h_{0}:$   [157], [155], [154]
\\ $h_{3}:$   [132]
\\ $h_{5}:$   [75]
\\ $h_{6}:$   [24]
\item[149]
{\rm
Sq(1)[158]
+ Sq(1)[156]}
\\ $h_{0}:$   [158], [156]
\\ $h_{2}:$   [143]
\\ $h_{3}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/146]
\mb{22/146}
\begin{gl}
\item[153]
{\rm
Sq(1,1)[150]
+ Sq(1,1)[149]}
\item[154]
{\rm
Sq(0,1)[152]}
\item[155]
{\rm
Sq(3)[152]
+ Sq(0,1)[151]}
\item[156]
{\rm
Sq(3)[153]
+ Sq(0,1)[153]
+ Sq(3)[151]
+ Sq(0,1)[151]}
\item[157]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{3}:$   [136]
\item[158]
{\rm
Sq(1)[160]}
\\ $h_{0}:$   [160]
\\ $h_{3}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/146]
\mb{21/146}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[158]
+ Sq(3)[157]}
\item[159]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\item[160]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/146]
\mb{20/146}
\begin{gl}
\item[163]
{\rm
Sq(4)[163]
+ Sq(1,1)[163]}
\\ $h_{2}:$   [163]
\\ $h_{5}:$   [86]
\item[164]
{\rm
Sq(1,1)[165]
+ Sq(1,1)[164]}
\item[165]
{\rm
Sq(1)[170]
+ Sq(1)[169]}
\\ $h_{0}:$   [170], [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/146]
\mb{19/146}
\begin{gl}
\item[168]
{\rm
Sq(5)[162]
+ Sq(2,1)[162]
+ Sq(5)[160]
+ Sq(2,1)[160]}
\item[169]
{\rm
Sq(1,1)[167]
+ Sq(4)[165]
+ Sq(1,1)[165]}
\\ $h_{2}:$   [165]
\item[170]
{\rm
Sq(3)[169]
+ Sq(3)[168]}
\\ $h_{2}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/146]
\mb{18/146}
\begin{gl}
\item[173]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{3}:$   [155]
\item[174]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{1}:$   [174]
\\ $h_{2}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/146]
\mb{17/146}
\begin{gl}
\item[176]
{\rm
Sq(3)[175]}
\\ $h_{3}:$   [160]
\item[177]
{\rm
Sq(0,1)[177]
+ Sq(0,1)[176]}
\\ $h_{5}:$   [93]
\\ $h_{6}:$   [39]
\item[178]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{2}:$   [173], [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/146]
\mb{16/146}
\begin{gl}
\item[179]
{\rm
Sq(4)[175]
+ Sq(1,1)[175]}
\\ $h_{2}:$   [175]
\item[180]
{\rm
Sq(1,1)[177]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/146]
\mb{14/146}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[194]}
\item[193]
{\rm
Sq(3)[195]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/146]
\mb{13/146}
\begin{gl}
\item[201]
{\rm
Sq(3)[200]}
\item[202]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{1}:$   [204]
\\ $h_{2}:$   [197]
\\ $h_{3}:$   [182]
\\ $h_{4}:$   [151], [150], [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/146]
\mb{12/146}
\begin{gl}
\item[207]
{\rm
Sq(1,1)[208]}
\\ $h_{4}:$   [156], [155]
\item[208]
{\rm
Sq(0,1)[210]}
\\ $h_{4}:$   [155]
\\ $h_{5}:$   [101]
\\ $h_{6}:$   [52]
\item[209]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{1}:$   [217]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/146]
\mb{11/146}
\begin{gl}
\item[219]
{\rm
Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(3)[214]
+ Sq(0,1)[214]}
\\ $h_{4}:$   [161]
\item[220]
{\rm
Sq(2)[218]}
\\ $h_{1}:$   [218]
\\ $h_{2}:$   [211]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [161]
\\ $h_{6}:$   [55]
\item[221]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/146]
\mb{10/146}
\begin{gl}
\item[221]
{\rm
Sq(5)[194]
+ Sq(2,1)[194]
+ Sq(2,1)[193]
+ Sq(2,1)[192]}
\item[222]
{\rm
Sq(3)[201]}
\\ $h_{7}:$   [2]
\item[223]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\\ $h_{2}:$   [197]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [155]
\item[224]
{\rm
Sq(2)[206]
+ Sq(2)[203]}
\\ $h_{1}:$   [206], [203]
\\ $h_{3}:$   [179], [178]
\\ $h_{4}:$   [155], [154]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/146]
\mb{9/146}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[176]}
\\ $h_{2}:$   [172]
\\ $h_{5}:$   [108]
\item[208]
{\rm
Sq(1)[183]
+ Sq(1)[180]}
\\ $h_{0}:$   [183], [180]
\\ $h_{4}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/146]
\mb{8/146}
\begin{gl}
\item[180]
{\rm
Sq(3,1)[144]
+ Sq(0,2)[143]}
\\ $h_{3}:$   [137]
\item[181]
{\rm
Sq(5)[148]
+ Sq(2,1)[148]}
\item[182]
{\rm
Sq(4)[151]}
\\ $h_{2}:$   [151]
\\ $h_{4}:$   [120], [119]
\item[183]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{3}:$   [137]
\item[184]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{2}:$   [153], [150]
\\ $h_{3}:$   [139], [137]
\\ $h_{6}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/146]
\mb{7/146}
\begin{gl}
\item[157]
{\rm
Sq(1,1)[128]}
\item[158]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{2}:$   [128]
\\ $h_{3}:$   [117]
\\ $h_{6}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/146]
\mb{6/146}
\begin{gl}
\item[135]
{\rm
Sq(3)[99]
+ Sq(0,1)[99]
+ Sq(3)[98]
+ Sq(0,1)[98]}
\\ $h_{3}:$   [90]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/146]
\mb{4/146}
\begin{gl}
\item[72]
{\rm
Sq(6)[46]
+ Sq(3,1)[46]
+ Sq(0,2)[46]}
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}



\dm{147}
\begin{bdl}
\item[75/147]
\mb{75/147}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/147]
\mb{74/147}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/147]
\mb{73/147}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/147]
\mb{65/147}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/147]
\mb{64/147}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/147]
\mb{63/147}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/147]
\mb{60/147}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/147]
\mb{57/147}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/147]
\mb{56/147}
\begin{gl}
\item[24]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/147]
\mb{55/147}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/147]
\mb{54/147}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[27]}
\item[25]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/147]
\mb{52/147}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [26], [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/147]
\mb{51/147}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [29], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/147]
\mb{50/147}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{3}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/147]
\mb{49/147}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [32]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/147]
\mb{48/147}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/147]
\mb{47/147}
\begin{gl}
\item[42]
{\rm
Sq(3)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/147]
\mb{45/147}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[48]}
\item[51]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/147]
\mb{44/147}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/147]
\mb{42/147}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[65]}
\item[65]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/147]
\mb{41/147}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/147]
\mb{40/147}
\begin{gl}
\item[68]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/147]
\mb{39/147}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[72]}
\item[72]
{\rm
Sq(0,1)[73]}
\item[73]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/147]
\mb{38/147}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(3)[78]
+ Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/147]
\mb{37/147}
\begin{gl}
\item[82]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [77]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/147]
\mb{36/147}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(0,1)[88]}
\item[88]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\item[89]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{3}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/147]
\mb{35/147}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[94]
+ Sq(3)[93]
+ Sq(0,1)[93]
+ Sq(3)[92]
+ Sq(0,1)[92]}
\item[95]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/147]
\mb{34/147}
\begin{gl}
\item[100]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/147]
\mb{33/147}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[96]}
\item[99]
{\rm
Sq(0,1)[97]}
\item[100]
{\rm
Sq(0,1)[98]}
\item[101]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/147]
\mb{32/147}
\begin{gl}
\item[99]
{\rm
Sq(1,1)[102]}
\item[100]
{\rm
Sq(0,1)[103]}
\item[101]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/147]
\mb{30/147}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[113]}
\item[115]
{\rm
Sq(0,1)[115]}
\item[116]
{\rm
Sq(3)[116]
+ Sq(0,1)[114]
+ Sq(3)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/147]
\mb{29/147}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[119]}
\item[118]
{\rm
Sq(0,1)[120]}
\item[119]
{\rm
Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/147]
\mb{28/147}
\begin{gl}
\item[125]
{\rm
Sq(1,1)[133]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/147]
\mb{27/147}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[139]}
\item[137]
{\rm
Sq(0,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/147]
\mb{26/147}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[134]}
\item[143]
{\rm
Sq(0,1)[135]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/147]
\mb{25/147}
\begin{gl}
\item[138]
{\rm
Sq(0,2)[127]}
\item[139]
{\rm
Sq(1,1)[132]}
\item[140]
{\rm
Sq(3)[136]
+ Sq(0,1)[136]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/147]
\mb{24/147}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[144]}
\item[141]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [147]
\\ $h_{2}:$   [140], [138]
\\ $h_{4}:$   [111], [110], [108]
\\ $h_{5}:$   [74]
\\ $h_{6}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/147]
\mb{23/147}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[150]}
\item[151]
{\rm
Sq(1)[160]
+ Sq(1)[159]}
\\ $h_{0}:$   [160], [159]
\\ $h_{2}:$   [146]
\\ $h_{5}:$   [78]
\\ $h_{6}:$   [26]
\item[152]
{\rm
Sq(1)[162]
+ Sq(1)[159]}
\\ $h_{0}:$   [162], [159]
\\ $h_{2}:$   [148], [147], [146]
\\ $h_{3}:$   [136]
\item[153]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{1}:$   [154]
\\ $h_{2}:$   [147]
\\ $h_{3}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/147]
\mb{22/147}
\begin{gl}
\item[159]
{\rm
Sq(1,1)[153]
+ Sq(1,1)[152]
+ Sq(1,1)[151]}
\item[160]
{\rm
Sq(3)[156]
+ Sq(3)[155]}
\\ $h_{6}:$   [29]
\item[161]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{2}:$   [154], [153], [152], [151]
\\ $h_{3}:$   [139]
\item[162]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [153], [152], [151]
\\ $h_{3}:$   [139]
\item[163]
{\rm
Sq(1)[166]
+ Sq(1)[165]}
\\ $h_{0}:$   [166], [165]
\\ $h_{2}:$   [152]
\\ $h_{3}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/147]
\mb{21/147}
\begin{gl}
\item[161]
{\rm
Sq(4)[157]}
\\ $h_{2}:$   [157]
\\ $h_{3}:$   [145]
\item[162]
{\rm
Sq(0,1)[161]
+ Sq(0,1)[160]}
\\ $h_{3}:$   [145]
\item[163]
{\rm
Sq(3)[161]
+ Sq(3)[160]}
\\ $h_{3}:$   [145]
\item[164]
{\rm
Sq(0,1)[162]}
\item[165]
{\rm
Sq(1)[168]
+ Sq(1)[166]}
\\ $h_{0}:$   [168], [166]
\\ $h_{1}:$   [164]
\\ $h_{3}:$   [146], [145]
\item[166]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{1}:$   [164]
\\ $h_{3}:$   [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/147]
\mb{20/147}
\begin{gl}
\item[166]
{\rm
Sq(2,1)[164]}
\item[167]
{\rm
Sq(3)[166]
+ Sq(0,1)[166]}
\item[168]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{3}:$   [154], [153]
\item[169]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{3}:$   [154], [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/147]
\mb{19/147}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[171]}
\\ $h_{3}:$   [153]
\\ $h_{5}:$   [91]
\\ $h_{6}:$   [42]
\item[172]
{\rm
Sq(3)[172]
+ Sq(0,1)[172]}
\\ $h_{3}:$   [153]
\item[173]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{3}:$   [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/147]
\mb{18/147}
\begin{gl}
\item[175]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]}
\\ $h_{2}:$   [171]
\item[176]
{\rm
Sq(1)[181]
+ Sq(1)[179]}
\\ $h_{0}:$   [181], [179]
\item[177]
{\rm
Sq(1)[182]
+ Sq(1)[179]}
\\ $h_{0}:$   [182], [179]
\\ $h_{1}:$   [176]
\\ $h_{2}:$   [172], [171]
\\ $h_{3}:$   [158]
\\ $h_{5}:$   [97]
\item[178]
{\rm
Sq(1)[183]
+ Sq(1)[180]
+ Sq(1)[179]}
\\ $h_{0}:$   [183], [180], [179]
\\ $h_{2}:$   [172]
\\ $h_{3}:$   [159], [157]
\\ $h_{5}:$   [98], [95]
\\ $h_{6}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/147]
\mb{17/147}
\begin{gl}
\item[179]
{\rm
Sq(3,1)[170]
+ Sq(0,2)[170]}
\item[180]
{\rm
Sq(5)[173]
+ Sq(5)[172]}
\item[181]
{\rm
Sq(1,1)[177]
+ Sq(1,1)[176]
+ Sq(1,1)[175]}
\item[182]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{2}:$   [175]
\\ $h_{5}:$   [96]
\item[183]
{\rm
Sq(1)[184]
+ Sq(1)[181]}
\\ $h_{0}:$   [184], [181]
\\ $h_{2}:$   [175]
\\ $h_{3}:$   [163]
\\ $h_{5}:$   [98]
\\ $h_{6}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/147]
\mb{16/147}
\begin{gl}
\item[181]
{\rm
Sq(3)[179]
+ Sq(0,1)[179]}
\item[182]
{\rm
Sq(0,1)[180]}
\\ $h_{5}:$   [94]
\\ $h_{6}:$   [42]
\item[183]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\item[184]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{5}:$   [97]
\\ $h_{6}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/147]
\mb{15/147}
\begin{gl}
\item[181]
{\rm
Sq(5)[186]
+ Sq(2,1)[186]
+ Sq(5)[185]
+ Sq(2,1)[185]
+ Sq(2,1)[184]}
\item[182]
{\rm
Sq(5)[187]
+ Sq(2,1)[187]
+ Sq(2,1)[185]}
\item[183]
{\rm
Sq(1,1)[190]
+ Sq(1,1)[188]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/147]
\mb{14/147}
\begin{gl}
\item[194]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{3}:$   [184], [182]
\\ $h_{4}:$   [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/147]
\mb{13/147}
\begin{gl}
\item[203]
{\rm
Sq(2)[207]}
\\ $h_{1}:$   [207]
\\ $h_{3}:$   [186]
\\ $h_{4}:$   [155], [154]
\item[204]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{3}:$   [186]
\\ $h_{4}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/147]
\mb{12/147}
\begin{gl}
\item[210]
{\rm
Sq(3)[217]
+ Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(0,1)[214]}
\item[211]
{\rm
Sq(2)[219]}
\\ $h_{1}:$   [219]
\\ $h_{2}:$   [211], [210]
\\ $h_{3}:$   [194]
\\ $h_{4}:$   [162], [161]
\item[212]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{4}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/147]
\mb{11/147}
\begin{gl}
\item[222]
{\rm
Sq(1,1)[217]
+ Sq(1,1)[215]
+ Sq(1,1)[214]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/147]
\mb{10/147}
\begin{gl}
\item[225]
{\rm
Sq(3)[206]
+ Sq(3)[203]}
\\ $h_{4}:$   [159]
\item[226]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{2}:$   [202]
\\ $h_{3}:$   [183]
\\ $h_{4}:$   [161], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/147]
\mb{9/147}
\begin{gl}
\item[209]
{\rm
Sq(2)[180]}
\\ $h_{1}:$   [180]
\\ $h_{2}:$   [177], [176]
\\ $h_{3}:$   [162]
\\ $h_{4}:$   [140], [139]
\item[210]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{2}:$   [176]
\\ $h_{4}:$   [143], [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/147]
\mb{8/147}
\begin{gl}
\item[185]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{4}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/147]
\mb{7/147}
\begin{gl}
\item[159]
{\rm
Sq(5)[129]
+ Sq(5)[128]}
\\ $h_{4}:$   [107]
\item[160]
{\rm
Sq(4)[130]
+ Sq(1,1)[130]}
\\ $h_{2}:$   [130]
\\ $h_{4}:$   [108]
\item[161]
{\rm
Sq(1,1)[132]}
\item[162]
{\rm
Sq(2)[135]}
\\ $h_{1}:$   [135]
\\ $h_{2}:$   [131]
\\ $h_{3}:$   [120]
\\ $h_{6}:$   [66]
\item[163]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{2}:$   [132], [131]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/147]
\mb{6/147}
\begin{gl}
\item[136]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [98]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/147]
\mb{5/147}
\begin{gl}
\item[103]
{\rm
Sq(7)[66]
+ Sq(4,1)[66]
+ Sq(1,2)[66]
+ Sq(0,0,1)[66]}
\\ $h_{7}:$   [8]
\item[104]
{\rm
Sq(4)[69]}
\\ $h_{2}:$   [69]
\\ $h_{3}:$   [65]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}



\dm{148}
\begin{bdl}
\item[70/148]
\mb{70/148}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/148]
\mb{69/148}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/148]
\mb{68/148}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/148]
\mb{62/148}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/148]
\mb{59/148}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/148]
\mb{56/148}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/148]
\mb{55/148}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/148]
\mb{54/148}
\begin{gl}
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/148]
\mb{53/148}
\begin{gl}
\item[29]
{\rm
Sq(1,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/148]
\mb{52/148}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/148]
\mb{51/148}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [20]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/148]
\mb{50/148}
\begin{gl}
\item[41]
{\rm
Sq(3)[39]}
\item[42]
{\rm
Sq(0,1)[40]
+ Sq(0,1)[39]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/148]
\mb{49/148}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/148]
\mb{48/148}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/148]
\mb{47/148}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(3)[47]}
\item[45]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/148]
\mb{46/148}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/148]
\mb{44/148}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[55]}
\item[52]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/148]
\mb{43/148}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/148]
\mb{42/148}
\begin{gl}
\item[66]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/148]
\mb{41/148}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[66]}
\item[70]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/148]
\mb{40/148}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/148]
\mb{39/148}
\begin{gl}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/148]
\mb{38/148}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[77]
+ Sq(1,1)[76]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/148]
\mb{37/148}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[83]}
\item[84]
{\rm
Sq(1)[91]
+ Sq(1)[90]}
\\ $h_{0}:$   [91], [90]
\\ $h_{1}:$   [85]
\\ $h_{2}:$   [80]
\\ $h_{3}:$   [71], [70]
\\ $h_{4}:$   [53]
\item[85]
{\rm
Sq(1)[92]
+ Sq(1)[90]}
\\ $h_{0}:$   [92], [90]
\\ $h_{1}:$   [88], [87], [86]
\\ $h_{2}:$   [81]
\\ $h_{3}:$   [72], [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/148]
\mb{36/148}
\begin{gl}
\item[90]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [90]
\\ $h_{4}:$   [60]
\item[91]
{\rm
Sq(1)[100]
+ Sq(1)[98]}
\\ $h_{0}:$   [100], [98]
\\ $h_{2}:$   [90], [86]
\\ $h_{3}:$   [76]
\item[92]
{\rm
Sq(1)[101]
+ Sq(1)[98]}
\\ $h_{0}:$   [101], [98]
\\ $h_{2}:$   [90], [89]
\\ $h_{3}:$   [77]
\\ $h_{4}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/148]
\mb{35/148}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[96]}
\item[97]
{\rm
Sq(0,1)[97]}
\item[98]
{\rm
Sq(3)[98]
+ Sq(0,1)[98]
+ Sq(0,1)[95]}
\item[99]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [67]
\item[100]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [93]
\\ $h_{3}:$   [82]
\item[101]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [93], [92]
\\ $h_{3}:$   [83]
\\ $h_{4}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/148]
\mb{34/148}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[95]}
\item[102]
{\rm
Sq(0,1)[96]}
\item[103]
{\rm
Sq(0,1)[97]}
\item[104]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{3}:$   [84]
\item[105]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/148]
\mb{33/148}
\begin{gl}
\item[102]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\item[103]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/148]
\mb{32/148}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[105]}
\item[103]
{\rm
Sq(0,1)[106]}
\item[104]
{\rm
Sq(0,1)[107]}
\item[105]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\item[106]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/148]
\mb{31/148}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[110]}
\item[109]
{\rm
Sq(0,1)[111]}
\item[110]
{\rm
Sq(0,1)[112]}
\item[111]
{\rm
Sq(3)[112]}
\item[112]
{\rm
Sq(3)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/148]
\mb{29/148}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[123]}
\item[121]
{\rm
Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/148]
\mb{28/148}
\begin{gl}
\item[126]
{\rm
Sq(2,1)[131]}
\item[127]
{\rm
Sq(0,1)[134]}
\item[128]
{\rm
Sq(0,1)[135]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/148]
\mb{27/148}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[141]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/148]
\mb{26/148}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[136]}
\item[145]
{\rm
Sq(2)[140]}
\\ $h_{1}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/148]
\mb{25/148}
\begin{gl}
\item[141]
{\rm
Sq(3,1)[131]
+ Sq(3,1)[130]
+ Sq(3,1)[128]
+ Sq(0,2)[128]}
\item[142]
{\rm
Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/148]
\mb{24/148}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[146]}
\item[143]
{\rm
Sq(3)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/148]
\mb{23/148}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[154]
+ Sq(0,1)[153]}
\item[155]
{\rm
Sq(3)[158]
+ Sq(0,1)[158]
+ Sq(3)[156]
+ Sq(0,1)[156]
+ Sq(0,1)[153]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/148]
\mb{22/148}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[158]}
\item[165]
{\rm
Sq(1)[169]
+ Sq(1)[167]}
\\ $h_{0}:$   [169], [167]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [157]
\\ $h_{3}:$   [144], [143], [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/148]
\mb{21/148}
\begin{gl}
\item[167]
{\rm
Sq(5)[159]
+ Sq(2,1)[159]
+ Sq(2,1)[158]
+ Sq(2,1)[157]}
\item[168]
{\rm
Sq(2)[167]}
\\ $h_{1}:$   [167]
\\ $h_{3}:$   [148]
\item[169]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{2}:$   [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/148]
\mb{20/148}
\begin{gl}
\item[170]
{\rm
Sq(1,1)[167]
+ Sq(1,1)[166]}
\item[171]
{\rm
Sq(0,1)[168]}
\item[172]
{\rm
Sq(2)[172]}
\\ $h_{1}:$   [172]
\\ $h_{3}:$   [157], [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/148]
\mb{19/148}
\begin{gl}
\item[174]
{\rm
Sq(3,1)[167]
+ Sq(0,2)[165]
+ Sq(0,2)[164]}
\item[175]
{\rm
Sq(3)[173]
+ Sq(0,1)[173]}
\\ $h_{3}:$   [157], [156]
\item[176]
{\rm
Sq(1)[183]
+ Sq(1)[179]}
\\ $h_{0}:$   [183], [179]
\\ $h_{2}:$   [172]
\\ $h_{4}:$   [138]
\\ $h_{5}:$   [96]
\\ $h_{6}:$   [44]
\item[177]
{\rm
Sq(1)[184]
+ Sq(1)[179]}
\\ $h_{0}:$   [184], [179]
\\ $h_{2}:$   [172], [171]
\\ $h_{3}:$   [159], [156]
\\ $h_{5}:$   [96], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/148]
\mb{18/148}
\begin{gl}
\item[179]
{\rm
Sq(3)[178]
+ Sq(0,1)[178]}
\item[180]
{\rm
Sq(2)[179]}
\\ $h_{1}:$   [179]
\item[181]
{\rm
Sq(2)[180]}
\\ $h_{1}:$   [180]
\\ $h_{5}:$   [99]
\\ $h_{6}:$   [46]
\item[182]
{\rm
Sq(2)[181]}
\\ $h_{1}:$   [181]
\\ $h_{5}:$   [99]
\\ $h_{6}:$   [46]
\item[183]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{2}:$   [174]
\\ $h_{4}:$   [143]
\\ $h_{6}:$   [46]
\item[184]
{\rm
Sq(1)[187]
+ Sq(1)[184]}
\\ $h_{0}:$   [187], [184]
\\ $h_{2}:$   [174]
\\ $h_{3}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/148]
\mb{17/148}
\begin{gl}
\item[184]
{\rm
Sq(3)[179]
+ Sq(0,1)[179]}
\\ $h_{3}:$   [166]
\item[185]
{\rm
Sq(0,1)[180]}
\item[186]
{\rm
Sq(3)[180]}
\item[187]
{\rm
Sq(1)[188]
+ Sq(1)[187]
+ Sq(1)[186]}
\\ $h_{0}:$   [188], [187], [186]
\\ $h_{3}:$   [168], [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/148]
\mb{16/148}
\begin{gl}
\item[185]
{\rm
Sq(2)[181]}
\\ $h_{1}:$   [181]
\item[186]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\item[187]
{\rm
Sq(1)[186]
+ Sq(1)[184]}
\\ $h_{0}:$   [186], [184]
\\ $h_{2}:$   [179]
\item[188]
{\rm
Sq(1)[187]
+ Sq(1)[184]}
\\ $h_{0}:$   [187], [184]
\\ $h_{2}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/148]
\mb{15/148}
\begin{gl}
\item[184]
{\rm
Sq(0,2)[184]}
\item[185]
{\rm
Sq(3,1)[186]
+ Sq(3,1)[185]}
\item[186]
{\rm
Sq(3,1)[187]
+ Sq(3,1)[185]
+ Sq(6)[184]}
\item[187]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\item[188]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{3}:$   [180]
\\ $h_{5}:$   [100]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/148]
\mb{14/148}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[201]}
\item[196]
{\rm
Sq(3)[201]}
\item[197]
{\rm
Sq(1)[206]
+ Sq(1)[205]}
\\ $h_{0}:$   [206], [205]
\\ $h_{3}:$   [187], [186]
\\ $h_{6}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/148]
\mb{13/148}
\begin{gl}
\item[205]
{\rm
Sq(3,1)[198]}
\item[206]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\item[207]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{4}:$   [161], [159]
\\ $h_{5}:$   [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/148]
\mb{12/148}
\begin{gl}
\item[213]
{\rm
Sq(1,1)[215]}
\item[214]
{\rm
Sq(2)[222]}
\\ $h_{1}:$   [222]
\\ $h_{2}:$   [215]
\\ $h_{4}:$   [167]
\item[215]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{2}:$   [215]
\\ $h_{5}:$   [104]
\item[216]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{4}:$   [169], [167]
\\ $h_{5}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/148]
\mb{11/148}
\begin{gl}
\item[223]
{\rm
Sq(3)[221]}
\\ $h_{5}:$   [113]
\item[224]
{\rm
Sq(3)[224]
+ Sq(0,1)[222]}
\\ $h_{4}:$   [169]
\\ $h_{5}:$   [113]
\item[225]
{\rm
Sq(2)[225]}
\\ $h_{1}:$   [225]
\\ $h_{3}:$   [203], [202]
\\ $h_{4}:$   [170]
\item[226]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{5}:$   [114]
\\ $h_{6}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/148]
\mb{10/148}
\begin{gl}
\item[227]
{\rm
Sq(3,1)[200]
+ Sq(3,1)[197]}
\\ $h_{6}:$   [63]
\item[228]
{\rm
Sq(3)[208]
+ Sq(0,1)[208]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/148]
\mb{9/148}
\begin{gl}
\item[211]
{\rm
Sq(3)[183]
+ Sq(0,1)[183]
+ Sq(3)[182]
+ Sq(0,1)[182]
+ Sq(3)[181]
+ Sq(0,1)[181]
+ Sq(3)[180]
+ Sq(0,1)[180]}
\\ $h_{4}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/148]
\mb{8/148}
\begin{gl}
\item[186]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\\ $h_{4}:$   [126], [124]
\item[187]
{\rm
Sq(2)[161]}
\\ $h_{1}:$   [161]
\\ $h_{4}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/148]
\mb{6/148}
\begin{gl}
\item[137]
{\rm
Sq(5,1)[95]
+ Sq(2,2)[95]
+ Sq(5,1)[94]
+ Sq(2,2)[94]}
\item[138]
{\rm
Sq(4)[101]
+ Sq(1,1)[101]
+ Sq(4)[100]
+ Sq(1,1)[100]}
\\ $h_{2}:$   [101], [100]
\\ $h_{3}:$   [93]
\\ $h_{6}:$   [58]
\item[139]
{\rm
Sq(2)[103]}
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [100]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/148]
\mb{4/148}
\begin{gl}
\item[73]
{\rm
Sq(4)[49]}
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [46]
\\ $h_{4}:$   [43]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}



\dm{149}
\begin{bdl}
\item[69/149]
\mb{69/149}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/149]
\mb{68/149}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/149]
\mb{67/149}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/149]
\mb{66/149}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/149]
\mb{65/149}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/149]
\mb{64/149}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/149]
\mb{63/149}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/149]
\mb{62/149}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/149]
\mb{61/149}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\item[18]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/149]
\mb{60/149}
\begin{gl}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/149]
\mb{59/149}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/149]
\mb{58/149}
\begin{gl}
\item[18]
{\rm
Sq(3,1)[22]}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/149]
\mb{55/149}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/149]
\mb{53/149}
\begin{gl}
\item[31]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/149]
\mb{52/149}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/149]
\mb{51/149}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/149]
\mb{50/149}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [26]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/149]
\mb{49/149}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/149]
\mb{48/149}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/149]
\mb{47/149}
\begin{gl}
\item[46]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/149]
\mb{46/149}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/149]
\mb{45/149}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[50]}
\item[53]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/149]
\mb{44/149}
\begin{gl}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/149]
\mb{43/149}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[64]}
\item[59]
{\rm
Sq(0,1)[65]}
\item[60]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/149]
\mb{42/149}
\begin{gl}
\item[67]
{\rm
Sq(3,1)[64]}
\item[68]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/149]
\mb{41/149}
\begin{gl}
\item[71]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/149]
\mb{40/149}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[70]
+ Sq(1,1)[69]}
\item[71]
{\rm
Sq(0,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/149]
\mb{39/149}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]
+ Sq(0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/149]
\mb{37/149}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[85]}
\item[87]
{\rm
Sq(0,1)[87]}
\item[88]
{\rm
Sq(3)[89]
+ Sq(0,1)[89]
+ Sq(3)[88]
+ Sq(3)[87]
+ Sq(3)[86]
+ Sq(0,1)[86]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/149]
\mb{36/149}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[94]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/149]
\mb{35/149}
\begin{gl}
\item[102]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [101]
\\ $h_{2}:$   [98]
\item[103]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{1}:$   [103], [101]
\\ $h_{2}:$   [99], [98]
\\ $h_{3}:$   [87], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/149]
\mb{34/149}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[98]}
\item[107]
{\rm
Sq(0,1)[99]}
\item[108]
{\rm
Sq(0,1)[100]}
\item[109]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [95]
\item[110]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{2}:$   [97], [95]
\\ $h_{3}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/149]
\mb{33/149}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[99]}
\item[105]
{\rm
Sq(0,1)[100]}
\item[106]
{\rm
Sq(0,1)[101]}
\item[107]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{3}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/149]
\mb{32/149}
\begin{gl}
\item[107]
{\rm
Sq(2)[111]
+ Sq(2)[110]}
\\ $h_{1}:$   [111], [110]
\item[108]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{3}:$   [97], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/149]
\mb{31/149}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[114]}
\item[114]
{\rm
Sq(0,1)[115]}
\item[115]
{\rm
Sq(0,1)[116]}
\item[116]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/149]
\mb{30/149}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[117]}
\item[118]
{\rm
Sq(0,1)[118]}
\item[119]
{\rm
Sq(0,1)[119]}
\item[120]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/149]
\mb{29/149}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[125]}
\item[123]
{\rm
Sq(3)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/149]
\mb{28/149}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[136]}
\item[130]
{\rm
Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/149]
\mb{27/149}
\begin{gl}
\item[139]
{\rm
Sq(3,1)[138]
+ Sq(3,1)[137]
+ Sq(3,1)[136]
+ Sq(3,1)[135]
+ Sq(0,2)[135]}
\item[140]
{\rm
Sq(0,1)[142]}
\item[141]
{\rm
Sq(0,1)[143]}
\item[142]
{\rm
Sq(1)[147]
+ Sq(1)[146]}
\\ $h_{0}:$   [147], [146]
\\ $h_{1}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/149]
\mb{26/149}
\begin{gl}
\item[146]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{6}:$   [24]
\item[147]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{6}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/149]
\mb{25/149}
\begin{gl}
\item[143]
{\rm
Sq(3,1)[134]}
\item[144]
{\rm
Sq(0,1)[140]}
\item[145]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/149]
\mb{24/149}
\begin{gl}
\item[144]
{\rm
Sq(1,1)[148]
+ Sq(1,1)[147]}
\item[145]
{\rm
Sq(0,1)[150]}
\item[146]
{\rm
Sq(2)[155]
+ Sq(2)[154]}
\\ $h_{1}:$   [155], [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/149]
\mb{23/149}
\begin{gl}
\item[156]
{\rm
Sq(3)[162]
+ Sq(0,1)[162]
+ Sq(3)[161]
+ Sq(0,1)[161]
+ Sq(3)[160]
+ Sq(3)[159]}
\\ $h_{5}:$   [81]
\\ $h_{6}:$   [27]
\item[157]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[161]
+ Sq(0,1)[161]
+ Sq(0,1)[160]
+ Sq(3)[159]}
\\ $h_{2}:$   [156]
\\ $h_{5}:$   [81]
\\ $h_{6}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/149]
\mb{22/149}
\begin{gl}
\item[166]
{\rm
Sq(1,1)[160]
+ Sq(1,1)[159]
+ Sq(1,1)[158]}
\item[167]
{\rm
Sq(0,1)[164]
+ Sq(0,1)[163]
+ Sq(0,1)[162]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/149]
\mb{21/149}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[166]}
\item[171]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{1}:$   [172], [171], [170]
\\ $h_{2}:$   [164], [163]
\\ $h_{3}:$   [155], [153]
\\ $h_{4}:$   [128]
\\ $h_{5}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/149]
\mb{20/149}
\begin{gl}
\item[173]
{\rm
Sq(2)[175]
+ Sq(2)[174]}
\\ $h_{1}:$   [175], [174]
\\ $h_{2}:$   [169]
\\ $h_{3}:$   [160]
\\ $h_{4}:$   [136]
\\ $h_{5}:$   [96]
\item[174]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/149]
\mb{19/149}
\begin{gl}
\item[178]
{\rm
Sq(0,2)[168]}
\item[179]
{\rm
Sq(3)[176]
+ Sq(0,1)[176]}
\item[180]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{1}:$   [182], [181], [180], [179]
\item[181]
{\rm
Sq(1)[187]
+ Sq(1)[186]}
\\ $h_{0}:$   [187], [186]
\\ $h_{1}:$   [182], [181]
\\ $h_{3}:$   [163], [162], [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/149]
\mb{18/149}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[180]}
\item[186]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{1}:$   [186]
\\ $h_{2}:$   [178]
\\ $h_{3}:$   [165], [162]
\\ $h_{4}:$   [144]
\item[187]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{1}:$   [186]
\\ $h_{2}:$   [178]
\\ $h_{4}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/149]
\mb{17/149}
\begin{gl}
\item[188]
{\rm
Sq(0,1)[181]}
\item[189]
{\rm
Sq(0,1)[182]}
\\ $h_{5}:$   [104]
\\ $h_{6}:$   [46], [45]
\item[190]
{\rm
Sq(3)[183]
+ Sq(0,1)[183]}
\\ $h_{3}:$   [170]
\item[191]
{\rm
Sq(2)[185]}
\\ $h_{1}:$   [185]
\\ $h_{2}:$   [179]
\item[192]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [180]
\\ $h_{3}:$   [170]
\item[193]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/149]
\mb{16/149}
\begin{gl}
\item[189]
{\rm
Sq(3)[181]
+ Sq(0,1)[181]}
\item[190]
{\rm
Sq(0,1)[183]}
\item[191]
{\rm
Sq(3)[183]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/149]
\mb{15/149}
\begin{gl}
\item[189]
{\rm
Sq(3)[194]
+ Sq(0,1)[194]}
\item[190]
{\rm
Sq(2)[196]
+ Sq(2)[195]}
\\ $h_{1}:$   [196], [195]
\\ $h_{5}:$   [105]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/149]
\mb{14/149}
\begin{gl}
\item[198]
{\rm
Sq(3,1)[197]
+ Sq(3,1)[196]
+ Sq(3,1)[195]
+ Sq(3,1)[194]}
\item[199]
{\rm
Sq(1,1)[201]}
\item[200]
{\rm
Sq(3)[203]}
\item[201]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\\ $h_{4}:$   [159]
\item[202]
{\rm
Sq(1)[210]
+ Sq(1)[208]}
\\ $h_{0}:$   [210], [208]
\\ $h_{5}:$   [105], [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/149]
\mb{13/149}
\begin{gl}
\item[208]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]
+ Sq(0,1)[210]}
\item[209]
{\rm
Sq(2)[213]}
\\ $h_{1}:$   [213]
\\ $h_{3}:$   [194]
\\ $h_{5}:$   [100]
\\ $h_{6}:$   [48]
\item[210]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{5}:$   [102], [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/149]
\mb{12/149}
\begin{gl}
\item[217]
{\rm
Sq(1,1)[221]}
\\ $h_{5}:$   [106]
\\ $h_{6}:$   [55]
\item[218]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{5}:$   [108]
\item[219]
{\rm
Sq(1)[232]
+ Sq(1)[227]}
\\ $h_{0}:$   [232], [227]
\\ $h_{1}:$   [225], [224], [223]
\\ $h_{2}:$   [219]
\\ $h_{3}:$   [205], [204]
\\ $h_{4}:$   [172], [170]
\\ $h_{5}:$   [108], [107]
\\ $h_{6}:$   [56], [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/149]
\mb{11/149}
\begin{gl}
\item[227]
{\rm
Sq(0,1)[225]}
\\ $h_{5}:$   [116]
\item[228]
{\rm
Sq(2)[227]}
\\ $h_{1}:$   [227]
\\ $h_{3}:$   [207]
\\ $h_{4}:$   [174]
\\ $h_{5}:$   [115]
\\ $h_{6}:$   [58]
\item[229]
{\rm
Sq(2)[228]}
\\ $h_{1}:$   [228]
\\ $h_{5}:$   [116]
\item[230]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{5}:$   [117]
\item[231]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{2}:$   [222]
\\ $h_{7}:$   [3]
\item[232]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\\ $h_{3}:$   [207]
\\ $h_{4}:$   [174]
\\ $h_{5}:$   [117], [116], [115]
\\ $h_{6}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/149]
\mb{10/149}
\begin{gl}
\item[229]
{\rm
Sq(1,1)[208]
+ Sq(1,1)[207]}
\\ $h_{5}:$   [116]
\item[230]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{7}:$   [3]
\item[231]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/149]
\mb{9/149}
\begin{gl}
\item[212]
{\rm
Sq(3,1)[178]}
\\ $h_{7}:$   [3]
\item[213]
{\rm
Sq(1,1)[184]}
\\ $h_{6}:$   [71]
\item[214]
{\rm
Sq(3)[185]
+ Sq(0,1)[185]}
\item[215]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{1}:$   [187], [186]
\\ $h_{2}:$   [183], [181], [180]
\\ $h_{3}:$   [169], [166]
\\ $h_{4}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/149]
\mb{8/149}
\begin{gl}
\item[188]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{2}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/149]
\mb{7/149}
\begin{gl}
\item[164]
{\rm
Sq(3,1)[133]
+ Sq(3,1)[132]
+ Sq(3,1)[131]
+ Sq(3,1)[130]}
\item[165]
{\rm
Sq(2)[137]}
\\ $h_{1}:$   [137]
\\ $h_{4}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/149]
\mb{6/149}
\begin{gl}
\item[140]
{\rm
Sq(3)[104]
+ Sq(0,1)[104]
+ Sq(3)[103]
+ Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/149]
\mb{5/149}
\begin{gl}
\item[105]
{\rm
Sq(4)[72]
+ Sq(1,1)[72]}
\\ $h_{2}:$   [72]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}



\dm{150}
\begin{bdl}
\item[74/150]
\mb{74/150}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/150]
\mb{73/150}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/150]
\mb{72/150}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/150]
\mb{65/150}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [11], [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/150]
\mb{64/150}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\\ $h_{3}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/150]
\mb{63/150}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/150]
\mb{62/150}
\begin{gl}
\item[16]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/150]
\mb{61/150}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/150]
\mb{60/150}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[14]}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/150]
\mb{59/150}
\begin{gl}
\item[16]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/150]
\mb{58/150}
\begin{gl}
\item[20]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/150]
\mb{57/150}
\begin{gl}
\item[24]
{\rm
Sq(1,1)[24]}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/150]
\mb{56/150}
\begin{gl}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/150]
\mb{55/150}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/150]
\mb{54/150}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[29]}
\item[28]
{\rm
Sq(0,1)[30]}
\item[29]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/150]
\mb{51/150}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/150]
\mb{49/150}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44], [43]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/150]
\mb{48/150}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/150]
\mb{47/150}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[49]}
\item[48]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/150]
\mb{46/150}
\begin{gl}
\item[53]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/150]
\mb{45/150}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[51]}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/150]
\mb{44/150}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[57]}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/150]
\mb{43/150}
\begin{gl}
\item[61]
{\rm
Sq(3)[66]}
\item[62]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/150]
\mb{42/150}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/150]
\mb{41/150}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/150]
\mb{40/150}
\begin{gl}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/150]
\mb{39/150}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[78]}
\item[77]
{\rm
Sq(0,1)[79]}
\item[78]
{\rm
Sq(0,1)[80]}
\item[79]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/150]
\mb{38/150}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[82]}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(2)[86]}
\\ $h_{1}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/150]
\mb{36/150}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(0,1)[97]}
\item[96]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/150]
\mb{35/150}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[102]
+ Sq(0,1)[101]}
\item[105]
{\rm
Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/150]
\mb{33/150}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[102]}
\item[109]
{\rm
Sq(0,1)[103]}
\item[110]
{\rm
Sq(0,1)[104]}
\item[111]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [107]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/150]
\mb{32/150}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[108]}
\item[110]
{\rm
Sq(0,1)[109]}
\item[111]
{\rm
Sq(0,1)[110]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/150]
\mb{30/150}
\begin{gl}
\item[121]
{\rm
Sq(1,1)[118]
+ Sq(1,1)[117]}
\item[122]
{\rm
Sq(0,1)[120]}
\item[123]
{\rm
Sq(0,1)[121]}
\item[124]
{\rm
Sq(2)[123]
+ Sq(2)[122]}
\\ $h_{1}:$   [123], [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/150]
\mb{29/150}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[126]}
\item[125]
{\rm
Sq(0,1)[127]}
\item[126]
{\rm
Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/150]
\mb{28/150}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/150]
\mb{27/150}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[144]}
\item[144]
{\rm
Sq(3)[145]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/150]
\mb{26/150}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[141]}
\item[149]
{\rm
Sq(0,1)[142]}
\item[150]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{1}:$   [143]
\item[151]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{3}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/150]
\mb{25/150}
\begin{gl}
\item[146]
{\rm
Sq(2)[144]}
\\ $h_{1}:$   [144]
\item[147]
{\rm
Sq(1)[149]
+ Sq(1)[148]
+ Sq(1)[147]}
\\ $h_{0}:$   [149], [148], [147]
\\ $h_{1}:$   [146], [145]
\item[148]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\item[149]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{3}:$   [131], [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/150]
\mb{24/150}
\begin{gl}
\item[147]
{\rm
Sq(1,1)[150]}
\item[148]
{\rm
Sq(0,1)[154]}
\item[149]
{\rm
Sq(0,1)[155]}
\item[150]
{\rm
Sq(3)[155]
+ Sq(3)[154]}
\item[151]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{1}:$   [156]
\\ $h_{2}:$   [151]
\\ $h_{4}:$   [115]
\\ $h_{5}:$   [80]
\\ $h_{6}:$   [27]
\item[152]
{\rm
Sq(1)[160]}
\\ $h_{0}:$   [160]
\\ $h_{3}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/150]
\mb{23/150}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[164]}
\item[159]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{2}:$   [160], [159]
\\ $h_{5}:$   [85]
\\ $h_{6}:$   [30]
\item[160]
{\rm
Sq(1)[171]
+ Sq(1)[170]}
\\ $h_{0}:$   [171], [170]
\\ $h_{3}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/150]
\mb{22/150}
\begin{gl}
\item[168]
{\rm
Sq(3)[168]}
\\ $h_{5}:$   [87], [86]
\\ $h_{6}:$   [32]
\item[169]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]}
\item[170]
{\rm
Sq(1)[173]
+ Sq(1)[172]}
\\ $h_{0}:$   [173], [172]
\\ $h_{2}:$   [162], [161]
\\ $h_{5}:$   [87], [86]
\\ $h_{6}:$   [32]
\item[171]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{2}:$   [162], [161]
\\ $h_{5}:$   [87], [86]
\\ $h_{6}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/150]
\mb{21/150}
\begin{gl}
\item[172]
{\rm
Sq(1,1)[167]
+ Sq(1,1)[166]}
\item[173]
{\rm
Sq(3)[170]}
\item[174]
{\rm
Sq(0,1)[171]}
\item[175]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/150]
\mb{20/150}
\begin{gl}
\item[175]
{\rm
Sq(2,1)[170]
+ Sq(2,1)[169]}
\item[176]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{1}:$   [179]
\\ $h_{3}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/150]
\mb{19/150}
\begin{gl}
\item[182]
{\rm
Sq(2)[185]}
\\ $h_{1}:$   [185]
\\ $h_{5}:$   [100]
\\ $h_{6}:$   [47]
\item[183]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{3}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/150]
\mb{18/150}
\begin{gl}
\item[188]
{\rm
Sq(0,1)[185]}
\item[189]
{\rm
Sq(3)[186]
+ Sq(0,1)[186]
+ Sq(3)[185]
+ Sq(3)[184]}
\item[190]
{\rm
Sq(2)[190]}
\\ $h_{1}:$   [190]
\\ $h_{2}:$   [179]
\\ $h_{3}:$   [169], [168], [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/150]
\mb{17/150}
\begin{gl}
\item[194]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{1}:$   [191], [190]
\\ $h_{3}:$   [174], [173], [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/150]
\mb{16/150}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[185]}
\item[193]
{\rm
Sq(3)[187]
+ Sq(0,1)[187]
+ Sq(0,1)[186]}
\\ $h_{3}:$   [175]
\item[194]
{\rm
Sq(2)[189]}
\\ $h_{1}:$   [189]
\\ $h_{2}:$   [182]
\\ $h_{4}:$   [156], [155]
\item[195]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{1}:$   [190]
\\ $h_{2}:$   [183], [182]
\\ $h_{5}:$   [104], [103]
\item[196]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{5}:$   [103]
\\ $h_{6}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/150]
\mb{15/150}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[195]}
\item[192]
{\rm
Sq(3)[196]
+ Sq(3)[195]}
\item[193]
{\rm
Sq(2)[198]}
\\ $h_{1}:$   [198]
\\ $h_{3}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/150]
\mb{14/150}
\begin{gl}
\item[203]
{\rm
Sq(1)[214]
+ Sq(1)[213]}
\\ $h_{0}:$   [214], [213]
\\ $h_{1}:$   [209]
\\ $h_{3}:$   [193]
\\ $h_{5}:$   [108], [107], [106]
\\ $h_{6}:$   [49], [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/150]
\mb{13/150}
\begin{gl}
\item[211]
{\rm
Sq(3)[213]
+ Sq(0,1)[213]}
\item[212]
{\rm
Sq(3)[215]
+ Sq(0,1)[215]}
\item[213]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]}
\item[214]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\item[215]
{\rm
Sq(1)[224]
+ Sq(1)[221]}
\\ $h_{0}:$   [224], [221]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/150]
\mb{12/150}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[222]}
\item[221]
{\rm
Sq(3)[223]
+ Sq(0,1)[223]}
\item[222]
{\rm
Sq(2)[227]}
\\ $h_{1}:$   [227]
\\ $h_{3}:$   [208]
\\ $h_{5}:$   [112], [110], [109]
\item[223]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{1}:$   [229]
\\ $h_{3}:$   [208]
\\ $h_{4}:$   [176], [175], [173]
\\ $h_{5}:$   [112], [110], [109]
\item[224]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/150]
\mb{11/150}
\begin{gl}
\item[233]
{\rm
Sq(0,1)[227]}
\\ $h_{5}:$   [118]
\\ $h_{6}:$   [60]
\item[234]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{4}:$   [176], [175]
\item[235]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/150]
\mb{10/150}
\begin{gl}
\item[232]
{\rm
Sq(3)[211]}
\item[233]
{\rm
Sq(2)[212]}
\\ $h_{1}:$   [212]
\\ $h_{7}:$   [4]
\item[234]
{\rm
Sq(2)[214]}
\\ $h_{1}:$   [214]
\item[235]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/150]
\mb{9/150}
\begin{gl}
\item[216]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/150]
\mb{8/150}
\begin{gl}
\item[189]
{\rm
Sq(1,1)[163]
+ Sq(1,1)[161]}
\\ $h_{7}:$   [5]
\item[190]
{\rm
Sq(2)[164]}
\\ $h_{1}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/150]
\mb{7/150}
\begin{gl}
\item[166]
{\rm
Sq(2)[140]}
\\ $h_{1}:$   [140]
\item[167]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{2}:$   [136]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/150]
\mb{6/150}
\begin{gl}
\item[141]
{\rm
Sq(4)[103]}
\\ $h_{2}:$   [103]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/150]
\mb{5/150}
\begin{gl}
\item[106]
{\rm
Sq(3)[73]
+ Sq(0,1)[73]}
\\ $h_{4}:$   [63]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}



\dm{151}
\begin{bdl}
\item[76/151]
\mb{76/151}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/151]
\mb{75/151}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/151]
\mb{74/151}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/151]
\mb{73/151}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/151]
\mb{72/151}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/151]
\mb{71/151}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/151]
\mb{70/151}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/151]
\mb{69/151}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/151]
\mb{68/151}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/151]
\mb{65/151}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/151]
\mb{62/151}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/151]
\mb{60/151}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/151]
\mb{59/151}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/151]
\mb{56/151}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/151]
\mb{55/151}
\begin{gl}
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [26]
\item[28]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{1}:$   [29]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/151]
\mb{54/151}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [29]
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/151]
\mb{53/151}
\begin{gl}
\item[32]
{\rm
Sq(1,1)[33]}
\item[33]
{\rm
Sq(0,1)[34]}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/151]
\mb{52/151}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/151]
\mb{51/151}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/151]
\mb{50/151}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/151]
\mb{49/151}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/151]
\mb{47/151}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[50]}
\item[50]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/151]
\mb{46/151}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/151]
\mb{44/151}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[58]}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/151]
\mb{43/151}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/151]
\mb{41/151}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[71]}
\item[75]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/151]
\mb{40/151}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/151]
\mb{39/151}
\begin{gl}
\item[80]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [69]
\item[81]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [81]
\\ $h_{2}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/151]
\mb{38/151}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[86]}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/151]
\mb{37/151}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[92]
+ Sq(1,1)[91]
+ Sq(1,1)[90]}
\item[90]
{\rm
Sq(0,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/151]
\mb{36/151}
\begin{gl}
\item[97]
{\rm
Sq(2)[105]}
\\ $h_{1}:$   [105]
\item[98]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/151]
\mb{35/151}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{2}:$   [101]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/151]
\mb{34/151}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[104]}
\item[112]
{\rm
Sq(0,1)[105]}
\item[113]
{\rm
Sq(0,1)[106]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/151]
\mb{32/151}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[113]}
\item[113]
{\rm
Sq(0,1)[114]}
\item[114]
{\rm
Sq(0,1)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/151]
\mb{31/151}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[117]}
\item[118]
{\rm
Sq(0,1)[118]}
\item[119]
{\rm
Sq(0,1)[119]}
\item[120]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{1}:$   [124], [123], [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/151]
\mb{30/151}
\begin{gl}
\item[125]
{\rm
Sq(3)[123]
+ Sq(3)[122]
+ Sq(0,1)[122]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/151]
\mb{29/151}
\begin{gl}
\item[127]
{\rm
Sq(1,1)[126]}
\item[128]
{\rm
Sq(0,1)[129]}
\item[129]
{\rm
Sq(0,1)[130]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/151]
\mb{28/151}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[140]
+ Sq(0,1)[139]}
\item[133]
{\rm
Sq(0,1)[141]
+ Sq(0,1)[139]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/151]
\mb{27/151}
\begin{gl}
\item[145]
{\rm
Sq(2,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/151]
\mb{26/151}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/151]
\mb{25/151}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[145]
+ Sq(0,1)[144]}
\item[151]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{1}:$   [150], [149], [148], [147]
\\ $h_{3}:$   [133]
\\ $h_{4}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/151]
\mb{24/151}
\begin{gl}
\item[153]
{\rm
Sq(2,1)[150]}
\item[154]
{\rm
Sq(1)[165]
+ Sq(1)[161]}
\\ $h_{0}:$   [165], [161]
\\ $h_{3}:$   [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/151]
\mb{23/151}
\begin{gl}
\item[161]
{\rm
Sq(3,1)[158]
+ Sq(3,1)[156]
+ Sq(3,1)[154]
+ Sq(0,2)[153]}
\item[162]
{\rm
Sq(0,1)[166]}
\item[163]
{\rm
Sq(0,1)[167]}
\item[164]
{\rm
Sq(2)[169]}
\\ $h_{1}:$   [169]
\item[165]
{\rm
Sq(1)[174]
+ Sq(1)[173]}
\\ $h_{0}:$   [174], [173]
\\ $h_{3}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/151]
\mb{22/151}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[170]}
\item[173]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{1}:$   [173], [172]
\\ $h_{2}:$   [169], [167]
\item[174]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{1}:$   [173], [172]
\\ $h_{2}:$   [169], [167]
\\ $h_{3}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/151]
\mb{21/151}
\begin{gl}
\item[176]
{\rm
Sq(2)[175]}
\\ $h_{1}:$   [175]
\item[177]
{\rm
Sq(1)[178]
+ Sq(1)[177]}
\\ $h_{0}:$   [178], [177]
\\ $h_{2}:$   [170]
\item[178]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{2}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/151]
\mb{20/151}
\begin{gl}
\item[177]
{\rm
Sq(3,1)[170]
+ Sq(3,1)[169]
+ Sq(3,1)[168]
+ Sq(0,2)[168]}
\item[178]
{\rm
Sq(1,1)[176]}
\item[179]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/151]
\mb{19/151}
\begin{gl}
\item[184]
{\rm
Sq(0,1)[185]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/151]
\mb{18/151}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[189]
+ Sq(0,1)[188]}
\\ $h_{5}:$   [105]
\\ $h_{6}:$   [51]
\item[192]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{3}:$   [172], [171]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/151]
\mb{17/151}
\begin{gl}
\item[195]
{\rm
Sq(3)[191]
+ Sq(0,1)[191]}
\\ $h_{3}:$   [175]
\item[196]
{\rm
Sq(1)[198]}
\\ $h_{0}:$   [198]
\\ $h_{1}:$   [192]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [176], [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/151]
\mb{16/151}
\begin{gl}
\item[197]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\item[198]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{2}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/151]
\mb{15/151}
\begin{gl}
\item[194]
{\rm
Sq(0,1)[199]}
\item[195]
{\rm
Sq(3)[201]
+ Sq(3)[199]
+ Sq(3)[198]}
\item[196]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]
+ Sq(3)[200]
+ Sq(0,1)[200]
+ Sq(3)[199]}
\\ $h_{5}:$   [110]
\item[197]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/151]
\mb{14/151}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[207]}
\item[205]
{\rm
Sq(0,1)[208]}
\item[206]
{\rm
Sq(2)[213]
+ Sq(2)[212]}
\\ $h_{1}:$   [213], [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/151]
\mb{13/151}
\begin{gl}
\item[216]
{\rm
Sq(0,1)[217]}
\\ $h_{2}:$   [213]
\\ $h_{4}:$   [172]
\\ $h_{5}:$   [106]
\\ $h_{6}:$   [52], [51]
\item[217]
{\rm
Sq(2)[220]}
\\ $h_{1}:$   [220]
\\ $h_{2}:$   [213]
\\ $h_{3}:$   [199]
\\ $h_{5}:$   [107]
\\ $h_{6}:$   [51]
\item[218]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{1}:$   [222], [221]
\\ $h_{2}:$   [215], [213]
\\ $h_{3}:$   [202], [200]
\\ $h_{5}:$   [110], [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/151]
\mb{12/151}
\begin{gl}
\item[225]
{\rm
Sq(3)[231]
+ Sq(0,1)[231]}
\\ $h_{7}:$   [3]
\item[226]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\item[227]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{2}:$   [223]
\\ $h_{5}:$   [115], [113]
\item[228]
{\rm
Sq(1)[240]
+ Sq(1)[236]}
\\ $h_{0}:$   [240], [236]
\\ $h_{2}:$   [226]
\\ $h_{5}:$   [114], [113]
\\ $h_{6}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/151]
\mb{11/151}
\begin{gl}
\item[236]
{\rm
Sq(3)[230]
+ Sq(0,1)[230]}
\item[237]
{\rm
Sq(3)[231]
+ Sq(0,1)[231]
+ Sq(3)[229]
+ Sq(0,1)[229]}
\item[238]
{\rm
Sq(2)[233]}
\\ $h_{1}:$   [233]
\\ $h_{3}:$   [216]
\\ $h_{7}:$   [5]
\item[239]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{5}:$   [122]
\item[240]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{2}:$   [227]
\\ $h_{5}:$   [120]
\\ $h_{6}:$   [61]
\item[241]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{1}:$   [234]
\\ $h_{4}:$   [180], [179]
\\ $h_{5}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/151]
\mb{10/151}
\begin{gl}
\item[236]
{\rm
Sq(3)[212]}
\\ $h_{5}:$   [118]
\item[237]
{\rm
Sq(3)[213]
+ Sq(0,1)[212]}
\\ $h_{6}:$   [66]
\item[238]
{\rm
Sq(3)[214]
+ Sq(0,1)[214]}
\\ $h_{5}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/151]
\mb{9/151}
\begin{gl}
\item[217]
{\rm
Sq(3)[188]
+ Sq(0,1)[188]}
\\ $h_{3}:$   [176]
\\ $h_{4}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/151]
\mb{6/151}
\begin{gl}
\item[142]
{\rm
Sq(2)[106]}
\\ $h_{1}:$   [106]
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [89]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}



\dm{152}
\begin{bdl}
\item[75/152]
\mb{75/152}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/152]
\mb{74/152}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/152]
\mb{69/152}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/152]
\mb{68/152}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/152]
\mb{67/152}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/152]
\mb{66/152}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/152]
\mb{64/152}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/152]
\mb{61/152}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/152]
\mb{60/152}
\begin{gl}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{2}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/152]
\mb{59/152}
\begin{gl}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/152]
\mb{58/152}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[24]}
\item[22]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/152]
\mb{55/152}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/152]
\mb{53/152}
\begin{gl}
\item[35]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/152]
\mb{52/152}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/152]
\mb{51/152}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/152]
\mb{50/152}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/152]
\mb{49/152}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/152]
\mb{48/152}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/152]
\mb{46/152}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[54]}
\item[56]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/152]
\mb{45/152}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[54]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{1}:$   [58], [57]
\\ $h_{2}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/152]
\mb{44/152}
\begin{gl}
\item[59]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/152]
\mb{43/152}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[69]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/152]
\mb{42/152}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/152]
\mb{41/152}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/152]
\mb{40/152}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/152]
\mb{39/152}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/152]
\mb{38/152}
\begin{gl}
\item[88]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{3}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/152]
\mb{37/152}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[94]}
\item[92]
{\rm
Sq(0,1)[95]}
\item[93]
{\rm
Sq(0,1)[96]}
\item[94]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{1}:$   [97]
\item[95]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/152]
\mb{36/152}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[104]}
\item[100]
{\rm
Sq(0,1)[105]}
\item[101]
{\rm
Sq(1)[111]
+ Sq(1)[110]}
\\ $h_{0}:$   [111], [110]
\\ $h_{3}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/152]
\mb{35/152}
\begin{gl}
\item[110]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{1}:$   [111]
\\ $h_{2}:$   [109]
\\ $h_{4}:$   [73]
\item[111]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{1}:$   [111]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [92]
\\ $h_{4}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/152]
\mb{34/152}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[108]}
\item[115]
{\rm
Sq(0,1)[109]}
\item[116]
{\rm
Sq(0,1)[110]}
\item[117]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{2}:$   [104]
\item[118]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{2}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/152]
\mb{33/152}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[109]}
\item[113]
{\rm
Sq(0,1)[110]}
\item[114]
{\rm
Sq(0,1)[111]}
\item[115]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/152]
\mb{32/152}
\begin{gl}
\item[115]
{\rm
Sq(1,1)[116]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/152]
\mb{31/152}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[121]}
\item[122]
{\rm
Sq(0,1)[122]}
\item[123]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/152]
\mb{30/152}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[124]}
\item[127]
{\rm
Sq(0,1)[125]}
\item[128]
{\rm
Sq(0,1)[126]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/152]
\mb{29/152}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/152]
\mb{28/152}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[143]}
\item[135]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/152]
\mb{27/152}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[148]}
\item[147]
{\rm
Sq(0,1)[149]}
\item[148]
{\rm
Sq(3)[151]
+ Sq(0,1)[151]}
\item[149]
{\rm
Sq(1)[155]
+ Sq(1)[153]}
\\ $h_{0}:$   [155], [153]
\\ $h_{2}:$   [146]
\\ $h_{5}:$   [73]
\\ $h_{6}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/152]
\mb{26/152}
\begin{gl}
\item[153]
{\rm
Sq(1,1)[145]
+ Sq(1,1)[143]}
\item[154]
{\rm
Sq(3)[149]
+ Sq(0,1)[149]}
\item[155]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{2}:$   [143]
\\ $h_{6}:$   [26]
\item[156]
{\rm
Sq(1)[154]
+ Sq(1)[152]}
\\ $h_{0}:$   [154], [152]
\\ $h_{2}:$   [145]
\\ $h_{6}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/152]
\mb{25/152}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[148]}
\item[153]
{\rm
Sq(0,1)[150]}
\item[154]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{2}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/152]
\mb{24/152}
\begin{gl}
\item[155]
{\rm
Sq(1,1)[156]}
\item[156]
{\rm
Sq(0,1)[158]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/152]
\mb{23/152}
\begin{gl}
\item[166]
{\rm
Sq(3)[169]}
\item[167]
{\rm
Sq(1)[178]
+ Sq(1)[175]}
\\ $h_{0}:$   [178], [175]
\\ $h_{3}:$   [152], [151]
\\ $h_{5}:$   [87]
\\ $h_{6}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/152]
\mb{22/152}
\begin{gl}
\item[175]
{\rm
Sq(3)[173]
+ Sq(0,1)[173]
+ Sq(3)[172]
+ Sq(0,1)[172]}
\item[176]
{\rm
Sq(0,1)[174]
+ Sq(0,1)[173]
+ Sq(0,1)[172]}
\item[177]
{\rm
Sq(2)[176]}
\\ $h_{1}:$   [176]
\item[178]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{3}:$   [157], [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/152]
\mb{21/152}
\begin{gl}
\item[179]
{\rm
Sq(0,2)[166]}
\item[180]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{3}:$   [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/152]
\mb{20/152}
\begin{gl}
\item[180]
{\rm
Sq(2)[184]}
\\ $h_{1}:$   [184]
\item[181]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/152]
\mb{19/152}
\begin{gl}
\item[185]
{\rm
Sq(1,1)[187]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/152]
\mb{18/152}
\begin{gl}
\item[193]
{\rm
Sq(2,1)[186]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/152]
\mb{17/152}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[190]}
\item[198]
{\rm
Sq(2)[197]}
\\ $h_{1}:$   [197]
\\ $h_{5}:$   [108]
\\ $h_{6}:$   [49]
\item[199]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\\ $h_{2}:$   [191]
\\ $h_{5}:$   [109]
\item[200]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{2}:$   [190]
\\ $h_{3}:$   [178]
\\ $h_{5}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/152]
\mb{16/152}
\begin{gl}
\item[199]
{\rm
Sq(0,1)[192]
+ Sq(0,1)[191]}
\item[200]
{\rm
Sq(3)[193]
+ Sq(3)[192]
+ Sq(0,1)[191]}
\\ $h_{3}:$   [179]
\item[201]
{\rm
Sq(2)[196]
+ Sq(2)[194]}
\\ $h_{1}:$   [196], [194]
\\ $h_{5}:$   [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/152]
\mb{15/152}
\begin{gl}
\item[198]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{2}:$   [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/152]
\mb{14/152}
\begin{gl}
\item[207]
{\rm
Sq(3)[213]
+ Sq(3)[212]}
\item[208]
{\rm
Sq(3)[214]
+ Sq(0,1)[214]
+ Sq(0,1)[213]
+ Sq(3)[211]}
\item[209]
{\rm
Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(0,1)[212]
+ Sq(3)[211]}
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/152]
\mb{13/152}
\begin{gl}
\item[219]
{\rm
Sq(0,1)[221]}
\item[220]
{\rm
Sq(2)[225]}
\\ $h_{1}:$   [225]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/152]
\mb{12/152}
\begin{gl}
\item[229]
{\rm
Sq(3)[234]
+ Sq(0,1)[234]
+ Sq(3)[233]}
\\ $h_{3}:$   [216], [214]
\\ $h_{4}:$   [181]
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [59]
\item[230]
{\rm
Sq(2)[237]}
\\ $h_{1}:$   [237]
\\ $h_{3}:$   [216], [214]
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [59]
\item[231]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{1}:$   [238], [236]
\\ $h_{2}:$   [231]
\\ $h_{3}:$   [217], [216], [214]
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [59]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/152]
\mb{11/152}
\begin{gl}
\item[242]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{1}:$   [236]
\\ $h_{2}:$   [229]
\\ $h_{5}:$   [123]
\item[243]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{2}:$   [230]
\\ $h_{7}:$   [6]
\item[244]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{1}:$   [237], [236]
\\ $h_{2}:$   [231]
\\ $h_{5}:$   [123]
\\ $h_{6}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/152]
\mb{10/152}
\begin{gl}
\item[239]
{\rm
Sq(1,1)[213]
+ Sq(1,1)[212]}
\\ $h_{5}:$   [119]
\item[240]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{5}:$   [119]
\item[241]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\\ $h_{2}:$   [212]
\\ $h_{7}:$   [6]
\item[242]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{2}:$   [213]
\\ $h_{5}:$   [119]
\\ $h_{6}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/152]
\mb{9/152}
\begin{gl}
\item[218]
{\rm
Sq(1,1)[188]}
\item[219]
{\rm
Sq(3)[189]}
\\ $h_{7}:$   [5]
\item[220]
{\rm
Sq(3)[190]}
\\ $h_{6}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/152]
\mb{8/152}
\begin{gl}
\item[191]
{\rm
Sq(3)[166]}
\\ $h_{2}:$   [164]
\\ $h_{5}:$   [102], [101]
\end{gl}
\end{bdl}



\dm{153}
\begin{bdl}
\item[77/153]
\mb{77/153}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/153]
\mb{76/153}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/153]
\mb{75/153}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/153]
\mb{74/153}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/153]
\mb{73/153}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/153]
\mb{72/153}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/153]
\mb{67/153}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/153]
\mb{66/153}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/153]
\mb{63/153}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/153]
\mb{60/153}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/153]
\mb{59/153}
\begin{gl}
\item[20]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/153]
\mb{58/153}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/153]
\mb{57/153}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/153]
\mb{56/153}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/153]
\mb{55/153}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/153]
\mb{54/153}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\item[33]
{\rm
Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/153]
\mb{51/153}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/153]
\mb{50/153}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/153]
\mb{48/153}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/153]
\mb{47/153}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/153]
\mb{45/153}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[56]}
\item[60]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/153]
\mb{44/153}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/153]
\mb{43/153}
\begin{gl}
\item[67]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/153]
\mb{42/153}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/153]
\mb{41/153}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/153]
\mb{40/153}
\begin{gl}
\item[79]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [79], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/153]
\mb{39/153}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/153]
\mb{38/153}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[89]}
\item[90]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/153]
\mb{37/153}
\begin{gl}
\item[96]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{1}:$   [100]
\\ $h_{3}:$   [84]
\\ $h_{4}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/153]
\mb{36/153}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(0,1)[107]}
\item[104]
{\rm
Sq(0,1)[108]}
\item[105]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{3}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/153]
\mb{35/153}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(0,1)[113]}
\item[114]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/153]
\mb{34/153}
\begin{gl}
\item[119]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{3}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/153]
\mb{33/153}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[112]}
\item[117]
{\rm
Sq(0,1)[113]}
\item[118]
{\rm
Sq(0,1)[114]}
\item[119]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\item[120]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/153]
\mb{32/153}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[117]}
\item[117]
{\rm
Sq(0,1)[118]}
\item[118]
{\rm
Sq(0,1)[119]}
\item[119]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/153]
\mb{31/153}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/153]
\mb{30/153}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[128]}
\item[130]
{\rm
Sq(0,1)[129]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/153]
\mb{29/153}
\begin{gl}
\item[131]
{\rm
Sq(3,1)[127]
+ Sq(0,2)[126]}
\item[132]
{\rm
Sq(0,1)[132]}
\item[133]
{\rm
Sq(0,1)[133]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/153]
\mb{28/153}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[145]}
\item[137]
{\rm
Sq(2)[148]}
\\ $h_{1}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/153]
\mb{27/153}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[152]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/153]
\mb{26/153}
\begin{gl}
\item[157]
{\rm
Sq(1,1)[146]}
\item[158]
{\rm
Sq(0,1)[150]}
\item[159]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{1}:$   [153]
\\ $h_{2}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/153]
\mb{25/153}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[153]}
\item[156]
{\rm
Sq(2)[155]}
\\ $h_{1}:$   [155]
\item[157]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{2}:$   [150]
\item[158]
{\rm
Sq(1)[160]}
\\ $h_{0}:$   [160]
\\ $h_{2}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/153]
\mb{24/153}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[161]}
\item[158]
{\rm
Sq(0,1)[163]}
\item[159]
{\rm
Sq(3)[164]
+ Sq(3)[163]}
\item[160]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/153]
\mb{23/153}
\begin{gl}
\item[168]
{\rm
Sq(1,1)[169]}
\item[169]
{\rm
Sq(0,1)[172]}
\item[170]
{\rm
Sq(1)[181]
+ Sq(1)[180]
+ Sq(1)[179]}
\\ $h_{0}:$   [181], [180], [179]
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [171], [170]
\\ $h_{3}:$   [158], [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/153]
\mb{22/153}
\begin{gl}
\item[179]
{\rm
Sq(1)[182]
+ Sq(1)[181]}
\\ $h_{0}:$   [182], [181]
\\ $h_{2}:$   [173], [172]
\\ $h_{3}:$   [159]
\item[180]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{2}:$   [173], [172]
\\ $h_{4}:$   [134]
\\ $h_{5}:$   [95]
\\ $h_{6}:$   [36]
\item[181]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{2}:$   [175], [173], [172]
\\ $h_{3}:$   [160], [159]
\\ $h_{4}:$   [134]
\\ $h_{5}:$   [95]
\\ $h_{6}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/153]
\mb{21/153}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[177]}
\item[182]
{\rm
Sq(0,1)[178]}
\\ $h_{3}:$   [164]
\item[183]
{\rm
Sq(3)[178]
+ Sq(3)[177]}
\\ $h_{4}:$   [142]
\item[184]
{\rm
Sq(1)[184]
+ Sq(1)[183]}
\\ $h_{0}:$   [184], [183]
\\ $h_{2}:$   [175]
\\ $h_{3}:$   [165], [164]
\\ $h_{4}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/153]
\mb{20/153}
\begin{gl}
\item[182]
{\rm
Sq(0,2)[174]}
\item[183]
{\rm
Sq(0,1)[184]}
\item[184]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{3}:$   [170], [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/153]
\mb{19/153}
\begin{gl}
\item[186]
{\rm
Sq(2,1)[185]}
\item[187]
{\rm
Sq(2)[193]}
\\ $h_{1}:$   [193]
\\ $h_{4}:$   [148]
\\ $h_{5}:$   [108]
\\ $h_{6}:$   [52]
\item[188]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{2}:$   [189]
\\ $h_{3}:$   [173]
\\ $h_{4}:$   [149]
\item[189]
{\rm
Sq(1)[196]
+ Sq(1)[194]}
\\ $h_{0}:$   [196], [194]
\item[190]
{\rm
Sq(1)[197]
+ Sq(1)[194]}
\\ $h_{0}:$   [197], [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/153]
\mb{18/153}
\begin{gl}
\item[194]
{\rm
Sq(0,2)[186]
+ Sq(0,2)[185]}
\item[195]
{\rm
Sq(1,1)[194]}
\\ $h_{3}:$   [176]
\item[196]
{\rm
Sq(3)[195]}
\item[197]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/153]
\mb{17/153}
\begin{gl}
\item[201]
{\rm
Sq(1,1)[196]
+ Sq(1,1)[192]}
\item[202]
{\rm
Sq(1)[204]
+ Sq(1)[203]
+ Sq(1)[202]}
\\ $h_{0}:$   [204], [203], [202]
\\ $h_{1}:$   [201], [199]
\\ $h_{5}:$   [113], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/153]
\mb{16/153}
\begin{gl}
\item[202]
{\rm
Sq(1,1)[192]
+ Sq(1,1)[191]}
\item[203]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\item[204]
{\rm
Sq(1)[202]
+ Sq(1)[199]}
\\ $h_{0}:$   [202], [199]
\\ $h_{5}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/153]
\mb{15/153}
\begin{gl}
\item[199]
{\rm
Sq(3,1)[197]
+ Sq(6)[196]
+ Sq(3,1)[196]
+ Sq(0,2)[196]
+ Sq(6)[195]
+ Sq(0,2)[195]}
\item[200]
{\rm
Sq(3)[204]}
\item[201]
{\rm
Sq(0,1)[205]}
\item[202]
{\rm
Sq(3)[206]}
\item[203]
{\rm
Sq(2)[209]
+ Sq(2)[208]
+ Sq(2)[207]}
\\ $h_{1}:$   [209], [208], [207]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/153]
\mb{13/153}
\begin{gl}
\item[221]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/153]
\mb{12/153}
\begin{gl}
\item[232]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/153]
\mb{11/153}
\begin{gl}
\item[245]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{2}:$   [232]
\\ $h_{4}:$   [190], [187]
\\ $h_{6}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/153]
\mb{10/153}
\begin{gl}
\item[243]
{\rm
Sq(3)[217]}
\\ $h_{4}:$   [175]
\item[244]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{1}:$   [219]
\\ $h_{2}:$   [216]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/153]
\mb{9/153}
\begin{gl}
\item[221]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{2}:$   [189]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/153]
\mb{8/153}
\begin{gl}
\item[192]
{\rm
Sq(2,1)[165]}
\item[193]
{\rm
Sq(1,1)[167]}
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/153]
\mb{7/153}
\begin{gl}
\item[168]
{\rm
Sq(3)[142]}
\\ $h_{2}:$   [141]
\\ $h_{4}:$   [116]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}



\dm{154}
\begin{bdl}
\item[78/154]
\mb{78/154}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/154]
\mb{73/154}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/154]
\mb{72/154}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/154]
\mb{71/154}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/154]
\mb{70/154}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/154]
\mb{69/154}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/154]
\mb{68/154}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/154]
\mb{65/154}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/154]
\mb{62/154}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/154]
\mb{59/154}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/154]
\mb{56/154}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/154]
\mb{55/154}
\begin{gl}
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [32]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/154]
\mb{54/154}
\begin{gl}
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/154]
\mb{53/154}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\item[38]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/154]
\mb{52/154}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/154]
\mb{51/154}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/154]
\mb{50/154}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/154]
\mb{49/154}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/154]
\mb{48/154}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/154]
\mb{47/154}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[55]}
\item[53]
{\rm
Sq(0,1)[56]}
\item[54]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/154]
\mb{46/154}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[57]}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/154]
\mb{45/154}
\begin{gl}
\item[61]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/154]
\mb{44/154}
\begin{gl}
\item[61]
{\rm
Sq(2,1)[61]}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/154]
\mb{43/154}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/154]
\mb{41/154}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/154]
\mb{40/154}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/154]
\mb{39/154}
\begin{gl}
\item[87]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]}
\item[88]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{1}:$   [89]
\\ $h_{2}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/154]
\mb{38/154}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[91]}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(0,1)[93]}
\item[94]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/154]
\mb{37/154}
\begin{gl}
\item[97]
{\rm
Sq(1,1)[98]}
\item[98]
{\rm
Sq(0,1)[99]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/154]
\mb{36/154}
\begin{gl}
\item[106]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [95]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/154]
\mb{35/154}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(0,1)[115]}
\item[117]
{\rm
Sq(0,1)[116]}
\item[118]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [111]
\\ $h_{3}:$   [100]
\\ $h_{4}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/154]
\mb{34/154}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[112]}
\item[121]
{\rm
Sq(0,1)[113]}
\item[122]
{\rm
Sq(0,1)[114]}
\item[123]
{\rm
Sq(2)[119]}
\\ $h_{1}:$   [119]
\item[124]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{3}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/154]
\mb{33/154}
\begin{gl}
\item[121]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/154]
\mb{32/154}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[121]}
\item[121]
{\rm
Sq(0,1)[122]}
\item[122]
{\rm
Sq(0,1)[123]}
\item[123]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/154]
\mb{31/154}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[126]}
\item[126]
{\rm
Sq(0,1)[127]}
\item[127]
{\rm
Sq(0,1)[128]}
\item[128]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/154]
\mb{30/154}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/154]
\mb{29/154}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[134]}
\item[135]
{\rm
Sq(0,1)[135]}
\item[136]
{\rm
Sq(1)[139]
+ Sq(1)[138]}
\\ $h_{0}:$   [139], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/154]
\mb{28/154}
\begin{gl}
\item[138]
{\rm
Sq(3,1)[140]
+ Sq(3,1)[139]
+ Sq(0,2)[139]}
\item[139]
{\rm
Sq(1,1)[145]}
\item[140]
{\rm
Sq(0,1)[147]}
\item[141]
{\rm
Sq(3)[148]
+ Sq(0,1)[146]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/154]
\mb{26/154}
\begin{gl}
\item[160]
{\rm
Sq(0,1)[152]}
\item[161]
{\rm
Sq(3)[154]
+ Sq(0,1)[154]
+ Sq(3)[153]
+ Sq(0,1)[153]
+ Sq(3)[152]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/154]
\mb{25/154}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[156]
+ Sq(3)[155]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/154]
\mb{24/154}
\begin{gl}
\item[161]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{1}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/154]
\mb{23/154}
\begin{gl}
\item[171]
{\rm
Sq(0,2)[166]}
\item[172]
{\rm
Sq(1,1)[174]
+ Sq(1,1)[173]
+ Sq(1,1)[172]}
\item[173]
{\rm
Sq(0,1)[176]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/154]
\mb{22/154}
\begin{gl}
\item[182]
{\rm
Sq(0,1)[179]}
\item[183]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{1}:$   [183]
\\ $h_{2}:$   [177]
\\ $h_{4}:$   [137], [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/154]
\mb{21/154}
\begin{gl}
\item[185]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\\ $h_{2}:$   [178], [177]
\item[186]
{\rm
Sq(1)[188]
+ Sq(1)[185]}
\\ $h_{0}:$   [188], [185]
\\ $h_{1}:$   [183]
\\ $h_{2}:$   [179], [178], [177]
\\ $h_{3}:$   [169], [168], [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/154]
\mb{20/154}
\begin{gl}
\item[185]
{\rm
Sq(5)[183]
+ Sq(2,1)[183]
+ Sq(2,1)[182]}
\\ $h_{3}:$   [172]
\item[186]
{\rm
Sq(0,1)[185]}
\item[187]
{\rm
Sq(3)[185]}
\item[188]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{2}:$   [184]
\\ $h_{3}:$   [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/154]
\mb{19/154}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[193]}
\item[192]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{3}:$   [176]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/154]
\mb{18/154}
\begin{gl}
\item[198]
{\rm
Sq(0,1)[197]}
\item[199]
{\rm
Sq(3)[199]
+ Sq(0,1)[199]}
\item[200]
{\rm
Sq(3)[200]
+ Sq(0,1)[200]
+ Sq(3)[197]}
\\ $h_{3}:$   [179]
\item[201]
{\rm
Sq(2)[201]}
\\ $h_{1}:$   [201]
\\ $h_{3}:$   [180]
\\ $h_{5}:$   [114]
\\ $h_{6}:$   [55]
\item[202]
{\rm
Sq(1)[206]
+ Sq(1)[205]}
\\ $h_{0}:$   [206], [205]
\\ $h_{3}:$   [181], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/154]
\mb{17/154}
\begin{gl}
\item[203]
{\rm
Sq(1,1)[198]
+ Sq(1,1)[197]}
\item[204]
{\rm
Sq(0,1)[199]}
\item[205]
{\rm
Sq(3)[199]}
\item[206]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\item[207]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{3}:$   [183]
\\ $h_{4}:$   [160]
\item[208]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{3}:$   [184], [183], [181]
\\ $h_{4}:$   [162], [160]
\\ $h_{5}:$   [116], [115]
\\ $h_{6}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/154]
\mb{16/154}
\begin{gl}
\item[205]
{\rm
Sq(1,1)[195]}
\item[206]
{\rm
Sq(1,1)[197]
+ Sq(1,1)[194]}
\\ $h_{3}:$   [181]
\item[207]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{1}:$   [203]
\\ $h_{7}:$   [1]
\item[208]
{\rm
Sq(1)[207]
+ Sq(1)[205]}
\\ $h_{0}:$   [207], [205]
\\ $h_{3}:$   [183], [181]
\\ $h_{4}:$   [166]
\\ $h_{5}:$   [112], [110]
\\ $h_{6}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/154]
\mb{15/154}
\begin{gl}
\item[204]
{\rm
Sq(0,2)[199]
+ Sq(3,1)[198]
+ Sq(0,2)[198]}
\item[205]
{\rm
Sq(3,1)[200]
+ Sq(3,1)[199]
+ Sq(0,2)[198]}
\item[206]
{\rm
Sq(1)[212]
+ Sq(1)[210]}
\\ $h_{0}:$   [212], [210]
\\ $h_{7}:$   [2]
\item[207]
{\rm
Sq(1)[215]
+ Sq(1)[210]}
\\ $h_{0}:$   [215], [210]
\\ $h_{4}:$   [176], [175], [173]
\\ $h_{5}:$   [115]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/154]
\mb{14/154}
\begin{gl}
\item[210]
{\rm
Sq(1,1)[217]}
\item[211]
{\rm
Sq(0,1)[219]}
\item[212]
{\rm
Sq(3)[220]}
\\ $h_{7}:$   [2]
\item[213]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{7}:$   [2]
\item[214]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\item[215]
{\rm
Sq(1)[225]
+ Sq(1)[224]}
\\ $h_{0}:$   [225], [224]
\\ $h_{4}:$   [181]
\\ $h_{5}:$   [117]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/154]
\mb{13/154}
\begin{gl}
\item[222]
{\rm
Sq(1,1)[226]
+ Sq(1,1)[225]}
\item[223]
{\rm
Sq(1,1)[227]}
\item[224]
{\rm
Sq(3)[230]
+ Sq(0,1)[229]}
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [56]
\item[225]
{\rm
Sq(1)[235]
+ Sq(1)[234]}
\\ $h_{0}:$   [235], [234]
\\ $h_{4}:$   [184], [183]
\\ $h_{5}:$   [116]
\\ $h_{6}:$   [57], [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/154]
\mb{12/154}
\begin{gl}
\item[233]
{\rm
Sq(1)[247]
+ Sq(1)[246]}
\\ $h_{0}:$   [247], [246]
\item[234]
{\rm
Sq(1)[248]
+ Sq(1)[246]}
\\ $h_{0}:$   [248], [246]
\\ $h_{2}:$   [239]
\\ $h_{5}:$   [123], [121]
\item[235]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{2}:$   [239]
\\ $h_{4}:$   [190], [189]
\\ $h_{5}:$   [123], [121]
\\ $h_{6}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/154]
\mb{11/154}
\begin{gl}
\item[246]
{\rm
Sq(3)[241]
+ Sq(0,1)[241]}
\item[247]
{\rm
Sq(3)[242]
+ Sq(0,1)[242]}
\item[248]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{2}:$   [236]
\\ $h_{5}:$   [126], [124]
\item[249]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{2}:$   [236]
\\ $h_{5}:$   [126], [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/154]
\mb{10/154}
\begin{gl}
\item[245]
{\rm
Sq(0,1)[219]
+ Sq(0,1)[218]}
\\ $h_{5}:$   [121]
\item[246]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{4}:$   [178]
\\ $h_{5}:$   [122]
\\ $h_{6}:$   [70], [69]
\item[247]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{5}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/154]
\mb{9/154}
\begin{gl}
\item[222]
{\rm
Sq(5)[189]
+ Sq(2,1)[189]}
\\ $h_{5}:$   [113]
\\ $h_{6}:$   [75]
\item[223]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\\ $h_{4}:$   [157]
\\ $h_{5}:$   [113]
\\ $h_{6}:$   [75]
\item[224]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/154]
\mb{8/154}
\begin{gl}
\item[194]
{\rm
Sq(3,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/154]
\mb{7/154}
\begin{gl}
\item[169]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{4}:$   [118], [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/154]
\mb{6/154}
\begin{gl}
\item[143]
{\rm
Sq(1,3)[101]
+ Sq(3,0,1)[101]
+ Sq(0,1,1)[101]
+ Sq(1,3)[100]
+ Sq(3,0,1)[100]
+ Sq(0,1,1)[100]}
\\ $h_{4}:$   [91], [90]
\end{gl}
\end{bdl}



\dm{155}
\begin{bdl}
\item[79/155]
\mb{79/155}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/155]
\mb{78/155}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/155]
\mb{77/155}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/155]
\mb{69/155}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/155]
\mb{68/155}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/155]
\mb{67/155}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/155]
\mb{64/155}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/155]
\mb{61/155}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/155]
\mb{60/155}
\begin{gl}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/155]
\mb{59/155}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/155]
\mb{58/155}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[26]}
\item[25]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/155]
\mb{55/155}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/155]
\mb{53/155}
\begin{gl}
\item[39]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/155]
\mb{52/155}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/155]
\mb{51/155}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/155]
\mb{50/155}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/155]
\mb{49/155}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/155]
\mb{48/155}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/155]
\mb{47/155}
\begin{gl}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/155]
\mb{46/155}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(0,1)[60]}
\item[61]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/155]
\mb{45/155}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[60]}
\item[63]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[64]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/155]
\mb{44/155}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\item[65]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/155]
\mb{43/155}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[73]}
\item[70]
{\rm
Sq(0,1)[74]}
\item[71]
{\rm
Sq(0,1)[75]}
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/155]
\mb{42/155}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/155]
\mb{40/155}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/155]
\mb{39/155}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/155]
\mb{37/155}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[102]}
\item[100]
{\rm
Sq(0,1)[103]}
\item[101]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/155]
\mb{36/155}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[112]}
\item[108]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/155]
\mb{35/155}
\begin{gl}
\item[119]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{1}:$   [123]
\\ $h_{2}:$   [118], [117]
\\ $h_{3}:$   [105], [101]
\item[120]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{1}:$   [122]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [104], [101]
\\ $h_{4}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/155]
\mb{34/155}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[116]}
\item[126]
{\rm
Sq(0,1)[117]}
\item[127]
{\rm
Sq(0,1)[118]}
\item[128]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [115], [114]
\\ $h_{3}:$   [103]
\item[129]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/155]
\mb{33/155}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[116]}
\item[123]
{\rm
Sq(0,1)[117]}
\item[124]
{\rm
Sq(0,1)[118]}
\item[125]
{\rm
Sq(1)[125]
+ Sq(1)[124]}
\\ $h_{0}:$   [125], [124]
\\ $h_{2}:$   [115]
\\ $h_{3}:$   [106]
\item[126]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{3}:$   [105]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/155]
\mb{32/155}
\begin{gl}
\item[124]
{\rm
Sq(3)[124]}
\item[125]
{\rm
Sq(1)[132]
+ Sq(1)[129]}
\\ $h_{0}:$   [132], [129]
\\ $h_{3}:$   [112]
\item[126]
{\rm
Sq(1)[133]
+ Sq(1)[129]}
\\ $h_{0}:$   [133], [129]
\\ $h_{3}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/155]
\mb{31/155}
\begin{gl}
\item[129]
{\rm
Sq(1,1)[128]
+ Sq(1,1)[127]
+ Sq(1,1)[126]}
\item[130]
{\rm
Sq(0,1)[129]}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\item[133]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/155]
\mb{30/155}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[131]}
\item[134]
{\rm
Sq(0,1)[132]}
\item[135]
{\rm
Sq(0,1)[133]}
\item[136]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\item[137]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/155]
\mb{29/155}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[136]}
\item[138]
{\rm
Sq(3)[137]}
\item[139]
{\rm
Sq(2)[139]
+ Sq(2)[138]}
\\ $h_{1}:$   [139], [138]
\item[140]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/155]
\mb{28/155}
\begin{gl}
\item[142]
{\rm
Sq(1,1)[146]}
\item[143]
{\rm
Sq(0,1)[150]}
\item[144]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/155]
\mb{27/155}
\begin{gl}
\item[151]
{\rm
Sq(1,1)[156]
+ Sq(1,1)[154]}
\item[152]
{\rm
Sq(0,1)[157]}
\item[153]
{\rm
Sq(0,1)[158]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/155]
\mb{26/155}
\begin{gl}
\item[162]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{2}:$   [154], [153], [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/155]
\mb{25/155}
\begin{gl}
\item[160]
{\rm
Sq(3,1)[151]
+ Sq(3,1)[150]
+ Sq(3,1)[149]
+ Sq(0,2)[147]}
\item[161]
{\rm
Sq(3)[159]
+ Sq(0,1)[159]
+ Sq(0,1)[158]}
\item[162]
{\rm
Sq(3)[160]
+ Sq(0,1)[160]
+ Sq(0,1)[158]
+ Sq(0,1)[157]}
\item[163]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/155]
\mb{24/155}
\begin{gl}
\item[162]
{\rm
Sq(3)[168]}
\item[163]
{\rm
Sq(0,1)[169]
+ Sq(0,1)[168]}
\item[164]
{\rm
Sq(2)[172]}
\\ $h_{1}:$   [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/155]
\mb{22/155}
\begin{gl}
\item[184]
{\rm
Sq(1,1)[180]}
\item[185]
{\rm
Sq(0,1)[181]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/155]
\mb{21/155}
\begin{gl}
\item[187]
{\rm
Sq(0,1)[183]}
\item[188]
{\rm
Sq(3)[183]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/155]
\mb{20/155}
\begin{gl}
\item[189]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\\ $h_{4}:$   [152]
\\ $h_{5}:$   [110]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/155]
\mb{19/155}
\begin{gl}
\item[193]
{\rm
Sq(3)[197]
+ Sq(0,1)[197]
+ Sq(3)[194]}
\item[194]
{\rm
Sq(2)[199]}
\\ $h_{1}:$   [199]
\item[195]
{\rm
Sq(2)[200]
+ Sq(2)[198]}
\\ $h_{1}:$   [200], [198]
\\ $h_{3}:$   [180], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/155]
\mb{18/155}
\begin{gl}
\item[203]
{\rm
Sq(1)[210]
+ Sq(1)[209]}
\\ $h_{0}:$   [210], [209]
\\ $h_{1}:$   [204], [203]
\\ $h_{2}:$   [199]
\\ $h_{3}:$   [187], [185]
\\ $h_{4}:$   [160]
\\ $h_{5}:$   [119], [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/155]
\mb{17/155}
\begin{gl}
\item[209]
{\rm
Sq(1)[212]
+ Sq(1)[210]}
\\ $h_{0}:$   [212], [210]
\\ $h_{1}:$   [205]
\\ $h_{3}:$   [186]
\item[210]
{\rm
Sq(1)[214]
+ Sq(1)[213]
+ Sq(1)[210]
+ Sq(1)[209]}
\\ $h_{0}:$   [214], [213], [210], [209]
\\ $h_{1}:$   [205]
\\ $h_{2}:$   [199]
\\ $h_{3}:$   [188], [187]
\\ $h_{4}:$   [165]
\\ $h_{5}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/155]
\mb{16/155}
\begin{gl}
\item[209]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]
+ Sq(3)[200]
+ Sq(0,1)[200]}
\item[210]
{\rm
Sq(3)[203]
+ Sq(0,1)[201]
+ Sq(3)[199]}
\item[211]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\\ $h_{3}:$   [186]
\item[212]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{3}:$   [185]
\item[213]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{3}:$   [185]
\item[214]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{3}:$   [187], [186], [185]
\\ $h_{4}:$   [169], [168]
\\ $h_{5}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/155]
\mb{15/155}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[208]}
\item[209]
{\rm
Sq(1,1)[209]}
\item[210]
{\rm
Sq(1)[218]
+ Sq(1)[216]}
\\ $h_{0}:$   [218], [216]
\\ $h_{3}:$   [196]
\\ $h_{4}:$   [179], [178]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/155]
\mb{14/155}
\begin{gl}
\item[216]
{\rm
Sq(3,1)[215]
+ Sq(3,1)[214]
+ Sq(6)[213]
+ Sq(0,2)[213]
+ Sq(6)[212]
+ Sq(3,1)[212]
+ Sq(0,2)[212]
+ Sq(3,1)[211]
+ Sq(0,2)[211]}
\item[217]
{\rm
Sq(1,1)[219]}
\item[218]
{\rm
Sq(1)[228]
+ Sq(1)[226]}
\\ $h_{0}:$   [228], [226]
\\ $h_{4}:$   [184], [182]
\item[219]
{\rm
Sq(1)[229]
+ Sq(1)[227]}
\\ $h_{0}:$   [229], [227]
\\ $h_{1}:$   [223]
\\ $h_{3}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/155]
\mb{13/155}
\begin{gl}
\item[226]
{\rm
Sq(1,1)[229]}
\\ $h_{3}:$   [213]
\\ $h_{4}:$   [186]
\\ $h_{6}:$   [58]
\item[227]
{\rm
Sq(1)[237]
+ Sq(1)[236]}
\\ $h_{0}:$   [237], [236]
\\ $h_{3}:$   [213]
\\ $h_{4}:$   [186]
\\ $h_{6}:$   [58]
\item[228]
{\rm
Sq(1)[238]
+ Sq(1)[236]}
\\ $h_{0}:$   [238], [236]
\\ $h_{3}:$   [213]
\\ $h_{6}:$   [58]
\item[229]
{\rm
Sq(1)[240]
+ Sq(1)[236]}
\\ $h_{0}:$   [240], [236]
\\ $h_{3}:$   [213]
\\ $h_{4}:$   [186]
\\ $h_{6}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/155]
\mb{12/155}
\begin{gl}
\item[236]
{\rm
Sq(5)[239]
+ Sq(2,1)[239]
+ Sq(5)[237]
+ Sq(2,1)[237]}
\\ $h_{5}:$   [126], [125], [124]
\\ $h_{6}:$   [63]
\item[237]
{\rm
Sq(1,1)[242]}
\\ $h_{5}:$   [126], [125], [124]
\\ $h_{6}:$   [63]
\item[238]
{\rm
Sq(1,1)[244]}
\\ $h_{5}:$   [126], [125], [124]
\\ $h_{6}:$   [63]
\item[239]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\\ $h_{4}:$   [195]
\\ $h_{5}:$   [126], [125], [124]
\\ $h_{6}:$   [63]
\item[240]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{5}:$   [126], [125], [124]
\\ $h_{6}:$   [63]
\item[241]
{\rm
Sq(1)[253]
+ Sq(1)[252]}
\\ $h_{0}:$   [253], [252]
\\ $h_{3}:$   [223]
\\ $h_{4}:$   [197], [195]
\\ $h_{5}:$   [127], [125]
\\ $h_{6}:$   [64], [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/155]
\mb{11/155}
\begin{gl}
\item[250]
{\rm
Sq(1,1)[242]}
\item[251]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{1}:$   [245]
\\ $h_{2}:$   [240]
\\ $h_{4}:$   [201], [196]
\\ $h_{5}:$   [131], [130], [129], [128], [127]
\\ $h_{6}:$   [65]
\item[252]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{2}:$   [241]
\\ $h_{4}:$   [201], [196]
\\ $h_{5}:$   [127]
\\ $h_{6}:$   [65]
\\ $h_{7}:$   [7]
\item[253]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\\ $h_{2}:$   [241]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/155]
\mb{10/155}
\begin{gl}
\item[248]
{\rm
Sq(1,1)[218]}
\item[249]
{\rm
Sq(3)[221]
+ Sq(0,1)[221]}
\\ $h_{5}:$   [123]
\item[250]
{\rm
Sq(1)[225]}
\\ $h_{0}:$   [225]
\\ $h_{2}:$   [218]
\\ $h_{4}:$   [184]
\\ $h_{5}:$   [125], [124], [123]
\item[251]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\\ $h_{2}:$   [219]
\\ $h_{4}:$   [184]
\\ $h_{7}:$   [8]
\item[252]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{2}:$   [219]
\\ $h_{7}:$   [8]
\item[253]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{2}:$   [220]
\\ $h_{5}:$   [123]
\\ $h_{6}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/155]
\mb{9/155}
\begin{gl}
\item[225]
{\rm
Sq(1,1)[191]}
\\ $h_{4}:$   [161]
\\ $h_{5}:$   [114]
\item[226]
{\rm
Sq(0,1)[193]
+ Sq(3)[192]}
\\ $h_{4}:$   [161]
\\ $h_{7}:$   [7]
\item[227]
{\rm
Sq(3)[193]}
\\ $h_{7}:$   [7]
\item[228]
{\rm
Sq(2)[194]}
\\ $h_{1}:$   [194]
\\ $h_{4}:$   [161], [160]
\item[229]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{6}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/155]
\mb{8/155}
\begin{gl}
\item[195]
{\rm
Sq(3,1)[166]}
\item[196]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{4}:$   [142], [141]
\\ $h_{5}:$   [103]
\\ $h_{6}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/155]
\mb{7/155}
\begin{gl}
\item[170]
{\rm
Sq(7)[140]
+ Sq(1,2)[140]}
\\ $h_{5}:$   [94]
\item[171]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{4}:$   [122], [119]
\\ $h_{6}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/155]
\mb{6/155}
\begin{gl}
\item[144]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{4}:$   [92]
\\ $h_{6}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/155]
\mb{5/155}
\begin{gl}
\item[107]
{\rm
Sq(7,1)[72]
+ Sq(4,2)[72]}
\\ $h_{4}:$   [65]
\\ $h_{6}:$   [48]
\end{gl}
\end{bdl}



\dm{156}
\begin{bdl}
\item[74/156]
\mb{74/156}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/156]
\mb{73/156}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/156]
\mb{72/156}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/156]
\mb{66/156}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/156]
\mb{63/156}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/156]
\mb{62/156}
\begin{gl}
\item[19]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/156]
\mb{61/156}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/156]
\mb{60/156}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[21]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/156]
\mb{59/156}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\item[24]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/156]
\mb{58/156}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/156]
\mb{57/156}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\item[30]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/156]
\mb{56/156}
\begin{gl}
\item[30]
{\rm
Sq(3,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/156]
\mb{55/156}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/156]
\mb{54/156}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/156]
\mb{51/156}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/156]
\mb{50/156}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/156]
\mb{48/156}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/156]
\mb{47/156}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/156]
\mb{46/156}
\begin{gl}
\item[62]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\item[63]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/156]
\mb{45/156}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[62]}
\item[66]
{\rm
Sq(0,1)[63]}
\item[67]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/156]
\mb{44/156}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[68]}
\item[67]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/156]
\mb{43/156}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\\ $h_{3}:$   [67]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/156]
\mb{42/156}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/156]
\mb{41/156}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[80]}
\item[82]
{\rm
Sq(0,1)[81]}
\item[83]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [85]
\\ $h_{2}:$   [79]
\\ $h_{3}:$   [70]
\\ $h_{4}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/156]
\mb{40/156}
\begin{gl}
\item[86]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [86], [83]
\item[87]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [83]
\\ $h_{4}:$   [60], [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/156]
\mb{39/156}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[91]}
\item[91]
{\rm
Sq(0,1)[92]}
\item[92]
{\rm
Sq(0,1)[93]}
\item[93]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [89]
\item[94]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{4}:$   [65], [64], [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/156]
\mb{38/156}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[96]}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\item[98]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{4}:$   [69], [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/156]
\mb{37/156}
\begin{gl}
\item[102]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{4}:$   [72], [71], [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/156]
\mb{36/156}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[115]}
\item[110]
{\rm
Sq(0,1)[116]}
\item[111]
{\rm
Sq(0,1)[117]}
\item[112]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{4}:$   [77], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/156]
\mb{35/156}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(0,1)[121]}
\item[123]
{\rm
Sq(0,1)[122]}
\item[124]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{4}:$   [83], [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/156]
\mb{34/156}
\begin{gl}
\item[130]
{\rm
Sq(1)[131]
+ Sq(1)[130]}
\\ $h_{0}:$   [131], [130]
\\ $h_{4}:$   [87], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/156]
\mb{33/156}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[120]}
\item[128]
{\rm
Sq(0,1)[121]}
\item[129]
{\rm
Sq(0,1)[122]}
\item[130]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{1}:$   [124]
\\ $h_{2}:$   [119]
\\ $h_{3}:$   [108]
\item[131]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{1}:$   [124]
\\ $h_{2}:$   [119]
\\ $h_{3}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/156]
\mb{32/156}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[126]
+ Sq(0,1)[125]}
\item[128]
{\rm
Sq(0,1)[127]
+ Sq(0,1)[125]}
\item[129]
{\rm
Sq(3)[128]
+ Sq(0,1)[128]
+ Sq(0,1)[125]}
\item[130]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{2}:$   [124]
\\ $h_{3}:$   [116]
\item[131]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{2}:$   [124]
\\ $h_{3}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/156]
\mb{31/156}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[131]}
\item[135]
{\rm
Sq(1)[142]
+ Sq(1)[138]}
\\ $h_{0}:$   [142], [138]
\\ $h_{3}:$   [120]
\item[136]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{3}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/156]
\mb{30/156}
\begin{gl}
\item[138]
{\rm
Sq(1,1)[132]}
\item[139]
{\rm
Sq(0,1)[134]}
\item[140]
{\rm
Sq(0,1)[135]}
\item[141]
{\rm
Sq(2)[139]
+ Sq(2)[137]}
\\ $h_{1}:$   [139], [137]
\item[142]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{3}:$   [123]
\item[143]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/156]
\mb{29/156}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[140]}
\item[142]
{\rm
Sq(0,1)[141]
+ Sq(3)[139]
+ Sq(3)[138]
+ Sq(0,1)[138]}
\item[143]
{\rm
Sq(1)[146]
+ Sq(1)[145]}
\\ $h_{0}:$   [146], [145]
\item[144]
{\rm
Sq(1)[147]
+ Sq(1)[145]}
\\ $h_{0}:$   [147], [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/156]
\mb{28/156}
\begin{gl}
\item[145]
{\rm
Sq(1,1)[150]}
\item[146]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\item[147]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/156]
\mb{27/156}
\begin{gl}
\item[154]
{\rm
Sq(1,1)[159]
+ Sq(1,1)[158]}
\item[155]
{\rm
Sq(0,1)[160]}
\item[156]
{\rm
Sq(0,1)[161]}
\item[157]
{\rm
Sq(3)[161]
+ Sq(3)[160]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/156]
\mb{26/156}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[159]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/156]
\mb{25/156}
\begin{gl}
\item[164]
{\rm
Sq(3,1)[153]
+ Sq(0,2)[153]}
\item[165]
{\rm
Sq(2)[164]
+ Sq(2)[163]
+ Sq(2)[162]}
\\ $h_{1}:$   [164], [163], [162]
\\ $h_{3}:$   [144]
\\ $h_{6}:$   [31]
\item[166]
{\rm
Sq(1)[168]
+ Sq(1)[165]}
\\ $h_{0}:$   [168], [165]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [160], [159]
\item[167]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/156]
\mb{24/156}
\begin{gl}
\item[165]
{\rm
Sq(3,1)[164]
+ Sq(0,2)[161]}
\item[166]
{\rm
Sq(0,1)[171]}
\item[167]
{\rm
Sq(0,1)[173]}
\item[168]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{2}:$   [168]
\item[169]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/156]
\mb{23/156}
\begin{gl}
\item[174]
{\rm
Sq(1,1)[179]}
\item[175]
{\rm
Sq(1,1)[180]}
\item[176]
{\rm
Sq(0,1)[182]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/156]
\mb{22/156}
\begin{gl}
\item[186]
{\rm
Sq(2)[187]}
\\ $h_{1}:$   [187]
\item[187]
{\rm
Sq(1)[190]
+ Sq(1)[189]}
\\ $h_{0}:$   [190], [189]
\\ $h_{2}:$   [183]
\\ $h_{4}:$   [145], [141]
\\ $h_{5}:$   [99]
\\ $h_{6}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/156]
\mb{21/156}
\begin{gl}
\item[189]
{\rm
Sq(1,1)[183]}
\item[190]
{\rm
Sq(0,1)[187]}
\\ $h_{4}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/156]
\mb{20/156}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[191]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/156]
\mb{19/156}
\begin{gl}
\item[196]
{\rm
Sq(1,1)[197]
+ Sq(1,1)[195]}
\item[197]
{\rm
Sq(1)[205]
+ Sq(1)[204]}
\\ $h_{0}:$   [205], [204]
\\ $h_{2}:$   [196], [194]
\\ $h_{3}:$   [187], [186], [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/156]
\mb{18/156}
\begin{gl}
\item[204]
{\rm
Sq(3)[208]
+ Sq(0,1)[208]
+ Sq(3)[207]
+ Sq(0,1)[207]
+ Sq(3)[206]
+ Sq(0,1)[206]
+ Sq(3)[204]}
\\ $h_{3}:$   [190]
\item[205]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{3}:$   [193], [192], [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/156]
\mb{17/156}
\begin{gl}
\item[211]
{\rm
Sq(3)[208]
+ Sq(0,1)[208]
+ Sq(3)[206]
+ Sq(0,1)[206]
+ Sq(3)[205]}
\\ $h_{3}:$   [191], [190]
\item[212]
{\rm
Sq(2)[209]}
\\ $h_{1}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/156]
\mb{16/156}
\begin{gl}
\item[215]
{\rm
Sq(3)[206]
+ Sq(0,1)[206]
+ Sq(0,1)[205]
+ Sq(0,1)[204]}
\item[216]
{\rm
Sq(2)[208]}
\\ $h_{1}:$   [208]
\item[217]
{\rm
Sq(1)[215]
+ Sq(1)[213]
+ Sq(1)[212]
+ Sq(1)[211]}
\\ $h_{0}:$   [215], [213], [212], [211]
\\ $h_{2}:$   [202], [200], [199]
\\ $h_{5}:$   [120], [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/156]
\mb{15/156}
\begin{gl}
\item[211]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]
+ Sq(0,1)[211]
+ Sq(3)[210]}
\item[212]
{\rm
Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(3)[214]
+ Sq(0,1)[214]
+ Sq(3)[210]
+ Sq(0,1)[210]}
\\ $h_{3}:$   [198]
\item[213]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{3}:$   [200], [199]
\\ $h_{5}:$   [122]
\item[214]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\item[215]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{3}:$   [200], [199], [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/156]
\mb{14/156}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[223]
+ Sq(0,1)[222]}
\item[221]
{\rm
Sq(3)[223]
+ Sq(3)[222]}
\item[222]
{\rm
Sq(3)[225]
+ Sq(0,1)[225]
+ Sq(3)[224]
+ Sq(0,1)[224]
+ Sq(0,1)[222]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/156]
\mb{13/156}
\begin{gl}
\item[230]
{\rm
Sq(1,1)[232]}
\item[231]
{\rm
Sq(2)[237]
+ Sq(2)[236]}
\\ $h_{1}:$   [237], [236]
\item[232]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{3}:$   [218]
\\ $h_{5}:$   [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/156]
\mb{12/156}
\begin{gl}
\item[242]
{\rm
Sq(3)[246]}
\item[243]
{\rm
Sq(2)[250]}
\\ $h_{1}:$   [250]
\item[244]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\item[245]
{\rm
Sq(1)[257]
+ Sq(1)[254]}
\\ $h_{0}:$   [257], [254]
\\ $h_{3}:$   [230]
\\ $h_{5}:$   [133]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/156]
\mb{11/156}
\begin{gl}
\item[254]
{\rm
Sq(1,1)[243]}
\item[255]
{\rm
Sq(3)[245]}
\item[256]
{\rm
Sq(3)[246]
+ Sq(0,1)[246]}
\\ $h_{4}:$   [203], [202]
\\ $h_{5}:$   [133], [132]
\\ $h_{6}:$   [67]
\item[257]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{3}:$   [229]
\\ $h_{5}:$   [136], [134], [133]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/156]
\mb{10/156}
\begin{gl}
\item[254]
{\rm
Sq(2)[227]
+ Sq(2)[226]}
\\ $h_{1}:$   [227], [226]
\\ $h_{3}:$   [214]
\\ $h_{4}:$   [190], [186]
\\ $h_{5}:$   [129], [127], [126]
\item[255]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{5}:$   [130], [128], [127]
\item[256]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\\ $h_{1}:$   [226]
\\ $h_{2}:$   [221]
\\ $h_{3}:$   [214]
\\ $h_{4}:$   [190], [186]
\\ $h_{5}:$   [129], [127], [126]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/156]
\mb{9/156}
\begin{gl}
\item[230]
{\rm
Sq(3)[194]
+ Sq(0,1)[194]}
\\ $h_{5}:$   [116], [115]
\\ $h_{6}:$   [78]
\item[231]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\\ $h_{5}:$   [115]
\item[232]
{\rm
Sq(1)[198]
+ Sq(1)[197]}
\\ $h_{0}:$   [198], [197]
\\ $h_{5}:$   [115]
\item[233]
{\rm
Sq(1)[199]
+ Sq(1)[197]}
\\ $h_{0}:$   [199], [197]
\\ $h_{2}:$   [193]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/156]
\mb{8/156}
\begin{gl}
\item[197]
{\rm
Sq(5,1)[164]
+ Sq(2,2)[164]
+ Sq(1,0,1)[164]}
\item[198]
{\rm
Sq(7)[166]
+ Sq(1,2)[166]}
\item[199]
{\rm
Sq(1,1)[168]}
\\ $h_{7}:$   [7]
\item[200]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]}
\item[201]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{1}:$   [170]
\\ $h_{3}:$   [164]
\\ $h_{5}:$   [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/156]
\mb{7/156}
\begin{gl}
\item[172]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{5}:$   [96], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/156]
\mb{6/156}
\begin{gl}
\item[145]
{\rm
Sq(2)[107]}
\\ $h_{1}:$   [107]
\\ $h_{4}:$   [95], [94], [93]
\\ $h_{6}:$   [64]
\item[146]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{5}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/156]
\mb{5/156}
\begin{gl}
\item[108]
{\rm
Sq(4,0,1)[72]
+ Sq(1,1,1)[72]}
\end{gl}
\end{bdl}



\dm{157}
\begin{bdl}
\item[73/157]
\mb{73/157}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/157]
\mb{72/157}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/157]
\mb{71/157}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/157]
\mb{68/157}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/157]
\mb{65/157}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/157]
\mb{62/157}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/157]
\mb{61/157}
\begin{gl}
\item[24]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/157]
\mb{60/157}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/157]
\mb{59/157}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/157]
\mb{58/157}
\begin{gl}
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/157]
\mb{57/157}
\begin{gl}
\item[31]
{\rm
Sq(2)[30]}
\\ $h_{1}:$   [30]
\item[32]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/157]
\mb{56/157}
\begin{gl}
\item[31]
{\rm
Sq(1,1)[31]}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/157]
\mb{55/157}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/157]
\mb{54/157}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/157]
\mb{53/157}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[39]}
\item[41]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/157]
\mb{52/157}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/157]
\mb{50/157}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/157]
\mb{49/157}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/157]
\mb{47/157}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(0,1)[60]}
\item[59]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [62]
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/157]
\mb{46/157}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/157]
\mb{45/157}
\begin{gl}
\item[68]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [61]
\item[69]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/157]
\mb{44/157}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[69]}
\item[69]
{\rm
Sq(0,1)[70]}
\item[70]
{\rm
Sq(0,1)[71]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/157]
\mb{43/157}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/157]
\mb{42/157}
\begin{gl}
\item[82]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/157]
\mb{41/157}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[82]}
\item[85]
{\rm
Sq(3)[82]}
\item[86]
{\rm
Sq(0,1)[83]}
\item[87]
{\rm
Sq(0,1)[84]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/157]
\mb{40/157}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/157]
\mb{39/157}
\begin{gl}
\item[95]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [96]
\\ $h_{2}:$   [94]
\item[96]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [95]
\\ $h_{4}:$   [68]
\\ $h_{5}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/157]
\mb{38/157}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[99]}
\item[100]
{\rm
Sq(0,1)[100]}
\item[101]
{\rm
Sq(0,1)[101]}
\item[102]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [97]
\item[103]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{4}:$   [72], [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/157]
\mb{37/157}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[106]}
\item[104]
{\rm
Sq(0,1)[107]}
\item[105]
{\rm
Sq(0,1)[108]}
\item[106]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{4}:$   [75], [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/157]
\mb{36/157}
\begin{gl}
\item[113]
{\rm
Sq(2)[123]}
\\ $h_{1}:$   [123]
\item[114]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{4}:$   [82], [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/157]
\mb{35/157}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[125]}
\item[126]
{\rm
Sq(0,1)[126]}
\item[127]
{\rm
Sq(0,1)[127]}
\item[128]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{4}:$   [87], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/157]
\mb{34/157}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[122]}
\item[132]
{\rm
Sq(0,1)[123]}
\item[133]
{\rm
Sq(0,1)[124]}
\item[134]
{\rm
Sq(1)[133]
+ Sq(1)[132]}
\\ $h_{0}:$   [133], [132]
\\ $h_{4}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/157]
\mb{33/157}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[124]}
\item[133]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{4}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/157]
\mb{32/157}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[129]}
\item[133]
{\rm
Sq(0,1)[130]}
\item[134]
{\rm
Sq(0,1)[131]}
\item[135]
{\rm
Sq(1)[141]
+ Sq(1)[139]}
\\ $h_{0}:$   [141], [139]
\\ $h_{4}:$   [97], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/157]
\mb{31/157}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[133]}
\item[138]
{\rm
Sq(0,1)[135]}
\item[139]
{\rm
Sq(3)[137]
+ Sq(0,1)[137]
+ Sq(0,1)[134]}
\item[140]
{\rm
Sq(1)[145]
+ Sq(1)[144]}
\\ $h_{0}:$   [145], [144]
\\ $h_{1}:$   [141]
\\ $h_{2}:$   [132]
\item[141]
{\rm
Sq(1)[146]
+ Sq(1)[144]}
\\ $h_{0}:$   [146], [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/157]
\mb{30/157}
\begin{gl}
\item[144]
{\rm
Sq(3)[139]
+ Sq(3)[137]
+ Sq(0,1)[137]}
\item[145]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{2}:$   [136]
\item[146]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/157]
\mb{29/157}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[142]}
\item[146]
{\rm
Sq(0,1)[143]}
\item[147]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{2}:$   [139], [138]
\item[148]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/157]
\mb{28/157}
\begin{gl}
\item[148]
{\rm
Sq(3)[151]}
\item[149]
{\rm
Sq(0,1)[152]
+ Sq(0,1)[151]}
\item[150]
{\rm
Sq(0,1)[153]
+ Sq(0,1)[151]}
\item[151]
{\rm
Sq(2)[157]
+ Sq(2)[156]
+ Sq(2)[155]}
\\ $h_{1}:$   [157], [156], [155]
\item[152]
{\rm
Sq(1)[160]
+ Sq(1)[159]}
\\ $h_{0}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/157]
\mb{27/157}
\begin{gl}
\item[158]
{\rm
Sq(0,2)[154]
+ Sq(0,2)[153]}
\item[159]
{\rm
Sq(1,1)[160]}
\item[160]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/157]
\mb{26/157}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[162]
+ Sq(0,1)[160]}
\item[165]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(0,1)[161]
+ Sq(0,1)[160]}
\item[166]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\item[167]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [148]
\\ $h_{5}:$   [88]
\\ $h_{6}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/157]
\mb{25/157}
\begin{gl}
\item[168]
{\rm
Sq(3)[162]
+ Sq(0,1)[162]}
\item[169]
{\rm
Sq(0,1)[163]
+ Sq(0,1)[162]}
\item[170]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{3}:$   [150]
\\ $h_{5}:$   [91], [90]
\\ $h_{6}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/157]
\mb{24/157}
\begin{gl}
\item[170]
{\rm
Sq(5)[168]}
\item[171]
{\rm
Sq(1)[178]
+ Sq(1)[177]}
\\ $h_{0}:$   [178], [177]
\\ $h_{1}:$   [175], [174]
\\ $h_{2}:$   [172]
\item[172]
{\rm
Sq(1)[182]
+ Sq(1)[181]
+ Sq(1)[177]}
\\ $h_{0}:$   [182], [181], [177]
\\ $h_{3}:$   [160]
\\ $h_{6}:$   [36]
\item[173]
{\rm
Sq(1)[183]
+ Sq(1)[181]}
\\ $h_{0}:$   [183], [181]
\\ $h_{5}:$   [96], [95]
\\ $h_{6}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/157]
\mb{23/157}
\begin{gl}
\item[177]
{\rm
Sq(1,1)[182]}
\item[178]
{\rm
Sq(1,1)[183]}
\item[179]
{\rm
Sq(0,1)[185]}
\item[180]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [186]
\item[181]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\item[182]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{3}:$   [171], [170]
\\ $h_{6}:$   [39]
\item[183]
{\rm
Sq(1)[193]
+ Sq(1)[191]}
\\ $h_{0}:$   [193], [191]
\\ $h_{5}:$   [101], [100]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/157]
\mb{22/157}
\begin{gl}
\item[188]
{\rm
Sq(0,2)[179]}
\item[189]
{\rm
Sq(0,1)[187]}
\item[190]
{\rm
Sq(3)[187]}
\item[191]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{1}:$   [190], [189]
\\ $h_{2}:$   [185]
\\ $h_{4}:$   [147]
\\ $h_{5}:$   [102]
\item[192]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{3}:$   [175], [173], [172]
\item[193]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{1}:$   [190], [189]
\\ $h_{2}:$   [185]
\\ $h_{4}:$   [147]
\\ $h_{5}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/157]
\mb{21/157}
\begin{gl}
\item[191]
{\rm
Sq(2)[190]}
\\ $h_{1}:$   [190]
\\ $h_{3}:$   [175]
\\ $h_{4}:$   [153]
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [44]
\item[192]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{2}:$   [187]
\item[193]
{\rm
Sq(1)[193]
+ Sq(1)[191]}
\\ $h_{0}:$   [193], [191]
\\ $h_{3}:$   [175]
\item[194]
{\rm
Sq(1)[194]
+ Sq(1)[191]}
\\ $h_{0}:$   [194], [191]
\\ $h_{2}:$   [187]
\\ $h_{5}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/157]
\mb{20/157}
\begin{gl}
\item[191]
{\rm
Sq(1,1)[191]}
\item[192]
{\rm
Sq(3)[194]}
\item[193]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\item[194]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{5}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/157]
\mb{19/157}
\begin{gl}
\item[198]
{\rm
Sq(3,1)[193]
+ Sq(0,2)[193]}
\item[199]
{\rm
Sq(1,1)[202]
+ Sq(1,1)[201]
+ Sq(1,1)[200]}
\item[200]
{\rm
Sq(1)[209]
+ Sq(1)[206]}
\\ $h_{0}:$   [209], [206]
\\ $h_{5}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/157]
\mb{18/157}
\begin{gl}
\item[206]
{\rm
Sq(1,1)[206]
+ Sq(1,1)[205]}
\item[207]
{\rm
Sq(1,1)[208]
+ Sq(1,1)[205]
+ Sq(1,1)[204]}
\item[208]
{\rm
Sq(1)[214]
+ Sq(1)[213]}
\\ $h_{0}:$   [214], [213]
\\ $h_{1}:$   [211]
\\ $h_{2}:$   [206], [205], [203]
\\ $h_{3}:$   [194]
\\ $h_{4}:$   [165], [162]
\item[209]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/157]
\mb{17/157}
\begin{gl}
\item[213]
{\rm
Sq(0,1)[210]
+ Sq(0,1)[209]}
\item[214]
{\rm
Sq(3)[214]
+ Sq(0,1)[214]
+ Sq(3)[213]
+ Sq(0,1)[213]
+ Sq(3)[211]
+ Sq(3)[210]}
\\ $h_{2}:$   [205]
\\ $h_{3}:$   [193]
\\ $h_{4}:$   [170]
\item[215]
{\rm
Sq(2)[216]}
\\ $h_{1}:$   [216]
\\ $h_{2}:$   [205]
\\ $h_{3}:$   [192]
\item[216]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/157]
\mb{16/157}
\begin{gl}
\item[218]
{\rm
Sq(2)[212]}
\\ $h_{1}:$   [212]
\\ $h_{2}:$   [205]
\\ $h_{3}:$   [193], [192]
\\ $h_{4}:$   [172]
\item[219]
{\rm
Sq(1)[219]
+ Sq(1)[218]
+ Sq(1)[217]}
\\ $h_{0}:$   [219], [218], [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/157]
\mb{15/157}
\begin{gl}
\item[216]
{\rm
Sq(2)[222]
+ Sq(2)[220]}
\\ $h_{1}:$   [222], [220]
\\ $h_{5}:$   [126], [125]
\item[217]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\item[218]
{\rm
Sq(1)[226]
+ Sq(1)[223]}
\\ $h_{0}:$   [226], [223]
\\ $h_{2}:$   [212], [210]
\\ $h_{7}:$   [3]
\item[219]
{\rm
Sq(1)[229]
+ Sq(1)[228]
+ Sq(1)[223]}
\\ $h_{0}:$   [229], [228], [223]
\\ $h_{2}:$   [212], [210]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/157]
\mb{14/157}
\begin{gl}
\item[223]
{\rm
Sq(3)[228]
+ Sq(0,1)[228]
+ Sq(3)[227]
+ Sq(0,1)[227]
+ Sq(0,1)[226]}
\item[224]
{\rm
Sq(3)[229]
+ Sq(0,1)[229]
+ Sq(3)[227]
+ Sq(0,1)[227]}
\item[225]
{\rm
Sq(2)[230]}
\\ $h_{1}:$   [230]
\\ $h_{2}:$   [223]
\\ $h_{3}:$   [213], [211]
\item[226]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\\ $h_{7}:$   [3]
\item[227]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{1}:$   [231]
\\ $h_{2}:$   [223]
\\ $h_{3}:$   [214], [213], [211]
\\ $h_{7}:$   [3]
\item[228]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{3}:$   [214], [213]
\\ $h_{7}:$   [3]
\item[229]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{3}:$   [214], [213]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/157]
\mb{13/157}
\begin{gl}
\item[233]
{\rm
Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(0,1)[237]
+ Sq(3)[236]}
\\ $h_{7}:$   [3]
\item[234]
{\rm
Sq(3)[239]
+ Sq(3)[237]}
\\ $h_{3}:$   [220]
\\ $h_{7}:$   [3]
\item[235]
{\rm
Sq(3)[240]
+ Sq(0,1)[240]
+ Sq(3)[237]
+ Sq(0,1)[237]}
\\ $h_{3}:$   [220]
\\ $h_{7}:$   [3]
\item[236]
{\rm
Sq(3)[241]
+ Sq(0,1)[241]
+ Sq(3)[237]
+ Sq(0,1)[236]}
\\ $h_{3}:$   [220]
\\ $h_{7}:$   [3]
\item[237]
{\rm
Sq(2)[243]}
\\ $h_{1}:$   [243]
\\ $h_{3}:$   [220]
\item[238]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\\ $h_{3}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/157]
\mb{12/157}
\begin{gl}
\item[246]
{\rm
Sq(2)[254]}
\\ $h_{1}:$   [254]
\\ $h_{2}:$   [247]
\item[247]
{\rm
Sq(2)[256]}
\\ $h_{1}:$   [256]
\\ $h_{2}:$   [247]
\\ $h_{3}:$   [233]
\\ $h_{4}:$   [204], [203]
\\ $h_{5}:$   [136], [135]
\\ $h_{6}:$   [67]
\item[248]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\item[249]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{2}:$   [248], [246]
\\ $h_{5}:$   [138], [134]
\item[250]
{\rm
Sq(1)[263]
+ Sq(1)[261]}
\\ $h_{0}:$   [263], [261]
\\ $h_{2}:$   [248], [246]
\\ $h_{3}:$   [235]
\\ $h_{5}:$   [138], [134]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/157]
\mb{11/157}
\begin{gl}
\item[258]
{\rm
Sq(1,1)[246]}
\item[259]
{\rm
Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(3)[249]
+ Sq(0,1)[249]}
\item[260]
{\rm
Sq(3)[251]
+ Sq(0,1)[251]
+ Sq(0,1)[249]}
\\ $h_{5}:$   [137]
\item[261]
{\rm
Sq(3)[253]
+ Sq(0,1)[253]
+ Sq(3)[252]
+ Sq(0,1)[252]
+ Sq(3)[249]
+ Sq(3)[248]
+ Sq(0,1)[248]}
\\ $h_{5}:$   [137]
\item[262]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\\ $h_{2}:$   [245]
\\ $h_{5}:$   [138]
\item[263]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [235]
\\ $h_{5}:$   [138], [137]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/157]
\mb{10/157}
\begin{gl}
\item[257]
{\rm
Sq(3)[226]
+ Sq(3)[225]}
\\ $h_{5}:$   [131]
\item[258]
{\rm
Sq(2)[230]}
\\ $h_{1}:$   [230]
\\ $h_{2}:$   [222]
\\ $h_{5}:$   [133], [132], [131]
\\ $h_{6}:$   [76], [75]
\item[259]
{\rm
Sq(2)[231]}
\\ $h_{1}:$   [231]
\\ $h_{5}:$   [132]
\\ $h_{6}:$   [75]
\item[260]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{2}:$   [224]
\\ $h_{4}:$   [194]
\\ $h_{5}:$   [134], [131]
\\ $h_{6}:$   [77]
\item[261]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{3}:$   [216]
\\ $h_{5}:$   [131]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/157]
\mb{9/157}
\begin{gl}
\item[234]
{\rm
Sq(4)[194]}
\\ $h_{2}:$   [194]
\\ $h_{4}:$   [166]
\\ $h_{5}:$   [117]
\\ $h_{6}:$   [80]
\item[235]
{\rm
Sq(2)[198]}
\\ $h_{1}:$   [198]
\\ $h_{4}:$   [169], [168], [166]
\\ $h_{5}:$   [120], [119]
\\ $h_{6}:$   [80]
\item[236]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{1}:$   [200]
\\ $h_{4}:$   [168], [166]
\\ $h_{5}:$   [117]
\item[237]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{3}:$   [189]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/157]
\mb{8/157}
\begin{gl}
\item[202]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\item[203]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/157]
\mb{7/157}
\begin{gl}
\item[173]
{\rm
Sq(7,1)[137]
+ Sq(4,2)[137]
+ Sq(1,3)[137]}
\\ $h_{5}:$   [97]
\item[174]
{\rm
Sq(7,1)[138]
+ Sq(4,2)[138]
+ Sq(1,3)[138]
+ Sq(3,0,1)[138]
+ Sq(0,1,1)[138]
+ Sq(4,2)[137]
+ Sq(1,3)[137]
+ Sq(3,0,1)[137]
+ Sq(0,1,1)[137]}
\\ $h_{6}:$   [76]
\item[175]
{\rm
Sq(3,2)[140]
+ Sq(2,0,1)[140]}
\item[176]
{\rm
Sq(5,1)[141]
+ Sq(2,2)[141]}
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/157]
\mb{6/157}
\begin{gl}
\item[147]
{\rm
Sq(2)[108]}
\\ $h_{1}:$   [108]
\item[148]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{4}:$   [96]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/157]
\mb{5/157}
\begin{gl}
\item[109]
{\rm
Sq(12)[72]
+ Sq(9,1)[72]
+ Sq(0,4)[72]
+ Sq(5,0,1)[72]
+ Sq(2,1,1)[72]}
\\ $h_{5}:$   [53]
\item[110]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{4}:$   [68]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/157]
\mb{4/157}
\begin{gl}
\item[74]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{4}:$   [47]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/157]
\mb{3/157}
\begin{gl}
\item[50]
{\rm
Sq(16)[26]
+ Sq(10,2)[26]
+ Sq(7,3)[26]
+ Sq(6,1,1)[26]}
\\ $h_{4}:$   [26]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}



\dm{158}
\begin{bdl}
\item[78/158]
\mb{78/158}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/158]
\mb{77/158}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/158]
\mb{76/158}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/158]
\mb{75/158}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/158]
\mb{74/158}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/158]
\mb{73/158}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/158]
\mb{72/158}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/158]
\mb{71/158}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/158]
\mb{70/158}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/158]
\mb{69/158}
\begin{gl}
\item[14]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/158]
\mb{68/158}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/158]
\mb{67/158}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\item[13]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{4}:$   [10], [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/158]
\mb{66/158}
\begin{gl}
\item[16]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [12], [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/158]
\mb{65/158}
\begin{gl}
\item[21]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11], [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/158]
\mb{64/158}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{4}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/158]
\mb{63/158}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/158]
\mb{62/158}
\begin{gl}
\item[21]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/158]
\mb{61/158}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/158]
\mb{60/158}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [22]
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/158]
\mb{59/158}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/158]
\mb{58/158}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]}
\item[30]
{\rm
Sq(0,1)[29]}
\item[31]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/158]
\mb{57/158}
\begin{gl}
\item[33]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/158]
\mb{56/158}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/158]
\mb{55/158}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/158]
\mb{54/158}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/158]
\mb{53/158}
\begin{gl}
\item[42]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/158]
\mb{52/158}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/158]
\mb{51/158}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/158]
\mb{49/158}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[55]}
\item[60]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/158]
\mb{48/158}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/158]
\mb{47/158}
\begin{gl}
\item[60]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/158]
\mb{46/158}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[65]}
\item[67]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/158]
\mb{45/158}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[66]}
\item[71]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/158]
\mb{44/158}
\begin{gl}
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [69]
\item[73]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{2}:$   [72], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/158]
\mb{43/158}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[78]}
\item[78]
{\rm
Sq(0,1)[79]}
\item[79]
{\rm
Sq(0,1)[80]}
\item[80]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/158]
\mb{42/158}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[81]}
\item[84]
{\rm
Sq(0,1)[82]}
\item[85]
{\rm
Sq(2)[85]
+ Sq(2)[84]}
\\ $h_{1}:$   [85], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/158]
\mb{40/158}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[90]}
\item[90]
{\rm
Sq(0,1)[91]}
\item[91]
{\rm
Sq(0,1)[92]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/158]
\mb{39/158}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[96]
+ Sq(0,1)[95]}
\item[98]
{\rm
Sq(0,1)[97]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/158]
\mb{37/158}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[109]}
\item[108]
{\rm
Sq(0,1)[110]}
\item[109]
{\rm
Sq(0,1)[111]}
\item[110]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{1}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/158]
\mb{36/158}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[121]}
\item[116]
{\rm
Sq(0,1)[122]}
\item[117]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/158]
\mb{34/158}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[127]}
\item[136]
{\rm
Sq(0,1)[128]}
\item[137]
{\rm
Sq(0,1)[129]}
\item[138]
{\rm
Sq(2)[132]}
\\ $h_{1}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/158]
\mb{33/158}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[127]}
\item[135]
{\rm
Sq(0,1)[128]}
\item[136]
{\rm
Sq(0,1)[129]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/158]
\mb{32/158}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/158]
\mb{31/158}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[139]}
\item[143]
{\rm
Sq(0,1)[140]
+ Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/158]
\mb{30/158}
\begin{gl}
\item[147]
{\rm
Sq(1,1)[140]
+ Sq(1,1)[138]}
\item[148]
{\rm
Sq(0,1)[141]}
\item[149]
{\rm
Sq(3)[143]
+ Sq(0,1)[143]
+ Sq(0,1)[142]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/158]
\mb{29/158}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[145]}
\item[150]
{\rm
Sq(1)[154]
+ Sq(1)[153]}
\\ $h_{0}:$   [154], [153]
\\ $h_{1}:$   [151], [148]
\item[151]
{\rm
Sq(1)[155]
+ Sq(1)[153]}
\\ $h_{0}:$   [155], [153]
\\ $h_{1}:$   [151]
\\ $h_{2}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/158]
\mb{28/158}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[156]}
\item[154]
{\rm
Sq(3)[157]
+ Sq(3)[156]
+ Sq(3)[155]
+ Sq(0,1)[155]}
\item[155]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/158]
\mb{27/158}
\begin{gl}
\item[161]
{\rm
Sq(3,1)[158]
+ Sq(0,2)[157]}
\item[162]
{\rm
Sq(1,1)[162]}
\item[163]
{\rm
Sq(0,1)[163]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/158]
\mb{26/158}
\begin{gl}
\item[168]
{\rm
Sq(0,1)[164]}
\item[169]
{\rm
Sq(3)[167]
+ Sq(0,1)[167]
+ Sq(3)[166]
+ Sq(0,1)[166]
+ Sq(3)[165]}
\\ $h_{5}:$   [89]
\\ $h_{6}:$   [34]
\item[170]
{\rm
Sq(2)[168]}
\\ $h_{1}:$   [168]
\\ $h_{5}:$   [89]
\\ $h_{6}:$   [34]
\item[171]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{2}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/158]
\mb{25/158}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[167]
+ Sq(0,1)[165]}
\item[172]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]
+ Sq(0,1)[165]}
\item[173]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{2}:$   [162]
\item[174]
{\rm
Sq(1)[178]
+ Sq(1)[175]}
\\ $h_{0}:$   [178], [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/158]
\mb{24/158}
\begin{gl}
\item[174]
{\rm
Sq(0,1)[174]}
\item[175]
{\rm
Sq(3)[174]}
\item[176]
{\rm
Sq(3)[175]}
\item[177]
{\rm
Sq(0,1)[176]}
\item[178]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/158]
\mb{23/158}
\begin{gl}
\item[184]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\item[185]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{1}:$   [189]
\\ $h_{3}:$   [174], [173]
\\ $h_{4}:$   [143]
\\ $h_{6}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/158]
\mb{22/158}
\begin{gl}
\item[194]
{\rm
Sq(0,1)[189]}
\item[195]
{\rm
Sq(3)[190]
+ Sq(0,1)[190]
+ Sq(3)[189]}
\\ $h_{2}:$   [188]
\\ $h_{5}:$   [106]
\item[196]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\item[197]
{\rm
Sq(1)[200]
+ Sq(1)[197]}
\\ $h_{0}:$   [200], [197]
\\ $h_{3}:$   [178], [177]
\\ $h_{6}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/158]
\mb{21/158}
\begin{gl}
\item[195]
{\rm
Sq(2,1)[187]}
\item[196]
{\rm
Sq(0,1)[190]}
\item[197]
{\rm
Sq(3)[190]}
\item[198]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\item[199]
{\rm
Sq(1)[197]
+ Sq(1)[195]}
\\ $h_{0}:$   [197], [195]
\item[200]
{\rm
Sq(1)[198]
+ Sq(1)[195]}
\\ $h_{0}:$   [198], [195]
\\ $h_{3}:$   [179], [178], [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/158]
\mb{20/158}
\begin{gl}
\item[195]
{\rm
Sq(3,1)[187]
+ Sq(3,1)[186]
+ Sq(0,2)[186]}
\item[196]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{1}:$   [199], [198]
\\ $h_{3}:$   [184]
\\ $h_{4}:$   [164]
\\ $h_{5}:$   [117]
\\ $h_{6}:$   [51]
\item[197]
{\rm
Sq(1)[203]
+ Sq(1)[201]}
\\ $h_{0}:$   [203], [201]
\item[198]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{3}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/158]
\mb{19/158}
\begin{gl}
\item[201]
{\rm
Sq(3,1)[197]
+ Sq(3,1)[194]
+ Sq(0,2)[194]}
\item[202]
{\rm
Sq(2,1)[201]
+ Sq(2,1)[199]
+ Sq(2,1)[198]}
\item[203]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\item[204]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{1}:$   [207], [206]
\\ $h_{4}:$   [165]
\item[205]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{1}:$   [207], [206]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [165]
\item[206]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/158]
\mb{18/158}
\begin{gl}
\item[210]
{\rm
Sq(3,1)[202]
+ Sq(3,1)[201]}
\item[211]
{\rm
Sq(5)[208]
+ Sq(2,1)[208]
+ Sq(5)[206]
+ Sq(2,1)[206]
+ Sq(2,1)[204]
+ Sq(2,1)[203]}
\item[212]
{\rm
Sq(3)[211]
+ Sq(0,1)[211]}
\\ $h_{3}:$   [195]
\item[213]
{\rm
Sq(3)[212]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/158]
\mb{17/158}
\begin{gl}
\item[217]
{\rm
Sq(1,1)[210]
+ Sq(1,1)[209]}
\item[218]
{\rm
Sq(3)[217]
+ Sq(0,1)[217]}
\\ $h_{5}:$   [129]
\item[219]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{5}:$   [134]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/158]
\mb{16/158}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[211]}
\item[221]
{\rm
Sq(2)[216]}
\\ $h_{1}:$   [216]
\\ $h_{3}:$   [196], [194]
\\ $h_{5}:$   [127]
\item[222]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{2}:$   [208]
\\ $h_{3}:$   [197], [194]
\\ $h_{4}:$   [175]
\item[223]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{3}:$   [195]
\item[224]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{5}:$   [128]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/158]
\mb{15/158}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[222]
+ Sq(3)[221]}
\\ $h_{3}:$   [204]
\item[221]
{\rm
Sq(3)[222]
+ Sq(3)[220]}
\item[222]
{\rm
Sq(1)[232]
+ Sq(1)[230]}
\\ $h_{0}:$   [232], [230]
\\ $h_{5}:$   [131]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/158]
\mb{14/158}
\begin{gl}
\item[230]
{\rm
Sq(1,1)[228]
+ Sq(1,1)[227]
+ Sq(1,1)[226]}
\item[231]
{\rm
Sq(2)[233]}
\\ $h_{1}:$   [233]
\\ $h_{7}:$   [4]
\item[232]
{\rm
Sq(1)[244]
+ Sq(1)[243]
+ Sq(1)[240]
+ Sq(1)[239]}
\\ $h_{0}:$   [244], [243], [240], [239]
\\ $h_{5}:$   [135]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/158]
\mb{13/158}
\begin{gl}
\item[239]
{\rm
Sq(1,1)[241]
+ Sq(4)[237]
+ Sq(4)[236]
+ Sq(1,1)[236]}
\\ $h_{2}:$   [237], [236]
\item[240]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{2}:$   [240], [237]
\item[241]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\item[242]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{3}:$   [226]
\item[243]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{2}:$   [240], [237]
\item[244]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{2}:$   [237], [236]
\\ $h_{5}:$   [136]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/158]
\mb{12/158}
\begin{gl}
\item[251]
{\rm
Sq(3)[254]}
\\ $h_{2}:$   [250]
\item[252]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]}
\item[253]
{\rm
Sq(3)[257]
+ Sq(0,1)[257]
+ Sq(0,1)[255]
+ Sq(0,1)[254]}
\\ $h_{3}:$   [237]
\item[254]
{\rm
Sq(2)[261]
+ Sq(2)[260]
+ Sq(2)[259]}
\\ $h_{1}:$   [261], [260], [259]
\\ $h_{4}:$   [208]
\item[255]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{2}:$   [250]
\item[256]
{\rm
Sq(1)[271]
+ Sq(1)[270]
+ Sq(1)[269]
+ Sq(1)[268]
+ Sq(1)[266]
+ Sq(1)[265]}
\\ $h_{0}:$   [271], [270], [269], [268], [266], [265]
\\ $h_{5}:$   [143]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/158]
\mb{11/158}
\begin{gl}
\item[264]
{\rm
Sq(1,1)[252]
+ Sq(1,1)[251]
+ Sq(1,1)[248]}
\item[265]
{\rm
Sq(1,1)[253]
+ Sq(4)[249]
+ Sq(4)[248]
+ Sq(1,1)[248]}
\\ $h_{2}:$   [249], [248]
\\ $h_{5}:$   [143], [142]
\\ $h_{6}:$   [73]
\item[266]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]
+ Sq(3)[254]}
\\ $h_{3}:$   [236]
\\ $h_{5}:$   [144]
\\ $h_{6}:$   [73]
\item[267]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{2}:$   [248]
\item[268]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{1}:$   [257]
\\ $h_{2}:$   [251], [250], [249], [248]
\\ $h_{3}:$   [236]
\\ $h_{5}:$   [146]
\\ $h_{7}:$   [9]
\item[269]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{2}:$   [252], [249]
\\ $h_{3}:$   [236]
\\ $h_{5}:$   [144], [143], [142]
\\ $h_{7}:$   [9]
\item[270]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{1}:$   [259], [257]
\\ $h_{2}:$   [253], [252], [251], [250], [249]
\\ $h_{5}:$   [146], [145], [144], [143]
\\ $h_{6}:$   [74]
\item[271]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{1}:$   [259]
\\ $h_{2}:$   [253]
\\ $h_{3}:$   [236]
\\ $h_{5}:$   [147], [145], [144], [143]
\\ $h_{6}:$   [74]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/158]
\mb{10/158}
\begin{gl}
\item[262]
{\rm
Sq(1,1)[227]}
\item[263]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{2}:$   [226], [225]
\\ $h_{5}:$   [139]
\\ $h_{7}:$   [11]
\item[264]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{2}:$   [227]
\\ $h_{7}:$   [11]
\item[265]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{2}:$   [229], [227], [226], [225]
\\ $h_{5}:$   [139]
\\ $h_{6}:$   [79]
\item[266]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{2}:$   [229]
\\ $h_{5}:$   [141]
\\ $h_{6}:$   [79]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/158]
\mb{9/158}
\begin{gl}
\item[238]
{\rm
Sq(0,1)[199]
+ Sq(3)[198]
+ Sq(0,1)[198]}
\\ $h_{5}:$   [125], [123]
\\ $h_{7}:$   [10]
\item[239]
{\rm
Sq(3)[199]
+ Sq(3)[198]
+ Sq(0,1)[198]
+ Sq(0,1)[197]}
\\ $h_{7}:$   [10]
\item[240]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{2}:$   [195]
\\ $h_{5}:$   [125], [123]
\\ $h_{6}:$   [81]
\item[241]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{4}:$   [174], [173]
\\ $h_{5}:$   [127], [125]
\\ $h_{6}:$   [82]
\item[242]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{2}:$   [195]
\\ $h_{5}:$   [129]
\\ $h_{6}:$   [81]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/158]
\mb{8/158}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[170]}
\item[205]
{\rm
Sq(1,1)[171]}
\\ $h_{4}:$   [151]
\\ $h_{5}:$   [110]
\\ $h_{6}:$   [79]
\item[206]
{\rm
Sq(2)[173]}
\\ $h_{1}:$   [173]
\\ $h_{2}:$   [170]
\\ $h_{5}:$   [111], [110], [109]
\\ $h_{6}:$   [79]
\item[207]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{1}:$   [175]
\\ $h_{4}:$   [154], [153], [150]
\\ $h_{5}:$   [110], [109]
\\ $h_{6}:$   [79]
\item[208]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{5}:$   [113]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/158]
\mb{7/158}
\begin{gl}
\item[177]
{\rm
Sq(2)[147]}
\\ $h_{1}:$   [147]
\\ $h_{5}:$   [99]
\item[178]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{4}:$   [129], [128]
\item[179]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{5}:$   [100]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/158]
\mb{6/158}
\begin{gl}
\item[149]
{\rm
Sq(7,1)[105]
+ Sq(4,2)[105]
+ Sq(1,3)[105]
+ Sq(3,0,1)[105]
+ Sq(0,1,1)[105]}
\\ $h_{7}:$   [13]
\item[150]
{\rm
Sq(3)[108]}
\item[151]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{5}:$   [79]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/158]
\mb{5/158}
\begin{gl}
\item[111]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{5}:$   [55]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/158]
\mb{4/158}
\begin{gl}
\item[75]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\\ $h_{4}:$   [48]
\\ $h_{7}:$   [12]
\item[76]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{5}:$   [38]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/158]
\mb{3/158}
\begin{gl}
\item[51]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{5}:$   [22]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[2/158]
\mb{2/158}
\begin{gl}
\item[27]
{\rm
Sq(32)[7]
+ Sq(13,4,1)[7]
+ Sq(10,5,1)[7]
+ Sq(7,6,1)[7]
+ Sq(15,1,2)[7]
+ Sq(3,5,2)[7]
+ Sq(0,6,2)[7]
+ Sq(2,3,3)[7]
+ Sq(8,3,0,1)[7]
+ Sq(2,5,0,1)[7]
+ Sq(4,2,1,1)[7]}
\\ $h_{5}:$   [7]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}



\dm{159}
\begin{bdl}
\item[80/159]
\mb{80/159}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/159]
\mb{79/159}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/159]
\mb{78/159}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/159]
\mb{77/159}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/159]
\mb{76/159}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/159]
\mb{75/159}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/159]
\mb{74/159}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/159]
\mb{73/159}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/159]
\mb{72/159}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/159]
\mb{71/159}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/159]
\mb{70/159}
\begin{gl}
\item[11]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/159]
\mb{69/159}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/159]
\mb{68/159}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/159]
\mb{67/159}
\begin{gl}
\item[14]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/159]
\mb{66/159}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[20]}
\item[18]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/159]
\mb{65/159}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/159]
\mb{64/159}
\begin{gl}
\item[22]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[23]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/159]
\mb{63/159}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[20]}
\item[21]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/159]
\mb{62/159}
\begin{gl}
\item[22]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/159]
\mb{61/159}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/159]
\mb{60/159}
\begin{gl}
\item[28]
{\rm
Sq(0,1)[25]}
\item[29]
{\rm
Sq(1)[31]
+ Sq(1)[30]
+ Sq(1)[29]}
\\ $h_{0}:$   [31], [30], [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/159]
\mb{59/159}
\begin{gl}
\item[29]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [26]
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [27]
\\ $h_{3}:$   [21]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [31], [29]
\\ $h_{2}:$   [27], [26]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/159]
\mb{58/159}
\begin{gl}
\item[33]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [28]
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/159]
\mb{57/159}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[31]}
\item[35]
{\rm
Sq(0,1)[32]}
\item[36]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [30]
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/159]
\mb{56/159}
\begin{gl}
\item[34]
{\rm
Sq(1,1)[33]}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/159]
\mb{55/159}
\begin{gl}
\item[37]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [21]
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/159]
\mb{54/159}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(0,1)[41]}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/159]
\mb{53/159}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[41]}
\item[44]
{\rm
Sq(3)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/159]
\mb{51/159}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[56]}
\item[51]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/159]
\mb{50/159}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/159]
\mb{48/159}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[57]}
\item[59]
{\rm
Sq(0,1)[58]}
\item[60]
{\rm
Sq(2)[60]}
\\ $h_{1}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/159]
\mb{47/159}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[64]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/159]
\mb{45/159}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/159]
\mb{44/159}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/159]
\mb{43/159}
\begin{gl}
\item[81]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [85], [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71]
\item[82]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/159]
\mb{42/159}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(0,1)[86]}
\item[88]
{\rm
Sq(0,1)[87]}
\item[89]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/159]
\mb{41/159}
\begin{gl}
\item[88]
{\rm
Sq(1,1)[86]}
\item[89]
{\rm
Sq(0,1)[88]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/159]
\mb{40/159}
\begin{gl}
\item[92]
{\rm
Sq(2)[97]}
\\ $h_{1}:$   [97]
\item[93]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/159]
\mb{39/159}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[99]}
\item[100]
{\rm
Sq(0,1)[100]}
\item[101]
{\rm
Sq(0,1)[101]}
\item[102]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{2}:$   [96]
\\ $h_{4}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/159]
\mb{38/159}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[103]}
\item[105]
{\rm
Sq(0,1)[104]}
\item[106]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/159]
\mb{36/159}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[125]}
\item[119]
{\rm
Sq(0,1)[126]}
\item[120]
{\rm
Sq(0,1)[127]}
\item[121]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{3}:$   [111], [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/159]
\mb{35/159}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[131]}
\item[130]
{\rm
Sq(0,1)[132]}
\item[131]
{\rm
Sq(0,1)[133]}
\item[132]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{1}:$   [138]
\item[133]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [118], [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/159]
\mb{34/159}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[132]}
\item[140]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [115], [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/159]
\mb{33/159}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[132]}
\item[138]
{\rm
Sq(0,1)[133]}
\item[139]
{\rm
Sq(0,1)[134]}
\item[140]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/159]
\mb{32/159}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[137]}
\item[138]
{\rm
Sq(0,1)[138]}
\item[139]
{\rm
Sq(0,1)[139]}
\item[140]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/159]
\mb{31/159}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[144]}
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/159]
\mb{30/159}
\begin{gl}
\item[150]
{\rm
Sq(2,1)[138]}
\item[151]
{\rm
Sq(0,1)[145]}
\item[152]
{\rm
Sq(0,1)[146]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/159]
\mb{29/159}
\begin{gl}
\item[152]
{\rm
Sq(3)[148]
+ Sq(0,1)[148]}
\item[153]
{\rm
Sq(0,1)[150]
+ Sq(0,1)[148]}
\item[154]
{\rm
Sq(3)[151]
+ Sq(0,1)[149]
+ Sq(0,1)[148]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/159]
\mb{27/159}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[165]
+ Sq(0,1)[164]}
\item[165]
{\rm
Sq(3)[166]
+ Sq(0,1)[166]
+ Sq(0,1)[164]}
\item[166]
{\rm
Sq(2)[170]
+ Sq(2)[169]
+ Sq(2)[168]}
\\ $h_{1}:$   [170], [169], [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/159]
\mb{26/159}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[169]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/159]
\mb{25/159}
\begin{gl}
\item[175]
{\rm
Sq(3)[173]
+ Sq(0,1)[173]
+ Sq(3)[172]
+ Sq(0,1)[172]
+ Sq(3)[170]
+ Sq(0,1)[170]}
\item[176]
{\rm
Sq(2)[175]
+ Sq(2)[174]}
\\ $h_{1}:$   [175], [174]
\item[177]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{1}:$   [176]
\\ $h_{2}:$   [168], [165]
\item[178]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{2}:$   [169], [168], [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/159]
\mb{24/159}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[179]
+ Sq(0,1)[177]}
\item[180]
{\rm
Sq(3)[183]
+ Sq(0,1)[183]
+ Sq(3)[181]
+ Sq(0,1)[181]}
\item[181]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{2}:$   [174]
\item[182]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{2}:$   [175], [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/159]
\mb{23/159}
\begin{gl}
\item[186]
{\rm
Sq(3,1)[182]}
\item[187]
{\rm
Sq(0,1)[189]
+ Sq(0,1)[188]}
\item[188]
{\rm
Sq(3)[189]}
\item[189]
{\rm
Sq(0,1)[190]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/159]
\mb{22/159}
\begin{gl}
\item[198]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\item[199]
{\rm
Sq(1)[202]
+ Sq(1)[201]}
\\ $h_{0}:$   [202], [201]
\\ $h_{1}:$   [198], [197], [196]
\\ $h_{2}:$   [190], [189]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [154], [152]
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/159]
\mb{21/159}
\begin{gl}
\item[201]
{\rm
Sq(3)[191]}
\item[202]
{\rm
Sq(1)[202]
+ Sq(1)[200]}
\\ $h_{0}:$   [202], [200]
\\ $h_{3}:$   [181]
\\ $h_{4}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/159]
\mb{20/159}
\begin{gl}
\item[199]
{\rm
Sq(0,1)[198]}
\item[200]
{\rm
Sq(3)[199]
+ Sq(3)[198]}
\\ $h_{2}:$   [196]
\item[201]
{\rm
Sq(2)[202]}
\\ $h_{1}:$   [202]
\\ $h_{2}:$   [196]
\item[202]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{2}:$   [196]
\\ $h_{3}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/159]
\mb{19/159}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[206]}
\item[208]
{\rm
Sq(2)[210]}
\\ $h_{1}:$   [210]
\\ $h_{5}:$   [128]
\item[209]
{\rm
Sq(1)[217]
+ Sq(1)[215]
+ Sq(1)[214]}
\\ $h_{0}:$   [217], [215], [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/159]
\mb{18/159}
\begin{gl}
\item[214]
{\rm
Sq(3,1)[208]
+ Sq(3,1)[206]
+ Sq(0,2)[205]
+ Sq(0,2)[204]
+ Sq(3,1)[203]}
\item[215]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(0,1)[213]}
\item[216]
{\rm
Sq(2)[218]}
\\ $h_{1}:$   [218]
\\ $h_{5}:$   [134]
\item[217]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/159]
\mb{17/159}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[217]}
\item[221]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]}
\item[222]
{\rm
Sq(1)[226]
+ Sq(1)[225]}
\\ $h_{0}:$   [226], [225]
\\ $h_{3}:$   [200], [199]
\\ $h_{4}:$   [175]
\item[223]
{\rm
Sq(1)[228]
+ Sq(1)[225]}
\\ $h_{0}:$   [228], [225]
\\ $h_{1}:$   [221]
\\ $h_{2}:$   [217]
\\ $h_{3}:$   [201], [199]
\\ $h_{5}:$   [138], [137], [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/159]
\mb{16/159}
\begin{gl}
\item[225]
{\rm
Sq(1,1)[211]}
\item[226]
{\rm
Sq(1,1)[215]
+ Sq(1,1)[213]
+ Sq(1,1)[212]}
\item[227]
{\rm
Sq(3)[218]
+ Sq(0,1)[218]}
\\ $h_{7}:$   [3]
\item[228]
{\rm
Sq(1)[226]
+ Sq(1)[225]}
\\ $h_{0}:$   [226], [225]
\\ $h_{2}:$   [215], [213], [212], [211]
\\ $h_{5}:$   [133], [132], [131], [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/159]
\mb{15/159}
\begin{gl}
\item[223]
{\rm
Sq(2)[230]}
\\ $h_{1}:$   [230]
\item[224]
{\rm
Sq(2)[231]}
\\ $h_{1}:$   [231]
\\ $h_{3}:$   [209], [208], [207]
\\ $h_{7}:$   [5]
\item[225]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\\ $h_{2}:$   [222], [220]
\\ $h_{3}:$   [207]
\\ $h_{5}:$   [134], [133], [132]
\item[226]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{3}:$   [207]
\item[227]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{2}:$   [222], [220]
\\ $h_{3}:$   [208]
\\ $h_{5}:$   [134], [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/159]
\mb{14/159}
\begin{gl}
\item[233]
{\rm
Sq(0,1)[235]
+ Sq(3)[234]
+ Sq(0,1)[234]
+ Sq(0,1)[233]}
\\ $h_{5}:$   [137]
\item[234]
{\rm
Sq(3)[235]
+ Sq(3)[233]
+ Sq(0,1)[233]}
\item[235]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{5}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/159]
\mb{13/159}
\begin{gl}
\item[245]
{\rm
Sq(1,1)[243]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/159]
\mb{12/159}
\begin{gl}
\item[257]
{\rm
Sq(3)[258]
+ Sq(0,1)[258]}
\\ $h_{2}:$   [254]
\item[258]
{\rm
Sq(1)[272]}
\\ $h_{0}:$   [272]
\\ $h_{2}:$   [254]
\item[259]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\\ $h_{1}:$   [264]
\\ $h_{2}:$   [254]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/159]
\mb{11/159}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[257]}
\item[273]
{\rm
Sq(1)[268]}
\\ $h_{0}:$   [268]
\item[274]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\item[275]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\\ $h_{3}:$   [240], [239]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/159]
\mb{10/159}
\begin{gl}
\item[267]
{\rm
Sq(4)[230]
+ Sq(1,1)[230]}
\\ $h_{2}:$   [230]
\\ $h_{5}:$   [142]
\\ $h_{6}:$   [80]
\item[268]
{\rm
Sq(1,1)[232]}
\item[269]
{\rm
Sq(1,1)[233]}
\item[270]
{\rm
Sq(3)[235]}
\\ $h_{3}:$   [218]
\item[271]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{1}:$   [239]
\\ $h_{2}:$   [233]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/159]
\mb{9/159}
\begin{gl}
\item[243]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]}
\\ $h_{2}:$   [198]
\\ $h_{4}:$   [176]
\item[244]
{\rm
Sq(2)[204]}
\\ $h_{1}:$   [204]
\\ $h_{2}:$   [198], [197]
\item[245]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{2}:$   [199], [197]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/159]
\mb{8/159}
\begin{gl}
\item[209]
{\rm
Sq(0,1)[176]}
\\ $h_{7}:$   [10]
\item[210]
{\rm
Sq(1)[183]
+ Sq(1)[182]}
\\ $h_{0}:$   [183], [182]
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [172]
\\ $h_{5}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/159]
\mb{7/159}
\begin{gl}
\item[180]
{\rm
Sq(5)[144]
+ Sq(2,1)[144]}
\\ $h_{4}:$   [130]
\\ $h_{5}:$   [101]
\item[181]
{\rm
Sq(3)[148]
+ Sq(0,1)[148]}
\\ $h_{7}:$   [12]
\item[182]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{1}:$   [150]
\\ $h_{2}:$   [146]
\\ $h_{5}:$   [103], [102]
\item[183]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{1}:$   [150]
\\ $h_{5}:$   [104], [102], [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/159]
\mb{6/159}
\begin{gl}
\item[152]
{\rm
Sq(4)[108]}
\\ $h_{2}:$   [108]
\item[153]
{\rm
Sq(3)[109]}
\\ $h_{5}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/159]
\mb{5/159}
\begin{gl}
\item[112]
{\rm
Sq(6,2)[73]}
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/159]
\mb{3/159}
\begin{gl}
\item[52]
{\rm
Sq(2)[27]}
\\ $h_{1}:$   [27]
\\ $h_{5}:$   [23]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}



\dm{160}
\begin{bdl}
\item[79/160]
\mb{79/160}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/160]
\mb{78/160}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/160]
\mb{73/160}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/160]
\mb{72/160}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/160]
\mb{71/160}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/160]
\mb{70/160}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/160]
\mb{68/160}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/160]
\mb{65/160}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/160]
\mb{64/160}
\begin{gl}
\item[24]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/160]
\mb{63/160}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/160]
\mb{62/160}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[25]}
\item[24]
{\rm
Sq(3)[26]
+ Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/160]
\mb{59/160}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/160]
\mb{57/160}
\begin{gl}
\item[38]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/160]
\mb{56/160}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[35]}
\item[37]
{\rm
Sq(3)[36]
+ Sq(0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/160]
\mb{55/160}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/160]
\mb{54/160}
\begin{gl}
\item[43]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/160]
\mb{53/160}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[43]}
\item[46]
{\rm
Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/160]
\mb{52/160}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/160]
\mb{50/160}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/160]
\mb{49/160}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[57]}
\item[62]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{1}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/160]
\mb{48/160}
\begin{gl}
\item[61]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/160]
\mb{47/160}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[66]}
\item[63]
{\rm
Sq(0,1)[67]}
\item[64]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/160]
\mb{46/160}
\begin{gl}
\item[68]
{\rm
Sq(1,1)[68]}
\item[69]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/160]
\mb{45/160}
\begin{gl}
\item[74]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/160]
\mb{44/160}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(0,1)[78]}
\item[77]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/160]
\mb{43/160}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/160]
\mb{41/160}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[89]}
\item[91]
{\rm
Sq(0,1)[90]}
\item[92]
{\rm
Sq(0,1)[91]}
\item[93]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{1}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/160]
\mb{40/160}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[97]}
\item[95]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/160]
\mb{39/160}
\begin{gl}
\item[103]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{1}:$   [104]
\\ $h_{2}:$   [102]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/160]
\mb{38/160}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(0,1)[109]}
\item[110]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{2}:$   [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/160]
\mb{37/160}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[115]}
\item[112]
{\rm
Sq(0,1)[116]}
\item[113]
{\rm
Sq(0,1)[117]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/160]
\mb{35/160}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[135]}
\item[135]
{\rm
Sq(0,1)[136]}
\item[136]
{\rm
Sq(0,1)[137]}
\item[137]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{1}:$   [139]
\\ $h_{3}:$   [119]
\\ $h_{4}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/160]
\mb{34/160}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[134]}
\item[142]
{\rm
Sq(0,1)[135]}
\item[143]
{\rm
Sq(0,1)[136]}
\item[144]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{3}:$   [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/160]
\mb{33/160}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[136]}
\item[142]
{\rm
Sq(1)[144]
+ Sq(1)[141]}
\\ $h_{0}:$   [144], [141]
\\ $h_{3}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/160]
\mb{32/160}
\begin{gl}
\item[141]
{\rm
Sq(1,1)[137]}
\item[142]
{\rm
Sq(0,1)[142]}
\item[143]
{\rm
Sq(0,1)[143]}
\item[144]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{3}:$   [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/160]
\mb{31/160}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[147]}
\item[147]
{\rm
Sq(0,1)[148]}
\item[148]
{\rm
Sq(0,1)[149]}
\item[149]
{\rm
Sq(2)[150]}
\\ $h_{1}:$   [150]
\item[150]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/160]
\mb{30/160}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[149]}
\item[154]
{\rm
Sq(1)[157]
+ Sq(1)[155]}
\\ $h_{0}:$   [157], [155]
\item[155]
{\rm
Sq(1)[158]
+ Sq(1)[156]
+ Sq(1)[155]}
\\ $h_{0}:$   [158], [156], [155]
\\ $h_{2}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/160]
\mb{29/160}
\begin{gl}
\item[155]
{\rm
Sq(1,1)[149]
+ Sq(1,1)[148]}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(3)[154]
+ Sq(3)[153]}
\item[158]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/160]
\mb{28/160}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[162]}
\item[157]
{\rm
Sq(3)[162]
+ Sq(0,1)[161]}
\item[158]
{\rm
Sq(0,1)[163]
+ Sq(0,1)[161]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/160]
\mb{26/160}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[171]}
\item[174]
{\rm
Sq(0,1)[172]}
\item[175]
{\rm
Sq(3)[173]
+ Sq(0,1)[173]}
\item[176]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]}
\item[177]
{\rm
Sq(2)[175]}
\\ $h_{1}:$   [175]
\item[178]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{1}:$   [176]
\\ $h_{3}:$   [158], [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/160]
\mb{25/160}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[177]}
\item[180]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{3}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/160]
\mb{24/160}
\begin{gl}
\item[183]
{\rm
Sq(1,1)[181]
+ Sq(1,1)[178]}
\\ $h_{3}:$   [168]
\item[184]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{1}:$   [188]
\\ $h_{2}:$   [178], [177]
\item[185]
{\rm
Sq(1)[192]
+ Sq(1)[190]}
\\ $h_{0}:$   [192], [190]
\\ $h_{1}:$   [189], [186]
\\ $h_{2}:$   [181], [177]
\\ $h_{3}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/160]
\mb{23/160}
\begin{gl}
\item[190]
{\rm
Sq(1,1)[190]
+ Sq(1,1)[189]
+ Sq(1,1)[188]}
\item[191]
{\rm
Sq(1,1)[191]
+ Sq(1,1)[189]}
\item[192]
{\rm
Sq(1,1)[192]
+ Sq(4)[190]
+ Sq(1,1)[189]
+ Sq(1,1)[188]}
\\ $h_{2}:$   [190]
\item[193]
{\rm
Sq(0,1)[194]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/160]
\mb{22/160}
\begin{gl}
\item[200]
{\rm
Sq(0,1)[196]
+ Sq(0,1)[195]}
\item[201]
{\rm
Sq(3)[198]
+ Sq(3)[197]
+ Sq(3)[196]
+ Sq(3)[195]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/160]
\mb{21/160}
\begin{gl}
\item[203]
{\rm
Sq(4)[191]}
\\ $h_{2}:$   [191]
\item[204]
{\rm
Sq(2)[201]
+ Sq(2)[200]
+ Sq(2)[199]}
\\ $h_{1}:$   [201], [200], [199]
\\ $h_{3}:$   [183]
\\ $h_{4}:$   [162]
\\ $h_{5}:$   [117]
\\ $h_{6}:$   [47]
\item[205]
{\rm
Sq(1)[205]
+ Sq(1)[203]}
\\ $h_{0}:$   [205], [203]
\\ $h_{2}:$   [192]
\item[206]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{1}:$   [199]
\\ $h_{2}:$   [193], [192]
\\ $h_{3}:$   [184]
\\ $h_{4}:$   [162]
\\ $h_{5}:$   [117]
\\ $h_{6}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/160]
\mb{20/160}
\begin{gl}
\item[203]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]
+ Sq(0,1)[201]}
\item[204]
{\rm
Sq(2)[208]}
\\ $h_{1}:$   [208]
\\ $h_{5}:$   [124]
\item[205]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\item[206]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{2}:$   [199]
\\ $h_{3}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/160]
\mb{19/160}
\begin{gl}
\item[210]
{\rm
Sq(1,1)[207]}
\item[211]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{2}:$   [207], [206]
\item[212]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{3}:$   [197], [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/160]
\mb{18/160}
\begin{gl}
\item[218]
{\rm
Sq(2,1)[212]}
\item[219]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]}
\\ $h_{7}:$   [1]
\item[220]
{\rm
Sq(2)[221]}
\\ $h_{1}:$   [221]
\item[221]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\\ $h_{3}:$   [201]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/160]
\mb{17/160}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[220]}
\item[225]
{\rm
Sq(2)[227]
+ Sq(2)[226]
+ Sq(2)[225]}
\\ $h_{1}:$   [227], [226], [225]
\\ $h_{7}:$   [2]
\item[226]
{\rm
Sq(1)[231]
+ Sq(1)[230]}
\\ $h_{0}:$   [231], [230]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/160]
\mb{16/160}
\begin{gl}
\item[229]
{\rm
Sq(1,1)[218]}
\item[230]
{\rm
Sq(1)[230]
+ Sq(1)[229]}
\\ $h_{0}:$   [230], [229]
\item[231]
{\rm
Sq(1)[231]
+ Sq(1)[229]}
\\ $h_{0}:$   [231], [229]
\item[232]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{3}:$   [200]
\\ $h_{4}:$   [179]
\item[233]
{\rm
Sq(1)[234]
+ Sq(1)[233]
+ Sq(1)[229]
+ Sq(1)[228]}
\\ $h_{0}:$   [234], [233], [229], [228]
\\ $h_{1}:$   [224]
\\ $h_{2}:$   [218]
\\ $h_{3}:$   [203]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/160]
\mb{15/160}
\begin{gl}
\item[228]
{\rm
Sq(1,1)[223]}
\item[229]
{\rm
Sq(1,1)[226]}
\item[230]
{\rm
Sq(1,1)[229]
+ Sq(1,1)[228]
+ Sq(1,1)[224]}
\item[231]
{\rm
Sq(3)[230]}
\item[232]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\item[233]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{1}:$   [234], [233]
\\ $h_{5}:$   [139]
\item[234]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{1}:$   [234], [233]
\\ $h_{2}:$   [226], [223]
\\ $h_{5}:$   [139]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/160]
\mb{14/160}
\begin{gl}
\item[236]
{\rm
Sq(1,1)[235]
+ Sq(1,1)[234]
+ Sq(1,1)[233]}
\item[237]
{\rm
Sq(1)[246]}
\\ $h_{0}:$   [246]
\\ $h_{5}:$   [140]
\item[238]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{2}:$   [233]
\\ $h_{5}:$   [140]
\\ $h_{7}:$   [6]
\item[239]
{\rm
Sq(1)[250]
+ Sq(1)[248]}
\\ $h_{0}:$   [250], [248]
\\ $h_{1}:$   [245]
\\ $h_{2}:$   [233]
\\ $h_{3}:$   [221]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/160]
\mb{13/160}
\begin{gl}
\item[246]
{\rm
Sq(1,1)[249]}
\item[247]
{\rm
Sq(1,1)[250]}
\\ $h_{7}:$   [5]
\item[248]
{\rm
Sq(0,1)[252]
+ Sq(3)[251]
+ Sq(0,1)[251]}
\\ $h_{5}:$   [142]
\\ $h_{6}:$   [66]
\item[249]
{\rm
Sq(3)[254]
+ Sq(3)[252]}
\\ $h_{6}:$   [67]
\item[250]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{3}:$   [232]
\\ $h_{5}:$   [142]
\\ $h_{6}:$   [66]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/160]
\mb{12/160}
\begin{gl}
\item[260]
{\rm
Sq(1,1)[258]}
\item[261]
{\rm
Sq(1)[278]
+ Sq(1)[277]}
\\ $h_{0}:$   [278], [277]
\\ $h_{2}:$   [262]
\\ $h_{4}:$   [215]
\\ $h_{5}:$   [152], [151], [148], [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/160]
\mb{11/160}
\begin{gl}
\item[276]
{\rm
Sq(2)[269]}
\\ $h_{1}:$   [269]
\\ $h_{5}:$   [152]
\item[277]
{\rm
Sq(1)[273]
+ Sq(1)[272]}
\\ $h_{0}:$   [273], [272]
\\ $h_{2}:$   [257]
\\ $h_{5}:$   [153], [152]
\item[278]
{\rm
Sq(1)[275]
+ Sq(1)[272]}
\\ $h_{0}:$   [275], [272]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/160]
\mb{10/160}
\begin{gl}
\item[272]
{\rm
Sq(5)[232]
+ Sq(2,1)[232]}
\item[273]
{\rm
Sq(3)[238]}
\\ $h_{5}:$   [146]
\item[274]
{\rm
Sq(0,1)[239]
+ Sq(0,1)[238]}
\\ $h_{5}:$   [146]
\item[275]
{\rm
Sq(3)[239]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/160]
\mb{9/160}
\begin{gl}
\item[246]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{2}:$   [202]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [179]
\\ $h_{6}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/160]
\mb{8/160}
\begin{gl}
\item[211]
{\rm
Sq(4)[173]}
\\ $h_{2}:$   [173]
\\ $h_{5}:$   [117]
\item[212]
{\rm
Sq(4)[175]
+ Sq(1,1)[173]}
\\ $h_{2}:$   [175]
\\ $h_{6}:$   [81]
\item[213]
{\rm
Sq(3)[177]}
\\ $h_{2}:$   [174]
\\ $h_{6}:$   [82]
\item[214]
{\rm
Sq(2)[181]}
\\ $h_{1}:$   [181]
\\ $h_{2}:$   [176], [174]
\\ $h_{6}:$   [82]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/160]
\mb{6/160}
\begin{gl}
\item[154]
{\rm
Sq(4)[109]}
\\ $h_{2}:$   [109]
\\ $h_{5}:$   [82]
\item[155]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{1}:$   [112]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/160]
\mb{5/160}
\begin{gl}
\item[113]
{\rm
Sq(3)[75]}
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/160]
\mb{4/160}
\begin{gl}
\item[77]
{\rm
Sq(2)[52]}
\\ $h_{1}:$   [52]
\\ $h_{5}:$   [40]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}



\dm{161}
\begin{bdl}
\item[81/161]
\mb{81/161}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/161]
\mb{80/161}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/161]
\mb{79/161}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/161]
\mb{78/161}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/161]
\mb{77/161}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/161]
\mb{76/161}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/161]
\mb{71/161}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/161]
\mb{70/161}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/161]
\mb{67/161}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/161]
\mb{64/161}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/161]
\mb{63/161}
\begin{gl}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/161]
\mb{62/161}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/161]
\mb{61/161}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[26]}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/161]
\mb{60/161}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/161]
\mb{59/161}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/161]
\mb{58/161}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/161]
\mb{55/161}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[41]}
\item[41]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/161]
\mb{54/161}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/161]
\mb{52/161}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[50]}
\item[47]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/161]
\mb{51/161}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/161]
\mb{49/161}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[58]}
\item[64]
{\rm
Sq(0,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/161]
\mb{48/161}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[61]}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/161]
\mb{47/161}
\begin{gl}
\item[65]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{1}:$   [68]
\item[66]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/161]
\mb{46/161}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[71]}
\item[71]
{\rm
Sq(0,1)[72]}
\item[72]
{\rm
Sq(0,1)[73]}
\item[73]
{\rm
Sq(1)[77]
+ Sq(1)[76]}
\\ $h_{0}:$   [77], [76]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/161]
\mb{45/161}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[74]}
\item[76]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [75]
\\ $h_{2}:$   [72]
\item[77]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [75]
\\ $h_{2}:$   [72]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/161]
\mb{44/161}
\begin{gl}
\item[78]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [77]
\item[79]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [77]
\item[80]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [80], [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/161]
\mb{43/161}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[86]}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\item[88]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/161]
\mb{42/161}
\begin{gl}
\item[90]
{\rm
Sq(2,1)[85]}
\item[91]
{\rm
Sq(0,1)[88]}
\item[92]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/161]
\mb{40/161}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[99]}
\item[97]
{\rm
Sq(0,1)[100]}
\item[98]
{\rm
Sq(0,1)[101]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/161]
\mb{39/161}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[105]}
\item[105]
{\rm
Sq(0,1)[106]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/161]
\mb{37/161}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[118]}
\item[115]
{\rm
Sq(0,1)[119]}
\item[116]
{\rm
Sq(0,1)[120]}
\item[117]
{\rm
Sq(3)[121]
+ Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/161]
\mb{36/161}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[129]}
\item[123]
{\rm
Sq(0,1)[130]}
\item[124]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/161]
\mb{34/161}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[138]
+ Sq(0,1)[137]}
\item[146]
{\rm
Sq(0,1)[139]
+ Sq(0,1)[137]}
\item[147]
{\rm
Sq(3)[140]
+ Sq(0,1)[140]
+ Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/161]
\mb{33/161}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[138]
+ Sq(0,1)[137]}
\item[144]
{\rm
Sq(0,1)[139]
+ Sq(0,1)[137]}
\item[145]
{\rm
Sq(3)[140]
+ Sq(0,1)[140]
+ Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/161]
\mb{32/161}
\begin{gl}
\item[145]
{\rm
Sq(3)[145]
+ Sq(0,1)[145]
+ Sq(0,1)[144]}
\item[146]
{\rm
Sq(2)[149]}
\\ $h_{1}:$   [149]
\item[147]
{\rm
Sq(1)[154]
+ Sq(1)[151]}
\\ $h_{0}:$   [154], [151]
\\ $h_{3}:$   [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/161]
\mb{31/161}
\begin{gl}
\item[151]
{\rm
Sq(0,1)[150]}
\item[152]
{\rm
Sq(0,1)[151]}
\item[153]
{\rm
Sq(0,1)[152]
+ Sq(3)[150]}
\item[154]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{3}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/161]
\mb{30/161}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(0,1)[154]}
\item[158]
{\rm
Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [161], [160]
\\ $h_{3}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/161]
\mb{29/161}
\begin{gl}
\item[159]
{\rm
Sq(2,1)[150]
+ Sq(2,1)[148]}
\item[160]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{1}:$   [156]
\\ $h_{2}:$   [155], [154]
\item[161]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{1}:$   [156]
\\ $h_{2}:$   [155], [154]
\\ $h_{3}:$   [139], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/161]
\mb{28/161}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[164]}
\item[160]
{\rm
Sq(0,1)[165]}
\item[161]
{\rm
Sq(3)[166]
+ Sq(3)[165]
+ Sq(3)[164]}
\item[162]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{2}:$   [162]
\item[163]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{2}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/161]
\mb{27/161}
\begin{gl}
\item[167]
{\rm
Sq(1,1)[171]
+ Sq(1,1)[168]}
\item[168]
{\rm
Sq(0,1)[172]}
\item[169]
{\rm
Sq(2)[176]}
\\ $h_{1}:$   [176]
\item[170]
{\rm
Sq(1)[180]
+ Sq(1)[179]}
\\ $h_{0}:$   [180], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/161]
\mb{26/161}
\begin{gl}
\item[179]
{\rm
Sq(1,1)[173]
+ Sq(1,1)[171]}
\item[180]
{\rm
Sq(3)[175]}
\item[181]
{\rm
Sq(1)[185]
+ Sq(1)[184]
+ Sq(1)[183]}
\\ $h_{0}:$   [185], [184], [183]
\\ $h_{2}:$   [173]
\\ $h_{5}:$   [95]
\\ $h_{6}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/161]
\mb{25/161}
\begin{gl}
\item[181]
{\rm
Sq(1,1)[177]
+ Sq(1,1)[176]
+ Sq(1,1)[175]
+ Sq(1,1)[174]}
\item[182]
{\rm
Sq(0,1)[179]}
\item[183]
{\rm
Sq(3)[181]
+ Sq(0,1)[181]
+ Sq(0,1)[180]}
\item[184]
{\rm
Sq(3)[182]
+ Sq(0,1)[182]
+ Sq(0,1)[180]}
\\ $h_{2}:$   [176], [174]
\item[185]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{2}:$   [174]
\item[186]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [183]
\\ $h_{2}:$   [176], [175]
\\ $h_{3}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/161]
\mb{24/161}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[187]
+ Sq(0,1)[186]}
\item[187]
{\rm
Sq(3)[188]}
\item[188]
{\rm
Sq(3)[189]}
\item[189]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/161]
\mb{23/161}
\begin{gl}
\item[194]
{\rm
Sq(3)[198]}
\item[195]
{\rm
Sq(2)[201]}
\\ $h_{1}:$   [201]
\\ $h_{2}:$   [195], [194]
\\ $h_{4}:$   [156]
\\ $h_{5}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/161]
\mb{22/161}
\begin{gl}
\item[202]
{\rm
Sq(1,1)[200]
+ Sq(1,1)[197]
+ Sq(4)[195]}
\\ $h_{2}:$   [195]
\item[203]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]
+ Sq(3)[201]
+ Sq(0,1)[201]}
\\ $h_{2}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/161]
\mb{21/161}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[199]}
\item[208]
{\rm
Sq(3)[201]
+ Sq(3)[200]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/161]
\mb{20/161}
\begin{gl}
\item[207]
{\rm
Sq(3)[208]}
\item[208]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{1}:$   [210]
\\ $h_{2}:$   [203], [201]
\\ $h_{5}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/161]
\mb{19/161}
\begin{gl}
\item[213]
{\rm
Sq(2)[218]}
\\ $h_{1}:$   [218]
\\ $h_{2}:$   [211]
\\ $h_{5}:$   [132]
\item[214]
{\rm
Sq(2)[219]}
\\ $h_{1}:$   [219]
\\ $h_{7}:$   [1]
\item[215]
{\rm
Sq(2)[220]}
\\ $h_{1}:$   [220]
\\ $h_{3}:$   [200], [198]
\item[216]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{2}:$   [210]
\\ $h_{5}:$   [132]
\item[217]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{2}:$   [213], [210]
\\ $h_{3}:$   [202]
\\ $h_{5}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/161]
\mb{18/161}
\begin{gl}
\item[222]
{\rm
Sq(1,1)[218]}
\item[223]
{\rm
Sq(1)[229]
+ Sq(1)[228]
+ Sq(1)[227]}
\\ $h_{0}:$   [229], [228], [227]
\\ $h_{3}:$   [206], [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/161]
\mb{17/161}
\begin{gl}
\item[227]
{\rm
Sq(0,1)[226]}
\\ $h_{3}:$   [205]
\item[228]
{\rm
Sq(3)[226]
+ Sq(3)[225]
+ Sq(0,1)[225]}
\item[229]
{\rm
Sq(3)[228]
+ Sq(0,1)[228]
+ Sq(3)[225]
+ Sq(0,1)[225]}
\item[230]
{\rm
Sq(1)[236]
+ Sq(1)[234]}
\\ $h_{0}:$   [236], [234]
\\ $h_{1}:$   [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/161]
\mb{16/161}
\begin{gl}
\item[234]
{\rm
Sq(3)[227]
+ Sq(0,1)[227]
+ Sq(3)[226]
+ Sq(0,1)[226]
+ Sq(3)[225]
+ Sq(0,1)[225]
+ Sq(3)[223]}
\\ $h_{3}:$   [205]
\item[235]
{\rm
Sq(2)[231]
+ Sq(2)[230]}
\\ $h_{1}:$   [231], [230]
\item[236]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{3}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/161]
\mb{15/161}
\begin{gl}
\item[235]
{\rm
Sq(3)[235]
+ Sq(0,1)[235]}
\item[236]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{3}:$   [214]
\item[237]
{\rm
Sq(1)[243]
+ Sq(1)[241]}
\\ $h_{0}:$   [243], [241]
\\ $h_{1}:$   [236]
\\ $h_{3}:$   [214], [213], [212], [210]
\item[238]
{\rm
Sq(1)[244]
+ Sq(1)[242]}
\\ $h_{0}:$   [244], [242]
\\ $h_{1}:$   [236]
\\ $h_{3}:$   [214], [210]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/161]
\mb{14/161}
\begin{gl}
\item[240]
{\rm
Sq(1,1)[241]}
\\ $h_{3}:$   [223]
\item[241]
{\rm
Sq(1,1)[242]
+ Sq(1,1)[240]}
\\ $h_{3}:$   [222]
\item[242]
{\rm
Sq(0,1)[245]}
\\ $h_{2}:$   [239]
\item[243]
{\rm
Sq(3)[245]}
\\ $h_{3}:$   [223]
\item[244]
{\rm
Sq(1)[252]
+ Sq(1)[251]}
\\ $h_{0}:$   [252], [251]
\\ $h_{2}:$   [239]
\\ $h_{3}:$   [223]
\item[245]
{\rm
Sq(1)[253]
+ Sq(1)[251]}
\\ $h_{0}:$   [253], [251]
\\ $h_{1}:$   [247], [246]
\\ $h_{2}:$   [239]
\\ $h_{3}:$   [223]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/161]
\mb{13/161}
\begin{gl}
\item[251]
{\rm
Sq(1,1)[251]}
\item[252]
{\rm
Sq(1,1)[253]}
\item[253]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{7}:$   [6]
\item[254]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{1}:$   [260]
\\ $h_{3}:$   [233]
\\ $h_{7}:$   [6]
\item[255]
{\rm
Sq(1)[265]
+ Sq(1)[264]}
\\ $h_{0}:$   [265], [264]
\\ $h_{1}:$   [260]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [233]
\\ $h_{5}:$   [146], [145]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/161]
\mb{12/161}
\begin{gl}
\item[262]
{\rm
Sq(1,1)[269]
+ Sq(1,1)[267]
+ Sq(1,1)[266]
+ Sq(1,1)[265]
+ Sq(1,1)[264]}
\\ $h_{7}:$   [7]
\item[263]
{\rm
Sq(3)[272]}
\\ $h_{3}:$   [247], [246]
\\ $h_{7}:$   [7]
\item[264]
{\rm
Sq(1)[279]}
\\ $h_{0}:$   [279]
\\ $h_{3}:$   [246]
\\ $h_{7}:$   [7]
\item[265]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{3}:$   [247]
\item[266]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\\ $h_{1}:$   [276]
\\ $h_{2}:$   [267], [265]
\\ $h_{3}:$   [247], [246]
\\ $h_{4}:$   [219]
\\ $h_{5}:$   [154], [153]
\\ $h_{6}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/161]
\mb{11/161}
\begin{gl}
\item[279]
{\rm
Sq(0,1)[268]}
\item[280]
{\rm
Sq(3)[269]
+ Sq(0,1)[269]
+ Sq(3)[268]}
\item[281]
{\rm
Sq(3)[270]
+ Sq(0,1)[270]
+ Sq(0,1)[269]}
\\ $h_{2}:$   [262]
\item[282]
{\rm
Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [277], [276]
\\ $h_{1}:$   [275], [273]
\\ $h_{2}:$   [264], [263], [262]
\\ $h_{5}:$   [159], [158]
\item[283]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{2}:$   [264]
\\ $h_{4}:$   [222]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/161]
\mb{10/161}
\begin{gl}
\item[276]
{\rm
Sq(1,1)[241]}
\\ $h_{3}:$   [222]
\\ $h_{5}:$   [149]
\\ $h_{6}:$   [84]
\item[277]
{\rm
Sq(1)[249]
+ Sq(1)[247]}
\\ $h_{0}:$   [249], [247]
\\ $h_{2}:$   [239], [238]
\\ $h_{3}:$   [222]
\\ $h_{5}:$   [151]
\\ $h_{6}:$   [84]
\item[278]
{\rm
Sq(1)[250]
+ Sq(1)[247]}
\\ $h_{0}:$   [250], [247]
\\ $h_{2}:$   [239]
\\ $h_{7}:$   [14]
\item[279]
{\rm
Sq(1)[251]
+ Sq(1)[247]}
\\ $h_{0}:$   [251], [247]
\\ $h_{3}:$   [224], [222]
\\ $h_{4}:$   [208]
\\ $h_{5}:$   [149]
\\ $h_{6}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/161]
\mb{9/161}
\begin{gl}
\item[247]
{\rm
Sq(3,1)[198]
+ Sq(6)[197]
+ Sq(3,1)[197]
+ Sq(0,2)[197]}
\item[248]
{\rm
Sq(1,1)[207]
+ Sq(1,1)[205]
+ Sq(1,1)[204]}
\item[249]
{\rm
Sq(1,1)[208]}
\\ $h_{5}:$   [133]
\item[250]
{\rm
Sq(0,1)[209]}
\\ $h_{7}:$   [13]
\item[251]
{\rm
Sq(1)[216]
+ Sq(1)[215]}
\\ $h_{0}:$   [216], [215]
\\ $h_{3}:$   [194]
\\ $h_{4}:$   [183], [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/161]
\mb{8/161}
\begin{gl}
\item[215]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{4}:$   [157]
\item[216]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/161]
\mb{7/161}
\begin{gl}
\item[184]
{\rm
Sq(5,1)[143]
+ Sq(1,0,1)[143]}
\item[185]
{\rm
Sq(2,1)[147]}
\item[186]
{\rm
Sq(4)[150]
+ Sq(4)[149]}
\\ $h_{2}:$   [150], [149]
\\ $h_{7}:$   [13]
\item[187]
{\rm
Sq(3)[152]
+ Sq(0,1)[152]}
\\ $h_{2}:$   [149]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/161]
\mb{5/161}
\begin{gl}
\item[114]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [76]
\\ $h_{5}:$   [58]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/161]
\mb{4/161}
\begin{gl}
\item[78]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\\ $h_{2}:$   [51]
\\ $h_{5}:$   [41]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/161]
\mb{3/161}
\begin{gl}
\item[53]
{\rm
Sq(4)[27]}
\\ $h_{2}:$   [27]
\\ $h_{5}:$   [24]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}



\dm{162}
\begin{bdl}
\item[82/162]
\mb{82/162}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/162]
\mb{77/162}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/162]
\mb{76/162}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/162]
\mb{75/162}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/162]
\mb{74/162}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/162]
\mb{73/162}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/162]
\mb{72/162}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/162]
\mb{69/162}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/162]
\mb{66/162}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/162]
\mb{63/162}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/162]
\mb{60/162}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/162]
\mb{59/162}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/162]
\mb{58/162}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [34]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/162]
\mb{57/162}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/162]
\mb{56/162}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[38]
+ Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/162]
\mb{54/162}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/162]
\mb{53/162}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/162]
\mb{51/162}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[59]}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/162]
\mb{50/162}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/162]
\mb{48/162}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/162]
\mb{47/162}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[69]}
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{1}:$   [70]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/162]
\mb{46/162}
\begin{gl}
\item[74]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/162]
\mb{45/162}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[76]}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/162]
\mb{44/162}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[83]}
\item[82]
{\rm
Sq(1)[91]
+ Sq(1)[90]}
\\ $h_{0}:$   [91], [90]
\\ $h_{3}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/162]
\mb{43/162}
\begin{gl}
\item[89]
{\rm
Sq(2)[90]}
\\ $h_{1}:$   [90]
\item[90]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [89]
\item[91]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/162]
\mb{42/162}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[90]}
\item[94]
{\rm
Sq(0,1)[91]}
\item[95]
{\rm
Sq(0,1)[92]}
\item[96]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [88]
\item[97]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/162]
\mb{41/162}
\begin{gl}
\item[94]
{\rm
Sq(1,1)[93]}
\item[95]
{\rm
Sq(0,1)[94]}
\item[96]
{\rm
Sq(0,1)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/162]
\mb{39/162}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[107]}
\item[107]
{\rm
Sq(0,1)[108]}
\item[108]
{\rm
Sq(0,1)[109]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/162]
\mb{38/162}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(0,1)[113]}
\item[114]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/162]
\mb{36/162}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[134]}
\item[126]
{\rm
Sq(0,1)[135]}
\item[127]
{\rm
Sq(0,1)[136]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/162]
\mb{35/162}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[141]}
\item[139]
{\rm
Sq(0,1)[142]}
\item[140]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/162]
\mb{34/162}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[141]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/162]
\mb{33/162}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[141]}
\item[147]
{\rm
Sq(0,1)[142]}
\item[148]
{\rm
Sq(0,1)[143]}
\item[149]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146], [145]
\\ $h_{2}:$   [140]
\\ $h_{3}:$   [125], [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/162]
\mb{32/162}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[146]}
\item[149]
{\rm
Sq(0,1)[148]}
\item[150]
{\rm
Sq(3)[149]
+ Sq(0,1)[147]}
\item[151]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [145]
\\ $h_{3}:$   [132], [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/162]
\mb{31/162}
\begin{gl}
\item[155]
{\rm
Sq(3)[154]
+ Sq(0,1)[154]
+ Sq(0,1)[153]}
\item[156]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [150]
\\ $h_{3}:$   [136]
\item[157]
{\rm
Sq(1)[163]
+ Sq(1)[159]}
\\ $h_{0}:$   [163], [159]
\\ $h_{2}:$   [150]
\\ $h_{3}:$   [137], [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/162]
\mb{30/162}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[155]}
\item[160]
{\rm
Sq(0,1)[156]}
\item[161]
{\rm
Sq(3)[158]
+ Sq(0,1)[158]
+ Sq(3)[157]
+ Sq(3)[156]}
\item[162]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{3}:$   [138]
\item[163]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{3}:$   [140], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/162]
\mb{29/162}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[157]
+ Sq(0,1)[156]}
\item[163]
{\rm
Sq(0,1)[158]
+ Sq(3)[156]}
\item[164]
{\rm
Sq(1)[166]
+ Sq(1)[164]}
\\ $h_{0}:$   [166], [164]
\item[165]
{\rm
Sq(1)[168]
+ Sq(1)[165]
+ Sq(1)[164]}
\\ $h_{0}:$   [168], [165], [164]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/162]
\mb{28/162}
\begin{gl}
\item[164]
{\rm
Sq(2,1)[163]
+ Sq(5)[162]}
\item[165]
{\rm
Sq(1,1)[165]
+ Sq(1,1)[164]}
\item[166]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\item[167]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{1}:$   [169], [168]
\\ $h_{3}:$   [151]
\item[168]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{3}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/162]
\mb{27/162}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[174]
+ Sq(0,1)[173]}
\item[172]
{\rm
Sq(0,1)[175]
+ Sq(0,1)[173]}
\item[173]
{\rm
Sq(3)[177]
+ Sq(3)[175]
+ Sq(3)[174]}
\item[174]
{\rm
Sq(2)[180]
+ Sq(2)[179]}
\\ $h_{1}:$   [180], [179]
\item[175]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\item[176]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/162]
\mb{26/162}
\begin{gl}
\item[182]
{\rm
Sq(5)[174]
+ Sq(2,1)[174]
+ Sq(5)[173]
+ Sq(2,1)[173]}
\item[183]
{\rm
Sq(0,1)[179]}
\item[184]
{\rm
Sq(3)[180]
+ Sq(0,1)[180]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/162]
\mb{25/162}
\begin{gl}
\item[187]
{\rm
Sq(3)[183]
+ Sq(0,1)[183]}
\item[188]
{\rm
Sq(1)[191]
+ Sq(1)[190]}
\\ $h_{0}:$   [191], [190]
\\ $h_{1}:$   [188]
\\ $h_{2}:$   [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/162]
\mb{24/162}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[191]}
\\ $h_{2}:$   [186]
\item[191]
{\rm
Sq(3)[192]
+ Sq(0,1)[192]
+ Sq(3)[190]
+ Sq(0,1)[190]}
\item[192]
{\rm
Sq(0,1)[193]}
\item[193]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{2}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/162]
\mb{23/162}
\begin{gl}
\item[196]
{\rm
Sq(2,1)[194]}
\item[197]
{\rm
Sq(5)[197]
+ Sq(2,1)[197]
+ Sq(5)[196]
+ Sq(2,1)[196]}
\item[198]
{\rm
Sq(0,1)[200]}
\item[199]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/162]
\mb{22/162}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[202]
+ Sq(1,1)[201]}
\item[205]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]}
\item[206]
{\rm
Sq(2)[207]}
\\ $h_{1}:$   [207]
\\ $h_{3}:$   [187]
\\ $h_{4}:$   [164], [163], [162]
\\ $h_{5}:$   [114]
\\ $h_{6}:$   [49]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/162]
\mb{20/162}
\begin{gl}
\item[209]
{\rm
Sq(1,1)[209]}
\item[210]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]
+ Sq(0,1)[210]}
\item[211]
{\rm
Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [219], [218]
\\ $h_{1}:$   [214]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/162]
\mb{19/162}
\begin{gl}
\item[218]
{\rm
Sq(3)[218]}
\item[219]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/162]
\mb{18/162}
\begin{gl}
\item[224]
{\rm
Sq(3)[225]}
\\ $h_{7}:$   [2]
\item[225]
{\rm
Sq(3)[226]
+ Sq(0,1)[226]
+ Sq(0,1)[224]}
\\ $h_{4}:$   [180]
\item[226]
{\rm
Sq(2)[229]}
\\ $h_{1}:$   [229]
\\ $h_{2}:$   [221], [220]
\\ $h_{4}:$   [179]
\item[227]
{\rm
Sq(1)[233]
+ Sq(1)[231]}
\\ $h_{0}:$   [233], [231]
\\ $h_{1}:$   [228], [227]
\\ $h_{2}:$   [221], [220]
\\ $h_{3}:$   [209]
\\ $h_{4}:$   [180], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/162]
\mb{17/162}
\begin{gl}
\item[231]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]
+ Sq(3)[230]
+ Sq(0,1)[230]}
\item[232]
{\rm
Sq(2)[235]
+ Sq(2)[234]}
\\ $h_{1}:$   [235], [234]
\\ $h_{2}:$   [226], [225]
\\ $h_{3}:$   [211]
\\ $h_{4}:$   [181]
\item[233]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{3}:$   [212], [210]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/162]
\mb{16/162}
\begin{gl}
\item[237]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]
+ Sq(3)[231]
+ Sq(3)[230]}
\\ $h_{3}:$   [208]
\item[238]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{2}:$   [226], [225]
\\ $h_{3}:$   [209]
\\ $h_{5}:$   [144]
\item[239]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{1}:$   [235]
\\ $h_{2}:$   [226], [225]
\\ $h_{3}:$   [209], [208]
\\ $h_{5}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/162]
\mb{15/162}
\begin{gl}
\item[239]
{\rm
Sq(1)[248]
+ Sq(1)[247]}
\\ $h_{0}:$   [248], [247]
\\ $h_{2}:$   [234], [233]
\\ $h_{5}:$   [146]
\item[240]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{2}:$   [234], [233]
\\ $h_{5}:$   [146]
\item[241]
{\rm
Sq(1)[251]
+ Sq(1)[250]
+ Sq(1)[247]}
\\ $h_{0}:$   [251], [250], [247]
\\ $h_{1}:$   [243]
\\ $h_{2}:$   [235], [234], [233]
\\ $h_{3}:$   [219]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/162]
\mb{14/162}
\begin{gl}
\item[246]
{\rm
Sq(5)[243]
+ Sq(2,1)[243]
+ Sq(5)[241]
+ Sq(2,1)[241]
+ Sq(5)[240]
+ Sq(2,1)[240]
+ Sq(5)[239]}
\item[247]
{\rm
Sq(1,1)[245]}
\item[248]
{\rm
Sq(0,1)[246]}
\\ $h_{5}:$   [146]
\item[249]
{\rm
Sq(3)[246]}
\\ $h_{5}:$   [146]
\item[250]
{\rm
Sq(1)[258]
+ Sq(1)[257]
+ Sq(1)[256]}
\\ $h_{0}:$   [258], [257], [256]
\\ $h_{1}:$   [252], [251]
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [229], [226]
\item[251]
{\rm
Sq(1)[259]
+ Sq(1)[256]}
\\ $h_{0}:$   [259], [256]
\\ $h_{1}:$   [252], [251]
\\ $h_{3}:$   [227], [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/162]
\mb{13/162}
\begin{gl}
\item[256]
{\rm
Sq(2,1)[253]
+ Sq(5)[252]
+ Sq(2,1)[252]
+ Sq(5)[251]
+ Sq(2,1)[251]}
\\ $h_{3}:$   [237], [236]
\item[257]
{\rm
Sq(0,1)[260]}
\\ $h_{2}:$   [257]
\item[258]
{\rm
Sq(1)[269]
+ Sq(1)[268]}
\\ $h_{0}:$   [269], [268]
\\ $h_{2}:$   [257]
\\ $h_{3}:$   [240], [237]
\item[259]
{\rm
Sq(1)[270]
+ Sq(1)[268]}
\\ $h_{0}:$   [270], [268]
\item[260]
{\rm
Sq(1)[272]
+ Sq(1)[268]}
\\ $h_{0}:$   [272], [268]
\\ $h_{2}:$   [257]
\\ $h_{3}:$   [238], [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/162]
\mb{12/162}
\begin{gl}
\item[267]
{\rm
Sq(1,1)[272]}
\item[268]
{\rm
Sq(1,1)[273]}
\\ $h_{3}:$   [250]
\\ $h_{5}:$   [155]
\item[269]
{\rm
Sq(3)[276]}
\\ $h_{5}:$   [155]
\item[270]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(3)[277]
+ Sq(0,1)[277]}
\\ $h_{3}:$   [250]
\\ $h_{5}:$   [155]
\item[271]
{\rm
Sq(2)[280]
+ Sq(2)[279]}
\\ $h_{1}:$   [280], [279]
\\ $h_{5}:$   [156]
\item[272]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{3}:$   [250]
\\ $h_{5}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/162]
\mb{11/162}
\begin{gl}
\item[284]
{\rm
Sq(3)[275]
+ Sq(3)[274]
+ Sq(0,1)[274]
+ Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(0,1)[272]}
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [249]
\\ $h_{5}:$   [160]
\\ $h_{6}:$   [80]
\item[285]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [249], [248]
\\ $h_{5}:$   [160]
\\ $h_{6}:$   [80]
\item[286]
{\rm
Sq(1)[282]
+ Sq(1)[280]}
\\ $h_{0}:$   [282], [280]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/162]
\mb{10/162}
\begin{gl}
\item[280]
{\rm
Sq(2,1)[239]
+ Sq(2,1)[238]}
\item[281]
{\rm
Sq(5)[239]
+ Sq(5)[238]}
\item[282]
{\rm
Sq(1,1)[244]}
\item[283]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{1}:$   [250], [247]
\\ $h_{2}:$   [245]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/162]
\mb{9/162}
\begin{gl}
\item[252]
{\rm
Sq(5)[205]
+ Sq(5)[204]
+ Sq(2,1)[204]}
\item[253]
{\rm
Sq(1)[218]
+ Sq(1)[217]}
\\ $h_{0}:$   [218], [217]
\\ $h_{2}:$   [209]
\\ $h_{7}:$   [14]
\item[254]
{\rm
Sq(1)[221]
+ Sq(1)[217]}
\\ $h_{0}:$   [221], [217]
\\ $h_{2}:$   [209]
\\ $h_{4}:$   [185]
\\ $h_{5}:$   [136]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/162]
\mb{8/162}
\begin{gl}
\item[217]
{\rm
Sq(0,2)[176]
+ Sq(3,1)[175]
+ Sq(6)[173]}
\\ $h_{7}:$   [12]
\item[218]
{\rm
Sq(3,1)[176]
+ Sq(3,1)[175]
+ Sq(6)[173]}
\item[219]
{\rm
Sq(2)[184]}
\\ $h_{1}:$   [184]
\\ $h_{3}:$   [170]
\\ $h_{4}:$   [161], [159]
\\ $h_{5}:$   [119]
\\ $h_{6}:$   [84], [83]
\item[220]
{\rm
Sq(2)[185]}
\\ $h_{1}:$   [185]
\\ $h_{3}:$   [170]
\\ $h_{4}:$   [159]
\\ $h_{5}:$   [119]
\\ $h_{6}:$   [84], [83]
\item[221]
{\rm
Sq(1)[189]
+ Sq(1)[188]}
\\ $h_{0}:$   [189], [188]
\\ $h_{4}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/162]
\mb{7/162}
\begin{gl}
\item[188]
{\rm
Sq(1,1)[153]
+ Sq(4)[152]}
\\ $h_{2}:$   [152]
\item[189]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{2}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/162]
\mb{6/162}
\begin{gl}
\item[156]
{\rm
Sq(4)[112]}
\\ $h_{2}:$   [112]
\\ $h_{4}:$   [103]
\\ $h_{7}:$   [16]
\item[157]
{\rm
Sq(3)[113]
+ Sq(0,1)[113]}
\end{gl}
\end{bdl}



\dm{163}
\begin{bdl}
\item[83/163]
\mb{83/163}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/163]
\mb{82/163}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/163]
\mb{81/163}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/163]
\mb{73/163}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/163]
\mb{72/163}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/163]
\mb{71/163}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/163]
\mb{68/163}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/163]
\mb{65/163}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/163]
\mb{64/163}
\begin{gl}
\item[26]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/163]
\mb{63/163}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/163]
\mb{62/163}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/163]
\mb{60/163}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/163]
\mb{59/163}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/163]
\mb{58/163}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/163]
\mb{57/163}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [37]
\\ $h_{3}:$   [30]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/163]
\mb{56/163}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/163]
\mb{55/163}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/163]
\mb{53/163}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[46]}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/163]
\mb{52/163}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/163]
\mb{50/163}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[63]}
\item[63]
{\rm
Sq(0,1)[64]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/163]
\mb{49/163}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[62]}
\item[66]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/163]
\mb{48/163}
\begin{gl}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/163]
\mb{47/163}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[71]}
\item[70]
{\rm
Sq(0,1)[72]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/163]
\mb{46/163}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\item[76]
{\rm
Sq(3)[77]
+ Sq(0,1)[77]
+ Sq(3)[76]
+ Sq(0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/163]
\mb{45/163}
\begin{gl}
\item[81]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [75]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/163]
\mb{44/163}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(2)[89]}
\\ $h_{1}:$   [89]
\item[87]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/163]
\mb{43/163}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{3}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/163]
\mb{42/163}
\begin{gl}
\item[98]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/163]
\mb{41/163}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[96]}
\item[98]
{\rm
Sq(0,1)[97]}
\item[99]
{\rm
Sq(0,1)[98]}
\item[100]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/163]
\mb{40/163}
\begin{gl}
\item[99]
{\rm
Sq(1,1)[103]}
\item[100]
{\rm
Sq(0,1)[104]}
\item[101]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/163]
\mb{38/163}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(0,1)[115]}
\item[117]
{\rm
Sq(0,1)[116]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/163]
\mb{37/163}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[122]}
\item[119]
{\rm
Sq(0,1)[123]}
\item[120]
{\rm
Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/163]
\mb{36/163}
\begin{gl}
\item[128]
{\rm
Sq(1,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/163]
\mb{35/163}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[145]}
\item[142]
{\rm
Sq(0,1)[146]}
\item[143]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/163]
\mb{34/163}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[143]}
\item[150]
{\rm
Sq(0,1)[144]}
\item[151]
{\rm
Sq(0,1)[145]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/163]
\mb{33/163}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[145]}
\item[151]
{\rm
Sq(3)[147]
+ Sq(0,1)[147]
+ Sq(3)[145]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/163]
\mb{32/163}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[152]
+ Sq(0,1)[151]}
\item[153]
{\rm
Sq(0,1)[153]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/163]
\mb{31/163}
\begin{gl}
\item[158]
{\rm
Sq(1,1)[154]
+ Sq(1,1)[153]}
\item[159]
{\rm
Sq(0,1)[156]}
\item[160]
{\rm
Sq(0,1)[157]}
\item[161]
{\rm
Sq(1)[166]
+ Sq(1)[165]}
\\ $h_{0}:$   [166], [165]
\\ $h_{1}:$   [161], [160], [159]
\\ $h_{2}:$   [154]
\\ $h_{3}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/163]
\mb{30/163}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[159]}
\item[165]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{2}:$   [158], [156], [155]
\item[166]
{\rm
Sq(1)[169]
+ Sq(1)[167]}
\\ $h_{0}:$   [169], [167]
\\ $h_{2}:$   [158], [157], [156]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/163]
\mb{29/163}
\begin{gl}
\item[166]
{\rm
Sq(0,1)[160]
+ Sq(0,1)[159]}
\item[167]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[162]
+ Sq(0,1)[162]
+ Sq(0,1)[159]}
\item[168]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [156]
\item[169]
{\rm
Sq(1)[174]
+ Sq(1)[169]}
\\ $h_{0}:$   [174], [169]
\\ $h_{2}:$   [156]
\\ $h_{3}:$   [147], [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/163]
\mb{28/163}
\begin{gl}
\item[169]
{\rm
Sq(2,1)[164]}
\item[170]
{\rm
Sq(0,1)[168]
+ Sq(0,1)[167]}
\item[171]
{\rm
Sq(3)[170]
+ Sq(0,1)[170]
+ Sq(0,1)[167]}
\item[172]
{\rm
Sq(2)[174]
+ Sq(2)[173]
+ Sq(2)[171]}
\\ $h_{1}:$   [174], [173], [171]
\item[173]
{\rm
Sq(1)[179]
+ Sq(1)[178]
+ Sq(1)[177]}
\\ $h_{0}:$   [179], [178], [177]
\\ $h_{3}:$   [154]
\item[174]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{3}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/163]
\mb{27/163}
\begin{gl}
\item[177]
{\rm
Sq(1,1)[175]
+ Sq(1,1)[173]}
\item[178]
{\rm
Sq(3)[180]
+ Sq(3)[179]
+ Sq(0,1)[179]}
\item[179]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\item[180]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/163]
\mb{26/163}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[181]}
\item[186]
{\rm
Sq(0,1)[182]}
\item[187]
{\rm
Sq(1)[192]
+ Sq(1)[191]}
\\ $h_{0}:$   [192], [191]
\item[188]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/163]
\mb{25/163}
\begin{gl}
\item[189]
{\rm
Sq(0,1)[186]}
\item[190]
{\rm
Sq(0,1)[187]}
\item[191]
{\rm
Sq(0,1)[188]
+ Sq(3)[187]}
\item[192]
{\rm
Sq(3)[188]
+ Sq(3)[187]}
\item[193]
{\rm
Sq(3)[189]
+ Sq(0,1)[189]
+ Sq(3)[187]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/163]
\mb{24/163}
\begin{gl}
\item[194]
{\rm
Sq(2)[197]}
\\ $h_{1}:$   [197]
\\ $h_{2}:$   [192], [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/163]
\mb{23/163}
\begin{gl}
\item[200]
{\rm
Sq(0,1)[203]
+ Sq(0,1)[202]}
\item[201]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\item[202]
{\rm
Sq(1)[209]
+ Sq(1)[208]}
\\ $h_{0}:$   [209], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/163]
\mb{22/163}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[207]}
\item[208]
{\rm
Sq(3)[207]}
\item[209]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\item[210]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{2}:$   [203]
\\ $h_{4}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/163]
\mb{21/163}
\begin{gl}
\item[209]
{\rm
Sq(1,1)[205]
+ Sq(1,1)[203]}
\item[210]
{\rm
Sq(1,1)[206]}
\item[211]
{\rm
Sq(3)[207]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/163]
\mb{20/163}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[212]
+ Sq(1,1)[210]}
\item[213]
{\rm
Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[216]
+ Sq(0,1)[216]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/163]
\mb{19/163}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[222]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/163]
\mb{18/163}
\begin{gl}
\item[228]
{\rm
Sq(3)[229]}
\item[229]
{\rm
Sq(2)[231]}
\\ $h_{1}:$   [231]
\\ $h_{3}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/163]
\mb{17/163}
\begin{gl}
\item[234]
{\rm
Sq(2)[237]}
\\ $h_{1}:$   [237]
\\ $h_{2}:$   [229]
\\ $h_{3}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/163]
\mb{16/163}
\begin{gl}
\item[240]
{\rm
Sq(3)[235]}
\\ $h_{2}:$   [230], [229]
\item[241]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{2}:$   [232], [231], [229]
\\ $h_{3}:$   [215], [214], [212]
\\ $h_{4}:$   [186], [184]
\item[242]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{3}:$   [212]
\\ $h_{4}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/163]
\mb{15/163}
\begin{gl}
\item[242]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[238]
+ Sq(4)[236]}
\\ $h_{2}:$   [236]
\\ $h_{3}:$   [222], [221]
\item[243]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]
+ Sq(3)[241]
+ Sq(0,1)[241]
+ Sq(0,1)[240]}
\item[244]
{\rm
Sq(2)[247]}
\\ $h_{1}:$   [247]
\item[245]
{\rm
Sq(2)[249]
+ Sq(2)[248]}
\\ $h_{1}:$   [249], [248]
\item[246]
{\rm
Sq(1)[254]}
\\ $h_{0}:$   [254]
\\ $h_{1}:$   [248]
\\ $h_{2}:$   [237]
\\ $h_{3}:$   [221]
\\ $h_{5}:$   [150], [148], [147]
\item[247]
{\rm
Sq(1)[255]
+ Sq(1)[252]}
\\ $h_{0}:$   [255], [252]
\\ $h_{2}:$   [238], [237]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/163]
\mb{14/163}
\begin{gl}
\item[252]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]
+ Sq(3)[254]
+ Sq(0,1)[254]
+ Sq(0,1)[252]
+ Sq(3)[251]}
\\ $h_{3}:$   [230]
\item[253]
{\rm
Sq(2)[256]}
\\ $h_{1}:$   [256]
\\ $h_{3}:$   [231], [230]
\item[254]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{2}:$   [246]
\\ $h_{5}:$   [151]
\item[255]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{2}:$   [247], [246]
\\ $h_{3}:$   [230]
\\ $h_{7}:$   [8]
\item[256]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{2}:$   [249], [246]
\\ $h_{3}:$   [230]
\\ $h_{5}:$   [151]
\\ $h_{6}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/163]
\mb{13/163}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[261]}
\item[262]
{\rm
Sq(3)[265]
+ Sq(0,1)[265]
+ Sq(3)[264]
+ Sq(0,1)[264]
+ Sq(0,1)[262]}
\\ $h_{7}:$   [7]
\item[263]
{\rm
Sq(2)[269]
+ Sq(2)[268]}
\\ $h_{1}:$   [269], [268]
\\ $h_{2}:$   [260]
\\ $h_{3}:$   [243]
\\ $h_{7}:$   [7]
\item[264]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{6}:$   [73]
\item[265]
{\rm
Sq(1)[275]}
\\ $h_{0}:$   [275]
\\ $h_{1}:$   [270], [268]
\\ $h_{3}:$   [244]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/163]
\mb{12/163}
\begin{gl}
\item[273]
{\rm
Sq(3)[279]}
\\ $h_{3}:$   [254]
\item[274]
{\rm
Sq(0,1)[280]
+ Sq(0,1)[279]}
\item[275]
{\rm
Sq(3)[281]
+ Sq(0,1)[281]
+ Sq(3)[280]}
\\ $h_{3}:$   [255]
\item[276]
{\rm
Sq(1)[291]
+ Sq(1)[288]}
\\ $h_{0}:$   [291], [288]
\\ $h_{2}:$   [278], [277]
\\ $h_{3}:$   [257], [254]
\\ $h_{4}:$   [224], [223]
\\ $h_{5}:$   [166], [165], [164], [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/163]
\mb{11/163}
\begin{gl}
\item[287]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(3)[277]
+ Sq(0,1)[277]
+ Sq(3)[276]
+ Sq(0,1)[276]}
\\ $h_{2}:$   [275], [274], [273], [272]
\item[288]
{\rm
Sq(3)[279]
+ Sq(0,1)[279]
+ Sq(3)[277]
+ Sq(0,1)[277]}
\\ $h_{2}:$   [275], [274], [273], [272]
\\ $h_{4}:$   [228]
\item[289]
{\rm
Sq(2)[280]}
\\ $h_{1}:$   [280]
\\ $h_{2}:$   [275], [274], [273], [272]
\item[290]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{1}:$   [282]
\\ $h_{2}:$   [274], [272]
\\ $h_{5}:$   [167], [165], [164]
\item[291]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{2}:$   [274], [272]
\\ $h_{3}:$   [255]
\\ $h_{4}:$   [228]
\\ $h_{5}:$   [168], [167], [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/163]
\mb{10/163}
\begin{gl}
\item[284]
{\rm
Sq(3)[251]
+ Sq(0,1)[251]
+ Sq(3)[249]
+ Sq(0,1)[247]}
\\ $h_{5}:$   [159]
\item[285]
{\rm
Sq(2)[252]}
\\ $h_{1}:$   [252]
\\ $h_{3}:$   [230]
\\ $h_{4}:$   [211]
\\ $h_{5}:$   [159], [158]
\\ $h_{6}:$   [89]
\item[286]
{\rm
Sq(1)[258]
+ Sq(1)[256]}
\\ $h_{0}:$   [258], [256]
\\ $h_{3}:$   [232]
\\ $h_{5}:$   [161], [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/163]
\mb{9/163}
\begin{gl}
\item[255]
{\rm
Sq(4)[211]
+ Sq(1,1)[211]}
\\ $h_{2}:$   [211]
\\ $h_{3}:$   [198]
\\ $h_{5}:$   [141], [140], [139]
\item[256]
{\rm
Sq(3)[215]
+ Sq(0,1)[215]}
\\ $h_{3}:$   [197]
\item[257]
{\rm
Sq(2)[220]
+ Sq(2)[219]}
\\ $h_{1}:$   [220], [219]
\\ $h_{2}:$   [212]
\\ $h_{3}:$   [200], [198]
\\ $h_{4}:$   [187]
\\ $h_{5}:$   [141]
\\ $h_{6}:$   [89]
\item[258]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{3}:$   [198]
\\ $h_{5}:$   [143], [141], [139]
\item[259]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{1}:$   [219]
\\ $h_{2}:$   [213]
\\ $h_{3}:$   [201], [198], [197]
\\ $h_{4}:$   [187], [186]
\\ $h_{5}:$   [142], [141], [139]
\\ $h_{6}:$   [92], [91], [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/163]
\mb{8/163}
\begin{gl}
\item[222]
{\rm
Sq(1)[191]
+ Sq(1)[190]}
\\ $h_{0}:$   [191], [190]
\\ $h_{5}:$   [123]
\item[223]
{\rm
Sq(1)[193]
+ Sq(1)[190]}
\\ $h_{0}:$   [193], [190]
\\ $h_{3}:$   [172]
\\ $h_{5}:$   [122], [121]
\\ $h_{6}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/163]
\mb{7/163}
\begin{gl}
\item[190]
{\rm
Sq(5)[152]
+ Sq(2,1)[152]}
\\ $h_{7}:$   [14]
\item[191]
{\rm
Sq(5)[153]
+ Sq(2,1)[152]}
\\ $h_{5}:$   [107]
\\ $h_{7}:$   [14]
\item[192]
{\rm
Sq(2)[157]}
\\ $h_{1}:$   [157]
\\ $h_{4}:$   [137]
\\ $h_{7}:$   [14]
\item[193]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{3}:$   [146]
\\ $h_{5}:$   [106]
\\ $h_{6}:$   [82]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/163]
\mb{6/163}
\begin{gl}
\item[158]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{3}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/163]
\mb{5/163}
\begin{gl}
\item[115]
{\rm
Sq(3,1)[75]}
\end{gl}
\end{bdl}



\dm{164}
\begin{bdl}
\item[78/164]
\mb{78/164}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/164]
\mb{77/164}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/164]
\mb{76/164}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/164]
\mb{70/164}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/164]
\mb{67/164}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/164]
\mb{64/164}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/164]
\mb{63/164}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/164]
\mb{62/164}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/164]
\mb{61/164}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/164]
\mb{60/164}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/164]
\mb{59/164}
\begin{gl}
\item[37]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [18]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/164]
\mb{58/164}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/164]
\mb{57/164}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/164]
\mb{56/164}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/164]
\mb{55/164}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[46]}
\item[44]
{\rm
Sq(3)[46]}
\item[45]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/164]
\mb{54/164}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/164]
\mb{52/164}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[53]}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/164]
\mb{51/164}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/164]
\mb{50/164}
\begin{gl}
\item[64]
{\rm
Sq(2)[66]}
\\ $h_{1}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/164]
\mb{49/164}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/164]
\mb{48/164}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/164]
\mb{47/164}
\begin{gl}
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/164]
\mb{46/164}
\begin{gl}
\item[77]
{\rm
Sq(1,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/164]
\mb{45/164}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[81]}
\item[83]
{\rm
Sq(1)[89]
+ Sq(1)[88]}
\\ $h_{0}:$   [89], [88]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71], [68]
\\ $h_{4}:$   [53]
\item[84]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{1}:$   [86], [83]
\\ $h_{2}:$   [79], [78]
\\ $h_{3}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/164]
\mb{44/164}
\begin{gl}
\item[88]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [88], [87]
\\ $h_{4}:$   [60]
\item[89]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [88], [87], [84]
\\ $h_{3}:$   [76]
\item[90]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [87], [84]
\\ $h_{3}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/164]
\mb{43/164}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[93]}
\item[95]
{\rm
Sq(0,1)[94]}
\item[96]
{\rm
Sq(0,1)[95]}
\item[97]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [91], [90]
\\ $h_{4}:$   [67]
\item[98]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [91], [90]
\\ $h_{3}:$   [82]
\item[99]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [90]
\\ $h_{3}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/164]
\mb{42/164}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[94]}
\item[100]
{\rm
Sq(0,1)[95]}
\item[101]
{\rm
Sq(0,1)[96]}
\item[102]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [85]
\item[103]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/164]
\mb{41/164}
\begin{gl}
\item[101]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\item[102]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/164]
\mb{40/164}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(0,1)[107]}
\item[104]
{\rm
Sq(0,1)[108]}
\item[105]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\item[106]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/164]
\mb{39/164}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[111]}
\item[110]
{\rm
Sq(0,1)[112]}
\item[111]
{\rm
Sq(0,1)[113]}
\item[112]
{\rm
Sq(3)[113]}
\item[113]
{\rm
Sq(3)[114]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/164]
\mb{37/164}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[125]}
\item[122]
{\rm
Sq(0,1)[126]}
\item[123]
{\rm
Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/164]
\mb{36/164}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[138]}
\item[130]
{\rm
Sq(0,1)[139]}
\item[131]
{\rm
Sq(0,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/164]
\mb{35/164}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[148]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/164]
\mb{34/164}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[146]}
\item[153]
{\rm
Sq(0,1)[147]}
\item[154]
{\rm
Sq(0,1)[148]}
\item[155]
{\rm
Sq(2)[151]
+ Sq(2)[150]}
\\ $h_{1}:$   [151], [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/164]
\mb{33/164}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[148]}
\item[153]
{\rm
Sq(0,1)[149]}
\item[154]
{\rm
Sq(0,1)[150]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/164]
\mb{32/164}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[155]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/164]
\mb{31/164}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[160]
+ Sq(0,1)[159]}
\item[163]
{\rm
Sq(0,1)[161]}
\item[164]
{\rm
Sq(3)[163]
+ Sq(0,1)[163]
+ Sq(3)[162]
+ Sq(0,1)[162]
+ Sq(3)[159]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/164]
\mb{30/164}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[162]}
\item[168]
{\rm
Sq(0,1)[163]}
\item[169]
{\rm
Sq(3)[164]
+ Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/164]
\mb{29/164}
\begin{gl}
\item[170]
{\rm
Sq(1)[177]
+ Sq(1)[175]}
\\ $h_{0}:$   [177], [175]
\\ $h_{1}:$   [172], [171]
\\ $h_{2}:$   [163], [161]
\\ $h_{3}:$   [148]
\item[171]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{1}:$   [171]
\\ $h_{2}:$   [162]
\item[172]
{\rm
Sq(1)[179]
+ Sq(1)[175]}
\\ $h_{0}:$   [179], [175]
\\ $h_{1}:$   [172]
\\ $h_{2}:$   [163], [162]
\\ $h_{3}:$   [152], [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/164]
\mb{28/164}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[171]}
\item[176]
{\rm
Sq(0,1)[172]}
\item[177]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{2}:$   [170]
\item[178]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{2}:$   [167]
\item[179]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{2}:$   [170], [167]
\\ $h_{3}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/164]
\mb{27/164}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[183]
+ Sq(3)[182]
+ Sq(0,1)[182]}
\\ $h_{2}:$   [180], [179]
\item[182]
{\rm
Sq(0,1)[184]
+ Sq(3)[182]
+ Sq(0,1)[182]}
\\ $h_{2}:$   [180], [179]
\item[183]
{\rm
Sq(3)[184]}
\item[184]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [180], [179]
\\ $h_{3}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/164]
\mb{26/164}
\begin{gl}
\item[189]
{\rm
Sq(2)[191]
+ Sq(2)[190]}
\\ $h_{1}:$   [191], [190]
\item[190]
{\rm
Sq(2)[193]
+ Sq(2)[190]}
\\ $h_{1}:$   [193], [190]
\\ $h_{2}:$   [184], [183], [181]
\\ $h_{3}:$   [168]
\item[191]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\\ $h_{3}:$   [168]
\item[192]
{\rm
Sq(1)[197]
+ Sq(1)[194]}
\\ $h_{0}:$   [197], [194]
\\ $h_{1}:$   [192], [190]
\\ $h_{2}:$   [185], [184], [183]
\\ $h_{3}:$   [168]
\\ $h_{4}:$   [145], [143]
\\ $h_{5}:$   [105]
\\ $h_{6}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/164]
\mb{25/164}
\begin{gl}
\item[194]
{\rm
Sq(1,1)[189]
+ Sq(1,1)[186]}
\item[195]
{\rm
Sq(0,1)[192]
+ Sq(0,1)[191]}
\item[196]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\item[197]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\\ $h_{2}:$   [188]
\\ $h_{4}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/164]
\mb{24/164}
\begin{gl}
\item[195]
{\rm
Sq(5)[192]
+ Sq(2,1)[192]
+ Sq(5)[191]
+ Sq(2,1)[191]
+ Sq(5)[190]
+ Sq(2,1)[190]}
\item[196]
{\rm
Sq(1,1)[194]}
\item[197]
{\rm
Sq(3)[197]
+ Sq(0,1)[196]}
\item[198]
{\rm
Sq(0,1)[198]}
\item[199]
{\rm
Sq(1)[204]
+ Sq(1)[203]}
\\ $h_{0}:$   [204], [203]
\\ $h_{3}:$   [181], [178]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/164]
\mb{23/164}
\begin{gl}
\item[203]
{\rm
Sq(3)[204]
+ Sq(0,1)[204]}
\\ $h_{2}:$   [203]
\\ $h_{3}:$   [190]
\item[204]
{\rm
Sq(3)[205]
+ Sq(0,1)[204]}
\\ $h_{2}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/164]
\mb{22/164}
\begin{gl}
\item[211]
{\rm
Sq(3,1)[202]
+ Sq(3,1)[201]
+ Sq(0,2)[201]}
\item[212]
{\rm
Sq(2)[209]}
\\ $h_{1}:$   [209]
\item[213]
{\rm
Sq(1)[216]
+ Sq(1)[215]}
\\ $h_{0}:$   [216], [215]
\\ $h_{3}:$   [193]
\\ $h_{5}:$   [118]
\\ $h_{6}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/164]
\mb{21/164}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[208]
+ Sq(1,1)[207]}
\item[213]
{\rm
Sq(0,1)[209]}
\item[214]
{\rm
Sq(2)[213]}
\\ $h_{1}:$   [213]
\item[215]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{3}:$   [191]
\item[216]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{3}:$   [193]
\\ $h_{6}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/164]
\mb{20/164}
\begin{gl}
\item[214]
{\rm
Sq(1,1)[213]}
\item[215]
{\rm
Sq(0,1)[218]}
\item[216]
{\rm
Sq(1)[223]
+ Sq(1)[221]}
\\ $h_{0}:$   [223], [221]
\\ $h_{3}:$   [199]
\\ $h_{6}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/164]
\mb{19/164}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[222]}
\item[222]
{\rm
Sq(0,1)[225]}
\\ $h_{4}:$   [185]
\\ $h_{6}:$   [63]
\item[223]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\\ $h_{6}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/164]
\mb{18/164}
\begin{gl}
\item[230]
{\rm
Sq(4)[229]
+ Sq(1,1)[228]
+ Sq(1,1)[227]}
\\ $h_{2}:$   [229]
\\ $h_{5}:$   [143]
\item[231]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/164]
\mb{17/164}
\begin{gl}
\item[235]
{\rm
Sq(3,1)[228]
+ Sq(3,1)[226]
+ Sq(0,2)[226]
+ Sq(3,1)[225]}
\item[236]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/164]
\mb{16/164}
\begin{gl}
\item[243]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\\ $h_{1}:$   [245]
\\ $h_{2}:$   [235]
\item[244]
{\rm
Sq(1)[250]
+ Sq(1)[249]}
\\ $h_{0}:$   [250], [249]
\\ $h_{1}:$   [245], [244]
\\ $h_{2}:$   [235]
\\ $h_{3}:$   [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/164]
\mb{15/164}
\begin{gl}
\item[248]
{\rm
Sq(3)[249]
+ Sq(0,1)[247]}
\item[249]
{\rm
Sq(1)[260]
+ Sq(1)[258]
+ Sq(1)[257]}
\\ $h_{0}:$   [260], [258], [257]
\\ $h_{2}:$   [244], [242], [240]
\\ $h_{3}:$   [228], [226], [223]
\item[250]
{\rm
Sq(1)[261]
+ Sq(1)[258]}
\\ $h_{0}:$   [261], [258]
\\ $h_{2}:$   [244], [242], [240]
\\ $h_{3}:$   [228], [226], [224], [223]
\item[251]
{\rm
Sq(1)[262]
+ Sq(1)[259]}
\\ $h_{0}:$   [262], [259]
\\ $h_{1}:$   [253]
\\ $h_{2}:$   [244], [243]
\\ $h_{3}:$   [227], [226], [225], [224], [223]
\\ $h_{4}:$   [200], [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/164]
\mb{14/164}
\begin{gl}
\item[257]
{\rm
Sq(3)[256]}
\item[258]
{\rm
Sq(3)[259]
+ Sq(0,1)[259]
+ Sq(0,1)[256]}
\\ $h_{2}:$   [252], [251]
\\ $h_{3}:$   [235], [233]
\item[259]
{\rm
Sq(3)[260]
+ Sq(0,1)[260]
+ Sq(3)[257]
+ Sq(0,1)[257]
+ Sq(0,1)[256]}
\item[260]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\item[261]
{\rm
Sq(1)[267]}
\\ $h_{0}:$   [267]
\item[262]
{\rm
Sq(1)[268]}
\\ $h_{0}:$   [268]
\\ $h_{2}:$   [252], [251]
\\ $h_{3}:$   [234], [233]
\item[263]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\\ $h_{1}:$   [262]
\\ $h_{2}:$   [253], [251]
\\ $h_{3}:$   [234], [233]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/164]
\mb{13/164}
\begin{gl}
\item[266]
{\rm
Sq(0,1)[270]
+ Sq(3)[269]
+ Sq(3)[268]
+ Sq(0,1)[268]}
\item[267]
{\rm
Sq(3)[270]
+ Sq(3)[269]
+ Sq(0,1)[269]
+ Sq(0,1)[268]}
\item[268]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[269]
+ Sq(0,1)[268]}
\item[269]
{\rm
Sq(2)[274]}
\\ $h_{1}:$   [274]
\\ $h_{5}:$   [159]
\item[270]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{2}:$   [262]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/164]
\mb{12/164}
\begin{gl}
\item[277]
{\rm
Sq(3)[286]
+ Sq(0,1)[286]}
\\ $h_{7}:$   [8]
\item[278]
{\rm
Sq(2)[288]
+ Sq(2)[287]}
\\ $h_{1}:$   [288], [287]
\\ $h_{3}:$   [259]
\\ $h_{4}:$   [229], [227]
\\ $h_{6}:$   [80], [79]
\\ $h_{7}:$   [8]
\item[279]
{\rm
Sq(1)[293]
+ Sq(1)[292]}
\\ $h_{0}:$   [293], [292]
\\ $h_{1}:$   [289], [287]
\\ $h_{2}:$   [281], [280], [279]
\\ $h_{3}:$   [259]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/164]
\mb{11/164}
\begin{gl}
\item[292]
{\rm
Sq(0,1)[281]}
\item[293]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\item[294]
{\rm
Sq(1)[289]
+ Sq(1)[288]}
\\ $h_{0}:$   [289], [288]
\\ $h_{1}:$   [284]
\\ $h_{2}:$   [277], [276]
\\ $h_{5}:$   [172], [170]
\item[295]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{1}:$   [284]
\\ $h_{2}:$   [278], [277], [276]
\\ $h_{3}:$   [261], [257]
\\ $h_{4}:$   [230]
\\ $h_{5}:$   [172], [170]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/164]
\mb{10/164}
\begin{gl}
\item[287]
{\rm
Sq(1,1)[251]
+ Sq(1,1)[249]
+ Sq(1,1)[248]}
\item[288]
{\rm
Sq(3)[254]
+ Sq(0,1)[254]
+ Sq(3)[253]
+ Sq(0,1)[253]
+ Sq(3)[252]}
\\ $h_{4}:$   [214]
\item[289]
{\rm
Sq(1)[261]
+ Sq(1)[260]}
\\ $h_{0}:$   [261], [260]
\\ $h_{2}:$   [249], [247]
\\ $h_{4}:$   [214]
\\ $h_{5}:$   [163]
\item[290]
{\rm
Sq(1)[262]
+ Sq(1)[260]}
\\ $h_{0}:$   [262], [260]
\\ $h_{2}:$   [250], [249]
\\ $h_{3}:$   [237]
\\ $h_{4}:$   [212]
\\ $h_{5}:$   [163]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/164]
\mb{9/164}
\begin{gl}
\item[260]
{\rm
Sq(0,1)[218]
+ Sq(0,1)[217]}
\\ $h_{7}:$   [15]
\item[261]
{\rm
Sq(3)[221]
+ Sq(0,1)[221]
+ Sq(3)[220]
+ Sq(3)[219]
+ Sq(3)[218]
+ Sq(0,1)[217]}
\\ $h_{7}:$   [15]
\item[262]
{\rm
Sq(1)[228]
+ Sq(1)[224]}
\\ $h_{0}:$   [228], [224]
\\ $h_{3}:$   [203]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/164]
\mb{8/164}
\begin{gl}
\item[224]
{\rm
Sq(5,1)[176]
+ Sq(2,2)[173]}
\item[225]
{\rm
Sq(2)[190]}
\\ $h_{1}:$   [190]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [176]
\\ $h_{7}:$   [13]
\item[226]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\\ $h_{2}:$   [186]
\\ $h_{3}:$   [176]
\\ $h_{5}:$   [126]
\\ $h_{7}:$   [13]
\item[227]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\\ $h_{2}:$   [186], [185]
\\ $h_{3}:$   [176], [173]
\\ $h_{4}:$   [165]
\\ $h_{5}:$   [125], [124]
\\ $h_{7}:$   [13]
\item[228]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [176]
\\ $h_{7}:$   [14]
\item[229]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{2}:$   [187], [186], [185]
\\ $h_{3}:$   [173]
\\ $h_{4}:$   [164]
\\ $h_{5}:$   [125], [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/164]
\mb{7/164}
\begin{gl}
\item[194]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\\ $h_{7}:$   [15]
\item[195]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/164]
\mb{6/164}
\begin{gl}
\item[159]
{\rm
Sq(5)[113]}
\\ $h_{7}:$   [17]
\item[160]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\\ $h_{3}:$   [109]
\\ $h_{5}:$   [84]
\\ $h_{6}:$   [71]
\\ $h_{7}:$   [17]
\item[161]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/164]
\mb{5/164}
\begin{gl}
\item[116]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/164]
\mb{4/164}
\begin{gl}
\item[79]
{\rm
Sq(15,3)[46]
+ Sq(12,4)[46]
+ Sq(9,5)[46]
+ Sq(3,7)[46]
+ Sq(8,3,1)[46]
+ Sq(2,5,1)[46]
+ Sq(1,3,2)[46]
+ Sq(6,1,0,1)[46]
+ Sq(3,2,0,1)[46]}
\item[80]
{\rm
Sq(4)[53]}
\\ $h_{2}:$   [53]
\\ $h_{5}:$   [43]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}



\dm{165}
\begin{bdl}
\item[77/165]
\mb{77/165}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/165]
\mb{76/165}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/165]
\mb{75/165}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/165]
\mb{74/165}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/165]
\mb{73/165}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/165]
\mb{72/165}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/165]
\mb{71/165}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/165]
\mb{70/165}
\begin{gl}
\item[15]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/165]
\mb{69/165}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[17]}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/165]
\mb{68/165}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/165]
\mb{67/165}
\begin{gl}
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/165]
\mb{66/165}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[24]}
\item[21]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/165]
\mb{63/165}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/165]
\mb{61/165}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/165]
\mb{60/165}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/165]
\mb{59/165}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/165]
\mb{58/165}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [24]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [33]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/165]
\mb{57/165}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]
+ Sq(1)[43]}
\\ $h_{0}:$   [45], [43]
\\ $h_{2}:$   [38]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/165]
\mb{56/165}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/165]
\mb{55/165}
\begin{gl}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{3}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/165]
\mb{54/165}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[48]}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/165]
\mb{53/165}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[48]}
\item[51]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/165]
\mb{52/165}
\begin{gl}
\item[51]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/165]
\mb{51/165}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[62]}
\item[57]
{\rm
Sq(0,1)[63]}
\item[58]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/165]
\mb{50/165}
\begin{gl}
\item[65]
{\rm
Sq(3,1)[62]}
\item[66]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/165]
\mb{49/165}
\begin{gl}
\item[69]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/165]
\mb{48/165}
\begin{gl}
\item[68]
{\rm
Sq(1,1)[68]}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/165]
\mb{47/165}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/165]
\mb{45/165}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[83]}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(0,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/165]
\mb{44/165}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[92]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/165]
\mb{43/165}
\begin{gl}
\item[100]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{1}:$   [99]
\\ $h_{2}:$   [96]
\item[101]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{1}:$   [100]
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/165]
\mb{42/165}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[97]}
\item[105]
{\rm
Sq(0,1)[98]}
\item[106]
{\rm
Sq(0,1)[99]}
\item[107]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [94]
\item[108]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{2}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/165]
\mb{41/165}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[99]}
\item[104]
{\rm
Sq(0,1)[100]}
\item[105]
{\rm
Sq(0,1)[101]}
\item[106]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/165]
\mb{40/165}
\begin{gl}
\item[107]
{\rm
Sq(2)[112]
+ Sq(2)[111]}
\\ $h_{1}:$   [112], [111]
\item[108]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/165]
\mb{39/165}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[115]}
\item[115]
{\rm
Sq(0,1)[116]}
\item[116]
{\rm
Sq(0,1)[117]}
\item[117]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/165]
\mb{38/165}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[118]}
\item[119]
{\rm
Sq(0,1)[119]}
\item[120]
{\rm
Sq(0,1)[120]}
\item[121]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/165]
\mb{37/165}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[128]}
\item[125]
{\rm
Sq(3)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/165]
\mb{36/165}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[141]}
\item[133]
{\rm
Sq(0,1)[142]}
\item[134]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/165]
\mb{35/165}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[149]}
\item[146]
{\rm
Sq(0,1)[150]}
\item[147]
{\rm
Sq(0,1)[151]}
\item[148]
{\rm
Sq(1)[157]
+ Sq(1)[156]}
\\ $h_{0}:$   [157], [156]
\\ $h_{1}:$   [155], [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/165]
\mb{34/165}
\begin{gl}
\item[156]
{\rm
Sq(3)[151]
+ Sq(3)[150]
+ Sq(0,1)[150]}
\item[157]
{\rm
Sq(1)[158]
+ Sq(1)[155]}
\\ $h_{0}:$   [158], [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/165]
\mb{33/165}
\begin{gl}
\item[155]
{\rm
Sq(1,1)[150]}
\item[156]
{\rm
Sq(0,1)[152]}
\item[157]
{\rm
Sq(0,1)[153]}
\item[158]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/165]
\mb{32/165}
\begin{gl}
\item[155]
{\rm
Sq(1,1)[157]
+ Sq(1,1)[156]}
\item[156]
{\rm
Sq(0,1)[158]}
\item[157]
{\rm
Sq(0,1)[159]}
\item[158]
{\rm
Sq(0,1)[160]}
\item[159]
{\rm
Sq(2)[163]
+ Sq(2)[162]}
\\ $h_{1}:$   [163], [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/165]
\mb{31/165}
\begin{gl}
\item[165]
{\rm
Sq(3)[166]
+ Sq(0,1)[166]
+ Sq(3)[165]
+ Sq(0,1)[165]
+ Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/165]
\mb{30/165}
\begin{gl}
\item[170]
{\rm
Sq(1,1)[165]}
\item[171]
{\rm
Sq(0,1)[167]}
\item[172]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]
+ Sq(3)[167]
+ Sq(0,1)[166]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/165]
\mb{29/165}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[171]
+ Sq(0,1)[170]}
\item[174]
{\rm
Sq(3)[173]
+ Sq(0,1)[173]
+ Sq(3)[169]
+ Sq(0,1)[169]}
\item[175]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]
+ Sq(3)[172]
+ Sq(0,1)[170]
+ Sq(3)[169]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/165]
\mb{27/165}
\begin{gl}
\item[185]
{\rm
Sq(1,1)[183]
+ Sq(4)[182]
+ Sq(1,1)[182]}
\\ $h_{2}:$   [182]
\item[186]
{\rm
Sq(1,1)[184]}
\item[187]
{\rm
Sq(0,1)[186]
+ Sq(0,1)[185]}
\item[188]
{\rm
Sq(3)[188]
+ Sq(0,1)[188]
+ Sq(0,1)[185]}
\item[189]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{2}:$   [184]
\item[190]
{\rm
Sq(1)[195]
+ Sq(1)[193]}
\\ $h_{0}:$   [195], [193]
\\ $h_{1}:$   [189]
\\ $h_{2}:$   [184], [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/165]
\mb{26/165}
\begin{gl}
\item[193]
{\rm
Sq(0,1)[190]
+ Sq(0,1)[189]}
\item[194]
{\rm
Sq(3)[191]
+ Sq(3)[190]}
\item[195]
{\rm
Sq(3)[193]
+ Sq(0,1)[191]
+ Sq(0,1)[189]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/165]
\mb{25/165}
\begin{gl}
\item[198]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\\ $h_{3}:$   [175], [174]
\item[199]
{\rm
Sq(1)[201]
+ Sq(1)[200]}
\\ $h_{0}:$   [201], [200]
\\ $h_{2}:$   [193], [191], [190]
\\ $h_{3}:$   [176], [174]
\item[200]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [196]
\\ $h_{2}:$   [191], [190]
\\ $h_{3}:$   [175], [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/165]
\mb{24/165}
\begin{gl}
\item[200]
{\rm
Sq(4)[197]
+ Sq(1,1)[197]}
\\ $h_{2}:$   [197]
\item[201]
{\rm
Sq(1,1)[199]
+ Sq(1,1)[197]
+ Sq(1,1)[196]}
\item[202]
{\rm
Sq(0,1)[200]}
\item[203]
{\rm
Sq(3)[201]}
\item[204]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/165]
\mb{23/165}
\begin{gl}
\item[205]
{\rm
Sq(0,1)[208]
+ Sq(0,1)[207]}
\item[206]
{\rm
Sq(3)[209]
+ Sq(0,1)[209]
+ Sq(3)[208]
+ Sq(0,1)[207]}
\item[207]
{\rm
Sq(1)[215]
+ Sq(1)[214]}
\\ $h_{0}:$   [215], [214]
\\ $h_{1}:$   [212]
\\ $h_{4}:$   [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/165]
\mb{22/165}
\begin{gl}
\item[214]
{\rm
Sq(3)[211]
+ Sq(0,1)[211]}
\\ $h_{3}:$   [195]
\item[215]
{\rm
Sq(1)[218]
+ Sq(1)[217]}
\\ $h_{0}:$   [218], [217]
\\ $h_{3}:$   [195]
\item[216]
{\rm
Sq(1)[219]
+ Sq(1)[217]}
\\ $h_{0}:$   [219], [217]
\\ $h_{1}:$   [214]
\\ $h_{3}:$   [200], [197], [196]
\\ $h_{4}:$   [175], [174], [173], [172]
\\ $h_{5}:$   [121]
\\ $h_{6}:$   [54], [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/165]
\mb{21/165}
\begin{gl}
\item[217]
{\rm
Sq(3)[213]
+ Sq(0,1)[212]}
\item[218]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\item[219]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\\ $h_{3}:$   [198], [195]
\\ $h_{4}:$   [175]
\\ $h_{6}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/165]
\mb{20/165}
\begin{gl}
\item[217]
{\rm
Sq(0,1)[220]}
\item[218]
{\rm
Sq(3)[220]}
\item[219]
{\rm
Sq(1)[226]
+ Sq(1)[225]}
\\ $h_{0}:$   [226], [225]
\\ $h_{3}:$   [206]
\\ $h_{6}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/165]
\mb{19/165}
\begin{gl}
\item[224]
{\rm
Sq(5)[222]
+ Sq(2,1)[222]}
\item[225]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{2}:$   [224]
\\ $h_{7}:$   [3]
\item[226]
{\rm
Sq(1)[234]
+ Sq(1)[233]}
\\ $h_{0}:$   [234], [233]
\\ $h_{2}:$   [224]
\\ $h_{3}:$   [213]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/165]
\mb{18/165}
\begin{gl}
\item[232]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{7}:$   [3]
\item[233]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{1}:$   [236]
\item[234]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{1}:$   [236]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/165]
\mb{17/165}
\begin{gl}
\item[237]
{\rm
Sq(2,1)[235]
+ Sq(2,1)[234]}
\\ $h_{7}:$   [3]
\item[238]
{\rm
Sq(1,1)[237]}
\item[239]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[238]}
\\ $h_{7}:$   [3]
\item[240]
{\rm
Sq(3)[240]
+ Sq(0,1)[240]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/165]
\mb{16/165}
\begin{gl}
\item[245]
{\rm
Sq(3)[244]
+ Sq(3)[243]
+ Sq(0,1)[243]}
\item[246]
{\rm
Sq(3)[245]
+ Sq(3)[243]
+ Sq(0,1)[243]}
\item[247]
{\rm
Sq(1)[254]
+ Sq(1)[252]}
\\ $h_{0}:$   [254], [252]
\\ $h_{2}:$   [239]
\\ $h_{3}:$   [221], [220]
\\ $h_{5}:$   [154], [153], [152], [151], [149]
\item[248]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{1}:$   [248]
\\ $h_{2}:$   [240]
\\ $h_{3}:$   [220]
\\ $h_{4}:$   [192]
\\ $h_{5}:$   [154], [153], [152], [151], [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/165]
\mb{15/165}
\begin{gl}
\item[252]
{\rm
Sq(3)[252]}
\\ $h_{2}:$   [249], [248], [247]
\item[253]
{\rm
Sq(2)[259]
+ Sq(2)[257]}
\\ $h_{1}:$   [259], [257]
\\ $h_{2}:$   [246]
\item[254]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{2}:$   [249]
\\ $h_{5}:$   [159], [158], [157], [156]
\item[255]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{2}:$   [249]
\\ $h_{5}:$   [159], [158], [157], [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/165]
\mb{14/165}
\begin{gl}
\item[264]
{\rm
Sq(0,1)[261]}
\\ $h_{5}:$   [161], [159]
\item[265]
{\rm
Sq(3)[261]}
\\ $h_{5}:$   [161], [159]
\item[266]
{\rm
Sq(2)[269]
+ Sq(2)[267]
+ Sq(2)[266]}
\\ $h_{1}:$   [269], [267], [266]
\\ $h_{4}:$   [213], [212]
\\ $h_{5}:$   [162]
\\ $h_{6}:$   [78], [77]
\item[267]
{\rm
Sq(1)[273]
+ Sq(1)[272]}
\\ $h_{0}:$   [273], [272]
\\ $h_{1}:$   [267], [266]
\\ $h_{3}:$   [241]
\\ $h_{5}:$   [161], [159]
\item[268]
{\rm
Sq(1)[274]
+ Sq(1)[272]
+ Sq(1)[271]}
\\ $h_{0}:$   [274], [272], [271]
\\ $h_{1}:$   [267]
\\ $h_{2}:$   [259]
\\ $h_{3}:$   [242], [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/165]
\mb{13/165}
\begin{gl}
\item[271]
{\rm
Sq(0,1)[274]}
\\ $h_{2}:$   [267]
\item[272]
{\rm
Sq(0,1)[275]
+ Sq(3)[274]
+ Sq(3)[273]}
\\ $h_{2}:$   [270], [268], [267]
\\ $h_{3}:$   [253]
\item[273]
{\rm
Sq(3)[275]
+ Sq(3)[273]}
\\ $h_{2}:$   [270], [268], [267]
\\ $h_{3}:$   [253], [252]
\item[274]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{3}:$   [252]
\item[275]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [255], [252], [251]
\\ $h_{4}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/165]
\mb{12/165}
\begin{gl}
\item[280]
{\rm
Sq(5)[279]}
\item[281]
{\rm
Sq(3)[289]
+ Sq(3)[288]}
\\ $h_{3}:$   [264]
\item[282]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]
+ Sq(3)[288]
+ Sq(0,1)[288]}
\\ $h_{3}:$   [264]
\item[283]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\\ $h_{3}:$   [266], [264]
\\ $h_{4}:$   [234]
\\ $h_{5}:$   [171], [170]
\\ $h_{6}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/165]
\mb{11/165}
\begin{gl}
\item[296]
{\rm
Sq(3)[285]
+ Sq(3)[284]}
\\ $h_{4}:$   [232]
\\ $h_{6}:$   [88]
\item[297]
{\rm
Sq(2)[288]
+ Sq(2)[287]}
\\ $h_{1}:$   [288], [287]
\\ $h_{4}:$   [234], [232]
\\ $h_{6}:$   [88]
\item[298]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [262]
\\ $h_{4}:$   [232]
\\ $h_{6}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/165]
\mb{10/165}
\begin{gl}
\item[291]
{\rm
Sq(1,1)[254]
+ Sq(1,1)[253]}
\item[292]
{\rm
Sq(2)[261]
+ Sq(2)[260]}
\\ $h_{1}:$   [261], [260]
\item[293]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{1}:$   [260]
\\ $h_{2}:$   [253]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/165]
\mb{9/165}
\begin{gl}
\item[263]
{\rm
Sq(3)[223]
+ Sq(0,1)[223]
+ Sq(3)[222]
+ Sq(0,1)[222]}
\\ $h_{3}:$   [204]
\item[264]
{\rm
Sq(2)[226]
+ Sq(2)[225]}
\\ $h_{1}:$   [226], [225]
\\ $h_{5}:$   [148]
\item[265]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{2}:$   [218], [217]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/165]
\mb{8/165}
\begin{gl}
\item[230]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/165]
\mb{7/165}
\begin{gl}
\item[196]
{\rm
Sq(6)[154]}
\\ $h_{3}:$   [150]
\\ $h_{5}:$   [110]
\item[197]
{\rm
Sq(3,1)[155]}
\\ $h_{7}:$   [16]
\item[198]
{\rm
Sq(2)[159]}
\\ $h_{1}:$   [159]
\\ $h_{2}:$   [156]
\\ $h_{3}:$   [150], [149]
\\ $h_{4}:$   [141]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/165]
\mb{6/165}
\begin{gl}
\item[162]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [111]
\\ $h_{5}:$   [87]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/165]
\mb{5/165}
\begin{gl}
\item[117]
{\rm
Sq(5,1)[75]
+ Sq(2,2)[75]}
\\ $h_{7}:$   [16]
\item[118]
{\rm
Sq(2)[79]}
\\ $h_{1}:$   [79]
\\ $h_{7}:$   [16]
\item[119]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [76]
\\ $h_{5}:$   [62]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/165]
\mb{4/165}
\begin{gl}
\item[81]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [51]
\\ $h_{5}:$   [44]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/165]
\mb{3/165}
\begin{gl}
\item[54]
{\rm
Sq(8)[27]}
\\ $h_{3}:$   [27]
\\ $h_{5}:$   [25]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}



\dm{166}
\begin{bdl}
\item[82/166]
\mb{82/166}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/166]
\mb{81/166}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/166]
\mb{80/166}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/166]
\mb{73/166}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/166]
\mb{72/166}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/166]
\mb{71/166}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/166]
\mb{70/166}
\begin{gl}
\item[16]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/166]
\mb{69/166}
\begin{gl}
\item[20]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/166]
\mb{68/166}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/166]
\mb{67/166}
\begin{gl}
\item[18]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/166]
\mb{66/166}
\begin{gl}
\item[22]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/166]
\mb{65/166}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/166]
\mb{64/166}
\begin{gl}
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/166]
\mb{63/166}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/166]
\mb{62/166}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/166]
\mb{59/166}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/166]
\mb{57/166}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [34]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41], [39]
\\ $h_{3}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/166]
\mb{56/166}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\\ $h_{3}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/166]
\mb{55/166}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[48]}
\item[48]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/166]
\mb{54/166}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/166]
\mb{53/166}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[49]}
\item[53]
{\rm
Sq(0,1)[50]}
\item[54]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/166]
\mb{52/166}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[55]}
\item[53]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/166]
\mb{51/166}
\begin{gl}
\item[59]
{\rm
Sq(3)[64]}
\item[60]
{\rm
Sq(2)[65]}
\\ $h_{1}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/166]
\mb{50/166}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[67]}
\item[68]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/166]
\mb{49/166}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[67]}
\item[71]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/166]
\mb{48/166}
\begin{gl}
\item[71]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/166]
\mb{47/166}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[77]}
\item[75]
{\rm
Sq(0,1)[78]}
\item[76]
{\rm
Sq(0,1)[79]}
\item[77]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{2}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/166]
\mb{46/166}
\begin{gl}
\item[80]
{\rm
Sq(1,1)[81]}
\item[81]
{\rm
Sq(0,1)[82]}
\item[82]
{\rm
Sq(2)[85]}
\\ $h_{1}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/166]
\mb{44/166}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(0,1)[95]}
\item[94]
{\rm
Sq(0,1)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/166]
\mb{43/166}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[100]}
\item[103]
{\rm
Sq(0,1)[101]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/166]
\mb{41/166}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[102]}
\item[108]
{\rm
Sq(0,1)[103]}
\item[109]
{\rm
Sq(0,1)[104]}
\item[110]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{1}:$   [107]
\\ $h_{2}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/166]
\mb{40/166}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[109]}
\item[110]
{\rm
Sq(0,1)[110]}
\item[111]
{\rm
Sq(0,1)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/166]
\mb{38/166}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[121]}
\item[123]
{\rm
Sq(0,1)[122]}
\item[124]
{\rm
Sq(0,1)[123]}
\item[125]
{\rm
Sq(2)[125]
+ Sq(2)[124]}
\\ $h_{1}:$   [125], [124]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/166]
\mb{37/166}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[129]}
\item[127]
{\rm
Sq(0,1)[130]}
\item[128]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/166]
\mb{36/166}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/166]
\mb{35/166}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[152]}
\item[150]
{\rm
Sq(0,1)[153]}
\item[151]
{\rm
Sq(0,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/166]
\mb{34/166}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[152]}
\item[159]
{\rm
Sq(0,1)[153]}
\item[160]
{\rm
Sq(0,1)[154]}
\item[161]
{\rm
Sq(1)[162]
+ Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [162], [161], [160]
\\ $h_{3}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/166]
\mb{33/166}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[154]}
\item[160]
{\rm
Sq(1)[162]
+ Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [162], [161], [160]
\\ $h_{1}:$   [159], [158], [156]
\item[161]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{1}:$   [155]
\item[162]
{\rm
Sq(1)[165]
+ Sq(1)[161]
+ Sq(1)[160]}
\\ $h_{0}:$   [165], [161], [160]
\\ $h_{1}:$   [159], [158], [156], [155]
\\ $h_{3}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/166]
\mb{32/166}
\begin{gl}
\item[160]
{\rm
Sq(0,1)[162]}
\item[161]
{\rm
Sq(0,1)[163]}
\item[162]
{\rm
Sq(3)[163]
+ Sq(3)[162]}
\item[163]
{\rm
Sq(0,1)[164]}
\item[164]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\item[165]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{3}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/166]
\mb{31/166}
\begin{gl}
\item[166]
{\rm
Sq(1,1)[165]}
\item[167]
{\rm
Sq(0,1)[168]
+ Sq(0,1)[167]}
\item[168]
{\rm
Sq(0,1)[169]
+ Sq(0,1)[167]}
\item[169]
{\rm
Sq(1)[175]
+ Sq(1)[173]}
\\ $h_{0}:$   [175], [173]
\\ $h_{3}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/166]
\mb{30/166}
\begin{gl}
\item[173]
{\rm
Sq(1,1)[169]
+ Sq(1,1)[167]
+ Sq(1,1)[166]}
\item[174]
{\rm
Sq(2)[174]}
\\ $h_{1}:$   [174]
\item[175]
{\rm
Sq(1)[178]
+ Sq(1)[176]}
\\ $h_{0}:$   [178], [176]
\item[176]
{\rm
Sq(1)[179]
+ Sq(1)[176]}
\\ $h_{0}:$   [179], [176]
\\ $h_{2}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/166]
\mb{29/166}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[175]}
\item[177]
{\rm
Sq(0,1)[176]}
\item[178]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\item[179]
{\rm
Sq(1)[182]
+ Sq(1)[181]}
\\ $h_{0}:$   [182], [181]
\\ $h_{2}:$   [171]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/166]
\mb{28/166}
\begin{gl}
\item[180]
{\rm
Sq(2,1)[173]
+ Sq(2,1)[171]}
\item[181]
{\rm
Sq(3)[182]
+ Sq(0,1)[181]}
\item[182]
{\rm
Sq(0,1)[183]
+ Sq(0,1)[182]
+ Sq(0,1)[181]}
\item[183]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]}
\\ $h_{2}:$   [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/166]
\mb{27/166}
\begin{gl}
\item[191]
{\rm
Sq(3)[189]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/166]
\mb{26/166}
\begin{gl}
\item[196]
{\rm
Sq(1,1)[191]
+ Sq(1,1)[190]}
\item[197]
{\rm
Sq(0,1)[194]}
\item[198]
{\rm
Sq(0,1)[195]}
\item[199]
{\rm
Sq(2)[198]}
\\ $h_{1}:$   [198]
\\ $h_{2}:$   [193], [191]
\\ $h_{3}:$   [176]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/166]
\mb{25/166}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[197]}
\item[202]
{\rm
Sq(0,1)[198]
+ Sq(3)[196]
+ Sq(3)[195]
+ Sq(0,1)[195]}
\item[203]
{\rm
Sq(2)[204]
+ Sq(2)[201]}
\\ $h_{1}:$   [204], [201]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/166]
\mb{24/166}
\begin{gl}
\item[205]
{\rm
Sq(2)[206]
+ Sq(2)[205]}
\\ $h_{1}:$   [206], [205]
\\ $h_{3}:$   [189], [188], [186]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/166]
\mb{23/166}
\begin{gl}
\item[208]
{\rm
Sq(5)[204]
+ Sq(2,1)[204]}
\item[209]
{\rm
Sq(3)[213]
+ Sq(0,1)[213]}
\item[210]
{\rm
Sq(2)[214]}
\\ $h_{1}:$   [214]
\\ $h_{3}:$   [198]
\item[211]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\\ $h_{2}:$   [209], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/166]
\mb{22/166}
\begin{gl}
\item[217]
{\rm
Sq(0,1)[213]}
\item[218]
{\rm
Sq(3)[214]
+ Sq(3)[212]
+ Sq(0,1)[212]}
\\ $h_{2}:$   [209]
\item[219]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(3)[212]}
\\ $h_{2}:$   [209]
\item[220]
{\rm
Sq(1)[222]
+ Sq(1)[220]}
\\ $h_{0}:$   [222], [220]
\\ $h_{2}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/166]
\mb{21/166}
\begin{gl}
\item[220]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]}
\item[221]
{\rm
Sq(2)[218]
+ Sq(2)[217]}
\\ $h_{1}:$   [218], [217]
\\ $h_{5}:$   [131]
\item[222]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\item[223]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/166]
\mb{20/166}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[220]}
\item[221]
{\rm
Sq(2)[224]}
\\ $h_{1}:$   [224]
\item[222]
{\rm
Sq(1)[229]
+ Sq(1)[227]}
\\ $h_{0}:$   [229], [227]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/166]
\mb{19/166}
\begin{gl}
\item[227]
{\rm
Sq(3,1)[222]
+ Sq(0,2)[222]}
\item[228]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{3}:$   [217], [215], [214]
\item[229]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/166]
\mb{18/166}
\begin{gl}
\item[235]
{\rm
Sq(0,1)[235]}
\\ $h_{3}:$   [221]
\item[236]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\\ $h_{3}:$   [221]
\item[237]
{\rm
Sq(2)[237]}
\\ $h_{1}:$   [237]
\\ $h_{3}:$   [221]
\\ $h_{7}:$   [4]
\item[238]
{\rm
Sq(2)[238]}
\\ $h_{1}:$   [238]
\item[239]
{\rm
Sq(1)[242]
+ Sq(1)[241]}
\\ $h_{0}:$   [242], [241]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/166]
\mb{17/166}
\begin{gl}
\item[241]
{\rm
Sq(1,1)[240]}
\item[242]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/166]
\mb{16/166}
\begin{gl}
\item[249]
{\rm
Sq(1,1)[247]}
\\ $h_{7}:$   [5]
\item[250]
{\rm
Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(3)[249]
+ Sq(0,1)[249]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/166]
\mb{15/166}
\begin{gl}
\item[256]
{\rm
Sq(3)[262]
+ Sq(0,1)[262]
+ Sq(3)[260]
+ Sq(0,1)[260]
+ Sq(0,1)[259]
+ Sq(3)[258]
+ Sq(0,1)[258]}
\item[257]
{\rm
Sq(1)[270]
+ Sq(1)[269]}
\\ $h_{0}:$   [270], [269]
\\ $h_{1}:$   [264]
\\ $h_{2}:$   [254]
\\ $h_{3}:$   [234]
\\ $h_{5}:$   [164], [162], [161]
\item[258]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{2}:$   [255], [252]
\\ $h_{7}:$   [8]
\item[259]
{\rm
Sq(1)[272]
+ Sq(1)[269]}
\\ $h_{0}:$   [272], [269]
\\ $h_{1}:$   [266]
\\ $h_{2}:$   [256], [252]
\\ $h_{3}:$   [234], [233]
\\ $h_{4}:$   [206], [205]
\\ $h_{5}:$   [163]
\\ $h_{6}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/166]
\mb{14/166}
\begin{gl}
\item[269]
{\rm
Sq(3)[269]
+ Sq(3)[268]
+ Sq(0,1)[268]
+ Sq(3)[267]
+ Sq(3)[266]}
\\ $h_{3}:$   [245]
\\ $h_{5}:$   [164]
\item[270]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{2}:$   [261]
\\ $h_{3}:$   [245]
\\ $h_{5}:$   [166]
\item[271]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{2}:$   [262]
\\ $h_{7}:$   [10]
\item[272]
{\rm
Sq(1)[279]}
\\ $h_{0}:$   [279]
\\ $h_{2}:$   [264]
\\ $h_{3}:$   [245]
\\ $h_{5}:$   [165], [164]
\\ $h_{6}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/166]
\mb{13/166}
\begin{gl}
\item[276]
{\rm
Sq(1,1)[276]
+ Sq(1,1)[275]}
\\ $h_{5}:$   [167]
\item[277]
{\rm
Sq(0,1)[277]}
\\ $h_{7}:$   [9]
\item[278]
{\rm
Sq(2)[282]
+ Sq(2)[281]}
\\ $h_{1}:$   [282], [281]
\\ $h_{5}:$   [167]
\\ $h_{7}:$   [9]
\item[279]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{2}:$   [274]
\\ $h_{6}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/166]
\mb{12/166}
\begin{gl}
\item[284]
{\rm
Sq(3)[293]
+ Sq(0,1)[293]
+ Sq(3)[292]
+ Sq(0,1)[292]}
\item[285]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{3}:$   [273], [272]
\\ $h_{4}:$   [237]
\item[286]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{3}:$   [274], [272]
\\ $h_{4}:$   [237]
\item[287]
{\rm
Sq(1)[302]}
\\ $h_{0}:$   [302]
\\ $h_{1}:$   [297], [296]
\\ $h_{2}:$   [287]
\\ $h_{3}:$   [275], [274], [272]
\\ $h_{4}:$   [241], [239], [236]
\\ $h_{5}:$   [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/166]
\mb{11/166}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[287]}
\\ $h_{3}:$   [268]
\item[300]
{\rm
Sq(3)[288]}
\\ $h_{3}:$   [269]
\item[301]
{\rm
Sq(1)[295]
+ Sq(1)[294]}
\\ $h_{0}:$   [295], [294]
\\ $h_{1}:$   [292]
\\ $h_{2}:$   [284]
\\ $h_{3}:$   [270]
\\ $h_{4}:$   [238], [236]
\\ $h_{5}:$   [178], [176], [175]
\item[302]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\\ $h_{3}:$   [270], [269]
\\ $h_{4}:$   [238], [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/166]
\mb{10/166}
\begin{gl}
\item[294]
{\rm
Sq(0,1)[260]}
\\ $h_{5}:$   [168]
\\ $h_{7}:$   [18]
\item[295]
{\rm
Sq(0,1)[261]}
\\ $h_{7}:$   [18]
\item[296]
{\rm
Sq(3)[261]
+ Sq(3)[260]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/166]
\mb{8/166}
\begin{gl}
\item[231]
{\rm
Sq(1,1)[192]
+ Sq(1,1)[190]}
\item[232]
{\rm
Sq(2)[197]}
\\ $h_{1}:$   [197]
\\ $h_{2}:$   [190]
\\ $h_{3}:$   [181]
\\ $h_{7}:$   [16]
\item[233]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\\ $h_{1}:$   [196]
\\ $h_{3}:$   [183]
\\ $h_{5}:$   [131], [130], [128]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/166]
\mb{7/166}
\begin{gl}
\item[199]
{\rm
Sq(3)[160]
+ Sq(0,1)[159]}
\\ $h_{3}:$   [153]
\\ $h_{5}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/166]
\mb{6/166}
\begin{gl}
\item[163]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\\ $h_{3}:$   [112]
\\ $h_{7}:$   [19]
\item[164]
{\rm
Sq(2)[118]}
\\ $h_{1}:$   [118]
\\ $h_{2}:$   [115]
\\ $h_{3}:$   [112]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/166]
\mb{5/166}
\begin{gl}
\item[120]
{\rm
Sq(3)[80]
+ Sq(0,1)[80]
+ Sq(3)[79]}
\\ $h_{5}:$   [63]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/166]
\mb{4/166}
\begin{gl}
\item[82]
{\rm
Sq(2)[54]}
\\ $h_{1}:$   [54]
\\ $h_{3}:$   [52]
\\ $h_{5}:$   [45]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}



\dm{167}
\begin{bdl}
\item[84/167]
\mb{84/167}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/167]
\mb{83/167}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/167]
\mb{82/167}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/167]
\mb{81/167}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/167]
\mb{80/167}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/167]
\mb{79/167}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/167]
\mb{78/167}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/167]
\mb{77/167}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/167]
\mb{76/167}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/167]
\mb{73/167}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/167]
\mb{70/167}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/167]
\mb{68/167}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/167]
\mb{67/167}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/167]
\mb{64/167}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/167]
\mb{63/167}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [31]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/167]
\mb{62/167}
\begin{gl}
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [30]
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/167]
\mb{61/167}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\item[35]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/167]
\mb{60/167}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/167]
\mb{59/167}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [42]
\\ $h_{4}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/167]
\mb{58/167}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/167]
\mb{57/167}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/167]
\mb{55/167}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/167]
\mb{54/167}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/167]
\mb{52/167}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[56]}
\item[55]
{\rm
Sq(0,1)[57]}
\item[56]
{\rm
Sq(2)[60]}
\\ $h_{1}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/167]
\mb{51/167}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/167]
\mb{49/167}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/167]
\mb{48/167}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[73]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/167]
\mb{47/167}
\begin{gl}
\item[78]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [77]
\\ $h_{3}:$   [68]
\item[79]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [80]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/167]
\mb{46/167}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(0,1)[86]}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/167]
\mb{45/167}
\begin{gl}
\item[88]
{\rm
Sq(1,1)[89]}
\item[89]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/167]
\mb{44/167}
\begin{gl}
\item[95]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\item[96]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{2}:$   [97]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/167]
\mb{43/167}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(0,1)[105]}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/167]
\mb{42/167}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[103]}
\item[110]
{\rm
Sq(0,1)[104]}
\item[111]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/167]
\mb{40/167}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[114]}
\item[113]
{\rm
Sq(0,1)[115]}
\item[114]
{\rm
Sq(0,1)[116]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/167]
\mb{39/167}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[118]}
\item[119]
{\rm
Sq(0,1)[119]}
\item[120]
{\rm
Sq(0,1)[120]}
\item[121]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{1}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/167]
\mb{38/167}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[125]
+ Sq(3)[124]
+ Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/167]
\mb{37/167}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[132]}
\item[130]
{\rm
Sq(0,1)[133]}
\item[131]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/167]
\mb{36/167}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[145]}
\item[137]
{\rm
Sq(0,1)[146]}
\item[138]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/167]
\mb{35/167}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[156]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/167]
\mb{34/167}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[155]}
\item[163]
{\rm
Sq(0,1)[156]}
\item[164]
{\rm
Sq(0,1)[157]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/167]
\mb{33/167}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[157]
+ Sq(0,1)[156]
+ Sq(3)[155]}
\item[164]
{\rm
Sq(0,1)[158]}
\item[165]
{\rm
Sq(3)[159]
+ Sq(3)[158]
+ Sq(3)[156]
+ Sq(0,1)[156]}
\item[166]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{1}:$   [162], [161], [160]
\\ $h_{3}:$   [144], [141]
\\ $h_{4}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/167]
\mb{32/167}
\begin{gl}
\item[166]
{\rm
Sq(0,1)[165]}
\item[167]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{3}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/167]
\mb{31/167}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[170]}
\item[171]
{\rm
Sq(0,1)[171]}
\item[172]
{\rm
Sq(0,1)[172]}
\item[173]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{1}:$   [174]
\item[174]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{3}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/167]
\mb{30/167}
\begin{gl}
\item[177]
{\rm
Sq(0,1)[173]}
\item[178]
{\rm
Sq(0,1)[175]
+ Sq(3)[174]}
\item[179]
{\rm
Sq(1)[181]
+ Sq(1)[180]}
\\ $h_{0}:$   [181], [180]
\item[180]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{3}:$   [157], [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/167]
\mb{29/167}
\begin{gl}
\item[180]
{\rm
Sq(1,1)[175]}
\item[181]
{\rm
Sq(1,1)[176]}
\item[182]
{\rm
Sq(1,1)[178]
+ Sq(1,1)[177]}
\item[183]
{\rm
Sq(2)[180]}
\\ $h_{1}:$   [180]
\item[184]
{\rm
Sq(1)[187]
+ Sq(1)[186]}
\\ $h_{0}:$   [187], [186]
\\ $h_{1}:$   [182], [181]
\\ $h_{2}:$   [178]
\item[185]
{\rm
Sq(1)[189]
+ Sq(1)[188]}
\\ $h_{0}:$   [189], [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/167]
\mb{28/167}
\begin{gl}
\item[184]
{\rm
Sq(0,1)[187]}
\item[185]
{\rm
Sq(0,1)[188]
+ Sq(0,1)[186]}
\item[186]
{\rm
Sq(3)[189]
+ Sq(0,1)[189]
+ Sq(3)[188]
+ Sq(3)[186]
+ Sq(3)[185]
+ Sq(0,1)[185]}
\item[187]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{2}:$   [183]
\item[188]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{2}:$   [182]
\item[189]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{2}:$   [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/167]
\mb{27/167}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[193]}
\item[193]
{\rm
Sq(0,1)[194]}
\item[194]
{\rm
Sq(3)[194]}
\item[195]
{\rm
Sq(3)[195]
+ Sq(3)[193]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/167]
\mb{26/167}
\begin{gl}
\item[200]
{\rm
Sq(3)[198]}
\item[201]
{\rm
Sq(1)[205]
+ Sq(1)[204]}
\\ $h_{0}:$   [205], [204]
\\ $h_{2}:$   [196]
\\ $h_{3}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/167]
\mb{25/167}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[196]
+ Sq(1,1)[195]}
\item[205]
{\rm
Sq(1,1)[199]
+ Sq(1,1)[198]
+ Sq(4)[195]}
\\ $h_{2}:$   [195]
\\ $h_{3}:$   [183]
\item[206]
{\rm
Sq(0,1)[202]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/167]
\mb{24/167}
\begin{gl}
\item[206]
{\rm
Sq(1,1)[204]
+ Sq(1,1)[203]}
\item[207]
{\rm
Sq(0,1)[205]}
\item[208]
{\rm
Sq(2)[209]
+ Sq(2)[208]}
\\ $h_{1}:$   [209], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/167]
\mb{23/167}
\begin{gl}
\item[212]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/167]
\mb{22/167}
\begin{gl}
\item[221]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]
+ Sq(3)[218]
+ Sq(0,1)[218]}
\item[222]
{\rm
Sq(1)[226]
+ Sq(1)[225]
+ Sq(1)[224]}
\\ $h_{0}:$   [226], [225], [224]
\\ $h_{1}:$   [221], [220]
\\ $h_{2}:$   [212]
\\ $h_{5}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/167]
\mb{21/167}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[217]}
\item[225]
{\rm
Sq(0,1)[218]
+ Sq(3)[217]}
\item[226]
{\rm
Sq(3)[218]
+ Sq(3)[217]}
\item[227]
{\rm
Sq(2)[220]}
\\ $h_{1}:$   [220]
\item[228]
{\rm
Sq(1)[226]
+ Sq(1)[224]
+ Sq(1)[223]}
\\ $h_{0}:$   [226], [224], [223]
\\ $h_{1}:$   [221]
\\ $h_{2}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/167]
\mb{20/167}
\begin{gl}
\item[223]
{\rm
Sq(3,1)[218]
+ Sq(0,2)[218]}
\item[224]
{\rm
Sq(0,1)[224]}
\item[225]
{\rm
Sq(3)[225]
+ Sq(0,1)[225]}
\\ $h_{7}:$   [3]
\item[226]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/167]
\mb{19/167}
\begin{gl}
\item[230]
{\rm
Sq(3)[234]
+ Sq(0,1)[234]
+ Sq(3)[233]
+ Sq(0,1)[233]
+ Sq(3)[232]
+ Sq(0,1)[232]}
\item[231]
{\rm
Sq(2)[237]
+ Sq(2)[236]}
\\ $h_{1}:$   [237], [236]
\\ $h_{3}:$   [219]
\\ $h_{7}:$   [5]
\item[232]
{\rm
Sq(2)[238]}
\\ $h_{1}:$   [238]
\\ $h_{4}:$   [193]
\\ $h_{6}:$   [68]
\item[233]
{\rm
Sq(1)[242]
+ Sq(1)[240]}
\\ $h_{0}:$   [242], [240]
\\ $h_{2}:$   [231]
\\ $h_{3}:$   [221]
\\ $h_{4}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/167]
\mb{18/167}
\begin{gl}
\item[240]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]
+ Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(3)[237]
+ Sq(0,1)[237]}
\item[241]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{1}:$   [241]
\item[242]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{2}:$   [236]
\\ $h_{3}:$   [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/167]
\mb{17/167}
\begin{gl}
\item[243]
{\rm
Sq(3,1)[239]
+ Sq(3,1)[238]
+ Sq(6)[237]
+ Sq(0,2)[237]}
\item[244]
{\rm
Sq(2)[250]}
\\ $h_{1}:$   [250]
\\ $h_{3}:$   [229]
\item[245]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{3}:$   [231], [230]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/167]
\mb{16/167}
\begin{gl}
\item[251]
{\rm
Sq(3)[254]
+ Sq(0,1)[254]
+ Sq(3)[252]
+ Sq(0,1)[252]}
\\ $h_{3}:$   [231], [230]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/167]
\mb{15/167}
\begin{gl}
\item[260]
{\rm
Sq(3)[265]
+ Sq(3)[264]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/167]
\mb{14/167}
\begin{gl}
\item[273]
{\rm
Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(3)[272]
+ Sq(0,1)[272]}
\item[274]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{2}:$   [266]
\\ $h_{3}:$   [250], [248], [247], [246]
\item[275]
{\rm
Sq(1)[283]
+ Sq(1)[281]}
\\ $h_{0}:$   [283], [281]
\\ $h_{1}:$   [277]
\\ $h_{2}:$   [270], [268], [267], [266]
\\ $h_{3}:$   [250], [248], [247], [246]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/167]
\mb{13/167}
\begin{gl}
\item[280]
{\rm
Sq(0,1)[280]}
\\ $h_{3}:$   [260]
\item[281]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\\ $h_{2}:$   [277]
\\ $h_{7}:$   [10]
\item[282]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{1}:$   [284]
\\ $h_{5}:$   [171]
\item[283]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{3}:$   [260]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/167]
\mb{12/167}
\begin{gl}
\item[288]
{\rm
Sq(1,1)[295]
+ Sq(1,1)[294]
+ Sq(1,1)[292]}
\\ $h_{7}:$   [9]
\item[289]
{\rm
Sq(3)[296]
+ Sq(0,1)[296]}
\item[290]
{\rm
Sq(3)[297]
+ Sq(0,1)[296]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/167]
\mb{11/167}
\begin{gl}
\item[303]
{\rm
Sq(3)[292]
+ Sq(3)[291]
+ Sq(0,1)[291]}
\\ $h_{3}:$   [275], [274], [273]
\item[304]
{\rm
Sq(2)[295]}
\\ $h_{1}:$   [295]
\\ $h_{3}:$   [275], [274], [273]
\\ $h_{7}:$   [13]
\item[305]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\\ $h_{1}:$   [296], [294]
\\ $h_{2}:$   [289], [288], [287]
\\ $h_{3}:$   [275], [272]
\\ $h_{5}:$   [183], [182], [181], [179]
\\ $h_{6}:$   [91]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/167]
\mb{10/167}
\begin{gl}
\item[297]
{\rm
Sq(3)[264]
+ Sq(3)[263]}
\\ $h_{2}:$   [261], [260]
\\ $h_{5}:$   [171], [170]
\\ $h_{6}:$   [97]
\item[298]
{\rm
Sq(1)[267]}
\\ $h_{0}:$   [267]
\\ $h_{6}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/167]
\mb{9/167}
\begin{gl}
\item[266]
{\rm
Sq(0,2)[218]
+ Sq(0,2)[217]}
\\ $h_{7}:$   [18]
\item[267]
{\rm
Sq(6)[220]
+ Sq(0,2)[220]
+ Sq(6)[219]
+ Sq(3,1)[219]
+ Sq(0,2)[219]}
\item[268]
{\rm
Sq(2)[231]}
\\ $h_{1}:$   [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/167]
\mb{7/167}
\begin{gl}
\item[200]
{\rm
Sq(3)[162]
+ Sq(0,1)[162]}
\\ $h_{5}:$   [114]
\\ $h_{7}:$   [18]
\item[201]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{1}:$   [163]
\\ $h_{3}:$   [155]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/167]
\mb{6/167}
\begin{gl}
\item[165]
{\rm
Sq(2)[120]}
\\ $h_{1}:$   [120]
\\ $h_{5}:$   [89]
\\ $h_{7}:$   [20]
\item[166]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{3}:$   [113]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/167]
\mb{5/167}
\begin{gl}
\item[121]
{\rm
Sq(1,1)[79]}
\\ $h_{7}:$   [19]
\item[122]
{\rm
Sq(2)[82]}
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [80]
\\ $h_{3}:$   [77]
\\ $h_{5}:$   [64]
\\ $h_{7}:$   [20], [19]
\end{gl}
\end{bdl}



\dm{168}
\begin{bdl}
\item[83/168]
\mb{83/168}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/168]
\mb{82/168}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/168]
\mb{77/168}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/168]
\mb{76/168}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/168]
\mb{75/168}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/168]
\mb{74/168}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/168]
\mb{72/168}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/168]
\mb{69/168}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[19]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/168]
\mb{68/168}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/168]
\mb{67/168}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/168]
\mb{66/168}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[26]}
\item[24]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/168]
\mb{63/168}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/168]
\mb{61/168}
\begin{gl}
\item[36]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/168]
\mb{60/168}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/168]
\mb{59/168}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/168]
\mb{58/168}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/168]
\mb{57/168}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/168]
\mb{56/168}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/168]
\mb{54/168}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[52]}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/168]
\mb{53/168}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{1}:$   [56]
\\ $h_{2}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/168]
\mb{52/168}
\begin{gl}
\item[57]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{2}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/168]
\mb{51/168}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[67]}
\item[63]
{\rm
Sq(0,1)[68]}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/168]
\mb{50/168}
\begin{gl}
\item[69]
{\rm
Sq(1,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/168]
\mb{49/168}
\begin{gl}
\item[74]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/168]
\mb{48/168}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\item[76]
{\rm
Sq(0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/168]
\mb{47/168}
\begin{gl}
\item[80]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/168]
\mb{46/168}
\begin{gl}
\item[87]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{3}:$   [77], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/168]
\mb{45/168}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(0,1)[93]}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{1}:$   [95]
\item[94]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{3}:$   [79], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/168]
\mb{44/168}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[102]}
\item[98]
{\rm
Sq(0,1)[103]}
\item[99]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{3}:$   [87], [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/168]
\mb{43/168}
\begin{gl}
\item[108]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [107]
\\ $h_{4}:$   [73]
\item[109]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{3}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/168]
\mb{42/168}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[107]}
\item[113]
{\rm
Sq(0,1)[108]}
\item[114]
{\rm
Sq(0,1)[109]}
\item[115]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{2}:$   [103]
\item[116]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/168]
\mb{41/168}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[109]}
\item[112]
{\rm
Sq(0,1)[110]}
\item[113]
{\rm
Sq(0,1)[111]}
\item[114]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/168]
\mb{40/168}
\begin{gl}
\item[115]
{\rm
Sq(2,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/168]
\mb{39/168}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[122]}
\item[123]
{\rm
Sq(0,1)[123]}
\item[124]
{\rm
Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/168]
\mb{38/168}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[126]}
\item[128]
{\rm
Sq(0,1)[127]}
\item[129]
{\rm
Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/168]
\mb{37/168}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[135]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/168]
\mb{36/168}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[149]}
\item[140]
{\rm
Sq(0,1)[150]}
\item[141]
{\rm
Sq(0,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/168]
\mb{35/168}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[158]}
\item[154]
{\rm
Sq(0,1)[159]}
\item[155]
{\rm
Sq(0,1)[160]}
\item[156]
{\rm
Sq(3)[161]
+ Sq(0,1)[161]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/168]
\mb{34/168}
\begin{gl}
\item[165]
{\rm
Sq(3)[162]
+ Sq(0,1)[162]
+ Sq(3)[161]
+ Sq(0,1)[161]
+ Sq(3)[160]
+ Sq(0,1)[160]
+ Sq(0,1)[159]}
\item[166]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{2}:$   [158], [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/168]
\mb{33/168}
\begin{gl}
\item[167]
{\rm
Sq(3)[164]
+ Sq(0,1)[164]
+ Sq(0,1)[163]
+ Sq(0,1)[162]
+ Sq(0,1)[161]}
\item[168]
{\rm
Sq(3)[165]
+ Sq(0,1)[165]
+ Sq(3)[162]
+ Sq(0,1)[161]}
\item[169]
{\rm
Sq(1)[169]
+ Sq(1)[168]}
\\ $h_{0}:$   [169], [168]
\\ $h_{2}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/168]
\mb{32/168}
\begin{gl}
\item[168]
{\rm
Sq(2,1)[162]}
\item[169]
{\rm
Sq(0,1)[166]}
\item[170]
{\rm
Sq(0,1)[167]}
\item[171]
{\rm
Sq(3)[169]
+ Sq(0,1)[169]
+ Sq(0,1)[168]
+ Sq(3)[166]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/168]
\mb{31/168}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[173]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/168]
\mb{30/168}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[176]}
\item[182]
{\rm
Sq(0,1)[177]}
\item[183]
{\rm
Sq(2)[183]}
\\ $h_{1}:$   [183]
\item[184]
{\rm
Sq(1)[189]
+ Sq(1)[187]}
\\ $h_{0}:$   [189], [187]
\\ $h_{3}:$   [161], [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/168]
\mb{29/168}
\begin{gl}
\item[186]
{\rm
Sq(3)[180]
+ Sq(0,1)[180]}
\item[187]
{\rm
Sq(3)[182]
+ Sq(3)[181]
+ Sq(0,1)[181]
+ Sq(0,1)[180]}
\item[188]
{\rm
Sq(2)[186]
+ Sq(2)[185]}
\\ $h_{1}:$   [186], [185]
\item[189]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{3}:$   [163], [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/168]
\mb{28/168}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[191]}
\item[191]
{\rm
Sq(1)[198]}
\\ $h_{0}:$   [198]
\\ $h_{1}:$   [194]
\\ $h_{2}:$   [189], [188]
\\ $h_{3}:$   [170], [167]
\item[192]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\\ $h_{3}:$   [170], [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/168]
\mb{27/168}
\begin{gl}
\item[196]
{\rm
Sq(0,1)[196]}
\item[197]
{\rm
Sq(0,1)[198]}
\item[198]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{2}:$   [194]
\\ $h_{3}:$   [180], [179]
\item[199]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{3}:$   [180], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/168]
\mb{26/168}
\begin{gl}
\item[202]
{\rm
Sq(1,1)[200]
+ Sq(1,1)[198]}
\item[203]
{\rm
Sq(0,1)[201]}
\item[204]
{\rm
Sq(0,1)[202]}
\item[205]
{\rm
Sq(3)[203]
+ Sq(3)[202]
+ Sq(3)[201]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/168]
\mb{25/168}
\begin{gl}
\item[207]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{2}:$   [201], [200]
\\ $h_{3}:$   [189]
\\ $h_{4}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/168]
\mb{24/168}
\begin{gl}
\item[209]
{\rm
Sq(3)[209]
+ Sq(3)[208]
+ Sq(0,1)[208]}
\item[210]
{\rm
Sq(3)[210]}
\\ $h_{3}:$   [194]
\\ $h_{4}:$   [168]
\item[211]
{\rm
Sq(3)[211]
+ Sq(0,1)[211]
+ Sq(0,1)[209]
+ Sq(3)[208]}
\\ $h_{4}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/168]
\mb{23/168}
\begin{gl}
\item[213]
{\rm
Sq(2,1)[212]}
\item[214]
{\rm
Sq(0,1)[217]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/168]
\mb{22/168}
\begin{gl}
\item[223]
{\rm
Sq(3)[221]
+ Sq(3)[220]}
\item[224]
{\rm
Sq(3)[223]
+ Sq(0,1)[223]
+ Sq(3)[222]
+ Sq(0,1)[222]}
\\ $h_{7}:$   [1]
\item[225]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\\ $h_{1}:$   [227], [224]
\\ $h_{3}:$   [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/168]
\mb{21/168}
\begin{gl}
\item[229]
{\rm
Sq(3)[220]
+ Sq(0,1)[220]}
\item[230]
{\rm
Sq(2)[225]
+ Sq(2)[224]}
\\ $h_{1}:$   [225], [224]
\\ $h_{7}:$   [2]
\item[231]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/168]
\mb{20/168}
\begin{gl}
\item[227]
{\rm
Sq(1,1)[226]
+ Sq(1,1)[225]
+ Sq(1,1)[224]}
\item[228]
{\rm
Sq(0,1)[227]}
\item[229]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\item[230]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{1}:$   [231], [230]
\\ $h_{2}:$   [225], [224]
\\ $h_{3}:$   [214]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/168]
\mb{19/168}
\begin{gl}
\item[234]
{\rm
Sq(3,1)[229]
+ Sq(3,1)[228]
+ Sq(0,2)[228]}
\item[235]
{\rm
Sq(1,1)[234]
+ Sq(1,1)[233]
+ Sq(1,1)[232]}
\item[236]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\\ $h_{2}:$   [232]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/168]
\mb{18/168}
\begin{gl}
\item[243]
{\rm
Sq(2)[243]}
\\ $h_{1}:$   [243]
\item[244]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{2}:$   [237]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/168]
\mb{17/168}
\begin{gl}
\item[246]
{\rm
Sq(1,1)[248]
+ Sq(1,1)[247]
+ Sq(1,1)[246]}
\item[247]
{\rm
Sq(3)[250]
+ Sq(0,1)[249]}
\\ $h_{7}:$   [5]
\item[248]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\\ $h_{3}:$   [236], [234]
\\ $h_{6}:$   [68], [67]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/168]
\mb{16/168}
\begin{gl}
\item[252]
{\rm
Sq(1,1)[255]
+ Sq(1,1)[254]}
\\ $h_{3}:$   [235]
\\ $h_{6}:$   [68]
\item[253]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [236]
\\ $h_{4}:$   [199]
\item[254]
{\rm
Sq(1)[263]
+ Sq(1)[262]}
\\ $h_{0}:$   [263], [262]
\\ $h_{1}:$   [260]
\\ $h_{2}:$   [255], [254]
\\ $h_{6}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/168]
\mb{15/168}
\begin{gl}
\item[261]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[269]
+ Sq(0,1)[269]}
\\ $h_{3}:$   [240]
\item[262]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{2}:$   [264]
\\ $h_{3}:$   [244], [242], [240]
\\ $h_{5}:$   [168], [167]
\item[263]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{2}:$   [265]
\\ $h_{3}:$   [244], [242], [240]
\\ $h_{5}:$   [168], [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/168]
\mb{14/168}
\begin{gl}
\item[276]
{\rm
Sq(0,1)[276]}
\\ $h_{3}:$   [252], [251]
\\ $h_{5}:$   [171]
\item[277]
{\rm
Sq(3)[278]
+ Sq(3)[277]}
\\ $h_{3}:$   [252], [251]
\\ $h_{5}:$   [171]
\item[278]
{\rm
Sq(1)[286]
+ Sq(1)[285]}
\\ $h_{0}:$   [286], [285]
\\ $h_{1}:$   [280]
\\ $h_{2}:$   [274], [273], [272]
\\ $h_{3}:$   [254], [253], [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/168]
\mb{13/168}
\begin{gl}
\item[284]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{2}:$   [282], [281], [280]
\\ $h_{3}:$   [265], [264], [262]
\item[285]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{2}:$   [280]
\\ $h_{3}:$   [264], [262]
\\ $h_{4}:$   [232]
\item[286]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\\ $h_{3}:$   [264], [263]
\\ $h_{4}:$   [232]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/168]
\mb{12/168}
\begin{gl}
\item[291]
{\rm
Sq(1,1)[296]}
\\ $h_{3}:$   [280], [279]
\item[292]
{\rm
Sq(3)[302]
+ Sq(0,1)[302]
+ Sq(3)[300]
+ Sq(0,1)[299]}
\\ $h_{3}:$   [279]
\item[293]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\\ $h_{1}:$   [304], [303]
\\ $h_{3}:$   [280]
\\ $h_{7}:$   [10]
\item[294]
{\rm
Sq(1)[307]}
\\ $h_{0}:$   [307]
\\ $h_{3}:$   [279]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/168]
\mb{11/168}
\begin{gl}
\item[306]
{\rm
Sq(0,1)[295]}
\\ $h_{7}:$   [14]
\item[307]
{\rm
Sq(3)[296]
+ Sq(3)[295]
+ Sq(3)[294]}
\item[308]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{3}:$   [276]
\\ $h_{4}:$   [243]
\\ $h_{5}:$   [186], [184]
\\ $h_{6}:$   [93], [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/168]
\mb{10/168}
\begin{gl}
\item[299]
{\rm
Sq(2,1)[261]
+ Sq(2,1)[260]}
\\ $h_{3}:$   [248]
\item[300]
{\rm
Sq(5)[261]
+ Sq(5)[260]}
\\ $h_{5}:$   [172]
\item[301]
{\rm
Sq(2)[267]}
\\ $h_{1}:$   [267]
\\ $h_{3}:$   [248]
\\ $h_{6}:$   [99]
\item[302]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{1}:$   [268]
\\ $h_{3}:$   [248]
\\ $h_{6}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/168]
\mb{9/168}
\begin{gl}
\item[269]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/168]
\mb{8/168}
\begin{gl}
\item[234]
{\rm
Sq(3)[199]
+ Sq(0,1)[199]}
\item[235]
{\rm
Sq(2)[200]}
\\ $h_{1}:$   [200]
\\ $h_{5}:$   [134]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/168]
\mb{6/168}
\begin{gl}
\item[167]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{1}:$   [121]
\\ $h_{2}:$   [117]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/168]
\mb{5/168}
\begin{gl}
\item[123]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/168]
\mb{4/168}
\begin{gl}
\item[83]
{\rm
Sq(12)[50]
+ Sq(0,4)[50]
+ Sq(2,1,1)[50]}
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}



\dm{169}
\begin{bdl}
\item[85/169]
\mb{85/169}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/169]
\mb{84/169}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/169]
\mb{83/169}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/169]
\mb{82/169}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/169]
\mb{81/169}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/169]
\mb{80/169}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/169]
\mb{75/169}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/169]
\mb{74/169}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/169]
\mb{71/169}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/169]
\mb{68/169}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/169]
\mb{67/169}
\begin{gl}
\item[22]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/169]
\mb{66/169}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/169]
\mb{65/169}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/169]
\mb{64/169}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/169]
\mb{63/169}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/169]
\mb{62/169}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[33]}
\item[35]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/169]
\mb{59/169}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/169]
\mb{58/169}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/169]
\mb{56/169}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/169]
\mb{55/169}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/169]
\mb{53/169}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[54]}
\item[58]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/169]
\mb{52/169}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/169]
\mb{51/169}
\begin{gl}
\item[65]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/169]
\mb{50/169}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\item[73]
{\rm
Sq(0,1)[73]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/169]
\mb{49/169}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[73]}
\item[76]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{1}:$   [74]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/169]
\mb{48/169}
\begin{gl}
\item[77]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [74]
\item[78]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/169]
\mb{47/169}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[83]}
\item[82]
{\rm
Sq(0,1)[84]}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [80]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/169]
\mb{46/169}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[88]}
\item[89]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/169]
\mb{45/169}
\begin{gl}
\item[95]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [97]
\\ $h_{3}:$   [82]
\\ $h_{4}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/169]
\mb{44/169}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[104]}
\item[101]
{\rm
Sq(0,1)[105]}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{3}:$   [91], [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/169]
\mb{43/169}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[110]}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{3}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/169]
\mb{42/169}
\begin{gl}
\item[117]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [95], [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/169]
\mb{41/169}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[112]}
\item[116]
{\rm
Sq(0,1)[113]}
\item[117]
{\rm
Sq(0,1)[114]}
\item[118]
{\rm
Sq(2)[115]}
\\ $h_{1}:$   [115]
\item[119]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/169]
\mb{40/169}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[118]}
\item[117]
{\rm
Sq(0,1)[119]}
\item[118]
{\rm
Sq(0,1)[120]}
\item[119]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/169]
\mb{39/169}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[126]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/169]
\mb{38/169}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[129]}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/169]
\mb{37/169}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[136]}
\item[134]
{\rm
Sq(0,1)[137]}
\item[135]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/169]
\mb{36/169}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[152]}
\item[143]
{\rm
Sq(2)[156]}
\\ $h_{1}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/169]
\mb{35/169}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[162]}
\item[158]
{\rm
Sq(0,1)[163]}
\item[159]
{\rm
Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/169]
\mb{34/169}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[163]}
\item[168]
{\rm
Sq(0,1)[164]}
\item[169]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/169]
\mb{33/169}
\begin{gl}
\item[170]
{\rm
Sq(3)[167]
+ Sq(0,1)[167]
+ Sq(0,1)[166]}
\item[171]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{1}:$   [169], [168]
\\ $h_{2}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/169]
\mb{32/169}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[170]}
\item[173]
{\rm
Sq(0,1)[171]}
\item[174]
{\rm
Sq(0,1)[172]}
\item[175]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/169]
\mb{31/169}
\begin{gl}
\item[176]
{\rm
Sq(1,1)[175]}
\item[177]
{\rm
Sq(1,1)[176]}
\item[178]
{\rm
Sq(0,1)[177]}
\item[179]
{\rm
Sq(0,1)[178]}
\item[180]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{1}:$   [183], [181]
\\ $h_{2}:$   [175], [173]
\\ $h_{3}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/169]
\mb{30/169}
\begin{gl}
\item[185]
{\rm
Sq(1)[193]
+ Sq(1)[192]}
\\ $h_{0}:$   [193], [192]
\\ $h_{2}:$   [179], [178]
\\ $h_{3}:$   [165], [164]
\item[186]
{\rm
Sq(1)[194]
+ Sq(1)[192]}
\\ $h_{0}:$   [194], [192]
\\ $h_{2}:$   [178], [176]
\\ $h_{3}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/169]
\mb{29/169}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[185]}
\item[191]
{\rm
Sq(3)[189]
+ Sq(0,1)[189]
+ Sq(3)[188]
+ Sq(0,1)[188]
+ Sq(0,1)[184]}
\item[192]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{2}:$   [182], [181], [180]
\\ $h_{4}:$   [139], [138]
\item[193]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\\ $h_{3}:$   [168], [166], [165]
\\ $h_{4}:$   [139], [138]
\item[194]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{2}:$   [182], [181]
\\ $h_{3}:$   [166], [164]
\\ $h_{4}:$   [139], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/169]
\mb{28/169}
\begin{gl}
\item[193]
{\rm
Sq(0,1)[192]}
\item[194]
{\rm
Sq(0,1)[193]}
\item[195]
{\rm
Sq(0,1)[195]
+ Sq(0,1)[194]}
\item[196]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{3}:$   [176], [173]
\item[197]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{3}:$   [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/169]
\mb{27/169}
\begin{gl}
\item[200]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{3}:$   [184]
\item[201]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/169]
\mb{26/169}
\begin{gl}
\item[206]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]
+ Sq(3)[204]
+ Sq(0,1)[204]}
\item[207]
{\rm
Sq(0,1)[206]
+ Sq(0,1)[204]}
\item[208]
{\rm
Sq(1)[209]
+ Sq(1)[208]}
\\ $h_{0}:$   [209], [208]
\item[209]
{\rm
Sq(1)[212]
+ Sq(1)[208]}
\\ $h_{0}:$   [212], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/169]
\mb{25/169}
\begin{gl}
\item[208]
{\rm
Sq(5)[203]
+ Sq(2,1)[202]
+ Sq(5)[201]
+ Sq(5)[200]}
\item[209]
{\rm
Sq(2,1)[204]
+ Sq(5)[201]
+ Sq(5)[200]
+ Sq(2,1)[200]}
\item[210]
{\rm
Sq(0,1)[206]}
\item[211]
{\rm
Sq(0,1)[207]}
\item[212]
{\rm
Sq(3)[208]
+ Sq(3)[207]}
\item[213]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{1}:$   [211]
\\ $h_{4}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/169]
\mb{24/169}
\begin{gl}
\item[212]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{4}:$   [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/169]
\mb{23/169}
\begin{gl}
\item[215]
{\rm
Sq(0,1)[221]}
\item[216]
{\rm
Sq(3)[221]}
\item[217]
{\rm
Sq(2)[224]}
\\ $h_{1}:$   [224]
\\ $h_{7}:$   [1]
\item[218]
{\rm
Sq(1)[227]
+ Sq(1)[226]}
\\ $h_{0}:$   [227], [226]
\\ $h_{2}:$   [219]
\\ $h_{3}:$   [204]
\\ $h_{5}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/169]
\mb{22/169}
\begin{gl}
\item[226]
{\rm
Sq(0,1)[224]}
\item[227]
{\rm
Sq(0,1)[226]
+ Sq(0,1)[225]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/169]
\mb{21/169}
\begin{gl}
\item[232]
{\rm
Sq(0,1)[223]}
\item[233]
{\rm
Sq(1)[234]
+ Sq(1)[231]}
\\ $h_{0}:$   [234], [231]
\\ $h_{1}:$   [227]
\\ $h_{2}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/169]
\mb{20/169}
\begin{gl}
\item[231]
{\rm
Sq(3)[230]
+ Sq(0,1)[230]}
\item[232]
{\rm
Sq(3)[233]
+ Sq(0,1)[233]
+ Sq(3)[232]}
\\ $h_{4}:$   [191]
\item[233]
{\rm
Sq(2)[235]}
\\ $h_{1}:$   [235]
\item[234]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/169]
\mb{19/169}
\begin{gl}
\item[237]
{\rm
Sq(3)[240]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/169]
\mb{18/169}
\begin{gl}
\item[245]
{\rm
Sq(3,1)[236]
+ Sq(0,2)[235]}
\item[246]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{1}:$   [247]
\\ $h_{2}:$   [242], [241]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/169]
\mb{17/169}
\begin{gl}
\item[249]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{2}:$   [249]
\\ $h_{7}:$   [6]
\item[250]
{\rm
Sq(1)[257]
+ Sq(1)[256]}
\\ $h_{0}:$   [257], [256]
\\ $h_{1}:$   [252]
\\ $h_{2}:$   [250]
\\ $h_{3}:$   [239], [238]
\\ $h_{4}:$   [205]
\\ $h_{6}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/169]
\mb{16/169}
\begin{gl}
\item[255]
{\rm
Sq(1,1)[258]}
\\ $h_{7}:$   [6]
\item[256]
{\rm
Sq(3)[260]
+ Sq(0,1)[260]}
\item[257]
{\rm
Sq(1)[265]
+ Sq(1)[264]}
\\ $h_{0}:$   [265], [264]
\\ $h_{3}:$   [240], [239]
\\ $h_{6}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/169]
\mb{15/169}
\begin{gl}
\item[264]
{\rm
Sq(2,1)[266]
+ Sq(5)[265]}
\item[265]
{\rm
Sq(3)[273]}
\\ $h_{3}:$   [249], [248], [247]
\\ $h_{6}:$   [79]
\item[266]
{\rm
Sq(3)[274]
+ Sq(0,1)[274]
+ Sq(0,1)[273]}
\\ $h_{3}:$   [249], [248]
\\ $h_{6}:$   [79]
\item[267]
{\rm
Sq(1)[282]
+ Sq(1)[280]}
\\ $h_{0}:$   [282], [280]
\\ $h_{1}:$   [276]
\\ $h_{2}:$   [271], [270], [269]
\\ $h_{3}:$   [251], [249], [248], [246]
\\ $h_{4}:$   [212], [210]
\\ $h_{5}:$   [172], [171]
\\ $h_{7}:$   [9]
\item[268]
{\rm
Sq(1)[283]
+ Sq(1)[280]}
\\ $h_{0}:$   [283], [280]
\\ $h_{1}:$   [276]
\\ $h_{2}:$   [270], [269]
\\ $h_{3}:$   [251], [249], [248], [247], [246]
\\ $h_{5}:$   [172], [171]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/169]
\mb{14/169}
\begin{gl}
\item[279]
{\rm
Sq(3)[280]}
\item[280]
{\rm
Sq(3)[283]
+ Sq(0,1)[283]}
\\ $h_{3}:$   [256]
\item[281]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{3}:$   [258], [257], [256]
\\ $h_{4}:$   [223]
\item[282]
{\rm
Sq(1)[289]
+ Sq(1)[288]}
\\ $h_{0}:$   [289], [288]
\\ $h_{2}:$   [277], [276]
\\ $h_{3}:$   [259]
\\ $h_{5}:$   [178], [177]
\\ $h_{7}:$   [12]
\item[283]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{2}:$   [276]
\\ $h_{3}:$   [259]
\\ $h_{5}:$   [178], [177]
\item[284]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{2}:$   [279]
\\ $h_{3}:$   [260], [259], [257]
\\ $h_{4}:$   [225], [224]
\\ $h_{5}:$   [175]
\\ $h_{6}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/169]
\mb{13/169}
\begin{gl}
\item[287]
{\rm
Sq(1,1)[284]}
\\ $h_{3}:$   [269], [268]
\item[288]
{\rm
Sq(0,1)[288]}
\\ $h_{3}:$   [270], [269]
\\ $h_{7}:$   [11]
\item[289]
{\rm
Sq(0,1)[289]}
\\ $h_{3}:$   [269], [268]
\\ $h_{5}:$   [178], [177]
\item[290]
{\rm
Sq(0,1)[290]
+ Sq(3)[289]}
\\ $h_{3}:$   [270], [268]
\\ $h_{5}:$   [178], [177]
\item[291]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\\ $h_{2}:$   [284]
\\ $h_{3}:$   [272], [270]
\\ $h_{4}:$   [235], [234]
\\ $h_{6}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/169]
\mb{12/169}
\begin{gl}
\item[295]
{\rm
Sq(2)[307]}
\\ $h_{1}:$   [307]
\item[296]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{3}:$   [285], [284]
\\ $h_{4}:$   [247], [246]
\item[297]
{\rm
Sq(1)[311]}
\\ $h_{0}:$   [311]
\\ $h_{3}:$   [286]
\\ $h_{4}:$   [249], [248], [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/169]
\mb{11/169}
\begin{gl}
\item[309]
{\rm
Sq(1,1)[296]
+ Sq(1,1)[295]
+ Sq(1,1)[294]}
\\ $h_{3}:$   [281]
\item[310]
{\rm
Sq(3)[298]
+ Sq(0,1)[298]
+ Sq(3)[297]
+ Sq(0,1)[297]}
\\ $h_{3}:$   [280]
\item[311]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{3}:$   [282], [280]
\\ $h_{4}:$   [247], [245]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/169]
\mb{10/169}
\begin{gl}
\item[303]
{\rm
Sq(0,1)[266]}
\\ $h_{7}:$   [19]
\item[304]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{4}:$   [224]
\item[305]
{\rm
Sq(1)[272]
+ Sq(1)[270]}
\\ $h_{0}:$   [272], [270]
\\ $h_{3}:$   [252]
\\ $h_{5}:$   [176], [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/169]
\mb{9/169}
\begin{gl}
\item[270]
{\rm
Sq(3,1)[226]
+ Sq(3,1)[225]
+ Sq(3,1)[224]}
\\ $h_{3}:$   [218]
\\ $h_{4}:$   [194]
\\ $h_{5}:$   [154]
\item[271]
{\rm
Sq(3,1)[227]
+ Sq(6)[226]
+ Sq(0,2)[226]
+ Sq(6)[225]
+ Sq(3,1)[225]
+ Sq(0,2)[225]
+ Sq(3,1)[224]}
\\ $h_{4}:$   [194]
\item[272]
{\rm
Sq(1,1)[231]}
\\ $h_{3}:$   [218]
\\ $h_{4}:$   [194]
\item[273]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{1}:$   [235], [234]
\\ $h_{5}:$   [156], [154]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/169]
\mb{8/169}
\begin{gl}
\item[236]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{5}:$   [136]
\\ $h_{7}:$   [18]
\item[237]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{3}:$   [189], [188]
\\ $h_{4}:$   [169]
\\ $h_{5}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/169]
\mb{7/169}
\begin{gl}
\item[202]
{\rm
Sq(3)[165]}
\\ $h_{5}:$   [116]
\\ $h_{7}:$   [20]
\item[203]
{\rm
Sq(3)[166]
+ Sq(0,1)[166]}
\\ $h_{3}:$   [157]
\\ $h_{4}:$   [143]
\\ $h_{5}:$   [115]
\end{gl}
\end{bdl}



\dm{170}
\begin{bdl}
\item[86/170]
\mb{86/170}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/170]
\mb{81/170}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/170]
\mb{80/170}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/170]
\mb{79/170}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/170]
\mb{78/170}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/170]
\mb{77/170}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/170]
\mb{76/170}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/170]
\mb{73/170}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/170]
\mb{70/170}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/170]
\mb{67/170}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/170]
\mb{64/170}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/170]
\mb{63/170}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/170]
\mb{62/170}
\begin{gl}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [33]
\item[37]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/170]
\mb{61/170}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[36]}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/170]
\mb{60/170}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/170]
\mb{59/170}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/170]
\mb{58/170}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/170]
\mb{57/170}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/170]
\mb{56/170}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/170]
\mb{55/170}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[54]}
\item[53]
{\rm
Sq(0,1)[55]}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/170]
\mb{54/170}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/170]
\mb{53/170}
\begin{gl}
\item[59]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/170]
\mb{52/170}
\begin{gl}
\item[59]
{\rm
Sq(2,1)[59]}
\item[60]
{\rm
Sq(0,1)[62]}
\item[61]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/170]
\mb{51/170}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/170]
\mb{49/170}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(0,1)[76]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/170]
\mb{48/170}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/170]
\mb{47/170}
\begin{gl}
\item[85]
{\rm
Sq(3)[87]
+ Sq(0,1)[87]}
\item[86]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{1}:$   [88]
\\ $h_{2}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/170]
\mb{46/170}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[90]}
\item[91]
{\rm
Sq(0,1)[91]}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/170]
\mb{45/170}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/170]
\mb{44/170}
\begin{gl}
\item[104]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{2}:$   [107]
\\ $h_{3}:$   [93]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/170]
\mb{43/170}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[112]}
\item[114]
{\rm
Sq(0,1)[113]}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/170]
\mb{42/170}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[111]}
\item[119]
{\rm
Sq(0,1)[112]}
\item[120]
{\rm
Sq(0,1)[113]}
\item[121]
{\rm
Sq(2)[118]}
\\ $h_{1}:$   [118]
\item[122]
{\rm
Sq(1)[120]}
\\ $h_{0}:$   [120]
\\ $h_{3}:$   [100]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/170]
\mb{41/170}
\begin{gl}
\item[120]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/170]
\mb{40/170}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[122]}
\item[121]
{\rm
Sq(0,1)[123]}
\item[122]
{\rm
Sq(0,1)[124]}
\item[123]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/170]
\mb{39/170}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[127]}
\item[127]
{\rm
Sq(0,1)[128]}
\item[128]
{\rm
Sq(0,1)[129]}
\item[129]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/170]
\mb{38/170}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[132]}
\item[134]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/170]
\mb{37/170}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[139]}
\item[137]
{\rm
Sq(0,1)[140]}
\item[138]
{\rm
Sq(0,1)[141]}
\item[139]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/170]
\mb{36/170}
\begin{gl}
\item[144]
{\rm
Sq(3,1)[148]}
\item[145]
{\rm
Sq(0,1)[153]}
\item[146]
{\rm
Sq(0,1)[154]}
\item[147]
{\rm
Sq(0,1)[155]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/170]
\mb{35/170}
\begin{gl}
\item[160]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/170]
\mb{34/170}
\begin{gl}
\item[170]
{\rm
Sq(1,1)[164]
+ Sq(1,1)[163]}
\item[171]
{\rm
Sq(1,1)[166]
+ Sq(1,1)[165]}
\item[172]
{\rm
Sq(0,1)[167]}
\item[173]
{\rm
Sq(0,1)[168]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/170]
\mb{33/170}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[168]}
\item[173]
{\rm
Sq(0,1)[170]
+ Sq(0,1)[169]}
\item[174]
{\rm
Sq(0,1)[171]
+ Sq(3)[169]
+ Sq(3)[168]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/170]
\mb{32/170}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[175]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/170]
\mb{31/170}
\begin{gl}
\item[181]
{\rm
Sq(1,1)[178]}
\item[182]
{\rm
Sq(0,1)[181]}
\item[183]
{\rm
Sq(0,1)[182]}
\item[184]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]
+ Sq(3)[183]
+ Sq(3)[181]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/170]
\mb{30/170}
\begin{gl}
\item[187]
{\rm
Sq(0,1)[186]}
\item[188]
{\rm
Sq(0,1)[187]}
\item[189]
{\rm
Sq(3)[188]}
\\ $h_{2}:$   [181], [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/170]
\mb{29/170}
\begin{gl}
\item[195]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{1}:$   [194]
\\ $h_{2}:$   [187], [186]
\\ $h_{4}:$   [144]
\item[196]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [195]
\\ $h_{2}:$   [189], [188]
\\ $h_{3}:$   [174], [171], [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/170]
\mb{28/170}
\begin{gl}
\item[198]
{\rm
Sq(1,1)[195]
+ Sq(1,1)[194]
+ Sq(1,1)[193]}
\item[199]
{\rm
Sq(0,1)[196]}
\item[200]
{\rm
Sq(0,1)[197]}
\item[201]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{2}:$   [193]
\\ $h_{4}:$   [151]
\item[202]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{2}:$   [194]
\\ $h_{3}:$   [179], [178], [177]
\item[203]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{2}:$   [195], [194]
\\ $h_{3}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/170]
\mb{27/170}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[202]}
\item[203]
{\rm
Sq(0,1)[203]}
\item[204]
{\rm
Sq(0,1)[204]}
\item[205]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{3}:$   [187]
\item[206]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{3}:$   [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/170]
\mb{26/170}
\begin{gl}
\item[210]
{\rm
Sq(2)[208]}
\\ $h_{1}:$   [208]
\item[211]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{3}:$   [192], [191]
\item[212]
{\rm
Sq(1)[217]
+ Sq(1)[214]}
\\ $h_{0}:$   [217], [214]
\\ $h_{3}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/170]
\mb{25/170}
\begin{gl}
\item[214]
{\rm
Sq(1,1)[207]
+ Sq(1,1)[206]}
\item[215]
{\rm
Sq(0,1)[209]}
\item[216]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\item[217]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/170]
\mb{24/170}
\begin{gl}
\item[213]
{\rm
Sq(2,1)[209]}
\item[214]
{\rm
Sq(1,1)[212]}
\item[215]
{\rm
Sq(0,1)[214]}
\item[216]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\item[217]
{\rm
Sq(1)[221]
+ Sq(1)[219]}
\\ $h_{0}:$   [221], [219]
\\ $h_{1}:$   [217]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/170]
\mb{23/170}
\begin{gl}
\item[219]
{\rm
Sq(3,1)[215]}
\item[220]
{\rm
Sq(2,1)[217]}
\item[221]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/170]
\mb{22/170}
\begin{gl}
\item[228]
{\rm
Sq(3)[230]}
\\ $h_{7}:$   [2]
\item[229]
{\rm
Sq(3)[231]
+ Sq(0,1)[231]
+ Sq(0,1)[229]}
\item[230]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{3}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/170]
\mb{21/170}
\begin{gl}
\item[234]
{\rm
Sq(3)[227]}
\item[235]
{\rm
Sq(2)[233]
+ Sq(2)[231]}
\\ $h_{1}:$   [233], [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/170]
\mb{20/170}
\begin{gl}
\item[235]
{\rm
Sq(3)[235]}
\item[236]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{2}:$   [230]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/170]
\mb{19/170}
\begin{gl}
\item[238]
{\rm
Sq(3)[243]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/170]
\mb{18/170}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[246]}
\item[248]
{\rm
Sq(3)[246]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/170]
\mb{17/170}
\begin{gl}
\item[251]
{\rm
Sq(1,1)[251]}
\item[252]
{\rm
Sq(3)[252]
+ Sq(0,1)[252]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/170]
\mb{16/170}
\begin{gl}
\item[258]
{\rm
Sq(3)[262]
+ Sq(0,1)[262]
+ Sq(3)[261]
+ Sq(0,1)[261]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/170]
\mb{15/170}
\begin{gl}
\item[269]
{\rm
Sq(2)[279]}
\\ $h_{1}:$   [279]
\\ $h_{2}:$   [273]
\\ $h_{3}:$   [252]
\\ $h_{4}:$   [217], [216]
\\ $h_{5}:$   [173]
\\ $h_{6}:$   [81]
\item[270]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/170]
\mb{14/170}
\begin{gl}
\item[285]
{\rm
Sq(3)[286]
+ Sq(0,1)[286]
+ Sq(3)[285]
+ Sq(0,1)[285]}
\item[286]
{\rm
Sq(1)[296]
+ Sq(1)[294]}
\\ $h_{0}:$   [296], [294]
\\ $h_{1}:$   [290], [289], [288]
\\ $h_{2}:$   [283], [281], [280]
\\ $h_{7}:$   [13]
\item[287]
{\rm
Sq(1)[297]
+ Sq(1)[294]}
\\ $h_{0}:$   [297], [294]
\\ $h_{1}:$   [288], [287]
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [265]
\\ $h_{4}:$   [229], [227]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/170]
\mb{13/170}
\begin{gl}
\item[292]
{\rm
Sq(3)[292]
+ Sq(0,1)[292]
+ Sq(3)[291]
+ Sq(0,1)[291]}
\item[293]
{\rm
Sq(2)[295]}
\\ $h_{1}:$   [295]
\\ $h_{2}:$   [290]
\\ $h_{3}:$   [275], [274], [273]
\\ $h_{5}:$   [182]
\\ $h_{6}:$   [85]
\item[294]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{2}:$   [290], [288]
\\ $h_{4}:$   [237], [236]
\\ $h_{7}:$   [12]
\item[295]
{\rm
Sq(1)[300]
+ Sq(1)[298]}
\\ $h_{0}:$   [300], [298]
\\ $h_{4}:$   [237], [236]
\item[296]
{\rm
Sq(1)[301]
+ Sq(1)[298]}
\\ $h_{0}:$   [301], [298]
\\ $h_{4}:$   [237], [236]
\item[297]
{\rm
Sq(1)[302]}
\\ $h_{0}:$   [302]
\\ $h_{2}:$   [290]
\\ $h_{3}:$   [275]
\\ $h_{4}:$   [240], [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/170]
\mb{12/170}
\begin{gl}
\item[298]
{\rm
Sq(1,1)[305]
+ Sq(1,1)[304]}
\\ $h_{5}:$   [190], [189]
\item[299]
{\rm
Sq(3)[306]}
\\ $h_{7}:$   [11]
\item[300]
{\rm
Sq(0,1)[307]}
\\ $h_{5}:$   [190], [189]
\item[301]
{\rm
Sq(3)[307]}
\\ $h_{5}:$   [190], [189]
\item[302]
{\rm
Sq(1)[312]}
\\ $h_{0}:$   [312]
\\ $h_{4}:$   [250]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/170]
\mb{11/170}
\begin{gl}
\item[312]
{\rm
Sq(1,1)[297]}
\item[313]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\\ $h_{2}:$   [297]
\\ $h_{3}:$   [286], [284]
\\ $h_{4}:$   [252], [251]
\\ $h_{5}:$   [195]
\\ $h_{6}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/170]
\mb{10/170}
\begin{gl}
\item[306]
{\rm
Sq(1,1)[267]}
\item[307]
{\rm
Sq(2)[271]}
\\ $h_{1}:$   [271]
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [256]
\\ $h_{4}:$   [228]
\item[308]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{3}:$   [258], [256]
\\ $h_{4}:$   [227], [226]
\\ $h_{5}:$   [181], [178]
\\ $h_{6}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/170]
\mb{9/170}
\begin{gl}
\item[274]
{\rm
Sq(1)[239]
+ Sq(1)[238]}
\\ $h_{0}:$   [239], [238]
\\ $h_{3}:$   [222]
\\ $h_{5}:$   [158], [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/170]
\mb{8/170}
\begin{gl}
\item[238]
{\rm
Sq(1,1)[200]}
\\ $h_{5}:$   [137]
\item[239]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{3}:$   [191], [190]
\\ $h_{5}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/170]
\mb{7/170}
\begin{gl}
\item[204]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{5}:$   [117]
\item[205]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{3}:$   [158]
\\ $h_{4}:$   [144]
\\ $h_{5}:$   [118]
\\ $h_{6}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/170]
\mb{6/170}
\begin{gl}
\item[168]
{\rm
Sq(1,1)[121]}
\\ $h_{5}:$   [90]
\item[169]
{\rm
Sq(3)[123]
+ Sq(0,1)[123]}
\\ $h_{3}:$   [115]
\\ $h_{4}:$   [107]
\\ $h_{5}:$   [91]
\\ $h_{6}:$   [74]
\end{gl}
\end{bdl}



\dm{171}
\begin{bdl}
\item[87/171]
\mb{87/171}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/171]
\mb{86/171}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/171]
\mb{85/171}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/171]
\mb{77/171}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/171]
\mb{76/171}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/171]
\mb{75/171}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/171]
\mb{72/171}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/171]
\mb{69/171}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/171]
\mb{68/171}
\begin{gl}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/171]
\mb{67/171}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/171]
\mb{66/171}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/171]
\mb{63/171}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/171]
\mb{61/171}
\begin{gl}
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/171]
\mb{60/171}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/171]
\mb{59/171}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43], [42]
\\ $h_{4}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/171]
\mb{58/171}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/171]
\mb{57/171}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/171]
\mb{56/171}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/171]
\mb{55/171}
\begin{gl}
\item[55]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/171]
\mb{54/171}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[57]}
\item[59]
{\rm
Sq(0,1)[58]}
\item[60]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/171]
\mb{53/171}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]}
\item[61]
{\rm
Sq(2)[59]}
\\ $h_{1}:$   [59]
\item[62]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/171]
\mb{52/171}
\begin{gl}
\item[62]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\item[63]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\\ $h_{2}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/171]
\mb{51/171}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[71]}
\item[68]
{\rm
Sq(0,1)[72]}
\item[69]
{\rm
Sq(0,1)[73]}
\item[70]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{2}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/171]
\mb{50/171}
\begin{gl}
\item[74]
{\rm
Sq(1,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/171]
\mb{48/171}
\begin{gl}
\item[80]
{\rm
Sq(0,1)[81]}
\item[81]
{\rm
Sq(0,1)[82]}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(2)[85]}
\\ $h_{1}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/171]
\mb{47/171}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/171]
\mb{45/171}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[100]}
\item[99]
{\rm
Sq(0,1)[101]}
\item[100]
{\rm
Sq(0,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/171]
\mb{44/171}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[110]}
\item[106]
{\rm
Sq(0,1)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/171]
\mb{43/171}
\begin{gl}
\item[117]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{1}:$   [121]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [103]
\item[118]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{1}:$   [120]
\\ $h_{2}:$   [115]
\\ $h_{3}:$   [102], [99]
\\ $h_{4}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/171]
\mb{42/171}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[115]}
\item[124]
{\rm
Sq(0,1)[116]}
\item[125]
{\rm
Sq(0,1)[117]}
\item[126]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [114]
\\ $h_{3}:$   [102]
\item[127]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/171]
\mb{41/171}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[116]}
\item[122]
{\rm
Sq(0,1)[117]}
\item[123]
{\rm
Sq(0,1)[118]}
\item[124]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{2}:$   [115]
\\ $h_{3}:$   [106]
\item[125]
{\rm
Sq(1)[126]
+ Sq(1)[124]}
\\ $h_{0}:$   [126], [124]
\\ $h_{3}:$   [105]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/171]
\mb{40/171}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[125]}
\item[125]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{3}:$   [113]
\item[126]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\\ $h_{3}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/171]
\mb{39/171}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[130]}
\item[131]
{\rm
Sq(0,1)[131]}
\item[132]
{\rm
Sq(0,1)[132]}
\item[133]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\item[134]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/171]
\mb{38/171}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[133]}
\item[136]
{\rm
Sq(0,1)[134]}
\item[137]
{\rm
Sq(0,1)[135]}
\item[138]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\item[139]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/171]
\mb{37/171}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[142]}
\item[141]
{\rm
Sq(3)[143]
+ Sq(3)[142]}
\item[142]
{\rm
Sq(2)[144]}
\\ $h_{1}:$   [144]
\item[143]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/171]
\mb{36/171}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[157]}
\item[149]
{\rm
Sq(0,1)[158]}
\item[150]
{\rm
Sq(0,1)[159]}
\item[151]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/171]
\mb{35/171}
\begin{gl}
\item[161]
{\rm
Sq(1,1)[166]
+ Sq(1,1)[165]}
\item[162]
{\rm
Sq(0,1)[167]}
\item[163]
{\rm
Sq(0,1)[168]}
\item[164]
{\rm
Sq(0,1)[169]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/171]
\mb{34/171}
\begin{gl}
\item[174]
{\rm
Sq(0,1)[170]}
\item[175]
{\rm
Sq(1)[179]
+ Sq(1)[178]
+ Sq(1)[175]}
\\ $h_{0}:$   [179], [178], [175]
\\ $h_{2}:$   [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/171]
\mb{33/171}
\begin{gl}
\item[175]
{\rm
Sq(1,1)[171]
+ Sq(1,1)[169]}
\item[176]
{\rm
Sq(0,1)[173]
+ Sq(0,1)[172]}
\item[177]
{\rm
Sq(0,1)[174]}
\item[178]
{\rm
Sq(3)[175]
+ Sq(0,1)[175]
+ Sq(0,1)[172]}
\item[179]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [169], [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/171]
\mb{32/171}
\begin{gl}
\item[177]
{\rm
Sq(0,1)[177]}
\item[178]
{\rm
Sq(0,1)[178]}
\item[179]
{\rm
Sq(0,1)[179]
+ Sq(0,1)[176]}
\item[180]
{\rm
Sq(2)[184]}
\\ $h_{1}:$   [184]
\item[181]
{\rm
Sq(1)[186]
+ Sq(1)[185]}
\\ $h_{0}:$   [186], [185]
\\ $h_{4}:$   [136], [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/171]
\mb{31/171}
\begin{gl}
\item[185]
{\rm
Sq(1,1)[182]}
\item[186]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{4}:$   [143], [142], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/171]
\mb{30/171}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[190]}
\item[191]
{\rm
Sq(0,1)[191]}
\item[192]
{\rm
Sq(1)[199]
+ Sq(1)[198]}
\\ $h_{0}:$   [199], [198]
\\ $h_{4}:$   [144], [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/171]
\mb{29/171}
\begin{gl}
\item[197]
{\rm
Sq(0,1)[193]}
\item[198]
{\rm
Sq(3)[195]
+ Sq(0,1)[195]}
\item[199]
{\rm
Sq(1)[205]
+ Sq(1)[204]}
\\ $h_{0}:$   [205], [204]
\\ $h_{4}:$   [147], [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/171]
\mb{28/171}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[198]
+ Sq(1,1)[197]}
\item[205]
{\rm
Sq(1)[212]
+ Sq(1)[211]
+ Sq(1)[209]}
\\ $h_{0}:$   [212], [211], [209]
\\ $h_{4}:$   [157], [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/171]
\mb{27/171}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[206]}
\item[208]
{\rm
Sq(0,1)[207]}
\item[209]
{\rm
Sq(3)[209]
+ Sq(0,1)[209]
+ Sq(3)[208]
+ Sq(0,1)[208]}
\item[210]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{1}:$   [210]
\\ $h_{2}:$   [202]
\item[211]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{1}:$   [210]
\\ $h_{2}:$   [205]
\\ $h_{3}:$   [191]
\item[212]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\\ $h_{1}:$   [210]
\\ $h_{2}:$   [205]
\\ $h_{3}:$   [191]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/171]
\mb{26/171}
\begin{gl}
\item[213]
{\rm
Sq(0,1)[210]
+ Sq(0,1)[209]}
\item[214]
{\rm
Sq(0,1)[211]
+ Sq(0,1)[209]}
\item[215]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]
+ Sq(3)[209]
+ Sq(3)[208]}
\item[216]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{3}:$   [196]
\item[217]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{3}:$   [196]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/171]
\mb{25/171}
\begin{gl}
\item[218]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]}
\\ $h_{3}:$   [195]
\item[219]
{\rm
Sq(1)[221]
+ Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [221], [219], [218]
\\ $h_{1}:$   [214]
\\ $h_{3}:$   [199], [197], [196]
\item[220]
{\rm
Sq(1)[222]
+ Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [222], [219], [218]
\\ $h_{3}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/171]
\mb{24/171}
\begin{gl}
\item[218]
{\rm
Sq(3,1)[210]
+ Sq(3,1)[209]
+ Sq(3,1)[208]
+ Sq(0,2)[208]}
\item[219]
{\rm
Sq(3)[218]
+ Sq(0,1)[218]
+ Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(0,1)[215]}
\\ $h_{4}:$   [175], [174]
\item[220]
{\rm
Sq(2)[220]
+ Sq(2)[219]}
\\ $h_{1}:$   [220], [219]
\item[221]
{\rm
Sq(1)[224]
+ Sq(1)[223]
+ Sq(1)[222]}
\\ $h_{0}:$   [224], [223], [222]
\\ $h_{3}:$   [204], [203]
\\ $h_{4}:$   [175], [174]
\item[222]
{\rm
Sq(1)[225]
+ Sq(1)[223]
+ Sq(1)[222]}
\\ $h_{0}:$   [225], [223], [222]
\\ $h_{4}:$   [175], [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/171]
\mb{23/171}
\begin{gl}
\item[222]
{\rm
Sq(0,1)[226]}
\item[223]
{\rm
Sq(0,1)[227]}
\item[224]
{\rm
Sq(3)[227]
+ Sq(3)[226]}
\item[225]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/171]
\mb{22/171}
\begin{gl}
\item[231]
{\rm
Sq(3,1)[221]
+ Sq(3,1)[220]
+ Sq(0,2)[220]}
\item[232]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\item[233]
{\rm
Sq(1)[238]
+ Sq(1)[236]}
\\ $h_{0}:$   [238], [236]
\\ $h_{1}:$   [234]
\\ $h_{2}:$   [231]
\\ $h_{3}:$   [215]
\\ $h_{5}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/171]
\mb{21/171}
\begin{gl}
\item[236]
{\rm
Sq(2,1)[223]}
\item[237]
{\rm
Sq(1,1)[229]
+ Sq(1,1)[228]
+ Sq(1,1)[227]}
\item[238]
{\rm
Sq(1)[238]
+ Sq(1)[237]}
\\ $h_{0}:$   [238], [237]
\\ $h_{2}:$   [227]
\\ $h_{3}:$   [214]
\\ $h_{5}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/171]
\mb{20/171}
\begin{gl}
\item[237]
{\rm
Sq(2,1)[232]
+ Sq(5)[230]}
\item[238]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\item[239]
{\rm
Sq(1)[245]
+ Sq(1)[241]}
\\ $h_{0}:$   [245], [241]
\\ $h_{3}:$   [223], [221]
\\ $h_{6}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/171]
\mb{19/171}
\begin{gl}
\item[239]
{\rm
Sq(2,1)[240]}
\item[240]
{\rm
Sq(5)[242]
+ Sq(2,1)[242]
+ Sq(5)[240]}
\\ $h_{5}:$   [153]
\item[241]
{\rm
Sq(1,1)[243]}
\\ $h_{5}:$   [153]
\item[242]
{\rm
Sq(0,1)[245]}
\\ $h_{5}:$   [153]
\item[243]
{\rm
Sq(2)[248]
+ Sq(2)[247]}
\\ $h_{1}:$   [248], [247]
\item[244]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{2}:$   [244]
\\ $h_{5}:$   [153]
\\ $h_{7}:$   [7]
\item[245]
{\rm
Sq(1)[251]
+ Sq(1)[249]}
\\ $h_{0}:$   [251], [249]
\\ $h_{3}:$   [231]
\\ $h_{5}:$   [153]
\\ $h_{6}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/171]
\mb{18/171}
\begin{gl}
\item[249]
{\rm
Sq(1,1)[248]
+ Sq(1,1)[247]}
\item[250]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{2}:$   [247]
\\ $h_{7}:$   [8]
\item[251]
{\rm
Sq(1)[256]
+ Sq(1)[255]
+ Sq(1)[254]}
\\ $h_{0}:$   [256], [255], [254]
\\ $h_{3}:$   [236]
\\ $h_{6}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/171]
\mb{17/171}
\begin{gl}
\item[253]
{\rm
Sq(0,1)[255]}
\\ $h_{7}:$   [7]
\item[254]
{\rm
Sq(3)[257]
+ Sq(0,1)[257]
+ Sq(3)[256]}
\item[255]
{\rm
Sq(1)[260]
+ Sq(1)[259]}
\\ $h_{0}:$   [260], [259]
\item[256]
{\rm
Sq(1)[261]
+ Sq(1)[259]}
\\ $h_{0}:$   [261], [259]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/171]
\mb{16/171}
\begin{gl}
\item[259]
{\rm
Sq(0,1)[264]}
\item[260]
{\rm
Sq(3)[265]
+ Sq(0,1)[265]
+ Sq(3)[264]}
\item[261]
{\rm
Sq(3)[266]
+ Sq(0,1)[265]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/171]
\mb{15/171}
\begin{gl}
\item[271]
{\rm
Sq(1)[291]
+ Sq(1)[288]}
\\ $h_{0}:$   [291], [288]
\\ $h_{2}:$   [277], [276]
\\ $h_{3}:$   [261], [260], [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/171]
\mb{14/171}
\begin{gl}
\item[288]
{\rm
Sq(0,1)[290]}
\\ $h_{3}:$   [267]
\\ $h_{5}:$   [182]
\item[289]
{\rm
Sq(3)[290]
+ Sq(3)[289]
+ Sq(3)[287]}
\item[290]
{\rm
Sq(2)[292]}
\\ $h_{1}:$   [292]
\\ $h_{3}:$   [266]
\\ $h_{5}:$   [182]
\item[291]
{\rm
Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [299], [298]
\\ $h_{3}:$   [266]
\\ $h_{5}:$   [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/171]
\mb{13/171}
\begin{gl}
\item[298]
{\rm
Sq(5)[290]
+ Sq(2,1)[290]
+ Sq(2,1)[289]}
\item[299]
{\rm
Sq(1,1)[294]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/171]
\mb{12/171}
\begin{gl}
\item[303]
{\rm
Sq(4)[307]}
\\ $h_{2}:$   [307]
\\ $h_{4}:$   [254]
\\ $h_{5}:$   [194]
\\ $h_{6}:$   [91]
\item[304]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{1}:$   [312]
\\ $h_{3}:$   [292]
\item[305]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{3}:$   [293], [292]
\\ $h_{4}:$   [255], [254]
\\ $h_{5}:$   [194]
\\ $h_{6}:$   [91]
\item[306]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/171]
\mb{11/171}
\begin{gl}
\item[314]
{\rm
Sq(3,1)[296]}
\item[315]
{\rm
Sq(1,1)[299]}
\\ $h_{3}:$   [287]
\item[316]
{\rm
Sq(1,1)[300]}
\\ $h_{5}:$   [196]
\item[317]
{\rm
Sq(0,1)[303]}
\\ $h_{7}:$   [15]
\item[318]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/171]
\mb{9/171}
\begin{gl}
\item[275]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\\ $h_{3}:$   [224]
\item[276]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]}
\\ $h_{4}:$   [200]
\item[277]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{2}:$   [234]
\\ $h_{5}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/171]
\mb{8/171}
\begin{gl}
\item[240]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/171]
\mb{7/171}
\begin{gl}
\item[206]
{\rm
Sq(2)[168]}
\\ $h_{1}:$   [168]
\\ $h_{5}:$   [120]
\item[207]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [159]
\\ $h_{7}:$   [21]
\item[208]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{1}:$   [169]
\\ $h_{3}:$   [161], [160]
\\ $h_{4}:$   [145]
\\ $h_{5}:$   [122], [121]
\\ $h_{6}:$   [90], [89]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/171]
\mb{6/171}
\begin{gl}
\item[170]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{7}:$   [23]
\item[171]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{3}:$   [116]
\\ $h_{5}:$   [92]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/171]
\mb{5/171}
\begin{gl}
\item[124]
{\rm
Sq(5,1)[79]}
\\ $h_{7}:$   [22]
\item[125]
{\rm
Sq(8)[79]
+ Sq(2,2)[79]}
\\ $h_{3}:$   [79]
\\ $h_{5}:$   [65]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}



\dm{172}
\begin{bdl}
\item[82/172]
\mb{82/172}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/172]
\mb{81/172}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/172]
\mb{80/172}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/172]
\mb{74/172}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/172]
\mb{71/172}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/172]
\mb{70/172}
\begin{gl}
\item[19]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/172]
\mb{69/172}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/172]
\mb{68/172}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/172]
\mb{67/172}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/172]
\mb{66/172}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/172]
\mb{65/172}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\item[32]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/172]
\mb{64/172}
\begin{gl}
\item[32]
{\rm
Sq(3,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/172]
\mb{63/172}
\begin{gl}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/172]
\mb{62/172}
\begin{gl}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(0,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/172]
\mb{59/172}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/172]
\mb{58/172}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/172]
\mb{56/172}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/172]
\mb{55/172}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/172]
\mb{54/172}
\begin{gl}
\item[61]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[62]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/172]
\mb{53/172}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[60]}
\item[64]
{\rm
Sq(0,1)[61]}
\item[65]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{3}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/172]
\mb{52/172}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(1)[72]
+ Sq(1)[71]}
\\ $h_{0}:$   [72], [71]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/172]
\mb{51/172}
\begin{gl}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{1}:$   [74]
\\ $h_{2}:$   [71]
\\ $h_{3}:$   [65]
\item[72]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [74]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/172]
\mb{50/172}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/172]
\mb{49/172}
\begin{gl}
\item[79]
{\rm
Sq(1,1)[78]
+ Sq(1,1)[77]}
\item[80]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/172]
\mb{48/172}
\begin{gl}
\item[84]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/172]
\mb{47/172}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(0,1)[91]}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(1)[95]
+ Sq(1)[94]}
\\ $h_{0}:$   [95], [94]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/172]
\mb{46/172}
\begin{gl}
\item[94]
{\rm
Sq(1,1)[95]}
\item[95]
{\rm
Sq(0,1)[96]}
\item[96]
{\rm
Sq(0,1)[97]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/172]
\mb{44/172}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[113]}
\item[108]
{\rm
Sq(0,1)[114]}
\item[109]
{\rm
Sq(0,1)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/172]
\mb{43/172}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[118]}
\item[120]
{\rm
Sq(0,1)[119]}
\item[121]
{\rm
Sq(0,1)[120]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/172]
\mb{41/172}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[120]}
\item[127]
{\rm
Sq(0,1)[121]}
\item[128]
{\rm
Sq(0,1)[122]}
\item[129]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{1}:$   [124]
\\ $h_{2}:$   [119]
\\ $h_{3}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/172]
\mb{40/172}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[126]}
\item[128]
{\rm
Sq(0,1)[127]}
\item[129]
{\rm
Sq(0,1)[128]}
\item[130]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{2}:$   [125]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/172]
\mb{39/172}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[133]}
\item[136]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/172]
\mb{38/172}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[136]}
\item[141]
{\rm
Sq(0,1)[137]}
\item[142]
{\rm
Sq(0,1)[138]}
\item[143]
{\rm
Sq(2)[142]}
\\ $h_{1}:$   [142]
\item[144]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{3}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/172]
\mb{37/172}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[145]
+ Sq(0,1)[144]}
\item[145]
{\rm
Sq(0,1)[146]
+ Sq(0,1)[144]}
\item[146]
{\rm
Sq(0,1)[147]}
\item[147]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/172]
\mb{36/172}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[160]}
\item[153]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/172]
\mb{35/172}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[170]}
\item[166]
{\rm
Sq(0,1)[171]}
\item[167]
{\rm
Sq(3)[171]
+ Sq(3)[170]}
\item[168]
{\rm
Sq(0,1)[172]}
\item[169]
{\rm
Sq(0,1)[173]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/172]
\mb{34/172}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[172]}
\item[177]
{\rm
Sq(0,1)[173]}
\item[178]
{\rm
Sq(0,1)[174]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/172]
\mb{33/172}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[176]}
\item[181]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [175]
\item[182]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{1}:$   [180], [178]
\\ $h_{2}:$   [175]
\\ $h_{3}:$   [155]
\\ $h_{4}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/172]
\mb{32/172}
\begin{gl}
\item[182]
{\rm
Sq(0,1)[181]}
\item[183]
{\rm
Sq(0,1)[182]}
\item[184]
{\rm
Sq(0,1)[183]}
\item[185]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\\ $h_{2}:$   [177]
\item[186]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{2}:$   [177]
\\ $h_{4}:$   [141], [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/172]
\mb{31/172}
\begin{gl}
\item[187]
{\rm
Sq(1,1)[186]
+ Sq(1,1)[185]}
\item[188]
{\rm
Sq(0,1)[187]}
\item[189]
{\rm
Sq(0,1)[188]}
\item[190]
{\rm
Sq(1)[195]
+ Sq(1)[193]}
\\ $h_{0}:$   [195], [193]
\item[191]
{\rm
Sq(1)[197]
+ Sq(1)[193]}
\\ $h_{0}:$   [197], [193]
\\ $h_{4}:$   [146], [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/172]
\mb{30/172}
\begin{gl}
\item[193]
{\rm
Sq(2,1)[186]}
\item[194]
{\rm
Sq(1,1)[192]
+ Sq(1,1)[191]
+ Sq(1,1)[190]}
\item[195]
{\rm
Sq(1,1)[193]}
\item[196]
{\rm
Sq(2)[198]}
\\ $h_{1}:$   [198]
\item[197]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{4}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/172]
\mb{29/172}
\begin{gl}
\item[200]
{\rm
Sq(0,1)[199]}
\item[201]
{\rm
Sq(0,1)[200]
+ Sq(0,1)[198]}
\item[202]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{2}:$   [194]
\\ $h_{4}:$   [148]
\item[203]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{4}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/172]
\mb{28/172}
\begin{gl}
\item[206]
{\rm
Sq(0,1)[202]}
\item[207]
{\rm
Sq(0,1)[203]}
\item[208]
{\rm
Sq(0,1)[204]}
\item[209]
{\rm
Sq(1)[214]
+ Sq(1)[213]}
\\ $h_{0}:$   [214], [213]
\\ $h_{4}:$   [160], [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/172]
\mb{27/172}
\begin{gl}
\item[213]
{\rm
Sq(1,1)[209]
+ Sq(1,1)[207]}
\item[214]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{4}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/172]
\mb{26/172}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[215]}
\item[219]
{\rm
Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(3)[214]
+ Sq(0,1)[214]}
\item[220]
{\rm
Sq(1)[222]
+ Sq(1)[221]}
\\ $h_{0}:$   [222], [221]
\\ $h_{1}:$   [218]
\\ $h_{3}:$   [198]
\item[221]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\\ $h_{4}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/172]
\mb{25/172}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[212]}
\item[222]
{\rm
Sq(3)[214]}
\item[223]
{\rm
Sq(0,1)[215]
+ Sq(0,1)[214]}
\item[224]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{1}:$   [220]
\item[225]
{\rm
Sq(1)[225]}
\\ $h_{0}:$   [225]
\\ $h_{1}:$   [219]
\\ $h_{2}:$   [212]
\\ $h_{3}:$   [204], [201]
\\ $h_{4}:$   [171]
\item[226]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/172]
\mb{24/172}
\begin{gl}
\item[223]
{\rm
Sq(3)[220]
+ Sq(3)[219]
+ Sq(0,1)[219]}
\item[224]
{\rm
Sq(2)[224]
+ Sq(2)[223]
+ Sq(2)[222]}
\\ $h_{1}:$   [224], [223], [222]
\\ $h_{3}:$   [206], [205]
\item[225]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{2}:$   [215]
\\ $h_{4}:$   [178], [177]
\item[226]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/172]
\mb{23/172}
\begin{gl}
\item[226]
{\rm
Sq(3)[230]
+ Sq(0,1)[230]}
\\ $h_{3}:$   [214]
\\ $h_{4}:$   [190]
\item[227]
{\rm
Sq(1)[236]
+ Sq(1)[235]}
\\ $h_{0}:$   [236], [235]
\item[228]
{\rm
Sq(1)[237]
+ Sq(1)[235]}
\\ $h_{0}:$   [237], [235]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/172]
\mb{22/172}
\begin{gl}
\item[234]
{\rm
Sq(3,1)[226]
+ Sq(0,2)[226]
+ Sq(3,1)[225]
+ Sq(0,2)[225]}
\item[235]
{\rm
Sq(3,1)[228]
+ Sq(0,2)[225]
+ Sq(3,1)[224]}
\item[236]
{\rm
Sq(5)[231]
+ Sq(2,1)[231]}
\item[237]
{\rm
Sq(3)[234]}
\item[238]
{\rm
Sq(2)[236]}
\\ $h_{1}:$   [236]
\item[239]
{\rm
Sq(2)[237]}
\\ $h_{1}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/172]
\mb{21/172}
\begin{gl}
\item[239]
{\rm
Sq(5)[227]}
\item[240]
{\rm
Sq(0,1)[235]}
\\ $h_{5}:$   [148]
\item[241]
{\rm
Sq(3)[235]}
\\ $h_{4}:$   [191]
\\ $h_{5}:$   [148]
\item[242]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\\ $h_{4}:$   [191]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/172]
\mb{20/172}
\begin{gl}
\item[240]
{\rm
Sq(2)[241]
+ Sq(2)[240]}
\\ $h_{1}:$   [241], [240]
\item[241]
{\rm
Sq(1)[247]
+ Sq(1)[246]}
\\ $h_{0}:$   [247], [246]
\\ $h_{2}:$   [237]
\item[242]
{\rm
Sq(1)[248]
+ Sq(1)[246]}
\\ $h_{0}:$   [248], [246]
\\ $h_{2}:$   [237]
\item[243]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{1}:$   [239]
\\ $h_{3}:$   [224]
\item[244]
{\rm
Sq(1)[250]
+ Sq(1)[246]}
\\ $h_{0}:$   [250], [246]
\\ $h_{1}:$   [243]
\\ $h_{2}:$   [237]
\\ $h_{3}:$   [226], [225]
\\ $h_{4}:$   [199], [198]
\\ $h_{6}:$   [70], [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/172]
\mb{19/172}
\begin{gl}
\item[246]
{\rm
Sq(3,1)[242]
+ Sq(6)[240]
+ Sq(3,1)[240]}
\item[247]
{\rm
Sq(1,1)[245]}
\item[248]
{\rm
Sq(3)[248]
+ Sq(3)[247]}
\item[249]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\item[250]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{3}:$   [234], [233], [232]
\\ $h_{6}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/172]
\mb{18/172}
\begin{gl}
\item[252]
{\rm
Sq(6)[243]
+ Sq(0,2)[243]}
\item[253]
{\rm
Sq(2,1)[246]}
\item[254]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\item[255]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{3}:$   [239], [238], [237]
\\ $h_{6}:$   [79]
\item[256]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{1}:$   [253]
\\ $h_{2}:$   [249]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/172]
\mb{17/172}
\begin{gl}
\item[257]
{\rm
Sq(1,1)[257]}
\item[258]
{\rm
Sq(3)[258]}
\item[259]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\item[260]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{2}:$   [255]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/172]
\mb{16/172}
\begin{gl}
\item[262]
{\rm
Sq(1,1)[265]}
\item[263]
{\rm
Sq(1,1)[268]
+ Sq(1,1)[267]
+ Sq(1,1)[266]
+ Sq(1,1)[264]}
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/172]
\mb{15/172}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[285]}
\\ $h_{3}:$   [265], [264]
\\ $h_{6}:$   [84]
\item[273]
{\rm
Sq(3)[285]}
\\ $h_{3}:$   [265], [264]
\\ $h_{6}:$   [84]
\item[274]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{1}:$   [290], [289], [288]
\\ $h_{2}:$   [279]
\\ $h_{3}:$   [267], [265]
\\ $h_{4}:$   [224]
\\ $h_{6}:$   [84], [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/172]
\mb{14/172}
\begin{gl}
\item[292]
{\rm
Sq(0,1)[292]}
\\ $h_{3}:$   [273], [272]
\item[293]
{\rm
Sq(2)[299]
+ Sq(2)[298]}
\\ $h_{1}:$   [299], [298]
\\ $h_{3}:$   [273], [272]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/172]
\mb{13/172}
\begin{gl}
\item[300]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(0,1)[299]
+ Sq(3)[298]
+ Sq(0,1)[298]}
\\ $h_{7}:$   [13]
\item[301]
{\rm
Sq(0,1)[301]
+ Sq(0,1)[299]}
\\ $h_{3}:$   [280]
\\ $h_{5}:$   [190]
\\ $h_{7}:$   [13]
\item[302]
{\rm
Sq(3)[301]
+ Sq(0,1)[299]
+ Sq(3)[298]}
\\ $h_{7}:$   [13]
\item[303]
{\rm
Sq(1)[307]}
\\ $h_{0}:$   [307]
\\ $h_{3}:$   [282], [281], [280]
\\ $h_{5}:$   [190]
\\ $h_{6}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/172]
\mb{12/172}
\begin{gl}
\item[307]
{\rm
Sq(0,1)[312]}
\item[308]
{\rm
Sq(2)[316]}
\\ $h_{1}:$   [316]
\\ $h_{5}:$   [200], [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/172]
\mb{11/172}
\begin{gl}
\item[319]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{3}:$   [291]
\item[320]
{\rm
Sq(1)[314]
+ Sq(1)[313]
+ Sq(1)[312]
+ Sq(1)[310]}
\\ $h_{0}:$   [314], [313], [312], [310]
\\ $h_{5}:$   [206], [204], [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/172]
\mb{10/172}
\begin{gl}
\item[309]
{\rm
Sq(6)[267]
+ Sq(3,1)[267]
+ Sq(0,2)[267]}
\item[310]
{\rm
Sq(1,1)[271]}
\\ $h_{5}:$   [186], [185]
\item[311]
{\rm
Sq(1,1)[272]
+ Sq(1,1)[270]}
\item[312]
{\rm
Sq(3)[274]
+ Sq(0,1)[274]}
\\ $h_{5}:$   [186], [185]
\\ $h_{7}:$   [20]
\item[313]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{1}:$   [276]
\\ $h_{2}:$   [271]
\\ $h_{3}:$   [263]
\\ $h_{4}:$   [236], [234]
\\ $h_{6}:$   [105]
\item[314]
{\rm
Sq(1)[279]}
\\ $h_{0}:$   [279]
\\ $h_{1}:$   [276]
\\ $h_{2}:$   [271]
\\ $h_{3}:$   [263]
\\ $h_{4}:$   [236], [234]
\\ $h_{5}:$   [191], [187], [186]
\\ $h_{6}:$   [105]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/172]
\mb{9/172}
\begin{gl}
\item[278]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{4}:$   [202]
\item[279]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{4}:$   [202]
\\ $h_{5}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/172]
\mb{8/172}
\begin{gl}
\item[241]
{\rm
Sq(3)[204]
+ Sq(0,1)[204]}
\\ $h_{4}:$   [175]
\item[242]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]}
\\ $h_{4}:$   [175]
\item[243]
{\rm
Sq(2)[206]}
\\ $h_{1}:$   [206]
\\ $h_{3}:$   [196]
\\ $h_{4}:$   [175]
\\ $h_{5}:$   [145], [143]
\item[244]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{2}:$   [202]
\\ $h_{3}:$   [197]
\\ $h_{5}:$   [147], [146]
\\ $h_{7}:$   [19]
\item[245]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{4}:$   [175]
\\ $h_{5}:$   [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/172]
\mb{7/172}
\begin{gl}
\item[209]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{5}:$   [124], [123]
\\ $h_{7}:$   [22]
\item[210]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{5}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/172]
\mb{6/172}
\begin{gl}
\item[172]
{\rm
Sq(3,1)[122]
+ Sq(3,1)[121]}
\\ $h_{5}:$   [94], [93]
\\ $h_{7}:$   [24]
\item[173]
{\rm
Sq(2)[124]}
\\ $h_{1}:$   [124]
\\ $h_{3}:$   [117]
\\ $h_{7}:$   [25]
\item[174]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{5}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/172]
\mb{5/172}
\begin{gl}
\item[126]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\item[127]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{3}:$   [81]
\\ $h_{4}:$   [74]
\\ $h_{5}:$   [66]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/172]
\mb{4/172}
\begin{gl}
\item[84]
{\rm
Sq(13,4,1)[46]
+ Sq(7,6,1)[46]
+ Sq(4,7,1)[46]
+ Sq(12,2,2)[46]
+ Sq(9,3,2)[46]
+ Sq(11,0,3)[46]
+ Sq(8,1,3)[46]
+ Sq(5,2,3)[46]
+ Sq(5,4,0,1)[46]
+ Sq(2,5,0,1)[46]
+ Sq(1,3,1,1)[46]}
\item[85]
{\rm
Sq(8)[54]
+ Sq(5,1)[54]}
\\ $h_{3}:$   [54]
\\ $h_{4}:$   [50]
\\ $h_{5}:$   [46]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}



\dm{173}
\begin{bdl}
\item[81/173]
\mb{81/173}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/173]
\mb{80/173}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/173]
\mb{79/173}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/173]
\mb{76/173}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/173]
\mb{73/173}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/173]
\mb{70/173}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/173]
\mb{69/173}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/173]
\mb{68/173}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/173]
\mb{67/173}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/173]
\mb{66/173}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/173]
\mb{65/173}
\begin{gl}
\item[33]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[34]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/173]
\mb{64/173}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/173]
\mb{63/173}
\begin{gl}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/173]
\mb{62/173}
\begin{gl}
\item[40]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [39], [37]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/173]
\mb{61/173}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/173]
\mb{60/173}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\item[43]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/173]
\mb{59/173}
\begin{gl}
\item[49]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/173]
\mb{58/173}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/173]
\mb{57/173}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/173]
\mb{56/173}
\begin{gl}
\item[57]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\\ $h_{4}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/173]
\mb{55/173}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[58]}
\item[58]
{\rm
Sq(0,1)[59]}
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\\ $h_{4}:$   [39]
\item[60]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{4}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/173]
\mb{54/173}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[60]}
\item[64]
{\rm
Sq(1)[67]
+ Sq(1)[66]}
\\ $h_{0}:$   [67], [66]
\\ $h_{2}:$   [59]
\\ $h_{3}:$   [54]
\item[65]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/173]
\mb{53/173}
\begin{gl}
\item[66]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [59]
\item[67]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{3}:$   [53]
\item[68]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/173]
\mb{52/173}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[67]}
\item[67]
{\rm
Sq(0,1)[68]}
\item[68]
{\rm
Sq(0,1)[69]}
\item[69]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{3}:$   [59]
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/173]
\mb{51/173}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[75]}
\item[74]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\item[75]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/173]
\mb{50/173}
\begin{gl}
\item[80]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\item[81]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/173]
\mb{49/173}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[80]}
\item[82]
{\rm
Sq(3)[80]}
\item[83]
{\rm
Sq(0,1)[81]}
\item[84]
{\rm
Sq(0,1)[82]}
\item[85]
{\rm
Sq(3)[83]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/173]
\mb{48/173}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[87]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/173]
\mb{47/173}
\begin{gl}
\item[92]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{1}:$   [95], [94]
\\ $h_{2}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/173]
\mb{46/173}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[98]}
\item[98]
{\rm
Sq(0,1)[99]}
\item[99]
{\rm
Sq(0,1)[100]}
\item[100]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/173]
\mb{45/173}
\begin{gl}
\item[101]
{\rm
Sq(1,1)[104]}
\item[102]
{\rm
Sq(0,1)[105]}
\item[103]
{\rm
Sq(0,1)[106]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/173]
\mb{44/173}
\begin{gl}
\item[110]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/173]
\mb{43/173}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[123]}
\item[123]
{\rm
Sq(0,1)[124]}
\item[124]
{\rm
Sq(0,1)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/173]
\mb{42/173}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[121]}
\item[129]
{\rm
Sq(0,1)[122]}
\item[130]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/173]
\mb{41/173}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/173]
\mb{40/173}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(0,1)[131]}
\item[133]
{\rm
Sq(0,1)[132]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/173]
\mb{39/173}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[135]}
\item[138]
{\rm
Sq(0,1)[136]}
\item[139]
{\rm
Sq(0,1)[137]}
\item[140]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{1}:$   [143], [140]
\\ $h_{2}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/173]
\mb{38/173}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[140]}
\item[146]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{2}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/173]
\mb{37/173}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[148]}
\item[149]
{\rm
Sq(0,1)[149]}
\item[150]
{\rm
Sq(0,1)[150]}
\item[151]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{2}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/173]
\mb{36/173}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[161]}
\item[155]
{\rm
Sq(0,1)[162]}
\item[156]
{\rm
Sq(0,1)[163]}
\item[157]
{\rm
Sq(0,1)[164]}
\item[158]
{\rm
Sq(2)[167]
+ Sq(2)[166]
+ Sq(2)[165]}
\\ $h_{1}:$   [167], [166], [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/173]
\mb{35/173}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[174]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/173]
\mb{34/173}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[177]
+ Sq(0,1)[176]}
\item[180]
{\rm
Sq(0,1)[178]
+ Sq(0,1)[175]}
\item[181]
{\rm
Sq(3)[179]
+ Sq(0,1)[179]
+ Sq(3)[178]
+ Sq(0,1)[176]
+ Sq(3)[175]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/173]
\mb{33/173}
\begin{gl}
\item[183]
{\rm
Sq(0,1)[177]}
\item[184]
{\rm
Sq(0,1)[178]}
\item[185]
{\rm
Sq(0,1)[179]}
\item[186]
{\rm
Sq(3)[181]
+ Sq(0,1)[181]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/173]
\mb{32/173}
\begin{gl}
\item[187]
{\rm
Sq(0,1)[185]}
\item[188]
{\rm
Sq(1)[196]
+ Sq(1)[195]
+ Sq(1)[194]}
\\ $h_{0}:$   [196], [195], [194]
\\ $h_{3}:$   [169], [166]
\\ $h_{5}:$   [97], [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/173]
\mb{31/173}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[190]}
\item[193]
{\rm
Sq(0,1)[191]}
\item[194]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{1}:$   [196], [194]
\item[195]
{\rm
Sq(1)[201]
+ Sq(1)[198]}
\\ $h_{0}:$   [201], [198]
\\ $h_{1}:$   [195], [193]
\item[196]
{\rm
Sq(1)[203]
+ Sq(1)[198]}
\\ $h_{0}:$   [203], [198]
\\ $h_{1}:$   [196], [195], [194], [193]
\\ $h_{3}:$   [175], [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/173]
\mb{30/173}
\begin{gl}
\item[198]
{\rm
Sq(2,1)[190]}
\item[199]
{\rm
Sq(0,1)[197]}
\item[200]
{\rm
Sq(0,1)[198]}
\item[201]
{\rm
Sq(3)[198]}
\item[202]
{\rm
Sq(1)[206]
+ Sq(1)[205]}
\\ $h_{0}:$   [206], [205]
\\ $h_{3}:$   [178], [176]
\item[203]
{\rm
Sq(1)[207]
+ Sq(1)[205]}
\\ $h_{0}:$   [207], [205]
\\ $h_{3}:$   [178], [176]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/173]
\mb{29/173}
\begin{gl}
\item[204]
{\rm
Sq(0,1)[204]}
\item[205]
{\rm
Sq(1)[213]
+ Sq(1)[210]}
\\ $h_{0}:$   [213], [210]
\\ $h_{1}:$   [206]
\\ $h_{2}:$   [201]
\\ $h_{4}:$   [155], [154]
\item[206]
{\rm
Sq(1)[214]
+ Sq(1)[212]
+ Sq(1)[211]
+ Sq(1)[210]}
\\ $h_{0}:$   [214], [212], [211], [210]
\\ $h_{1}:$   [206]
\\ $h_{2}:$   [201]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [155], [154]
\item[207]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{1}:$   [206]
\\ $h_{2}:$   [201]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [155], [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/173]
\mb{28/173}
\begin{gl}
\item[210]
{\rm
Sq(0,1)[209]
+ Sq(0,1)[208]}
\item[211]
{\rm
Sq(3)[211]
+ Sq(0,1)[211]
+ Sq(3)[210]
+ Sq(0,1)[210]}
\item[212]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]
+ Sq(3)[210]
+ Sq(0,1)[210]
+ Sq(3)[209]}
\item[213]
{\rm
Sq(1)[218]
+ Sq(1)[217]
+ Sq(1)[215]}
\\ $h_{0}:$   [218], [217], [215]
\\ $h_{2}:$   [202]
\\ $h_{4}:$   [162]
\item[214]
{\rm
Sq(1)[219]
+ Sq(1)[217]
+ Sq(1)[216]}
\\ $h_{0}:$   [219], [217], [216]
\\ $h_{2}:$   [202]
\\ $h_{4}:$   [162]
\item[215]
{\rm
Sq(1)[220]
+ Sq(1)[216]}
\\ $h_{0}:$   [220], [216]
\\ $h_{2}:$   [202]
\\ $h_{4}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/173]
\mb{27/173}
\begin{gl}
\item[215]
{\rm
Sq(5)[209]
+ Sq(2,1)[209]
+ Sq(2,1)[206]}
\item[216]
{\rm
Sq(0,1)[215]
+ Sq(0,1)[214]}
\item[217]
{\rm
Sq(3)[215]
+ Sq(0,1)[213]}
\item[218]
{\rm
Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(0,1)[213]}
\item[219]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\item[220]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/173]
\mb{26/173}
\begin{gl}
\item[222]
{\rm
Sq(2,1)[212]
+ Sq(2,1)[211]
+ Sq(2,1)[208]}
\item[223]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/173]
\mb{25/173}
\begin{gl}
\item[227]
{\rm
Sq(3)[222]
+ Sq(0,1)[222]
+ Sq(3)[221]
+ Sq(0,1)[221]
+ Sq(0,1)[218]}
\item[228]
{\rm
Sq(1)[230]
+ Sq(1)[229]
+ Sq(1)[228]}
\\ $h_{0}:$   [230], [229], [228]
\item[229]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\\ $h_{1}:$   [224], [223]
\\ $h_{2}:$   [214], [213]
\\ $h_{3}:$   [205]
\\ $h_{4}:$   [176], [175]
\\ $h_{5}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/173]
\mb{24/173}
\begin{gl}
\item[227]
{\rm
Sq(0,1)[223]}
\item[228]
{\rm
Sq(3)[224]
+ Sq(3)[223]
+ Sq(3)[222]}
\item[229]
{\rm
Sq(3)[225]
+ Sq(0,1)[225]
+ Sq(3)[223]
+ Sq(3)[222]
+ Sq(0,1)[222]}
\item[230]
{\rm
Sq(1)[230]
+ Sq(1)[229]}
\\ $h_{0}:$   [230], [229]
\item[231]
{\rm
Sq(1)[231]
+ Sq(1)[229]}
\\ $h_{0}:$   [231], [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/173]
\mb{23/173}
\begin{gl}
\item[229]
{\rm
Sq(2,1)[227]}
\item[230]
{\rm
Sq(1,1)[230]}
\item[231]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]}
\item[232]
{\rm
Sq(2)[236]
+ Sq(2)[235]}
\\ $h_{1}:$   [236], [235]
\item[233]
{\rm
Sq(1)[242]
+ Sq(1)[240]}
\\ $h_{0}:$   [242], [240]
\\ $h_{2}:$   [228]
\\ $h_{7}:$   [3]
\item[234]
{\rm
Sq(1)[243]
+ Sq(1)[240]}
\\ $h_{0}:$   [243], [240]
\\ $h_{1}:$   [238], [237], [235]
\\ $h_{3}:$   [220], [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/173]
\mb{22/173}
\begin{gl}
\item[240]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]}
\item[241]
{\rm
Sq(2)[242]
+ Sq(2)[239]}
\\ $h_{1}:$   [242], [239]
\\ $h_{4}:$   [198], [197], [196], [195]
\item[242]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{7}:$   [3]
\item[243]
{\rm
Sq(1)[247]
+ Sq(1)[244]}
\\ $h_{0}:$   [247], [244]
\\ $h_{3}:$   [222], [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/173]
\mb{21/173}
\begin{gl}
\item[243]
{\rm
Sq(2,1)[233]
+ Sq(2,1)[231]}
\\ $h_{7}:$   [3]
\item[244]
{\rm
Sq(0,1)[237]}
\\ $h_{3}:$   [220]
\item[245]
{\rm
Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(3)[237]}
\item[246]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]
+ Sq(3)[237]}
\\ $h_{3}:$   [220]
\\ $h_{7}:$   [3]
\item[247]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\item[248]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\\ $h_{1}:$   [240]
\\ $h_{2}:$   [236], [235]
\\ $h_{3}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/173]
\mb{20/173}
\begin{gl}
\item[245]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]}
\item[246]
{\rm
Sq(3)[243]
+ Sq(3)[241]
+ Sq(0,1)[241]
+ Sq(3)[240]
+ Sq(0,1)[240]}
\item[247]
{\rm
Sq(3)[245]
+ Sq(0,1)[245]
+ Sq(3)[241]
+ Sq(0,1)[240]}
\item[248]
{\rm
Sq(1)[254]}
\\ $h_{0}:$   [254]
\\ $h_{2}:$   [238]
\item[249]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{2}:$   [238]
\\ $h_{3}:$   [229], [227]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/173]
\mb{19/173}
\begin{gl}
\item[251]
{\rm
Sq(3)[251]
+ Sq(0,1)[251]
+ Sq(3)[249]
+ Sq(0,1)[249]}
\item[252]
{\rm
Sq(2)[252]}
\\ $h_{1}:$   [252]
\item[253]
{\rm
Sq(2)[253]}
\\ $h_{1}:$   [253]
\item[254]
{\rm
Sq(1)[261]
+ Sq(1)[257]}
\\ $h_{0}:$   [261], [257]
\item[255]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{3}:$   [239]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/173]
\mb{18/173}
\begin{gl}
\item[257]
{\rm
Sq(7)[243]
+ Sq(4,1)[243]
+ Sq(1,2)[243]}
\item[258]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]}
\item[259]
{\rm
Sq(3)[256]
+ Sq(0,1)[256]
+ Sq(3)[254]}
\item[260]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\item[261]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\item[262]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{3}:$   [242], [241]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/173]
\mb{17/173}
\begin{gl}
\item[261]
{\rm
Sq(0,1)[260]
+ Sq(0,1)[259]}
\item[262]
{\rm
Sq(3)[260]
+ Sq(3)[259]}
\item[263]
{\rm
Sq(2)[262]}
\\ $h_{1}:$   [262]
\\ $h_{3}:$   [250]
\\ $h_{5}:$   [170]
\\ $h_{6}:$   [79], [77]
\item[264]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{3}:$   [249]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/173]
\mb{16/173}
\begin{gl}
\item[264]
{\rm
Sq(2,1)[266]
+ Sq(2,1)[265]
+ Sq(2,1)[264]}
\item[265]
{\rm
Sq(3)[271]
+ Sq(0,1)[271]}
\item[266]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/173]
\mb{15/173}
\begin{gl}
\item[275]
{\rm
Sq(3,1)[277]
+ Sq(3,1)[276]}
\item[276]
{\rm
Sq(1,1)[286]
+ Sq(1,1)[285]}
\\ $h_{7}:$   [10]
\item[277]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]
+ Sq(3)[288]
+ Sq(0,1)[288]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/173]
\mb{14/173}
\begin{gl}
\item[294]
{\rm
Sq(3)[298]
+ Sq(0,1)[298]}
\\ $h_{6}:$   [88]
\item[295]
{\rm
Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [305], [304]
\\ $h_{1}:$   [302], [300]
\\ $h_{2}:$   [296], [292]
\\ $h_{4}:$   [239]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/173]
\mb{13/173}
\begin{gl}
\item[304]
{\rm
Sq(4)[301]
+ Sq(1,1)[300]
+ Sq(4)[298]}
\\ $h_{2}:$   [301], [298]
\\ $h_{4}:$   [252]
\item[305]
{\rm
Sq(1,1)[302]
+ Sq(1,1)[298]}
\\ $h_{4}:$   [252]
\item[306]
{\rm
Sq(1)[311]
+ Sq(1)[310]}
\\ $h_{0}:$   [311], [310]
\\ $h_{2}:$   [302]
\\ $h_{3}:$   [286], [285], [284]
\\ $h_{4}:$   [251]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/173]
\mb{12/173}
\begin{gl}
\item[309]
{\rm
Sq(0,1)[317]
+ Sq(0,1)[314]}
\\ $h_{7}:$   [12]
\item[310]
{\rm
Sq(3)[318]
+ Sq(0,1)[316]
+ Sq(3)[315]
+ Sq(0,1)[315]
+ Sq(3)[314]
+ Sq(0,1)[314]}
\\ $h_{2}:$   [312]
\\ $h_{3}:$   [300], [299]
\\ $h_{5}:$   [203]
\item[311]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{5}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/173]
\mb{11/173}
\begin{gl}
\item[321]
{\rm
Sq(3,1)[302]
+ Sq(6)[301]
+ Sq(3,1)[301]
+ Sq(0,2)[301]
+ Sq(6)[299]
+ Sq(3,1)[299]
+ Sq(0,2)[299]}
\\ $h_{4}:$   [262]
\item[322]
{\rm
Sq(5)[304]
+ Sq(2,1)[304]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/173]
\mb{10/173}
\begin{gl}
\item[315]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]}
\item[316]
{\rm
Sq(1)[284]
+ Sq(1)[282]
+ Sq(1)[281]
+ Sq(1)[280]}
\\ $h_{0}:$   [284], [282], [281], [280]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/173]
\mb{9/173}
\begin{gl}
\item[280]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[238]}
\\ $h_{7}:$   [20]
\item[281]
{\rm
Sq(0,1)[240]}
\\ $h_{5}:$   [168]
\item[282]
{\rm
Sq(3)[240]}
\\ $h_{5}:$   [168]
\\ $h_{7}:$   [20]
\item[283]
{\rm
Sq(2)[242]
+ Sq(2)[241]}
\\ $h_{1}:$   [242], [241]
\\ $h_{3}:$   [231]
\\ $h_{5}:$   [169], [166]
\\ $h_{7}:$   [20]
\item[284]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/173]
\mb{8/173}
\begin{gl}
\item[246]
{\rm
Sq(3)[207]
+ Sq(0,1)[207]
+ Sq(3)[206]}
\\ $h_{7}:$   [20]
\item[247]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{2}:$   [204]
\\ $h_{3}:$   [199]
\\ $h_{4}:$   [178]
\\ $h_{5}:$   [148]
\item[248]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/173]
\mb{7/173}
\begin{gl}
\item[211]
{\rm
Sq(4)[168]}
\\ $h_{2}:$   [168]
\\ $h_{4}:$   [150]
\\ $h_{5}:$   [125]
\item[212]
{\rm
Sq(2)[172]}
\\ $h_{1}:$   [172]
\\ $h_{5}:$   [126]
\\ $h_{7}:$   [23]
\item[213]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/173]
\mb{6/173}
\begin{gl}
\item[175]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/173]
\mb{5/173}
\begin{gl}
\item[128]
{\rm
Sq(2)[84]}
\\ $h_{1}:$   [84]
\\ $h_{5}:$   [67]
\item[129]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/173]
\mb{4/173}
\begin{gl}
\item[86]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/173]
\mb{3/173}
\begin{gl}
\item[55]
{\rm
Sq(12,7,1)[25]
+ Sq(11,5,2)[25]
+ Sq(8,6,2)[25]
+ Sq(13,2,3)[25]
+ Sq(7,4,3)[25]
+ Sq(1,6,3)[25]
+ Sq(13,4,0,1)[25]
+ Sq(7,6,0,1)[25]
+ Sq(4,7,0,1)[25]
+ Sq(15,1,1,1)[25]
+ Sq(6,4,1,1)[25]
+ Sq(0,6,1,1)[25]
+ Sq(8,1,2,1)[25]
+ Sq(2,3,2,1)[25]
+ Sq(4,0,3,1)[25]
+ Sq(9,0,0,0,1)[25]}
\end{gl}
\end{bdl}



\dm{174}
\begin{bdl}
\item[86/174]
\mb{86/174}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/174]
\mb{85/174}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/174]
\mb{84/174}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/174]
\mb{83/174}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/174]
\mb{82/174}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/174]
\mb{81/174}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/174]
\mb{80/174}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/174]
\mb{79/174}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/174]
\mb{78/174}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/174]
\mb{75/174}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/174]
\mb{72/174}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/174]
\mb{71/174}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/174]
\mb{69/174}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/174]
\mb{68/174}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/174]
\mb{67/174}
\begin{gl}
\item[29]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/174]
\mb{66/174}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]}
\item[32]
{\rm
Sq(0,1)[31]}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/174]
\mb{63/174}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/174]
\mb{61/174}
\begin{gl}
\item[44]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/174]
\mb{60/174}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[47]}
\item[45]
{\rm
Sq(0,1)[48]}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{4}:$   [31], [30], [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/174]
\mb{59/174}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[55]}
\item[51]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [35], [34], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/174]
\mb{58/174}
\begin{gl}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{4}:$   [37], [36], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/174]
\mb{57/174}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[55]}
\item[61]
{\rm
Sq(0,1)[56]}
\item[62]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/174]
\mb{56/174}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\\ $h_{4}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/174]
\mb{55/174}
\begin{gl}
\item[61]
{\rm
Sq(3)[62]
+ Sq(0,1)[62]}
\item[62]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{4}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/174]
\mb{54/174}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[63]}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{4}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/174]
\mb{53/174}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[64]}
\item[70]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [66]
\\ $h_{2}:$   [62]
\item[71]
{\rm
Sq(1)[73]
+ Sq(1)[72]}
\\ $h_{0}:$   [73], [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/174]
\mb{52/174}
\begin{gl}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [67]
\item[72]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [70]
\item[73]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/174]
\mb{51/174}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [74]
\item[80]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{2}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/174]
\mb{50/174}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[79]}
\item[83]
{\rm
Sq(0,1)[80]}
\item[84]
{\rm
Sq(2)[82]
+ Sq(2)[81]}
\\ $h_{1}:$   [82], [81]
\item[85]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/174]
\mb{49/174}
\begin{gl}
\item[86]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/174]
\mb{48/174}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(0,1)[89]}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/174]
\mb{47/174}
\begin{gl}
\item[93]
{\rm
Sq(3)[94]}
\item[94]
{\rm
Sq(0,1)[95]}
\item[95]
{\rm
Sq(0,1)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/174]
\mb{45/174}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[107]}
\item[105]
{\rm
Sq(0,1)[108]}
\item[106]
{\rm
Sq(0,1)[109]}
\item[107]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{1}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/174]
\mb{44/174}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[119]}
\item[112]
{\rm
Sq(0,1)[120]}
\item[113]
{\rm
Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/174]
\mb{42/174}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[126]}
\item[132]
{\rm
Sq(0,1)[127]}
\item[133]
{\rm
Sq(0,1)[128]}
\item[134]
{\rm
Sq(2)[130]}
\\ $h_{1}:$   [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/174]
\mb{41/174}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[127]}
\item[132]
{\rm
Sq(0,1)[128]}
\item[133]
{\rm
Sq(0,1)[129]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/174]
\mb{40/174}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[135]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/174]
\mb{39/174}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[140]}
\item[142]
{\rm
Sq(0,1)[141]}
\item[143]
{\rm
Sq(0,1)[142]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/174]
\mb{38/174}
\begin{gl}
\item[147]
{\rm
Sq(0,1)[144]}
\item[148]
{\rm
Sq(0,1)[145]}
\item[149]
{\rm
Sq(0,1)[146]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/174]
\mb{37/174}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[152]}
\item[153]
{\rm
Sq(1)[160]
+ Sq(1)[159]}
\\ $h_{0}:$   [160], [159]
\\ $h_{1}:$   [158], [156]
\item[154]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{1}:$   [154]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/174]
\mb{36/174}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[165]}
\item[160]
{\rm
Sq(0,1)[166]}
\item[161]
{\rm
Sq(0,1)[168]}
\item[162]
{\rm
Sq(0,1)[169]}
\item[163]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/174]
\mb{35/174}
\begin{gl}
\item[171]
{\rm
Sq(1,1)[175]}
\item[172]
{\rm
Sq(0,1)[176]}
\item[173]
{\rm
Sq(0,1)[177]}
\item[174]
{\rm
Sq(0,1)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/174]
\mb{34/174}
\begin{gl}
\item[182]
{\rm
Sq(0,1)[180]}
\item[183]
{\rm
Sq(2)[186]
+ Sq(2)[183]}
\\ $h_{1}:$   [186], [183]
\item[184]
{\rm
Sq(1)[190]
+ Sq(1)[189]}
\\ $h_{0}:$   [190], [189]
\\ $h_{2}:$   [179], [178], [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/174]
\mb{33/174}
\begin{gl}
\item[187]
{\rm
Sq(0,1)[182]}
\item[188]
{\rm
Sq(0,1)[184]}
\item[189]
{\rm
Sq(3)[185]
+ Sq(0,1)[185]
+ Sq(0,1)[183]}
\item[190]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/174]
\mb{32/174}
\begin{gl}
\item[189]
{\rm
Sq(0,1)[187]}
\item[190]
{\rm
Sq(3)[187]}
\item[191]
{\rm
Sq(0,1)[188]}
\item[192]
{\rm
Sq(0,1)[189]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/174]
\mb{31/174}
\begin{gl}
\item[197]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{1}:$   [200]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/174]
\mb{30/174}
\begin{gl}
\item[204]
{\rm
Sq(0,1)[200]}
\item[205]
{\rm
Sq(0,1)[201]}
\item[206]
{\rm
Sq(1)[212]
+ Sq(1)[211]}
\\ $h_{0}:$   [212], [211]
\\ $h_{3}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/174]
\mb{29/174}
\begin{gl}
\item[208]
{\rm
Sq(0,1)[207]
+ Sq(3)[206]
+ Sq(0,1)[206]}
\item[209]
{\rm
Sq(0,1)[208]
+ Sq(3)[206]
+ Sq(0,1)[206]}
\item[210]
{\rm
Sq(2)[211]}
\\ $h_{1}:$   [211]
\item[211]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\item[212]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\\ $h_{3}:$   [189], [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/174]
\mb{28/174}
\begin{gl}
\item[216]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\item[217]
{\rm
Sq(1)[225]
+ Sq(1)[221]}
\\ $h_{0}:$   [225], [221]
\\ $h_{3}:$   [195], [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/174]
\mb{27/174}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[217]
+ Sq(1,1)[216]}
\item[222]
{\rm
Sq(0,1)[218]}
\item[223]
{\rm
Sq(2)[222]}
\\ $h_{1}:$   [222]
\item[224]
{\rm
Sq(1)[226]
+ Sq(1)[225]
+ Sq(1)[224]}
\\ $h_{0}:$   [226], [225], [224]
\item[225]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/174]
\mb{26/174}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[221]}
\item[225]
{\rm
Sq(0,1)[222]}
\item[226]
{\rm
Sq(3)[222]
+ Sq(3)[221]}
\item[227]
{\rm
Sq(0,1)[223]}
\item[228]
{\rm
Sq(3)[226]
+ Sq(0,1)[226]}
\item[229]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/174]
\mb{25/174}
\begin{gl}
\item[230]
{\rm
Sq(3)[224]
+ Sq(3)[223]
+ Sq(0,1)[223]}
\item[231]
{\rm
Sq(3)[226]
+ Sq(0,1)[226]
+ Sq(3)[223]}
\item[232]
{\rm
Sq(1)[235]
+ Sq(1)[234]
+ Sq(1)[232]}
\\ $h_{0}:$   [235], [234], [232]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/174]
\mb{24/174}
\begin{gl}
\item[232]
{\rm
Sq(3)[228]
+ Sq(0,1)[228]
+ Sq(3)[227]
+ Sq(0,1)[227]}
\item[233]
{\rm
Sq(2)[232]
+ Sq(2)[230]
+ Sq(2)[229]}
\\ $h_{1}:$   [232], [230], [229]
\\ $h_{4}:$   [188]
\item[234]
{\rm
Sq(1)[236]
+ Sq(1)[235]}
\\ $h_{0}:$   [236], [235]
\\ $h_{1}:$   [231], [229]
\\ $h_{3}:$   [212]
\\ $h_{4}:$   [188]
\item[235]
{\rm
Sq(1)[237]
+ Sq(1)[235]}
\\ $h_{0}:$   [237], [235]
\\ $h_{1}:$   [231], [229]
\\ $h_{3}:$   [212]
\\ $h_{4}:$   [188]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/174]
\mb{23/174}
\begin{gl}
\item[235]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]
+ Sq(3)[236]
+ Sq(0,1)[236]
+ Sq(0,1)[234]}
\item[236]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{3}:$   [221]
\item[237]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{3}:$   [221]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/174]
\mb{22/174}
\begin{gl}
\item[244]
{\rm
Sq(0,1)[239]}
\item[245]
{\rm
Sq(3)[241]
+ Sq(3)[240]
+ Sq(3)[239]}
\item[246]
{\rm
Sq(2)[243]}
\\ $h_{1}:$   [243]
\\ $h_{7}:$   [4]
\item[247]
{\rm
Sq(2)[245]
+ Sq(2)[244]}
\\ $h_{1}:$   [245], [244]
\\ $h_{2}:$   [236]
\\ $h_{3}:$   [227], [224]
\item[248]
{\rm
Sq(2)[246]
+ Sq(2)[244]}
\\ $h_{1}:$   [246], [244]
\\ $h_{7}:$   [4]
\item[249]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/174]
\mb{21/174}
\begin{gl}
\item[249]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[238]
+ Sq(1,1)[237]}
\item[250]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\item[251]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{1}:$   [245]
\\ $h_{3}:$   [226]
\item[252]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/174]
\mb{20/174}
\begin{gl}
\item[250]
{\rm
Sq(0,1)[248]
+ Sq(0,1)[247]
+ Sq(3)[246]}
\\ $h_{3}:$   [230]
\item[251]
{\rm
Sq(2)[251]}
\\ $h_{1}:$   [251]
\\ $h_{3}:$   [230]
\item[252]
{\rm
Sq(1)[257]
+ Sq(1)[256]}
\\ $h_{0}:$   [257], [256]
\\ $h_{1}:$   [253], [252]
\\ $h_{2}:$   [241]
\\ $h_{3}:$   [230]
\\ $h_{5}:$   [163]
\item[253]
{\rm
Sq(1)[261]
+ Sq(1)[256]}
\\ $h_{0}:$   [261], [256]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/174]
\mb{19/174}
\begin{gl}
\item[256]
{\rm
Sq(3)[252]
+ Sq(0,1)[252]}
\item[257]
{\rm
Sq(0,1)[253]}
\item[258]
{\rm
Sq(2)[257]}
\\ $h_{1}:$   [257]
\\ $h_{3}:$   [240]
\item[259]
{\rm
Sq(2)[258]}
\\ $h_{1}:$   [258]
\\ $h_{3}:$   [240]
\item[260]
{\rm
Sq(1)[264]
+ Sq(1)[263]}
\\ $h_{0}:$   [264], [263]
\\ $h_{2}:$   [250]
\\ $h_{7}:$   [9]
\item[261]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/174]
\mb{18/174}
\begin{gl}
\item[263]
{\rm
Sq(0,1)[257]}
\item[264]
{\rm
Sq(1)[266]
+ Sq(1)[265]}
\\ $h_{0}:$   [266], [265]
\\ $h_{2}:$   [253]
\\ $h_{7}:$   [11]
\item[265]
{\rm
Sq(1)[270]
+ Sq(1)[269]}
\\ $h_{0}:$   [270], [269]
\\ $h_{1}:$   [261]
\\ $h_{2}:$   [255]
\item[266]
{\rm
Sq(1)[272]
+ Sq(1)[271]}
\\ $h_{0}:$   [272], [271]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/174]
\mb{17/174}
\begin{gl}
\item[265]
{\rm
Sq(3)[262]}
\item[266]
{\rm
Sq(0,1)[263]
+ Sq(0,1)[262]}
\\ $h_{7}:$   [10]
\item[267]
{\rm
Sq(2)[264]}
\\ $h_{1}:$   [264]
\\ $h_{2}:$   [260], [259]
\item[268]
{\rm
Sq(2)[265]}
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [260], [259]
\item[269]
{\rm
Sq(1)[268]}
\\ $h_{0}:$   [268]
\item[270]
{\rm
Sq(1)[270]
+ Sq(1)[269]}
\\ $h_{0}:$   [270], [269]
\\ $h_{2}:$   [260], [259]
\item[271]
{\rm
Sq(1)[273]
+ Sq(1)[267]}
\\ $h_{0}:$   [273], [267]
\\ $h_{2}:$   [261], [259]
\\ $h_{3}:$   [251]
\item[272]
{\rm
Sq(1)[274]
+ Sq(1)[267]}
\\ $h_{0}:$   [274], [267]
\\ $h_{2}:$   [261], [259]
\\ $h_{3}:$   [251]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/174]
\mb{16/174}
\begin{gl}
\item[267]
{\rm
Sq(3,1)[265]
+ Sq(3,1)[264]
+ Sq(0,2)[264]}
\item[268]
{\rm
Sq(3,1)[266]
+ Sq(3,1)[264]}
\item[269]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]}
\item[270]
{\rm
Sq(3)[273]
+ Sq(0,1)[272]}
\item[271]
{\rm
Sq(2)[275]}
\\ $h_{1}:$   [275]
\\ $h_{3}:$   [260]
\\ $h_{6}:$   [82]
\item[272]
{\rm
Sq(2)[277]}
\\ $h_{1}:$   [277]
\item[273]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\item[274]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/174]
\mb{15/174}
\begin{gl}
\item[278]
{\rm
Sq(3)[293]
+ Sq(0,1)[292]}
\item[279]
{\rm
Sq(2)[294]}
\\ $h_{1}:$   [294]
\\ $h_{3}:$   [273]
\\ $h_{5}:$   [184]
\\ $h_{6}:$   [89], [88]
\item[280]
{\rm
Sq(1)[297]
+ Sq(1)[296]}
\\ $h_{0}:$   [297], [296]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/174]
\mb{14/174}
\begin{gl}
\item[296]
{\rm
Sq(5)[297]
+ Sq(2,1)[297]
+ Sq(5)[296]
+ Sq(2,1)[296]
+ Sq(2,1)[292]}
\item[297]
{\rm
Sq(3)[300]}
\\ $h_{7}:$   [15]
\item[298]
{\rm
Sq(0,1)[301]}
\\ $h_{2}:$   [299], [298]
\\ $h_{3}:$   [280]
\\ $h_{4}:$   [245]
\\ $h_{5}:$   [190]
\\ $h_{7}:$   [14]
\item[299]
{\rm
Sq(0,1)[302]}
\\ $h_{7}:$   [14]
\item[300]
{\rm
Sq(3)[302]}
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/174]
\mb{13/174}
\begin{gl}
\item[307]
{\rm
Sq(3)[307]
+ Sq(0,1)[307]}
\\ $h_{2}:$   [303]
\\ $h_{3}:$   [290]
\\ $h_{4}:$   [257]
\\ $h_{5}:$   [197]
\\ $h_{6}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/174]
\mb{12/174}
\begin{gl}
\item[312]
{\rm
Sq(1,1)[318]}
\item[313]
{\rm
Sq(3)[319]
+ Sq(0,1)[319]}
\\ $h_{2}:$   [314]
\\ $h_{3}:$   [303]
\\ $h_{4}:$   [272]
\item[314]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]}
\\ $h_{5}:$   [208]
\item[315]
{\rm
Sq(2)[322]}
\\ $h_{1}:$   [322]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/174]
\mb{11/174}
\begin{gl}
\item[323]
{\rm
Sq(3)[314]
+ Sq(0,1)[314]
+ Sq(3)[313]
+ Sq(0,1)[313]
+ Sq(3)[312]
+ Sq(3)[310]}
\\ $h_{7}:$   [16]
\item[324]
{\rm
Sq(2)[315]}
\\ $h_{1}:$   [315]
\item[325]
{\rm
Sq(1)[317]}
\\ $h_{0}:$   [317]
\\ $h_{3}:$   [298]
\\ $h_{4}:$   [269], [268]
\\ $h_{6}:$   [105]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/174]
\mb{10/174}
\begin{gl}
\item[317]
{\rm
Sq(1,1)[277]}
\\ $h_{3}:$   [267]
\\ $h_{6}:$   [109], [107]
\item[318]
{\rm
Sq(1)[288]
+ Sq(1)[286]
+ Sq(1)[285]}
\\ $h_{0}:$   [288], [286], [285]
\\ $h_{1}:$   [283], [282]
\\ $h_{2}:$   [277]
\\ $h_{3}:$   [268], [267]
\\ $h_{5}:$   [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/174]
\mb{9/174}
\begin{gl}
\item[285]
{\rm
Sq(3)[244]
+ Sq(0,1)[244]
+ Sq(0,1)[242]
+ Sq(0,1)[241]}
\\ $h_{5}:$   [173]
\\ $h_{7}:$   [21]
\item[286]
{\rm
Sq(3)[245]
+ Sq(0,1)[245]
+ Sq(3)[242]
+ Sq(3)[241]}
\\ $h_{2}:$   [240]
\\ $h_{5}:$   [172]
\\ $h_{6}:$   [104]
\item[287]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\\ $h_{2}:$   [240]
\\ $h_{5}:$   [172]
\\ $h_{6}:$   [104]
\\ $h_{7}:$   [22]
\item[288]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{5}:$   [173], [172]
\\ $h_{6}:$   [104]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/174]
\mb{8/174}
\begin{gl}
\item[249]
{\rm
Sq(2)[212]}
\\ $h_{1}:$   [212]
\\ $h_{3}:$   [200]
\\ $h_{4}:$   [181]
\\ $h_{5}:$   [152]
\\ $h_{7}:$   [21]
\item[250]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/174]
\mb{7/174}
\begin{gl}
\item[214]
{\rm
Sq(3)[172]}
\item[215]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{2}:$   [170]
\\ $h_{3}:$   [166]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/174]
\mb{6/174}
\begin{gl}
\item[176]
{\rm
Sq(4)[124]}
\\ $h_{2}:$   [124]
\\ $h_{3}:$   [121]
\\ $h_{7}:$   [26]
\item[177]
{\rm
Sq(2)[128]}
\\ $h_{1}:$   [128]
\\ $h_{5}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/174]
\mb{4/174}
\begin{gl}
\item[87]
{\rm
Sq(2)[55]}
\\ $h_{1}:$   [55]
\end{gl}
\end{bdl}



\dm{175}
\begin{bdl}
\item[88/175]
\mb{88/175}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/175]
\mb{87/175}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/175]
\mb{86/175}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/175]
\mb{85/175}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/175]
\mb{84/175}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/175]
\mb{83/175}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]
+ Sq(1)[9]}
\\ $h_{0}:$   [10], [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/175]
\mb{82/175}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/175]
\mb{81/175}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/175]
\mb{80/175}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/175]
\mb{79/175}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/175]
\mb{78/175}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/175]
\mb{77/175}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/175]
\mb{74/175}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/175]
\mb{72/175}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/175]
\mb{71/175}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/175]
\mb{68/175}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/175]
\mb{67/175}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [28]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [33], [31]
\\ $h_{2}:$   [29], [28]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/175]
\mb{66/175}
\begin{gl}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/175]
\mb{65/175}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[33]}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/175]
\mb{64/175}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/175]
\mb{63/175}
\begin{gl}
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/175]
\mb{62/175}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[41]}
\item[43]
{\rm
Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/175]
\mb{61/175}
\begin{gl}
\item[46]
{\rm
Sq(3)[42]
+ Sq(3)[41]
+ Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/175]
\mb{59/175}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[56]}
\item[53]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/175]
\mb{58/175}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/175]
\mb{56/175}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[57]}
\item[61]
{\rm
Sq(0,1)[58]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/175]
\mb{55/175}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/175]
\mb{53/175}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[67]}
\item[73]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/175]
\mb{52/175}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[73]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/175]
\mb{51/175}
\begin{gl}
\item[81]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [76]
\\ $h_{3}:$   [69]
\item[82]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/175]
\mb{50/175}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[81]}
\item[87]
{\rm
Sq(0,1)[83]}
\item[88]
{\rm
Sq(0,1)[84]}
\item[89]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/175]
\mb{49/175}
\begin{gl}
\item[87]
{\rm
Sq(1,1)[84]}
\item[88]
{\rm
Sq(0,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/175]
\mb{48/175}
\begin{gl}
\item[90]
{\rm
Sq(2)[94]
+ Sq(2)[93]}
\\ $h_{1}:$   [94], [93]
\item[91]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [91]
\\ $h_{4}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/175]
\mb{47/175}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\item[98]
{\rm
Sq(0,1)[99]}
\item[99]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [95], [94]
\\ $h_{4}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/175]
\mb{46/175}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[101]}
\item[102]
{\rm
Sq(0,1)[102]}
\item[103]
{\rm
Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/175]
\mb{44/175}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[122]}
\item[115]
{\rm
Sq(0,1)[123]}
\item[116]
{\rm
Sq(0,1)[124]}
\item[117]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{3}:$   [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/175]
\mb{43/175}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[128]}
\item[126]
{\rm
Sq(0,1)[129]}
\item[127]
{\rm
Sq(0,1)[130]}
\item[128]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{1}:$   [134]
\item[129]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{3}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/175]
\mb{42/175}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[130]}
\item[136]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{3}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/175]
\mb{41/175}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[131]}
\item[135]
{\rm
Sq(0,1)[132]}
\item[136]
{\rm
Sq(0,1)[133]}
\item[137]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{3}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/175]
\mb{40/175}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[137]}
\item[136]
{\rm
Sq(0,1)[138]}
\item[137]
{\rm
Sq(0,1)[139]}
\item[138]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/175]
\mb{39/175}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[145]}
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/175]
\mb{38/175}
\begin{gl}
\item[150]
{\rm
Sq(2,1)[141]}
\item[151]
{\rm
Sq(0,1)[148]}
\item[152]
{\rm
Sq(0,1)[149]}
\item[153]
{\rm
Sq(0,1)[150]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/175]
\mb{37/175}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[155]
+ Sq(0,1)[154]}
\item[156]
{\rm
Sq(0,1)[156]}
\item[157]
{\rm
Sq(0,1)[157]
+ Sq(0,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/175]
\mb{36/175}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[170]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/175]
\mb{35/175}
\begin{gl}
\item[175]
{\rm
Sq(1,1)[178]
+ Sq(1,1)[176]}
\item[176]
{\rm
Sq(0,1)[179]}
\item[177]
{\rm
Sq(0,1)[180]}
\item[178]
{\rm
Sq(0,1)[181]}
\item[179]
{\rm
Sq(1)[188]
+ Sq(1)[185]}
\\ $h_{0}:$   [188], [185]
\\ $h_{1}:$   [183]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/175]
\mb{34/175}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[183]}
\item[186]
{\rm
Sq(0,1)[185]
+ Sq(0,1)[184]}
\item[187]
{\rm
Sq(3)[186]
+ Sq(0,1)[184]
+ Sq(3)[183]}
\item[188]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/175]
\mb{33/175}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[187]}
\item[192]
{\rm
Sq(3)[188]
+ Sq(0,1)[188]}
\item[193]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\item[194]
{\rm
Sq(1)[197]
+ Sq(1)[193]}
\\ $h_{0}:$   [197], [193]
\\ $h_{1}:$   [190]
\\ $h_{2}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/175]
\mb{32/175}
\begin{gl}
\item[193]
{\rm
Sq(2,1)[185]}
\item[194]
{\rm
Sq(1,1)[191]
+ Sq(1,1)[190]
+ Sq(1,1)[189]}
\item[195]
{\rm
Sq(0,1)[192]}
\item[196]
{\rm
Sq(0,1)[193]}
\item[197]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\\ $h_{2}:$   [187]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/175]
\mb{31/175}
\begin{gl}
\item[198]
{\rm
Sq(3)[200]
+ Sq(0,1)[199]}
\item[199]
{\rm
Sq(0,1)[201]
+ Sq(0,1)[198]}
\item[200]
{\rm
Sq(3)[203]
+ Sq(0,1)[203]
+ Sq(3)[201]
+ Sq(0,1)[200]
+ Sq(0,1)[199]}
\item[201]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{2}:$   [195], [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/175]
\mb{30/175}
\begin{gl}
\item[207]
{\rm
Sq(1,1)[203]
+ Sq(1,1)[202]
+ Sq(1,1)[200]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/175]
\mb{29/175}
\begin{gl}
\item[213]
{\rm
Sq(1,1)[206]}
\item[214]
{\rm
Sq(3)[211]
+ Sq(0,1)[210]}
\item[215]
{\rm
Sq(0,1)[212]
+ Sq(0,1)[211]}
\item[216]
{\rm
Sq(3)[215]
+ Sq(0,1)[215]
+ Sq(3)[214]
+ Sq(0,1)[214]
+ Sq(3)[213]
+ Sq(0,1)[213]
+ Sq(3)[212]
+ Sq(0,1)[210]}
\item[217]
{\rm
Sq(1)[222]
+ Sq(1)[219]}
\\ $h_{0}:$   [222], [219]
\\ $h_{2}:$   [206]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/175]
\mb{28/175}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[216]}
\item[219]
{\rm
Sq(3)[218]
+ Sq(0,1)[218]
+ Sq(3)[217]
+ Sq(3)[215]}
\item[220]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]
+ Sq(0,1)[218]
+ Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[216]}
\item[221]
{\rm
Sq(2)[223]}
\\ $h_{1}:$   [223]
\item[222]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{3}:$   [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/175]
\mb{27/175}
\begin{gl}
\item[226]
{\rm
Sq(2)[226]
+ Sq(2)[225]
+ Sq(2)[224]}
\\ $h_{1}:$   [226], [225], [224]
\\ $h_{4}:$   [176]
\item[227]
{\rm
Sq(1)[233]
+ Sq(1)[230]}
\\ $h_{0}:$   [233], [230]
\\ $h_{3}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/175]
\mb{26/175}
\begin{gl}
\item[230]
{\rm
Sq(1,1)[226]
+ Sq(1,1)[222]}
\item[231]
{\rm
Sq(0,1)[227]}
\item[232]
{\rm
Sq(2)[231]
+ Sq(2)[230]}
\\ $h_{1}:$   [231], [230]
\\ $h_{2}:$   [222], [221]
\item[233]
{\rm
Sq(1)[235]
+ Sq(1)[234]}
\\ $h_{0}:$   [235], [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/175]
\mb{25/175}
\begin{gl}
\item[233]
{\rm
Sq(3)[230]
+ Sq(0,1)[230]
+ Sq(3)[229]
+ Sq(3)[228]
+ Sq(0,1)[228]}
\item[234]
{\rm
Sq(3)[231]
+ Sq(0,1)[231]}
\item[235]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\item[236]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{1}:$   [233]
\\ $h_{2}:$   [225]
\\ $h_{3}:$   [211], [210]
\\ $h_{4}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/175]
\mb{24/175}
\begin{gl}
\item[236]
{\rm
Sq(3)[231]
+ Sq(0,1)[231]
+ Sq(3)[230]
+ Sq(0,1)[230]}
\item[237]
{\rm
Sq(3)[233]
+ Sq(0,1)[233]
+ Sq(3)[229]
+ Sq(0,1)[229]}
\\ $h_{7}:$   [3]
\item[238]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\item[239]
{\rm
Sq(1)[240]
+ Sq(1)[239]}
\\ $h_{0}:$   [240], [239]
\\ $h_{2}:$   [227]
\\ $h_{4}:$   [191]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/175]
\mb{23/175}
\begin{gl}
\item[238]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[237]
+ Sq(1,1)[236]
+ Sq(1,1)[235]
+ Sq(1,1)[234]}
\item[239]
{\rm
Sq(0,1)[240]}
\item[240]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]
+ Sq(3)[241]
+ Sq(3)[240]}
\\ $h_{2}:$   [236], [235]
\item[241]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\\ $h_{3}:$   [224]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/175]
\mb{22/175}
\begin{gl}
\item[250]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{3}:$   [231]
\item[251]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{1}:$   [250]
\\ $h_{2}:$   [241]
\\ $h_{4}:$   [203]
\\ $h_{5}:$   [154], [153], [152], [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/175]
\mb{21/175}
\begin{gl}
\item[253]
{\rm
Sq(3)[245]}
\\ $h_{3}:$   [227]
\item[254]
{\rm
Sq(3)[246]
+ Sq(0,1)[246]}
\\ $h_{5}:$   [157]
\item[255]
{\rm
Sq(3)[248]
+ Sq(0,1)[248]
+ Sq(0,1)[246]
+ Sq(0,1)[245]}
\\ $h_{5}:$   [157]
\item[256]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{1}:$   [251], [250]
\\ $h_{2}:$   [242], [241]
\\ $h_{3}:$   [229]
\\ $h_{5}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/175]
\mb{20/175}
\begin{gl}
\item[254]
{\rm
Sq(2)[257]
+ Sq(2)[256]}
\\ $h_{1}:$   [257], [256]
\\ $h_{3}:$   [235]
\\ $h_{4}:$   [210]
\item[255]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{2}:$   [248], [247]
\\ $h_{3}:$   [235]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/175]
\mb{19/175}
\begin{gl}
\item[262]
{\rm
Sq(3)[262]
+ Sq(0,1)[262]
+ Sq(3)[261]
+ Sq(0,1)[261]
+ Sq(0,1)[259]
+ Sq(3)[258]
+ Sq(0,1)[258]
+ Sq(3)[257]}
\item[263]
{\rm
Sq(1)[269]
+ Sq(1)[268]}
\\ $h_{0}:$   [269], [268]
\item[264]
{\rm
Sq(1)[270]
+ Sq(1)[268]}
\\ $h_{0}:$   [270], [268]
\item[265]
{\rm
Sq(1)[271]
+ Sq(1)[267]}
\\ $h_{0}:$   [271], [267]
\\ $h_{1}:$   [263]
\\ $h_{2}:$   [254]
\\ $h_{4}:$   [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/175]
\mb{18/175}
\begin{gl}
\item[267]
{\rm
Sq(4)[257]
+ Sq(1,1)[257]}
\\ $h_{2}:$   [257]
\item[268]
{\rm
Sq(0,1)[261]}
\item[269]
{\rm
Sq(3)[261]}
\item[270]
{\rm
Sq(0,1)[262]}
\item[271]
{\rm
Sq(3)[262]}
\item[272]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{1}:$   [266], [265]
\\ $h_{2}:$   [260]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/175]
\mb{17/175}
\begin{gl}
\item[273]
{\rm
Sq(2)[269]
+ Sq(2)[267]}
\\ $h_{1}:$   [269], [267]
\\ $h_{2}:$   [262]
\\ $h_{3}:$   [252]
\\ $h_{5}:$   [175]
\\ $h_{6}:$   [85]
\item[274]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{2}:$   [263]
\\ $h_{7}:$   [12]
\item[275]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{1}:$   [272], [268]
\item[276]
{\rm
Sq(1)[279]
+ Sq(1)[275]}
\\ $h_{0}:$   [279], [275]
\\ $h_{1}:$   [268]
\\ $h_{2}:$   [262]
\\ $h_{3}:$   [252]
\\ $h_{5}:$   [175]
\\ $h_{6}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/175]
\mb{16/175}
\begin{gl}
\item[275]
{\rm
Sq(3)[275]}
\\ $h_{2}:$   [273], [272]
\\ $h_{4}:$   [230], [229]
\item[276]
{\rm
Sq(3)[276]}
\\ $h_{7}:$   [10]
\item[277]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]}
\item[278]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\item[279]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{2}:$   [273], [272]
\\ $h_{4}:$   [230], [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/175]
\mb{15/175}
\begin{gl}
\item[281]
{\rm
Sq(5)[291]
+ Sq(2,1)[291]
+ Sq(2,1)[290]
+ Sq(5)[289]
+ Sq(2,1)[289]
+ Sq(5)[288]}
\item[282]
{\rm
Sq(1,1)[292]}
\item[283]
{\rm
Sq(1,1)[293]}
\item[284]
{\rm
Sq(3)[294]}
\item[285]
{\rm
Sq(2)[299]
+ Sq(2)[297]
+ Sq(2)[296]}
\\ $h_{1}:$   [299], [297], [296]
\\ $h_{7}:$   [12]
\item[286]
{\rm
Sq(2)[300]
+ Sq(2)[297]}
\\ $h_{1}:$   [300], [297]
\item[287]
{\rm
Sq(1)[302]
+ Sq(1)[301]}
\\ $h_{0}:$   [302], [301]
\\ $h_{3}:$   [277], [276]
\\ $h_{6}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/175]
\mb{14/175}
\begin{gl}
\item[301]
{\rm
Sq(5)[299]
+ Sq(2,1)[299]}
\item[302]
{\rm
Sq(3)[305]
+ Sq(0,1)[305]
+ Sq(3)[304]
+ Sq(0,1)[304]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/175]
\mb{13/175}
\begin{gl}
\item[308]
{\rm
Sq(1,1)[307]}
\item[309]
{\rm
Sq(0,1)[309]}
\\ $h_{7}:$   [14]
\item[310]
{\rm
Sq(2)[314]}
\\ $h_{1}:$   [314]
\\ $h_{5}:$   [202], [200]
\item[311]
{\rm
Sq(2)[315]
+ Sq(2)[312]}
\\ $h_{1}:$   [315], [312]
\\ $h_{2}:$   [307]
\\ $h_{3}:$   [291]
\\ $h_{5}:$   [200]
\item[312]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\\ $h_{3}:$   [294], [292]
\\ $h_{5}:$   [200]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/175]
\mb{12/175}
\begin{gl}
\item[316]
{\rm
Sq(1,1)[320]
+ Sq(1,1)[319]}
\\ $h_{3}:$   [307]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/175]
\mb{11/175}
\begin{gl}
\item[326]
{\rm
Sq(4)[309]}
\\ $h_{2}:$   [309]
\\ $h_{3}:$   [299]
\\ $h_{4}:$   [275], [272]
\item[327]
{\rm
Sq(3)[316]
+ Sq(0,1)[316]
+ Sq(3)[315]
+ Sq(0,1)[315]}
\item[328]
{\rm
Sq(2)[317]}
\\ $h_{1}:$   [317]
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [301], [300], [299]
\\ $h_{4}:$   [272]
\\ $h_{5}:$   [215]
\\ $h_{6}:$   [108], [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/175]
\mb{10/175}
\begin{gl}
\item[319]
{\rm
Sq(2)[285]}
\\ $h_{1}:$   [285]
\\ $h_{5}:$   [201]
\\ $h_{7}:$   [21]
\item[320]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{1}:$   [287], [286]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/175]
\mb{9/175}
\begin{gl}
\item[289]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/175]
\mb{8/175}
\begin{gl}
\item[251]
{\rm
Sq(1,1)[210]}
\\ $h_{7}:$   [22]
\item[252]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{1}:$   [214]
\\ $h_{7}:$   [22]
\item[253]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\\ $h_{2}:$   [209]
\\ $h_{5}:$   [156], [155]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/175]
\mb{7/175}
\begin{gl}
\item[216]
{\rm
Sq(1,1)[174]}
\item[217]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [172]
\\ $h_{5}:$   [132], [131]
\\ $h_{7}:$   [25]
\item[218]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [174]
\\ $h_{5}:$   [133], [132], [131], [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/175]
\mb{6/175}
\begin{gl}
\item[178]
{\rm
Sq(3)[129]
+ Sq(0,1)[129]}
\\ $h_{5}:$   [98]
\\ $h_{7}:$   [27]
\item[179]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{2}:$   [126]
\\ $h_{5}:$   [99], [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/175]
\mb{5/175}
\begin{gl}
\item[130]
{\rm
Sq(4)[84]}
\\ $h_{2}:$   [84]
\\ $h_{5}:$   [69]
\item[131]
{\rm
Sq(1,1)[85]}
\\ $h_{3}:$   [83]
\\ $h_{7}:$   [24]
\item[132]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\\ $h_{3}:$   [83]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}



\dm{176}
\begin{bdl}
\item[87/176]
\mb{87/176}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/176]
\mb{86/176}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/176]
\mb{81/176}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/176]
\mb{80/176}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/176]
\mb{79/176}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/176]
\mb{78/176}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/176]
\mb{76/176}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/176]
\mb{73/176}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[20]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/176]
\mb{72/176}
\begin{gl}
\item[22]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/176]
\mb{71/176}
\begin{gl}
\item[20]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/176]
\mb{70/176}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[25]}
\item[22]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/176]
\mb{67/176}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/176]
\mb{65/176}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/176]
\mb{64/176}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/176]
\mb{63/176}
\begin{gl}
\item[39]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/176]
\mb{62/176}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/176]
\mb{61/176}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[44]}
\item[48]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/176]
\mb{60/176}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/176]
\mb{58/176}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/176]
\mb{57/176}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[58]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/176]
\mb{56/176}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/176]
\mb{55/176}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(0,1)[67]}
\item[66]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/176]
\mb{54/176}
\begin{gl}
\item[69]
{\rm
Sq(1,1)[66]}
\item[70]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/176]
\mb{53/176}
\begin{gl}
\item[74]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/176]
\mb{52/176}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[76]}
\item[76]
{\rm
Sq(0,1)[77]}
\item[77]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/176]
\mb{51/176}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[83]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/176]
\mb{49/176}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[86]}
\item[90]
{\rm
Sq(0,1)[87]}
\item[91]
{\rm
Sq(0,1)[88]}
\item[92]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{1}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/176]
\mb{48/176}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(0,1)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/176]
\mb{47/176}
\begin{gl}
\item[100]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{1}:$   [101]
\\ $h_{2}:$   [100]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/176]
\mb{46/176}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(0,1)[105]}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{2}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/176]
\mb{45/176}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[111]}
\item[109]
{\rm
Sq(0,1)[112]}
\item[110]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/176]
\mb{43/176}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[131]}
\item[131]
{\rm
Sq(0,1)[132]}
\item[132]
{\rm
Sq(0,1)[133]}
\item[133]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{1}:$   [135]
\\ $h_{3}:$   [117]
\\ $h_{4}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/176]
\mb{42/176}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[131]}
\item[138]
{\rm
Sq(0,1)[132]}
\item[139]
{\rm
Sq(0,1)[133]}
\item[140]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/176]
\mb{41/176}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[134]}
\item[139]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{3}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/176]
\mb{40/176}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[141]}
\item[140]
{\rm
Sq(0,1)[142]}
\item[141]
{\rm
Sq(0,1)[143]}
\item[142]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{3}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/176]
\mb{39/176}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[147]}
\item[147]
{\rm
Sq(0,1)[148]}
\item[148]
{\rm
Sq(0,1)[149]}
\item[149]
{\rm
Sq(2)[150]}
\\ $h_{1}:$   [150]
\item[150]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/176]
\mb{38/176}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[152]}
\item[155]
{\rm
Sq(1)[159]
+ Sq(1)[158]}
\\ $h_{0}:$   [159], [158]
\item[156]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/176]
\mb{37/176}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[159]}
\item[159]
{\rm
Sq(0,1)[160]}
\item[160]
{\rm
Sq(0,1)[161]}
\item[161]
{\rm
Sq(0,1)[162]}
\item[162]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{2}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/176]
\mb{36/176}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[171]}
\item[166]
{\rm
Sq(0,1)[172]}
\item[167]
{\rm
Sq(0,1)[173]}
\item[168]
{\rm
Sq(0,1)[174]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/176]
\mb{35/176}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[182]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/176]
\mb{34/176}
\begin{gl}
\item[189]
{\rm
Sq(1,1)[185]
+ Sq(1,1)[184]}
\item[190]
{\rm
Sq(0,1)[187]}
\item[191]
{\rm
Sq(0,1)[188]}
\item[192]
{\rm
Sq(0,1)[189]}
\item[193]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/176]
\mb{33/176}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[191]
+ Sq(0,1)[189]}
\item[196]
{\rm
Sq(0,1)[192]
+ Sq(0,1)[190]
+ Sq(0,1)[189]}
\item[197]
{\rm
Sq(1)[199]
+ Sq(1)[198]}
\\ $h_{0}:$   [199], [198]
\\ $h_{1}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/176]
\mb{32/176}
\begin{gl}
\item[198]
{\rm
Sq(2,1)[188]
+ Sq(2,1)[187]}
\item[199]
{\rm
Sq(1,1)[196]
+ Sq(1,1)[194]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/176]
\mb{31/176}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[204]}
\item[203]
{\rm
Sq(0,1)[205]}
\item[204]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{1}:$   [207]
\\ $h_{2}:$   [201], [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/176]
\mb{30/176}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[207]
+ Sq(1,1)[206]
+ Sq(1,1)[205]}
\item[209]
{\rm
Sq(0,1)[208]}
\item[210]
{\rm
Sq(0,1)[209]}
\item[211]
{\rm
Sq(3)[212]
+ Sq(0,1)[212]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/176]
\mb{29/176}
\begin{gl}
\item[218]
{\rm
Sq(1,1)[214]
+ Sq(1,1)[213]}
\item[219]
{\rm
Sq(1)[227]
+ Sq(1)[223]}
\\ $h_{0}:$   [227], [223]
\\ $h_{1}:$   [221], [219]
\\ $h_{2}:$   [214], [213], [212], [211]
\\ $h_{3}:$   [197], [194]
\item[220]
{\rm
Sq(1)[228]
+ Sq(1)[225]}
\\ $h_{0}:$   [228], [225]
\\ $h_{1}:$   [220], [219], [218]
\\ $h_{2}:$   [213], [210]
\\ $h_{3}:$   [196]
\\ $h_{4}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/176]
\mb{28/176}
\begin{gl}
\item[223]
{\rm
Sq(1,1)[220]
+ Sq(1,1)[219]
+ Sq(1,1)[215]}
\item[224]
{\rm
Sq(0,1)[222]}
\item[225]
{\rm
Sq(3)[223]
+ Sq(0,1)[221]}
\item[226]
{\rm
Sq(3)[225]
+ Sq(0,1)[225]
+ Sq(3)[224]
+ Sq(0,1)[224]
+ Sq(3)[221]}
\item[227]
{\rm
Sq(1)[231]
+ Sq(1)[228]}
\\ $h_{0}:$   [231], [228]
\\ $h_{2}:$   [219], [218], [216], [215]
\\ $h_{3}:$   [201]
\item[228]
{\rm
Sq(1)[232]
+ Sq(1)[228]}
\\ $h_{0}:$   [232], [228]
\\ $h_{2}:$   [218], [217], [215]
\\ $h_{3}:$   [200]
\\ $h_{4}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/176]
\mb{27/176}
\begin{gl}
\item[228]
{\rm
Sq(0,1)[224]}
\item[229]
{\rm
Sq(0,1)[227]}
\item[230]
{\rm
Sq(0,1)[228]}
\item[231]
{\rm
Sq(1)[236]
+ Sq(1)[234]}
\\ $h_{0}:$   [236], [234]
\\ $h_{2}:$   [222]
\\ $h_{3}:$   [209]
\item[232]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\\ $h_{3}:$   [208]
\\ $h_{4}:$   [180], [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/176]
\mb{26/176}
\begin{gl}
\item[234]
{\rm
Sq(3)[231]}
\item[235]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]}
\\ $h_{7}:$   [1]
\item[236]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{3}:$   [212], [208]
\item[237]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{3}:$   [209], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/176]
\mb{25/176}
\begin{gl}
\item[237]
{\rm
Sq(4)[229]
+ Sq(4)[227]}
\\ $h_{2}:$   [229], [227]
\item[238]
{\rm
Sq(1,1)[231]
+ Sq(1,1)[230]
+ Sq(1,1)[228]}
\item[239]
{\rm
Sq(2)[237]}
\\ $h_{1}:$   [237]
\\ $h_{7}:$   [2]
\item[240]
{\rm
Sq(1)[242]
+ Sq(1)[240]}
\\ $h_{0}:$   [242], [240]
\item[241]
{\rm
Sq(1)[243]
+ Sq(1)[240]}
\\ $h_{0}:$   [243], [240]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/176]
\mb{24/176}
\begin{gl}
\item[240]
{\rm
Sq(0,1)[235]}
\item[241]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{1}:$   [238]
\item[242]
{\rm
Sq(1)[244]
+ Sq(1)[242]}
\\ $h_{0}:$   [244], [242]
\item[243]
{\rm
Sq(1)[245]
+ Sq(1)[242]}
\\ $h_{0}:$   [245], [242]
\item[244]
{\rm
Sq(1)[246]}
\\ $h_{0}:$   [246]
\\ $h_{1}:$   [241]
\\ $h_{2}:$   [233], [231], [230], [229]
\\ $h_{3}:$   [217]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/176]
\mb{23/176}
\begin{gl}
\item[242]
{\rm
Sq(5)[237]
+ Sq(2,1)[237]
+ Sq(2,1)[236]
+ Sq(5)[235]
+ Sq(2,1)[234]}
\item[243]
{\rm
Sq(2,1)[239]
+ Sq(2,1)[238]
+ Sq(5)[236]
+ Sq(2,1)[236]
+ Sq(5)[235]
+ Sq(2,1)[234]}
\item[244]
{\rm
Sq(3)[248]
+ Sq(3)[246]
+ Sq(3)[245]}
\item[245]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\item[246]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{2}:$   [242], [240]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/176]
\mb{22/176}
\begin{gl}
\item[252]
{\rm
Sq(1,1)[246]
+ Sq(1,1)[244]
+ Sq(1,1)[243]}
\item[253]
{\rm
Sq(1)[258]
+ Sq(1)[257]}
\\ $h_{0}:$   [258], [257]
\\ $h_{2}:$   [243]
\\ $h_{7}:$   [6]
\item[254]
{\rm
Sq(1)[260]
+ Sq(1)[259]}
\\ $h_{0}:$   [260], [259]
\\ $h_{1}:$   [255], [254]
\\ $h_{4}:$   [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/176]
\mb{21/176}
\begin{gl}
\item[257]
{\rm
Sq(2,1)[240]}
\item[258]
{\rm
Sq(1,1)[249]
+ Sq(1,1)[247]
+ Sq(1,1)[246]}
\\ $h_{7}:$   [5]
\item[259]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [234], [231]
\item[260]
{\rm
Sq(1)[259]
+ Sq(1)[257]}
\\ $h_{0}:$   [259], [257]
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [234], [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/176]
\mb{20/176}
\begin{gl}
\item[256]
{\rm
Sq(4)[251]}
\\ $h_{2}:$   [251]
\item[257]
{\rm
Sq(0,1)[257]}
\item[258]
{\rm
Sq(3)[258]
+ Sq(3)[257]
+ Sq(3)[256]}
\\ $h_{3}:$   [237]
\item[259]
{\rm
Sq(3)[259]
+ Sq(3)[257]
+ Sq(0,1)[256]}
\\ $h_{3}:$   [237]
\item[260]
{\rm
Sq(3)[261]
+ Sq(0,1)[261]
+ Sq(3)[257]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/176]
\mb{19/176}
\begin{gl}
\item[266]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\\ $h_{2}:$   [257]
\\ $h_{4}:$   [222]
\item[267]
{\rm
Sq(1)[276]
+ Sq(1)[275]}
\\ $h_{0}:$   [276], [275]
\\ $h_{1}:$   [269], [268]
\\ $h_{4}:$   [222]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/176]
\mb{18/176}
\begin{gl}
\item[273]
{\rm
Sq(3)[265]}
\item[274]
{\rm
Sq(3)[270]
+ Sq(0,1)[270]}
\item[275]
{\rm
Sq(3)[271]
+ Sq(0,1)[271]
+ Sq(3)[268]
+ Sq(3)[267]
+ Sq(0,1)[265]}
\item[276]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[268]
+ Sq(3)[267]
+ Sq(0,1)[265]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/176]
\mb{17/176}
\begin{gl}
\item[277]
{\rm
Sq(3)[270]
+ Sq(0,1)[270]
+ Sq(0,1)[269]
+ Sq(3)[267]
+ Sq(0,1)[267]}
\item[278]
{\rm
Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(3)[272]
+ Sq(3)[269]
+ Sq(0,1)[267]}
\\ $h_{2}:$   [264]
\item[279]
{\rm
Sq(2)[277]}
\\ $h_{1}:$   [277]
\\ $h_{2}:$   [264]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/176]
\mb{16/176}
\begin{gl}
\item[280]
{\rm
Sq(3)[279]
+ Sq(3)[278]
+ Sq(0,1)[278]}
\\ $h_{3}:$   [265], [264]
\\ $h_{4}:$   [235]
\\ $h_{5}:$   [179]
\\ $h_{6}:$   [88]
\item[281]
{\rm
Sq(3)[280]
+ Sq(0,1)[280]
+ Sq(3)[278]
+ Sq(0,1)[278]}
\item[282]
{\rm
Sq(2)[283]
+ Sq(2)[282]}
\\ $h_{1}:$   [283], [282]
\\ $h_{2}:$   [275]
\\ $h_{3}:$   [266], [265], [264]
\item[283]
{\rm
Sq(2)[284]
+ Sq(2)[282]
+ Sq(2)[281]}
\\ $h_{1}:$   [284], [282], [281]
\\ $h_{2}:$   [275]
\\ $h_{3}:$   [266]
\\ $h_{5}:$   [179]
\\ $h_{6}:$   [88]
\item[284]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{1}:$   [285], [281]
\\ $h_{2}:$   [276]
\\ $h_{4}:$   [235]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/176]
\mb{15/176}
\begin{gl}
\item[288]
{\rm
Sq(3,1)[291]
+ Sq(3,1)[290]
+ Sq(3,1)[289]
+ Sq(0,2)[289]
+ Sq(3,1)[288]}
\item[289]
{\rm
Sq(0,1)[299]}
\\ $h_{7}:$   [13]
\item[290]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/176]
\mb{14/176}
\begin{gl}
\item[303]
{\rm
Sq(6)[299]
+ Sq(6)[298]}
\item[304]
{\rm
Sq(5)[302]
+ Sq(5)[300]
+ Sq(2,1)[300]}
\item[305]
{\rm
Sq(2)[308]}
\\ $h_{1}:$   [308]
\\ $h_{2}:$   [305], [304]
\item[306]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\item[307]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{1}:$   [310]
\\ $h_{2}:$   [305], [304]
\\ $h_{5}:$   [199]
\\ $h_{6}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/176]
\mb{13/176}
\begin{gl}
\item[313]
{\rm
Sq(3)[314]}
\item[314]
{\rm
Sq(2)[316]}
\\ $h_{1}:$   [316]
\\ $h_{3}:$   [295]
\\ $h_{5}:$   [204]
\\ $h_{6}:$   [91]
\item[315]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{5}:$   [205], [204]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/176]
\mb{12/176}
\begin{gl}
\item[317]
{\rm
Sq(4)[322]}
\\ $h_{2}:$   [322]
\\ $h_{3}:$   [309]
\\ $h_{5}:$   [214]
\item[318]
{\rm
Sq(0,1)[323]}
\\ $h_{7}:$   [13]
\item[319]
{\rm
Sq(3)[324]}
\\ $h_{5}:$   [215]
\item[320]
{\rm
Sq(3)[325]
+ Sq(0,1)[325]
+ Sq(3)[323]}
\\ $h_{2}:$   [321]
\\ $h_{3}:$   [310], [309]
\\ $h_{4}:$   [281], [280], [279]
\\ $h_{5}:$   [215]
\\ $h_{7}:$   [13]
\item[321]
{\rm
Sq(2)[327]}
\\ $h_{1}:$   [327]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/176]
\mb{11/176}
\begin{gl}
\item[329]
{\rm
Sq(3)[317]
+ Sq(0,1)[317]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/176]
\mb{10/176}
\begin{gl}
\item[321]
{\rm
Sq(3)[288]
+ Sq(0,1)[288]
+ Sq(3)[287]
+ Sq(0,1)[286]
+ Sq(3)[285]
+ Sq(0,1)[285]}
\\ $h_{2}:$   [282], [281], [280]
\\ $h_{3}:$   [272], [271]
\\ $h_{4}:$   [247]
\item[322]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{2}:$   [282], [280]
\\ $h_{3}:$   [271], [270]
\\ $h_{4}:$   [248], [247]
\\ $h_{5}:$   [205], [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/176]
\mb{9/176}
\begin{gl}
\item[290]
{\rm
Sq(1,1)[248]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/176]
\mb{7/176}
\begin{gl}
\item[219]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{1}:$   [178]
\\ $h_{5}:$   [134]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/176]
\mb{6/176}
\begin{gl}
\item[180]
{\rm
Sq(1,1)[128]}
\\ $h_{5}:$   [100]
\\ $h_{7}:$   [28]
\item[181]
{\rm
Sq(1,1)[129]}
\\ $h_{5}:$   [100]
\\ $h_{7}:$   [28]
\item[182]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{1}:$   [132], [131]
\\ $h_{2}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/176]
\mb{5/176}
\begin{gl}
\item[133]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/176]
\mb{4/176}
\begin{gl}
\item[88]
{\rm
Sq(4)[55]}
\\ $h_{2}:$   [55]
\end{gl}
\end{bdl}



\dm{177}
\begin{bdl}
\item[89/177]
\mb{89/177}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/177]
\mb{88/177}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/177]
\mb{87/177}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/177]
\mb{86/177}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/177]
\mb{85/177}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/177]
\mb{84/177}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/177]
\mb{79/177}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/177]
\mb{78/177}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/177]
\mb{75/177}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/177]
\mb{72/177}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/177]
\mb{71/177}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/177]
\mb{70/177}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/177]
\mb{69/177}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[28]}
\item[28]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/177]
\mb{68/177}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/177]
\mb{67/177}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/177]
\mb{66/177}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[35]}
\item[37]
{\rm
Sq(0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/177]
\mb{63/177}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[43]}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/177]
\mb{62/177}
\begin{gl}
\item[46]
{\rm
Sq(3)[46]
+ Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/177]
\mb{60/177}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\item[49]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/177]
\mb{59/177}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/177]
\mb{57/177}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[60]}
\item[66]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/177]
\mb{56/177}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[63]}
\item[65]
{\rm
Sq(1)[68]
+ Sq(1)[67]}
\\ $h_{0}:$   [68], [67]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/177]
\mb{55/177}
\begin{gl}
\item[67]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{1}:$   [69]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/177]
\mb{54/177}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[70]}
\item[72]
{\rm
Sq(0,1)[72]}
\item[73]
{\rm
Sq(0,1)[73]}
\item[74]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{3}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/177]
\mb{53/177}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[74]}
\item[76]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [75]
\\ $h_{2}:$   [71]
\item[77]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{3}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/177]
\mb{52/177}
\begin{gl}
\item[78]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [76]
\item[79]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\item[80]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{2}:$   [79], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/177]
\mb{51/177}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[86]}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\item[88]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{2}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/177]
\mb{50/177}
\begin{gl}
\item[90]
{\rm
Sq(2,1)[85]
+ Sq(2,1)[82]}
\item[91]
{\rm
Sq(0,1)[87]}
\item[92]
{\rm
Sq(0,1)[88]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/177]
\mb{48/177}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(0,1)[97]}
\item[96]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/177]
\mb{47/177}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[102]}
\item[102]
{\rm
Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/177]
\mb{45/177}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[114]}
\item[112]
{\rm
Sq(0,1)[115]}
\item[113]
{\rm
Sq(0,1)[116]}
\item[114]
{\rm
Sq(3)[117]
+ Sq(0,1)[117]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/177]
\mb{44/177}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[125]}
\item[119]
{\rm
Sq(0,1)[126]}
\item[120]
{\rm
Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/177]
\mb{42/177}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[134]}
\item[142]
{\rm
Sq(0,1)[135]}
\item[143]
{\rm
Sq(0,1)[136]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/177]
\mb{41/177}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[135]}
\item[141]
{\rm
Sq(0,1)[136]}
\item[142]
{\rm
Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/177]
\mb{40/177}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[144]}
\item[144]
{\rm
Sq(2)[149]}
\\ $h_{1}:$   [149]
\item[145]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{3}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/177]
\mb{39/177}
\begin{gl}
\item[151]
{\rm
Sq(0,1)[151]}
\item[152]
{\rm
Sq(0,1)[152]}
\item[153]
{\rm
Sq(0,1)[153]}
\item[154]
{\rm
Sq(1)[160]}
\\ $h_{0}:$   [160]
\\ $h_{3}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/177]
\mb{38/177}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[155]}
\item[158]
{\rm
Sq(0,1)[156]}
\item[159]
{\rm
Sq(0,1)[157]}
\item[160]
{\rm
Sq(1)[165]
+ Sq(1)[164]}
\\ $h_{0}:$   [165], [164]
\\ $h_{3}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/177]
\mb{37/177}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[164]}
\item[164]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{1}:$   [165]
\\ $h_{2}:$   [163]
\item[165]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{1}:$   [165]
\\ $h_{2}:$   [163]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/177]
\mb{36/177}
\begin{gl}
\item[169]
{\rm
Sq(0,1)[175]}
\item[170]
{\rm
Sq(0,1)[176]}
\item[171]
{\rm
Sq(0,1)[177]}
\item[172]
{\rm
Sq(0,1)[178]}
\item[173]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{2}:$   [171]
\item[174]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{2}:$   [171]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/177]
\mb{35/177}
\begin{gl}
\item[181]
{\rm
Sq(1,1)[184]
+ Sq(1,1)[182]}
\item[182]
{\rm
Sq(0,1)[185]}
\item[183]
{\rm
Sq(0,1)[186]}
\item[184]
{\rm
Sq(0,1)[187]}
\item[185]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/177]
\mb{34/177}
\begin{gl}
\item[194]
{\rm
Sq(2,1)[186]
+ Sq(2,1)[184]
+ Sq(2,1)[183]}
\item[195]
{\rm
Sq(0,1)[191]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/177]
\mb{33/177}
\begin{gl}
\item[198]
{\rm
Sq(0,1)[193]}
\item[199]
{\rm
Sq(0,1)[195]
+ Sq(0,1)[194]}
\item[200]
{\rm
Sq(0,1)[196]
+ Sq(0,1)[194]}
\item[201]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{1}:$   [199], [198]
\\ $h_{2}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/177]
\mb{32/177}
\begin{gl}
\item[200]
{\rm
Sq(1,1)[197]}
\item[201]
{\rm
Sq(0,1)[198]}
\item[202]
{\rm
Sq(0,1)[199]}
\item[203]
{\rm
Sq(0,1)[200]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/177]
\mb{31/177}
\begin{gl}
\item[205]
{\rm
Sq(1,1)[204]}
\item[206]
{\rm
Sq(3)[207]
+ Sq(0,1)[207]}
\item[207]
{\rm
Sq(2)[211]}
\\ $h_{1}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/177]
\mb{30/177}
\begin{gl}
\item[212]
{\rm
Sq(0,1)[214]}
\item[213]
{\rm
Sq(0,1)[215]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/177]
\mb{29/177}
\begin{gl}
\item[221]
{\rm
Sq(0,1)[218]}
\item[222]
{\rm
Sq(0,1)[219]}
\item[223]
{\rm
Sq(0,1)[220]}
\item[224]
{\rm
Sq(1)[230]
+ Sq(1)[229]}
\\ $h_{0}:$   [230], [229]
\\ $h_{1}:$   [226], [225], [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/177]
\mb{28/177}
\begin{gl}
\item[229]
{\rm
Sq(1,1)[225]
+ Sq(1,1)[223]
+ Sq(1,1)[222]
+ Sq(1,1)[221]}
\item[230]
{\rm
Sq(3)[226]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/177]
\mb{27/177}
\begin{gl}
\item[233]
{\rm
Sq(1,1)[228]
+ Sq(1,1)[227]
+ Sq(1,1)[226]
+ Sq(1,1)[225]
+ Sq(1,1)[224]}
\item[234]
{\rm
Sq(0,1)[231]
+ Sq(0,1)[230]}
\item[235]
{\rm
Sq(2)[235]}
\\ $h_{1}:$   [235]
\\ $h_{7}:$   [1]
\item[236]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{2}:$   [226]
\\ $h_{4}:$   [184]
\item[237]
{\rm
Sq(1)[242]
+ Sq(1)[238]}
\\ $h_{0}:$   [242], [238]
\\ $h_{1}:$   [234]
\\ $h_{2}:$   [229], [226]
\\ $h_{3}:$   [212]
\\ $h_{4}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/177]
\mb{26/177}
\begin{gl}
\item[238]
{\rm
Sq(3,1)[226]
+ Sq(3,1)[223]
+ Sq(0,2)[222]}
\item[239]
{\rm
Sq(0,1)[233]}
\item[240]
{\rm
Sq(3)[235]
+ Sq(0,1)[235]
+ Sq(3)[234]
+ Sq(0,1)[234]}
\item[241]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{2}:$   [231], [230]
\\ $h_{3}:$   [216]
\item[242]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\\ $h_{2}:$   [231]
\\ $h_{3}:$   [217], [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/177]
\mb{25/177}
\begin{gl}
\item[242]
{\rm
Sq(0,1)[236]}
\item[243]
{\rm
Sq(3)[238]
+ Sq(0,1)[238]}
\\ $h_{3}:$   [214]
\item[244]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{3}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/177]
\mb{24/177}
\begin{gl}
\item[245]
{\rm
Sq(3)[240]
+ Sq(0,1)[240]
+ Sq(3)[239]
+ Sq(0,1)[239]}
\\ $h_{4}:$   [197]
\item[246]
{\rm
Sq(2)[243]}
\\ $h_{1}:$   [243]
\item[247]
{\rm
Sq(1)[251]
+ Sq(1)[250]
+ Sq(1)[247]}
\\ $h_{0}:$   [251], [250], [247]
\\ $h_{3}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/177]
\mb{23/177}
\begin{gl}
\item[247]
{\rm
Sq(2,1)[240]}
\item[248]
{\rm
Sq(1,1)[245]}
\item[249]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [230]
\\ $h_{4}:$   [204]
\item[250]
{\rm
Sq(1)[257]
+ Sq(1)[255]}
\\ $h_{0}:$   [257], [255]
\item[251]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/177]
\mb{22/177}
\begin{gl}
\item[255]
{\rm
Sq(5)[247]
+ Sq(2,1)[247]
+ Sq(2,1)[246]
+ Sq(2,1)[245]
+ Sq(5)[244]
+ Sq(2,1)[244]
+ Sq(2,1)[243]}
\item[256]
{\rm
Sq(0,1)[253]}
\\ $h_{3}:$   [234]
\item[257]
{\rm
Sq(3)[255]
+ Sq(3)[254]
+ Sq(3)[253]}
\item[258]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\item[259]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{3}:$   [234]
\item[260]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{1}:$   [258], [257]
\\ $h_{3}:$   [234]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/177]
\mb{21/177}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[250]}
\item[262]
{\rm
Sq(1,1)[253]}
\item[263]
{\rm
Sq(2)[260]
+ Sq(2)[257]}
\\ $h_{1}:$   [260], [257]
\item[264]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/177]
\mb{20/177}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[260]
+ Sq(1,1)[256]}
\\ $h_{7}:$   [7]
\item[262]
{\rm
Sq(3)[263]
+ Sq(0,1)[263]}
\item[263]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{3}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/177]
\mb{19/177}
\begin{gl}
\item[268]
{\rm
Sq(3)[269]
+ Sq(0,1)[269]
+ Sq(3)[268]
+ Sq(0,1)[268]}
\item[269]
{\rm
Sq(3)[270]
+ Sq(3)[268]}
\item[270]
{\rm
Sq(2)[276]
+ Sq(2)[275]}
\\ $h_{1}:$   [276], [275]
\item[271]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{2}:$   [263]
\item[272]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{2}:$   [264]
\\ $h_{4}:$   [224]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/177]
\mb{18/177}
\begin{gl}
\item[277]
{\rm
Sq(1,1)[272]
+ Sq(1,1)[271]
+ Sq(1,1)[270]
+ Sq(1,1)[269]}
\item[278]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{2}:$   [266], [265]
\\ $h_{7}:$   [14]
\item[279]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{1}:$   [279], [278], [277]
\\ $h_{2}:$   [270], [269]
\\ $h_{4}:$   [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/177]
\mb{17/177}
\begin{gl}
\item[280]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]
+ Sq(0,1)[276]}
\\ $h_{7}:$   [13]
\item[281]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\item[282]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{2}:$   [270], [269], [268]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/177]
\mb{16/177}
\begin{gl}
\item[285]
{\rm
Sq(1,1)[280]
+ Sq(1,1)[278]}
\item[286]
{\rm
Sq(0,1)[284]
+ Sq(0,1)[283]
+ Sq(3)[282]
+ Sq(0,1)[282]
+ Sq(0,1)[281]}
\item[287]
{\rm
Sq(3)[284]
+ Sq(3)[283]
+ Sq(3)[282]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/177]
\mb{15/177}
\begin{gl}
\item[291]
{\rm
Sq(4)[296]}
\\ $h_{2}:$   [296]
\item[292]
{\rm
Sq(4)[300]
+ Sq(1,1)[300]
+ Sq(4)[297]
+ Sq(1,1)[297]}
\\ $h_{2}:$   [300], [297]
\item[293]
{\rm
Sq(2)[303]}
\\ $h_{1}:$   [303]
\\ $h_{4}:$   [247]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/177]
\mb{14/177}
\begin{gl}
\item[308]
{\rm
Sq(0,1)[309]}
\\ $h_{7}:$   [16]
\item[309]
{\rm
Sq(3)[310]
+ Sq(0,1)[308]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/177]
\mb{13/177}
\begin{gl}
\item[316]
{\rm
Sq(4)[312]
+ Sq(1,1)[312]}
\\ $h_{2}:$   [312]
\\ $h_{3}:$   [301], [298]
\item[317]
{\rm
Sq(1,1)[315]
+ Sq(1,1)[312]}
\item[318]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\\ $h_{1}:$   [321]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/177]
\mb{12/177}
\begin{gl}
\item[322]
{\rm
Sq(2)[329]}
\\ $h_{1}:$   [329]
\\ $h_{3}:$   [312]
\item[323]
{\rm
Sq(1)[331]
+ Sq(1)[330]}
\\ $h_{0}:$   [331], [330]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/177]
\mb{11/177}
\begin{gl}
\item[330]
{\rm
Sq(2,1)[315]}
\\ $h_{3}:$   [306]
\\ $h_{4}:$   [281]
\\ $h_{5}:$   [221]
\\ $h_{7}:$   [17]
\item[331]
{\rm
Sq(5)[316]
+ Sq(2,1)[316]
+ Sq(5)[315]}
\\ $h_{3}:$   [306]
\\ $h_{4}:$   [281]
\\ $h_{5}:$   [221]
\\ $h_{7}:$   [17]
\item[332]
{\rm
Sq(1,1)[317]}
\\ $h_{3}:$   [306]
\\ $h_{4}:$   [281]
\\ $h_{5}:$   [221]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/177]
\mb{10/177}
\begin{gl}
\item[323]
{\rm
Sq(2)[290]}
\\ $h_{1}:$   [290]
\\ $h_{2}:$   [286]
\\ $h_{4}:$   [252]
\\ $h_{5}:$   [207]
\\ $h_{6}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/177]
\mb{9/177}
\begin{gl}
\item[291]
{\rm
Sq(5)[248]
+ Sq(2,1)[248]
+ Sq(5)[247]
+ Sq(2,1)[247]}
\\ $h_{3}:$   [238]
\\ $h_{4}:$   [218]
\\ $h_{5}:$   [181], [180]
\item[292]
{\rm
Sq(1)[254]}
\\ $h_{0}:$   [254]
\\ $h_{2}:$   [250]
\\ $h_{3}:$   [238]
\\ $h_{4}:$   [218]
\\ $h_{5}:$   [183], [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/177]
\mb{8/177}
\begin{gl}
\item[254]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]}
\\ $h_{2}:$   [214]
\\ $h_{5}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/177]
\mb{7/177}
\begin{gl}
\item[220]
{\rm
Sq(3)[178]
+ Sq(0,1)[178]}
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/177]
\mb{5/177}
\begin{gl}
\item[134]
{\rm
Sq(1,1)[87]}
\\ $h_{5}:$   [72]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}



\dm{178}
\begin{bdl}
\item[90/178]
\mb{90/178}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/178]
\mb{85/178}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/178]
\mb{84/178}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/178]
\mb{83/178}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/178]
\mb{82/178}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/178]
\mb{81/178}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/178]
\mb{80/178}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/178]
\mb{77/178}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/178]
\mb{74/178}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/178]
\mb{71/178}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/178]
\mb{68/178}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/178]
\mb{67/178}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/178]
\mb{66/178}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/178]
\mb{65/178}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/178]
\mb{64/178}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/178]
\mb{62/178}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[47]}
\item[48]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/178]
\mb{61/178}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/178]
\mb{59/178}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/178]
\mb{58/178}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/178]
\mb{56/178}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/178]
\mb{55/178}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[70]}
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{1}:$   [71]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/178]
\mb{54/178}
\begin{gl}
\item[75]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{3}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/178]
\mb{53/178}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[76]}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{3}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/178]
\mb{52/178}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[83]}
\item[82]
{\rm
Sq(1)[91]
+ Sq(1)[90]}
\\ $h_{0}:$   [91], [90]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/178]
\mb{51/178}
\begin{gl}
\item[89]
{\rm
Sq(2)[90]}
\\ $h_{1}:$   [90]
\item[90]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [89]
\item[91]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{1}:$   [91]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/178]
\mb{50/178}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[89]}
\item[94]
{\rm
Sq(0,1)[90]}
\item[95]
{\rm
Sq(0,1)[91]}
\item[96]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [87]
\item[97]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/178]
\mb{49/178}
\begin{gl}
\item[93]
{\rm
Sq(1,1)[91]}
\item[94]
{\rm
Sq(0,1)[92]}
\item[95]
{\rm
Sq(0,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/178]
\mb{47/178}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[104]}
\item[104]
{\rm
Sq(0,1)[105]}
\item[105]
{\rm
Sq(0,1)[106]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/178]
\mb{46/178}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(0,1)[109]}
\item[110]
{\rm
Sq(0,1)[110]}
\item[111]
{\rm
Sq(2)[114]}
\\ $h_{1}:$   [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/178]
\mb{44/178}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[130]}
\item[122]
{\rm
Sq(0,1)[131]}
\item[123]
{\rm
Sq(0,1)[132]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/178]
\mb{43/178}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[137]}
\item[135]
{\rm
Sq(0,1)[138]}
\item[136]
{\rm
Sq(0,1)[139]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/178]
\mb{42/178}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/178]
\mb{41/178}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[139]}
\item[144]
{\rm
Sq(0,1)[140]}
\item[145]
{\rm
Sq(0,1)[141]}
\item[146]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{1}:$   [144]
\\ $h_{2}:$   [138]
\\ $h_{3}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/178]
\mb{40/178}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[146]}
\item[147]
{\rm
Sq(0,1)[147]}
\item[148]
{\rm
Sq(0,1)[148]}
\item[149]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [145]
\\ $h_{3}:$   [133]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/178]
\mb{39/178}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[154]}
\item[156]
{\rm
Sq(1)[165]
+ Sq(1)[162]
+ Sq(1)[161]}
\\ $h_{0}:$   [165], [162], [161]
\\ $h_{2}:$   [150]
\\ $h_{3}:$   [138]
\item[157]
{\rm
Sq(1)[166]
+ Sq(1)[162]
+ Sq(1)[161]}
\\ $h_{0}:$   [166], [162], [161]
\\ $h_{3}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/178]
\mb{38/178}
\begin{gl}
\item[161]
{\rm
Sq(0,1)[158]}
\item[162]
{\rm
Sq(0,1)[159]}
\item[163]
{\rm
Sq(0,1)[160]}
\item[164]
{\rm
Sq(0,1)[161]}
\item[165]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{3}:$   [141]
\item[166]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/178]
\mb{37/178}
\begin{gl}
\item[166]
{\rm
Sq(0,1)[166]}
\item[167]
{\rm
Sq(0,1)[167]}
\item[168]
{\rm
Sq(0,1)[168]}
\item[169]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\item[170]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{3}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/178]
\mb{36/178}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[180]}
\item[176]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\item[177]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{3}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/178]
\mb{35/178}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[190]}
\item[187]
{\rm
Sq(0,1)[191]}
\item[188]
{\rm
Sq(0,1)[192]}
\item[189]
{\rm
Sq(3)[193]
+ Sq(3)[190]
+ Sq(3)[189]}
\item[190]
{\rm
Sq(2)[194]}
\\ $h_{1}:$   [194]
\item[191]
{\rm
Sq(1)[197]
+ Sq(1)[196]}
\\ $h_{0}:$   [197], [196]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/178]
\mb{34/178}
\begin{gl}
\item[196]
{\rm
Sq(1,1)[192]}
\item[197]
{\rm
Sq(1,1)[194]
+ Sq(1,1)[193]
+ Sq(1,1)[191]}
\item[198]
{\rm
Sq(0,1)[195]}
\item[199]
{\rm
Sq(0,1)[196]}
\item[200]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{2}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/178]
\mb{33/178}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[198]}
\item[203]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{2}:$   [194]
\item[204]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{1}:$   [202]
\\ $h_{2}:$   [197], [194], [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/178]
\mb{32/178}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[201]
+ Sq(1,1)[199]
+ Sq(1,1)[198]}
\item[205]
{\rm
Sq(0,1)[202]}
\item[206]
{\rm
Sq(0,1)[203]}
\item[207]
{\rm
Sq(1)[211]
+ Sq(1)[208]}
\\ $h_{0}:$   [211], [208]
\\ $h_{2}:$   [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/178]
\mb{31/178}
\begin{gl}
\item[208]
{\rm
Sq(3)[208]}
\item[209]
{\rm
Sq(0,1)[209]}
\item[210]
{\rm
Sq(0,1)[210]}
\item[211]
{\rm
Sq(3)[211]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/178]
\mb{30/178}
\begin{gl}
\item[214]
{\rm
Sq(4)[216]
+ Sq(4)[215]
+ Sq(1,1)[215]
+ Sq(4)[214]
+ Sq(1,1)[214]}
\\ $h_{2}:$   [216], [215], [214]
\item[215]
{\rm
Sq(1,1)[217]
+ Sq(1,1)[216]
+ Sq(1,1)[215]
+ Sq(1,1)[214]
+ Sq(1,1)[213]}
\item[216]
{\rm
Sq(0,1)[218]}
\item[217]
{\rm
Sq(2)[223]
+ Sq(2)[222]
+ Sq(2)[221]}
\\ $h_{1}:$   [223], [222], [221]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/178]
\mb{29/178}
\begin{gl}
\item[225]
{\rm
Sq(0,1)[223]}
\item[226]
{\rm
Sq(0,1)[225]
+ Sq(0,1)[224]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/178]
\mb{28/178}
\begin{gl}
\item[231]
{\rm
Sq(1,1)[227]}
\item[232]
{\rm
Sq(0,1)[228]}
\item[233]
{\rm
Sq(0,1)[229]}
\item[234]
{\rm
Sq(0,1)[230]}
\item[235]
{\rm
Sq(1)[239]
+ Sq(1)[238]}
\\ $h_{0}:$   [239], [238]
\\ $h_{1}:$   [235], [233]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/178]
\mb{27/178}
\begin{gl}
\item[238]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\item[239]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/178]
\mb{26/178}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[238]}
\item[244]
{\rm
Sq(3)[239]
+ Sq(3)[238]}
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/178]
\mb{25/178}
\begin{gl}
\item[245]
{\rm
Sq(0,1)[240]}
\item[246]
{\rm
Sq(3)[242]
+ Sq(0,1)[242]
+ Sq(3)[240]}
\item[247]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]
+ Sq(3)[240]}
\item[248]
{\rm
Sq(1)[251]
+ Sq(1)[249]
+ Sq(1)[248]}
\\ $h_{0}:$   [251], [249], [248]
\\ $h_{1}:$   [246]
\\ $h_{2}:$   [238]
\\ $h_{3}:$   [222], [219], [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/178]
\mb{24/178}
\begin{gl}
\item[248]
{\rm
Sq(3)[244]
+ Sq(0,1)[244]
+ Sq(0,1)[243]
+ Sq(3)[242]
+ Sq(0,1)[242]}
\item[249]
{\rm
Sq(3)[245]
+ Sq(0,1)[245]
+ Sq(3)[243]
+ Sq(3)[242]
+ Sq(0,1)[242]}
\\ $h_{3}:$   [224], [223], [222]
\item[250]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{2}:$   [240], [239], [238]
\\ $h_{4}:$   [202]
\item[251]
{\rm
Sq(1)[254]}
\\ $h_{0}:$   [254]
\\ $h_{2}:$   [238]
\\ $h_{3}:$   [225], [224]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/178]
\mb{23/178}
\begin{gl}
\item[252]
{\rm
Sq(1,1)[250]}
\item[253]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{4}:$   [209], [208]
\item[254]
{\rm
Sq(1)[265]
+ Sq(1)[263]}
\\ $h_{0}:$   [265], [263]
\\ $h_{3}:$   [232]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/178]
\mb{22/178}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[255]
+ Sq(1,1)[253]}
\\ $h_{4}:$   [209]
\item[262]
{\rm
Sq(0,1)[257]}
\\ $h_{4}:$   [209]
\item[263]
{\rm
Sq(3)[259]
+ Sq(0,1)[259]}
\\ $h_{3}:$   [236]
\item[264]
{\rm
Sq(2)[262]}
\\ $h_{1}:$   [262]
\\ $h_{3}:$   [236]
\\ $h_{4}:$   [209]
\item[265]
{\rm
Sq(1)[268]
+ Sq(1)[267]
+ Sq(1)[266]}
\\ $h_{0}:$   [268], [267], [266]
\\ $h_{3}:$   [237], [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/178]
\mb{21/178}
\begin{gl}
\item[265]
{\rm
Sq(2,1)[251]
+ Sq(5)[250]
+ Sq(2,1)[250]}
\item[266]
{\rm
Sq(3)[258]
+ Sq(0,1)[258]}
\item[267]
{\rm
Sq(3)[260]
+ Sq(0,1)[260]
+ Sq(3)[259]
+ Sq(0,1)[259]}
\item[268]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\item[269]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{3}:$   [238], [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/178]
\mb{20/178}
\begin{gl}
\item[264]
{\rm
Sq(2,1)[259]
+ Sq(2,1)[258]
+ Sq(2,1)[256]}
\item[265]
{\rm
Sq(1,1)[263]}
\item[266]
{\rm
Sq(1,1)[264]
+ Sq(1,1)[262]}
\\ $h_{3}:$   [239]
\item[267]
{\rm
Sq(2)[270]}
\\ $h_{1}:$   [270]
\\ $h_{3}:$   [241], [240], [239]
\\ $h_{4}:$   [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/178]
\mb{19/178}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[276]
+ Sq(0,1)[275]}
\item[274]
{\rm
Sq(2)[277]}
\\ $h_{1}:$   [277]
\\ $h_{2}:$   [271], [270], [269], [267]
\item[275]
{\rm
Sq(1)[284]
+ Sq(1)[282]}
\\ $h_{0}:$   [284], [282]
\\ $h_{3}:$   [251], [249]
\\ $h_{5}:$   [176]
\\ $h_{6}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/178]
\mb{18/178}
\begin{gl}
\item[280]
{\rm
Sq(1,1)[276]}
\item[281]
{\rm
Sq(1)[283]}
\\ $h_{0}:$   [283]
\item[282]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{3}:$   [255]
\item[283]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{1}:$   [280]
\\ $h_{2}:$   [274]
\\ $h_{3}:$   [255]
\\ $h_{7}:$   [15]
\item[284]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{3}:$   [256], [254]
\\ $h_{5}:$   [181], [179]
\\ $h_{6}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/178]
\mb{17/178}
\begin{gl}
\item[283]
{\rm
Sq(5)[270]
+ Sq(2,1)[270]
+ Sq(5)[269]
+ Sq(2,1)[267]}
\item[284]
{\rm
Sq(1,1)[278]
+ Sq(1,1)[277]}
\\ $h_{3}:$   [260], [259]
\item[285]
{\rm
Sq(2)[286]}
\\ $h_{1}:$   [286]
\item[286]
{\rm
Sq(1)[289]
+ Sq(1)[288]}
\\ $h_{0}:$   [289], [288]
\\ $h_{2}:$   [276]
\\ $h_{3}:$   [260], [259]
\\ $h_{7}:$   [14]
\item[287]
{\rm
Sq(1)[291]
+ Sq(1)[288]}
\\ $h_{0}:$   [291], [288]
\\ $h_{3}:$   [261], [259]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/178]
\mb{16/178}
\begin{gl}
\item[288]
{\rm
Sq(1,1)[282]}
\item[289]
{\rm
Sq(0,1)[289]}
\\ $h_{7}:$   [12]
\item[290]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\item[291]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\item[292]
{\rm
Sq(1)[298]
+ Sq(1)[295]}
\\ $h_{0}:$   [298], [295]
\\ $h_{2}:$   [282]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/178]
\mb{15/178}
\begin{gl}
\item[294]
{\rm
Sq(1,1)[302]
+ Sq(1,1)[301]}
\item[295]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]}
\item[296]
{\rm
Sq(2)[309]}
\\ $h_{1}:$   [309]
\item[297]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\item[298]
{\rm
Sq(1)[311]}
\\ $h_{0}:$   [311]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/178]
\mb{14/178}
\begin{gl}
\item[310]
{\rm
Sq(7)[302]
+ Sq(1,2)[302]
+ Sq(7)[300]
+ Sq(1,2)[300]}
\item[311]
{\rm
Sq(1,1)[308]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/178]
\mb{13/178}
\begin{gl}
\item[319]
{\rm
Sq(0,1)[318]}
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/178]
\mb{12/178}
\begin{gl}
\item[324]
{\rm
Sq(3)[329]
+ Sq(0,1)[329]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/178]
\mb{10/178}
\begin{gl}
\item[324]
{\rm
Sq(2,1)[287]
+ Sq(2,1)[286]}
\\ $h_{7}:$   [23]
\item[325]
{\rm
Sq(3)[290]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/178]
\mb{9/178}
\begin{gl}
\item[293]
{\rm
Sq(4)[251]}
\\ $h_{2}:$   [251]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/178]
\mb{8/178}
\begin{gl}
\item[255]
{\rm
Sq(4)[216]}
\\ $h_{2}:$   [216]
\\ $h_{5}:$   [161]
\item[256]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{2}:$   [217]
\\ $h_{3}:$   [207]
\\ $h_{5}:$   [163], [161]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/178]
\mb{7/178}
\begin{gl}
\item[221]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{2}:$   [178]
\\ $h_{3}:$   [170]
\\ $h_{5}:$   [136]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/178]
\mb{6/178}
\begin{gl}
\item[183]
{\rm
Sq(4)[130]
+ Sq(1,1)[130]}
\\ $h_{2}:$   [130]
\\ $h_{3}:$   [125]
\\ $h_{5}:$   [104]
\\ $h_{7}:$   [29]
\item[184]
{\rm
Sq(3)[133]
+ Sq(0,1)[133]}
\\ $h_{3}:$   [124]
\\ $h_{5}:$   [103]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}



\dm{179}
\begin{bdl}
\item[91/179]
\mb{91/179}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/179]
\mb{90/179}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/179]
\mb{89/179}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/179]
\mb{81/179}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/179]
\mb{80/179}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/179]
\mb{79/179}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/179]
\mb{76/179}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/179]
\mb{73/179}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/179]
\mb{72/179}
\begin{gl}
\item[24]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/179]
\mb{71/179}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/179]
\mb{70/179}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[27]}
\item[25]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/179]
\mb{68/179}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/179]
\mb{67/179}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/179]
\mb{66/179}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/179]
\mb{65/179}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [32]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/179]
\mb{64/179}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/179]
\mb{63/179}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/179]
\mb{61/179}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[48]}
\item[51]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/179]
\mb{60/179}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/179]
\mb{58/179}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[65]}
\item[65]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/179]
\mb{57/179}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/179]
\mb{56/179}
\begin{gl}
\item[68]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/179]
\mb{55/179}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[72]}
\item[72]
{\rm
Sq(0,1)[73]}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/179]
\mb{54/179}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[74]}
\item[77]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/179]
\mb{53/179}
\begin{gl}
\item[81]
{\rm
Sq(1)[87]
+ Sq(1)[83]}
\\ $h_{0}:$   [87], [83]
\\ $h_{2}:$   [75]
\\ $h_{3}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/179]
\mb{52/179}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(2)[89]}
\\ $h_{1}:$   [89]
\item[87]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{3}:$   [72], [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/179]
\mb{51/179}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{3}:$   [79], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/179]
\mb{50/179}
\begin{gl}
\item[98]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{3}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/179]
\mb{49/179}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[94]}
\item[97]
{\rm
Sq(0,1)[95]}
\item[98]
{\rm
Sq(0,1)[96]}
\item[99]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/179]
\mb{48/179}
\begin{gl}
\item[97]
{\rm
Sq(1,1)[100]}
\item[98]
{\rm
Sq(0,1)[101]}
\item[99]
{\rm
Sq(0,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/179]
\mb{46/179}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[111]}
\item[113]
{\rm
Sq(0,1)[112]}
\item[114]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/179]
\mb{45/179}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[118]}
\item[116]
{\rm
Sq(0,1)[119]}
\item[117]
{\rm
Sq(0,1)[120]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/179]
\mb{44/179}
\begin{gl}
\item[124]
{\rm
Sq(1,1)[133]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/179]
\mb{43/179}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[141]}
\item[138]
{\rm
Sq(0,1)[142]}
\item[139]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/179]
\mb{42/179}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[140]}
\item[146]
{\rm
Sq(0,1)[141]}
\item[147]
{\rm
Sq(0,1)[142]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/179]
\mb{41/179}
\begin{gl}
\item[147]
{\rm
Sq(0,1)[143]}
\item[148]
{\rm
Sq(3)[145]
+ Sq(0,1)[145]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/179]
\mb{40/179}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[151]}
\item[151]
{\rm
Sq(0,1)[152]}
\item[152]
{\rm
Sq(0,1)[153]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/179]
\mb{39/179}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[157]}
\item[159]
{\rm
Sq(0,1)[158]}
\item[160]
{\rm
Sq(0,1)[159]}
\item[161]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{1}:$   [162], [161]
\\ $h_{2}:$   [155]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/179]
\mb{38/179}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[163]}
\item[168]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{2}:$   [162]
\item[169]
{\rm
Sq(1)[176]
+ Sq(1)[174]}
\\ $h_{0}:$   [176], [174]
\\ $h_{2}:$   [159], [158]
\\ $h_{3}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/179]
\mb{37/179}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[169]}
\item[172]
{\rm
Sq(0,1)[171]
+ Sq(0,1)[170]}
\item[173]
{\rm
Sq(0,1)[172]}
\item[174]
{\rm
Sq(3)[174]
+ Sq(0,1)[174]
+ Sq(0,1)[170]}
\item[175]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [165]
\item[176]
{\rm
Sq(1)[183]
+ Sq(1)[181]}
\\ $h_{0}:$   [183], [181]
\\ $h_{3}:$   [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/179]
\mb{36/179}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[181]}
\item[179]
{\rm
Sq(0,1)[182]}
\item[180]
{\rm
Sq(0,1)[183]}
\item[181]
{\rm
Sq(3)[185]
+ Sq(0,1)[185]
+ Sq(0,1)[184]
+ Sq(3)[181]}
\item[182]
{\rm
Sq(2)[190]}
\\ $h_{1}:$   [190]
\item[183]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{3}:$   [167]
\item[184]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/179]
\mb{35/179}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[195]
+ Sq(0,1)[194]}
\item[193]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\item[194]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/179]
\mb{34/179}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[198]}
\item[202]
{\rm
Sq(0,1)[199]}
\item[203]
{\rm
Sq(0,1)[200]}
\item[204]
{\rm
Sq(1)[208]
+ Sq(1)[205]}
\\ $h_{0}:$   [208], [205]
\item[205]
{\rm
Sq(1)[211]
+ Sq(1)[210]}
\\ $h_{0}:$   [211], [210]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/179]
\mb{33/179}
\begin{gl}
\item[205]
{\rm
Sq(3)[200]
+ Sq(0,1)[200]}
\item[206]
{\rm
Sq(0,1)[201]}
\item[207]
{\rm
Sq(0,1)[202]}
\item[208]
{\rm
Sq(3)[202]
+ Sq(0,1)[200]}
\item[209]
{\rm
Sq(0,1)[203]
+ Sq(0,1)[200]}
\item[210]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{1}:$   [204]
\\ $h_{2}:$   [199], [198]
\item[211]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{1}:$   [204]
\\ $h_{2}:$   [199], [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/179]
\mb{32/179}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[204]
+ Sq(1,1)[202]}
\item[209]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/179]
\mb{31/179}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[211]
+ Sq(1,1)[208]}
\item[213]
{\rm
Sq(0,1)[212]}
\item[214]
{\rm
Sq(0,1)[213]}
\item[215]
{\rm
Sq(1)[220]
+ Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [220], [219], [218]
\\ $h_{1}:$   [217]
\\ $h_{2}:$   [208]
\\ $h_{3}:$   [195], [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/179]
\mb{30/179}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[221]}
\item[219]
{\rm
Sq(0,1)[222]}
\item[220]
{\rm
Sq(0,1)[223]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/179]
\mb{29/179}
\begin{gl}
\item[227]
{\rm
Sq(1,1)[227]
+ Sq(4)[226]
+ Sq(4)[225]
+ Sq(1,1)[225]
+ Sq(1,1)[224]
+ Sq(4)[223]
+ Sq(1,1)[223]}
\\ $h_{2}:$   [226], [225], [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/179]
\mb{28/179}
\begin{gl}
\item[236]
{\rm
Sq(1,1)[229]}
\item[237]
{\rm
Sq(0,1)[234]
+ Sq(0,1)[233]}
\item[238]
{\rm
Sq(2)[238]}
\\ $h_{1}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/179]
\mb{27/179}
\begin{gl}
\item[240]
{\rm
Sq(0,1)[238]}
\item[241]
{\rm
Sq(0,1)[239]}
\item[242]
{\rm
Sq(0,1)[240]}
\item[243]
{\rm
Sq(3)[242]
+ Sq(0,1)[242]
+ Sq(3)[238]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/179]
\mb{26/179}
\begin{gl}
\item[245]
{\rm
Sq(0,1)[242]}
\item[246]
{\rm
Sq(2)[246]
+ Sq(2)[245]}
\\ $h_{1}:$   [246], [245]
\\ $h_{2}:$   [237]
\\ $h_{3}:$   [222], [221]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/179]
\mb{25/179}
\begin{gl}
\item[249]
{\rm
Sq(1,1)[243]
+ Sq(1,1)[242]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/179]
\mb{24/179}
\begin{gl}
\item[252]
{\rm
Sq(0,1)[247]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/179]
\mb{23/179}
\begin{gl}
\item[255]
{\rm
Sq(3)[256]
+ Sq(0,1)[256]
+ Sq(0,1)[255]}
\item[256]
{\rm
Sq(2)[261]}
\\ $h_{1}:$   [261]
\\ $h_{3}:$   [236], [235]
\\ $h_{4}:$   [212]
\item[257]
{\rm
Sq(2)[263]}
\\ $h_{1}:$   [263]
\\ $h_{3}:$   [238], [237], [236]
\item[258]
{\rm
Sq(2)[264]}
\\ $h_{1}:$   [264]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [238]
\\ $h_{4}:$   [212]
\item[259]
{\rm
Sq(1)[267]}
\\ $h_{0}:$   [267]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [237], [235]
\item[260]
{\rm
Sq(1)[269]
+ Sq(1)[266]}
\\ $h_{0}:$   [269], [266]
\\ $h_{2}:$   [253], [252]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/179]
\mb{22/179}
\begin{gl}
\item[266]
{\rm
Sq(1,1)[259]
+ Sq(1,1)[257]}
\item[267]
{\rm
Sq(0,1)[262]
+ Sq(0,1)[261]}
\item[268]
{\rm
Sq(2)[267]}
\\ $h_{1}:$   [267]
\\ $h_{3}:$   [242], [241], [240]
\\ $h_{4}:$   [212]
\item[269]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\\ $h_{2}:$   [258], [257]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/179]
\mb{21/179}
\begin{gl}
\item[270]
{\rm
Sq(3)[261]}
\\ $h_{7}:$   [7]
\item[271]
{\rm
Sq(1)[271]
+ Sq(1)[269]}
\\ $h_{0}:$   [271], [269]
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [259], [258], [257]
\\ $h_{3}:$   [242], [241]
\\ $h_{4}:$   [214]
\item[272]
{\rm
Sq(1)[272]
+ Sq(1)[268]}
\\ $h_{0}:$   [272], [268]
\\ $h_{1}:$   [266]
\\ $h_{2}:$   [260], [259], [258], [256]
\\ $h_{3}:$   [243], [242], [241]
\\ $h_{4}:$   [214]
\item[273]
{\rm
Sq(1)[273]
+ Sq(1)[269]
+ Sq(1)[268]}
\\ $h_{0}:$   [273], [269], [268]
\\ $h_{1}:$   [266], [265]
\\ $h_{2}:$   [260], [259], [258], [256]
\\ $h_{3}:$   [243]
\\ $h_{4}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/179]
\mb{20/179}
\begin{gl}
\item[268]
{\rm
Sq(3,1)[261]
+ Sq(3,1)[257]
+ Sq(3,1)[256]
+ Sq(0,2)[256]}
\item[269]
{\rm
Sq(3)[268]
+ Sq(0,1)[268]}
\item[270]
{\rm
Sq(2)[273]}
\\ $h_{1}:$   [273]
\\ $h_{3}:$   [248], [247], [246]
\item[271]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{3}:$   [248], [247]
\item[272]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{3}:$   [249], [248], [247]
\item[273]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{3}:$   [249]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/179]
\mb{19/179}
\begin{gl}
\item[276]
{\rm
Sq(1,1)[276]
+ Sq(1,1)[274]}
\item[277]
{\rm
Sq(0,1)[277]}
\\ $h_{3}:$   [252]
\item[278]
{\rm
Sq(3)[277]}
\\ $h_{3}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/179]
\mb{18/179}
\begin{gl}
\item[285]
{\rm
Sq(4)[278]
+ Sq(1,1)[278]}
\\ $h_{2}:$   [278]
\\ $h_{3}:$   [257]
\item[286]
{\rm
Sq(1,1)[279]
+ Sq(1,1)[278]
+ Sq(1,1)[277]}
\item[287]
{\rm
Sq(3)[282]
+ Sq(0,1)[282]
+ Sq(3)[280]}
\item[288]
{\rm
Sq(1)[292]
+ Sq(1)[289]}
\\ $h_{0}:$   [292], [289]
\\ $h_{1}:$   [283]
\\ $h_{3}:$   [258]
\item[289]
{\rm
Sq(1)[293]
+ Sq(1)[290]
+ Sq(1)[288]}
\\ $h_{0}:$   [293], [290], [288]
\\ $h_{1}:$   [285]
\\ $h_{3}:$   [259], [258]
\\ $h_{4}:$   [236]
\\ $h_{6}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/179]
\mb{17/179}
\begin{gl}
\item[288]
{\rm
Sq(0,1)[286]}
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [262]
\\ $h_{6}:$   [96]
\item[289]
{\rm
Sq(0,1)[287]
+ Sq(0,1)[285]}
\item[290]
{\rm
Sq(3)[287]
+ Sq(3)[286]
+ Sq(0,1)[285]}
\item[291]
{\rm
Sq(2)[288]}
\\ $h_{1}:$   [288]
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [262]
\\ $h_{6}:$   [96]
\item[292]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\item[293]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{2}:$   [281]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/179]
\mb{16/179}
\begin{gl}
\item[293]
{\rm
Sq(2)[295]
+ Sq(2)[294]}
\\ $h_{1}:$   [295], [294]
\\ $h_{4}:$   [248]
\item[294]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\item[295]
{\rm
Sq(1)[303]
+ Sq(1)[302]}
\\ $h_{0}:$   [303], [302]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/179]
\mb{15/179}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[309]
+ Sq(0,1)[308]}
\\ $h_{7}:$   [14]
\item[300]
{\rm
Sq(3)[309]}
\item[301]
{\rm
Sq(2)[310]}
\\ $h_{1}:$   [310]
\item[302]
{\rm
Sq(1)[312]}
\\ $h_{0}:$   [312]
\\ $h_{1}:$   [311]
\\ $h_{2}:$   [304]
\\ $h_{7}:$   [14]
\item[303]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{1}:$   [311]
\\ $h_{2}:$   [304]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/179]
\mb{14/179}
\begin{gl}
\item[312]
{\rm
Sq(1,1)[313]}
\item[313]
{\rm
Sq(4)[313]}
\\ $h_{2}:$   [313]
\item[314]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/179]
\mb{13/179}
\begin{gl}
\item[320]
{\rm
Sq(1,1)[319]}
\item[321]
{\rm
Sq(2)[324]}
\\ $h_{1}:$   [324]
\item[322]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{2}:$   [319]
\\ $h_{3}:$   [307]
\\ $h_{5}:$   [215]
\\ $h_{6}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/179]
\mb{12/179}
\begin{gl}
\item[325]
{\rm
Sq(0,1)[332]
+ Sq(3)[331]
+ Sq(0,1)[331]
+ Sq(3)[330]}
\\ $h_{7}:$   [14]
\item[326]
{\rm
Sq(1)[333]}
\\ $h_{0}:$   [333]
\\ $h_{5}:$   [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/179]
\mb{11/179}
\begin{gl}
\item[333]
{\rm
Sq(3,1)[318]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/179]
\mb{9/179}
\begin{gl}
\item[294]
{\rm
Sq(5)[253]
+ Sq(2,1)[253]}
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/179]
\mb{7/179}
\begin{gl}
\item[222]
{\rm
Sq(4)[181]
+ Sq(1,1)[181]
+ Sq(4)[180]}
\\ $h_{2}:$   [181], [180]
\\ $h_{5}:$   [137]
\item[223]
{\rm
Sq(2)[184]}
\\ $h_{1}:$   [184]
\\ $h_{2}:$   [180]
\\ $h_{3}:$   [173]
\\ $h_{5}:$   [139]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/179]
\mb{6/179}
\begin{gl}
\item[185]
{\rm
Sq(1,1)[133]}
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/179]
\mb{5/179}
\begin{gl}
\item[135]
{\rm
Sq(4)[88]}
\\ $h_{2}:$   [88]
\\ $h_{3}:$   [84]
\\ $h_{4}:$   [79]
\end{gl}
\end{bdl}



\dm{180}
\begin{bdl}
\item[86/180]
\mb{86/180}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/180]
\mb{85/180}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/180]
\mb{84/180}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/180]
\mb{78/180}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/180]
\mb{75/180}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/180]
\mb{72/180}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/180]
\mb{71/180}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/180]
\mb{70/180}
\begin{gl}
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/180]
\mb{69/180}
\begin{gl}
\item[29]
{\rm
Sq(1,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/180]
\mb{68/180}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]
+ Sq(1)[37]}
\\ $h_{0}:$   [38], [37]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/180]
\mb{67/180}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [20]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{3}:$   [30]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/180]
\mb{66/180}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/180]
\mb{65/180}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/180]
\mb{64/180}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/180]
\mb{63/180}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(3)[47]}
\item[45]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/180]
\mb{62/180}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/180]
\mb{60/180}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[55]}
\item[52]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/180]
\mb{59/180}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/180]
\mb{58/180}
\begin{gl}
\item[66]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/180]
\mb{57/180}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[66]}
\item[70]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/180]
\mb{56/180}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/180]
\mb{55/180}
\begin{gl}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/180]
\mb{54/180}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[76]}
\item[79]
{\rm
Sq(0,1)[78]}
\item[80]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/180]
\mb{53/180}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[81]}
\item[83]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [69]
\\ $h_{4}:$   [51]
\item[84]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{1}:$   [86], [83]
\\ $h_{2}:$   [79], [78]
\\ $h_{3}:$   [70], [66]
\\ $h_{4}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/180]
\mb{52/180}
\begin{gl}
\item[88]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [88]
\\ $h_{4}:$   [58]
\item[89]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [84]
\\ $h_{3}:$   [74]
\\ $h_{4}:$   [58]
\item[90]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [87], [84]
\\ $h_{3}:$   [75]
\\ $h_{4}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/180]
\mb{51/180}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[93]}
\item[95]
{\rm
Sq(0,1)[94]}
\item[96]
{\rm
Sq(0,1)[95]}
\item[97]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [91]
\\ $h_{4}:$   [65]
\item[98]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{3}:$   [80]
\\ $h_{4}:$   [65]
\item[99]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [90]
\\ $h_{3}:$   [81]
\\ $h_{4}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/180]
\mb{50/180}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[93]}
\item[100]
{\rm
Sq(0,1)[94]}
\item[101]
{\rm
Sq(0,1)[95]}
\item[102]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [82]
\item[103]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/180]
\mb{49/180}
\begin{gl}
\item[100]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\item[101]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/180]
\mb{48/180}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[103]}
\item[101]
{\rm
Sq(0,1)[104]}
\item[102]
{\rm
Sq(0,1)[105]}
\item[103]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\item[104]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/180]
\mb{47/180}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[108]}
\item[107]
{\rm
Sq(0,1)[109]}
\item[108]
{\rm
Sq(0,1)[110]}
\item[109]
{\rm
Sq(3)[110]}
\item[110]
{\rm
Sq(3)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/180]
\mb{45/180}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[121]}
\item[119]
{\rm
Sq(0,1)[122]}
\item[120]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/180]
\mb{44/180}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[134]}
\item[126]
{\rm
Sq(0,1)[135]}
\item[127]
{\rm
Sq(0,1)[136]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/180]
\mb{43/180}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/180]
\mb{42/180}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[143]}
\item[149]
{\rm
Sq(0,1)[144]}
\item[150]
{\rm
Sq(0,1)[145]}
\item[151]
{\rm
Sq(2)[148]}
\\ $h_{1}:$   [148]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/180]
\mb{41/180}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[146]}
\item[150]
{\rm
Sq(0,1)[147]}
\item[151]
{\rm
Sq(0,1)[148]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/180]
\mb{40/180}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[155]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/180]
\mb{39/180}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[161]}
\item[163]
{\rm
Sq(0,1)[162]}
\item[164]
{\rm
Sq(0,1)[163]}
\item[165]
{\rm
Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/180]
\mb{38/180}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[166]}
\item[171]
{\rm
Sq(0,1)[167]}
\item[172]
{\rm
Sq(0,1)[168]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/180]
\mb{37/180}
\begin{gl}
\item[177]
{\rm
Sq(3)[177]
+ Sq(0,1)[177]
+ Sq(0,1)[175]}
\item[178]
{\rm
Sq(1)[189]
+ Sq(1)[188]
+ Sq(1)[187]}
\\ $h_{0}:$   [189], [188], [187]
\\ $h_{1}:$   [178]
\\ $h_{2}:$   [173]
\item[179]
{\rm
Sq(1)[190]
+ Sq(1)[188]}
\\ $h_{0}:$   [190], [188]
\\ $h_{1}:$   [182], [180], [178]
\\ $h_{2}:$   [174]
\\ $h_{3}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/180]
\mb{36/180}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[186]}
\item[186]
{\rm
Sq(0,1)[187]}
\item[187]
{\rm
Sq(3)[190]
+ Sq(0,1)[188]}
\item[188]
{\rm
Sq(3)[191]
+ Sq(0,1)[191]}
\item[189]
{\rm
Sq(1)[196]
+ Sq(1)[195]}
\\ $h_{0}:$   [196], [195]
\\ $h_{2}:$   [181]
\item[190]
{\rm
Sq(1)[200]
+ Sq(1)[199]}
\\ $h_{0}:$   [200], [199]
\\ $h_{2}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/180]
\mb{35/180}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[196]}
\item[196]
{\rm
Sq(0,1)[197]}
\item[197]
{\rm
Sq(0,1)[198]}
\item[198]
{\rm
Sq(0,1)[199]}
\item[199]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{2}:$   [194]
\item[200]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/180]
\mb{34/180}
\begin{gl}
\item[206]
{\rm
Sq(0,1)[202]}
\item[207]
{\rm
Sq(3)[203]
+ Sq(0,1)[203]}
\item[208]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\item[209]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/180]
\mb{33/180}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[203]
+ Sq(1,1)[202]
+ Sq(1,1)[201]}
\item[213]
{\rm
Sq(0,1)[205]}
\item[214]
{\rm
Sq(0,1)[206]}
\item[215]
{\rm
Sq(1)[213]
+ Sq(1)[210]}
\\ $h_{0}:$   [213], [210]
\\ $h_{1}:$   [208]
\\ $h_{2}:$   [202]
\\ $h_{4}:$   [155]
\item[216]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/180]
\mb{32/180}
\begin{gl}
\item[210]
{\rm
Sq(0,1)[208]}
\item[211]
{\rm
Sq(0,1)[209]}
\item[212]
{\rm
Sq(0,1)[210]}
\item[213]
{\rm
Sq(0,1)[211]}
\item[214]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/180]
\mb{31/180}
\begin{gl}
\item[216]
{\rm
Sq(0,1)[215]}
\item[217]
{\rm
Sq(3)[215]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/180]
\mb{30/180}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[222]}
\item[222]
{\rm
Sq(1,1)[223]
+ Sq(1,1)[221]}
\item[223]
{\rm
Sq(0,1)[225]}
\item[224]
{\rm
Sq(0,1)[226]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/180]
\mb{29/180}
\begin{gl}
\item[228]
{\rm
Sq(0,1)[232]
+ Sq(0,1)[231]}
\item[229]
{\rm
Sq(0,1)[233]}
\item[230]
{\rm
Sq(0,1)[234]
+ Sq(0,1)[231]}
\item[231]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{1}:$   [238], [237], [236]
\item[232]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{1}:$   [238], [237], [236]
\\ $h_{2}:$   [230], [229]
\\ $h_{3}:$   [214], [213], [212], [211]
\\ $h_{6}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/180]
\mb{28/180}
\begin{gl}
\item[239]
{\rm
Sq(3)[238]
+ Sq(0,1)[238]}
\item[240]
{\rm
Sq(1)[246]
+ Sq(1)[244]}
\\ $h_{0}:$   [246], [244]
\\ $h_{3}:$   [219], [218], [216], [215]
\\ $h_{6}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/180]
\mb{27/180}
\begin{gl}
\item[244]
{\rm
Sq(1,1)[242]
+ Sq(1,1)[239]}
\item[245]
{\rm
Sq(0,1)[243]}
\item[246]
{\rm
Sq(1)[250]
+ Sq(1)[247]}
\\ $h_{0}:$   [250], [247]
\\ $h_{3}:$   [222]
\\ $h_{6}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/180]
\mb{26/180}
\begin{gl}
\item[247]
{\rm
Sq(5)[241]
+ Sq(2,1)[241]}
\item[248]
{\rm
Sq(0,1)[246]}
\item[249]
{\rm
Sq(3)[246]
+ Sq(3)[245]}
\item[250]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/180]
\mb{25/180}
\begin{gl}
\item[250]
{\rm
Sq(5)[243]
+ Sq(2,1)[243]
+ Sq(5)[242]
+ Sq(2,1)[242]}
\item[251]
{\rm
Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(0,1)[249]
+ Sq(3)[248]}
\\ $h_{2}:$   [245]
\\ $h_{3}:$   [229], [227]
\\ $h_{4}:$   [204], [200]
\item[252]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/180]
\mb{24/180}
\begin{gl}
\item[253]
{\rm
Sq(1,1)[251]
+ Sq(1,1)[250]}
\item[254]
{\rm
Sq(0,1)[252]}
\item[255]
{\rm
Sq(1)[262]
+ Sq(1)[261]}
\\ $h_{0}:$   [262], [261]
\\ $h_{1}:$   [256]
\\ $h_{3}:$   [232], [231], [230]
\\ $h_{4}:$   [207], [206], [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/180]
\mb{23/180}
\begin{gl}
\item[261]
{\rm
Sq(1)[272]
+ Sq(1)[271]
+ Sq(1)[270]}
\\ $h_{0}:$   [272], [271], [270]
\\ $h_{2}:$   [257], [255]
\\ $h_{3}:$   [243], [240]
\item[262]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{2}:$   [257], [255]
\\ $h_{3}:$   [243], [240]
\\ $h_{4}:$   [215], [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/180]
\mb{22/180}
\begin{gl}
\item[270]
{\rm
Sq(0,1)[267]
+ Sq(0,1)[266]
+ Sq(0,1)[265]}
\\ $h_{2}:$   [262], [261]
\item[271]
{\rm
Sq(3)[269]
+ Sq(0,1)[269]
+ Sq(3)[265]
+ Sq(0,1)[265]}
\\ $h_{2}:$   [262], [261]
\\ $h_{3}:$   [245], [244]
\item[272]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{3}:$   [247], [245]
\item[273]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{1}:$   [270]
\\ $h_{2}:$   [264], [261]
\\ $h_{7}:$   [9]
\item[274]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{3}:$   [247], [244]
\\ $h_{4}:$   [218], [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/180]
\mb{21/180}
\begin{gl}
\item[274]
{\rm
Sq(3)[266]
+ Sq(0,1)[266]
+ Sq(0,1)[265]}
\\ $h_{3}:$   [245]
\item[275]
{\rm
Sq(2)[269]}
\\ $h_{1}:$   [269]
\\ $h_{3}:$   [246], [245]
\\ $h_{4}:$   [217]
\item[276]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{2}:$   [261]
\\ $h_{7}:$   [8]
\item[277]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{3}:$   [245]
\\ $h_{4}:$   [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/180]
\mb{20/180}
\begin{gl}
\item[274]
{\rm
Sq(3)[273]}
\\ $h_{7}:$   [8]
\item[275]
{\rm
Sq(2)[276]}
\\ $h_{1}:$   [276]
\\ $h_{3}:$   [251]
\\ $h_{4}:$   [224]
\\ $h_{7}:$   [8]
\item[276]
{\rm
Sq(2)[278]
+ Sq(2)[277]}
\\ $h_{1}:$   [278], [277]
\\ $h_{3}:$   [251]
\\ $h_{7}:$   [8]
\item[277]
{\rm
Sq(1)[283]
+ Sq(1)[282]
+ Sq(1)[279]}
\\ $h_{0}:$   [283], [282], [279]
\\ $h_{7}:$   [8]
\item[278]
{\rm
Sq(1)[285]
+ Sq(1)[279]}
\\ $h_{0}:$   [285], [279]
\item[279]
{\rm
Sq(1)[287]
+ Sq(1)[286]
+ Sq(1)[281]}
\\ $h_{0}:$   [287], [286], [281]
\\ $h_{1}:$   [277]
\\ $h_{2}:$   [271], [268]
\\ $h_{3}:$   [254], [252], [251]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/180]
\mb{19/180}
\begin{gl}
\item[279]
{\rm
Sq(1,1)[277]}
\item[280]
{\rm
Sq(1,1)[278]}
\item[281]
{\rm
Sq(3)[281]
+ Sq(0,1)[281]
+ Sq(3)[280]
+ Sq(0,1)[280]}
\\ $h_{3}:$   [257]
\item[282]
{\rm
Sq(3)[282]
+ Sq(0,1)[282]
+ Sq(3)[280]
+ Sq(0,1)[280]}
\\ $h_{2}:$   [277]
\\ $h_{3}:$   [258]
\item[283]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(3)[280]
+ Sq(0,1)[280]}
\\ $h_{2}:$   [277]
\\ $h_{3}:$   [258]
\item[284]
{\rm
Sq(2)[287]}
\\ $h_{1}:$   [287]
\\ $h_{3}:$   [258], [257]
\item[285]
{\rm
Sq(1)[291]
+ Sq(1)[290]}
\\ $h_{0}:$   [291], [290]
\item[286]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{3}:$   [260], [257]
\item[287]
{\rm
Sq(1)[293]
+ Sq(1)[290]}
\\ $h_{0}:$   [293], [290]
\\ $h_{2}:$   [277]
\\ $h_{3}:$   [261], [260], [257]
\item[288]
{\rm
Sq(1)[294]
+ Sq(1)[290]}
\\ $h_{0}:$   [294], [290]
\\ $h_{2}:$   [278], [277]
\\ $h_{3}:$   [262], [258]
\\ $h_{4}:$   [232]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/180]
\mb{18/180}
\begin{gl}
\item[290]
{\rm
Sq(3)[283]}
\item[291]
{\rm
Sq(3)[285]}
\item[292]
{\rm
Sq(3)[286]
+ Sq(0,1)[286]
+ Sq(0,1)[284]}
\\ $h_{3}:$   [261]
\item[293]
{\rm
Sq(3)[287]
+ Sq(0,1)[287]
+ Sq(0,1)[283]}
\\ $h_{3}:$   [262], [261]
\item[294]
{\rm
Sq(1)[299]
+ Sq(1)[296]
+ Sq(1)[295]}
\\ $h_{0}:$   [299], [296], [295]
\\ $h_{2}:$   [280]
\\ $h_{3}:$   [264]
\\ $h_{4}:$   [237]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/180]
\mb{17/180}
\begin{gl}
\item[294]
{\rm
Sq(1,1)[285]}
\item[295]
{\rm
Sq(3)[288]
+ Sq(0,1)[288]}
\item[296]
{\rm
Sq(0,1)[289]
+ Sq(0,1)[288]}
\\ $h_{7}:$   [15]
\item[297]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]}
\\ $h_{3}:$   [264]
\item[298]
{\rm
Sq(1)[298]
+ Sq(1)[296]}
\\ $h_{0}:$   [298], [296]
\\ $h_{2}:$   [287]
\\ $h_{3}:$   [264]
\item[299]
{\rm
Sq(1)[302]
+ Sq(1)[301]
+ Sq(1)[296]}
\\ $h_{0}:$   [302], [301], [296]
\\ $h_{3}:$   [266]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/180]
\mb{16/180}
\begin{gl}
\item[296]
{\rm
Sq(0,1)[295]
+ Sq(3)[294]
+ Sq(0,1)[294]}
\\ $h_{2}:$   [292]
\item[297]
{\rm
Sq(3)[297]
+ Sq(0,1)[297]
+ Sq(0,1)[294]}
\\ $h_{2}:$   [292]
\item[298]
{\rm
Sq(3)[298]
+ Sq(0,1)[298]
+ Sq(3)[296]
+ Sq(3)[295]
+ Sq(0,1)[294]}
\\ $h_{2}:$   [292]
\item[299]
{\rm
Sq(2)[300]}
\\ $h_{1}:$   [300]
\\ $h_{2}:$   [292]
\\ $h_{3}:$   [277]
\item[300]
{\rm
Sq(2)[301]}
\\ $h_{1}:$   [301]
\\ $h_{2}:$   [292], [291]
\\ $h_{3}:$   [277], [275]
\item[301]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\item[302]
{\rm
Sq(1)[306]
+ Sq(1)[305]}
\\ $h_{0}:$   [306], [305]
\\ $h_{2}:$   [292]
\\ $h_{3}:$   [276]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/180]
\mb{15/180}
\begin{gl}
\item[304]
{\rm
Sq(0,1)[311]
+ Sq(3)[310]}
\item[305]
{\rm
Sq(1)[316]
+ Sq(1)[315]}
\\ $h_{0}:$   [316], [315]
\\ $h_{4}:$   [265], [264]
\item[306]
{\rm
Sq(1)[319]
+ Sq(1)[315]}
\\ $h_{0}:$   [319], [315]
\\ $h_{4}:$   [265], [264]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/180]
\mb{14/180}
\begin{gl}
\item[315]
{\rm
Sq(2,1)[313]}
\item[316]
{\rm
Sq(5)[315]
+ Sq(2,1)[315]
+ Sq(5)[313]}
\item[317]
{\rm
Sq(0,1)[319]}
\\ $h_{7}:$   [17]
\item[318]
{\rm
Sq(2)[320]}
\\ $h_{1}:$   [320]
\item[319]
{\rm
Sq(1)[324]}
\\ $h_{0}:$   [324]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/180]
\mb{13/180}
\begin{gl}
\item[323]
{\rm
Sq(0,1)[324]}
\\ $h_{4}:$   [282], [281]
\item[324]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/180]
\mb{12/180}
\begin{gl}
\item[327]
{\rm
Sq(2)[333]}
\\ $h_{1}:$   [333]
\\ $h_{2}:$   [331], [330]
\\ $h_{5}:$   [227]
\\ $h_{6}:$   [103]
\item[328]
{\rm
Sq(1)[334]}
\\ $h_{0}:$   [334]
\\ $h_{7}:$   [15]
\item[329]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\\ $h_{2}:$   [331], [330]
\\ $h_{5}:$   [230]
\\ $h_{6}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/180]
\mb{11/180}
\begin{gl}
\item[334]
{\rm
Sq(3,1)[320]}
\\ $h_{7}:$   [18]
\item[335]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{5}:$   [229]
\\ $h_{6}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/180]
\mb{10/180}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[292]
+ Sq(1,1)[291]}
\item[327]
{\rm
Sq(3)[293]
+ Sq(0,1)[293]}
\\ $h_{5}:$   [212]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/180]
\mb{9/180}
\begin{gl}
\item[295]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\\ $h_{2}:$   [254]
\\ $h_{5}:$   [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/180]
\mb{8/180}
\begin{gl}
\item[257]
{\rm
Sq(4)[220]
+ Sq(1,1)[220]}
\\ $h_{2}:$   [220]
\\ $h_{5}:$   [164]
\\ $h_{7}:$   [25]
\item[258]
{\rm
Sq(3)[221]
+ Sq(0,1)[221]}
\\ $h_{5}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/180]
\mb{7/180}
\begin{gl}
\item[224]
{\rm
Sq(3)[184]
+ Sq(3)[183]
+ Sq(0,1)[183]}
\\ $h_{5}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/180]
\mb{6/180}
\begin{gl}
\item[186]
{\rm
Sq(4)[134]
+ Sq(1,1)[134]}
\\ $h_{2}:$   [134]
\\ $h_{4}:$   [117]
\\ $h_{5}:$   [105]
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}



\dm{181}
\begin{bdl}
\item[85/181]
\mb{85/181}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/181]
\mb{84/181}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/181]
\mb{83/181}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/181]
\mb{82/181}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/181]
\mb{81/181}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/181]
\mb{80/181}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/181]
\mb{79/181}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/181]
\mb{78/181}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/181]
\mb{77/181}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\item[18]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/181]
\mb{76/181}
\begin{gl}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/181]
\mb{75/181}
\begin{gl}
\item[15]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/181]
\mb{74/181}
\begin{gl}
\item[18]
{\rm
Sq(3,1)[22]}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/181]
\mb{71/181}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/181]
\mb{69/181}
\begin{gl}
\item[31]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/181]
\mb{68/181}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/181]
\mb{67/181}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/181]
\mb{66/181}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [26]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/181]
\mb{65/181}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]
+ Sq(1)[43]}
\\ $h_{0}:$   [45], [43]
\\ $h_{2}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/181]
\mb{64/181}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/181]
\mb{63/181}
\begin{gl}
\item[46]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/181]
\mb{62/181}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/181]
\mb{61/181}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[50]}
\item[53]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/181]
\mb{60/181}
\begin{gl}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/181]
\mb{59/181}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[64]}
\item[59]
{\rm
Sq(0,1)[65]}
\item[60]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/181]
\mb{58/181}
\begin{gl}
\item[67]
{\rm
Sq(3,1)[64]}
\item[68]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/181]
\mb{57/181}
\begin{gl}
\item[71]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/181]
\mb{56/181}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[70]}
\item[71]
{\rm
Sq(0,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/181]
\mb{55/181}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/181]
\mb{53/181}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[83]}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(0,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/181]
\mb{52/181}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[92]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/181]
\mb{51/181}
\begin{gl}
\item[100]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{1}:$   [99]
\\ $h_{2}:$   [96]
\item[101]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{1}:$   [100], [99]
\\ $h_{2}:$   [97], [96]
\\ $h_{3}:$   [85], [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/181]
\mb{50/181}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[96]}
\item[105]
{\rm
Sq(0,1)[97]}
\item[106]
{\rm
Sq(0,1)[98]}
\item[107]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [93]
\item[108]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [94], [93]
\\ $h_{3}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/181]
\mb{49/181}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[97]}
\item[103]
{\rm
Sq(0,1)[98]}
\item[104]
{\rm
Sq(0,1)[99]}
\item[105]
{\rm
Sq(1)[106]}
\\ $h_{0}:$   [106]
\\ $h_{3}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/181]
\mb{48/181}
\begin{gl}
\item[105]
{\rm
Sq(2)[109]
+ Sq(2)[108]}
\\ $h_{1}:$   [109], [108]
\item[106]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{3}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/181]
\mb{47/181}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[112]}
\item[112]
{\rm
Sq(0,1)[113]}
\item[113]
{\rm
Sq(0,1)[114]}
\item[114]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/181]
\mb{46/181}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[115]}
\item[116]
{\rm
Sq(0,1)[116]}
\item[117]
{\rm
Sq(0,1)[117]}
\item[118]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/181]
\mb{45/181}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[124]}
\item[122]
{\rm
Sq(3)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/181]
\mb{44/181}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[137]}
\item[129]
{\rm
Sq(0,1)[138]}
\item[130]
{\rm
Sq(0,1)[139]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/181]
\mb{43/181}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[145]}
\item[142]
{\rm
Sq(0,1)[146]}
\item[143]
{\rm
Sq(0,1)[147]}
\item[144]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\\ $h_{1}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/181]
\mb{42/181}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[147]}
\item[153]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/181]
\mb{41/181}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[150]}
\item[153]
{\rm
Sq(0,1)[151]}
\item[154]
{\rm
Sq(0,1)[152]}
\item[155]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/181]
\mb{40/181}
\begin{gl}
\item[154]
{\rm
Sq(1,1)[157]
+ Sq(1,1)[156]}
\item[155]
{\rm
Sq(0,1)[158]}
\item[156]
{\rm
Sq(0,1)[159]}
\item[157]
{\rm
Sq(0,1)[160]}
\item[158]
{\rm
Sq(2)[163]
+ Sq(2)[162]}
\\ $h_{1}:$   [163], [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/181]
\mb{39/181}
\begin{gl}
\item[166]
{\rm
Sq(0,1)[167]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/181]
\mb{38/181}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[171]}
\item[174]
{\rm
Sq(0,1)[173]
+ Sq(0,1)[172]}
\item[175]
{\rm
Sq(3)[175]
+ Sq(0,1)[175]
+ Sq(0,1)[172]}
\item[176]
{\rm
Sq(3)[176]
+ Sq(0,1)[176]
+ Sq(3)[174]
+ Sq(0,1)[172]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/181]
\mb{37/181}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[179]}
\item[181]
{\rm
Sq(0,1)[180]}
\item[182]
{\rm
Sq(0,1)[181]}
\item[183]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]
+ Sq(3)[183]
+ Sq(0,1)[183]
+ Sq(3)[178]
+ Sq(0,1)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/181]
\mb{36/181}
\begin{gl}
\item[191]
{\rm
Sq(3)[193]
+ Sq(0,1)[193]
+ Sq(0,1)[192]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/181]
\mb{35/181}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[201]}
\item[202]
{\rm
Sq(0,1)[202]}
\item[203]
{\rm
Sq(3)[204]
+ Sq(0,1)[204]}
\item[204]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]
+ Sq(0,1)[203]}
\item[205]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{1}:$   [208], [206]
\\ $h_{2}:$   [197], [196]
\item[206]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{1}:$   [208], [207], [206]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/181]
\mb{34/181}
\begin{gl}
\item[210]
{\rm
Sq(0,1)[207]
+ Sq(0,1)[206]}
\item[211]
{\rm
Sq(0,1)[208]}
\item[212]
{\rm
Sq(3)[208]
+ Sq(3)[205]
+ Sq(0,1)[205]}
\item[213]
{\rm
Sq(0,1)[209]}
\item[214]
{\rm
Sq(1)[219]
+ Sq(1)[217]}
\\ $h_{0}:$   [219], [217]
\\ $h_{2}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/181]
\mb{33/181}
\begin{gl}
\item[217]
{\rm
Sq(1,1)[206]}
\item[218]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\\ $h_{1}:$   [213], [210]
\\ $h_{2}:$   [207]
\\ $h_{4}:$   [164]
\item[219]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{2}:$   [204]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/181]
\mb{32/181}
\begin{gl}
\item[215]
{\rm
Sq(3)[212]}
\item[216]
{\rm
Sq(0,1)[213]}
\item[217]
{\rm
Sq(0,1)[214]}
\item[218]
{\rm
Sq(2)[217]
+ Sq(2)[216]}
\\ $h_{1}:$   [217], [216]
\item[219]
{\rm
Sq(1)[220]
+ Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [220], [219], [218]
\\ $h_{2}:$   [211], [208]
\\ $h_{4}:$   [166]
\item[220]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/181]
\mb{31/181}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[218]}
\item[219]
{\rm
Sq(0,1)[219]}
\item[220]
{\rm
Sq(0,1)[220]}
\item[221]
{\rm
Sq(2)[222]}
\\ $h_{1}:$   [222]
\\ $h_{2}:$   [214]
\item[222]
{\rm
Sq(1)[225]}
\\ $h_{0}:$   [225]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/181]
\mb{30/181}
\begin{gl}
\item[225]
{\rm
Sq(2,1)[223]
+ Sq(2,1)[222]
+ Sq(2,1)[221]}
\item[226]
{\rm
Sq(1,1)[225]}
\item[227]
{\rm
Sq(1,1)[226]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/181]
\mb{29/181}
\begin{gl}
\item[233]
{\rm
Sq(1,1)[234]
+ Sq(1,1)[233]
+ Sq(1,1)[232]}
\item[234]
{\rm
Sq(0,1)[237]
+ Sq(0,1)[236]}
\item[235]
{\rm
Sq(3)[238]
+ Sq(3)[237]
+ Sq(3)[236]
+ Sq(0,1)[236]}
\item[236]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\\ $h_{1}:$   [239]
\\ $h_{3}:$   [217]
\\ $h_{4}:$   [180]
\\ $h_{6}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/181]
\mb{28/181}
\begin{gl}
\item[241]
{\rm
Sq(0,1)[241]
+ Sq(0,1)[240]}
\item[242]
{\rm
Sq(0,1)[242]
+ Sq(0,1)[240]}
\item[243]
{\rm
Sq(0,1)[243]
+ Sq(0,1)[240]}
\item[244]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{3}:$   [225], [221]
\\ $h_{6}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/181]
\mb{27/181}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[245]}
\item[248]
{\rm
Sq(2)[247]}
\\ $h_{1}:$   [247]
\item[249]
{\rm
Sq(1)[252]
+ Sq(1)[251]}
\\ $h_{0}:$   [252], [251]
\\ $h_{2}:$   [244]
\\ $h_{7}:$   [3]
\item[250]
{\rm
Sq(1)[253]
+ Sq(1)[251]}
\\ $h_{0}:$   [253], [251]
\\ $h_{3}:$   [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/181]
\mb{26/181}
\begin{gl}
\item[251]
{\rm
Sq(1,1)[246]}
\item[252]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{7}:$   [3]
\item[253]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{3}:$   [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/181]
\mb{25/181}
\begin{gl}
\item[253]
{\rm
Sq(2,1)[246]}
\\ $h_{7}:$   [3]
\item[254]
{\rm
Sq(0,1)[252]}
\item[255]
{\rm
Sq(2)[253]}
\\ $h_{1}:$   [253]
\\ $h_{7}:$   [3]
\item[256]
{\rm
Sq(1)[258]
+ Sq(1)[257]}
\\ $h_{0}:$   [258], [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/181]
\mb{24/181}
\begin{gl}
\item[256]
{\rm
Sq(3)[256]}
\item[257]
{\rm
Sq(3)[259]
+ Sq(0,1)[259]}
\item[258]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\item[259]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{2}:$   [253]
\\ $h_{3}:$   [236], [235]
\\ $h_{4}:$   [211], [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/181]
\mb{23/181}
\begin{gl}
\item[263]
{\rm
Sq(0,1)[267]}
\item[264]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{2}:$   [261]
\\ $h_{3}:$   [245]
\\ $h_{4}:$   [219]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/181]
\mb{22/181}
\begin{gl}
\item[275]
{\rm
Sq(1,1)[269]
+ Sq(1,1)[266]}
\item[276]
{\rm
Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[271]
+ Sq(0,1)[271]}
\item[277]
{\rm
Sq(1)[280]
+ Sq(1)[278]}
\\ $h_{0}:$   [280], [278]
\\ $h_{1}:$   [274]
\\ $h_{2}:$   [268], [267], [265]
\\ $h_{3}:$   [251]
\\ $h_{4}:$   [222], [220]
\item[278]
{\rm
Sq(1)[283]}
\\ $h_{0}:$   [283]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/181]
\mb{21/181}
\begin{gl}
\item[278]
{\rm
Sq(0,1)[268]}
\\ $h_{2}:$   [265], [264]
\\ $h_{4}:$   [220]
\item[279]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[271]
+ Sq(0,1)[271]
+ Sq(3)[270]
+ Sq(0,1)[269]
+ Sq(3)[268]}
\\ $h_{2}:$   [265]
\\ $h_{3}:$   [250]
\\ $h_{4}:$   [220]
\item[280]
{\rm
Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(3)[270]
+ Sq(3)[269]
+ Sq(0,1)[269]
+ Sq(3)[268]}
\\ $h_{2}:$   [264]
\\ $h_{3}:$   [250]
\item[281]
{\rm
Sq(2)[275]
+ Sq(2)[274]}
\\ $h_{1}:$   [275], [274]
\\ $h_{3}:$   [251]
\\ $h_{4}:$   [221], [220]
\item[282]
{\rm
Sq(2)[276]
+ Sq(2)[274]}
\\ $h_{1}:$   [276], [274]
\\ $h_{3}:$   [251]
\item[283]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/181]
\mb{20/181}
\begin{gl}
\item[280]
{\rm
Sq(2)[281]
+ Sq(2)[280]}
\\ $h_{1}:$   [281], [280]
\\ $h_{2}:$   [273]
\\ $h_{3}:$   [258], [257], [256]
\\ $h_{4}:$   [227]
\item[281]
{\rm
Sq(2)[283]
+ Sq(2)[282]
+ Sq(2)[279]}
\\ $h_{1}:$   [283], [282], [279]
\item[282]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/181]
\mb{19/181}
\begin{gl}
\item[289]
{\rm
Sq(0,1)[287]}
\item[290]
{\rm
Sq(2)[291]
+ Sq(2)[290]}
\\ $h_{1}:$   [291], [290]
\item[291]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\item[292]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{1}:$   [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/181]
\mb{18/181}
\begin{gl}
\item[295]
{\rm
Sq(3)[291]
+ Sq(3)[290]
+ Sq(3)[288]}
\item[296]
{\rm
Sq(3)[292]
+ Sq(0,1)[292]
+ Sq(0,1)[290]
+ Sq(3)[289]}
\item[297]
{\rm
Sq(2)[294]}
\\ $h_{1}:$   [294]
\\ $h_{2}:$   [283]
\\ $h_{3}:$   [265]
\item[298]
{\rm
Sq(2)[295]}
\\ $h_{1}:$   [295]
\\ $h_{4}:$   [241]
\item[299]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{3}:$   [269]
\item[300]
{\rm
Sq(1)[301]}
\\ $h_{0}:$   [301]
\item[301]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{1}:$   [297]
\\ $h_{2}:$   [283]
\\ $h_{3}:$   [270], [267]
\\ $h_{4}:$   [241]
\item[302]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{1}:$   [296]
\\ $h_{2}:$   [286], [284]
\\ $h_{3}:$   [272], [271], [265]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/181]
\mb{17/181}
\begin{gl}
\item[300]
{\rm
Sq(1,1)[291]
+ Sq(1,1)[290]
+ Sq(1,1)[289]
+ Sq(1,1)[288]}
\\ $h_{3}:$   [268]
\item[301]
{\rm
Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(3)[294]
+ Sq(0,1)[294]}
\item[302]
{\rm
Sq(2)[297]
+ Sq(2)[296]}
\\ $h_{1}:$   [297], [296]
\\ $h_{3}:$   [268]
\item[303]
{\rm
Sq(2)[299]
+ Sq(2)[298]}
\\ $h_{1}:$   [299], [298]
\\ $h_{2}:$   [288]
\\ $h_{3}:$   [272], [269], [267]
\item[304]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{3}:$   [270], [269]
\item[305]
{\rm
Sq(1)[308]
+ Sq(1)[305]}
\\ $h_{0}:$   [308], [305]
\\ $h_{2}:$   [289], [288]
\\ $h_{3}:$   [274], [273]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/181]
\mb{16/181}
\begin{gl}
\item[303]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]}
\item[304]
{\rm
Sq(3)[301]
+ Sq(0,1)[300]}
\item[305]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]
+ Sq(3)[302]
+ Sq(0,1)[302]
+ Sq(0,1)[300]
+ Sq(0,1)[299]}
\\ $h_{7}:$   [14]
\item[306]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{3}:$   [278]
\item[307]
{\rm
Sq(1)[312]
+ Sq(1)[308]}
\\ $h_{0}:$   [312], [308]
\\ $h_{2}:$   [298], [295], [294]
\\ $h_{3}:$   [278]
\\ $h_{7}:$   [14]
\item[308]
{\rm
Sq(1)[314]
+ Sq(1)[313]
+ Sq(1)[308]
+ Sq(1)[307]}
\\ $h_{0}:$   [314], [313], [308], [307]
\\ $h_{3}:$   [280], [278]
\\ $h_{7}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/181]
\mb{15/181}
\begin{gl}
\item[307]
{\rm
Sq(3)[312]
+ Sq(0,1)[312]}
\\ $h_{2}:$   [310]
\item[308]
{\rm
Sq(3)[313]
+ Sq(0,1)[313]}
\\ $h_{2}:$   [310]
\\ $h_{3}:$   [300], [297]
\item[309]
{\rm
Sq(3)[314]
+ Sq(0,1)[314]}
\item[310]
{\rm
Sq(2)[316]
+ Sq(2)[315]}
\\ $h_{1}:$   [316], [315]
\item[311]
{\rm
Sq(2)[318]
+ Sq(2)[315]}
\\ $h_{1}:$   [318], [315]
\item[312]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [300], [297]
\item[313]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{1}:$   [315]
\\ $h_{2}:$   [311]
\item[314]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\\ $h_{1}:$   [315]
\\ $h_{2}:$   [311]
\\ $h_{3}:$   [300], [296]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/181]
\mb{14/181}
\begin{gl}
\item[320]
{\rm
Sq(0,1)[320]}
\item[321]
{\rm
Sq(3)[322]
+ Sq(0,1)[322]
+ Sq(3)[320]}
\\ $h_{5}:$   [213], [212]
\item[322]
{\rm
Sq(1)[325]}
\\ $h_{0}:$   [325]
\item[323]
{\rm
Sq(1)[327]}
\\ $h_{0}:$   [327]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/181]
\mb{13/181}
\begin{gl}
\item[325]
{\rm
Sq(1,1)[324]}
\item[326]
{\rm
Sq(3)[326]
+ Sq(0,1)[326]
+ Sq(0,1)[325]}
\\ $h_{7}:$   [17]
\item[327]
{\rm
Sq(1)[332]
+ Sq(1)[330]}
\\ $h_{0}:$   [332], [330]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/181]
\mb{12/181}
\begin{gl}
\item[330]
{\rm
Sq(3)[333]
+ Sq(0,1)[333]}
\item[331]
{\rm
Sq(2)[334]}
\\ $h_{1}:$   [334]
\\ $h_{7}:$   [16]
\item[332]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/181]
\mb{11/181}
\begin{gl}
\item[336]
{\rm
Sq(7)[319]
+ Sq(1,2)[319]}
\\ $h_{7}:$   [19]
\item[337]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{1}:$   [327]
\\ $h_{4}:$   [295]
\\ $h_{5}:$   [235], [233]
\\ $h_{6}:$   [117], [116]
\\ $h_{7}:$   [20], [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/181]
\mb{10/181}
\begin{gl}
\item[328]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\\ $h_{5}:$   [216]
\\ $h_{6}:$   [116]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/181]
\mb{9/181}
\begin{gl}
\item[296]
{\rm
Sq(1,1)[256]}
\\ $h_{5}:$   [189]
\\ $h_{7}:$   [26]
\item[297]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{1}:$   [258]
\\ $h_{4}:$   [231]
\\ $h_{5}:$   [190], [189]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/181]
\mb{8/181}
\begin{gl}
\item[259]
{\rm
Sq(2)[224]}
\\ $h_{1}:$   [224]
\\ $h_{3}:$   [214]
\\ $h_{5}:$   [166]
\item[260]
{\rm
Sq(1)[225]}
\\ $h_{0}:$   [225]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/181]
\mb{7/181}
\begin{gl}
\item[225]
{\rm
Sq(1,1)[184]}
\item[226]
{\rm
Sq(3)[185]
+ Sq(0,1)[185]}
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/181]
\mb{6/181}
\begin{gl}
\item[187]
{\rm
Sq(3)[135]
+ Sq(0,1)[135]}
\end{gl}
\end{bdl}



\dm{182}
\begin{bdl}
\item[90/182]
\mb{90/182}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/182]
\mb{89/182}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/182]
\mb{88/182}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/182]
\mb{81/182}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [11], [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/182]
\mb{80/182}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\\ $h_{3}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/182]
\mb{79/182}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{3}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/182]
\mb{78/182}
\begin{gl}
\item[16]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/182]
\mb{77/182}
\begin{gl}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/182]
\mb{76/182}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[14]}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/182]
\mb{75/182}
\begin{gl}
\item[16]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/182]
\mb{74/182}
\begin{gl}
\item[20]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/182]
\mb{73/182}
\begin{gl}
\item[24]
{\rm
Sq(1,1)[24]}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/182]
\mb{72/182}
\begin{gl}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/182]
\mb{71/182}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/182]
\mb{70/182}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[29]}
\item[28]
{\rm
Sq(0,1)[30]}
\item[29]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/182]
\mb{67/182}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/182]
\mb{65/182}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44], [43]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/182]
\mb{64/182}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/182]
\mb{63/182}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[49]}
\item[48]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/182]
\mb{62/182}
\begin{gl}
\item[53]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/182]
\mb{61/182}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[51]}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/182]
\mb{60/182}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[57]}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/182]
\mb{59/182}
\begin{gl}
\item[61]
{\rm
Sq(3)[66]}
\item[62]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/182]
\mb{58/182}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/182]
\mb{57/182}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/182]
\mb{56/182}
\begin{gl}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/182]
\mb{55/182}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[78]}
\item[77]
{\rm
Sq(0,1)[79]}
\item[78]
{\rm
Sq(0,1)[80]}
\item[79]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/182]
\mb{54/182}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[81]}
\item[82]
{\rm
Sq(0,1)[82]}
\item[83]
{\rm
Sq(2)[85]}
\\ $h_{1}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/182]
\mb{52/182}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(0,1)[95]}
\item[94]
{\rm
Sq(0,1)[96]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/182]
\mb{51/182}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[100]}
\item[103]
{\rm
Sq(0,1)[101]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/182]
\mb{49/182}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[100]}
\item[107]
{\rm
Sq(0,1)[101]}
\item[108]
{\rm
Sq(0,1)[102]}
\item[109]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [105]
\\ $h_{2}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/182]
\mb{48/182}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[106]}
\item[108]
{\rm
Sq(0,1)[107]}
\item[109]
{\rm
Sq(0,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/182]
\mb{46/182}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[118]}
\item[120]
{\rm
Sq(0,1)[119]}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(2)[122]
+ Sq(2)[121]}
\\ $h_{1}:$   [122], [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/182]
\mb{45/182}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[125]}
\item[124]
{\rm
Sq(0,1)[126]}
\item[125]
{\rm
Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/182]
\mb{44/182}
\begin{gl}
\item[131]
{\rm
Sq(0,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/182]
\mb{43/182}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[148]}
\item[146]
{\rm
Sq(0,1)[149]}
\item[147]
{\rm
Sq(0,1)[150]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/182]
\mb{42/182}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[149]}
\item[155]
{\rm
Sq(0,1)[150]}
\item[156]
{\rm
Sq(0,1)[151]}
\item[157]
{\rm
Sq(1)[159]
+ Sq(1)[158]}
\\ $h_{0}:$   [159], [158]
\\ $h_{3}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/182]
\mb{41/182}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(1)[160]
+ Sq(1)[159]}
\\ $h_{0}:$   [160], [159]
\\ $h_{1}:$   [158]
\item[158]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{1}:$   [154]
\item[159]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\\ $h_{1}:$   [154]
\\ $h_{3}:$   [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/182]
\mb{40/182}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[162]}
\item[160]
{\rm
Sq(0,1)[163]}
\item[161]
{\rm
Sq(0,1)[164]}
\item[162]
{\rm
Sq(0,1)[165]}
\item[163]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\item[164]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{3}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/182]
\mb{39/182}
\begin{gl}
\item[167]
{\rm
Sq(1,1)[168]}
\item[168]
{\rm
Sq(0,1)[170]}
\item[169]
{\rm
Sq(0,1)[171]}
\item[170]
{\rm
Sq(0,1)[172]}
\item[171]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{3}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/182]
\mb{38/182}
\begin{gl}
\item[177]
{\rm
Sq(0,1)[177]}
\item[178]
{\rm
Sq(2)[183]}
\\ $h_{1}:$   [183]
\item[179]
{\rm
Sq(1)[188]
+ Sq(1)[187]
+ Sq(1)[186]
+ Sq(1)[184]}
\\ $h_{0}:$   [188], [187], [186], [184]
\item[180]
{\rm
Sq(1)[189]
+ Sq(1)[186]}
\\ $h_{0}:$   [189], [186]
\\ $h_{2}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/182]
\mb{37/182}
\begin{gl}
\item[184]
{\rm
Sq(0,1)[187]
+ Sq(0,1)[186]
+ Sq(0,1)[185]}
\item[185]
{\rm
Sq(0,1)[188]
+ Sq(0,1)[186]
+ Sq(0,1)[185]}
\item[186]
{\rm
Sq(3)[189]
+ Sq(0,1)[189]
+ Sq(3)[188]
+ Sq(3)[187]
+ Sq(0,1)[185]}
\item[187]
{\rm
Sq(3)[190]
+ Sq(0,1)[190]
+ Sq(3)[188]
+ Sq(0,1)[185]}
\item[188]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\item[189]
{\rm
Sq(1)[194]
+ Sq(1)[193]}
\\ $h_{0}:$   [194], [193]
\\ $h_{2}:$   [178]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/182]
\mb{36/182}
\begin{gl}
\item[192]
{\rm
Sq(2,1)[189]}
\item[193]
{\rm
Sq(0,1)[195]}
\item[194]
{\rm
Sq(0,1)[196]}
\item[195]
{\rm
Sq(0,1)[197]}
\item[196]
{\rm
Sq(3)[200]
+ Sq(0,1)[200]
+ Sq(3)[199]
+ Sq(0,1)[199]
+ Sq(0,1)[198]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/182]
\mb{35/182}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[206]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/182]
\mb{34/182}
\begin{gl}
\item[215]
{\rm
Sq(0,1)[213]}
\item[216]
{\rm
Sq(0,1)[214]
+ Sq(0,1)[212]}
\item[217]
{\rm
Sq(3)[216]
+ Sq(0,1)[216]
+ Sq(0,1)[212]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/182]
\mb{33/182}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[213]
+ Sq(0,1)[212]}
\item[221]
{\rm
Sq(3)[213]
+ Sq(0,1)[211]
+ Sq(3)[210]
+ Sq(0,1)[210]}
\item[222]
{\rm
Sq(3)[214]
+ Sq(0,1)[214]
+ Sq(0,1)[212]
+ Sq(0,1)[211]
+ Sq(0,1)[210]}
\item[223]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{1}:$   [218], [217], [216]
\\ $h_{2}:$   [208]
\\ $h_{3}:$   [194]
\item[224]
{\rm
Sq(1)[224]
+ Sq(1)[223]
+ Sq(1)[221]}
\\ $h_{0}:$   [224], [223], [221]
\\ $h_{1}:$   [215]
\\ $h_{2}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/182]
\mb{32/182}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[214]}
\item[222]
{\rm
Sq(0,1)[216]}
\item[223]
{\rm
Sq(0,1)[217]
+ Sq(3)[216]}
\item[224]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\\ $h_{2}:$   [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/182]
\mb{31/182}
\begin{gl}
\item[223]
{\rm
Sq(0,1)[223]
+ Sq(0,1)[222]
+ Sq(0,1)[221]}
\item[224]
{\rm
Sq(0,1)[224]
+ Sq(0,1)[221]}
\item[225]
{\rm
Sq(2)[225]}
\\ $h_{1}:$   [225]
\item[226]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/182]
\mb{30/182}
\begin{gl}
\item[228]
{\rm
Sq(2,1)[225]}
\item[229]
{\rm
Sq(0,1)[228]}
\item[230]
{\rm
Sq(0,1)[229]}
\item[231]
{\rm
Sq(0,1)[230]}
\item[232]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]
+ Sq(3)[231]
+ Sq(0,1)[231]}
\\ $h_{2}:$   [227]
\\ $h_{3}:$   [216], [215], [214]
\\ $h_{4}:$   [181], [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/182]
\mb{29/182}
\begin{gl}
\item[237]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]}
\item[238]
{\rm
Sq(1)[248]
+ Sq(1)[245]}
\\ $h_{0}:$   [248], [245]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/182]
\mb{28/182}
\begin{gl}
\item[245]
{\rm
Sq(1,1)[242]
+ Sq(1,1)[240]}
\item[246]
{\rm
Sq(1,1)[243]
+ Sq(1,1)[241]}
\item[247]
{\rm
Sq(0,1)[245]}
\item[248]
{\rm
Sq(1)[254]
+ Sq(1)[251]}
\\ $h_{0}:$   [254], [251]
\\ $h_{7}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/182]
\mb{27/182}
\begin{gl}
\item[251]
{\rm
Sq(2,1)[243]}
\item[252]
{\rm
Sq(0,1)[249]
+ Sq(0,1)[248]}
\item[253]
{\rm
Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(3)[247]
+ Sq(0,1)[247]}
\item[254]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/182]
\mb{26/182}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[250]}
\item[255]
{\rm
Sq(2)[253]}
\\ $h_{1}:$   [253]
\\ $h_{7}:$   [4]
\item[256]
{\rm
Sq(2)[255]
+ Sq(2)[254]}
\\ $h_{1}:$   [255], [254]
\\ $h_{7}:$   [4]
\item[257]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\\ $h_{7}:$   [5]
\item[258]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{3}:$   [235], [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/182]
\mb{25/182}
\begin{gl}
\item[257]
{\rm
Sq(2)[257]}
\\ $h_{1}:$   [257]
\item[258]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{7}:$   [4]
\item[259]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{3}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/182]
\mb{24/182}
\begin{gl}
\item[260]
{\rm
Sq(0,2)[248]
+ Sq(3,1)[247]}
\item[261]
{\rm
Sq(3,1)[251]
+ Sq(3,1)[250]
+ Sq(3,1)[247]
+ Sq(0,2)[247]}
\item[262]
{\rm
Sq(1,1)[260]
+ Sq(1,1)[259]
+ Sq(1,1)[255]}
\\ $h_{7}:$   [5]
\item[263]
{\rm
Sq(1)[270]
+ Sq(1)[268]
+ Sq(1)[267]
+ Sq(1)[265]}
\\ $h_{0}:$   [270], [268], [267], [265]
\\ $h_{3}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/182]
\mb{23/182}
\begin{gl}
\item[265]
{\rm
Sq(1,1)[267]}
\item[266]
{\rm
Sq(2)[276]}
\\ $h_{1}:$   [276]
\\ $h_{4}:$   [221]
\item[267]
{\rm
Sq(1)[279]}
\\ $h_{0}:$   [279]
\\ $h_{2}:$   [267]
\item[268]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [250]
\item[269]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\\ $h_{2}:$   [269], [267], [266]
\\ $h_{7}:$   [8]
\item[270]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{3}:$   [250]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/182]
\mb{22/182}
\begin{gl}
\item[279]
{\rm
Sq(2,1)[267]}
\item[280]
{\rm
Sq(3)[274]
+ Sq(0,1)[274]}
\\ $h_{3}:$   [253]
\item[281]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{2}:$   [270]
\\ $h_{7}:$   [10]
\item[282]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{3}:$   [253]
\item[283]
{\rm
Sq(1)[287]
+ Sq(1)[285]}
\\ $h_{0}:$   [287], [285]
\\ $h_{1}:$   [282], [281]
\\ $h_{2}:$   [273], [272], [271]
\\ $h_{4}:$   [228], [227], [226], [225], [224]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/182]
\mb{21/182}
\begin{gl}
\item[284]
{\rm
Sq(0,1)[274]}
\\ $h_{7}:$   [9]
\item[285]
{\rm
Sq(3)[275]
+ Sq(3)[274]}
\item[286]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]}
\item[287]
{\rm
Sq(1)[283]}
\\ $h_{0}:$   [283]
\\ $h_{2}:$   [273], [272], [271]
\\ $h_{4}:$   [226], [224], [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/182]
\mb{20/182}
\begin{gl}
\item[283]
{\rm
Sq(3)[284]
+ Sq(0,1)[283]
+ Sq(0,1)[282]
+ Sq(3)[281]
+ Sq(3)[280]
+ Sq(0,1)[279]}
\\ $h_{2}:$   [278], [277], [276]
\\ $h_{4}:$   [230]
\item[284]
{\rm
Sq(2)[289]}
\\ $h_{1}:$   [289]
\\ $h_{2}:$   [278], [277], [276]
\\ $h_{4}:$   [230]
\item[285]
{\rm
Sq(2)[290]}
\\ $h_{1}:$   [290]
\item[286]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\\ $h_{2}:$   [278], [277], [276]
\\ $h_{3}:$   [263]
\\ $h_{4}:$   [230]
\item[287]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\\ $h_{2}:$   [276]
\\ $h_{3}:$   [264], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/182]
\mb{19/182}
\begin{gl}
\item[293]
{\rm
Sq(3)[292]
+ Sq(0,1)[292]
+ Sq(0,1)[291]
+ Sq(0,1)[290]}
\\ $h_{3}:$   [269], [268]
\item[294]
{\rm
Sq(0,1)[293]
+ Sq(3)[291]
+ Sq(0,1)[290]}
\\ $h_{3}:$   [270], [268]
\item[295]
{\rm
Sq(1)[304]
+ Sq(1)[303]}
\\ $h_{0}:$   [304], [303]
\\ $h_{1}:$   [298], [296]
\\ $h_{2}:$   [287]
\\ $h_{4}:$   [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/182]
\mb{18/182}
\begin{gl}
\item[303]
{\rm
Sq(3)[297]
+ Sq(3)[296]
+ Sq(0,1)[296]
+ Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(0,1)[294]}
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [18]
\item[304]
{\rm
Sq(3)[299]
+ Sq(0,1)[299]
+ Sq(3)[296]
+ Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(0,1)[294]}
\\ $h_{7}:$   [18]
\item[305]
{\rm
Sq(2)[301]}
\\ $h_{1}:$   [301]
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/182]
\mb{17/182}
\begin{gl}
\item[306]
{\rm
Sq(0,1)[297]
+ Sq(0,1)[296]}
\item[307]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{3}:$   [279], [278], [277], [275]
\item[308]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\\ $h_{2}:$   [294]
\\ $h_{3}:$   [279], [278], [275]
\item[309]
{\rm
Sq(1)[311]}
\\ $h_{0}:$   [311]
\\ $h_{2}:$   [294]
\\ $h_{3}:$   [277]
\item[310]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\\ $h_{1}:$   [303]
\\ $h_{2}:$   [294]
\\ $h_{3}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/182]
\mb{16/182}
\begin{gl}
\item[309]
{\rm
Sq(0,1)[304]}
\\ $h_{3}:$   [282], [281]
\item[310]
{\rm
Sq(3)[304]}
\\ $h_{2}:$   [300]
\\ $h_{3}:$   [282], [281]
\item[311]
{\rm
Sq(3)[306]
+ Sq(0,1)[306]
+ Sq(3)[305]
+ Sq(0,1)[305]}
\\ $h_{2}:$   [300]
\item[312]
{\rm
Sq(2)[310]
+ Sq(2)[309]}
\\ $h_{1}:$   [310], [309]
\\ $h_{2}:$   [300]
\\ $h_{3}:$   [284], [283], [281]
\\ $h_{4}:$   [260]
\\ $h_{5}:$   [196], [194]
\item[313]
{\rm
Sq(1)[318]
+ Sq(1)[316]}
\\ $h_{0}:$   [318], [316]
\\ $h_{2}:$   [300]
\\ $h_{3}:$   [281]
\item[314]
{\rm
Sq(1)[320]
+ Sq(1)[319]
+ Sq(1)[316]}
\\ $h_{0}:$   [320], [319], [316]
\\ $h_{1}:$   [311]
\\ $h_{2}:$   [303], [302]
\\ $h_{3}:$   [284], [283], [281]
\\ $h_{4}:$   [260]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/182]
\mb{15/182}
\begin{gl}
\item[315]
{\rm
Sq(3)[315]
+ Sq(0,1)[315]}
\item[316]
{\rm
Sq(3)[316]
+ Sq(0,1)[316]
+ Sq(0,1)[315]}
\item[317]
{\rm
Sq(0,1)[317]
+ Sq(0,1)[316]}
\\ $h_{7}:$   [17]
\item[318]
{\rm
Sq(3)[319]
+ Sq(0,1)[319]
+ Sq(3)[318]
+ Sq(0,1)[316]}
\item[319]
{\rm
Sq(1)[325]}
\\ $h_{0}:$   [325]
\\ $h_{1}:$   [321]
\\ $h_{2}:$   [313]
\\ $h_{3}:$   [302], [301]
\\ $h_{5}:$   [206], [204]
\\ $h_{6}:$   [108]
\item[320]
{\rm
Sq(1)[326]
+ Sq(1)[324]}
\\ $h_{0}:$   [326], [324]
\\ $h_{1}:$   [321]
\\ $h_{2}:$   [314], [313], [312]
\\ $h_{3}:$   [302], [301]
\\ $h_{5}:$   [206], [204]
\\ $h_{6}:$   [108]
\item[321]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{1}:$   [321], [320]
\\ $h_{2}:$   [313], [312]
\\ $h_{3}:$   [302], [301]
\\ $h_{5}:$   [206], [204]
\\ $h_{6}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/182]
\mb{14/182}
\begin{gl}
\item[324]
{\rm
Sq(6)[317]}
\item[325]
{\rm
Sq(1,1)[320]}
\item[326]
{\rm
Sq(1,1)[322]
+ Sq(4)[320]}
\\ $h_{2}:$   [320]
\item[327]
{\rm
Sq(3)[324]
+ Sq(0,1)[324]
+ Sq(3)[323]}
\item[328]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/182]
\mb{13/182}
\begin{gl}
\item[328]
{\rm
Sq(1,1)[326]}
\item[329]
{\rm
Sq(3)[329]
+ Sq(0,1)[329]}
\item[330]
{\rm
Sq(2)[331]}
\\ $h_{1}:$   [331]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/182]
\mb{12/182}
\begin{gl}
\item[333]
{\rm
Sq(0,1)[334]}
\\ $h_{7}:$   [18]
\item[334]
{\rm
Sq(1)[339]}
\\ $h_{0}:$   [339]
\\ $h_{2}:$   [333]
\\ $h_{5}:$   [239]
\\ $h_{6}:$   [110], [109]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/182]
\mb{11/182}
\begin{gl}
\item[338]
{\rm
Sq(2,1)[325]}
\item[339]
{\rm
Sq(3)[326]}
\\ $h_{5}:$   [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/182]
\mb{8/182}
\begin{gl}
\item[261]
{\rm
Sq(2)[226]
+ Sq(2)[225]}
\\ $h_{1}:$   [226], [225]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/182]
\mb{7/182}
\begin{gl}
\item[227]
{\rm
Sq(2)[187]}
\\ $h_{1}:$   [187]
\end{gl}
\end{bdl}



\dm{183}
\begin{bdl}
\item[92/183]
\mb{92/183}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/183]
\mb{91/183}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/183]
\mb{90/183}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/183]
\mb{89/183}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/183]
\mb{88/183}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/183]
\mb{87/183}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/183]
\mb{86/183}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/183]
\mb{85/183}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/183]
\mb{84/183}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/183]
\mb{81/183}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/183]
\mb{78/183}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/183]
\mb{76/183}
\begin{gl}
\item[19]
{\rm
Sq(2)[16]}
\\ $h_{1}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/183]
\mb{75/183}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/183]
\mb{72/183}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/183]
\mb{71/183}
\begin{gl}
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{1}:$   [27]
\\ $h_{2}:$   [26]
\item[28]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{1}:$   [29], [27]
\\ $h_{2}:$   [26]
\\ $h_{3}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/183]
\mb{70/183}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [29]
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/183]
\mb{69/183}
\begin{gl}
\item[32]
{\rm
Sq(1,1)[33]}
\item[33]
{\rm
Sq(0,1)[34]}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/183]
\mb{68/183}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/183]
\mb{67/183}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/183]
\mb{66/183}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/183]
\mb{65/183}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/183]
\mb{63/183}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[50]}
\item[50]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/183]
\mb{62/183}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/183]
\mb{60/183}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[58]}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/183]
\mb{59/183}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/183]
\mb{57/183}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[71]}
\item[75]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/183]
\mb{56/183}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/183]
\mb{55/183}
\begin{gl}
\item[80]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [69]
\item[81]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [81]
\\ $h_{2}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/183]
\mb{54/183}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/183]
\mb{53/183}
\begin{gl}
\item[88]
{\rm
Sq(1,1)[90]
+ Sq(1,1)[88]}
\item[89]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/183]
\mb{52/183}
\begin{gl}
\item[95]
{\rm
Sq(2)[102]}
\\ $h_{1}:$   [102]
\item[96]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\\ $h_{2}:$   [97]
\\ $h_{4}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/183]
\mb{51/183}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(0,1)[105]}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\\ $h_{4}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/183]
\mb{50/183}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[102]}
\item[110]
{\rm
Sq(0,1)[103]}
\item[111]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/183]
\mb{48/183}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[111]}
\item[111]
{\rm
Sq(0,1)[112]}
\item[112]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/183]
\mb{47/183}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[115]}
\item[116]
{\rm
Sq(0,1)[116]}
\item[117]
{\rm
Sq(0,1)[117]}
\item[118]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{1}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/183]
\mb{46/183}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/183]
\mb{45/183}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[128]}
\item[127]
{\rm
Sq(0,1)[129]}
\item[128]
{\rm
Sq(0,1)[130]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/183]
\mb{44/183}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[141]}
\item[133]
{\rm
Sq(0,1)[142]}
\item[134]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/183]
\mb{43/183}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[152]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/183]
\mb{42/183}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[152]}
\item[159]
{\rm
Sq(0,1)[153]}
\item[160]
{\rm
Sq(0,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/183]
\mb{41/183}
\begin{gl}
\item[160]
{\rm
Sq(0,1)[155]}
\item[161]
{\rm
Sq(0,1)[156]}
\item[162]
{\rm
Sq(0,1)[157]}
\item[163]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{1}:$   [160], [159]
\\ $h_{3}:$   [142]
\\ $h_{4}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/183]
\mb{40/183}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[166]}
\item[166]
{\rm
Sq(1)[177]
+ Sq(1)[176]}
\\ $h_{0}:$   [177], [176]
\\ $h_{3}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/183]
\mb{39/183}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[173]}
\item[173]
{\rm
Sq(0,1)[174]}
\item[174]
{\rm
Sq(0,1)[175]}
\item[175]
{\rm
Sq(0,1)[176]}
\item[176]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\\ $h_{1}:$   [178]
\item[177]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{1}:$   [178]
\\ $h_{3}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/183]
\mb{38/183}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[180]}
\item[182]
{\rm
Sq(0,1)[181]}
\item[183]
{\rm
Sq(0,1)[182]}
\item[184]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\item[185]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [159], [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/183]
\mb{37/183}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[191]}
\item[191]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\item[192]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\item[193]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{1}:$   [194], [193]
\\ $h_{2}:$   [189], [188], [187]
\item[194]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/183]
\mb{36/183}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[199]
+ Sq(1,1)[197]
+ Sq(1,1)[196]}
\item[198]
{\rm
Sq(0,1)[201]}
\item[199]
{\rm
Sq(0,1)[202]}
\item[200]
{\rm
Sq(0,1)[204]
+ Sq(0,1)[203]}
\item[201]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{2}:$   [196], [195]
\item[202]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/183]
\mb{35/183}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[209]}
\item[209]
{\rm
Sq(0,1)[210]}
\item[210]
{\rm
Sq(0,1)[211]}
\item[211]
{\rm
Sq(0,1)[212]}
\item[212]
{\rm
Sq(0,1)[213]}
\item[213]
{\rm
Sq(1)[219]
+ Sq(1)[218]}
\\ $h_{0}:$   [219], [218]
\\ $h_{2}:$   [207]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/183]
\mb{34/183}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[217]}
\item[219]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]
+ Sq(3)[217]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/183]
\mb{33/183}
\begin{gl}
\item[225]
{\rm
Sq(3)[218]
+ Sq(3)[217]
+ Sq(0,1)[217]
+ Sq(3)[216]
+ Sq(0,1)[216]}
\item[226]
{\rm
Sq(3)[219]
+ Sq(0,1)[219]
+ Sq(0,1)[216]
+ Sq(0,1)[215]}
\item[227]
{\rm
Sq(3)[220]
+ Sq(0,1)[220]
+ Sq(0,1)[217]
+ Sq(0,1)[216]
+ Sq(0,1)[215]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/183]
\mb{32/183}
\begin{gl}
\item[225]
{\rm
Sq(0,1)[218]}
\item[226]
{\rm
Sq(0,1)[219]}
\item[227]
{\rm
Sq(0,1)[220]}
\item[228]
{\rm
Sq(3)[222]
+ Sq(0,1)[222]
+ Sq(3)[220]
+ Sq(3)[219]
+ Sq(3)[218]}
\item[229]
{\rm
Sq(2)[225]}
\\ $h_{1}:$   [225]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/183]
\mb{31/183}
\begin{gl}
\item[227]
{\rm
Sq(0,1)[226]
+ Sq(0,1)[225]}
\item[228]
{\rm
Sq(0,1)[227]
+ Sq(0,1)[225]}
\item[229]
{\rm
Sq(2)[228]}
\\ $h_{1}:$   [228]
\\ $h_{2}:$   [222]
\\ $h_{3}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/183]
\mb{30/183}
\begin{gl}
\item[233]
{\rm
Sq(0,1)[233]}
\item[234]
{\rm
Sq(0,1)[235]
+ Sq(0,1)[234]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/183]
\mb{29/183}
\begin{gl}
\item[239]
{\rm
Sq(1,1)[240]}
\item[240]
{\rm
Sq(0,1)[242]}
\item[241]
{\rm
Sq(0,1)[243]}
\item[242]
{\rm
Sq(3)[244]
+ Sq(0,1)[244]
+ Sq(0,1)[241]}
\item[243]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\\ $h_{3}:$   [226], [225], [223]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/183]
\mb{28/183}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[247]}
\item[250]
{\rm
Sq(3)[249]
+ Sq(0,1)[249]}
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/183]
\mb{27/183}
\begin{gl}
\item[255]
{\rm
Sq(0,1)[251]}
\item[256]
{\rm
Sq(2)[255]}
\\ $h_{1}:$   [255]
\\ $h_{3}:$   [235]
\\ $h_{7}:$   [5]
\item[257]
{\rm
Sq(1)[262]
+ Sq(1)[261]
+ Sq(1)[260]
+ Sq(1)[259]}
\\ $h_{0}:$   [262], [261], [260], [259]
\\ $h_{1}:$   [256], [254]
\\ $h_{2}:$   [250], [247]
\\ $h_{3}:$   [236], [235], [234]
\\ $h_{6}:$   [71]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/183]
\mb{26/183}
\begin{gl}
\item[259]
{\rm
Sq(1,1)[252]}
\item[260]
{\rm
Sq(0,1)[254]}
\item[261]
{\rm
Sq(3)[256]
+ Sq(0,1)[256]}
\item[262]
{\rm
Sq(1)[263]
+ Sq(1)[262]
+ Sq(1)[260]}
\\ $h_{0}:$   [263], [262], [260]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [240]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/183]
\mb{25/183}
\begin{gl}
\item[260]
{\rm
Sq(3)[257]}
\item[261]
{\rm
Sq(3)[259]
+ Sq(0,1)[259]}
\\ $h_{4}:$   [211]
\item[262]
{\rm
Sq(1)[266]
+ Sq(1)[264]}
\\ $h_{0}:$   [266], [264]
\\ $h_{3}:$   [243], [240]
\\ $h_{4}:$   [211]
\item[263]
{\rm
Sq(1)[267]
+ Sq(1)[265]
+ Sq(1)[264]}
\\ $h_{0}:$   [267], [265], [264]
\\ $h_{2}:$   [253]
\\ $h_{3}:$   [243], [242]
\\ $h_{4}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/183]
\mb{24/183}
\begin{gl}
\item[264]
{\rm
Sq(2,1)[256]}
\item[265]
{\rm
Sq(0,1)[263]}
\item[266]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\\ $h_{3}:$   [245], [242]
\item[267]
{\rm
Sq(1)[274]
+ Sq(1)[272]
+ Sq(1)[271]}
\\ $h_{0}:$   [274], [272], [271]
\\ $h_{3}:$   [245], [244]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/183]
\mb{23/183}
\begin{gl}
\item[271]
{\rm
Sq(3)[276]}
\item[272]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(0,1)[275]}
\item[273]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{3}:$   [252]
\item[274]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{3}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/183]
\mb{22/183}
\begin{gl}
\item[284]
{\rm
Sq(3)[282]
+ Sq(3)[281]
+ Sq(3)[280]
+ Sq(0,1)[280]
+ Sq(3)[278]
+ Sq(0,1)[278]}
\item[285]
{\rm
Sq(2)[286]}
\\ $h_{1}:$   [286]
\item[286]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\item[287]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\item[288]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{1}:$   [284]
\\ $h_{2}:$   [276]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/183]
\mb{21/183}
\begin{gl}
\item[288]
{\rm
Sq(5)[273]
+ Sq(2,1)[273]
+ Sq(5)[269]
+ Sq(2,1)[269]
+ Sq(5)[268]}
\item[289]
{\rm
Sq(1,1)[278]
+ Sq(1,1)[275]
+ Sq(1,1)[274]}
\item[290]
{\rm
Sq(3)[281]}
\item[291]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\\ $h_{2}:$   [274]
\\ $h_{7}:$   [10]
\item[292]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{1}:$   [284], [283]
\\ $h_{3}:$   [260], [258], [257]
\\ $h_{4}:$   [229], [228], [227]
\item[293]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{1}:$   [284], [283]
\\ $h_{3}:$   [260], [257]
\\ $h_{4}:$   [229], [228]
\item[294]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{1}:$   [285], [284], [283]
\\ $h_{2}:$   [278]
\\ $h_{3}:$   [260], [259], [258]
\\ $h_{4}:$   [229], [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/183]
\mb{20/183}
\begin{gl}
\item[288]
{\rm
Sq(1,1)[288]
+ Sq(1,1)[287]
+ Sq(1,1)[286]
+ Sq(1,1)[285]
+ Sq(1,1)[283]
+ Sq(1,1)[281]
+ Sq(1,1)[280]
+ Sq(1,1)[279]}
\\ $h_{7}:$   [9]
\item[289]
{\rm
Sq(3)[289]
+ Sq(0,1)[289]}
\\ $h_{4}:$   [235]
\item[290]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]
+ Sq(3)[290]
+ Sq(0,1)[289]}
\\ $h_{4}:$   [235]
\item[291]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\\ $h_{2}:$   [285], [279]
\\ $h_{4}:$   [235]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/183]
\mb{19/183}
\begin{gl}
\item[296]
{\rm
Sq(2)[303]}
\\ $h_{1}:$   [303]
\\ $h_{3}:$   [276], [275]
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [13]
\item[297]
{\rm
Sq(2)[304]}
\\ $h_{1}:$   [304]
\\ $h_{7}:$   [13]
\item[298]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\\ $h_{2}:$   [291], [290]
\item[299]
{\rm
Sq(1)[307]}
\\ $h_{0}:$   [307]
\\ $h_{3}:$   [276], [275], [274]
\item[300]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\\ $h_{1}:$   [305]
\\ $h_{3}:$   [274], [273]
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [13]
\item[301]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{1}:$   [305]
\\ $h_{3}:$   [276], [275]
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/183]
\mb{18/183}
\begin{gl}
\item[306]
{\rm
Sq(0,1)[301]
+ Sq(3)[300]
+ Sq(0,1)[300]}
\item[307]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]
+ Sq(3)[301]
+ Sq(0,1)[300]}
\item[308]
{\rm
Sq(1)[311]}
\\ $h_{0}:$   [311]
\item[309]
{\rm
Sq(1)[312]}
\\ $h_{0}:$   [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/183]
\mb{17/183}
\begin{gl}
\item[311]
{\rm
Sq(1,1)[299]
+ Sq(1,1)[298]
+ Sq(1,1)[297]
+ Sq(1,1)[296]}
\item[312]
{\rm
Sq(0,1)[303]}
\item[313]
{\rm
Sq(0,1)[305]
+ Sq(3)[303]}
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/183]
\mb{16/183}
\begin{gl}
\item[315]
{\rm
Sq(3)[312]
+ Sq(0,1)[312]
+ Sq(3)[311]
+ Sq(3)[309]
+ Sq(0,1)[309]
+ Sq(3)[308]
+ Sq(0,1)[308]
+ Sq(3)[307]
+ Sq(0,1)[307]}
\item[316]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{1}:$   [318]
\item[317]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\item[318]
{\rm
Sq(1)[324]}
\\ $h_{0}:$   [324]
\\ $h_{1}:$   [318], [316]
\\ $h_{3}:$   [290], [288]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/183]
\mb{15/183}
\begin{gl}
\item[322]
{\rm
Sq(0,1)[320]}
\item[323]
{\rm
Sq(3)[322]
+ Sq(0,1)[322]
+ Sq(3)[320]}
\item[324]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{3}:$   [304]
\item[325]
{\rm
Sq(1)[331]
+ Sq(1)[329]}
\\ $h_{0}:$   [331], [329]
\\ $h_{3}:$   [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/183]
\mb{14/183}
\begin{gl}
\item[329]
{\rm
Sq(1,1)[324]
+ Sq(1,1)[323]}
\item[330]
{\rm
Sq(0,1)[325]}
\item[331]
{\rm
Sq(3)[325]}
\item[332]
{\rm
Sq(3)[327]
+ Sq(0,1)[327]
+ Sq(0,1)[326]}
\\ $h_{7}:$   [20]
\item[333]
{\rm
Sq(2)[329]
+ Sq(2)[328]}
\\ $h_{1}:$   [329], [328]
\\ $h_{7}:$   [20]
\item[334]
{\rm
Sq(1)[333]
+ Sq(1)[332]}
\\ $h_{0}:$   [333], [332]
\\ $h_{1}:$   [330], [328]
\\ $h_{2}:$   [324]
\\ $h_{7}:$   [21], [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/183]
\mb{13/183}
\begin{gl}
\item[331]
{\rm
Sq(1,1)[327]}
\item[332]
{\rm
Sq(0,1)[330]}
\item[333]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\\ $h_{2}:$   [328]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/183]
\mb{12/183}
\begin{gl}
\item[335]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{2}:$   [334]
\\ $h_{7}:$   [19]
\item[336]
{\rm
Sq(1)[342]
+ Sq(1)[340]}
\\ $h_{0}:$   [342], [340]
\\ $h_{1}:$   [339], [338]
\\ $h_{2}:$   [335], [334]
\\ $h_{3}:$   [329]
\\ $h_{4}:$   [307]
\\ $h_{5}:$   [242]
\\ $h_{6}:$   [115], [113]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/183]
\mb{11/183}
\begin{gl}
\item[340]
{\rm
Sq(1,1)[326]}
\\ $h_{7}:$   [22], [21]
\item[341]
{\rm
Sq(1,1)[327]}
\\ $h_{7}:$   [22]
\item[342]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\\ $h_{2}:$   [326]
\\ $h_{5}:$   [240]
\\ $h_{6}:$   [122]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/183]
\mb{10/183}
\begin{gl}
\item[329]
{\rm
Sq(1,1)[295]}
\\ $h_{5}:$   [218]
\\ $h_{6}:$   [118]
\item[330]
{\rm
Sq(3)[296]}
\\ $h_{5}:$   [219]
\\ $h_{6}:$   [118]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/183]
\mb{9/183}
\begin{gl}
\item[298]
{\rm
Sq(3)[260]
+ Sq(0,1)[260]
+ Sq(3)[259]}
\\ $h_{2}:$   [258]
\\ $h_{5}:$   [191]
\\ $h_{6}:$   [110]
\end{gl}
\end{bdl}



\dm{184}
\begin{bdl}
\item[91/184]
\mb{91/184}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/184]
\mb{90/184}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/184]
\mb{85/184}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/184]
\mb{84/184}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/184]
\mb{83/184}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/184]
\mb{82/184}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/184]
\mb{80/184}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/184]
\mb{77/184}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\\ $h_{1}:$   [19]
\\ $h_{2}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/184]
\mb{76/184}
\begin{gl}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{2}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/184]
\mb{75/184}
\begin{gl}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/184]
\mb{74/184}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[24]}
\item[22]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/184]
\mb{71/184}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/184]
\mb{69/184}
\begin{gl}
\item[35]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/184]
\mb{68/184}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/184]
\mb{67/184}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/184]
\mb{66/184}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/184]
\mb{65/184}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/184]
\mb{64/184}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/184]
\mb{62/184}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[54]}
\item[56]
{\rm
Sq(0,1)[55]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/184]
\mb{61/184}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[54]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{1}:$   [58]
\\ $h_{2}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/184]
\mb{60/184}
\begin{gl}
\item[59]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/184]
\mb{59/184}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[69]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/184]
\mb{58/184}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/184]
\mb{57/184}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/184]
\mb{56/184}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/184]
\mb{55/184}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/184]
\mb{54/184}
\begin{gl}
\item[88]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{3}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/184]
\mb{53/184}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(0,1)[93]}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{1}:$   [95]
\item[94]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{3}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/184]
\mb{52/184}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[102]}
\item[98]
{\rm
Sq(0,1)[103]}
\item[99]
{\rm
Sq(1)[109]
+ Sq(1)[108]}
\\ $h_{0}:$   [109], [108]
\\ $h_{3}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/184]
\mb{51/184}
\begin{gl}
\item[108]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [107]
\\ $h_{4}:$   [71]
\item[109]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [107]
\\ $h_{3}:$   [90]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/184]
\mb{50/184}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[106]}
\item[113]
{\rm
Sq(0,1)[107]}
\item[114]
{\rm
Sq(0,1)[108]}
\item[115]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{2}:$   [102]
\item[116]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{2}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/184]
\mb{49/184}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[107]}
\item[111]
{\rm
Sq(0,1)[108]}
\item[112]
{\rm
Sq(0,1)[109]}
\item[113]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/184]
\mb{48/184}
\begin{gl}
\item[113]
{\rm
Sq(2,1)[110]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/184]
\mb{47/184}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[119]}
\item[120]
{\rm
Sq(0,1)[120]}
\item[121]
{\rm
Sq(0,1)[121]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/184]
\mb{46/184}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[123]}
\item[125]
{\rm
Sq(0,1)[124]}
\item[126]
{\rm
Sq(0,1)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/184]
\mb{45/184}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/184]
\mb{44/184}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[145]}
\item[136]
{\rm
Sq(0,1)[146]}
\item[137]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/184]
\mb{43/184}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[154]}
\item[150]
{\rm
Sq(0,1)[155]}
\item[151]
{\rm
Sq(0,1)[156]}
\item[152]
{\rm
Sq(3)[157]
+ Sq(0,1)[157]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/184]
\mb{42/184}
\begin{gl}
\item[161]
{\rm
Sq(0,1)[156]}
\item[162]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{2}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/184]
\mb{41/184}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[160]}
\item[165]
{\rm
Sq(0,1)[161]}
\item[166]
{\rm
Sq(0,1)[162]}
\item[167]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{2}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/184]
\mb{40/184}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[167]}
\item[168]
{\rm
Sq(0,1)[168]}
\item[169]
{\rm
Sq(0,1)[169]}
\item[170]
{\rm
Sq(0,1)[170]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/184]
\mb{39/184}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[177]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/184]
\mb{38/184}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[185]
+ Sq(0,1)[184]}
\item[187]
{\rm
Sq(0,1)[187]
+ Sq(0,1)[184]}
\item[188]
{\rm
Sq(3)[188]
+ Sq(0,1)[188]
+ Sq(3)[187]
+ Sq(3)[186]
+ Sq(3)[184]
+ Sq(0,1)[184]}
\item[189]
{\rm
Sq(3)[189]
+ Sq(0,1)[189]
+ Sq(3)[186]
+ Sq(0,1)[186]
+ Sq(0,1)[184]}
\item[190]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\item[191]
{\rm
Sq(1)[199]
+ Sq(1)[195]}
\\ $h_{0}:$   [199], [195]
\\ $h_{3}:$   [165], [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/184]
\mb{37/184}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[194]
+ Sq(3)[192]}
\item[196]
{\rm
Sq(0,1)[195]
+ Sq(3)[192]
+ Sq(0,1)[192]}
\item[197]
{\rm
Sq(0,1)[196]
+ Sq(0,1)[192]}
\item[198]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [197]
\item[199]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{3}:$   [174], [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/184]
\mb{36/184}
\begin{gl}
\item[203]
{\rm
Sq(1,1)[206]
+ Sq(1,1)[205]
+ Sq(1,1)[204]
+ Sq(1,1)[203]
+ Sq(1,1)[202]
+ Sq(1,1)[201]}
\item[204]
{\rm
Sq(0,1)[207]}
\item[205]
{\rm
Sq(1)[218]
+ Sq(1)[217]}
\\ $h_{0}:$   [218], [217]
\\ $h_{3}:$   [185], [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/184]
\mb{35/184}
\begin{gl}
\item[214]
{\rm
Sq(0,1)[215]}
\item[215]
{\rm
Sq(0,1)[216]}
\item[216]
{\rm
Sq(0,1)[217]}
\item[217]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{1}:$   [219], [218]
\\ $h_{2}:$   [212], [211]
\\ $h_{3}:$   [194]
\item[218]
{\rm
Sq(1)[226]
+ Sq(1)[221]}
\\ $h_{0}:$   [226], [221]
\\ $h_{1}:$   [219], [218]
\\ $h_{2}:$   [212], [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/184]
\mb{34/184}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[218]}
\item[221]
{\rm
Sq(1,1)[219]}
\item[222]
{\rm
Sq(0,1)[220]}
\item[223]
{\rm
Sq(0,1)[221]}
\item[224]
{\rm
Sq(0,1)[222]}
\item[225]
{\rm
Sq(2)[227]
+ Sq(2)[225]}
\\ $h_{1}:$   [227], [225]
\item[226]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/184]
\mb{33/184}
\begin{gl}
\item[228]
{\rm
Sq(3)[222]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/184]
\mb{32/184}
\begin{gl}
\item[230]
{\rm
Sq(0,1)[223]}
\item[231]
{\rm
Sq(0,1)[224]}
\item[232]
{\rm
Sq(3)[225]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/184]
\mb{31/184}
\begin{gl}
\item[230]
{\rm
Sq(0,1)[229]
+ Sq(3)[228]}
\item[231]
{\rm
Sq(0,1)[230]
+ Sq(3)[228]}
\item[232]
{\rm
Sq(0,1)[231]
+ Sq(3)[228]
+ Sq(0,1)[228]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/184]
\mb{30/184}
\begin{gl}
\item[235]
{\rm
Sq(1,1)[236]
+ Sq(1,1)[235]}
\item[236]
{\rm
Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(3)[237]
+ Sq(0,1)[237]}
\\ $h_{7}:$   [1]
\item[237]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{1}:$   [243], [242], [241], [239]
\\ $h_{3}:$   [224], [222], [221]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/184]
\mb{29/184}
\begin{gl}
\item[244]
{\rm
Sq(1,1)[242]}
\item[245]
{\rm
Sq(0,1)[247]
+ Sq(3)[246]
+ Sq(0,1)[246]}
\item[246]
{\rm
Sq(2)[250]}
\\ $h_{1}:$   [250]
\\ $h_{7}:$   [2]
\item[247]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\\ $h_{3}:$   [230], [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/184]
\mb{28/184}
\begin{gl}
\item[251]
{\rm
Sq(1,1)[247]}
\item[252]
{\rm
Sq(1,1)[250]}
\item[253]
{\rm
Sq(0,1)[251]}
\item[254]
{\rm
Sq(0,1)[252]}
\item[255]
{\rm
Sq(0,1)[253]}
\item[256]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{1}:$   [256], [255]
\\ $h_{2}:$   [249]
\\ $h_{3}:$   [235], [233]
\\ $h_{7}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/184]
\mb{27/184}
\begin{gl}
\item[258]
{\rm
Sq(0,1)[254]}
\item[259]
{\rm
Sq(3)[258]
+ Sq(0,1)[258]}
\item[260]
{\rm
Sq(1)[264]
+ Sq(1)[263]}
\\ $h_{0}:$   [264], [263]
\\ $h_{2}:$   [252], [251]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/184]
\mb{26/184}
\begin{gl}
\item[263]
{\rm
Sq(1,1)[254]}
\item[264]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{2}:$   [253]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/184]
\mb{25/184}
\begin{gl}
\item[264]
{\rm
Sq(0,1)[261]}
\item[265]
{\rm
Sq(3)[263]
+ Sq(0,1)[263]
+ Sq(0,1)[262]}
\\ $h_{7}:$   [5]
\item[266]
{\rm
Sq(1)[268]}
\\ $h_{0}:$   [268]
\\ $h_{4}:$   [212]
\\ $h_{5}:$   [160], [159]
\\ $h_{7}:$   [5]
\item[267]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [258], [257]
\\ $h_{3}:$   [247]
\\ $h_{4}:$   [212]
\\ $h_{5}:$   [160], [159]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/184]
\mb{24/184}
\begin{gl}
\item[268]
{\rm
Sq(3)[266]
+ Sq(3)[265]}
\\ $h_{4}:$   [215]
\\ $h_{5}:$   [168]
\item[269]
{\rm
Sq(3)[270]
+ Sq(0,1)[270]
+ Sq(3)[268]
+ Sq(0,1)[268]
+ Sq(3)[267]
+ Sq(0,1)[267]
+ Sq(3)[265]}
\item[270]
{\rm
Sq(2)[271]}
\\ $h_{1}:$   [271]
\\ $h_{4}:$   [215]
\\ $h_{5}:$   [168]
\item[271]
{\rm
Sq(1)[277]
+ Sq(1)[275]}
\\ $h_{0}:$   [277], [275]
\\ $h_{2}:$   [263]
\\ $h_{3}:$   [251], [250], [247]
\\ $h_{4}:$   [215]
\\ $h_{5}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/184]
\mb{23/184}
\begin{gl}
\item[275]
{\rm
Sq(0,1)[279]}
\item[276]
{\rm
Sq(3)[281]
+ Sq(0,1)[281]}
\item[277]
{\rm
Sq(1)[291]
+ Sq(1)[289]}
\\ $h_{0}:$   [291], [289]
\\ $h_{3}:$   [258], [257], [255]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/184]
\mb{22/184}
\begin{gl}
\item[289]
{\rm
Sq(3)[286]}
\item[290]
{\rm
Sq(2)[288]}
\\ $h_{1}:$   [288]
\item[291]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\\ $h_{3}:$   [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/184]
\mb{21/184}
\begin{gl}
\item[295]
{\rm
Sq(3,1)[272]
+ Sq(3,1)[269]
+ Sq(3,1)[268]
+ Sq(0,2)[268]}
\item[296]
{\rm
Sq(1)[295]
+ Sq(1)[294]
+ Sq(1)[293]}
\\ $h_{0}:$   [295], [294], [293]
\item[297]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\\ $h_{1}:$   [290]
\\ $h_{3}:$   [263]
\\ $h_{4}:$   [234], [233]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/184]
\mb{20/184}
\begin{gl}
\item[292]
{\rm
Sq(5)[287]
+ Sq(2,1)[287]
+ Sq(5)[286]
+ Sq(2,1)[286]
+ Sq(5)[285]
+ Sq(2,1)[285]
+ Sq(2,1)[284]
+ Sq(5)[283]
+ Sq(2,1)[283]
+ Sq(5)[282]
+ Sq(2,1)[282]
+ Sq(5)[281]
+ Sq(2,1)[281]}
\item[293]
{\rm
Sq(3)[294]
+ Sq(0,1)[294]}
\item[294]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{1}:$   [297]
\\ $h_{7}:$   [10]
\item[295]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{1}:$   [297]
\\ $h_{7}:$   [10]
\item[296]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{3}:$   [269]
\\ $h_{4}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/184]
\mb{19/184}
\begin{gl}
\item[302]
{\rm
Sq(1,1)[300]
+ Sq(1,1)[295]}
\item[303]
{\rm
Sq(0,1)[304]
+ Sq(3)[303]}
\\ $h_{7}:$   [14]
\item[304]
{\rm
Sq(3)[305]
+ Sq(3)[304]
+ Sq(3)[303]
+ Sq(0,1)[303]}
\\ $h_{7}:$   [14]
\item[305]
{\rm
Sq(1)[311]
+ Sq(1)[310]}
\\ $h_{0}:$   [311], [310]
\item[306]
{\rm
Sq(1)[313]
+ Sq(1)[312]}
\\ $h_{0}:$   [313], [312]
\\ $h_{1}:$   [306]
\\ $h_{2}:$   [295]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/184]
\mb{18/184}
\begin{gl}
\item[310]
{\rm
Sq(1,1)[301]}
\item[311]
{\rm
Sq(1,1)[304]}
\item[312]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{1}:$   [312]
\item[313]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{1}:$   [312]
\item[314]
{\rm
Sq(1)[317]}
\\ $h_{0}:$   [317]
\\ $h_{1}:$   [311]
\\ $h_{2}:$   [301]
\\ $h_{3}:$   [281]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/184]
\mb{17/184}
\begin{gl}
\item[314]
{\rm
Sq(3)[310]
+ Sq(0,1)[310]
+ Sq(3)[309]
+ Sq(0,1)[309]}
\item[315]
{\rm
Sq(3)[313]
+ Sq(0,1)[313]}
\item[316]
{\rm
Sq(2)[315]}
\\ $h_{1}:$   [315]
\\ $h_{3}:$   [286]
\\ $h_{4}:$   [256]
\item[317]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\\ $h_{3}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/184]
\mb{16/184}
\begin{gl}
\item[319]
{\rm
Sq(0,1)[317]}
\\ $h_{7}:$   [16]
\item[320]
{\rm
Sq(3)[318]
+ Sq(3)[316]}
\item[321]
{\rm
Sq(2)[323]
+ Sq(2)[322]}
\\ $h_{1}:$   [323], [322]
\item[322]
{\rm
Sq(1)[327]
+ Sq(1)[326]}
\\ $h_{0}:$   [327], [326]
\\ $h_{2}:$   [312], [309], [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/184]
\mb{15/184}
\begin{gl}
\item[326]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\item[327]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{2}:$   [320]
\item[328]
{\rm
Sq(1)[338]
+ Sq(1)[337]}
\\ $h_{0}:$   [338], [337]
\\ $h_{1}:$   [331]
\\ $h_{2}:$   [322]
\\ $h_{3}:$   [309]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/184]
\mb{14/184}
\begin{gl}
\item[335]
{\rm
Sq(1,1)[327]
+ Sq(1,1)[325]}
\item[336]
{\rm
Sq(3)[328]}
\item[337]
{\rm
Sq(1)[334]}
\\ $h_{0}:$   [334]
\item[338]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{2}:$   [325]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/184]
\mb{13/184}
\begin{gl}
\item[334]
{\rm
Sq(1,1)[330]}
\item[335]
{\rm
Sq(0,1)[333]}
\\ $h_{7}:$   [21]
\item[336]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/184]
\mb{12/184}
\begin{gl}
\item[337]
{\rm
Sq(3,2)[329]
+ Sq(0,3)[329]}
\item[338]
{\rm
Sq(3)[339]
+ Sq(0,1)[339]
+ Sq(3)[338]}
\item[339]
{\rm
Sq(2)[341]}
\\ $h_{1}:$   [341]
\\ $h_{2}:$   [336]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/184]
\mb{11/184}
\begin{gl}
\item[343]
{\rm
Sq(1)[331]}
\\ $h_{0}:$   [331]
\\ $h_{1}:$   [330]
\\ $h_{2}:$   [328]
\\ $h_{4}:$   [303]
\\ $h_{5}:$   [244]
\\ $h_{6}:$   [123]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/184]
\mb{10/184}
\begin{gl}
\item[331]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{2}:$   [296]
\\ $h_{5}:$   [221]
\\ $h_{6}:$   [119]
\\ $h_{7}:$   [27]
\item[332]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{2}:$   [296]
\\ $h_{5}:$   [221]
\\ $h_{6}:$   [119]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/184]
\mb{9/184}
\begin{gl}
\item[299]
{\rm
Sq(3)[261]}
\\ $h_{5}:$   [193]
\\ $h_{7}:$   [27]
\item[300]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{5}:$   [193]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/184]
\mb{8/184}
\begin{gl}
\item[262]
{\rm
Sq(1,1)[226]}
\\ $h_{7}:$   [27]
\item[263]
{\rm
Sq(3)[227]}
\\ $h_{2}:$   [225]
\\ $h_{6}:$   [101]
\end{gl}
\end{bdl}



\dm{185}
\begin{bdl}
\item[93/185]
\mb{93/185}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/185]
\mb{92/185}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/185]
\mb{91/185}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/185]
\mb{90/185}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/185]
\mb{89/185}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/185]
\mb{88/185}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/185]
\mb{83/185}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/185]
\mb{82/185}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/185]
\mb{79/185}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/185]
\mb{76/185}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/185]
\mb{75/185}
\begin{gl}
\item[20]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/185]
\mb{74/185}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/185]
\mb{73/185}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/185]
\mb{72/185}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/185]
\mb{71/185}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/185]
\mb{70/185}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\item[33]
{\rm
Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/185]
\mb{67/185}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/185]
\mb{66/185}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/185]
\mb{64/185}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/185]
\mb{63/185}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/185]
\mb{61/185}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[56]}
\item[60]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/185]
\mb{60/185}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/185]
\mb{59/185}
\begin{gl}
\item[67]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/185]
\mb{58/185}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/185]
\mb{57/185}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/185]
\mb{56/185}
\begin{gl}
\item[79]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [79], [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/185]
\mb{55/185}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/185]
\mb{54/185}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[88]}
\item[90]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/185]
\mb{53/185}
\begin{gl}
\item[95]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [97]
\\ $h_{3}:$   [82]
\\ $h_{4}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/185]
\mb{52/185}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[104]}
\item[101]
{\rm
Sq(0,1)[105]}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{3}:$   [91], [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/185]
\mb{51/185}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[110]}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{3}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/185]
\mb{50/185}
\begin{gl}
\item[117]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{3}:$   [94], [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/185]
\mb{49/185}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[110]}
\item[115]
{\rm
Sq(0,1)[111]}
\item[116]
{\rm
Sq(0,1)[112]}
\item[117]
{\rm
Sq(2)[113]}
\\ $h_{1}:$   [113]
\item[118]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/185]
\mb{48/185}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[115]}
\item[115]
{\rm
Sq(0,1)[116]}
\item[116]
{\rm
Sq(0,1)[117]}
\item[117]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/185]
\mb{47/185}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/185]
\mb{46/185}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[126]}
\item[128]
{\rm
Sq(0,1)[127]}
\item[129]
{\rm
Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/185]
\mb{45/185}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[132]}
\item[131]
{\rm
Sq(0,1)[133]}
\item[132]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/185]
\mb{44/185}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[148]}
\item[139]
{\rm
Sq(2)[152]}
\\ $h_{1}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/185]
\mb{43/185}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[158]}
\item[154]
{\rm
Sq(0,1)[159]}
\item[155]
{\rm
Sq(0,1)[160]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/185]
\mb{42/185}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[160]}
\item[164]
{\rm
Sq(0,1)[161]}
\item[165]
{\rm
Sq(0,1)[162]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/185]
\mb{41/185}
\begin{gl}
\item[168]
{\rm
Sq(0,1)[165]}
\item[169]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\\ $h_{1}:$   [167]
\\ $h_{2}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/185]
\mb{40/185}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[172]}
\item[172]
{\rm
Sq(0,1)[173]}
\item[173]
{\rm
Sq(0,1)[174]}
\item[174]
{\rm
Sq(0,1)[175]}
\item[175]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\\ $h_{2}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/185]
\mb{39/185}
\begin{gl}
\item[179]
{\rm
Sq(1,1)[180]}
\item[180]
{\rm
Sq(0,1)[181]}
\item[181]
{\rm
Sq(0,1)[182]}
\item[182]
{\rm
Sq(0,1)[183]}
\item[183]
{\rm
Sq(1)[194]
+ Sq(1)[193]}
\\ $h_{0}:$   [194], [193]
\\ $h_{1}:$   [190], [188]
\\ $h_{2}:$   [179]
\\ $h_{3}:$   [165], [162], [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/185]
\mb{38/185}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[190]}
\item[193]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{2}:$   [189], [188], [187], [184]
\\ $h_{3}:$   [170]
\item[194]
{\rm
Sq(1)[206]
+ Sq(1)[204]
+ Sq(1)[203]
+ Sq(1)[200]}
\\ $h_{0}:$   [206], [204], [203], [200]
\\ $h_{2}:$   [189], [186]
\\ $h_{3}:$   [170], [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/185]
\mb{37/185}
\begin{gl}
\item[200]
{\rm
Sq(0,1)[197]}
\item[201]
{\rm
Sq(0,1)[198]}
\item[202]
{\rm
Sq(0,1)[200]}
\item[203]
{\rm
Sq(3)[202]
+ Sq(0,1)[202]
+ Sq(0,1)[199]}
\item[204]
{\rm
Sq(1)[209]
+ Sq(1)[208]}
\\ $h_{0}:$   [209], [208]
\\ $h_{1}:$   [203]
\\ $h_{2}:$   [194], [193], [192]
\\ $h_{4}:$   [144]
\item[205]
{\rm
Sq(1)[211]
+ Sq(1)[208]}
\\ $h_{0}:$   [211], [208]
\\ $h_{2}:$   [194], [193], [192]
\\ $h_{3}:$   [177]
\item[206]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{1}:$   [203]
\\ $h_{2}:$   [192]
\\ $h_{3}:$   [177], [176]
\\ $h_{4}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/185]
\mb{36/185}
\begin{gl}
\item[206]
{\rm
Sq(0,1)[208]}
\item[207]
{\rm
Sq(0,1)[209]}
\item[208]
{\rm
Sq(0,1)[210]}
\item[209]
{\rm
Sq(0,1)[211]}
\item[210]
{\rm
Sq(0,1)[212]}
\item[211]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{3}:$   [191]
\item[212]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{3}:$   [191], [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/185]
\mb{35/185}
\begin{gl}
\item[219]
{\rm
Sq(0,1)[218]}
\item[220]
{\rm
Sq(1)[229]
+ Sq(1)[227]}
\\ $h_{0}:$   [229], [227]
\\ $h_{1}:$   [225], [224], [223], [222]
\item[221]
{\rm
Sq(1)[231]
+ Sq(1)[227]}
\\ $h_{0}:$   [231], [227]
\\ $h_{3}:$   [197], [196]
\item[222]
{\rm
Sq(1)[232]
+ Sq(1)[230]
+ Sq(1)[227]}
\\ $h_{0}:$   [232], [230], [227]
\\ $h_{3}:$   [197], [196]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/185]
\mb{34/185}
\begin{gl}
\item[227]
{\rm
Sq(1,1)[222]
+ Sq(1,1)[221]
+ Sq(1,1)[220]}
\item[228]
{\rm
Sq(0,1)[226]}
\item[229]
{\rm
Sq(0,1)[227]
+ Sq(0,1)[225]}
\item[230]
{\rm
Sq(3)[227]
+ Sq(3)[225]
+ Sq(0,1)[225]}
\item[231]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\item[232]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/185]
\mb{33/185}
\begin{gl}
\item[229]
{\rm
Sq(0,1)[225]}
\item[230]
{\rm
Sq(0,1)[226]}
\item[231]
{\rm
Sq(0,1)[227]}
\item[232]
{\rm
Sq(0,1)[228]}
\item[233]
{\rm
Sq(3)[228]}
\item[234]
{\rm
Sq(3)[229]
+ Sq(3)[226]
+ Sq(3)[225]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/185]
\mb{32/185}
\begin{gl}
\item[233]
{\rm
Sq(0,1)[227]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/185]
\mb{31/185}
\begin{gl}
\item[233]
{\rm
Sq(1,1)[230]
+ Sq(1,1)[229]
+ Sq(1,1)[228]}
\item[234]
{\rm
Sq(0,1)[233]}
\item[235]
{\rm
Sq(0,1)[234]}
\item[236]
{\rm
Sq(2)[236]}
\\ $h_{1}:$   [236]
\\ $h_{7}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/185]
\mb{30/185}
\begin{gl}
\item[238]
{\rm
Sq(0,1)[240]}
\item[239]
{\rm
Sq(0,1)[241]}
\item[240]
{\rm
Sq(0,1)[242]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/185]
\mb{29/185}
\begin{gl}
\item[248]
{\rm
Sq(0,1)[249]}
\item[249]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{1}:$   [252]
\\ $h_{2}:$   [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/185]
\mb{28/185}
\begin{gl}
\item[257]
{\rm
Sq(1,1)[252]
+ Sq(1,1)[251]}
\item[258]
{\rm
Sq(0,1)[255]}
\item[259]
{\rm
Sq(2)[259]}
\\ $h_{1}:$   [259]
\item[260]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/185]
\mb{27/185}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[258]
+ Sq(1,1)[254]}
\item[262]
{\rm
Sq(0,1)[260]}
\item[263]
{\rm
Sq(3)[261]
+ Sq(3)[259]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/185]
\mb{26/185}
\begin{gl}
\item[265]
{\rm
Sq(2,1)[255]
+ Sq(2,1)[254]
+ Sq(2,1)[253]}
\item[266]
{\rm
Sq(1)[270]
+ Sq(1)[269]
+ Sq(1)[268]}
\\ $h_{0}:$   [270], [269], [268]
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [258]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/185]
\mb{25/185}
\begin{gl}
\item[268]
{\rm
Sq(0,1)[265]}
\item[269]
{\rm
Sq(3)[267]
+ Sq(0,1)[267]
+ Sq(3)[264]}
\item[270]
{\rm
Sq(1)[272]}
\\ $h_{0}:$   [272]
\\ $h_{2}:$   [262]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/185]
\mb{24/185}
\begin{gl}
\item[272]
{\rm
Sq(1,1)[270]
+ Sq(1,1)[269]
+ Sq(1,1)[268]}
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/185]
\mb{23/185}
\begin{gl}
\item[278]
{\rm
Sq(2)[289]}
\\ $h_{1}:$   [289]
\\ $h_{3}:$   [263]
\item[279]
{\rm
Sq(2)[290]}
\\ $h_{1}:$   [290]
\\ $h_{2}:$   [279]
\\ $h_{3}:$   [263]
\item[280]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{2}:$   [282], [281], [280]
\\ $h_{4}:$   [228]
\\ $h_{7}:$   [9]
\item[281]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\\ $h_{2}:$   [282], [280]
\\ $h_{3}:$   [265], [263]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/185]
\mb{22/185}
\begin{gl}
\item[292]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\\ $h_{2}:$   [286], [284]
\\ $h_{7}:$   [12]
\item[293]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{2}:$   [286]
\\ $h_{3}:$   [268], [267], [266]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/185]
\mb{21/185}
\begin{gl}
\item[298]
{\rm
Sq(0,1)[288]}
\\ $h_{7}:$   [11]
\item[299]
{\rm
Sq(3)[290]
+ Sq(0,1)[290]}
\\ $h_{3}:$   [265]
\item[300]
{\rm
Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [299], [298]
\\ $h_{1}:$   [292]
\\ $h_{2}:$   [283]
\\ $h_{3}:$   [266], [265], [264]
\\ $h_{4}:$   [236]
\item[301]
{\rm
Sq(1)[302]
+ Sq(1)[300]
+ Sq(1)[298]}
\\ $h_{0}:$   [302], [300], [298]
\\ $h_{2}:$   [283]
\\ $h_{3}:$   [266]
\\ $h_{4}:$   [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/185]
\mb{20/185}
\begin{gl}
\item[297]
{\rm
Sq(1,1)[293]}
\item[298]
{\rm
Sq(1,1)[294]}
\item[299]
{\rm
Sq(3)[297]
+ Sq(3)[296]}
\\ $h_{4}:$   [238]
\item[300]
{\rm
Sq(3)[301]
+ Sq(0,1)[301]
+ Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(3)[299]
+ Sq(0,1)[299]}
\\ $h_{3}:$   [273]
\item[301]
{\rm
Sq(2)[304]
+ Sq(2)[303]}
\\ $h_{1}:$   [304], [303]
\item[302]
{\rm
Sq(1)[308]
+ Sq(1)[307]}
\\ $h_{0}:$   [308], [307]
\\ $h_{3}:$   [273]
\\ $h_{4}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/185]
\mb{19/185}
\begin{gl}
\item[307]
{\rm
Sq(3)[308]
+ Sq(0,1)[308]
+ Sq(3)[307]
+ Sq(0,1)[307]
+ Sq(0,1)[306]}
\item[308]
{\rm
Sq(3)[309]
+ Sq(0,1)[309]
+ Sq(3)[306]}
\item[309]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{1}:$   [311], [310]
\\ $h_{3}:$   [282]
\item[310]
{\rm
Sq(1)[317]
+ Sq(1)[316]}
\\ $h_{0}:$   [317], [316]
\\ $h_{1}:$   [311], [310]
\\ $h_{3}:$   [282], [281], [280]
\item[311]
{\rm
Sq(1)[320]
+ Sq(1)[316]}
\\ $h_{0}:$   [320], [316]
\\ $h_{3}:$   [282], [280]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/185]
\mb{18/185}
\begin{gl}
\item[315]
{\rm
Sq(3)[311]
+ Sq(0,1)[311]}
\\ $h_{3}:$   [284]
\item[316]
{\rm
Sq(0,1)[312]
+ Sq(0,1)[311]}
\item[317]
{\rm
Sq(3)[312]}
\\ $h_{3}:$   [284], [283]
\item[318]
{\rm
Sq(0,1)[313]}
\\ $h_{3}:$   [283]
\\ $h_{7}:$   [19]
\item[319]
{\rm
Sq(2)[315]}
\\ $h_{1}:$   [315]
\\ $h_{3}:$   [284]
\item[320]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\\ $h_{3}:$   [284]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/185]
\mb{17/185}
\begin{gl}
\item[318]
{\rm
Sq(1,1)[311]
+ Sq(1,1)[310]}
\item[319]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\\ $h_{1}:$   [320]
\\ $h_{3}:$   [290]
\item[320]
{\rm
Sq(1)[324]}
\\ $h_{0}:$   [324]
\\ $h_{1}:$   [320]
\\ $h_{2}:$   [311], [310], [309]
\\ $h_{3}:$   [290]
\\ $h_{5}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/185]
\mb{16/185}
\begin{gl}
\item[323]
{\rm
Sq(1)[331]}
\\ $h_{0}:$   [331]
\\ $h_{3}:$   [294]
\item[324]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\\ $h_{3}:$   [294]
\item[325]
{\rm
Sq(1)[333]}
\\ $h_{0}:$   [333]
\\ $h_{3}:$   [298], [295], [294]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/185]
\mb{15/185}
\begin{gl}
\item[329]
{\rm
Sq(5)[322]
+ Sq(2,1)[322]
+ Sq(2,1)[320]}
\item[330]
{\rm
Sq(0,1)[329]}
\item[331]
{\rm
Sq(3)[329]}
\item[332]
{\rm
Sq(3)[330]
+ Sq(0,1)[330]}
\item[333]
{\rm
Sq(3)[331]
+ Sq(0,1)[330]}
\\ $h_{3}:$   [311]
\item[334]
{\rm
Sq(0,1)[332]}
\\ $h_{7}:$   [18]
\item[335]
{\rm
Sq(3)[333]
+ Sq(3)[332]
+ Sq(0,1)[330]}
\\ $h_{2}:$   [326], [325], [324]
\\ $h_{3}:$   [310]
\item[336]
{\rm
Sq(1)[340]
+ Sq(1)[339]}
\\ $h_{0}:$   [340], [339]
\\ $h_{1}:$   [336], [335]
\\ $h_{2}:$   [328], [326], [324]
\\ $h_{3}:$   [310]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/185]
\mb{14/185}
\begin{gl}
\item[339]
{\rm
Sq(3)[333]
+ Sq(0,1)[333]
+ Sq(3)[332]
+ Sq(3)[331]}
\\ $h_{4}:$   [292]
\item[340]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\\ $h_{2}:$   [328]
\\ $h_{4}:$   [292]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/185]
\mb{13/185}
\begin{gl}
\item[337]
{\rm
Sq(1,1)[334]}
\item[338]
{\rm
Sq(2)[337]}
\\ $h_{1}:$   [337]
\item[339]
{\rm
Sq(1)[340]}
\\ $h_{0}:$   [340]
\item[340]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/185]
\mb{12/185}
\begin{gl}
\item[340]
{\rm
Sq(3,1)[335]}
\item[341]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/185]
\mb{11/185}
\begin{gl}
\item[344]
{\rm
Sq(3)[330]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/185]
\mb{9/185}
\begin{gl}
\item[301]
{\rm
Sq(1)[264]}
\\ $h_{0}:$   [264]
\\ $h_{1}:$   [262]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/185]
\mb{8/185}
\begin{gl}
\item[264]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/185]
\mb{7/185}
\begin{gl}
\item[228]
{\rm
Sq(7)[185]}
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}



\dm{186}
\begin{bdl}
\item[94/186]
\mb{94/186}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/186]
\mb{89/186}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/186]
\mb{88/186}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/186]
\mb{87/186}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/186]
\mb{86/186}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/186]
\mb{85/186}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/186]
\mb{84/186}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/186]
\mb{81/186}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/186]
\mb{78/186}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/186]
\mb{75/186}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/186]
\mb{72/186}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/186]
\mb{71/186}
\begin{gl}
\item[31]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [32]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/186]
\mb{70/186}
\begin{gl}
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/186]
\mb{69/186}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\item[38]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/186]
\mb{68/186}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/186]
\mb{67/186}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/186]
\mb{66/186}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/186]
\mb{65/186}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/186]
\mb{64/186}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/186]
\mb{63/186}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[55]}
\item[53]
{\rm
Sq(0,1)[56]}
\item[54]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/186]
\mb{62/186}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[57]}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/186]
\mb{61/186}
\begin{gl}
\item[61]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/186]
\mb{60/186}
\begin{gl}
\item[61]
{\rm
Sq(2,1)[61]}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/186]
\mb{59/186}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/186]
\mb{57/186}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/186]
\mb{56/186}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/186]
\mb{55/186}
\begin{gl}
\item[87]
{\rm
Sq(3)[88]
+ Sq(0,1)[88]}
\item[88]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{1}:$   [89]
\\ $h_{2}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/186]
\mb{54/186}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[90]}
\item[92]
{\rm
Sq(0,1)[91]}
\item[93]
{\rm
Sq(0,1)[92]}
\item[94]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/186]
\mb{53/186}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/186]
\mb{52/186}
\begin{gl}
\item[104]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\\ $h_{2}:$   [107]
\\ $h_{3}:$   [93]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/186]
\mb{51/186}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[112]}
\item[114]
{\rm
Sq(0,1)[113]}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(1)[122]
+ Sq(1)[120]}
\\ $h_{0}:$   [122], [120]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [98]
\\ $h_{4}:$   [74]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/186]
\mb{50/186}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[110]}
\item[119]
{\rm
Sq(0,1)[111]}
\item[120]
{\rm
Sq(0,1)[112]}
\item[121]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\item[122]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/186]
\mb{49/186}
\begin{gl}
\item[119]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{3}:$   [97]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/186]
\mb{48/186}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[119]}
\item[119]
{\rm
Sq(0,1)[120]}
\item[120]
{\rm
Sq(0,1)[121]}
\item[121]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/186]
\mb{47/186}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[124]}
\item[124]
{\rm
Sq(0,1)[125]}
\item[125]
{\rm
Sq(0,1)[126]}
\item[126]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/186]
\mb{46/186}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[129]}
\item[131]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/186]
\mb{45/186}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[135]}
\item[134]
{\rm
Sq(0,1)[136]}
\item[135]
{\rm
Sq(0,1)[137]}
\item[136]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/186]
\mb{44/186}
\begin{gl}
\item[140]
{\rm
Sq(3,1)[144]}
\item[141]
{\rm
Sq(0,1)[149]}
\item[142]
{\rm
Sq(0,1)[150]}
\item[143]
{\rm
Sq(0,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/186]
\mb{43/186}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[161]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/186]
\mb{42/186}
\begin{gl}
\item[166]
{\rm
Sq(1,1)[163]}
\item[167]
{\rm
Sq(0,1)[164]}
\item[168]
{\rm
Sq(0,1)[165]}
\item[169]
{\rm
Sq(0,1)[166]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/186]
\mb{41/186}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[168]}
\item[171]
{\rm
Sq(0,1)[169]}
\item[172]
{\rm
Sq(0,1)[170]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/186]
\mb{40/186}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/186]
\mb{39/186}
\begin{gl}
\item[184]
{\rm
Sq(0,1)[186]}
\item[185]
{\rm
Sq(0,1)[187]}
\item[186]
{\rm
Sq(0,1)[188]}
\item[187]
{\rm
Sq(3)[190]
+ Sq(0,1)[189]
+ Sq(3)[188]}
\item[188]
{\rm
Sq(3)[191]
+ Sq(0,1)[191]
+ Sq(3)[187]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/186]
\mb{38/186}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[195]}
\item[196]
{\rm
Sq(0,1)[196]}
\item[197]
{\rm
Sq(0,1)[197]}
\item[198]
{\rm
Sq(1)[208]
+ Sq(1)[207]}
\\ $h_{0}:$   [208], [207]
\\ $h_{2}:$   [192]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/186]
\mb{37/186}
\begin{gl}
\item[207]
{\rm
Sq(3)[205]
+ Sq(0,1)[205]
+ Sq(0,1)[204]}
\item[208]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\\ $h_{2}:$   [197]
\item[209]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{1}:$   [209], [208]
\\ $h_{2}:$   [202], [201]
\\ $h_{4}:$   [151]
\item[210]
{\rm
Sq(1)[219]
+ Sq(1)[217]}
\\ $h_{0}:$   [219], [217]
\\ $h_{1}:$   [209]
\\ $h_{2}:$   [202], [197]
\\ $h_{3}:$   [183], [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/186]
\mb{36/186}
\begin{gl}
\item[213]
{\rm
Sq(1,1)[213]
+ Sq(1,1)[212]
+ Sq(1,1)[211]
+ Sq(1,1)[210]
+ Sq(1,1)[209]}
\item[214]
{\rm
Sq(0,1)[214]}
\item[215]
{\rm
Sq(0,1)[215]}
\item[216]
{\rm
Sq(0,1)[216]}
\item[217]
{\rm
Sq(3)[218]
+ Sq(0,1)[218]
+ Sq(3)[217]
+ Sq(0,1)[217]}
\item[218]
{\rm
Sq(1)[226]}
\\ $h_{0}:$   [226]
\\ $h_{2}:$   [211], [210]
\\ $h_{4}:$   [161]
\item[219]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{2}:$   [211]
\\ $h_{3}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/186]
\mb{35/186}
\begin{gl}
\item[223]
{\rm
Sq(0,1)[222]}
\item[224]
{\rm
Sq(0,1)[223]
+ Sq(0,1)[221]}
\item[225]
{\rm
Sq(3)[225]
+ Sq(3)[224]
+ Sq(0,1)[224]
+ Sq(3)[223]
+ Sq(3)[222]
+ Sq(0,1)[220]}
\item[226]
{\rm
Sq(3)[226]
+ Sq(0,1)[226]
+ Sq(3)[221]
+ Sq(0,1)[221]
+ Sq(0,1)[220]}
\item[227]
{\rm
Sq(1)[236]
+ Sq(1)[234]
+ Sq(1)[233]}
\\ $h_{0}:$   [236], [234], [233]
\\ $h_{3}:$   [204]
\item[228]
{\rm
Sq(1)[237]
+ Sq(1)[234]
+ Sq(1)[233]}
\\ $h_{0}:$   [237], [234], [233]
\\ $h_{1}:$   [229], [227]
\\ $h_{2}:$   [219], [218]
\\ $h_{3}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/186]
\mb{34/186}
\begin{gl}
\item[233]
{\rm
Sq(1,1)[227]
+ Sq(1,1)[226]
+ Sq(1,1)[225]}
\item[234]
{\rm
Sq(0,1)[228]}
\item[235]
{\rm
Sq(2)[233]
+ Sq(2)[232]}
\\ $h_{1}:$   [233], [232]
\item[236]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{3}:$   [208], [205]
\item[237]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{3}:$   [211], [210]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/186]
\mb{33/186}
\begin{gl}
\item[235]
{\rm
Sq(0,1)[230]}
\item[236]
{\rm
Sq(0,1)[231]}
\item[237]
{\rm
Sq(0,1)[232]}
\item[238]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\item[239]
{\rm
Sq(1)[239]}
\\ $h_{0}:$   [239]
\\ $h_{3}:$   [209], [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/186]
\mb{32/186}
\begin{gl}
\item[234]
{\rm
Sq(0,1)[230]}
\item[235]
{\rm
Sq(0,1)[231]}
\item[236]
{\rm
Sq(0,1)[232]}
\item[237]
{\rm
Sq(1)[240]
+ Sq(1)[237]}
\\ $h_{0}:$   [240], [237]
\item[238]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{1}:$   [236]
\\ $h_{7}:$   [1]
\item[239]
{\rm
Sq(1)[242]
+ Sq(1)[238]}
\\ $h_{0}:$   [242], [238]
\\ $h_{3}:$   [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/186]
\mb{31/186}
\begin{gl}
\item[237]
{\rm
Sq(2,1)[231]
+ Sq(5)[228]}
\item[238]
{\rm
Sq(1,1)[234]
+ Sq(1,1)[233]}
\item[239]
{\rm
Sq(0,1)[235]}
\item[240]
{\rm
Sq(3)[235]}
\item[241]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\\ $h_{7}:$   [2]
\item[242]
{\rm
Sq(1)[245]
+ Sq(1)[241]}
\\ $h_{0}:$   [245], [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/186]
\mb{30/186}
\begin{gl}
\item[241]
{\rm
Sq(3,1)[236]
+ Sq(3,1)[234]
+ Sq(0,2)[233]}
\item[242]
{\rm
Sq(0,1)[244]}
\item[243]
{\rm
Sq(0,1)[245]}
\item[244]
{\rm
Sq(3)[246]
+ Sq(3)[245]}
\\ $h_{7}:$   [2]
\item[245]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/186]
\mb{29/186}
\begin{gl}
\item[250]
{\rm
Sq(3)[252]
+ Sq(0,1)[252]
+ Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[254]
+ Sq(0,1)[251]}
\item[252]
{\rm
Sq(0,1)[255]
+ Sq(0,1)[253]}
\item[253]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/186]
\mb{28/186}
\begin{gl}
\item[261]
{\rm
Sq(2,1)[253]
+ Sq(2,1)[251]}
\item[262]
{\rm
Sq(0,1)[258]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/186]
\mb{27/186}
\begin{gl}
\item[264]
{\rm
Sq(1,1)[260]}
\item[265]
{\rm
Sq(1)[268]
+ Sq(1)[267]}
\\ $h_{0}:$   [268], [267]
\item[266]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{4}:$   [217], [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/186]
\mb{26/186}
\begin{gl}
\item[267]
{\rm
Sq(1,1)[262]
+ Sq(1,1)[261]
+ Sq(1,1)[260]}
\item[268]
{\rm
Sq(1,1)[263]
+ Sq(1,1)[261]}
\item[269]
{\rm
Sq(0,1)[264]}
\item[270]
{\rm
Sq(2)[268]}
\\ $h_{1}:$   [268]
\item[271]
{\rm
Sq(1)[272]
+ Sq(1)[271]}
\\ $h_{0}:$   [272], [271]
\\ $h_{4}:$   [220], [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/186]
\mb{25/186}
\begin{gl}
\item[271]
{\rm
Sq(1,1)[267]
+ Sq(1,1)[266]}
\item[272]
{\rm
Sq(1)[275]
+ Sq(1)[274]
+ Sq(1)[273]}
\\ $h_{0}:$   [275], [274], [273]
\\ $h_{4}:$   [222], [219], [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/186]
\mb{24/186}
\begin{gl}
\item[273]
{\rm
Sq(1,1)[274]
+ Sq(1,1)[273]
+ Sq(1,1)[272]}
\item[274]
{\rm
Sq(0,1)[275]}
\item[275]
{\rm
Sq(1)[283]
+ Sq(1)[282]}
\\ $h_{0}:$   [283], [282]
\\ $h_{4}:$   [225], [223], [222]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/186]
\mb{23/186}
\begin{gl}
\item[282]
{\rm
Sq(3)[290]
+ Sq(3)[289]}
\item[283]
{\rm
Sq(1)[298]
+ Sq(1)[297]}
\\ $h_{0}:$   [298], [297]
\\ $h_{4}:$   [232]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/186]
\mb{22/186}
\begin{gl}
\item[294]
{\rm
Sq(1,1)[291]
+ Sq(4)[289]
+ Sq(4)[288]}
\\ $h_{2}:$   [289], [288]
\\ $h_{4}:$   [236]
\\ $h_{5}:$   [188]
\item[295]
{\rm
Sq(0,1)[295]}
\\ $h_{2}:$   [289], [288]
\\ $h_{4}:$   [236]
\\ $h_{5}:$   [188]
\item[296]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{1}:$   [298]
\\ $h_{2}:$   [291], [290], [289]
\\ $h_{4}:$   [236]
\\ $h_{5}:$   [188]
\\ $h_{7}:$   [13]
\item[297]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{1}:$   [299]
\\ $h_{3}:$   [273], [272]
\\ $h_{4}:$   [236]
\\ $h_{5}:$   [188]
\item[298]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\\ $h_{1}:$   [299]
\\ $h_{3}:$   [273], [272]
\\ $h_{4}:$   [237], [236]
\\ $h_{5}:$   [188]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/186]
\mb{21/186}
\begin{gl}
\item[302]
{\rm
Sq(2)[300]
+ Sq(2)[298]}
\\ $h_{1}:$   [300], [298]
\\ $h_{2}:$   [290], [289]
\\ $h_{3}:$   [270]
\\ $h_{4}:$   [237]
\item[303]
{\rm
Sq(2)[301]
+ Sq(2)[297]}
\\ $h_{1}:$   [301], [297]
\item[304]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{2}:$   [288]
\\ $h_{7}:$   [12]
\item[305]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{3}:$   [273], [272], [269]
\item[306]
{\rm
Sq(1)[308]
+ Sq(1)[306]}
\\ $h_{0}:$   [308], [306]
\\ $h_{3}:$   [273], [272], [269]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/186]
\mb{20/186}
\begin{gl}
\item[303]
{\rm
Sq(3)[303]}
\\ $h_{7}:$   [11]
\item[304]
{\rm
Sq(3)[305]
+ Sq(0,1)[305]}
\\ $h_{3}:$   [278], [277]
\item[305]
{\rm
Sq(2)[308]
+ Sq(2)[307]}
\\ $h_{1}:$   [308], [307]
\\ $h_{3}:$   [278], [277]
\\ $h_{4}:$   [241], [240]
\\ $h_{7}:$   [11]
\item[306]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{4}:$   [241], [240]
\\ $h_{7}:$   [11]
\item[307]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{2}:$   [298]
\\ $h_{3}:$   [278], [276]
\item[308]
{\rm
Sq(1)[316]
+ Sq(1)[312]}
\\ $h_{0}:$   [316], [312]
\\ $h_{3}:$   [278], [277]
\\ $h_{4}:$   [241], [240]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/186]
\mb{19/186}
\begin{gl}
\item[312]
{\rm
Sq(3)[311]
+ Sq(3)[310]
+ Sq(0,1)[310]}
\item[313]
{\rm
Sq(2)[319]
+ Sq(2)[316]
+ Sq(2)[315]}
\\ $h_{1}:$   [319], [316], [315]
\\ $h_{3}:$   [287]
\\ $h_{4}:$   [249]
\item[314]
{\rm
Sq(1)[321]}
\\ $h_{0}:$   [321]
\item[315]
{\rm
Sq(1)[323]
+ Sq(1)[322]}
\\ $h_{0}:$   [323], [322]
\\ $h_{2}:$   [306]
\item[316]
{\rm
Sq(1)[324]
+ Sq(1)[322]}
\\ $h_{0}:$   [324], [322]
\item[317]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{1}:$   [317], [315]
\\ $h_{2}:$   [309], [308], [307], [306]
\\ $h_{3}:$   [288]
\\ $h_{4}:$   [249]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/186]
\mb{18/186}
\begin{gl}
\item[321]
{\rm
Sq(0,1)[315]}
\item[322]
{\rm
Sq(3)[315]
+ Sq(3)[314]
+ Sq(0,1)[314]}
\item[323]
{\rm
Sq(3)[317]
+ Sq(0,1)[317]
+ Sq(0,1)[314]}
\item[324]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\item[325]
{\rm
Sq(1)[325]}
\\ $h_{0}:$   [325]
\\ $h_{2}:$   [312]
\\ $h_{4}:$   [255]
\item[326]
{\rm
Sq(1)[326]
+ Sq(1)[324]
+ Sq(1)[321]}
\\ $h_{0}:$   [326], [324], [321]
\\ $h_{2}:$   [312], [311]
\\ $h_{3}:$   [292], [289]
\item[327]
{\rm
Sq(1)[327]
+ Sq(1)[321]}
\\ $h_{0}:$   [327], [321]
\\ $h_{1}:$   [318]
\\ $h_{2}:$   [312], [311]
\\ $h_{3}:$   [292], [290], [289]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/186]
\mb{17/186}
\begin{gl}
\item[321]
{\rm
Sq(5)[313]
+ Sq(2,1)[313]
+ Sq(2,1)[312]
+ Sq(5)[310]
+ Sq(5)[309]
+ Sq(2,1)[309]}
\item[322]
{\rm
Sq(0,1)[319]}
\\ $h_{7}:$   [19]
\item[323]
{\rm
Sq(0,1)[320]}
\item[324]
{\rm
Sq(3)[320]}
\item[325]
{\rm
Sq(3)[321]}
\\ $h_{4}:$   [260], [259]
\item[326]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{3}:$   [294]
\item[327]
{\rm
Sq(1)[327]}
\\ $h_{0}:$   [327]
\\ $h_{3}:$   [294]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/186]
\mb{16/186}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[325]
+ Sq(1,1)[324]
+ Sq(1,1)[323]
+ Sq(1,1)[322]}
\\ $h_{3}:$   [300]
\item[327]
{\rm
Sq(3)[327]
+ Sq(0,1)[327]
+ Sq(3)[326]
+ Sq(0,1)[326]}
\\ $h_{3}:$   [300]
\item[328]
{\rm
Sq(2)[332]
+ Sq(2)[331]
+ Sq(2)[330]
+ Sq(2)[329]}
\\ $h_{1}:$   [332], [331], [330], [329]
\\ $h_{3}:$   [300]
\item[329]
{\rm
Sq(1)[339]
+ Sq(1)[338]
+ Sq(1)[337]}
\\ $h_{0}:$   [339], [338], [337]
\\ $h_{1}:$   [331], [330], [329]
\\ $h_{3}:$   [300]
\\ $h_{5}:$   [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/186]
\mb{15/186}
\begin{gl}
\item[337]
{\rm
Sq(3)[338]
+ Sq(0,1)[338]
+ Sq(3)[337]
+ Sq(0,1)[337]
+ Sq(0,1)[336]
+ Sq(3)[335]}
\item[338]
{\rm
Sq(1)[344]
+ Sq(1)[342]
+ Sq(1)[341]}
\\ $h_{0}:$   [344], [342], [341]
\\ $h_{3}:$   [312]
\item[339]
{\rm
Sq(1)[346]
+ Sq(1)[343]
+ Sq(1)[342]}
\\ $h_{0}:$   [346], [343], [342]
\\ $h_{3}:$   [312]
\item[340]
{\rm
Sq(1)[348]
+ Sq(1)[342]
+ Sq(1)[341]}
\\ $h_{0}:$   [348], [342], [341]
\\ $h_{3}:$   [314], [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/186]
\mb{14/186}
\begin{gl}
\item[341]
{\rm
Sq(2,1)[329]
+ Sq(5)[328]}
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [299], [298]
\item[342]
{\rm
Sq(1,1)[333]
+ Sq(1,1)[332]}
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [299], [298]
\item[343]
{\rm
Sq(0,1)[334]}
\item[344]
{\rm
Sq(3)[334]}
\item[345]
{\rm
Sq(0,1)[335]}
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [299], [298]
\\ $h_{7}:$   [22]
\item[346]
{\rm
Sq(3)[336]
+ Sq(0,1)[336]}
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [299], [298]
\item[347]
{\rm
Sq(2)[338]}
\\ $h_{1}:$   [338]
\\ $h_{4}:$   [299], [298]
\item[348]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{3}:$   [320]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/186]
\mb{13/186}
\begin{gl}
\item[341]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\item[342]
{\rm
Sq(1)[344]
+ Sq(1)[343]}
\\ $h_{0}:$   [344], [343]
\\ $h_{2}:$   [335]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/186]
\mb{12/186}
\begin{gl}
\item[342]
{\rm
Sq(1,1)[342]
+ Sq(1,1)[341]
+ Sq(1,1)[340]}
\item[343]
{\rm
Sq(1)[346]
+ Sq(1)[345]}
\\ $h_{0}:$   [346], [345]
\\ $h_{1}:$   [344]
\item[344]
{\rm
Sq(1)[347]
+ Sq(1)[345]}
\\ $h_{0}:$   [347], [345]
\\ $h_{1}:$   [344]
\\ $h_{2}:$   [341]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/186]
\mb{11/186}
\begin{gl}
\item[345]
{\rm
Sq(7)[327]
+ Sq(1,2)[327]
+ Sq(7)[326]
+ Sq(4,1)[326]}
\item[346]
{\rm
Sq(3,1)[328]}
\item[347]
{\rm
Sq(1,1)[330]
+ Sq(1,1)[329]}
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/186]
\mb{9/186}
\begin{gl}
\item[302]
{\rm
Sq(3)[263]
+ Sq(0,1)[263]
+ Sq(0,1)[262]}
\\ $h_{5}:$   [195]
\end{gl}
\end{bdl}



\dm{187}
\begin{bdl}
\item[95/187]
\mb{95/187}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/187]
\mb{94/187}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/187]
\mb{93/187}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/187]
\mb{85/187}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/187]
\mb{84/187}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/187]
\mb{83/187}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/187]
\mb{80/187}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/187]
\mb{77/187}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/187]
\mb{76/187}
\begin{gl}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{2}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/187]
\mb{75/187}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/187]
\mb{74/187}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[26]}
\item[25]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/187]
\mb{71/187}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[33]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/187]
\mb{69/187}
\begin{gl}
\item[39]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/187]
\mb{68/187}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/187]
\mb{67/187}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43]
\\ $h_{4}:$   [29], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/187]
\mb{66/187}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [32], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/187]
\mb{65/187}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/187]
\mb{64/187}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/187]
\mb{63/187}
\begin{gl}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/187]
\mb{62/187}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(0,1)[60]}
\item[61]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/187]
\mb{61/187}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[60]}
\item[63]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[64]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/187]
\mb{60/187}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\item[65]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/187]
\mb{59/187}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[73]}
\item[70]
{\rm
Sq(0,1)[74]}
\item[71]
{\rm
Sq(0,1)[75]}
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/187]
\mb{58/187}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/187]
\mb{56/187}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/187]
\mb{55/187}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/187]
\mb{53/187}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[100]}
\item[99]
{\rm
Sq(0,1)[101]}
\item[100]
{\rm
Sq(0,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/187]
\mb{52/187}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[110]}
\item[106]
{\rm
Sq(0,1)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/187]
\mb{51/187}
\begin{gl}
\item[117]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{1}:$   [121], [120]
\\ $h_{2}:$   [116], [115]
\\ $h_{3}:$   [103], [102]
\item[118]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{1}:$   [121]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [103]
\\ $h_{4}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/187]
\mb{50/187}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[114]}
\item[124]
{\rm
Sq(0,1)[115]}
\item[125]
{\rm
Sq(0,1)[116]}
\item[126]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{2}:$   [113], [112]
\\ $h_{3}:$   [101], [100]
\item[127]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/187]
\mb{49/187}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[114]}
\item[121]
{\rm
Sq(0,1)[115]}
\item[122]
{\rm
Sq(0,1)[116]}
\item[123]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [104], [103]
\item[124]
{\rm
Sq(1)[124]
+ Sq(1)[122]}
\\ $h_{0}:$   [124], [122]
\\ $h_{2}:$   [113]
\\ $h_{3}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/187]
\mb{48/187}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[122]}
\item[123]
{\rm
Sq(1)[130]}
\\ $h_{0}:$   [130]
\\ $h_{3}:$   [110], [109]
\item[124]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{3}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/187]
\mb{47/187}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[127]}
\item[128]
{\rm
Sq(0,1)[128]}
\item[129]
{\rm
Sq(0,1)[129]}
\item[130]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\item[131]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/187]
\mb{46/187}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[130]}
\item[133]
{\rm
Sq(0,1)[131]}
\item[134]
{\rm
Sq(0,1)[132]}
\item[135]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\item[136]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/187]
\mb{45/187}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[138]}
\item[138]
{\rm
Sq(3)[139]}
\item[139]
{\rm
Sq(2)[140]}
\\ $h_{1}:$   [140]
\item[140]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/187]
\mb{44/187}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[153]}
\item[145]
{\rm
Sq(0,1)[154]}
\item[146]
{\rm
Sq(0,1)[155]}
\item[147]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/187]
\mb{43/187}
\begin{gl}
\item[157]
{\rm
Sq(1,1)[162]}
\item[158]
{\rm
Sq(0,1)[163]}
\item[159]
{\rm
Sq(0,1)[164]}
\item[160]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/187]
\mb{42/187}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[168]}
\item[171]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/187]
\mb{41/187}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[171]}
\item[174]
{\rm
Sq(0,1)[172]}
\item[175]
{\rm
Sq(0,1)[173]}
\item[176]
{\rm
Sq(0,1)[174]}
\item[177]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [167]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/187]
\mb{40/187}
\begin{gl}
\item[177]
{\rm
Sq(0,1)[179]}
\item[178]
{\rm
Sq(0,1)[180]}
\item[179]
{\rm
Sq(0,1)[181]}
\item[180]
{\rm
Sq(0,1)[182]}
\item[181]
{\rm
Sq(2)[188]
+ Sq(2)[185]}
\\ $h_{1}:$   [188], [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/187]
\mb{39/187}
\begin{gl}
\item[189]
{\rm
Sq(0,1)[192]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/187]
\mb{38/187}
\begin{gl}
\item[199]
{\rm
Sq(0,1)[201]
+ Sq(0,1)[200]}
\item[200]
{\rm
Sq(0,1)[202]}
\item[201]
{\rm
Sq(0,1)[203]}
\item[202]
{\rm
Sq(3)[206]
+ Sq(0,1)[206]
+ Sq(3)[204]
+ Sq(0,1)[204]
+ Sq(3)[203]
+ Sq(3)[200]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/187]
\mb{37/187}
\begin{gl}
\item[211]
{\rm
Sq(0,1)[208]
+ Sq(0,1)[206]}
\item[212]
{\rm
Sq(0,1)[209]
+ Sq(0,1)[207]
+ Sq(0,1)[206]}
\item[213]
{\rm
Sq(3)[209]
+ Sq(0,1)[207]
+ Sq(0,1)[206]}
\item[214]
{\rm
Sq(0,1)[210]
+ Sq(0,1)[207]}
\item[215]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{1}:$   [213]
\\ $h_{2}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/187]
\mb{36/187}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[217]
+ Sq(1,1)[216]
+ Sq(1,1)[215]
+ Sq(1,1)[214]}
\item[221]
{\rm
Sq(0,1)[219]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/187]
\mb{35/187}
\begin{gl}
\item[229]
{\rm
Sq(0,1)[227]}
\item[230]
{\rm
Sq(0,1)[229]
+ Sq(0,1)[228]}
\item[231]
{\rm
Sq(3)[232]
+ Sq(0,1)[232]
+ Sq(3)[231]
+ Sq(0,1)[231]
+ Sq(3)[230]}
\item[232]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{1}:$   [235], [233]
\\ $h_{2}:$   [220]
\\ $h_{3}:$   [207]
\item[233]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{1}:$   [234], [233]
\\ $h_{2}:$   [226], [221]
\\ $h_{3}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/187]
\mb{34/187}
\begin{gl}
\item[238]
{\rm
Sq(0,1)[229]}
\item[239]
{\rm
Sq(0,1)[230]}
\item[240]
{\rm
Sq(0,1)[231]}
\item[241]
{\rm
Sq(3)[234]
+ Sq(0,1)[234]
+ Sq(3)[233]
+ Sq(3)[232]
+ Sq(0,1)[232]}
\item[242]
{\rm
Sq(1)[243]
+ Sq(1)[241]
+ Sq(1)[240]}
\\ $h_{0}:$   [243], [241], [240]
\\ $h_{2}:$   [228]
\\ $h_{3}:$   [216]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/187]
\mb{33/187}
\begin{gl}
\item[240]
{\rm
Sq(1,1)[231]
+ Sq(1,1)[230]}
\item[241]
{\rm
Sq(1,1)[232]}
\item[242]
{\rm
Sq(0,1)[233]}
\item[243]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{3}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/187]
\mb{32/187}
\begin{gl}
\item[240]
{\rm
Sq(0,1)[234]}
\item[241]
{\rm
Sq(0,1)[235]}
\item[242]
{\rm
Sq(2)[240]
+ Sq(2)[239]}
\\ $h_{1}:$   [240], [239]
\item[243]
{\rm
Sq(1)[246]}
\\ $h_{0}:$   [246]
\\ $h_{3}:$   [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/187]
\mb{31/187}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[238]}
\item[244]
{\rm
Sq(0,1)[239]}
\item[245]
{\rm
Sq(0,1)[240]}
\item[246]
{\rm
Sq(1)[248]
+ Sq(1)[246]}
\\ $h_{0}:$   [248], [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/187]
\mb{30/187}
\begin{gl}
\item[246]
{\rm
Sq(2,1)[241]
+ Sq(2,1)[240]}
\item[247]
{\rm
Sq(0,1)[248]}
\item[248]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/187]
\mb{29/187}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[258]
+ Sq(0,1)[257]}
\item[255]
{\rm
Sq(3)[259]
+ Sq(3)[258]
+ Sq(3)[257]}
\item[256]
{\rm
Sq(3)[260]
+ Sq(0,1)[260]}
\item[257]
{\rm
Sq(2)[261]}
\\ $h_{1}:$   [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/187]
\mb{28/187}
\begin{gl}
\item[263]
{\rm
Sq(2,1)[256]}
\item[264]
{\rm
Sq(1,1)[259]}
\item[265]
{\rm
Sq(0,1)[262]}
\item[266]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{3}:$   [246], [244]
\\ $h_{4}:$   [214], [213]
\\ $h_{5}:$   [157]
\\ $h_{6}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/187]
\mb{27/187}
\begin{gl}
\item[267]
{\rm
Sq(0,1)[265]}
\item[268]
{\rm
Sq(1)[272]}
\\ $h_{0}:$   [272]
\\ $h_{1}:$   [270]
\item[269]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\\ $h_{1}:$   [270]
\\ $h_{2}:$   [264], [263]
\\ $h_{7}:$   [7]
\item[270]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{1}:$   [267]
\\ $h_{3}:$   [250], [247]
\\ $h_{6}:$   [81], [78]
\item[271]
{\rm
Sq(1)[275]}
\\ $h_{0}:$   [275]
\\ $h_{3}:$   [250], [247]
\\ $h_{4}:$   [221]
\\ $h_{6}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/187]
\mb{26/187}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[268]}
\item[273]
{\rm
Sq(1)[275]
+ Sq(1)[274]
+ Sq(1)[273]}
\\ $h_{0}:$   [275], [274], [273]
\\ $h_{2}:$   [265]
\\ $h_{7}:$   [8]
\item[274]
{\rm
Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [277], [276]
\\ $h_{3}:$   [252]
\\ $h_{6}:$   [81]
\item[275]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{3}:$   [252]
\\ $h_{4}:$   [226]
\\ $h_{6}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/187]
\mb{25/187}
\begin{gl}
\item[273]
{\rm
Sq(1,1)[268]}
\item[274]
{\rm
Sq(1,1)[271]}
\item[275]
{\rm
Sq(0,1)[272]}
\\ $h_{7}:$   [7]
\item[276]
{\rm
Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [277], [276]
\item[277]
{\rm
Sq(1)[279]
+ Sq(1)[276]}
\\ $h_{0}:$   [279], [276]
\\ $h_{3}:$   [253]
\item[278]
{\rm
Sq(1)[280]
+ Sq(1)[278]}
\\ $h_{0}:$   [280], [278]
\\ $h_{3}:$   [253]
\\ $h_{4}:$   [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/187]
\mb{24/187}
\begin{gl}
\item[276]
{\rm
Sq(3,1)[266]
+ Sq(3,1)[265]
+ Sq(0,2)[265]}
\item[277]
{\rm
Sq(2,1)[271]}
\item[278]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{2}:$   [275]
\\ $h_{5}:$   [174]
\item[279]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\item[280]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{2}:$   [275]
\\ $h_{4}:$   [228]
\\ $h_{5}:$   [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/187]
\mb{23/187}
\begin{gl}
\item[284]
{\rm
Sq(1,1)[291]
+ Sq(1,1)[290]
+ Sq(1,1)[289]}
\item[285]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\item[286]
{\rm
Sq(1)[303]
+ Sq(1)[300]}
\\ $h_{0}:$   [303], [300]
\\ $h_{4}:$   [237], [235]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/187]
\mb{22/187}
\begin{gl}
\item[299]
{\rm
Sq(5)[291]
+ Sq(2,1)[291]
+ Sq(5)[290]
+ Sq(5)[288]}
\item[300]
{\rm
Sq(1,1)[296]
+ Sq(1,1)[295]}
\item[301]
{\rm
Sq(0,1)[299]}
\\ $h_{3}:$   [274]
\item[302]
{\rm
Sq(3)[301]
+ Sq(0,1)[301]
+ Sq(3)[299]}
\\ $h_{4}:$   [242], [239]
\item[303]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/187]
\mb{21/187}
\begin{gl}
\item[307]
{\rm
Sq(2)[304]}
\\ $h_{1}:$   [304]
\\ $h_{2}:$   [292]
\\ $h_{3}:$   [276], [274]
\item[308]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{1}:$   [305], [303]
\\ $h_{2}:$   [293], [292]
\\ $h_{3}:$   [276], [274]
\\ $h_{4}:$   [240]
\item[309]
{\rm
Sq(1)[312]
+ Sq(1)[311]}
\\ $h_{0}:$   [312], [311]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/187]
\mb{20/187}
\begin{gl}
\item[309]
{\rm
Sq(3)[308]
+ Sq(3)[307]}
\item[310]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{3}:$   [281], [280]
\\ $h_{4}:$   [248], [247]
\item[311]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\\ $h_{2}:$   [305], [304], [303]
\\ $h_{3}:$   [287], [285], [283], [279]
\\ $h_{4}:$   [248], [246]
\item[312]
{\rm
Sq(1)[324]}
\\ $h_{0}:$   [324]
\\ $h_{2}:$   [305], [304], [303]
\\ $h_{3}:$   [287], [285], [283], [279]
\\ $h_{4}:$   [248], [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/187]
\mb{19/187}
\begin{gl}
\item[318]
{\rm
Sq(0,1)[318]
+ Sq(0,1)[317]
+ Sq(0,1)[315]}
\\ $h_{7}:$   [15]
\item[319]
{\rm
Sq(3)[319]
+ Sq(3)[315]}
\item[320]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]
+ Sq(0,1)[317]
+ Sq(0,1)[315]}
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [293], [291]
\item[321]
{\rm
Sq(2)[321]}
\\ $h_{1}:$   [321]
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [293], [291]
\\ $h_{4}:$   [253]
\item[322]
{\rm
Sq(2)[322]}
\\ $h_{1}:$   [322]
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [293], [291], [290]
\item[323]
{\rm
Sq(1)[331]}
\\ $h_{0}:$   [331]
\\ $h_{1}:$   [323]
\\ $h_{2}:$   [313], [312], [311], [310]
\\ $h_{3}:$   [292], [291]
\item[324]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\\ $h_{2}:$   [311], [310]
\\ $h_{3}:$   [293], [291]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/187]
\mb{18/187}
\begin{gl}
\item[328]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]
+ Sq(3)[319]
+ Sq(0,1)[319]}
\\ $h_{3}:$   [294]
\item[329]
{\rm
Sq(2)[321]}
\\ $h_{1}:$   [321]
\\ $h_{3}:$   [297], [295]
\\ $h_{4}:$   [257]
\item[330]
{\rm
Sq(2)[323]}
\\ $h_{1}:$   [323]
\\ $h_{3}:$   [294]
\item[331]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{2}:$   [315], [314]
\item[332]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/187]
\mb{17/187}
\begin{gl}
\item[328]
{\rm
Sq(1,1)[322]
+ Sq(1,1)[320]}
\item[329]
{\rm
Sq(3)[323]
+ Sq(0,1)[323]}
\item[330]
{\rm
Sq(3)[324]
+ Sq(0,1)[324]}
\item[331]
{\rm
Sq(2)[327]}
\\ $h_{1}:$   [327]
\\ $h_{2}:$   [320]
\\ $h_{3}:$   [299], [298], [297], [296]
\item[332]
{\rm
Sq(1)[333]}
\\ $h_{0}:$   [333]
\item[333]
{\rm
Sq(1)[334]
+ Sq(1)[331]
+ Sq(1)[330]}
\\ $h_{0}:$   [334], [331], [330]
\\ $h_{1}:$   [328]
\\ $h_{2}:$   [320]
\\ $h_{3}:$   [301], [299], [297]
\\ $h_{4}:$   [262]
\item[334]
{\rm
Sq(1)[335]
+ Sq(1)[332]}
\\ $h_{0}:$   [335], [332]
\\ $h_{1}:$   [326]
\\ $h_{2}:$   [320]
\\ $h_{3}:$   [301], [299], [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/187]
\mb{16/187}
\begin{gl}
\item[330]
{\rm
Sq(5)[323]
+ Sq(2,1)[323]
+ Sq(5)[322]
+ Sq(2,1)[322]}
\item[331]
{\rm
Sq(3)[330]
+ Sq(0,1)[330]}
\\ $h_{3}:$   [304]
\\ $h_{4}:$   [273], [272]
\item[332]
{\rm
Sq(3)[331]
+ Sq(3)[329]}
\\ $h_{3}:$   [304]
\\ $h_{4}:$   [273], [272]
\item[333]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]}
\item[334]
{\rm
Sq(0,1)[333]
+ Sq(3)[329]
+ Sq(0,1)[329]}
\\ $h_{4}:$   [273], [272]
\item[335]
{\rm
Sq(3)[333]
+ Sq(3)[329]}
\\ $h_{4}:$   [273], [272]
\item[336]
{\rm
Sq(0,1)[334]
+ Sq(0,1)[330]
+ Sq(0,1)[329]}
\\ $h_{7}:$   [17]
\item[337]
{\rm
Sq(3)[335]
+ Sq(0,1)[335]
+ Sq(0,1)[332]
+ Sq(0,1)[330]
+ Sq(0,1)[329]}
\item[338]
{\rm
Sq(2)[337]}
\\ $h_{1}:$   [337]
\\ $h_{4}:$   [273], [272]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/187]
\mb{15/187}
\begin{gl}
\item[341]
{\rm
Sq(2)[344]
+ Sq(2)[343]}
\\ $h_{1}:$   [344], [343]
\\ $h_{3}:$   [316]
\item[342]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\\ $h_{1}:$   [341]
\\ $h_{2}:$   [336], [335]
\\ $h_{3}:$   [318], [316], [315]
\\ $h_{4}:$   [293], [292]
\\ $h_{5}:$   [222], [220]
\\ $h_{6}:$   [118]
\item[343]
{\rm
Sq(1)[352]
+ Sq(1)[351]
+ Sq(1)[350]}
\\ $h_{0}:$   [352], [351], [350]
\\ $h_{1}:$   [346], [341]
\\ $h_{3}:$   [316]
\item[344]
{\rm
Sq(1)[354]
+ Sq(1)[351]
+ Sq(1)[350]}
\\ $h_{0}:$   [354], [351], [350]
\\ $h_{1}:$   [347], [346], [343], [342], [341]
\\ $h_{2}:$   [338], [337], [336]
\\ $h_{3}:$   [318], [316]
\item[345]
{\rm
Sq(1)[355]
+ Sq(1)[353]
+ Sq(1)[350]}
\\ $h_{0}:$   [355], [353], [350]
\\ $h_{1}:$   [347], [346], [343], [342]
\\ $h_{2}:$   [338], [337], [335]
\\ $h_{3}:$   [319], [316], [315]
\\ $h_{4}:$   [293], [292]
\\ $h_{5}:$   [222], [220]
\\ $h_{6}:$   [118]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/187]
\mb{14/187}
\begin{gl}
\item[349]
{\rm
Sq(3)[337]}
\item[350]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\item[351]
{\rm
Sq(1)[346]
+ Sq(1)[345]}
\\ $h_{0}:$   [346], [345]
\\ $h_{2}:$   [336], [334]
\item[352]
{\rm
Sq(1)[347]}
\\ $h_{0}:$   [347]
\\ $h_{2}:$   [336], [334]
\item[353]
{\rm
Sq(1)[348]
+ Sq(1)[345]}
\\ $h_{0}:$   [348], [345]
\item[354]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\item[355]
{\rm
Sq(1)[350]
+ Sq(1)[345]}
\\ $h_{0}:$   [350], [345]
\\ $h_{2}:$   [336], [334]
\\ $h_{3}:$   [324]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/187]
\mb{13/187}
\begin{gl}
\item[343]
{\rm
Sq(3,1)[333]
+ Sq(0,2)[333]}
\\ $h_{7}:$   [23]
\item[344]
{\rm
Sq(1,1)[337]}
\item[345]
{\rm
Sq(1,1)[338]
+ Sq(4)[337]}
\\ $h_{2}:$   [337]
\item[346]
{\rm
Sq(0,1)[340]}
\item[347]
{\rm
Sq(3)[340]}
\\ $h_{2}:$   [337]
\item[348]
{\rm
Sq(3)[341]
+ Sq(0,1)[341]}
\\ $h_{2}:$   [337]
\item[349]
{\rm
Sq(1)[346]}
\\ $h_{0}:$   [346]
\item[350]
{\rm
Sq(1)[348]
+ Sq(1)[347]}
\\ $h_{0}:$   [348], [347]
\\ $h_{3}:$   [328]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/187]
\mb{12/187}
\begin{gl}
\item[345]
{\rm
Sq(2)[347]
+ Sq(2)[346]}
\\ $h_{1}:$   [347], [346]
\\ $h_{3}:$   [334]
\\ $h_{7}:$   [22]
\item[346]
{\rm
Sq(1)[348]}
\\ $h_{0}:$   [348]
\item[347]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\\ $h_{1}:$   [346]
\item[348]
{\rm
Sq(1)[350]}
\\ $h_{0}:$   [350]
\\ $h_{1}:$   [346]
\\ $h_{3}:$   [334]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/187]
\mb{11/187}
\begin{gl}
\item[348]
{\rm
Sq(2,1)[329]}
\item[349]
{\rm
Sq(1,1)[331]}
\item[350]
{\rm
Sq(1)[333]}
\\ $h_{0}:$   [333]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/187]
\mb{10/187}
\begin{gl}
\item[333]
{\rm
Sq(1,1)[300]
+ Sq(1,1)[299]}
\\ $h_{7}:$   [29]
\item[334]
{\rm
Sq(2)[302]}
\\ $h_{1}:$   [302]
\\ $h_{5}:$   [231]
\item[335]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{2}:$   [300]
\\ $h_{5}:$   [233]
\\ $h_{6}:$   [125], [124], [123]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/187]
\mb{9/187}
\begin{gl}
\item[303]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{2}:$   [262]
\\ $h_{5}:$   [199], [197]
\\ $h_{6}:$   [114]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/187]
\mb{8/187}
\begin{gl}
\item[265]
{\rm
Sq(3)[228]}
\\ $h_{7}:$   [29]
\item[266]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{5}:$   [172]
\\ $h_{6}:$   [105], [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/187]
\mb{7/187}
\begin{gl}
\item[229]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{5}:$   [146]
\\ $h_{6}:$   [94]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/187]
\mb{6/187}
\begin{gl}
\item[188]
{\rm
Sq(6,1)[135]}
\\ $h_{5}:$   [108]
\end{gl}
\end{bdl}



\dm{188}
\begin{bdl}
\item[90/188]
\mb{90/188}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/188]
\mb{89/188}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/188]
\mb{88/188}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/188]
\mb{82/188}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/188]
\mb{79/188}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/188]
\mb{78/188}
\begin{gl}
\item[19]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/188]
\mb{77/188}
\begin{gl}
\item[23]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/188]
\mb{76/188}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[21]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/188]
\mb{75/188}
\begin{gl}
\item[23]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{1}:$   [24]
\\ $h_{2}:$   [23]
\item[24]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/188]
\mb{74/188}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\item[27]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/188]
\mb{73/188}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\item[30]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/188]
\mb{72/188}
\begin{gl}
\item[30]
{\rm
Sq(3,1)[28]
+ Sq(3,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/188]
\mb{71/188}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/188]
\mb{70/188}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/188]
\mb{67/188}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/188]
\mb{66/188}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/188]
\mb{64/188}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/188]
\mb{63/188}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/188]
\mb{62/188}
\begin{gl}
\item[62]
{\rm
Sq(2)[63]}
\\ $h_{1}:$   [63]
\item[63]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/188]
\mb{61/188}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[62]}
\item[66]
{\rm
Sq(0,1)[63]}
\item[67]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/188]
\mb{60/188}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[68]}
\item[67]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/188]
\mb{59/188}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\\ $h_{3}:$   [67]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/188]
\mb{58/188}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/188]
\mb{57/188}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[80]
+ Sq(1,1)[79]}
\item[82]
{\rm
Sq(0,1)[81]}
\item[83]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [85], [82]
\\ $h_{2}:$   [79]
\\ $h_{3}:$   [70]
\\ $h_{4}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/188]
\mb{56/188}
\begin{gl}
\item[86]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [86], [83]
\item[87]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{2}:$   [83]
\\ $h_{4}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/188]
\mb{55/188}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[91]}
\item[91]
{\rm
Sq(0,1)[92]}
\item[92]
{\rm
Sq(0,1)[93]}
\item[93]
{\rm
Sq(1)[96]
+ Sq(1)[95]}
\\ $h_{0}:$   [96], [95]
\\ $h_{2}:$   [89]
\item[94]
{\rm
Sq(1)[98]
+ Sq(1)[95]}
\\ $h_{0}:$   [98], [95]
\\ $h_{4}:$   [65]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/188]
\mb{54/188}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[95]}
\item[96]
{\rm
Sq(0,1)[96]}
\item[97]
{\rm
Sq(0,1)[97]}
\item[98]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{4}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/188]
\mb{53/188}
\begin{gl}
\item[101]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/188]
\mb{52/188}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[113]}
\item[108]
{\rm
Sq(0,1)[114]}
\item[109]
{\rm
Sq(0,1)[115]}
\item[110]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{4}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/188]
\mb{51/188}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[118]}
\item[120]
{\rm
Sq(0,1)[119]}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{4}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/188]
\mb{50/188}
\begin{gl}
\item[128]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{4}:$   [85]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/188]
\mb{49/188}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[118]}
\item[126]
{\rm
Sq(0,1)[119]}
\item[127]
{\rm
Sq(0,1)[120]}
\item[128]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{1}:$   [122]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [106]
\item[129]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/188]
\mb{48/188}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[123]}
\item[126]
{\rm
Sq(0,1)[124]}
\item[127]
{\rm
Sq(0,1)[125]}
\item[128]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{2}:$   [122]
\\ $h_{3}:$   [114]
\item[129]
{\rm
Sq(1)[134]}
\\ $h_{0}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/188]
\mb{47/188}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[130]}
\item[133]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{3}:$   [118]
\item[134]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/188]
\mb{46/188}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[133]}
\item[138]
{\rm
Sq(0,1)[134]}
\item[139]
{\rm
Sq(0,1)[135]}
\item[140]
{\rm
Sq(2)[139]}
\\ $h_{1}:$   [139]
\item[141]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [122]
\item[142]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/188]
\mb{45/188}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[141]}
\item[142]
{\rm
Sq(0,1)[142]}
\item[143]
{\rm
Sq(0,1)[143]}
\item[144]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/188]
\mb{44/188}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[156]}
\item[149]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\item[150]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/188]
\mb{43/188}
\begin{gl}
\item[161]
{\rm
Sq(0,1)[166]}
\item[162]
{\rm
Sq(3)[166]}
\item[163]
{\rm
Sq(0,1)[167]}
\item[164]
{\rm
Sq(0,1)[168]}
\item[165]
{\rm
Sq(0,1)[169]}
\item[166]
{\rm
Sq(1)[175]}
\\ $h_{0}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/188]
\mb{42/188}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[170]}
\item[173]
{\rm
Sq(0,1)[171]}
\item[174]
{\rm
Sq(0,1)[172]}
\item[175]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/188]
\mb{41/188}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[176]}
\item[179]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\item[180]
{\rm
Sq(1)[187]}
\\ $h_{0}:$   [187]
\\ $h_{1}:$   [177]
\\ $h_{2}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/188]
\mb{40/188}
\begin{gl}
\item[182]
{\rm
Sq(3,1)[176]
+ Sq(3,1)[175]
+ Sq(3,1)[174]}
\item[183]
{\rm
Sq(0,1)[184]}
\item[184]
{\rm
Sq(0,1)[185]}
\item[185]
{\rm
Sq(0,1)[186]}
\item[186]
{\rm
Sq(0,1)[187]}
\item[187]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/188]
\mb{39/188}
\begin{gl}
\item[190]
{\rm
Sq(1,1)[193]}
\item[191]
{\rm
Sq(0,1)[195]}
\item[192]
{\rm
Sq(0,1)[196]}
\item[193]
{\rm
Sq(0,1)[197]}
\item[194]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/188]
\mb{38/188}
\begin{gl}
\item[203]
{\rm
Sq(1,1)[206]
+ Sq(1,1)[202]
+ Sq(1,1)[200]}
\item[204]
{\rm
Sq(0,1)[207]}
\item[205]
{\rm
Sq(2)[213]
+ Sq(2)[212]}
\\ $h_{1}:$   [213], [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/188]
\mb{37/188}
\begin{gl}
\item[216]
{\rm
Sq(0,1)[215]
+ Sq(0,1)[214]
+ Sq(0,1)[213]}
\item[217]
{\rm
Sq(0,1)[216]
+ Sq(3)[213]
+ Sq(0,1)[213]}
\item[218]
{\rm
Sq(0,1)[217]
+ Sq(0,1)[214]
+ Sq(0,1)[213]}
\item[219]
{\rm
Sq(1)[225]}
\\ $h_{0}:$   [225]
\\ $h_{1}:$   [220]
\\ $h_{2}:$   [209], [208]
\\ $h_{4}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/188]
\mb{36/188}
\begin{gl}
\item[222]
{\rm
Sq(1,1)[219]}
\item[223]
{\rm
Sq(0,1)[223]}
\item[224]
{\rm
Sq(0,1)[224]}
\item[225]
{\rm
Sq(0,1)[226]}
\item[226]
{\rm
Sq(3)[226]
+ Sq(0,1)[225]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/188]
\mb{35/188}
\begin{gl}
\item[234]
{\rm
Sq(0,1)[233]}
\item[235]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/188]
\mb{34/188}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[236]}
\item[244]
{\rm
Sq(0,1)[237]
+ Sq(0,1)[235]}
\item[245]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]
+ Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(0,1)[235]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/188]
\mb{33/188}
\begin{gl}
\item[244]
{\rm
Sq(2,1)[231]}
\item[245]
{\rm
Sq(0,1)[234]}
\item[246]
{\rm
Sq(0,1)[236]}
\item[247]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]
+ Sq(0,1)[235]}
\item[248]
{\rm
Sq(1)[245]}
\\ $h_{0}:$   [245]
\\ $h_{1}:$   [242], [240]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/188]
\mb{32/188}
\begin{gl}
\item[244]
{\rm
Sq(0,1)[238]}
\item[245]
{\rm
Sq(0,1)[239]
+ Sq(0,1)[237]}
\item[246]
{\rm
Sq(0,1)[240]
+ Sq(3)[239]
+ Sq(3)[237]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/188]
\mb{31/188}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[243]
+ Sq(0,1)[242]}
\item[248]
{\rm
Sq(3)[245]
+ Sq(0,1)[245]
+ Sq(3)[241]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/188]
\mb{30/188}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[250]}
\item[250]
{\rm
Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[252]}
\item[252]
{\rm
Sq(3)[253]
+ Sq(0,1)[253]}
\item[253]
{\rm
Sq(2)[257]}
\\ $h_{1}:$   [257]
\item[254]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/188]
\mb{29/188}
\begin{gl}
\item[258]
{\rm
Sq(0,1)[262]
+ Sq(0,1)[261]}
\item[259]
{\rm
Sq(1)[267]}
\\ $h_{0}:$   [267]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/188]
\mb{28/188}
\begin{gl}
\item[267]
{\rm
Sq(1,1)[263]}
\item[268]
{\rm
Sq(0,1)[264]}
\item[269]
{\rm
Sq(1)[276]
+ Sq(1)[274]
+ Sq(1)[273]
+ Sq(1)[272]}
\\ $h_{0}:$   [276], [274], [273], [272]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/188]
\mb{27/188}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[267]}
\item[273]
{\rm
Sq(3)[268]
+ Sq(0,1)[268]
+ Sq(3)[267]}
\item[274]
{\rm
Sq(3)[270]
+ Sq(0,1)[269]}
\item[275]
{\rm
Sq(3)[271]
+ Sq(0,1)[271]
+ Sq(0,1)[269]}
\item[276]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\item[277]
{\rm
Sq(1)[279]
+ Sq(1)[278]}
\\ $h_{0}:$   [279], [278]
\\ $h_{1}:$   [272]
\\ $h_{3}:$   [253], [251]
\\ $h_{4}:$   [222]
\\ $h_{5}:$   [166]
\\ $h_{6}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/188]
\mb{26/188}
\begin{gl}
\item[276]
{\rm
Sq(1,1)[268]}
\item[277]
{\rm
Sq(3)[272]
+ Sq(0,1)[272]
+ Sq(3)[271]
+ Sq(0,1)[271]}
\item[278]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{1}:$   [275], [274], [273]
\\ $h_{2}:$   [270], [269], [268]
\\ $h_{7}:$   [9]
\item[279]
{\rm
Sq(1)[283]
+ Sq(1)[280]}
\\ $h_{0}:$   [283], [280]
\\ $h_{1}:$   [275], [274], [273]
\\ $h_{2}:$   [270], [269], [268]
\\ $h_{3}:$   [256]
\\ $h_{5}:$   [168]
\\ $h_{6}:$   [87]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/188]
\mb{25/188}
\begin{gl}
\item[279]
{\rm
Sq(5)[271]
+ Sq(2,1)[271]
+ Sq(5)[268]
+ Sq(2,1)[268]}
\item[280]
{\rm
Sq(0,1)[274]
+ Sq(0,1)[273]}
\item[281]
{\rm
Sq(2)[277]
+ Sq(2)[276]}
\\ $h_{1}:$   [277], [276]
\item[282]
{\rm
Sq(1)[282]
+ Sq(1)[281]}
\\ $h_{0}:$   [282], [281]
\\ $h_{2}:$   [272]
\\ $h_{7}:$   [8]
\item[283]
{\rm
Sq(1)[283]
+ Sq(1)[281]}
\\ $h_{0}:$   [283], [281]
\\ $h_{2}:$   [272]
\\ $h_{3}:$   [258], [257]
\\ $h_{7}:$   [8]
\item[284]
{\rm
Sq(1)[284]
+ Sq(1)[281]}
\\ $h_{0}:$   [284], [281]
\\ $h_{4}:$   [230], [229], [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/188]
\mb{24/188}
\begin{gl}
\item[281]
{\rm
Sq(0,1)[282]}
\\ $h_{7}:$   [7]
\item[282]
{\rm
Sq(3)[283]
+ Sq(0,1)[283]
+ Sq(3)[282]}
\item[283]
{\rm
Sq(1)[290]
+ Sq(1)[287]}
\\ $h_{0}:$   [290], [287]
\\ $h_{3}:$   [263]
\item[284]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{4}:$   [230], [229]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/188]
\mb{23/188}
\begin{gl}
\item[287]
{\rm
Sq(1,1)[292]}
\item[288]
{\rm
Sq(2)[299]}
\\ $h_{1}:$   [299]
\item[289]
{\rm
Sq(2)[302]}
\\ $h_{1}:$   [302]
\\ $h_{3}:$   [276]
\\ $h_{4}:$   [241]
\\ $h_{5}:$   [190]
\item[290]
{\rm
Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [305], [304]
\item[291]
{\rm
Sq(1)[306]
+ Sq(1)[304]}
\\ $h_{0}:$   [306], [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/188]
\mb{22/188}
\begin{gl}
\item[304]
{\rm
Sq(1,1)[299]}
\item[305]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\item[306]
{\rm
Sq(1)[313]
+ Sq(1)[312]}
\\ $h_{0}:$   [313], [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/188]
\mb{21/188}
\begin{gl}
\item[310]
{\rm
Sq(1,1)[299]
+ Sq(1,1)[298]}
\item[311]
{\rm
Sq(3)[304]
+ Sq(0,1)[303]}
\\ $h_{7}:$   [13]
\item[312]
{\rm
Sq(3)[306]
+ Sq(0,1)[306]
+ Sq(3)[305]}
\\ $h_{4}:$   [246], [245]
\\ $h_{7}:$   [13]
\item[313]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\\ $h_{4}:$   [246], [245]
\\ $h_{7}:$   [13]
\item[314]
{\rm
Sq(1)[316]
+ Sq(1)[315]}
\\ $h_{0}:$   [316], [315]
\\ $h_{2}:$   [302], [300], [298]
\\ $h_{4}:$   [248]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/188]
\mb{20/188}
\begin{gl}
\item[313]
{\rm
Sq(3)[316]
+ Sq(0,1)[316]
+ Sq(3)[315]
+ Sq(0,1)[315]
+ Sq(3)[312]
+ Sq(0,1)[312]}
\item[314]
{\rm
Sq(2)[321]
+ Sq(2)[320]
+ Sq(2)[319]}
\\ $h_{1}:$   [321], [320], [319]
\\ $h_{2}:$   [308], [307]
\\ $h_{3}:$   [289]
\\ $h_{4}:$   [253]
\item[315]
{\rm
Sq(1)[328]
+ Sq(1)[325]}
\\ $h_{0}:$   [328], [325]
\\ $h_{1}:$   [322], [320]
\\ $h_{2}:$   [308]
\\ $h_{3}:$   [292], [291], [289]
\item[316]
{\rm
Sq(1)[329]
+ Sq(1)[325]}
\\ $h_{0}:$   [329], [325]
\\ $h_{1}:$   [322], [320]
\\ $h_{2}:$   [307]
\\ $h_{3}:$   [292], [291], [289]
\\ $h_{4}:$   [254]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/188]
\mb{19/188}
\begin{gl}
\item[325]
{\rm
Sq(3)[324]
+ Sq(0,1)[324]
+ Sq(3)[323]
+ Sq(0,1)[323]}
\item[326]
{\rm
Sq(3)[325]
+ Sq(0,1)[325]
+ Sq(3)[323]
+ Sq(0,1)[323]
+ Sq(3)[322]
+ Sq(0,1)[322]
+ Sq(3)[321]}
\\ $h_{4}:$   [258], [257]
\item[327]
{\rm
Sq(1)[340]
+ Sq(1)[334]
+ Sq(1)[333]}
\\ $h_{0}:$   [340], [334], [333]
\\ $h_{2}:$   [320], [316], [315]
\\ $h_{3}:$   [299], [296]
\\ $h_{4}:$   [258], [257]
\item[328]
{\rm
Sq(1)[341]
+ Sq(1)[333]}
\\ $h_{0}:$   [341], [333]
\\ $h_{3}:$   [300], [295]
\item[329]
{\rm
Sq(1)[342]
+ Sq(1)[339]
+ Sq(1)[334]}
\\ $h_{0}:$   [342], [339], [334]
\\ $h_{3}:$   [300], [295]
\\ $h_{4}:$   [261], [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/188]
\mb{18/188}
\begin{gl}
\item[333]
{\rm
Sq(3)[323]
+ Sq(3)[321]}
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [301], [300]
\item[334]
{\rm
Sq(3)[325]
+ Sq(0,1)[325]
+ Sq(0,1)[324]
+ Sq(0,1)[322]
+ Sq(3)[321]}
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [301], [300]
\\ $h_{7}:$   [20]
\item[335]
{\rm
Sq(3)[326]
+ Sq(0,1)[326]
+ Sq(3)[324]
+ Sq(0,1)[324]
+ Sq(0,1)[323]
+ Sq(0,1)[321]}
\\ $h_{3}:$   [301]
\item[336]
{\rm
Sq(3)[327]
+ Sq(0,1)[327]
+ Sq(0,1)[323]
+ Sq(3)[321]
+ Sq(0,1)[321]}
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [300]
\item[337]
{\rm
Sq(2)[329]}
\\ $h_{1}:$   [329]
\\ $h_{7}:$   [20]
\item[338]
{\rm
Sq(2)[330]}
\\ $h_{1}:$   [330]
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [301], [300]
\\ $h_{4}:$   [261]
\\ $h_{7}:$   [20]
\item[339]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [304], [301]
\\ $h_{4}:$   [262], [261]
\item[340]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [300]
\\ $h_{7}:$   [20]
\item[341]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\\ $h_{2}:$   [318]
\\ $h_{3}:$   [300]
\item[342]
{\rm
Sq(1)[339]}
\\ $h_{0}:$   [339]
\\ $h_{3}:$   [304], [301], [300]
\\ $h_{4}:$   [261]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/188]
\mb{17/188}
\begin{gl}
\item[335]
{\rm
Sq(3)[326]}
\\ $h_{3}:$   [303]
\item[336]
{\rm
Sq(3)[327]
+ Sq(0,1)[327]}
\item[337]
{\rm
Sq(3)[328]
+ Sq(0,1)[327]}
\item[338]
{\rm
Sq(2)[337]
+ Sq(2)[335]
+ Sq(2)[334]
+ Sq(2)[333]
+ Sq(2)[332]
+ Sq(2)[331]}
\\ $h_{1}:$   [337], [335], [334], [333], [332], [331]
\\ $h_{3}:$   [303]
\item[339]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{3}:$   [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/188]
\mb{16/188}
\begin{gl}
\item[339]
{\rm
Sq(1,1)[336]
+ Sq(1,1)[335]
+ Sq(1,1)[329]}
\item[340]
{\rm
Sq(0,1)[337]}
\\ $h_{4}:$   [277]
\item[341]
{\rm
Sq(3)[337]}
\item[342]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]}
\\ $h_{4}:$   [277]
\item[343]
{\rm
Sq(1)[350]
+ Sq(1)[349]
+ Sq(1)[348]}
\\ $h_{0}:$   [350], [349], [348]
\\ $h_{2}:$   [331]
\\ $h_{4}:$   [277]
\item[344]
{\rm
Sq(1)[351]
+ Sq(1)[349]
+ Sq(1)[348]
+ Sq(1)[347]}
\\ $h_{0}:$   [351], [349], [348], [347]
\\ $h_{1}:$   [341]
\\ $h_{2}:$   [331], [329]
\\ $h_{3}:$   [313], [312], [310], [307]
\\ $h_{4}:$   [277]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/188]
\mb{15/188}
\begin{gl}
\item[346]
{\rm
Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(0,1)[343]
+ Sq(3)[342]
+ Sq(3)[341]
+ Sq(0,1)[341]}
\\ $h_{3}:$   [320]
\item[347]
{\rm
Sq(0,1)[346]
+ Sq(3)[343]
+ Sq(0,1)[343]
+ Sq(3)[342]
+ Sq(0,1)[342]
+ Sq(3)[341]}
\item[348]
{\rm
Sq(3)[346]
+ Sq(0,1)[345]
+ Sq(3)[343]
+ Sq(3)[342]
+ Sq(0,1)[342]
+ Sq(0,1)[341]}
\\ $h_{7}:$   [20]
\item[349]
{\rm
Sq(3)[347]
+ Sq(0,1)[343]
+ Sq(0,1)[342]
+ Sq(3)[341]}
\item[350]
{\rm
Sq(3)[348]
+ Sq(0,1)[348]
+ Sq(0,1)[345]
+ Sq(0,1)[344]
+ Sq(3)[343]
+ Sq(0,1)[343]
+ Sq(0,1)[341]}
\\ $h_{7}:$   [20]
\item[351]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\\ $h_{3}:$   [322], [320]
\\ $h_{7}:$   [20]
\item[352]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\\ $h_{7}:$   [20]
\item[353]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{1}:$   [349]
\\ $h_{2}:$   [340], [339]
\\ $h_{3}:$   [320]
\\ $h_{6}:$   [122]
\item[354]
{\rm
Sq(1)[361]
+ Sq(1)[358]}
\\ $h_{0}:$   [361], [358]
\\ $h_{3}:$   [320]
\\ $h_{5}:$   [229], [228], [226], [224]
\\ $h_{6}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/188]
\mb{14/188}
\begin{gl}
\item[356]
{\rm
Sq(1,1)[339]
+ Sq(1,1)[338]}
\\ $h_{3}:$   [325]
\item[357]
{\rm
Sq(3)[341]
+ Sq(0,1)[341]}
\item[358]
{\rm
Sq(1)[351]}
\\ $h_{0}:$   [351]
\\ $h_{1}:$   [348], [345]
\\ $h_{3}:$   [325]
\item[359]
{\rm
Sq(1)[353]
+ Sq(1)[352]}
\\ $h_{0}:$   [353], [352]
\\ $h_{2}:$   [337]
\item[360]
{\rm
Sq(1)[357]
+ Sq(1)[355]
+ Sq(1)[354]}
\\ $h_{0}:$   [357], [355], [354]
\\ $h_{2}:$   [337]
\\ $h_{3}:$   [327]
\\ $h_{7}:$   [24]
\item[361]
{\rm
Sq(1)[358]
+ Sq(1)[356]
+ Sq(1)[355]
+ Sq(1)[352]}
\\ $h_{0}:$   [358], [356], [355], [352]
\\ $h_{1}:$   [348], [345]
\\ $h_{3}:$   [325]
\\ $h_{5}:$   [238], [235], [233]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/188]
\mb{13/188}
\begin{gl}
\item[351]
{\rm
Sq(1,1)[340]}
\item[352]
{\rm
Sq(1,1)[341]}
\item[353]
{\rm
Sq(0,1)[342]}
\item[354]
{\rm
Sq(3)[342]}
\item[355]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\item[356]
{\rm
Sq(1)[354]
+ Sq(1)[350]}
\\ $h_{0}:$   [354], [350]
\\ $h_{2}:$   [341], [340]
\item[357]
{\rm
Sq(1)[355]
+ Sq(1)[351]}
\\ $h_{0}:$   [355], [351]
\\ $h_{3}:$   [332], [330]
\\ $h_{7}:$   [25]
\item[358]
{\rm
Sq(1)[356]
+ Sq(1)[350]}
\\ $h_{0}:$   [356], [350]
\\ $h_{2}:$   [341], [340]
\\ $h_{5}:$   [248]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/188]
\mb{12/188}
\begin{gl}
\item[349]
{\rm
Sq(1,1)[344]}
\item[350]
{\rm
Sq(4)[344]}
\\ $h_{2}:$   [344]
\item[351]
{\rm
Sq(3)[347]
+ Sq(3)[346]
+ Sq(0,1)[346]
+ Sq(3)[345]
+ Sq(0,1)[345]}
\\ $h_{7}:$   [24]
\item[352]
{\rm
Sq(2)[348]}
\\ $h_{1}:$   [348]
\\ $h_{4}:$   [322]
\item[353]
{\rm
Sq(2)[349]}
\\ $h_{1}:$   [349]
\item[354]
{\rm
Sq(1)[351]}
\\ $h_{0}:$   [351]
\item[355]
{\rm
Sq(1)[352]}
\\ $h_{0}:$   [352]
\\ $h_{3}:$   [336]
\\ $h_{7}:$   [25]
\item[356]
{\rm
Sq(1)[353]}
\\ $h_{0}:$   [353]
\\ $h_{5}:$   [258]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/188]
\mb{11/188}
\begin{gl}
\item[351]
{\rm
Sq(5)[331]
+ Sq(2,1)[331]}
\item[352]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{7}:$   [26]
\item[353]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/188]
\mb{10/188}
\begin{gl}
\item[336]
{\rm
Sq(5)[300]
+ Sq(2,1)[300]
+ Sq(5)[299]}
\\ $h_{7}:$   [31]
\item[337]
{\rm
Sq(1,1)[301]}
\item[338]
{\rm
Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [305], [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/188]
\mb{9/188}
\begin{gl}
\item[304]
{\rm
Sq(1)[268]
+ Sq(1)[267]}
\\ $h_{0}:$   [268], [267]
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [264]
\\ $h_{4}:$   [246]
\\ $h_{7}:$   [31]
\item[305]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{1}:$   [265]
\\ $h_{2}:$   [264]
\\ $h_{4}:$   [246]
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/188]
\mb{8/188}
\begin{gl}
\item[267]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{2}:$   [228]
\\ $h_{7}:$   [31]
\item[268]
{\rm
Sq(1)[231]}
\\ $h_{0}:$   [231]
\\ $h_{7}:$   [30]
\item[269]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\\ $h_{2}:$   [228]
\\ $h_{7}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/188]
\mb{7/188}
\begin{gl}
\item[230]
{\rm
Sq(7,1)[185]
+ Sq(4,2)[185]
+ Sq(1,3)[185]}
\\ $h_{7}:$   [33]
\item[231]
{\rm
Sq(2,2)[187]
+ Sq(1,0,1)[187]}
\\ $h_{7}:$   [32]
\item[232]
{\rm
Sq(2)[188]}
\\ $h_{1}:$   [188]
\\ $h_{5}:$   [147]
\\ $h_{7}:$   [33], [32]
\item[233]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{7}:$   [33], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/188]
\mb{6/188}
\begin{gl}
\item[189]
{\rm
Sq(7,1)[135]
+ Sq(4,2)[135]
+ Sq(0,1,1)[135]}
\\ $h_{5}:$   [109]
\\ $h_{6}:$   [77]
\item[190]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/188]
\mb{5/188}
\begin{gl}
\item[136]
{\rm
Sq(13)[88]
+ Sq(10,1)[88]
+ Sq(1,4)[88]
+ Sq(6,0,1)[88]
+ Sq(0,2,1)[88]}
\\ $h_{7}:$   [26]
\item[137]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/188]
\mb{4/188}
\begin{gl}
\item[89]
{\rm
Sq(7,3)[55]
+ Sq(4,4)[55]
+ Sq(1,5)[55]
+ Sq(6,1,1)[55]
+ Sq(3,2,1)[55]}
\end{gl}
\end{bdl}



\dm{189}
\begin{bdl}
\item[89/189]
\mb{89/189}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/189]
\mb{88/189}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/189]
\mb{87/189}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/189]
\mb{84/189}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/189]
\mb{81/189}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/189]
\mb{78/189}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/189]
\mb{77/189}
\begin{gl}
\item[24]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/189]
\mb{76/189}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/189]
\mb{75/189}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/189]
\mb{74/189}
\begin{gl}
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/189]
\mb{73/189}
\begin{gl}
\item[31]
{\rm
Sq(2)[30]}
\\ $h_{1}:$   [30]
\item[32]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/189]
\mb{72/189}
\begin{gl}
\item[31]
{\rm
Sq(1,1)[31]}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/189]
\mb{71/189}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/189]
\mb{70/189}
\begin{gl}
\item[38]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/189]
\mb{69/189}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[39]}
\item[41]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/189]
\mb{68/189}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/189]
\mb{66/189}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/189]
\mb{65/189}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/189]
\mb{63/189}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(0,1)[60]}
\item[59]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [62]
\\ $h_{2}:$   [58]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/189]
\mb{62/189}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/189]
\mb{61/189}
\begin{gl}
\item[68]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [61]
\item[69]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/189]
\mb{60/189}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[69]}
\item[69]
{\rm
Sq(0,1)[70]}
\item[70]
{\rm
Sq(0,1)[71]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/189]
\mb{59/189}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/189]
\mb{58/189}
\begin{gl}
\item[82]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/189]
\mb{57/189}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[82]}
\item[85]
{\rm
Sq(0,1)[83]}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(3)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/189]
\mb{56/189}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/189]
\mb{55/189}
\begin{gl}
\item[95]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [96], [95]
\\ $h_{2}:$   [94]
\item[96]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{1}:$   [95]
\\ $h_{4}:$   [68]
\\ $h_{5}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/189]
\mb{54/189}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[98]}
\item[100]
{\rm
Sq(0,1)[99]}
\item[101]
{\rm
Sq(0,1)[100]}
\item[102]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{2}:$   [96]
\item[103]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/189]
\mb{53/189}
\begin{gl}
\item[102]
{\rm
Sq(1,1)[104]}
\item[103]
{\rm
Sq(0,1)[105]}
\item[104]
{\rm
Sq(0,1)[106]}
\item[105]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{4}:$   [73], [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/189]
\mb{52/189}
\begin{gl}
\item[111]
{\rm
Sq(2)[121]}
\\ $h_{1}:$   [121]
\item[112]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{4}:$   [80], [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/189]
\mb{51/189}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[123]}
\item[124]
{\rm
Sq(0,1)[124]}
\item[125]
{\rm
Sq(0,1)[125]}
\item[126]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{4}:$   [85], [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/189]
\mb{50/189}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[120]}
\item[130]
{\rm
Sq(0,1)[121]}
\item[131]
{\rm
Sq(0,1)[122]}
\item[132]
{\rm
Sq(1)[131]
+ Sq(1)[130]}
\\ $h_{0}:$   [131], [130]
\\ $h_{4}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/189]
\mb{49/189}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[122]}
\item[131]
{\rm
Sq(1)[133]}
\\ $h_{0}:$   [133]
\\ $h_{4}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/189]
\mb{48/189}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[127]}
\item[131]
{\rm
Sq(0,1)[128]}
\item[132]
{\rm
Sq(0,1)[129]}
\item[133]
{\rm
Sq(1)[139]
+ Sq(1)[138]}
\\ $h_{0}:$   [139], [138]
\\ $h_{4}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/189]
\mb{47/189}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[132]}
\item[136]
{\rm
Sq(0,1)[133]}
\item[137]
{\rm
Sq(0,1)[134]}
\item[138]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{1}:$   [140]
\\ $h_{2}:$   [131]
\item[139]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{1}:$   [140]
\\ $h_{2}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/189]
\mb{46/189}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[137]}
\item[144]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\\ $h_{2}:$   [136]
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{2}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/189]
\mb{45/189}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[144]}
\item[147]
{\rm
Sq(0,1)[145]}
\item[148]
{\rm
Sq(0,1)[146]}
\item[149]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{2}:$   [140]
\item[150]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{2}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/189]
\mb{44/189}
\begin{gl}
\item[151]
{\rm
Sq(0,1)[157]}
\item[152]
{\rm
Sq(0,1)[158]}
\item[153]
{\rm
Sq(0,1)[159]}
\item[154]
{\rm
Sq(0,1)[160]}
\item[155]
{\rm
Sq(2)[162]
+ Sq(2)[161]}
\\ $h_{1}:$   [162], [161]
\item[156]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/189]
\mb{43/189}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[170]}
\item[168]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/189]
\mb{42/189}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[173]}
\item[177]
{\rm
Sq(0,1)[174]}
\item[178]
{\rm
Sq(0,1)[175]}
\item[179]
{\rm
Sq(0,1)[176]}
\item[180]
{\rm
Sq(1)[184]}
\\ $h_{0}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/189]
\mb{41/189}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[178]}
\item[182]
{\rm
Sq(0,1)[179]}
\item[183]
{\rm
Sq(0,1)[180]}
\item[184]
{\rm
Sq(3)[181]
+ Sq(3)[177]}
\item[185]
{\rm
Sq(2)[182]}
\\ $h_{1}:$   [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/189]
\mb{40/189}
\begin{gl}
\item[188]
{\rm
Sq(0,1)[189]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/189]
\mb{39/189}
\begin{gl}
\item[195]
{\rm
Sq(0,1)[199]}
\item[196]
{\rm
Sq(0,1)[200]}
\item[197]
{\rm
Sq(0,1)[201]}
\item[198]
{\rm
Sq(0,1)[202]}
\item[199]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{1}:$   [203]
\item[200]
{\rm
Sq(1)[209]
+ Sq(1)[208]}
\\ $h_{0}:$   [209], [208]
\\ $h_{1}:$   [205]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/189]
\mb{38/189}
\begin{gl}
\item[206]
{\rm
Sq(1,1)[209]
+ Sq(1,1)[208]}
\item[207]
{\rm
Sq(0,1)[211]}
\item[208]
{\rm
Sq(0,1)[212]}
\item[209]
{\rm
Sq(0,1)[213]}
\item[210]
{\rm
Sq(0,1)[214]}
\item[211]
{\rm
Sq(1)[222]
+ Sq(1)[221]}
\\ $h_{0}:$   [222], [221]
\\ $h_{2}:$   [208], [207]
\\ $h_{3}:$   [188], [187], [186], [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/189]
\mb{37/189}
\begin{gl}
\item[220]
{\rm
Sq(0,1)[221]
+ Sq(0,1)[220]}
\item[221]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{1}:$   [225]
\\ $h_{2}:$   [218]
\\ $h_{4}:$   [163]
\item[222]
{\rm
Sq(1)[233]
+ Sq(1)[227]}
\\ $h_{0}:$   [233], [227]
\\ $h_{1}:$   [225]
\\ $h_{2}:$   [218], [213]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/189]
\mb{36/189}
\begin{gl}
\item[227]
{\rm
Sq(1,1)[228]
+ Sq(1,1)[226]
+ Sq(1,1)[225]}
\item[228]
{\rm
Sq(0,1)[229]}
\item[229]
{\rm
Sq(0,1)[230]}
\item[230]
{\rm
Sq(0,1)[231]}
\item[231]
{\rm
Sq(2)[235]}
\\ $h_{1}:$   [235]
\item[232]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{2}:$   [226]
\\ $h_{4}:$   [171]
\item[233]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{2}:$   [226]
\\ $h_{4}:$   [171]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/189]
\mb{35/189}
\begin{gl}
\item[236]
{\rm
Sq(1,1)[234]}
\item[237]
{\rm
Sq(0,1)[238]}
\item[238]
{\rm
Sq(0,1)[239]}
\item[239]
{\rm
Sq(0,1)[240]}
\item[240]
{\rm
Sq(0,1)[241]}
\item[241]
{\rm
Sq(1)[246]}
\\ $h_{0}:$   [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/189]
\mb{34/189}
\begin{gl}
\item[246]
{\rm
Sq(1,1)[237]
+ Sq(1,1)[236]}
\item[247]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]
+ Sq(0,1)[242]
+ Sq(3)[241]
+ Sq(3)[240]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/189]
\mb{33/189}
\begin{gl}
\item[249]
{\rm
Sq(1,1)[237]
+ Sq(1,1)[235]}
\item[250]
{\rm
Sq(0,1)[240]}
\item[251]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]
+ Sq(3)[242]
+ Sq(0,1)[241]
+ Sq(3)[240]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/189]
\mb{32/189}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[243]}
\item[248]
{\rm
Sq(0,1)[244]}
\item[249]
{\rm
Sq(0,1)[245]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/189]
\mb{31/189}
\begin{gl}
\item[249]
{\rm
Sq(3)[248]
+ Sq(0,1)[248]
+ Sq(0,1)[247]
+ Sq(3)[246]
+ Sq(0,1)[246]}
\item[250]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\\ $h_{2}:$   [244]
\\ $h_{3}:$   [228]
\\ $h_{7}:$   [3]
\item[251]
{\rm
Sq(1)[258]
+ Sq(1)[256]}
\\ $h_{0}:$   [258], [256]
\\ $h_{1}:$   [253], [251], [250], [249]
\\ $h_{2}:$   [245], [244], [241]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/189]
\mb{30/189}
\begin{gl}
\item[255]
{\rm
Sq(0,1)[254]}
\item[256]
{\rm
Sq(3)[257]}
\item[257]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{7}:$   [3]
\item[258]
{\rm
Sq(1)[267]
+ Sq(1)[261]}
\\ $h_{0}:$   [267], [261]
\\ $h_{2}:$   [253]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/189]
\mb{29/189}
\begin{gl}
\item[260]
{\rm
Sq(1,1)[261]}
\\ $h_{7}:$   [3]
\item[261]
{\rm
Sq(1,1)[262]}
\item[262]
{\rm
Sq(0,1)[263]}
\item[263]
{\rm
Sq(0,1)[264]}
\item[264]
{\rm
Sq(0,1)[265]}
\item[265]
{\rm
Sq(3)[266]
+ Sq(0,1)[266]
+ Sq(3)[263]}
\\ $h_{3}:$   [246]
\item[266]
{\rm
Sq(2)[267]}
\\ $h_{1}:$   [267]
\item[267]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\\ $h_{2}:$   [261]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/189]
\mb{28/189}
\begin{gl}
\item[270]
{\rm
Sq(1,1)[266]
+ Sq(1,1)[264]}
\item[271]
{\rm
Sq(0,1)[267]}
\item[272]
{\rm
Sq(2)[272]}
\\ $h_{1}:$   [272]
\item[273]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{3}:$   [254], [251]
\\ $h_{4}:$   [224]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/189]
\mb{27/189}
\begin{gl}
\item[278]
{\rm
Sq(1,1)[269]}
\item[279]
{\rm
Sq(2)[276]}
\\ $h_{1}:$   [276]
\item[280]
{\rm
Sq(1)[284]
+ Sq(1)[281]}
\\ $h_{0}:$   [284], [281]
\\ $h_{3}:$   [257]
\\ $h_{4}:$   [226], [225], [224]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/189]
\mb{26/189}
\begin{gl}
\item[280]
{\rm
Sq(2,1)[268]}
\item[281]
{\rm
Sq(0,1)[273]}
\item[282]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(3)[276]
+ Sq(0,1)[276]
+ Sq(3)[273]}
\item[283]
{\rm
Sq(2)[281]
+ Sq(2)[280]
+ Sq(2)[279]}
\\ $h_{1}:$   [281], [280], [279]
\\ $h_{4}:$   [231], [230]
\item[284]
{\rm
Sq(1)[286]
+ Sq(1)[285]}
\\ $h_{0}:$   [286], [285]
\\ $h_{3}:$   [258]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/189]
\mb{25/189}
\begin{gl}
\item[285]
{\rm
Sq(3)[280]
+ Sq(0,1)[280]
+ Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(0,1)[276]}
\item[286]
{\rm
Sq(1)[289]
+ Sq(1)[287]
+ Sq(1)[285]}
\\ $h_{0}:$   [289], [287], [285]
\\ $h_{3}:$   [262]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/189]
\mb{24/189}
\begin{gl}
\item[285]
{\rm
Sq(1,1)[282]}
\item[286]
{\rm
Sq(1,1)[283]}
\item[287]
{\rm
Sq(0,1)[284]}
\item[288]
{\rm
Sq(2)[288]
+ Sq(2)[287]}
\\ $h_{1}:$   [288], [287]
\item[289]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{7}:$   [8]
\item[290]
{\rm
Sq(1)[294]
+ Sq(1)[293]}
\\ $h_{0}:$   [294], [293]
\\ $h_{3}:$   [270], [268], [267], [265]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/189]
\mb{23/189}
\begin{gl}
\item[292]
{\rm
Sq(0,1)[299]}
\\ $h_{7}:$   [10]
\item[293]
{\rm
Sq(3)[301]
+ Sq(0,1)[301]
+ Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(3)[299]}
\item[294]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\\ $h_{3}:$   [282], [280], [279]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/189]
\mb{22/189}
\begin{gl}
\item[307]
{\rm
Sq(1,1)[305]}
\item[308]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{3}:$   [286]
\item[309]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\\ $h_{1}:$   [311], [310]
\\ $h_{2}:$   [304]
\\ $h_{3}:$   [286]
\\ $h_{4}:$   [252]
\\ $h_{5}:$   [199]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/189]
\mb{21/189}
\begin{gl}
\item[315]
{\rm
Sq(1,1)[307]
+ Sq(1,1)[304]
+ Sq(1,1)[303]}
\item[316]
{\rm
Sq(3)[312]
+ Sq(0,1)[312]
+ Sq(3)[311]
+ Sq(0,1)[311]
+ Sq(0,1)[309]}
\item[317]
{\rm
Sq(2)[313]}
\\ $h_{1}:$   [313]
\item[318]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{2}:$   [303]
\\ $h_{4}:$   [253]
\\ $h_{5}:$   [197], [195]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/189]
\mb{20/189}
\begin{gl}
\item[317]
{\rm
Sq(0,1)[318]}
\\ $h_{7}:$   [12]
\item[318]
{\rm
Sq(3)[324]
+ Sq(0,1)[324]
+ Sq(3)[321]
+ Sq(3)[320]
+ Sq(0,1)[319]}
\item[319]
{\rm
Sq(2)[326]}
\\ $h_{1}:$   [326]
\\ $h_{4}:$   [259], [258], [256]
\item[320]
{\rm
Sq(1)[331]
+ Sq(1)[330]}
\\ $h_{0}:$   [331], [330]
\\ $h_{2}:$   [314]
\\ $h_{3}:$   [293]
\\ $h_{4}:$   [257], [256]
\item[321]
{\rm
Sq(1)[333]
+ Sq(1)[330]}
\\ $h_{0}:$   [333], [330]
\\ $h_{2}:$   [315]
\\ $h_{3}:$   [294]
\item[322]
{\rm
Sq(1)[335]
+ Sq(1)[332]
+ Sq(1)[330]}
\\ $h_{0}:$   [335], [332], [330]
\\ $h_{4}:$   [261], [256]
\\ $h_{5}:$   [203], [201]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/189]
\mb{19/189}
\begin{gl}
\item[330]
{\rm
Sq(3)[330]}
\\ $h_{2}:$   [321]
\item[331]
{\rm
Sq(3)[331]
+ Sq(0,1)[331]}
\item[332]
{\rm
Sq(1)[343]}
\\ $h_{0}:$   [343]
\\ $h_{2}:$   [323], [322], [321]
\item[333]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\\ $h_{2}:$   [323], [322], [321]
\item[334]
{\rm
Sq(1)[347]
+ Sq(1)[346]
+ Sq(1)[344]}
\\ $h_{0}:$   [347], [346], [344]
\\ $h_{1}:$   [338], [337], [335], [333]
\\ $h_{2}:$   [325], [324], [322]
\\ $h_{3}:$   [305], [303]
\\ $h_{4}:$   [265]
\item[335]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\\ $h_{2}:$   [323], [322]
\\ $h_{4}:$   [266]
\\ $h_{5}:$   [210]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/189]
\mb{18/189}
\begin{gl}
\item[343]
{\rm
Sq(3)[329]
+ Sq(3)[328]}
\item[344]
{\rm
Sq(0,1)[330]
+ Sq(0,1)[329]
+ Sq(0,1)[328]}
\item[345]
{\rm
Sq(3)[330]
+ Sq(3)[328]}
\item[346]
{\rm
Sq(1)[343]
+ Sq(1)[340]}
\\ $h_{0}:$   [343], [340]
\\ $h_{1}:$   [337]
\\ $h_{3}:$   [309], [308], [307]
\item[347]
{\rm
Sq(1)[344]
+ Sq(1)[341]
+ Sq(1)[340]}
\\ $h_{0}:$   [344], [341], [340]
\\ $h_{1}:$   [337]
\\ $h_{2}:$   [325], [323]
\\ $h_{3}:$   [309], [308], [307]
\\ $h_{4}:$   [270], [269]
\item[348]
{\rm
Sq(1)[347]
+ Sq(1)[341]
+ Sq(1)[340]}
\\ $h_{0}:$   [347], [341], [340]
\\ $h_{1}:$   [336]
\\ $h_{2}:$   [327], [326], [325], [324], [323], [321]
\\ $h_{3}:$   [307], [306]
\\ $h_{4}:$   [270], [269]
\item[349]
{\rm
Sq(1)[350]
+ Sq(1)[349]
+ Sq(1)[341]
+ Sq(1)[340]}
\\ $h_{0}:$   [350], [349], [341], [340]
\\ $h_{4}:$   [272], [271]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/189]
\mb{17/189}
\begin{gl}
\item[340]
{\rm
Sq(0,1)[333]
+ Sq(3)[330]}
\\ $h_{3}:$   [311], [310], [309]
\item[341]
{\rm
Sq(0,1)[335]
+ Sq(0,1)[334]
+ Sq(0,1)[332]
+ Sq(3)[331]
+ Sq(0,1)[331]
+ Sq(0,1)[330]}
\\ $h_{2}:$   [327], [326]
\\ $h_{3}:$   [311], [310]
\\ $h_{4}:$   [270], [269], [268]
\item[342]
{\rm
Sq(0,1)[336]
+ Sq(3)[335]
+ Sq(3)[334]
+ Sq(3)[333]
+ Sq(3)[332]
+ Sq(3)[331]
+ Sq(3)[330]}
\\ $h_{7}:$   [20]
\item[343]
{\rm
Sq(3)[337]
+ Sq(3)[335]
+ Sq(3)[334]
+ Sq(3)[333]
+ Sq(3)[332]
+ Sq(3)[331]}
\item[344]
{\rm
Sq(3)[338]
+ Sq(3)[335]
+ Sq(3)[334]
+ Sq(3)[333]
+ Sq(3)[331]}
\\ $h_{2}:$   [327], [326]
\\ $h_{3}:$   [311], [310]
\item[345]
{\rm
Sq(2)[341]
+ Sq(2)[340]}
\\ $h_{1}:$   [341], [340]
\\ $h_{2}:$   [327], [326]
\\ $h_{3}:$   [311], [310]
\\ $h_{4}:$   [272], [270], [269]
\item[346]
{\rm
Sq(2)[342]
+ Sq(2)[340]
+ Sq(2)[339]}
\\ $h_{1}:$   [342], [340], [339]
\\ $h_{2}:$   [327], [326]
\\ $h_{3}:$   [311], [310]
\\ $h_{4}:$   [269], [268], [267]
\item[347]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\item[348]
{\rm
Sq(1)[346]}
\\ $h_{0}:$   [346]
\\ $h_{3}:$   [313], [310]
\\ $h_{4}:$   [268]
\item[349]
{\rm
Sq(1)[348]}
\\ $h_{0}:$   [348]
\\ $h_{1}:$   [340], [339]
\\ $h_{2}:$   [327], [326]
\\ $h_{3}:$   [313], [310], [309]
\\ $h_{4}:$   [272], [270], [269], [268]
\item[350]
{\rm
Sq(1)[350]}
\\ $h_{0}:$   [350]
\\ $h_{1}:$   [340], [339]
\\ $h_{3}:$   [313], [310]
\\ $h_{4}:$   [274], [273], [272]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/189]
\mb{16/189}
\begin{gl}
\item[345]
{\rm
Sq(1,1)[337]}
\item[346]
{\rm
Sq(1,1)[340]
+ Sq(1,1)[339]}
\\ $h_{3}:$   [318], [316]
\item[347]
{\rm
Sq(3)[345]
+ Sq(0,1)[345]
+ Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(3)[342]
+ Sq(0,1)[342]}
\\ $h_{7}:$   [18]
\item[348]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\\ $h_{3}:$   [318], [316]
\item[349]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\\ $h_{1}:$   [349], [347]
\\ $h_{2}:$   [337]
\\ $h_{3}:$   [316]
\\ $h_{4}:$   [278]
\item[350]
{\rm
Sq(1)[359]
+ Sq(1)[358]
+ Sq(1)[357]}
\\ $h_{0}:$   [359], [358], [357]
\\ $h_{3}:$   [318], [316]
\\ $h_{4}:$   [280], [278]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/189]
\mb{15/189}
\begin{gl}
\item[355]
{\rm
Sq(3)[349]}
\item[356]
{\rm
Sq(3)[354]
+ Sq(0,1)[354]
+ Sq(3)[352]
+ Sq(0,1)[352]
+ Sq(0,1)[349]}
\item[357]
{\rm
Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(3)[353]
+ Sq(0,1)[353]
+ Sq(3)[352]
+ Sq(0,1)[352]
+ Sq(3)[351]
+ Sq(0,1)[351]}
\\ $h_{2}:$   [342], [341]
\\ $h_{4}:$   [300], [297]
\item[358]
{\rm
Sq(1)[368]
+ Sq(1)[367]}
\\ $h_{0}:$   [368], [367]
\\ $h_{1}:$   [357]
\\ $h_{2}:$   [344]
\\ $h_{3}:$   [327]
\\ $h_{4}:$   [300], [297]
\item[359]
{\rm
Sq(1)[369]
+ Sq(1)[363]
+ Sq(1)[362]}
\\ $h_{0}:$   [369], [363], [362]
\\ $h_{1}:$   [357]
\\ $h_{2}:$   [344], [342], [341]
\\ $h_{3}:$   [327]
\\ $h_{4}:$   [297], [296]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/189]
\mb{14/189}
\begin{gl}
\item[362]
{\rm
Sq(0,1)[348]
+ Sq(0,1)[346]
+ Sq(3)[345]
+ Sq(0,1)[343]}
\\ $h_{3}:$   [328]
\\ $h_{7}:$   [25]
\item[363]
{\rm
Sq(3)[349]
+ Sq(0,1)[349]
+ Sq(3)[347]
+ Sq(3)[345]}
\\ $h_{3}:$   [328]
\item[364]
{\rm
Sq(2)[351]}
\\ $h_{1}:$   [351]
\\ $h_{3}:$   [328]
\\ $h_{7}:$   [25]
\item[365]
{\rm
Sq(2)[352]}
\\ $h_{1}:$   [352]
\\ $h_{3}:$   [328]
\item[366]
{\rm
Sq(2)[354]
+ Sq(2)[353]}
\\ $h_{1}:$   [354], [353]
\\ $h_{3}:$   [328]
\\ $h_{7}:$   [25]
\item[367]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{7}:$   [25]
\item[368]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{7}:$   [25]
\item[369]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{7}:$   [26], [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/189]
\mb{13/189}
\begin{gl}
\item[359]
{\rm
Sq(1,1)[342]}
\item[360]
{\rm
Sq(2)[353]}
\\ $h_{1}:$   [353]
\\ $h_{2}:$   [342]
\item[361]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\item[362]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{7}:$   [26]
\item[363]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{2}:$   [344], [343], [342]
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/189]
\mb{12/189}
\begin{gl}
\item[357]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]
+ Sq(3)[349]}
\item[358]
{\rm
Sq(1)[356]
+ Sq(1)[355]}
\\ $h_{0}:$   [356], [355]
\\ $h_{1}:$   [351]
\\ $h_{2}:$   [346], [345]
\item[359]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\\ $h_{7}:$   [26]
\item[360]
{\rm
Sq(1)[358]
+ Sq(1)[355]
+ Sq(1)[354]}
\\ $h_{0}:$   [358], [355], [354]
\\ $h_{2}:$   [347], [346]
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/189]
\mb{11/189}
\begin{gl}
\item[354]
{\rm
Sq(4,1)[329]
+ Sq(0,0,1)[329]}
\item[355]
{\rm
Sq(7)[329]
+ Sq(0,0,1)[329]}
\item[356]
{\rm
Sq(7)[330]
+ Sq(1,2)[330]
+ Sq(1,2)[329]
+ Sq(0,0,1)[329]}
\item[357]
{\rm
Sq(3,1)[332]}
\\ $h_{7}:$   [27]
\item[358]
{\rm
Sq(3)[333]}
\\ $h_{7}:$   [28]
\item[359]
{\rm
Sq(2)[336]}
\\ $h_{1}:$   [336]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/189]
\mb{10/189}
\begin{gl}
\item[339]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\\ $h_{5}:$   [239], [238]
\\ $h_{6}:$   [131]
\item[340]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{5}:$   [242], [240]
\\ $h_{6}:$   [136], [134]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/189]
\mb{9/189}
\begin{gl}
\item[306]
{\rm
Sq(3,1)[262]
+ Sq(0,2)[262]}
\\ $h_{7}:$   [32]
\item[307]
{\rm
Sq(5)[264]
+ Sq(2,1)[264]}
\\ $h_{7}:$   [33]
\item[308]
{\rm
Sq(3)[265]}
\item[309]
{\rm
Sq(1)[271]}
\\ $h_{0}:$   [271]
\\ $h_{5}:$   [208], [204]
\\ $h_{6}:$   [122], [117]
\\ $h_{7}:$   [34], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/189]
\mb{8/189}
\begin{gl}
\item[270]
{\rm
Sq(2)[232]
+ Sq(2)[231]
+ Sq(2)[230]}
\\ $h_{1}:$   [232], [231], [230]
\\ $h_{4}:$   [214]
\\ $h_{5}:$   [177]
\item[271]
{\rm
Sq(1)[235]
+ Sq(1)[234]}
\\ $h_{0}:$   [235], [234]
\\ $h_{5}:$   [179]
\\ $h_{6}:$   [108]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/189]
\mb{7/189}
\begin{gl}
\item[234]
{\rm
Sq(6,1)[187]
+ Sq(3,2)[187]
+ Sq(0,3)[187]}
\\ $h_{5}:$   [150], [149]
\\ $h_{6}:$   [97]
\\ $h_{7}:$   [34]
\item[235]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{5}:$   [151], [150], [149]
\\ $h_{6}:$   [98], [97]
\\ $h_{7}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/189]
\mb{6/189}
\begin{gl}
\item[191]
{\rm
Sq(4,3)[134]}
\\ $h_{7}:$   [32]
\item[192]
{\rm
Sq(2)[136]}
\\ $h_{1}:$   [136]
\\ $h_{7}:$   [33]
\item[193]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{5}:$   [111]
\\ $h_{6}:$   [78]
\\ $h_{7}:$   [34], [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/189]
\mb{5/189}
\begin{gl}
\item[138]
{\rm
Sq(2)[89]}
\\ $h_{1}:$   [89]
\item[139]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{5}:$   [76]
\\ $h_{6}:$   [54]
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/189]
\mb{4/189}
\begin{gl}
\item[90]
{\rm
Sq(1)[56]}
\\ $h_{0}:$   [56]
\\ $h_{5}:$   [51]
\\ $h_{6}:$   [36]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[3/189]
\mb{3/189}
\begin{gl}
\item[56]
{\rm
Sq(32)[27]
+ Sq(29,1)[27]
+ Sq(26,2)[27]
+ Sq(23,3)[27]
+ Sq(25,0,1)[27]
+ Sq(19,2,1)[27]
+ Sq(16,3,1)[27]
+ Sq(13,4,1)[27]
+ Sq(10,5,1)[27]
+ Sq(4,7,1)[27]
+ Sq(12,2,2)[27]
+ Sq(14,1,0,1)[27]
+ Sq(2,5,0,1)[27]
+ Sq(7,1,1,1)[27]
+ Sq(4,2,1,1)[27]
+ Sq(0,1,2,1)[27]}
\\ $h_{5}:$   [27]
\\ $h_{6}:$   [21]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}



\dm{190}
\begin{bdl}
\item[94/190]
\mb{94/190}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/190]
\mb{93/190}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/190]
\mb{92/190}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/190]
\mb{91/190}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/190]
\mb{90/190}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/190]
\mb{89/190}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/190]
\mb{88/190}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/190]
\mb{87/190}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/190]
\mb{86/190}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/190]
\mb{85/190}
\begin{gl}
\item[14]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\\ $h_{4}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/190]
\mb{84/190}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/190]
\mb{83/190}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\item[13]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{4}:$   [10], [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/190]
\mb{82/190}
\begin{gl}
\item[16]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [12], [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/190]
\mb{81/190}
\begin{gl}
\item[21]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11], [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/190]
\mb{80/190}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\item[21]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\\ $h_{4}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/190]
\mb{79/190}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\item[19]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{4}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/190]
\mb{78/190}
\begin{gl}
\item[21]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{4}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/190]
\mb{77/190}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/190]
\mb{76/190}
\begin{gl}
\item[26]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{2}:$   [22]
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/190]
\mb{75/190}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\item[28]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/190]
\mb{74/190}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[28]}
\item[30]
{\rm
Sq(0,1)[29]}
\item[31]
{\rm
Sq(2)[31]}
\\ $h_{1}:$   [31]
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/190]
\mb{73/190}
\begin{gl}
\item[33]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/190]
\mb{72/190}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/190]
\mb{71/190}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/190]
\mb{70/190}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/190]
\mb{69/190}
\begin{gl}
\item[42]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[43]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\\ $h_{5}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/190]
\mb{68/190}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(0,1)[48]}
\item[45]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{5}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/190]
\mb{67/190}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[55]}
\item[50]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{5}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/190]
\mb{66/190}
\begin{gl}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{5}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/190]
\mb{65/190}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[55]}
\item[60]
{\rm
Sq(0,1)[56]}
\item[61]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{5}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/190]
\mb{64/190}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[56]}
\item[58]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\\ $h_{5}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/190]
\mb{63/190}
\begin{gl}
\item[60]
{\rm
Sq(3)[63]
+ Sq(0,1)[63]}
\item[61]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{5}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/190]
\mb{62/190}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[65]}
\item[67]
{\rm
Sq(0,1)[66]}
\item[68]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{5}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/190]
\mb{61/190}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[66]}
\item[71]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\item[72]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{5}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/190]
\mb{60/190}
\begin{gl}
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [69]
\item[73]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{2}:$   [72], [69]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{5}:$   [31], [30], [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/190]
\mb{59/190}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[78]}
\item[78]
{\rm
Sq(0,1)[79]}
\item[79]
{\rm
Sq(0,1)[80]}
\item[80]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[81]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{5}:$   [35], [34], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/190]
\mb{58/190}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[81]}
\item[84]
{\rm
Sq(0,1)[82]}
\item[85]
{\rm
Sq(2)[87]
+ Sq(2)[84]}
\\ $h_{1}:$   [87], [84]
\item[86]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{5}:$   [37], [36], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/190]
\mb{57/190}
\begin{gl}
\item[88]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{5}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/190]
\mb{56/190}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[90]}
\item[90]
{\rm
Sq(0,1)[91]}
\item[91]
{\rm
Sq(0,1)[92]}
\item[92]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{5}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/190]
\mb{55/190}
\begin{gl}
\item[97]
{\rm
Sq(0,1)[96]}
\item[98]
{\rm
Sq(0,1)[97]}
\item[99]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{5}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/190]
\mb{54/190}
\begin{gl}
\item[104]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{5}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/190]
\mb{53/190}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[107]}
\item[107]
{\rm
Sq(0,1)[108]}
\item[108]
{\rm
Sq(0,1)[109]}
\item[109]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [111]
\item[110]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/190]
\mb{52/190}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[119]}
\item[114]
{\rm
Sq(0,1)[120]}
\item[115]
{\rm
Sq(0,1)[121]}
\item[116]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/190]
\mb{51/190}
\begin{gl}
\item[127]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/190]
\mb{50/190}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[125]}
\item[134]
{\rm
Sq(0,1)[126]}
\item[135]
{\rm
Sq(0,1)[127]}
\item[136]
{\rm
Sq(2)[130]}
\\ $h_{1}:$   [130]
\item[137]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/190]
\mb{49/190}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[125]}
\item[133]
{\rm
Sq(0,1)[126]}
\item[134]
{\rm
Sq(0,1)[127]}
\item[135]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/190]
\mb{48/190}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[132]}
\item[135]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/190]
\mb{47/190}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[137]}
\item[141]
{\rm
Sq(0,1)[138]}
\item[142]
{\rm
Sq(0,1)[139]}
\item[143]
{\rm
Sq(1)[149]}
\\ $h_{0}:$   [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/190]
\mb{46/190}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[141]}
\item[147]
{\rm
Sq(0,1)[142]}
\item[148]
{\rm
Sq(0,1)[143]}
\item[149]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/190]
\mb{45/190}
\begin{gl}
\item[151]
{\rm
Sq(0,1)[148]}
\item[152]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{1}:$   [155], [151]
\item[153]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{1}:$   [151]
\\ $h_{2}:$   [147]
\item[154]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/190]
\mb{44/190}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[162]
+ Sq(3)[161]
+ Sq(0,1)[161]}
\item[158]
{\rm
Sq(0,1)[163]}
\item[159]
{\rm
Sq(0,1)[164]}
\item[160]
{\rm
Sq(0,1)[165]}
\item[161]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{2}:$   [157]
\item[162]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/190]
\mb{43/190}
\begin{gl}
\item[169]
{\rm
Sq(0,1)[172]}
\item[170]
{\rm
Sq(0,1)[173]}
\item[171]
{\rm
Sq(0,1)[174]}
\item[172]
{\rm
Sq(3)[175]
+ Sq(0,1)[175]}
\item[173]
{\rm
Sq(1)[184]
+ Sq(1)[183]}
\\ $h_{0}:$   [184], [183]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/190]
\mb{42/190}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[178]}
\item[182]
{\rm
Sq(2)[185]}
\\ $h_{1}:$   [185]
\item[183]
{\rm
Sq(1)[190]
+ Sq(1)[189]}
\\ $h_{0}:$   [190], [189]
\\ $h_{2}:$   [177]
\item[184]
{\rm
Sq(1)[191]
+ Sq(1)[189]}
\\ $h_{0}:$   [191], [189]
\\ $h_{2}:$   [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/190]
\mb{41/190}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[183]}
\item[187]
{\rm
Sq(0,1)[184]}
\item[188]
{\rm
Sq(0,1)[186]}
\item[189]
{\rm
Sq(3)[187]
+ Sq(0,1)[187]
+ Sq(0,1)[185]}
\item[190]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{2}:$   [177]
\item[191]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [177]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/190]
\mb{40/190}
\begin{gl}
\item[189]
{\rm
Sq(0,1)[190]}
\item[190]
{\rm
Sq(3)[190]}
\item[191]
{\rm
Sq(0,1)[191]}
\item[192]
{\rm
Sq(0,1)[192]}
\item[193]
{\rm
Sq(0,1)[193]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/190]
\mb{39/190}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[204]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/190]
\mb{38/190}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[213]
+ Sq(1,1)[212]
+ Sq(1,1)[211]}
\item[213]
{\rm
Sq(0,1)[216]}
\item[214]
{\rm
Sq(0,1)[217]}
\item[215]
{\rm
Sq(0,1)[218]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/190]
\mb{37/190}
\begin{gl}
\item[223]
{\rm
Sq(0,1)[222]}
\item[224]
{\rm
Sq(0,1)[224]}
\item[225]
{\rm
Sq(0,1)[225]
+ Sq(0,1)[223]}
\item[226]
{\rm
Sq(0,1)[226]}
\item[227]
{\rm
Sq(1)[235]}
\\ $h_{0}:$   [235]
\\ $h_{1}:$   [231], [230], [228]
\\ $h_{2}:$   [220]
\\ $h_{3}:$   [197]
\item[228]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{1}:$   [227]
\\ $h_{2}:$   [220]
\\ $h_{3}:$   [202], [197]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/190]
\mb{36/190}
\begin{gl}
\item[234]
{\rm
Sq(0,1)[234]}
\item[235]
{\rm
Sq(0,1)[235]}
\item[236]
{\rm
Sq(1)[247]}
\\ $h_{0}:$   [247]
\\ $h_{3}:$   [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/190]
\mb{35/190}
\begin{gl}
\item[242]
{\rm
Sq(3,1)[231]
+ Sq(3,1)[230]
+ Sq(3,1)[228]
+ Sq(3,1)[227]
+ Sq(0,2)[227]}
\item[243]
{\rm
Sq(0,1)[243]}
\item[244]
{\rm
Sq(0,1)[244]}
\item[245]
{\rm
Sq(0,1)[245]}
\item[246]
{\rm
Sq(2)[246]}
\\ $h_{1}:$   [246]
\item[247]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/190]
\mb{34/190}
\begin{gl}
\item[248]
{\rm
Sq(0,1)[244]}
\item[249]
{\rm
Sq(0,1)[245]}
\item[250]
{\rm
Sq(0,1)[246]}
\item[251]
{\rm
Sq(0,1)[247]}
\item[252]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/190]
\mb{33/190}
\begin{gl}
\item[252]
{\rm
Sq(0,1)[244]}
\item[253]
{\rm
Sq(0,1)[245]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/190]
\mb{32/190}
\begin{gl}
\item[250]
{\rm
Sq(1,1)[245]
+ Sq(1,1)[244]}
\item[251]
{\rm
Sq(1,1)[246]
+ Sq(1,1)[243]}
\item[252]
{\rm
Sq(0,1)[247]}
\item[253]
{\rm
Sq(0,1)[248]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/190]
\mb{31/190}
\begin{gl}
\item[252]
{\rm
Sq(0,1)[251]}
\item[253]
{\rm
Sq(0,1)[252]
+ Sq(0,1)[250]}
\item[254]
{\rm
Sq(3)[253]
+ Sq(3)[251]
+ Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(3)[249]
+ Sq(0,1)[249]}
\item[255]
{\rm
Sq(3)[254]
+ Sq(0,1)[254]
+ Sq(3)[252]
+ Sq(0,1)[250]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/190]
\mb{30/190}
\begin{gl}
\item[259]
{\rm
Sq(0,1)[258]}
\item[260]
{\rm
Sq(2)[260]}
\\ $h_{1}:$   [260]
\\ $h_{7}:$   [4]
\item[261]
{\rm
Sq(2)[266]
+ Sq(2)[263]}
\\ $h_{1}:$   [266], [263]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/190]
\mb{29/190}
\begin{gl}
\item[268]
{\rm
Sq(3)[267]
+ Sq(0,1)[267]}
\item[269]
{\rm
Sq(0,1)[268]
+ Sq(0,1)[267]}
\item[270]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\\ $h_{1}:$   [270]
\item[271]
{\rm
Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [277], [276]
\\ $h_{1}:$   [272], [270]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/190]
\mb{28/190}
\begin{gl}
\item[274]
{\rm
Sq(5)[266]
+ Sq(2,1)[266]
+ Sq(2,1)[264]}
\item[275]
{\rm
Sq(1,1)[269]
+ Sq(1,1)[268]}
\item[276]
{\rm
Sq(0,1)[274]
+ Sq(0,1)[273]
+ Sq(0,1)[272]}
\item[277]
{\rm
Sq(3)[276]
+ Sq(0,1)[276]
+ Sq(3)[274]
+ Sq(3)[273]
+ Sq(3)[272]
+ Sq(0,1)[272]}
\item[278]
{\rm
Sq(2)[279]
+ Sq(2)[278]}
\\ $h_{1}:$   [279], [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/190]
\mb{27/190}
\begin{gl}
\item[281]
{\rm
Sq(3)[276]
+ Sq(0,1)[276]}
\item[282]
{\rm
Sq(2)[282]
+ Sq(2)[281]}
\\ $h_{1}:$   [282], [281]
\\ $h_{3}:$   [261], [259]
\item[283]
{\rm
Sq(1)[288]
+ Sq(1)[287]}
\\ $h_{0}:$   [288], [287]
\\ $h_{2}:$   [273], [272]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/190]
\mb{26/190}
\begin{gl}
\item[285]
{\rm
Sq(0,1)[280]
+ Sq(0,1)[279]}
\item[286]
{\rm
Sq(3)[283]
+ Sq(0,1)[283]
+ Sq(3)[282]
+ Sq(0,1)[282]
+ Sq(3)[281]
+ Sq(3)[279]}
\item[287]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(3)[281]
+ Sq(3)[280]
+ Sq(3)[279]}
\item[288]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{2}:$   [275], [274], [273]
\\ $h_{7}:$   [11]
\item[289]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{2}:$   [275], [274], [273]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/190]
\mb{25/190}
\begin{gl}
\item[287]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(0,1)[282]
+ Sq(3)[281]}
\\ $h_{7}:$   [10]
\item[288]
{\rm
Sq(2)[285]}
\\ $h_{1}:$   [285]
\\ $h_{2}:$   [277], [276]
\\ $h_{7}:$   [10]
\item[289]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\\ $h_{7}:$   [10]
\item[290]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\\ $h_{1}:$   [288]
\\ $h_{2}:$   [279], [276]
\\ $h_{3}:$   [267], [266], [265]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/190]
\mb{24/190}
\begin{gl}
\item[291]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]}
\item[292]
{\rm
Sq(1)[296]
+ Sq(1)[295]}
\\ $h_{0}:$   [296], [295]
\\ $h_{1}:$   [293]
\\ $h_{2}:$   [284]
\\ $h_{3}:$   [273]
\\ $h_{4}:$   [238]
\\ $h_{5}:$   [186]
\item[293]
{\rm
Sq(1)[297]
+ Sq(1)[295]}
\\ $h_{0}:$   [297], [295]
\\ $h_{2}:$   [285]
\\ $h_{3}:$   [274], [273], [272], [271]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/190]
\mb{23/190}
\begin{gl}
\item[295]
{\rm
Sq(5)[298]
+ Sq(2,1)[298]
+ Sq(5)[297]
+ Sq(2,1)[297]}
\item[296]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\\ $h_{3}:$   [286]
\item[297]
{\rm
Sq(1)[314]
+ Sq(1)[312]}
\\ $h_{0}:$   [314], [312]
\\ $h_{2}:$   [299]
\\ $h_{3}:$   [287], [286]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/190]
\mb{22/190}
\begin{gl}
\item[310]
{\rm
Sq(5)[305]
+ Sq(2,1)[305]}
\\ $h_{3}:$   [288]
\item[311]
{\rm
Sq(0,1)[311]}
\\ $h_{7}:$   [15]
\item[312]
{\rm
Sq(3)[313]
+ Sq(0,1)[313]
+ Sq(3)[312]
+ Sq(0,1)[312]
+ Sq(3)[310]}
\\ $h_{3}:$   [288]
\item[313]
{\rm
Sq(2)[317]}
\\ $h_{1}:$   [317]
\\ $h_{4}:$   [255], [254]
\\ $h_{7}:$   [15]
\item[314]
{\rm
Sq(1)[321]
+ Sq(1)[320]}
\\ $h_{0}:$   [321], [320]
\\ $h_{3}:$   [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/190]
\mb{21/190}
\begin{gl}
\item[319]
{\rm
Sq(3)[313]
+ Sq(0,1)[313]}
\item[320]
{\rm
Sq(3)[316]
+ Sq(0,1)[316]
+ Sq(3)[315]
+ Sq(0,1)[315]
+ Sq(0,1)[313]}
\item[321]
{\rm
Sq(1)[325]
+ Sq(1)[323]}
\\ $h_{0}:$   [325], [323]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/190]
\mb{20/190}
\begin{gl}
\item[323]
{\rm
Sq(1,1)[324]
+ Sq(1,1)[320]}
\item[324]
{\rm
Sq(3)[329]
+ Sq(0,1)[329]
+ Sq(3)[325]
+ Sq(0,1)[325]}
\item[325]
{\rm
Sq(1)[338]
+ Sq(1)[336]}
\\ $h_{0}:$   [338], [336]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/190]
\mb{19/190}
\begin{gl}
\item[336]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]
+ Sq(3)[337]
+ Sq(0,1)[336]
+ Sq(0,1)[335]
+ Sq(0,1)[333]}
\\ $h_{7}:$   [17]
\item[337]
{\rm
Sq(3)[341]
+ Sq(0,1)[341]
+ Sq(0,1)[334]
+ Sq(3)[333]}
\\ $h_{7}:$   [17]
\item[338]
{\rm
Sq(3)[342]
+ Sq(0,1)[342]
+ Sq(3)[339]
+ Sq(0,1)[339]
+ Sq(0,1)[336]
+ Sq(0,1)[335]
+ Sq(3)[334]}
\\ $h_{7}:$   [17]
\item[339]
{\rm
Sq(2)[345]
+ Sq(2)[344]}
\\ $h_{1}:$   [345], [344]
\\ $h_{4}:$   [269], [268]
\\ $h_{7}:$   [17]
\item[340]
{\rm
Sq(1)[350]}
\\ $h_{0}:$   [350]
\\ $h_{1}:$   [344]
\\ $h_{2}:$   [332], [331]
\\ $h_{3}:$   [307]
\\ $h_{4}:$   [269], [268]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/190]
\mb{18/190}
\begin{gl}
\item[350]
{\rm
Sq(1)[351]}
\\ $h_{0}:$   [351]
\\ $h_{2}:$   [329], [328]
\item[351]
{\rm
Sq(1)[353]}
\\ $h_{0}:$   [353]
\\ $h_{1}:$   [345], [341]
\\ $h_{2}:$   [330]
\\ $h_{4}:$   [275]
\item[352]
{\rm
Sq(1)[356]
+ Sq(1)[355]
+ Sq(1)[352]}
\\ $h_{0}:$   [356], [355], [352]
\\ $h_{1}:$   [346], [344], [343]
\\ $h_{2}:$   [328]
\\ $h_{3}:$   [312]
\\ $h_{4}:$   [276], [273]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/190]
\mb{17/190}
\begin{gl}
\item[351]
{\rm
Sq(3)[339]}
\item[352]
{\rm
Sq(0,1)[341]}
\item[353]
{\rm
Sq(3)[341]
+ Sq(0,1)[340]}
\\ $h_{4}:$   [277]
\item[354]
{\rm
Sq(2)[347]}
\\ $h_{1}:$   [347]
\\ $h_{4}:$   [277]
\\ $h_{7}:$   [22]
\item[355]
{\rm
Sq(1)[358]
+ Sq(1)[357]
+ Sq(1)[356]
+ Sq(1)[353]
+ Sq(1)[351]}
\\ $h_{0}:$   [358], [357], [356], [353], [351]
\\ $h_{1}:$   [346]
\\ $h_{2}:$   [335], [330]
\\ $h_{3}:$   [318], [317], [315]
\\ $h_{4}:$   [279], [278]
\item[356]
{\rm
Sq(1)[359]
+ Sq(1)[357]
+ Sq(1)[356]
+ Sq(1)[352]
+ Sq(1)[351]}
\\ $h_{0}:$   [359], [357], [356], [352], [351]
\\ $h_{1}:$   [346]
\\ $h_{2}:$   [335], [330]
\\ $h_{3}:$   [318], [317], [315]
\\ $h_{4}:$   [278], [275]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/190]
\mb{16/190}
\begin{gl}
\item[351]
{\rm
Sq(3)[349]
+ Sq(3)[347]}
\item[352]
{\rm
Sq(0,1)[350]
+ Sq(0,1)[347]}
\\ $h_{7}:$   [20]
\item[353]
{\rm
Sq(3)[351]
+ Sq(0,1)[351]
+ Sq(3)[348]
+ Sq(3)[347]}
\\ $h_{7}:$   [20]
\item[354]
{\rm
Sq(2)[355]}
\\ $h_{1}:$   [355]
\\ $h_{4}:$   [284], [283], [281]
\item[355]
{\rm
Sq(2)[356]}
\\ $h_{1}:$   [356]
\\ $h_{7}:$   [20]
\item[356]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{3}:$   [324], [323]
\\ $h_{4}:$   [281]
\\ $h_{7}:$   [20]
\item[357]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{3}:$   [325]
\\ $h_{4}:$   [281]
\\ $h_{7}:$   [20]
\item[358]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{3}:$   [325]
\\ $h_{4}:$   [282], [281]
\\ $h_{7}:$   [20]
\item[359]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\\ $h_{3}:$   [325]
\\ $h_{4}:$   [281]
\\ $h_{7}:$   [20]
\item[360]
{\rm
Sq(1)[366]
+ Sq(1)[365]}
\\ $h_{0}:$   [366], [365]
\\ $h_{3}:$   [324], [323]
\\ $h_{4}:$   [284], [283], [282]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/190]
\mb{15/190}
\begin{gl}
\item[360]
{\rm
Sq(0,1)[356]}
\\ $h_{3}:$   [330]
\item[361]
{\rm
Sq(0,1)[357]
+ Sq(3)[356]}
\\ $h_{3}:$   [331], [329]
\item[362]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]
+ Sq(3)[357]
+ Sq(3)[356]}
\\ $h_{3}:$   [331], [329]
\item[363]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]
+ Sq(3)[358]
+ Sq(0,1)[358]
+ Sq(3)[357]
+ Sq(3)[356]}
\\ $h_{3}:$   [331], [329]
\item[364]
{\rm
Sq(2)[364]
+ Sq(2)[362]}
\\ $h_{1}:$   [364], [362]
\\ $h_{3}:$   [331]
\\ $h_{4}:$   [302]
\item[365]
{\rm
Sq(1)[371]
+ Sq(1)[370]}
\\ $h_{0}:$   [371], [370]
\\ $h_{1}:$   [366], [365], [363], [362]
\\ $h_{2}:$   [349]
\\ $h_{3}:$   [329]
\\ $h_{4}:$   [302]
\\ $h_{5}:$   [234], [233]
\item[366]
{\rm
Sq(1)[372]
+ Sq(1)[370]}
\\ $h_{0}:$   [372], [370]
\\ $h_{1}:$   [366], [365], [363], [362]
\\ $h_{2}:$   [349]
\\ $h_{3}:$   [330], [329]
\\ $h_{4}:$   [302]
\\ $h_{5}:$   [234], [233]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/190]
\mb{14/190}
\begin{gl}
\item[370]
{\rm
Sq(0,1)[353]
+ Sq(3)[352]
+ Sq(3)[351]}
\\ $h_{2}:$   [347], [346]
\\ $h_{4}:$   [308]
\item[371]
{\rm
Sq(3)[357]
+ Sq(0,1)[357]
+ Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(3)[352]
+ Sq(0,1)[352]
+ Sq(3)[351]}
\\ $h_{2}:$   [347], [346]
\\ $h_{4}:$   [308]
\item[372]
{\rm
Sq(3)[358]
+ Sq(0,1)[358]
+ Sq(3)[356]
+ Sq(0,1)[356]
+ Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(0,1)[354]
+ Sq(3)[353]
+ Sq(3)[352]
+ Sq(3)[351]}
\\ $h_{2}:$   [347], [346]
\\ $h_{4}:$   [308]
\item[373]
{\rm
Sq(1)[367]
+ Sq(1)[365]}
\\ $h_{0}:$   [367], [365]
\\ $h_{1}:$   [359]
\\ $h_{2}:$   [347], [345], [344]
\\ $h_{3}:$   [331]
\\ $h_{4}:$   [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/190]
\mb{13/190}
\begin{gl}
\item[364]
{\rm
Sq(2)[357]}
\\ $h_{1}:$   [357]
\item[365]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\item[366]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\item[367]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/190]
\mb{12/190}
\begin{gl}
\item[361]
{\rm
Sq(1,1)[350]
+ Sq(1,1)[349]}
\item[362]
{\rm
Sq(3)[351]
+ Sq(0,1)[351]}
\item[363]
{\rm
Sq(3)[352]
+ Sq(0,1)[352]
+ Sq(0,1)[351]}
\item[364]
{\rm
Sq(2)[359]
+ Sq(2)[356]}
\\ $h_{1}:$   [359], [356]
\\ $h_{3}:$   [341]
\\ $h_{7}:$   [28]
\item[365]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{1}:$   [358], [355], [354]
\\ $h_{2}:$   [350], [349], [348]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/190]
\mb{11/190}
\begin{gl}
\item[360]
{\rm
Sq(1,1)[335]
+ Sq(4)[333]
+ Sq(1,1)[333]}
\\ $h_{2}:$   [333]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/190]
\mb{10/190}
\begin{gl}
\item[341]
{\rm
Sq(3)[305]
+ Sq(0,1)[305]
+ Sq(3)[304]
+ Sq(0,1)[304]}
\item[342]
{\rm
Sq(2)[307]}
\\ $h_{1}:$   [307]
\\ $h_{7}:$   [33]
\item[343]
{\rm
Sq(2)[308]}
\\ $h_{1}:$   [308]
\item[344]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\\ $h_{2}:$   [303]
\\ $h_{4}:$   [289]
\\ $h_{5}:$   [245]
\\ $h_{6}:$   [139]
\\ $h_{7}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/190]
\mb{9/190}
\begin{gl}
\item[310]
{\rm
Sq(1)[274]
+ Sq(1)[272]}
\\ $h_{0}:$   [274], [272]
\\ $h_{2}:$   [265]
\\ $h_{4}:$   [251]
\\ $h_{5}:$   [209]
\\ $h_{6}:$   [125], [123]
\\ $h_{7}:$   [35]
\item[311]
{\rm
Sq(1)[275]
+ Sq(1)[272]}
\\ $h_{0}:$   [275], [272]
\\ $h_{1}:$   [270]
\\ $h_{2}:$   [266], [265]
\\ $h_{4}:$   [252]
\\ $h_{5}:$   [210], [209]
\\ $h_{6}:$   [128], [127], [124]
\\ $h_{7}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/190]
\mb{8/190}
\begin{gl}
\item[272]
{\rm
Sq(6,1)[227]
+ Sq(3,2)[227]
+ Sq(0,3)[227]}
\item[273]
{\rm
Sq(0,1)[230]}
\\ $h_{7}:$   [34]
\item[274]
{\rm
Sq(3)[233]
+ Sq(0,1)[233]
+ Sq(0,1)[231]
+ Sq(3)[230]}
\\ $h_{7}:$   [34], [33]
\item[275]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{2}:$   [229]
\\ $h_{4}:$   [216]
\\ $h_{5}:$   [183], [182]
\\ $h_{6}:$   [112], [110]
\\ $h_{7}:$   [34], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/190]
\mb{7/190}
\begin{gl}
\item[236]
{\rm
Sq(3)[189]}
\\ $h_{2}:$   [188]
\\ $h_{5}:$   [153], [152]
\\ $h_{6}:$   [99]
\item[237]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\\ $h_{7}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/190]
\mb{6/190}
\begin{gl}
\item[194]
{\rm
Sq(2)[138]}
\\ $h_{1}:$   [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/190]
\mb{4/190}
\begin{gl}
\item[91]
{\rm
Sq(2)[56]}
\\ $h_{1}:$   [56]
\\ $h_{5}:$   [52]
\\ $h_{6}:$   [37]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}



\dm{191}
\begin{bdl}
\item[96/191]
\mb{96/191}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/191]
\mb{95/191}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/191]
\mb{94/191}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/191]
\mb{93/191}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/191]
\mb{92/191}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/191]
\mb{91/191}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/191]
\mb{90/191}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/191]
\mb{89/191}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/191]
\mb{88/191}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/191]
\mb{87/191}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/191]
\mb{86/191}
\begin{gl}
\item[11]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/191]
\mb{85/191}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[13]}
\item[16]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/191]
\mb{84/191}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/191]
\mb{83/191}
\begin{gl}
\item[14]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/191]
\mb{82/191}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[20]}
\item[18]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/191]
\mb{81/191}
\begin{gl}
\item[22]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/191]
\mb{80/191}
\begin{gl}
\item[22]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\item[23]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/191]
\mb{79/191}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[20]}
\item[21]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/191]
\mb{78/191}
\begin{gl}
\item[22]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/191]
\mb{77/191}
\begin{gl}
\item[27]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/191]
\mb{76/191}
\begin{gl}
\item[28]
{\rm
Sq(0,1)[25]}
\item[29]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/191]
\mb{75/191}
\begin{gl}
\item[29]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [26]
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [27]
\\ $h_{3}:$   [21]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/191]
\mb{74/191}
\begin{gl}
\item[33]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [28]
\item[34]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/191]
\mb{73/191}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[31]}
\item[35]
{\rm
Sq(0,1)[32]}
\item[36]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [30]
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/191]
\mb{72/191}
\begin{gl}
\item[34]
{\rm
Sq(1,1)[33]}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/191]
\mb{71/191}
\begin{gl}
\item[37]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [39]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [21]
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/191]
\mb{70/191}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(0,1)[41]}
\item[42]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/191]
\mb{69/191}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[41]}
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/191]
\mb{68/191}
\begin{gl}
\item[46]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/191]
\mb{67/191}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[56]}
\item[52]
{\rm
Sq(0,1)[57]}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/191]
\mb{66/191}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[58]}
\item[60]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/191]
\mb{65/191}
\begin{gl}
\item[62]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/191]
\mb{64/191}
\begin{gl}
\item[59]
{\rm
Sq(0,1)[57]}
\item[60]
{\rm
Sq(0,1)[58]}
\item[61]
{\rm
Sq(2)[60]}
\\ $h_{1}:$   [60]
\item[62]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/191]
\mb{63/191}
\begin{gl}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/191]
\mb{62/191}
\begin{gl}
\item[69]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/191]
\mb{61/191}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[69]}
\item[74]
{\rm
Sq(0,1)[70]}
\item[75]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/191]
\mb{60/191}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\item[76]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/191]
\mb{59/191}
\begin{gl}
\item[82]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\\ $h_{1}:$   [85], [83]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71]
\item[83]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{1}:$   [83]
\\ $h_{2}:$   [81]
\item[84]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/191]
\mb{58/191}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[84]}
\item[88]
{\rm
Sq(0,1)[85]}
\item[89]
{\rm
Sq(0,1)[86]}
\item[90]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\item[91]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/191]
\mb{57/191}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[87]
+ Sq(1,1)[86]}
\item[90]
{\rm
Sq(0,1)[88]}
\item[91]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/191]
\mb{56/191}
\begin{gl}
\item[93]
{\rm
Sq(2)[97]}
\\ $h_{1}:$   [97]
\item[94]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [66]
\item[95]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/191]
\mb{55/191}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[99]}
\item[101]
{\rm
Sq(0,1)[100]}
\item[102]
{\rm
Sq(0,1)[101]}
\item[103]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [96], [95]
\\ $h_{4}:$   [69]
\item[104]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/191]
\mb{54/191}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[102]}
\item[106]
{\rm
Sq(0,1)[103]}
\item[107]
{\rm
Sq(0,1)[104]}
\item[108]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/191]
\mb{53/191}
\begin{gl}
\item[111]
{\rm
Sq(1)[121]
+ Sq(1)[120]}
\\ $h_{0}:$   [121], [120]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/191]
\mb{52/191}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[123]}
\item[118]
{\rm
Sq(0,1)[124]}
\item[119]
{\rm
Sq(0,1)[125]}
\item[120]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{3}:$   [109], [108]
\item[121]
{\rm
Sq(1)[133]
+ Sq(1)[131]}
\\ $h_{0}:$   [133], [131]
\\ $h_{3}:$   [109], [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/191]
\mb{51/191}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[129]}
\item[129]
{\rm
Sq(0,1)[130]}
\item[130]
{\rm
Sq(0,1)[131]}
\item[131]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{1}:$   [136]
\item[132]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [116], [115]
\item[133]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{1}:$   [136]
\\ $h_{3}:$   [116], [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/191]
\mb{50/191}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[130]}
\item[139]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [113], [112]
\item[140]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [113], [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/191]
\mb{49/191}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[130]}
\item[137]
{\rm
Sq(0,1)[131]}
\item[138]
{\rm
Sq(0,1)[132]}
\item[139]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [113]
\item[140]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/191]
\mb{48/191}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[135]}
\item[137]
{\rm
Sq(0,1)[136]}
\item[138]
{\rm
Sq(0,1)[137]}
\item[139]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\item[140]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/191]
\mb{47/191}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[143]}
\item[145]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\item[146]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/191]
\mb{46/191}
\begin{gl}
\item[150]
{\rm
Sq(2,1)[138]}
\item[151]
{\rm
Sq(0,1)[146]}
\item[152]
{\rm
Sq(0,1)[147]}
\item[153]
{\rm
Sq(0,1)[148]}
\item[154]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/191]
\mb{45/191}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[152]}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(0,1)[154]}
\item[158]
{\rm
Sq(1)[164]}
\\ $h_{0}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/191]
\mb{44/191}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[167]}
\item[164]
{\rm
Sq(1)[179]}
\\ $h_{0}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/191]
\mb{43/191}
\begin{gl}
\item[174]
{\rm
Sq(0,1)[176]}
\item[175]
{\rm
Sq(0,1)[177]}
\item[176]
{\rm
Sq(0,1)[178]}
\item[177]
{\rm
Sq(0,1)[179]}
\item[178]
{\rm
Sq(1)[188]}
\\ $h_{0}:$   [188]
\\ $h_{1}:$   [182]
\\ $h_{2}:$   [175]
\item[179]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/191]
\mb{42/191}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[181]}
\item[186]
{\rm
Sq(0,1)[182]}
\item[187]
{\rm
Sq(0,1)[183]}
\item[188]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{2}:$   [179]
\item[189]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/191]
\mb{41/191}
\begin{gl}
\item[192]
{\rm
Sq(0,1)[188]}
\item[193]
{\rm
Sq(2)[190]
+ Sq(2)[189]}
\\ $h_{1}:$   [190], [189]
\item[194]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{2}:$   [182]
\item[195]
{\rm
Sq(1)[199]}
\\ $h_{0}:$   [199]
\item[196]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{1}:$   [189]
\\ $h_{2}:$   [187]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/191]
\mb{40/191}
\begin{gl}
\item[194]
{\rm
Sq(1,1)[194]}
\item[195]
{\rm
Sq(0,1)[195]}
\item[196]
{\rm
Sq(0,1)[196]}
\item[197]
{\rm
Sq(0,1)[197]}
\item[198]
{\rm
Sq(0,1)[198]}
\item[199]
{\rm
Sq(1)[204]
+ Sq(1)[203]}
\\ $h_{0}:$   [204], [203]
\item[200]
{\rm
Sq(1)[205]}
\\ $h_{0}:$   [205]
\\ $h_{2}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/191]
\mb{39/191}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[207]}
\item[203]
{\rm
Sq(0,1)[208]}
\item[204]
{\rm
Sq(0,1)[209]}
\item[205]
{\rm
Sq(3)[209]
+ Sq(3)[208]
+ Sq(3)[206]}
\item[206]
{\rm
Sq(0,1)[210]
+ Sq(0,1)[206]}
\item[207]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{2}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/191]
\mb{38/191}
\begin{gl}
\item[216]
{\rm
Sq(1,1)[219]
+ Sq(1,1)[218]
+ Sq(1,1)[217]
+ Sq(1,1)[216]}
\item[217]
{\rm
Sq(0,1)[220]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/191]
\mb{37/191}
\begin{gl}
\item[229]
{\rm
Sq(1,1)[226]}
\item[230]
{\rm
Sq(0,1)[229]}
\item[231]
{\rm
Sq(0,1)[230]
+ Sq(0,1)[228]
+ Sq(0,1)[227]}
\item[232]
{\rm
Sq(3)[231]
+ Sq(3)[230]
+ Sq(3)[228]
+ Sq(0,1)[228]
+ Sq(3)[227]
+ Sq(0,1)[227]}
\item[233]
{\rm
Sq(3)[233]
+ Sq(0,1)[233]
+ Sq(3)[232]
+ Sq(0,1)[232]}
\item[234]
{\rm
Sq(1)[242]
+ Sq(1)[240]}
\\ $h_{0}:$   [242], [240]
\\ $h_{1}:$   [235]
\\ $h_{2}:$   [225]
\\ $h_{3}:$   [205], [203]
\\ $h_{4}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/191]
\mb{36/191}
\begin{gl}
\item[237]
{\rm
Sq(0,1)[237]
+ Sq(0,1)[236]}
\item[238]
{\rm
Sq(0,1)[238]
+ Sq(0,1)[236]}
\item[239]
{\rm
Sq(0,1)[239]}
\item[240]
{\rm
Sq(0,1)[240]}
\item[241]
{\rm
Sq(2)[246]
+ Sq(2)[245]
+ Sq(2)[244]
+ Sq(2)[243]
+ Sq(2)[242]}
\\ $h_{1}:$   [246], [245], [244], [243], [242]
\item[242]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{3}:$   [218], [217]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/191]
\mb{35/191}
\begin{gl}
\item[248]
{\rm
Sq(1,1)[244]}
\item[249]
{\rm
Sq(0,1)[247]
+ Sq(3)[246]}
\item[250]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{3}:$   [226], [221], [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/191]
\mb{34/191}
\begin{gl}
\item[253]
{\rm
Sq(0,1)[249]}
\item[254]
{\rm
Sq(0,1)[250]}
\item[255]
{\rm
Sq(0,1)[251]}
\item[256]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\\ $h_{3}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/191]
\mb{33/191}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[247]}
\item[255]
{\rm
Sq(0,1)[248]}
\item[256]
{\rm
Sq(0,1)[249]}
\item[257]
{\rm
Sq(1)[259]
+ Sq(1)[257]}
\\ $h_{0}:$   [259], [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/191]
\mb{32/191}
\begin{gl}
\item[254]
{\rm
Sq(2,1)[245]
+ Sq(2,1)[244]}
\item[255]
{\rm
Sq(1,1)[248]
+ Sq(1,1)[247]}
\item[256]
{\rm
Sq(0,1)[249]}
\item[257]
{\rm
Sq(3)[250]
+ Sq(0,1)[250]
+ Sq(3)[249]}
\\ $h_{7}:$   [3]
\item[258]
{\rm
Sq(2)[255]
+ Sq(2)[253]}
\\ $h_{1}:$   [255], [253]
\item[259]
{\rm
Sq(1)[260]
+ Sq(1)[258]}
\\ $h_{0}:$   [260], [258]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/191]
\mb{31/191}
\begin{gl}
\item[256]
{\rm
Sq(1,1)[254]
+ Sq(1,1)[251]
+ Sq(1,1)[249]}
\item[257]
{\rm
Sq(0,1)[255]}
\item[258]
{\rm
Sq(0,1)[256]}
\item[259]
{\rm
Sq(2)[260]}
\\ $h_{1}:$   [260]
\\ $h_{3}:$   [236]
\\ $h_{4}:$   [211]
\\ $h_{7}:$   [5]
\item[260]
{\rm
Sq(1)[265]
+ Sq(1)[262]}
\\ $h_{0}:$   [265], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/191]
\mb{30/191}
\begin{gl}
\item[262]
{\rm
Sq(0,1)[261]}
\item[263]
{\rm
Sq(0,1)[262]
+ Sq(3)[260]
+ Sq(0,1)[260]}
\item[264]
{\rm
Sq(0,1)[264]
+ Sq(3)[260]
+ Sq(0,1)[260]}
\item[265]
{\rm
Sq(3)[267]
+ Sq(0,1)[267]
+ Sq(3)[261]}
\item[266]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\\ $h_{2}:$   [259]
\\ $h_{3}:$   [247]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/191]
\mb{29/191}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[271]
+ Sq(0,1)[270]}
\item[273]
{\rm
Sq(3)[272]
+ Sq(0,1)[270]}
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/191]
\mb{28/191}
\begin{gl}
\item[279]
{\rm
Sq(1,1)[276]
+ Sq(1,1)[272]}
\item[280]
{\rm
Sq(1,1)[277]
+ Sq(1,1)[275]
+ Sq(1,1)[274]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/191]
\mb{27/191}
\begin{gl}
\item[284]
{\rm
Sq(0,1)[281]}
\item[285]
{\rm
Sq(3)[282]
+ Sq(3)[281]
+ Sq(0,1)[280]}
\item[286]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(3)[281]
+ Sq(0,1)[280]}
\\ $h_{2}:$   [276]
\item[287]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{2}:$   [276]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/191]
\mb{26/191}
\begin{gl}
\item[290]
{\rm
Sq(1,1)[284]
+ Sq(1,1)[283]
+ Sq(1,1)[282]
+ Sq(1,1)[280]}
\item[291]
{\rm
Sq(3)[286]
+ Sq(0,1)[286]
+ Sq(3)[285]
+ Sq(0,1)[285]}
\item[292]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{1}:$   [287]
\\ $h_{2}:$   [282]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/191]
\mb{25/191}
\begin{gl}
\item[291]
{\rm
Sq(0,1)[287]
+ Sq(3)[285]
+ Sq(0,1)[285]}
\item[292]
{\rm
Sq(3)[288]
+ Sq(3)[285]}
\item[293]
{\rm
Sq(3)[290]
+ Sq(0,1)[290]
+ Sq(3)[289]
+ Sq(0,1)[289]
+ Sq(3)[287]}
\item[294]
{\rm
Sq(2)[291]}
\\ $h_{1}:$   [291]
\item[295]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{2}:$   [282], [281]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/191]
\mb{24/191}
\begin{gl}
\item[294]
{\rm
Sq(1,1)[291]}
\item[295]
{\rm
Sq(3)[292]}
\\ $h_{7}:$   [10]
\item[296]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/191]
\mb{23/191}
\begin{gl}
\item[298]
{\rm
Sq(1,1)[306]
+ Sq(1,1)[305]}
\item[299]
{\rm
Sq(3)[308]
+ Sq(0,1)[308]
+ Sq(0,1)[307]}
\item[300]
{\rm
Sq(2)[310]}
\\ $h_{1}:$   [310]
\\ $h_{2}:$   [304]
\\ $h_{3}:$   [290]
\\ $h_{5}:$   [201]
\item[301]
{\rm
Sq(2)[312]
+ Sq(2)[311]}
\\ $h_{1}:$   [312], [311]
\\ $h_{2}:$   [304]
\\ $h_{3}:$   [290]
\\ $h_{5}:$   [201]
\\ $h_{7}:$   [12]
\item[302]
{\rm
Sq(1)[317]
+ Sq(1)[315]}
\\ $h_{0}:$   [317], [315]
\\ $h_{1}:$   [311]
\\ $h_{2}:$   [305], [304]
\\ $h_{3}:$   [291], [289]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/191]
\mb{22/191}
\begin{gl}
\item[315]
{\rm
Sq(3)[315]
+ Sq(0,1)[315]}
\item[316]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\\ $h_{2}:$   [313], [312]
\\ $h_{4}:$   [260], [259]
\item[317]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{2}:$   [310]
\\ $h_{3}:$   [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/191]
\mb{21/191}
\begin{gl}
\item[322]
{\rm
Sq(0,1)[317]}
\\ $h_{7}:$   [16]
\item[323]
{\rm
Sq(3)[319]}
\\ $h_{2}:$   [313]
\\ $h_{4}:$   [259], [258], [257]
\item[324]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]}
\\ $h_{4}:$   [260], [257]
\item[325]
{\rm
Sq(2)[324]}
\\ $h_{1}:$   [324]
\\ $h_{3}:$   [292]
\\ $h_{4}:$   [260], [257]
\\ $h_{6}:$   [114]
\item[326]
{\rm
Sq(1)[328]
+ Sq(1)[326]}
\\ $h_{0}:$   [328], [326]
\\ $h_{3}:$   [295], [294], [293]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/191]
\mb{20/191}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[328]
+ Sq(1,1)[326]
+ Sq(4)[325]
+ Sq(1,1)[325]}
\\ $h_{2}:$   [325]
\item[327]
{\rm
Sq(0,1)[331]}
\\ $h_{3}:$   [304], [303]
\item[328]
{\rm
Sq(3)[335]
+ Sq(0,1)[335]
+ Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[330]
+ Sq(0,1)[330]}
\\ $h_{2}:$   [325]
\\ $h_{3}:$   [304], [303]
\item[329]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\\ $h_{1}:$   [339], [338]
\\ $h_{3}:$   [305], [304], [303]
\\ $h_{4}:$   [267]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/191]
\mb{19/191}
\begin{gl}
\item[341]
{\rm
Sq(3)[347]
+ Sq(0,1)[347]
+ Sq(3)[346]
+ Sq(0,1)[346]
+ Sq(0,1)[345]
+ Sq(3)[344]
+ Sq(0,1)[343]}
\\ $h_{3}:$   [311], [310]
\\ $h_{4}:$   [276], [275]
\item[342]
{\rm
Sq(3)[349]
+ Sq(0,1)[349]
+ Sq(3)[345]
+ Sq(0,1)[345]
+ Sq(0,1)[344]
+ Sq(3)[343]
+ Sq(0,1)[343]}
\\ $h_{3}:$   [311], [310]
\\ $h_{4}:$   [276], [275]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/191]
\mb{18/191}
\begin{gl}
\item[353]
{\rm
Sq(3)[347]
+ Sq(0,1)[347]
+ Sq(3)[345]
+ Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(0,1)[342]
+ Sq(3)[341]}
\\ $h_{7}:$   [23]
\item[354]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]
+ Sq(3)[349]
+ Sq(0,1)[349]
+ Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(3)[343]
+ Sq(0,1)[343]
+ Sq(0,1)[342]
+ Sq(3)[340]
+ Sq(0,1)[340]}
\\ $h_{7}:$   [23]
\item[355]
{\rm
Sq(2)[352]
+ Sq(2)[351]}
\\ $h_{1}:$   [352], [351]
\\ $h_{7}:$   [23]
\item[356]
{\rm
Sq(2)[353]}
\\ $h_{1}:$   [353]
\\ $h_{3}:$   [315]
\\ $h_{4}:$   [279], [278], [277]
\item[357]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\\ $h_{2}:$   [337], [336]
\\ $h_{3}:$   [317], [315]
\\ $h_{7}:$   [23]
\item[358]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{1}:$   [354]
\\ $h_{3}:$   [315]
\\ $h_{4}:$   [279], [278], [277]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/191]
\mb{17/191}
\begin{gl}
\item[357]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]
+ Sq(3)[346]
+ Sq(0,1)[346]
+ Sq(0,1)[345]}
\\ $h_{3}:$   [320]
\item[358]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{1}:$   [355], [353]
\\ $h_{2}:$   [341]
\\ $h_{3}:$   [320]
\item[359]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{1}:$   [354], [353], [352], [351]
\\ $h_{2}:$   [343], [342], [341]
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [283], [282], [280]
\\ $h_{5}:$   [230]
\item[360]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\\ $h_{1}:$   [355], [353]
\\ $h_{2}:$   [341]
\\ $h_{3}:$   [320]
\item[361]
{\rm
Sq(1)[364]}
\\ $h_{0}:$   [364]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/191]
\mb{16/191}
\begin{gl}
\item[361]
{\rm
Sq(0,1)[356]
+ Sq(0,1)[355]}
\item[362]
{\rm
Sq(3)[356]
+ Sq(0,1)[355]}
\\ $h_{2}:$   [350], [349], [348]
\\ $h_{5}:$   [230], [229]
\item[363]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]
+ Sq(3)[358]
+ Sq(0,1)[358]
+ Sq(3)[357]
+ Sq(0,1)[357]
+ Sq(3)[355]}
\item[364]
{\rm
Sq(1)[370]}
\\ $h_{0}:$   [370]
\\ $h_{7}:$   [22]
\item[365]
{\rm
Sq(1)[374]
+ Sq(1)[373]
+ Sq(1)[371]
+ Sq(1)[369]
+ Sq(1)[368]
+ Sq(1)[367]}
\\ $h_{0}:$   [374], [373], [371], [369], [368], [367]
\\ $h_{1}:$   [363], [362]
\\ $h_{4}:$   [290], [288]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/191]
\mb{15/191}
\begin{gl}
\item[367]
{\rm
Sq(0,1)[363]
+ Sq(0,1)[362]}
\\ $h_{7}:$   [24], [23]
\item[368]
{\rm
Sq(3)[364]
+ Sq(3)[362]}
\item[369]
{\rm
Sq(3)[366]
+ Sq(3)[365]
+ Sq(3)[363]
+ Sq(3)[362]}
\item[370]
{\rm
Sq(3)[368]
+ Sq(0,1)[368]
+ Sq(3)[367]
+ Sq(0,1)[367]}
\\ $h_{7}:$   [23]
\item[371]
{\rm
Sq(3)[369]
+ Sq(0,1)[369]
+ Sq(3)[363]
+ Sq(3)[362]}
\\ $h_{7}:$   [24], [23]
\item[372]
{\rm
Sq(2)[372]
+ Sq(2)[371]}
\\ $h_{1}:$   [372], [371]
\\ $h_{4}:$   [303]
\\ $h_{7}:$   [24], [23]
\item[373]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{3}:$   [337], [336], [335]
\item[374]
{\rm
Sq(1)[375]}
\\ $h_{0}:$   [375]
\\ $h_{3}:$   [337], [336], [335]
\\ $h_{4}:$   [304]
\\ $h_{7}:$   [23]
\item[375]
{\rm
Sq(1)[376]}
\\ $h_{0}:$   [376]
\\ $h_{4}:$   [304]
\item[376]
{\rm
Sq(1)[379]
+ Sq(1)[378]}
\\ $h_{0}:$   [379], [378]
\\ $h_{1}:$   [371], [370]
\\ $h_{2}:$   [359]
\\ $h_{3}:$   [335]
\\ $h_{4}:$   [303]
\\ $h_{5}:$   [237]
\\ $h_{6}:$   [134], [132]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/191]
\mb{14/191}
\begin{gl}
\item[374]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]}
\\ $h_{3}:$   [334]
\item[375]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]}
\\ $h_{3}:$   [334]
\item[376]
{\rm
Sq(3)[362]
+ Sq(0,1)[362]}
\item[377]
{\rm
Sq(1)[369]
+ Sq(1)[368]}
\\ $h_{0}:$   [369], [368]
\\ $h_{2}:$   [353], [352]
\\ $h_{3}:$   [336]
\\ $h_{5}:$   [246]
\\ $h_{6}:$   [137]
\item[378]
{\rm
Sq(1)[370]
+ Sq(1)[368]}
\\ $h_{0}:$   [370], [368]
\\ $h_{2}:$   [354], [351]
\\ $h_{3}:$   [336], [334]
\\ $h_{4}:$   [313]
\\ $h_{5}:$   [246]
\\ $h_{6}:$   [137]
\item[379]
{\rm
Sq(1)[371]}
\\ $h_{0}:$   [371]
\\ $h_{2}:$   [354], [353], [352], [351]
\\ $h_{3}:$   [336], [334]
\\ $h_{4}:$   [313]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/191]
\mb{13/191}
\begin{gl}
\item[368]
{\rm
Sq(0,1)[357]}
\item[369]
{\rm
Sq(3)[357]}
\\ $h_{3}:$   [337]
\item[370]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]}
\\ $h_{3}:$   [337]
\item[371]
{\rm
Sq(3)[360]
+ Sq(0,1)[360]}
\\ $h_{3}:$   [337]
\item[372]
{\rm
Sq(1)[368]
+ Sq(1)[366]}
\\ $h_{0}:$   [368], [366]
\\ $h_{2}:$   [354], [350]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/191]
\mb{12/191}
\begin{gl}
\item[366]
{\rm
Sq(3)[358]
+ Sq(3)[356]
+ Sq(3)[354]
+ Sq(0,1)[354]}
\\ $h_{4}:$   [329]
\item[367]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\item[368]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\\ $h_{2}:$   [351]
\\ $h_{4}:$   [329]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/191]
\mb{11/191}
\begin{gl}
\item[361]
{\rm
Sq(5)[333]}
\item[362]
{\rm
Sq(1,1)[336]}
\item[363]
{\rm
Sq(1,1)[338]}
\item[364]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]
+ Sq(3)[339]
+ Sq(0,1)[339]}
\\ $h_{7}:$   [32]
\item[365]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\item[366]
{\rm
Sq(1)[346]}
\\ $h_{0}:$   [346]
\\ $h_{1}:$   [342], [341]
\\ $h_{3}:$   [332], [331]
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/191]
\mb{10/191}
\begin{gl}
\item[345]
{\rm
Sq(3)[308]
+ Sq(0,1)[308]
+ Sq(3)[307]}
\item[346]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\\ $h_{3}:$   [300], [299]
\\ $h_{7}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/191]
\mb{9/191}
\begin{gl}
\item[312]
{\rm
Sq(3)[270]}
\\ $h_{3}:$   [262]
\\ $h_{7}:$   [37]
\item[313]
{\rm
Sq(3)[271]
+ Sq(0,1)[271]}
\\ $h_{3}:$   [262]
\\ $h_{7}:$   [37]
\item[314]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{1}:$   [273], [272]
\\ $h_{2}:$   [267]
\\ $h_{3}:$   [262]
\\ $h_{7}:$   [38], [37]
\item[315]
{\rm
Sq(1)[277]}
\\ $h_{0}:$   [277]
\\ $h_{1}:$   [274], [273]
\\ $h_{2}:$   [268]
\\ $h_{3}:$   [262]
\\ $h_{7}:$   [39], [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/191]
\mb{8/191}
\begin{gl}
\item[276]
{\rm
Sq(1,1)[233]
+ Sq(4)[230]}
\\ $h_{2}:$   [230]
\\ $h_{7}:$   [36]
\item[277]
{\rm
Sq(1)[239]
+ Sq(1)[238]}
\\ $h_{0}:$   [239], [238]
\\ $h_{2}:$   [231]
\\ $h_{7}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/191]
\mb{7/191}
\begin{gl}
\item[238]
{\rm
Sq(3)[192]
+ Sq(3)[191]}
\\ $h_{2}:$   [189]
\\ $h_{4}:$   [181], [180]
\\ $h_{5}:$   [154]
\\ $h_{6}:$   [103], [101]
\\ $h_{7}:$   [38]
\item[239]
{\rm
Sq(3)[193]
+ Sq(0,1)[193]}
\\ $h_{2}:$   [189]
\\ $h_{4}:$   [181], [180]
\\ $h_{5}:$   [154]
\\ $h_{6}:$   [103], [101]
\item[240]
{\rm
Sq(1)[196]
+ Sq(1)[195]}
\\ $h_{0}:$   [196], [195]
\\ $h_{1}:$   [194]
\\ $h_{2}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/191]
\mb{6/191}
\begin{gl}
\item[195]
{\rm
Sq(3)[139]
+ Sq(0,1)[139]}
\\ $h_{2}:$   [136]
\\ $h_{7}:$   [36]
\item[196]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{2}:$   [137], [136]
\\ $h_{7}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/191]
\mb{5/191}
\begin{gl}
\item[140]
{\rm
Sq(4)[89]
+ Sq(1,1)[89]}
\\ $h_{2}:$   [89]
\item[141]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\\ $h_{5}:$   [77]
\\ $h_{6}:$   [56]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}



\dm{192}
\begin{bdl}
\item[95/192]
\mb{95/192}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/192]
\mb{94/192}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/192]
\mb{89/192}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/192]
\mb{88/192}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/192]
\mb{87/192}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/192]
\mb{86/192}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]}
\\ $h_{1}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/192]
\mb{84/192}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/192]
\mb{81/192}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{1}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/192]
\mb{80/192}
\begin{gl}
\item[24]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/192]
\mb{79/192}
\begin{gl}
\item[22]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/192]
\mb{78/192}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[25]}
\item[24]
{\rm
Sq(3)[26]
+ Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/192]
\mb{75/192}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/192]
\mb{73/192}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/192]
\mb{72/192}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/192]
\mb{71/192}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [40]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/192]
\mb{70/192}
\begin{gl}
\item[43]
{\rm
Sq(2)[44]}
\\ $h_{1}:$   [44]
\item[44]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/192]
\mb{69/192}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/192]
\mb{68/192}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/192]
\mb{66/192}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[59]}
\item[62]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/192]
\mb{65/192}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[57]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/192]
\mb{64/192}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/192]
\mb{63/192}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(0,1)[67]}
\item[66]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/192]
\mb{62/192}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[69]
+ Sq(1,1)[68]}
\item[71]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/192]
\mb{61/192}
\begin{gl}
\item[76]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/192]
\mb{60/192}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/192]
\mb{59/192}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[84]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/192]
\mb{57/192}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[89]}
\item[93]
{\rm
Sq(0,1)[90]}
\item[94]
{\rm
Sq(0,1)[91]}
\item[95]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{1}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/192]
\mb{56/192}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/192]
\mb{55/192}
\begin{gl}
\item[105]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{1}:$   [105]
\\ $h_{2}:$   [102]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/192]
\mb{54/192}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[106]}
\item[110]
{\rm
Sq(0,1)[107]}
\item[111]
{\rm
Sq(0,1)[108]}
\item[112]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{2}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/192]
\mb{53/192}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[113]}
\item[113]
{\rm
Sq(0,1)[114]}
\item[114]
{\rm
Sq(0,1)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/192]
\mb{51/192}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[133]}
\item[135]
{\rm
Sq(0,1)[134]}
\item[136]
{\rm
Sq(0,1)[135]}
\item[137]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{1}:$   [138]
\\ $h_{3}:$   [117]
\\ $h_{4}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/192]
\mb{50/192}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[132]}
\item[142]
{\rm
Sq(0,1)[133]}
\item[143]
{\rm
Sq(0,1)[134]}
\item[144]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{3}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/192]
\mb{49/192}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[134]}
\item[142]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/192]
\mb{48/192}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[140]}
\item[142]
{\rm
Sq(0,1)[141]}
\item[143]
{\rm
Sq(0,1)[142]}
\item[144]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{3}:$   [122]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/192]
\mb{47/192}
\begin{gl}
\item[147]
{\rm
Sq(0,1)[146]}
\item[148]
{\rm
Sq(0,1)[147]}
\item[149]
{\rm
Sq(0,1)[148]}
\item[150]
{\rm
Sq(2)[150]}
\\ $h_{1}:$   [150]
\item[151]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/192]
\mb{46/192}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[151]}
\item[156]
{\rm
Sq(1)[159]}
\\ $h_{0}:$   [159]
\item[157]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{2}:$   [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/192]
\mb{45/192}
\begin{gl}
\item[159]
{\rm
Sq(3)[157]}
\item[160]
{\rm
Sq(0,1)[158]}
\item[161]
{\rm
Sq(0,1)[159]}
\item[162]
{\rm
Sq(0,1)[160]}
\item[163]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/192]
\mb{44/192}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[169]}
\item[166]
{\rm
Sq(0,1)[170]}
\item[167]
{\rm
Sq(0,1)[171]}
\item[168]
{\rm
Sq(0,1)[172]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/192]
\mb{43/192}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[181]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/192]
\mb{42/192}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[186]}
\item[191]
{\rm
Sq(0,1)[187]}
\item[192]
{\rm
Sq(0,1)[188]}
\item[193]
{\rm
Sq(3)[191]
+ Sq(0,1)[191]
+ Sq(3)[190]
+ Sq(0,1)[190]
+ Sq(0,1)[189]}
\item[194]
{\rm
Sq(2)[193]}
\\ $h_{1}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/192]
\mb{41/192}
\begin{gl}
\item[197]
{\rm
Sq(0,1)[191]}
\item[198]
{\rm
Sq(0,1)[192]
+ Sq(0,1)[190]}
\item[199]
{\rm
Sq(0,1)[193]
+ Sq(0,1)[190]}
\item[200]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{1}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/192]
\mb{40/192}
\begin{gl}
\item[201]
{\rm
Sq(1,1)[199]}
\item[202]
{\rm
Sq(0,1)[201]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/192]
\mb{39/192}
\begin{gl}
\item[208]
{\rm
Sq(0,1)[212]}
\item[209]
{\rm
Sq(0,1)[213]}
\item[210]
{\rm
Sq(0,1)[214]}
\item[211]
{\rm
Sq(0,1)[215]}
\item[212]
{\rm
Sq(1)[218]}
\\ $h_{0}:$   [218]
\\ $h_{1}:$   [216]
\\ $h_{2}:$   [206]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/192]
\mb{38/192}
\begin{gl}
\item[218]
{\rm
Sq(1,1)[221]
+ Sq(1,1)[220]}
\item[219]
{\rm
Sq(0,1)[223]}
\item[220]
{\rm
Sq(0,1)[224]}
\item[221]
{\rm
Sq(0,1)[225]}
\item[222]
{\rm
Sq(0,1)[226]}
\item[223]
{\rm
Sq(2)[233]
+ Sq(2)[229]}
\\ $h_{1}:$   [233], [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/192]
\mb{37/192}
\begin{gl}
\item[235]
{\rm
Sq(0,1)[234]}
\item[236]
{\rm
Sq(1)[247]
+ Sq(1)[246]
+ Sq(1)[245]
+ Sq(1)[244]
+ Sq(1)[243]}
\\ $h_{0}:$   [247], [246], [245], [244], [243]
\\ $h_{1}:$   [241], [239], [238], [237]
\\ $h_{2}:$   [233], [232], [227]
\\ $h_{3}:$   [212], [211], [209]
\item[237]
{\rm
Sq(1)[248]
+ Sq(1)[246]
+ Sq(1)[245]
+ Sq(1)[244]
+ Sq(1)[243]}
\\ $h_{0}:$   [248], [246], [245], [244], [243]
\\ $h_{1}:$   [241], [240], [239], [238], [237]
\\ $h_{2}:$   [233], [227]
\\ $h_{3}:$   [212]
\\ $h_{4}:$   [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/192]
\mb{36/192}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[242]}
\item[244]
{\rm
Sq(0,1)[243]}
\item[245]
{\rm
Sq(0,1)[244]}
\item[246]
{\rm
Sq(0,1)[245]}
\item[247]
{\rm
Sq(1)[255]
+ Sq(1)[254]}
\\ $h_{0}:$   [255], [254]
\\ $h_{2}:$   [241], [240]
\\ $h_{3}:$   [222], [221]
\item[248]
{\rm
Sq(1)[256]
+ Sq(1)[254]}
\\ $h_{0}:$   [256], [254]
\\ $h_{2}:$   [241]
\\ $h_{3}:$   [222]
\\ $h_{4}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/192]
\mb{35/192}
\begin{gl}
\item[251]
{\rm
Sq(0,1)[248]}
\item[252]
{\rm
Sq(0,1)[250]}
\item[253]
{\rm
Sq(0,1)[251]}
\item[254]
{\rm
Sq(3)[252]
+ Sq(0,1)[252]
+ Sq(0,1)[249]}
\item[255]
{\rm
Sq(1)[261]
+ Sq(1)[260]
+ Sq(1)[257]}
\\ $h_{0}:$   [261], [260], [257]
\\ $h_{2}:$   [246]
\\ $h_{3}:$   [232], [231], [230]
\item[256]
{\rm
Sq(1)[262]
+ Sq(1)[260]
+ Sq(1)[259]
+ Sq(1)[257]}
\\ $h_{0}:$   [262], [260], [259], [257]
\\ $h_{2}:$   [246]
\\ $h_{3}:$   [232], [230], [227]
\\ $h_{4}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/192]
\mb{34/192}
\begin{gl}
\item[257]
{\rm
Sq(1,1)[251]
+ Sq(1,1)[250]}
\item[258]
{\rm
Sq(0,1)[252]}
\item[259]
{\rm
Sq(0,1)[253]}
\item[260]
{\rm
Sq(3)[253]}
\item[261]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{3}:$   [234], [233]
\item[262]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{3}:$   [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/192]
\mb{33/192}
\begin{gl}
\item[258]
{\rm
Sq(0,1)[252]
+ Sq(0,1)[250]}
\item[259]
{\rm
Sq(0,1)[253]
+ Sq(0,1)[250]}
\item[260]
{\rm
Sq(2)[257]
+ Sq(2)[256]
+ Sq(2)[255]
+ Sq(2)[254]}
\\ $h_{1}:$   [257], [256], [255], [254]
\\ $h_{7}:$   [2]
\item[261]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{1}:$   [258]
\item[262]
{\rm
Sq(1)[264]
+ Sq(1)[262]}
\\ $h_{0}:$   [264], [262]
\item[263]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/192]
\mb{32/192}
\begin{gl}
\item[260]
{\rm
Sq(0,1)[252]}
\item[261]
{\rm
Sq(0,1)[254]}
\item[262]
{\rm
Sq(3)[255]
+ Sq(3)[253]
+ Sq(0,1)[253]}
\item[263]
{\rm
Sq(1)[262]
+ Sq(1)[261]}
\\ $h_{0}:$   [262], [261]
\item[264]
{\rm
Sq(1)[264]
+ Sq(1)[261]}
\\ $h_{0}:$   [264], [261]
\item[265]
{\rm
Sq(1)[267]
+ Sq(1)[261]}
\\ $h_{0}:$   [267], [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/192]
\mb{31/192}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[256]}
\item[262]
{\rm
Sq(1,1)[258]
+ Sq(1,1)[257]
+ Sq(1,1)[255]}
\item[263]
{\rm
Sq(0,1)[259]}
\item[264]
{\rm
Sq(3)[261]}
\item[265]
{\rm
Sq(2)[265]
+ Sq(2)[262]}
\\ $h_{1}:$   [265], [262]
\item[266]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{2}:$   [257]
\\ $h_{7}:$   [6]
\item[267]
{\rm
Sq(1)[270]
+ Sq(1)[267]}
\\ $h_{0}:$   [270], [267]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/192]
\mb{30/192}
\begin{gl}
\item[267]
{\rm
Sq(1,1)[267]
+ Sq(1,1)[265]
+ Sq(1,1)[261]
+ Sq(1,1)[260]}
\item[268]
{\rm
Sq(0,1)[269]}
\item[269]
{\rm
Sq(1)[276]
+ Sq(1)[274]}
\\ $h_{0}:$   [276], [274]
\\ $h_{2}:$   [260]
\\ $h_{7}:$   [6]
\item[270]
{\rm
Sq(1)[278]
+ Sq(1)[277]
+ Sq(1)[275]
+ Sq(1)[274]}
\\ $h_{0}:$   [278], [277], [275], [274]
\item[271]
{\rm
Sq(1)[279]
+ Sq(1)[274]}
\\ $h_{0}:$   [279], [274]
\\ $h_{2}:$   [267], [261], [260]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/192]
\mb{29/192}
\begin{gl}
\item[274]
{\rm
Sq(2,1)[268]}
\item[275]
{\rm
Sq(1,1)[271]}
\item[276]
{\rm
Sq(3)[274]
+ Sq(0,1)[274]}
\\ $h_{7}:$   [5]
\item[277]
{\rm
Sq(0,1)[276]}
\item[278]
{\rm
Sq(0,1)[277]}
\item[279]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\\ $h_{2}:$   [270]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/192]
\mb{28/192}
\begin{gl}
\item[281]
{\rm
Sq(2,1)[274]
+ Sq(2,1)[273]}
\item[282]
{\rm
Sq(0,1)[281]}
\item[283]
{\rm
Sq(3)[282]
+ Sq(3)[281]}
\\ $h_{3}:$   [263]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/192]
\mb{27/192}
\begin{gl}
\item[288]
{\rm
Sq(0,1)[285]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/192]
\mb{26/192}
\begin{gl}
\item[293]
{\rm
Sq(3,1)[278]
+ Sq(3,1)[277]
+ Sq(0,2)[273]}
\item[294]
{\rm
Sq(3)[287]
+ Sq(0,1)[287]}
\item[295]
{\rm
Sq(2)[293]
+ Sq(2)[292]
+ Sq(2)[291]}
\\ $h_{1}:$   [293], [292], [291]
\item[296]
{\rm
Sq(1)[298]
+ Sq(1)[297]
+ Sq(1)[296]}
\\ $h_{0}:$   [298], [297], [296]
\\ $h_{1}:$   [294], [291]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/192]
\mb{25/192}
\begin{gl}
\item[296]
{\rm
Sq(1,1)[290]
+ Sq(1,1)[289]
+ Sq(1,1)[287]
+ Sq(4)[285]}
\\ $h_{2}:$   [285]
\item[297]
{\rm
Sq(0,1)[291]}
\item[298]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\\ $h_{2}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/192]
\mb{24/192}
\begin{gl}
\item[297]
{\rm
Sq(1,1)[294]
+ Sq(1,1)[293]
+ Sq(1,1)[292]}
\item[298]
{\rm
Sq(0,1)[295]}
\item[299]
{\rm
Sq(3)[296]
+ Sq(0,1)[296]
+ Sq(3)[295]}
\item[300]
{\rm
Sq(1)[305]
+ Sq(1)[304]
+ Sq(1)[303]}
\\ $h_{0}:$   [305], [304], [303]
\\ $h_{1}:$   [301], [300], [299]
\\ $h_{2}:$   [292]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/192]
\mb{23/192}
\begin{gl}
\item[303]
{\rm
Sq(0,1)[311]}
\\ $h_{7}:$   [13]
\item[304]
{\rm
Sq(0,1)[312]
+ Sq(0,1)[310]}
\item[305]
{\rm
Sq(3)[312]
+ Sq(3)[310]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/192]
\mb{22/192}
\begin{gl}
\item[318]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{1}:$   [324]
\\ $h_{2}:$   [316], [315]
\\ $h_{4}:$   [263], [261]
\\ $h_{5}:$   [208]
\item[319]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\\ $h_{1}:$   [325]
\\ $h_{3}:$   [301], [300], [299]
\\ $h_{4}:$   [263], [261]
\\ $h_{6}:$   [113], [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/192]
\mb{21/192}
\begin{gl}
\item[327]
{\rm
Sq(2,1)[313]}
\item[328]
{\rm
Sq(3)[325]
+ Sq(0,1)[325]
+ Sq(3)[323]
+ Sq(0,1)[323]}
\item[329]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{3}:$   [302], [300], [299]
\\ $h_{6}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/192]
\mb{20/192}
\begin{gl}
\item[330]
{\rm
Sq(1,1)[333]
+ Sq(1,1)[332]}
\\ $h_{3}:$   [308], [307]
\item[331]
{\rm
Sq(3)[339]
+ Sq(3)[336]
+ Sq(0,1)[336]}
\\ $h_{3}:$   [308], [307]
\\ $h_{7}:$   [15]
\item[332]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\\ $h_{1}:$   [342], [341]
\\ $h_{2}:$   [333], [332], [331], [330]
\\ $h_{3}:$   [310], [309], [307]
\\ $h_{4}:$   [268]
\item[333]
{\rm
Sq(1)[345]
+ Sq(1)[343]}
\\ $h_{0}:$   [345], [343]
\\ $h_{1}:$   [342], [341]
\\ $h_{2}:$   [333], [332]
\\ $h_{3}:$   [308]
\\ $h_{7}:$   [15]
\item[334]
{\rm
Sq(1)[346]}
\\ $h_{0}:$   [346]
\\ $h_{1}:$   [341]
\\ $h_{2}:$   [332], [331]
\\ $h_{3}:$   [311], [309], [308], [307]
\\ $h_{4}:$   [270], [269], [268]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/192]
\mb{19/192}
\begin{gl}
\item[343]
{\rm
Sq(1,1)[349]
+ Sq(1,1)[347]
+ Sq(4)[345]
+ Sq(4)[343]}
\\ $h_{2}:$   [345], [343]
\\ $h_{3}:$   [317], [316], [315]
\\ $h_{4}:$   [277]
\item[344]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]}
\\ $h_{2}:$   [345], [343]
\\ $h_{3}:$   [317], [316], [315]
\item[345]
{\rm
Sq(1)[360]
+ Sq(1)[359]}
\\ $h_{0}:$   [360], [359]
\\ $h_{3}:$   [317], [316], [315]
\\ $h_{4}:$   [277]
\item[346]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{2}:$   [343]
\\ $h_{3}:$   [320], [316], [315]
\item[347]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{1}:$   [356], [354], [353]
\\ $h_{2}:$   [347], [346], [345], [343]
\\ $h_{3}:$   [320], [319], [316], [315]
\\ $h_{4}:$   [279]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/192]
\mb{18/192}
\begin{gl}
\item[359]
{\rm
Sq(0,1)[353]
+ Sq(3)[352]}
\\ $h_{2}:$   [343]
\\ $h_{5}:$   [229]
\item[360]
{\rm
Sq(3)[354]
+ Sq(3)[353]
+ Sq(3)[352]}
\\ $h_{2}:$   [343]
\\ $h_{5}:$   [229]
\item[361]
{\rm
Sq(3)[356]
+ Sq(0,1)[356]
+ Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(0,1)[352]}
\\ $h_{3}:$   [318]
\item[362]
{\rm
Sq(1)[367]
+ Sq(1)[366]
+ Sq(1)[364]}
\\ $h_{0}:$   [367], [366], [364]
\\ $h_{2}:$   [344], [343], [341]
\\ $h_{3}:$   [318]
\\ $h_{4}:$   [282]
\item[363]
{\rm
Sq(1)[368]
+ Sq(1)[366]
+ Sq(1)[365]
+ Sq(1)[364]
+ Sq(1)[363]
+ Sq(1)[362]}
\\ $h_{0}:$   [368], [366], [365], [364], [363], [362]
\\ $h_{1}:$   [357]
\\ $h_{2}:$   [347], [344], [341]
\\ $h_{3}:$   [319], [318]
\\ $h_{4}:$   [282]
\\ $h_{5}:$   [229]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/192]
\mb{17/192}
\begin{gl}
\item[362]
{\rm
Sq(0,1)[352]
+ Sq(0,1)[351]}
\\ $h_{7}:$   [25]
\item[363]
{\rm
Sq(3)[355]
+ Sq(3)[354]
+ Sq(3)[352]
+ Sq(3)[351]
+ Sq(0,1)[351]}
\item[364]
{\rm
Sq(3)[360]
+ Sq(0,1)[360]
+ Sq(3)[356]
+ Sq(0,1)[356]
+ Sq(3)[354]
+ Sq(3)[353]
+ Sq(0,1)[353]
+ Sq(3)[352]
+ Sq(3)[351]}
\\ $h_{4}:$   [286]
\\ $h_{7}:$   [25]
\item[365]
{\rm
Sq(1)[366]}
\\ $h_{0}:$   [366]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [324]
\\ $h_{4}:$   [287]
\\ $h_{7}:$   [25]
\item[366]
{\rm
Sq(1)[367]}
\\ $h_{0}:$   [367]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [325], [323]
\\ $h_{4}:$   [287], [285]
\\ $h_{7}:$   [25]
\item[367]
{\rm
Sq(1)[368]}
\\ $h_{0}:$   [368]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [325], [323]
\\ $h_{4}:$   [286], [285]
\item[368]
{\rm
Sq(1)[371]}
\\ $h_{0}:$   [371]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [325], [324]
\\ $h_{4}:$   [287], [286], [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/192]
\mb{16/192}
\begin{gl}
\item[366]
{\rm
Sq(0,1)[362]
+ Sq(3)[361]
+ Sq(3)[360]
+ Sq(0,1)[360]}
\\ $h_{3}:$   [332]
\item[367]
{\rm
Sq(0,1)[363]
+ Sq(3)[362]
+ Sq(0,1)[361]
+ Sq(3)[360]}
\\ $h_{3}:$   [333], [331]
\item[368]
{\rm
Sq(3)[366]
+ Sq(0,1)[366]
+ Sq(3)[365]
+ Sq(0,1)[365]
+ Sq(0,1)[361]
+ Sq(3)[360]}
\\ $h_{3}:$   [333], [331]
\item[369]
{\rm
Sq(2)[371]
+ Sq(2)[369]
+ Sq(2)[368]
+ Sq(2)[367]}
\\ $h_{1}:$   [371], [369], [368], [367]
\\ $h_{2}:$   [357], [356]
\\ $h_{3}:$   [333], [332], [329]
\\ $h_{4}:$   [292]
\item[370]
{\rm
Sq(2)[372]
+ Sq(2)[367]}
\\ $h_{1}:$   [372], [367]
\\ $h_{2}:$   [356], [355]
\\ $h_{3}:$   [332], [330], [329]
\\ $h_{4}:$   [293]
\\ $h_{5}:$   [235]
\item[371]
{\rm
Sq(1)[377]}
\\ $h_{0}:$   [377]
\\ $h_{3}:$   [333], [332]
\item[372]
{\rm
Sq(1)[379]}
\\ $h_{0}:$   [379]
\\ $h_{1}:$   [370]
\\ $h_{3}:$   [333], [332]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/192]
\mb{15/192}
\begin{gl}
\item[377]
{\rm
Sq(0,1)[372]
+ Sq(0,1)[371]}
\item[378]
{\rm
Sq(2)[376]}
\\ $h_{1}:$   [376]
\\ $h_{4}:$   [309]
\item[379]
{\rm
Sq(1)[382]
+ Sq(1)[381]
+ Sq(1)[380]}
\\ $h_{0}:$   [382], [381], [380]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/192]
\mb{14/192}
\begin{gl}
\item[380]
{\rm
Sq(1,1)[362]
+ Sq(1,1)[361]
+ Sq(1,1)[359]}
\item[381]
{\rm
Sq(1,1)[363]
+ Sq(1,1)[361]
+ Sq(1,1)[359]}
\\ $h_{7}:$   [29], [28]
\item[382]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]
+ Sq(3)[365]
+ Sq(0,1)[365]}
\\ $h_{7}:$   [28]
\item[383]
{\rm
Sq(2)[371]
+ Sq(2)[369]}
\\ $h_{1}:$   [371], [369]
\\ $h_{7}:$   [29]
\item[384]
{\rm
Sq(1)[373]}
\\ $h_{0}:$   [373]
\\ $h_{3}:$   [339]
\\ $h_{7}:$   [29]
\item[385]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{2}:$   [361], [359]
\\ $h_{3}:$   [337]
\item[386]
{\rm
Sq(1)[376]}
\\ $h_{0}:$   [376]
\\ $h_{1}:$   [370]
\\ $h_{2}:$   [361]
\\ $h_{3}:$   [340], [339], [338], [337]
\\ $h_{5}:$   [252], [251]
\item[387]
{\rm
Sq(1)[377]}
\\ $h_{0}:$   [377]
\\ $h_{1}:$   [369]
\\ $h_{2}:$   [361]
\\ $h_{3}:$   [340], [339], [338], [337]
\\ $h_{5}:$   [252], [251]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/192]
\mb{13/192}
\begin{gl}
\item[373]
{\rm
Sq(0,1)[363]}
\\ $h_{3}:$   [340]
\item[374]
{\rm
Sq(3)[363]
+ Sq(3)[362]}
\\ $h_{2}:$   [357]
\item[375]
{\rm
Sq(3)[364]
+ Sq(3)[362]
+ Sq(3)[361]}
\\ $h_{2}:$   [357]
\\ $h_{5}:$   [262]
\\ $h_{7}:$   [29]
\item[376]
{\rm
Sq(1)[369]}
\\ $h_{0}:$   [369]
\\ $h_{2}:$   [357]
\\ $h_{3}:$   [341], [340]
\item[377]
{\rm
Sq(1)[371]}
\\ $h_{0}:$   [371]
\\ $h_{2}:$   [357]
\\ $h_{3}:$   [341], [340]
\item[378]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{2}:$   [360], [357]
\\ $h_{3}:$   [341], [340]
\\ $h_{5}:$   [262]
\\ $h_{7}:$   [30], [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/192]
\mb{12/192}
\begin{gl}
\item[369]
{\rm
Sq(1,1)[356]}
\\ $h_{3}:$   [344]
\item[370]
{\rm
Sq(4)[356]
+ Sq(4)[354]
+ Sq(1,1)[354]}
\\ $h_{2}:$   [356], [354]
\item[371]
{\rm
Sq(1,1)[357]
+ Sq(1,1)[355]
+ Sq(1,1)[354]}
\\ $h_{3}:$   [344]
\item[372]
{\rm
Sq(1,1)[359]
+ Sq(1,1)[355]}
\item[373]
{\rm
Sq(2)[364]
+ Sq(2)[363]
+ Sq(2)[362]
+ Sq(2)[361]}
\\ $h_{1}:$   [364], [363], [362], [361]
\\ $h_{3}:$   [344]
\\ $h_{7}:$   [31]
\item[374]
{\rm
Sq(1)[367]}
\\ $h_{0}:$   [367]
\\ $h_{2}:$   [358], [355], [354]
\\ $h_{3}:$   [344]
\\ $h_{7}:$   [32]
\item[375]
{\rm
Sq(1)[368]}
\\ $h_{0}:$   [368]
\\ $h_{1}:$   [363]
\\ $h_{2}:$   [355], [354]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/192]
\mb{11/192}
\begin{gl}
\item[367]
{\rm
Sq(3,1)[333]
+ Sq(0,2)[333]}
\\ $h_{7}:$   [34]
\item[368]
{\rm
Sq(3)[343]}
\item[369]
{\rm
Sq(1)[350]
+ Sq(1)[348]}
\\ $h_{0}:$   [350], [348]
\\ $h_{1}:$   [345]
\\ $h_{2}:$   [339]
\\ $h_{5}:$   [277], [276]
\\ $h_{6}:$   [153], [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/192]
\mb{10/192}
\begin{gl}
\item[347]
{\rm
Sq(1,1)[308]
+ Sq(1,1)[307]}
\item[348]
{\rm
Sq(1,1)[309]
+ Sq(1,1)[307]}
\item[349]
{\rm
Sq(3)[310]
+ Sq(0,1)[310]}
\\ $h_{2}:$   [308], [307], [306]
\\ $h_{7}:$   [37]
\item[350]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\\ $h_{2}:$   [308]
\\ $h_{5}:$   [249], [247]
\\ $h_{6}:$   [146]
\item[351]
{\rm
Sq(1)[317]}
\\ $h_{0}:$   [317]
\\ $h_{1}:$   [313]
\\ $h_{2}:$   [308], [306]
\\ $h_{3}:$   [301]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/192]
\mb{9/192}
\begin{gl}
\item[316]
{\rm
Sq(3,1)[266]
+ Sq(3,1)[265]}
\item[317]
{\rm
Sq(1)[279]
+ Sq(1)[278]}
\\ $h_{0}:$   [279], [278]
\\ $h_{3}:$   [264]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/192]
\mb{8/192}
\begin{gl}
\item[278]
{\rm
Sq(3)[236]
+ Sq(0,1)[236]}
\\ $h_{2}:$   [234]
\\ $h_{4}:$   [220]
\\ $h_{5}:$   [186]
\\ $h_{6}:$   [117]
\\ $h_{7}:$   [38]
\item[279]
{\rm
Sq(3)[237]}
\\ $h_{2}:$   [234]
\\ $h_{3}:$   [228]
\\ $h_{4}:$   [220]
\\ $h_{5}:$   [186]
\\ $h_{6}:$   [117]
\\ $h_{7}:$   [39], [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/192]
\mb{7/192}
\begin{gl}
\item[241]
{\rm
Sq(3)[194]}
\\ $h_{2}:$   [191]
\\ $h_{7}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/192]
\mb{6/192}
\begin{gl}
\item[197]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{1}:$   [141]
\\ $h_{2}:$   [139]
\\ $h_{5}:$   [114]
\\ $h_{6}:$   [83], [81]
\\ $h_{7}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/192]
\mb{5/192}
\begin{gl}
\item[142]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\\ $h_{2}:$   [90]
\\ $h_{5}:$   [78]
\\ $h_{6}:$   [57]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/192]
\mb{4/192}
\begin{gl}
\item[92]
{\rm
Sq(4)[56]}
\\ $h_{2}:$   [56]
\\ $h_{5}:$   [53]
\\ $h_{6}:$   [39]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}



\dm{193}
\begin{bdl}
\item[97/193]
\mb{97/193}
\begin{gl}
\item[1]
{\rm
Sq(3)[1]
+ Sq(0,1)[1]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/193]
\mb{96/193}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/193]
\mb{95/193}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/193]
\mb{94/193}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/193]
\mb{93/193}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/193]
\mb{92/193}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/193]
\mb{87/193}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/193]
\mb{86/193}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/193]
\mb{83/193}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/193]
\mb{80/193}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/193]
\mb{79/193}
\begin{gl}
\item[23]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/193]
\mb{78/193}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/193]
\mb{77/193}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[26]}
\item[29]
{\rm
Sq(0,1)[28]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/193]
\mb{76/193}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/193]
\mb{75/193}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/193]
\mb{74/193}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/193]
\mb{71/193}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[41]}
\item[41]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/193]
\mb{70/193}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[44]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/193]
\mb{68/193}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[51]}
\item[49]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/193]
\mb{67/193}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[59]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/193]
\mb{65/193}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[59]}
\item[66]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/193]
\mb{64/193}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/193]
\mb{63/193}
\begin{gl}
\item[67]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{1}:$   [70]
\item[68]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{3}:$   [58]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/193]
\mb{62/193}
\begin{gl}
\item[72]
{\rm
Sq(1,1)[71]}
\item[73]
{\rm
Sq(0,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/193]
\mb{61/193}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [72]
\item[79]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/193]
\mb{60/193}
\begin{gl}
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [77]
\item[81]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\item[82]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [80], [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/193]
\mb{59/193}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(0,1)[88]}
\item[88]
{\rm
Sq(0,1)[89]}
\item[89]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\item[90]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/193]
\mb{58/193}
\begin{gl}
\item[92]
{\rm
Sq(2,1)[87]}
\item[93]
{\rm
Sq(0,1)[89]}
\item[94]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/193]
\mb{56/193}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[100]}
\item[99]
{\rm
Sq(0,1)[101]}
\item[100]
{\rm
Sq(0,1)[102]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/193]
\mb{55/193}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/193]
\mb{53/193}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[117]}
\item[116]
{\rm
Sq(0,1)[118]}
\item[117]
{\rm
Sq(0,1)[119]}
\item[118]
{\rm
Sq(3)[120]
+ Sq(0,1)[120]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/193]
\mb{52/193}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[128]}
\item[123]
{\rm
Sq(0,1)[129]}
\item[124]
{\rm
Sq(0,1)[130]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/193]
\mb{50/193}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[136]}
\item[146]
{\rm
Sq(0,1)[137]}
\item[147]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/193]
\mb{49/193}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[136]}
\item[144]
{\rm
Sq(0,1)[137]}
\item[145]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/193]
\mb{48/193}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[144]}
\item[146]
{\rm
Sq(2)[150]}
\\ $h_{1}:$   [150]
\item[147]
{\rm
Sq(1)[155]}
\\ $h_{0}:$   [155]
\\ $h_{3}:$   [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/193]
\mb{47/193}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[151]}
\item[153]
{\rm
Sq(0,1)[152]}
\item[154]
{\rm
Sq(0,1)[153]}
\item[155]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{3}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/193]
\mb{46/193}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[155]}
\item[159]
{\rm
Sq(0,1)[156]}
\item[160]
{\rm
Sq(0,1)[157]}
\item[161]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{3}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/193]
\mb{45/193}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[163]}
\item[165]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{1}:$   [168]
\\ $h_{2}:$   [161]
\item[166]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{3}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/193]
\mb{44/193}
\begin{gl}
\item[169]
{\rm
Sq(0,1)[174]}
\item[170]
{\rm
Sq(0,1)[175]}
\item[171]
{\rm
Sq(0,1)[176]}
\item[172]
{\rm
Sq(0,1)[177]}
\item[173]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{2}:$   [172]
\item[174]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/193]
\mb{43/193}
\begin{gl}
\item[181]
{\rm
Sq(1,1)[184]}
\item[182]
{\rm
Sq(0,1)[185]}
\item[183]
{\rm
Sq(0,1)[186]}
\item[184]
{\rm
Sq(0,1)[187]}
\item[185]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/193]
\mb{42/193}
\begin{gl}
\item[195]
{\rm
Sq(2,1)[184]}
\item[196]
{\rm
Sq(0,1)[192]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/193]
\mb{41/193}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[196]}
\item[202]
{\rm
Sq(0,1)[197]
+ Sq(0,1)[195]}
\item[203]
{\rm
Sq(0,1)[198]}
\item[204]
{\rm
Sq(3)[199]
+ Sq(0,1)[199]
+ Sq(0,1)[195]
+ Sq(3)[194]}
\item[205]
{\rm
Sq(1)[206]
+ Sq(1)[205]
+ Sq(1)[204]}
\\ $h_{0}:$   [206], [205], [204]
\\ $h_{1}:$   [201]
\\ $h_{2}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/193]
\mb{40/193}
\begin{gl}
\item[203]
{\rm
Sq(0,1)[202]}
\item[204]
{\rm
Sq(0,1)[203]}
\item[205]
{\rm
Sq(0,1)[204]}
\item[206]
{\rm
Sq(0,1)[205]}
\item[207]
{\rm
Sq(0,1)[206]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/193]
\mb{39/193}
\begin{gl}
\item[213]
{\rm
Sq(0,1)[217]}
\item[214]
{\rm
Sq(1)[227]
+ Sq(1)[226]}
\\ $h_{0}:$   [227], [226]
\\ $h_{1}:$   [223], [222], [221], [220], [219]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/193]
\mb{38/193}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[230]}
\item[225]
{\rm
Sq(0,1)[232]}
\item[226]
{\rm
Sq(0,1)[233]
+ Sq(0,1)[231]}
\item[227]
{\rm
Sq(3)[233]
+ Sq(0,1)[231]
+ Sq(3)[229]
+ Sq(0,1)[229]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/193]
\mb{37/193}
\begin{gl}
\item[238]
{\rm
Sq(2,1)[230]
+ Sq(2,1)[229]
+ Sq(2,1)[227]}
\item[239]
{\rm
Sq(0,1)[237]}
\item[240]
{\rm
Sq(0,1)[239]}
\item[241]
{\rm
Sq(0,1)[240]}
\item[242]
{\rm
Sq(3)[241]
+ Sq(3)[239]
+ Sq(3)[238]
+ Sq(0,1)[238]
+ Sq(3)[237]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/193]
\mb{36/193}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[248]}
\item[250]
{\rm
Sq(0,1)[249]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/193]
\mb{35/193}
\begin{gl}
\item[257]
{\rm
Sq(0,1)[253]}
\item[258]
{\rm
Sq(0,1)[254]}
\item[259]
{\rm
Sq(0,1)[255]}
\item[260]
{\rm
Sq(1)[267]
+ Sq(1)[263]}
\\ $h_{0}:$   [267], [263]
\\ $h_{1}:$   [259]
\\ $h_{2}:$   [252]
\\ $h_{3}:$   [236], [234], [233]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/193]
\mb{34/193}
\begin{gl}
\item[263]
{\rm
Sq(1,1)[253]}
\item[264]
{\rm
Sq(0,1)[254]}
\item[265]
{\rm
Sq(0,1)[255]}
\item[266]
{\rm
Sq(0,1)[256]}
\item[267]
{\rm
Sq(1)[267]}
\\ $h_{0}:$   [267]
\\ $h_{2}:$   [253]
\\ $h_{3}:$   [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/193]
\mb{33/193}
\begin{gl}
\item[264]
{\rm
Sq(0,1)[254]}
\item[265]
{\rm
Sq(0,1)[255]}
\item[266]
{\rm
Sq(0,1)[256]}
\item[267]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{3}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/193]
\mb{32/193}
\begin{gl}
\item[266]
{\rm
Sq(0,1)[256]}
\item[267]
{\rm
Sq(0,1)[257]}
\item[268]
{\rm
Sq(2)[265]
+ Sq(2)[263]
+ Sq(2)[261]}
\\ $h_{1}:$   [265], [263], [261]
\item[269]
{\rm
Sq(1)[272]
+ Sq(1)[271]
+ Sq(1)[268]}
\\ $h_{0}:$   [272], [271], [268]
\\ $h_{3}:$   [240], [237]
\item[270]
{\rm
Sq(1)[273]
+ Sq(1)[270]
+ Sq(1)[268]}
\\ $h_{0}:$   [273], [270], [268]
\\ $h_{3}:$   [242], [238]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/193]
\mb{31/193}
\begin{gl}
\item[268]
{\rm
Sq(2,1)[255]}
\item[269]
{\rm
Sq(0,1)[264]}
\item[270]
{\rm
Sq(0,1)[265]
+ Sq(0,1)[263]
+ Sq(0,1)[262]}
\item[271]
{\rm
Sq(3)[265]
+ Sq(3)[262]
+ Sq(0,1)[262]}
\item[272]
{\rm
Sq(1)[273]}
\\ $h_{0}:$   [273]
\item[273]
{\rm
Sq(1)[275]}
\\ $h_{0}:$   [275]
\\ $h_{3}:$   [245], [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/193]
\mb{30/193}
\begin{gl}
\item[272]
{\rm
Sq(0,1)[272]}
\item[273]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\item[274]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\\ $h_{1}:$   [276], [274]
\\ $h_{7}:$   [7]
\item[275]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\\ $h_{3}:$   [253]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/193]
\mb{29/193}
\begin{gl}
\item[280]
{\rm
Sq(0,1)[279]}
\item[281]
{\rm
Sq(0,1)[280]}
\item[282]
{\rm
Sq(3)[280]}
\item[283]
{\rm
Sq(2)[281]}
\\ $h_{1}:$   [281]
\\ $h_{2}:$   [274]
\item[284]
{\rm
Sq(1)[286]
+ Sq(1)[285]}
\\ $h_{0}:$   [286], [285]
\\ $h_{7}:$   [6]
\item[285]
{\rm
Sq(1)[289]
+ Sq(1)[284]}
\\ $h_{0}:$   [289], [284]
\\ $h_{3}:$   [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/193]
\mb{28/193}
\begin{gl}
\item[284]
{\rm
Sq(2,1)[279]
+ Sq(2,1)[278]}
\item[285]
{\rm
Sq(1,1)[281]}
\item[286]
{\rm
Sq(1,1)[283]}
\\ $h_{7}:$   [7]
\item[287]
{\rm
Sq(0,1)[284]}
\\ $h_{7}:$   [7]
\item[288]
{\rm
Sq(0,1)[285]}
\\ $h_{7}:$   [7]
\item[289]
{\rm
Sq(1)[290]
+ Sq(1)[289]}
\\ $h_{0}:$   [290], [289]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/193]
\mb{27/193}
\begin{gl}
\item[289]
{\rm
Sq(1,1)[288]
+ Sq(1,1)[287]}
\item[290]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\item[291]
{\rm
Sq(1)[300]
+ Sq(1)[298]}
\\ $h_{0}:$   [300], [298]
\\ $h_{2}:$   [288], [287]
\\ $h_{3}:$   [268], [267]
\\ $h_{4}:$   [244]
\\ $h_{5}:$   [184], [182]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/193]
\mb{26/193}
\begin{gl}
\item[297]
{\rm
Sq(1,1)[287]}
\item[298]
{\rm
Sq(1,1)[289]}
\item[299]
{\rm
Sq(0,1)[292]
+ Sq(0,1)[291]}
\item[300]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{2}:$   [287]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/193]
\mb{25/193}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[294]}
\item[300]
{\rm
Sq(0,1)[295]}
\\ $h_{7}:$   [13]
\item[301]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{1}:$   [297]
\\ $h_{2}:$   [291]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/193]
\mb{24/193}
\begin{gl}
\item[301]
{\rm
Sq(3)[301]
+ Sq(3)[300]
+ Sq(3)[299]}
\item[302]
{\rm
Sq(2)[304]}
\\ $h_{1}:$   [304]
\item[303]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/193]
\mb{23/193}
\begin{gl}
\item[306]
{\rm
Sq(3)[315]}
\item[307]
{\rm
Sq(3)[317]
+ Sq(0,1)[317]
+ Sq(0,1)[315]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/193]
\mb{22/193}
\begin{gl}
\item[320]
{\rm
Sq(5)[318]
+ Sq(2,1)[318]
+ Sq(2,1)[317]
+ Sq(5)[315]
+ Sq(2,1)[315]}
\item[321]
{\rm
Sq(3)[323]
+ Sq(0,1)[323]
+ Sq(0,1)[322]}
\\ $h_{7}:$   [17]
\item[322]
{\rm
Sq(2)[328]
+ Sq(2)[327]}
\\ $h_{1}:$   [328], [327]
\\ $h_{4}:$   [267], [266], [265]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/193]
\mb{21/193}
\begin{gl}
\item[330]
{\rm
Sq(1)[336]
+ Sq(1)[335]}
\\ $h_{0}:$   [336], [335]
\\ $h_{1}:$   [330]
\\ $h_{2}:$   [324]
\\ $h_{3}:$   [306], [305]
\\ $h_{4}:$   [265]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/193]
\mb{20/193}
\begin{gl}
\item[335]
{\rm
Sq(1,1)[337]
+ Sq(1,1)[336]}
\item[336]
{\rm
Sq(1)[351]
+ Sq(1)[349]}
\\ $h_{0}:$   [351], [349]
\\ $h_{3}:$   [314]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/193]
\mb{19/193}
\begin{gl}
\item[348]
{\rm
Sq(5)[349]
+ Sq(2,1)[349]
+ Sq(5)[347]
+ Sq(2,1)[347]
+ Sq(5)[346]
+ Sq(2,1)[346]
+ Sq(5)[345]
+ Sq(2,1)[345]
+ Sq(5)[344]
+ Sq(2,1)[344]
+ Sq(5)[343]}
\item[349]
{\rm
Sq(1,1)[350]}
\item[350]
{\rm
Sq(0,1)[354]}
\\ $h_{7}:$   [19]
\item[351]
{\rm
Sq(3)[356]
+ Sq(3)[355]
+ Sq(3)[353]}
\\ $h_{3}:$   [321]
\item[352]
{\rm
Sq(3)[357]
+ Sq(0,1)[357]
+ Sq(3)[354]}
\\ $h_{3}:$   [322]
\\ $h_{7}:$   [19]
\item[353]
{\rm
Sq(2)[360]
+ Sq(2)[359]}
\\ $h_{1}:$   [360], [359]
\\ $h_{3}:$   [322]
\\ $h_{7}:$   [19]
\item[354]
{\rm
Sq(1)[367]
+ Sq(1)[365]
+ Sq(1)[364]}
\\ $h_{0}:$   [367], [365], [364]
\\ $h_{1}:$   [361]
\\ $h_{2}:$   [350]
\\ $h_{3}:$   [327], [326], [324]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/193]
\mb{18/193}
\begin{gl}
\item[364]
{\rm
Sq(3)[360]
+ Sq(0,1)[360]
+ Sq(3)[358]
+ Sq(0,1)[358]
+ Sq(0,1)[357]}
\\ $h_{2}:$   [352], [351]
\\ $h_{3}:$   [323], [321]
\item[365]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]
+ Sq(3)[357]
+ Sq(0,1)[357]}
\\ $h_{2}:$   [352], [351]
\item[366]
{\rm
Sq(1)[369]}
\\ $h_{0}:$   [369]
\\ $h_{3}:$   [327], [321]
\\ $h_{4}:$   [283]
\item[367]
{\rm
Sq(1)[372]
+ Sq(1)[371]
+ Sq(1)[370]}
\\ $h_{0}:$   [372], [371], [370]
\\ $h_{2}:$   [351]
\\ $h_{3}:$   [327], [326], [324], [321]
\item[368]
{\rm
Sq(1)[373]}
\\ $h_{0}:$   [373]
\\ $h_{2}:$   [351]
\\ $h_{3}:$   [327], [326], [324]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/193]
\mb{17/193}
\begin{gl}
\item[369]
{\rm
Sq(1,1)[356]
+ Sq(1,1)[353]}
\\ $h_{3}:$   [327]
\item[370]
{\rm
Sq(0,1)[361]}
\\ $h_{3}:$   [327]
\\ $h_{4}:$   [288]
\item[371]
{\rm
Sq(3)[361]}
\\ $h_{3}:$   [327]
\\ $h_{4}:$   [288]
\item[372]
{\rm
Sq(0,1)[363]}
\\ $h_{3}:$   [327], [326]
\item[373]
{\rm
Sq(3)[363]}
\\ $h_{3}:$   [327], [326]
\item[374]
{\rm
Sq(2)[368]
+ Sq(2)[367]}
\\ $h_{1}:$   [368], [367]
\\ $h_{4}:$   [288]
\item[375]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{2}:$   [353], [352], [351]
\\ $h_{3}:$   [327]
\\ $h_{4}:$   [288]
\item[376]
{\rm
Sq(1)[378]
+ Sq(1)[377]}
\\ $h_{0}:$   [378], [377]
\\ $h_{2}:$   [359], [358], [353], [352]
\\ $h_{3}:$   [326]
\\ $h_{4}:$   [292], [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/193]
\mb{16/193}
\begin{gl}
\item[373]
{\rm
Sq(0,1)[369]
+ Sq(0,1)[368]
+ Sq(0,1)[367]}
\\ $h_{7}:$   [24]
\item[374]
{\rm
Sq(3)[370]}
\item[375]
{\rm
Sq(3)[372]
+ Sq(0,1)[371]
+ Sq(3)[368]
+ Sq(0,1)[368]
+ Sq(3)[367]}
\\ $h_{7}:$   [24]
\item[376]
{\rm
Sq(2)[377]}
\\ $h_{1}:$   [377]
\\ $h_{3}:$   [337]
\item[377]
{\rm
Sq(1)[382]}
\\ $h_{0}:$   [382]
\\ $h_{2}:$   [363], [362]
\\ $h_{3}:$   [339]
\\ $h_{4}:$   [298], [295]
\\ $h_{7}:$   [24]
\item[378]
{\rm
Sq(1)[384]}
\\ $h_{0}:$   [384]
\\ $h_{3}:$   [339]
\\ $h_{4}:$   [294]
\\ $h_{7}:$   [24]
\item[379]
{\rm
Sq(1)[385]
+ Sq(1)[383]}
\\ $h_{0}:$   [385], [383]
\\ $h_{1}:$   [378]
\\ $h_{2}:$   [366], [365], [362], [361], [360]
\\ $h_{4}:$   [298], [297], [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/193]
\mb{15/193}
\begin{gl}
\item[380]
{\rm
Sq(0,1)[374]}
\\ $h_{2}:$   [372], [371]
\\ $h_{3}:$   [344], [342], [341]
\\ $h_{4}:$   [310]
\item[381]
{\rm
Sq(3)[375]
+ Sq(0,1)[375]}
\\ $h_{2}:$   [372], [371]
\\ $h_{4}:$   [310]
\item[382]
{\rm
Sq(0,1)[376]
+ Sq(3)[374]}
\\ $h_{3}:$   [346], [343], [342]
\\ $h_{4}:$   [311]
\item[383]
{\rm
Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(3)[376]
+ Sq(0,1)[375]
+ Sq(3)[374]}
\\ $h_{3}:$   [346], [341]
\item[384]
{\rm
Sq(3)[379]
+ Sq(0,1)[379]
+ Sq(3)[378]
+ Sq(0,1)[378]
+ Sq(3)[376]
+ Sq(0,1)[375]}
\\ $h_{3}:$   [346], [343], [342]
\item[385]
{\rm
Sq(1)[391]
+ Sq(1)[390]
+ Sq(1)[389]}
\\ $h_{0}:$   [391], [390], [389]
\\ $h_{2}:$   [372], [371]
\\ $h_{3}:$   [346], [341]
\\ $h_{4}:$   [311], [310]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/193]
\mb{14/193}
\begin{gl}
\item[388]
{\rm
Sq(3)[368]}
\item[389]
{\rm
Sq(0,1)[370]
+ Sq(3)[369]
+ Sq(0,1)[369]}
\item[390]
{\rm
Sq(3)[370]
+ Sq(0,1)[368]}
\item[391]
{\rm
Sq(0,1)[371]
+ Sq(3)[369]
+ Sq(0,1)[368]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/193]
\mb{13/193}
\begin{gl}
\item[379]
{\rm
Sq(1,1)[363]
+ Sq(1,1)[361]}
\\ $h_{7}:$   [31]
\item[380]
{\rm
Sq(1,1)[365]
+ Sq(1,1)[362]}
\item[381]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]}
\\ $h_{2}:$   [363], [361]
\\ $h_{3}:$   [342]
\item[382]
{\rm
Sq(2)[372]
+ Sq(2)[371]
+ Sq(2)[369]}
\\ $h_{1}:$   [372], [371], [369]
\\ $h_{2}:$   [363], [361]
\\ $h_{3}:$   [342]
\\ $h_{4}:$   [324]
\item[383]
{\rm
Sq(1)[379]
+ Sq(1)[378]
+ Sq(1)[377]}
\\ $h_{0}:$   [379], [378], [377]
\\ $h_{1}:$   [373]
\\ $h_{2}:$   [363], [362]
\\ $h_{3}:$   [343], [342]
\\ $h_{4}:$   [324]
\\ $h_{5}:$   [270], [268]
\\ $h_{6}:$   [146], [145]
\\ $h_{7}:$   [32]
\item[384]
{\rm
Sq(1)[381]
+ Sq(1)[377]
+ Sq(1)[376]}
\\ $h_{0}:$   [381], [377], [376]
\\ $h_{1}:$   [369]
\\ $h_{2}:$   [363], [362]
\\ $h_{3}:$   [343], [342]
\\ $h_{5}:$   [270], [268]
\\ $h_{6}:$   [146], [145]
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/193]
\mb{12/193}
\begin{gl}
\item[376]
{\rm
Sq(3)[365]
+ Sq(0,1)[365]
+ Sq(3)[363]}
\item[377]
{\rm
Sq(1)[370]}
\\ $h_{0}:$   [370]
\item[378]
{\rm
Sq(1)[372]
+ Sq(1)[371]}
\\ $h_{0}:$   [372], [371]
\\ $h_{1}:$   [367]
\\ $h_{2}:$   [360]
\\ $h_{3}:$   [346], [345]
\\ $h_{7}:$   [33]
\item[379]
{\rm
Sq(1)[373]}
\\ $h_{0}:$   [373]
\\ $h_{1}:$   [367]
\\ $h_{2}:$   [360]
\\ $h_{7}:$   [34]
\item[380]
{\rm
Sq(1)[374]
+ Sq(1)[371]}
\\ $h_{0}:$   [374], [371]
\\ $h_{1}:$   [367]
\\ $h_{2}:$   [360]
\\ $h_{3}:$   [346], [345]
\\ $h_{7}:$   [33]
\item[381]
{\rm
Sq(1)[375]}
\\ $h_{0}:$   [375]
\\ $h_{3}:$   [346], [345]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/193]
\mb{11/193}
\begin{gl}
\item[370]
{\rm
Sq(3,1)[338]}
\item[371]
{\rm
Sq(5)[340]
+ Sq(2,1)[340]
+ Sq(5)[339]
+ Sq(2,1)[339]}
\\ $h_{7}:$   [35]
\item[372]
{\rm
Sq(1,1)[343]}
\item[373]
{\rm
Sq(1,1)[344]}
\\ $h_{7}:$   [36]
\item[374]
{\rm
Sq(3)[345]}
\item[375]
{\rm
Sq(3)[346]
+ Sq(0,1)[346]
+ Sq(0,1)[345]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/193]
\mb{10/193}
\begin{gl}
\item[352]
{\rm
Sq(1)[319]
+ Sq(1)[318]}
\\ $h_{0}:$   [319], [318]
\\ $h_{1}:$   [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/193]
\mb{9/193}
\begin{gl}
\item[318]
{\rm
Sq(1,1)[275]
+ Sq(1,1)[274]
+ Sq(4)[272]}
\\ $h_{2}:$   [272]
\\ $h_{6}:$   [133]
\item[319]
{\rm
Sq(3)[276]
+ Sq(0,1)[276]}
\\ $h_{2}:$   [272]
\\ $h_{6}:$   [133]
\item[320]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]}
\item[321]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{2}:$   [273]
\\ $h_{6}:$   [133]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/193]
\mb{8/193}
\begin{gl}
\item[280]
{\rm
Sq(3)[239]
+ Sq(0,1)[239]
+ Sq(3)[238]
+ Sq(0,1)[238]}
\\ $h_{7}:$   [40]
\item[281]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{7}:$   [41], [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/193]
\mb{7/193}
\begin{gl}
\item[242]
{\rm
Sq(3)[196]
+ Sq(0,1)[196]
+ Sq(3)[195]
+ Sq(0,1)[195]}
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}



\dm{194}
\begin{bdl}
\item[98/194]
\mb{98/194}
\begin{gl}
\item[1]
{\rm
Sq(2)[1]}
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/194]
\mb{93/194}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/194]
\mb{92/194}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/194]
\mb{91/194}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/194]
\mb{90/194}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/194]
\mb{89/194}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/194]
\mb{88/194}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/194]
\mb{85/194}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/194]
\mb{82/194}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/194]
\mb{79/194}
\begin{gl}
\item[24]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/194]
\mb{76/194}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/194]
\mb{75/194}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/194]
\mb{74/194}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [34]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/194]
\mb{73/194}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/194]
\mb{72/194}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/194]
\mb{70/194}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[46]}
\item[47]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/194]
\mb{69/194}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/194]
\mb{67/194}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/194]
\mb{66/194}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/194]
\mb{64/194}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/194]
\mb{63/194}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[71]}
\item[70]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{1}:$   [72]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/194]
\mb{62/194}
\begin{gl}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/194]
\mb{61/194}
\begin{gl}
\item[80]
{\rm
Sq(0,1)[78]}
\item[81]
{\rm
Sq(0,1)[79]}
\item[82]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/194]
\mb{60/194}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(1)[93]
+ Sq(1)[92]}
\\ $h_{0}:$   [93], [92]
\\ $h_{3}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/194]
\mb{59/194}
\begin{gl}
\item[91]
{\rm
Sq(2)[92]}
\\ $h_{1}:$   [92]
\item[92]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [90]
\item[93]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/194]
\mb{58/194}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[92]}
\item[96]
{\rm
Sq(0,1)[93]}
\item[97]
{\rm
Sq(0,1)[94]}
\item[98]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [89]
\item[99]
{\rm
Sq(1)[97]}
\\ $h_{0}:$   [97]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/194]
\mb{57/194}
\begin{gl}
\item[96]
{\rm
Sq(1,1)[94]}
\item[97]
{\rm
Sq(0,1)[96]}
\item[98]
{\rm
Sq(0,1)[97]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/194]
\mb{55/194}
\begin{gl}
\item[108]
{\rm
Sq(0,1)[109]}
\item[109]
{\rm
Sq(0,1)[110]}
\item[110]
{\rm
Sq(0,1)[111]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/194]
\mb{54/194}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[112]}
\item[114]
{\rm
Sq(0,1)[113]}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(2)[118]}
\\ $h_{1}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/194]
\mb{52/194}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[134]}
\item[126]
{\rm
Sq(0,1)[135]}
\item[127]
{\rm
Sq(0,1)[136]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/194]
\mb{51/194}
\begin{gl}
\item[138]
{\rm
Sq(0,1)[141]}
\item[139]
{\rm
Sq(0,1)[142]}
\item[140]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/194]
\mb{50/194}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[141]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/194]
\mb{49/194}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[141]}
\item[147]
{\rm
Sq(0,1)[142]}
\item[148]
{\rm
Sq(0,1)[143]}
\item[149]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [139]
\\ $h_{3}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/194]
\mb{48/194}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[147]}
\item[149]
{\rm
Sq(0,1)[148]}
\item[150]
{\rm
Sq(0,1)[149]}
\item[151]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{2}:$   [145]
\\ $h_{3}:$   [130]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/194]
\mb{47/194}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[155]}
\item[157]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{2}:$   [150]
\\ $h_{3}:$   [135]
\item[158]
{\rm
Sq(1)[167]}
\\ $h_{0}:$   [167]
\\ $h_{3}:$   [136], [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/194]
\mb{46/194}
\begin{gl}
\item[162]
{\rm
Sq(3)[159]}
\item[163]
{\rm
Sq(0,1)[160]}
\item[164]
{\rm
Sq(0,1)[161]}
\item[165]
{\rm
Sq(0,1)[162]}
\item[166]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [138]
\item[167]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{3}:$   [140], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/194]
\mb{45/194}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[165]}
\item[168]
{\rm
Sq(0,1)[166]}
\item[169]
{\rm
Sq(0,1)[167]}
\item[170]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\item[171]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{3}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/194]
\mb{44/194}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[180]}
\item[176]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\item[177]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{3}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/194]
\mb{43/194}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[190]}
\item[187]
{\rm
Sq(0,1)[191]}
\item[188]
{\rm
Sq(0,1)[192]}
\item[189]
{\rm
Sq(0,1)[193]}
\item[190]
{\rm
Sq(3)[194]
+ Sq(3)[193]
+ Sq(3)[192]}
\item[191]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\item[192]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/194]
\mb{42/194}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[196]
+ Sq(1,1)[195]
+ Sq(1,1)[194]}
\item[198]
{\rm
Sq(0,1)[197]}
\item[199]
{\rm
Sq(0,1)[198]}
\item[200]
{\rm
Sq(0,1)[199]}
\item[201]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{2}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/194]
\mb{41/194}
\begin{gl}
\item[206]
{\rm
Sq(0,1)[202]}
\item[207]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{2}:$   [194]
\item[208]
{\rm
Sq(1)[213]}
\\ $h_{0}:$   [213]
\\ $h_{1}:$   [206], [205], [204]
\\ $h_{2}:$   [200], [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/194]
\mb{40/194}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[207]
+ Sq(1,1)[205]
+ Sq(1,1)[203]
+ Sq(1,1)[202]}
\item[209]
{\rm
Sq(0,1)[208]}
\item[210]
{\rm
Sq(0,1)[209]}
\item[211]
{\rm
Sq(0,1)[210]}
\item[212]
{\rm
Sq(0,1)[211]}
\item[213]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{2}:$   [205], [204], [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/194]
\mb{39/194}
\begin{gl}
\item[215]
{\rm
Sq(0,1)[218]}
\item[216]
{\rm
Sq(0,1)[220]
+ Sq(0,1)[219]}
\item[217]
{\rm
Sq(0,1)[221]}
\item[218]
{\rm
Sq(0,1)[222]}
\item[219]
{\rm
Sq(3)[223]
+ Sq(3)[222]
+ Sq(3)[221]
+ Sq(3)[220]
+ Sq(3)[219]
+ Sq(0,1)[219]
+ Sq(3)[218]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/194]
\mb{38/194}
\begin{gl}
\item[228]
{\rm
Sq(1,1)[234]
+ Sq(1,1)[233]
+ Sq(1,1)[232]
+ Sq(1,1)[231]}
\item[229]
{\rm
Sq(0,1)[235]}
\item[230]
{\rm
Sq(2)[241]}
\\ $h_{1}:$   [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/194]
\mb{37/194}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[243]}
\item[244]
{\rm
Sq(0,1)[244]}
\item[245]
{\rm
Sq(0,1)[245]}
\item[246]
{\rm
Sq(0,1)[246]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/194]
\mb{36/194}
\begin{gl}
\item[251]
{\rm
Sq(2,1)[245]}
\item[252]
{\rm
Sq(0,1)[251]}
\item[253]
{\rm
Sq(0,1)[252]}
\item[254]
{\rm
Sq(0,1)[253]}
\item[255]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]
+ Sq(3)[254]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/194]
\mb{35/194}
\begin{gl}
\item[261]
{\rm
Sq(0,1)[259]}
\item[262]
{\rm
Sq(3)[262]
+ Sq(0,1)[262]
+ Sq(3)[260]
+ Sq(0,1)[260]
+ Sq(3)[259]
+ Sq(0,1)[258]
+ Sq(3)[257]
+ Sq(0,1)[257]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/194]
\mb{34/194}
\begin{gl}
\item[268]
{\rm
Sq(1,1)[257]
+ Sq(1,1)[256]
+ Sq(1,1)[255]
+ Sq(1,1)[254]}
\item[269]
{\rm
Sq(0,1)[258]}
\item[270]
{\rm
Sq(0,1)[259]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/194]
\mb{33/194}
\begin{gl}
\item[268]
{\rm
Sq(0,1)[261]
+ Sq(0,1)[260]}
\item[269]
{\rm
Sq(0,1)[262]}
\item[270]
{\rm
Sq(3)[263]
+ Sq(0,1)[263]
+ Sq(0,1)[260]}
\item[271]
{\rm
Sq(1)[272]
+ Sq(1)[271]}
\\ $h_{0}:$   [272], [271]
\\ $h_{1}:$   [268]
\\ $h_{2}:$   [259], [257]
\\ $h_{3}:$   [243]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/194]
\mb{32/194}
\begin{gl}
\item[271]
{\rm
Sq(3)[267]
+ Sq(0,1)[267]
+ Sq(0,1)[263]
+ Sq(0,1)[262]
+ Sq(3)[261]}
\item[272]
{\rm
Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [277], [276]
\\ $h_{2}:$   [260], [258]
\\ $h_{3}:$   [246]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/194]
\mb{31/194}
\begin{gl}
\item[274]
{\rm
Sq(0,1)[268]}
\item[275]
{\rm
Sq(3)[269]
+ Sq(0,1)[269]}
\item[276]
{\rm
Sq(1)[283]
+ Sq(1)[281]
+ Sq(1)[279]
+ Sq(1)[278]
+ Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [283], [281], [279], [278], [277], [276]
\\ $h_{3}:$   [248], [246]
\item[277]
{\rm
Sq(1)[284]
+ Sq(1)[281]
+ Sq(1)[280]
+ Sq(1)[279]
+ Sq(1)[278]
+ Sq(1)[277]
+ Sq(1)[276]}
\\ $h_{0}:$   [284], [281], [280], [279], [278], [277], [276]
\\ $h_{2}:$   [265], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/194]
\mb{30/194}
\begin{gl}
\item[276]
{\rm
Sq(3,1)[267]
+ Sq(6)[265]
+ Sq(0,2)[265]
+ Sq(6)[262]
+ Sq(0,2)[262]
+ Sq(6)[261]
+ Sq(3,1)[260]}
\item[277]
{\rm
Sq(3)[276]
+ Sq(0,1)[276]
+ Sq(3)[274]
+ Sq(0,1)[274]}
\item[278]
{\rm
Sq(0,1)[277]
+ Sq(0,1)[274]}
\item[279]
{\rm
Sq(0,1)[278]}
\item[280]
{\rm
Sq(3)[278]
+ Sq(3)[277]
+ Sq(3)[275]
+ Sq(3)[274]}
\item[281]
{\rm
Sq(3)[279]
+ Sq(0,1)[279]
+ Sq(0,1)[276]
+ Sq(0,1)[275]
+ Sq(3)[274]
+ Sq(0,1)[274]}
\item[282]
{\rm
Sq(2)[282]
+ Sq(2)[281]}
\\ $h_{1}:$   [282], [281]
\item[283]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{3}:$   [255]
\item[284]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/194]
\mb{29/194}
\begin{gl}
\item[286]
{\rm
Sq(0,1)[282]
+ Sq(0,1)[281]}
\item[287]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\item[288]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/194]
\mb{28/194}
\begin{gl}
\item[290]
{\rm
Sq(1,1)[285]
+ Sq(1,1)[284]}
\item[291]
{\rm
Sq(4)[286]
+ Sq(1,1)[286]
+ Sq(4)[285]
+ Sq(4)[284]
+ Sq(1,1)[284]}
\\ $h_{2}:$   [286], [285], [284]
\\ $h_{5}:$   [177]
\item[292]
{\rm
Sq(1,1)[287]
+ Sq(1,1)[286]}
\item[293]
{\rm
Sq(0,1)[288]}
\item[294]
{\rm
Sq(1)[295]
+ Sq(1)[293]}
\\ $h_{0}:$   [295], [293]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/194]
\mb{27/194}
\begin{gl}
\item[292]
{\rm
Sq(1,1)[290]}
\item[293]
{\rm
Sq(1,1)[292]
+ Sq(4)[290]}
\\ $h_{2}:$   [290]
\item[294]
{\rm
Sq(0,1)[293]}
\item[295]
{\rm
Sq(3)[295]
+ Sq(3)[294]
+ Sq(3)[293]}
\\ $h_{2}:$   [290]
\item[296]
{\rm
Sq(2)[297]}
\\ $h_{1}:$   [297]
\\ $h_{2}:$   [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/194]
\mb{26/194}
\begin{gl}
\item[301]
{\rm
Sq(0,1)[297]}
\item[302]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{3}:$   [276], [273]
\item[303]
{\rm
Sq(1)[306]
+ Sq(1)[305]
+ Sq(1)[302]}
\\ $h_{0}:$   [306], [305], [302]
\\ $h_{1}:$   [300]
\\ $h_{2}:$   [295]
\\ $h_{3}:$   [276], [273]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/194]
\mb{25/194}
\begin{gl}
\item[302]
{\rm
Sq(1,1)[296]
+ Sq(1,1)[294]}
\\ $h_{3}:$   [277], [276]
\item[303]
{\rm
Sq(0,1)[297]}
\\ $h_{3}:$   [277], [276]
\item[304]
{\rm
Sq(0,1)[299]
+ Sq(0,1)[298]}
\item[305]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{1}:$   [302], [301]
\\ $h_{3}:$   [277], [276]
\item[306]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{1}:$   [302], [301]
\\ $h_{2}:$   [295]
\\ $h_{3}:$   [277], [276]
\\ $h_{7}:$   [14]
\item[307]
{\rm
Sq(1)[307]
+ Sq(1)[306]}
\\ $h_{0}:$   [307], [306]
\\ $h_{1}:$   [302], [301]
\\ $h_{2}:$   [295]
\\ $h_{3}:$   [279], [276]
\\ $h_{6}:$   [99]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/194]
\mb{24/194}
\begin{gl}
\item[304]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]}
\item[305]
{\rm
Sq(0,1)[305]
+ Sq(0,1)[303]}
\\ $h_{7}:$   [12]
\item[306]
{\rm
Sq(3)[305]
+ Sq(0,1)[304]
+ Sq(3)[303]}
\\ $h_{2}:$   [298]
\\ $h_{7}:$   [12]
\item[307]
{\rm
Sq(1)[309]
+ Sq(1)[308]}
\\ $h_{0}:$   [309], [308]
\\ $h_{2}:$   [298]
\\ $h_{3}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/194]
\mb{23/194}
\begin{gl}
\item[308]
{\rm
Sq(1,1)[317]
+ Sq(1,1)[315]}
\item[309]
{\rm
Sq(1)[325]
+ Sq(1)[324]}
\\ $h_{0}:$   [325], [324]
\\ $h_{3}:$   [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/194]
\mb{22/194}
\begin{gl}
\item[323]
{\rm
Sq(0,1)[327]}
\item[324]
{\rm
Sq(3)[328]
+ Sq(3)[327]}
\item[325]
{\rm
Sq(1)[333]
+ Sq(1)[331]}
\\ $h_{0}:$   [333], [331]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/194]
\mb{21/194}
\begin{gl}
\item[331]
{\rm
Sq(3)[330]}
\item[332]
{\rm
Sq(0,1)[331]
+ Sq(0,1)[330]}
\\ $h_{7}:$   [17]
\item[333]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\item[334]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\\ $h_{1}:$   [335]
\\ $h_{2}:$   [326]
\\ $h_{3}:$   [309]
\\ $h_{4}:$   [273], [272], [271]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/194]
\mb{20/194}
\begin{gl}
\item[337]
{\rm
Sq(1,1)[342]}
\item[338]
{\rm
Sq(3)[345]
+ Sq(0,1)[345]
+ Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(3)[343]
+ Sq(0,1)[343]}
\\ $h_{4}:$   [278], [277], [276]
\item[339]
{\rm
Sq(3)[346]
+ Sq(0,1)[346]
+ Sq(3)[344]
+ Sq(0,1)[344]}
\\ $h_{4}:$   [278], [277], [276]
\item[340]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\\ $h_{1}:$   [353], [350], [349], [348]
\\ $h_{2}:$   [342], [341]
\\ $h_{3}:$   [322], [320]
\\ $h_{4}:$   [278], [277], [276]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/194]
\mb{19/194}
\begin{gl}
\item[355]
{\rm
Sq(1,1)[354]}
\item[356]
{\rm
Sq(3)[361]
+ Sq(0,1)[360]
+ Sq(0,1)[359]}
\\ $h_{4}:$   [287]
\item[357]
{\rm
Sq(1)[371]
+ Sq(1)[370]
+ Sq(1)[369]}
\\ $h_{0}:$   [371], [370], [369]
\\ $h_{4}:$   [287]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/194]
\mb{18/194}
\begin{gl}
\item[369]
{\rm
Sq(0,1)[362]}
\\ $h_{7}:$   [25]
\item[370]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]
+ Sq(3)[366]
+ Sq(0,1)[366]
+ Sq(3)[364]
+ Sq(0,1)[364]}
\item[371]
{\rm
Sq(3)[368]
+ Sq(0,1)[368]
+ Sq(3)[366]
+ Sq(0,1)[366]
+ Sq(3)[365]
+ Sq(0,1)[365]
+ Sq(3)[364]
+ Sq(0,1)[364]
+ Sq(3)[363]
+ Sq(0,1)[363]
+ Sq(3)[362]}
\\ $h_{7}:$   [25]
\item[372]
{\rm
Sq(2)[374]}
\\ $h_{1}:$   [374]
\\ $h_{3}:$   [330], [329]
\\ $h_{4}:$   [291], [290], [288]
\\ $h_{7}:$   [25]
\item[373]
{\rm
Sq(1)[380]}
\\ $h_{0}:$   [380]
\\ $h_{1}:$   [373], [371], [369]
\\ $h_{2}:$   [360], [358]
\\ $h_{3}:$   [334], [331]
\\ $h_{4}:$   [292], [291], [290], [289], [288]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/194]
\mb{17/194}
\begin{gl}
\item[377]
{\rm
Sq(2)[375]
+ Sq(2)[374]
+ Sq(2)[373]}
\\ $h_{1}:$   [375], [374], [373]
\\ $h_{3}:$   [333], [330]
\item[378]
{\rm
Sq(2)[376]}
\\ $h_{1}:$   [376]
\\ $h_{2}:$   [363], [362]
\\ $h_{3}:$   [338], [335], [334], [331], [330]
\\ $h_{5}:$   [240]
\item[379]
{\rm
Sq(1)[384]
+ Sq(1)[382]
+ Sq(1)[381]}
\\ $h_{0}:$   [384], [382], [381]
\\ $h_{3}:$   [333]
\item[380]
{\rm
Sq(1)[386]
+ Sq(1)[381]}
\\ $h_{0}:$   [386], [381]
\\ $h_{2}:$   [363], [361]
\\ $h_{3}:$   [335], [332]
\\ $h_{4}:$   [294]
\item[381]
{\rm
Sq(1)[387]
+ Sq(1)[381]
+ Sq(1)[380]}
\\ $h_{0}:$   [387], [381], [380]
\\ $h_{2}:$   [364], [363], [361]
\\ $h_{3}:$   [335], [332]
\\ $h_{4}:$   [294]
\\ $h_{7}:$   [26]
\item[382]
{\rm
Sq(1)[388]
+ Sq(1)[382]
+ Sq(1)[381]}
\\ $h_{0}:$   [388], [382], [381]
\\ $h_{2}:$   [363], [361]
\\ $h_{3}:$   [335], [333], [332]
\\ $h_{4}:$   [295]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/194]
\mb{16/194}
\begin{gl}
\item[380]
{\rm
Sq(1,1)[376]
+ Sq(1,1)[372]
+ Sq(1,1)[370]
+ Sq(1,1)[368]
+ Sq(1,1)[367]}
\item[381]
{\rm
Sq(0,1)[377]}
\item[382]
{\rm
Sq(3)[377]}
\item[383]
{\rm
Sq(3)[378]}
\\ $h_{2}:$   [369], [368]
\item[384]
{\rm
Sq(3)[379]
+ Sq(0,1)[379]}
\item[385]
{\rm
Sq(2)[384]
+ Sq(2)[383]
+ Sq(2)[381]
+ Sq(2)[380]}
\\ $h_{1}:$   [384], [383], [381], [380]
\\ $h_{2}:$   [371], [369], [368], [367]
\\ $h_{3}:$   [341]
\item[386]
{\rm
Sq(1)[386]}
\\ $h_{0}:$   [386]
\\ $h_{4}:$   [300]
\item[387]
{\rm
Sq(1)[388]
+ Sq(1)[387]}
\\ $h_{0}:$   [388], [387]
\\ $h_{2}:$   [370]
\\ $h_{4}:$   [300]
\\ $h_{7}:$   [25]
\item[388]
{\rm
Sq(1)[390]}
\\ $h_{0}:$   [390]
\\ $h_{4}:$   [303], [302]
\item[389]
{\rm
Sq(1)[391]}
\\ $h_{0}:$   [391]
\\ $h_{1}:$   [383], [382], [381], [380]
\\ $h_{2}:$   [374], [373], [370], [369], [368]
\\ $h_{3}:$   [341]
\\ $h_{4}:$   [303], [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/194]
\mb{15/194}
\begin{gl}
\item[386]
{\rm
Sq(1,1)[377]
+ Sq(1,1)[376]
+ Sq(1,1)[374]}
\item[387]
{\rm
Sq(0,1)[381]}
\\ $h_{7}:$   [27], [26]
\item[388]
{\rm
Sq(0,1)[382]
+ Sq(0,1)[380]}
\\ $h_{7}:$   [26]
\item[389]
{\rm
Sq(2)[391]
+ Sq(2)[389]
+ Sq(2)[388]}
\\ $h_{1}:$   [391], [389], [388]
\item[390]
{\rm
Sq(1)[393]
+ Sq(1)[392]}
\\ $h_{0}:$   [393], [392]
\\ $h_{4}:$   [314], [312]
\item[391]
{\rm
Sq(1)[394]
+ Sq(1)[392]}
\\ $h_{0}:$   [394], [392]
\\ $h_{2}:$   [375], [374]
\\ $h_{4}:$   [314]
\item[392]
{\rm
Sq(1)[396]
+ Sq(1)[392]}
\\ $h_{0}:$   [396], [392]
\\ $h_{1}:$   [390], [389], [388]
\\ $h_{2}:$   [378], [377], [375]
\\ $h_{3}:$   [353], [350], [349]
\\ $h_{4}:$   [314], [313], [312]
\item[393]
{\rm
Sq(1)[397]}
\\ $h_{0}:$   [397]
\\ $h_{1}:$   [390], [389], [388]
\\ $h_{2}:$   [375], [374]
\\ $h_{3}:$   [350], [349]
\\ $h_{4}:$   [314]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/194]
\mb{14/194}
\begin{gl}
\item[392]
{\rm
Sq(3)[374]
+ Sq(0,1)[374]}
\\ $h_{2}:$   [370], [369]
\\ $h_{3}:$   [348], [347], [346], [344]
\\ $h_{4}:$   [320]
\item[393]
{\rm
Sq(3)[376]
+ Sq(0,1)[376]
+ Sq(3)[373]
+ Sq(0,1)[373]}
\\ $h_{2}:$   [370], [369]
\\ $h_{3}:$   [348], [347], [346], [344]
\item[394]
{\rm
Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(3)[373]
+ Sq(0,1)[373]}
\\ $h_{2}:$   [370], [369]
\\ $h_{3}:$   [348], [347], [346], [344]
\item[395]
{\rm
Sq(2)[380]}
\\ $h_{1}:$   [380]
\\ $h_{2}:$   [370], [369]
\\ $h_{3}:$   [346], [344]
\item[396]
{\rm
Sq(1)[385]}
\\ $h_{0}:$   [385]
\\ $h_{3}:$   [347], [346], [345]
\item[397]
{\rm
Sq(1)[386]}
\\ $h_{0}:$   [386]
\\ $h_{3}:$   [344]
\\ $h_{4}:$   [320]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/194]
\mb{13/194}
\begin{gl}
\item[385]
{\rm
Sq(3)[372]
+ Sq(3)[371]
+ Sq(3)[369]}
\item[386]
{\rm
Sq(3)[373]
+ Sq(3)[369]}
\item[387]
{\rm
Sq(3)[374]
+ Sq(0,1)[374]
+ Sq(0,1)[372]
+ Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[369]
+ Sq(0,1)[369]}
\item[388]
{\rm
Sq(2)[376]}
\\ $h_{1}:$   [376]
\item[389]
{\rm
Sq(1)[384]
+ Sq(1)[382]}
\\ $h_{0}:$   [384], [382]
\\ $h_{3}:$   [348], [347], [346]
\\ $h_{7}:$   [33]
\item[390]
{\rm
Sq(1)[385]
+ Sq(1)[382]}
\\ $h_{0}:$   [385], [382]
\\ $h_{2}:$   [368], [366]
\\ $h_{3}:$   [348], [347], [346]
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/194]
\mb{12/194}
\begin{gl}
\item[382]
{\rm
Sq(1,1)[365]
+ Sq(1,1)[363]
+ Sq(1,1)[361]}
\\ $h_{7}:$   [35]
\item[383]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]}
\\ $h_{2}:$   [361]
\\ $h_{3}:$   [349], [348]
\item[384]
{\rm
Sq(1)[377]
+ Sq(1)[376]}
\\ $h_{0}:$   [377], [376]
\\ $h_{3}:$   [350], [349], [348]
\\ $h_{7}:$   [36], [35]
\item[385]
{\rm
Sq(1)[378]
+ Sq(1)[376]}
\\ $h_{0}:$   [378], [376]
\\ $h_{2}:$   [363]
\\ $h_{3}:$   [350], [349], [348]
\\ $h_{7}:$   [36], [35]
\item[386]
{\rm
Sq(1)[379]}
\\ $h_{0}:$   [379]
\\ $h_{1}:$   [375], [374], [372], [370]
\\ $h_{2}:$   [365], [363], [361]
\\ $h_{7}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/194]
\mb{11/194}
\begin{gl}
\item[376]
{\rm
Sq(1)[354]
+ Sq(1)[353]}
\\ $h_{0}:$   [354], [353]
\\ $h_{2}:$   [345]
\item[377]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [333]
\\ $h_{7}:$   [37]
\item[378]
{\rm
Sq(1)[356]
+ Sq(1)[353]}
\\ $h_{0}:$   [356], [353]
\\ $h_{2}:$   [345]
\\ $h_{3}:$   [333]
\\ $h_{7}:$   [37]
\item[379]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\\ $h_{2}:$   [345]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/194]
\mb{10/194}
\begin{gl}
\item[353]
{\rm
Sq(6)[308]
+ Sq(6)[307]
+ Sq(0,2)[307]
+ Sq(0,2)[306]}
\\ $h_{7}:$   [39]
\item[354]
{\rm
Sq(5)[310]
+ Sq(2,1)[310]}
\\ $h_{7}:$   [39]
\item[355]
{\rm
Sq(0,1)[316]}
\\ $h_{7}:$   [40]
\item[356]
{\rm
Sq(3)[316]}
\\ $h_{7}:$   [40], [39]
\item[357]
{\rm
Sq(3)[317]
+ Sq(0,1)[317]}
\item[358]
{\rm
Sq(2)[320]
+ Sq(2)[319]
+ Sq(2)[318]}
\\ $h_{1}:$   [320], [319], [318]
\\ $h_{2}:$   [313], [312]
\\ $h_{7}:$   [40], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/194]
\mb{9/194}
\begin{gl}
\item[322]
{\rm
Sq(2)[280]}
\\ $h_{1}:$   [280]
\\ $h_{2}:$   [276]
\\ $h_{7}:$   [42]
\item[323]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\\ $h_{5}:$   [222]
\\ $h_{6}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/194]
\mb{8/194}
\begin{gl}
\item[282]
{\rm
Sq(5)[236]}
\\ $h_{5}:$   [191], [190]
\item[283]
{\rm
Sq(1,1)[239]
+ Sq(1,1)[238]}
\\ $h_{5}:$   [191], [190]
\item[284]
{\rm
Sq(1)[243]}
\\ $h_{0}:$   [243]
\\ $h_{2}:$   [239], [238]
\\ $h_{5}:$   [191], [190]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/194]
\mb{7/194}
\begin{gl}
\item[243]
{\rm
Sq(1)[198]}
\\ $h_{0}:$   [198]
\\ $h_{7}:$   [42]
\item[244]
{\rm
Sq(1)[200]}
\\ $h_{0}:$   [200]
\\ $h_{2}:$   [195]
\\ $h_{4}:$   [185]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/194]
\mb{6/194}
\begin{gl}
\item[198]
{\rm
Sq(6)[138]
+ Sq(3,1)[138]
+ Sq(0,2)[138]}
\\ $h_{7}:$   [39]
\item[199]
{\rm
Sq(4)[140]
+ Sq(1,1)[140]}
\\ $h_{2}:$   [140]
\\ $h_{5}:$   [115]
\\ $h_{7}:$   [38]
\item[200]
{\rm
Sq(3)[142]
+ Sq(0,1)[142]}
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}



\dm{195}
\begin{bdl}
\item[99/195]
\mb{99/195}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\\ $h_{1}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/195]
\mb{98/195}
\begin{gl}
\item[2]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/195]
\mb{97/195}
\begin{gl}
\item[2]
{\rm
Sq(3)[2]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/195]
\mb{89/195}
\begin{gl}
\item[15]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/195]
\mb{88/195}
\begin{gl}
\item[14]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/195]
\mb{87/195}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/195]
\mb{84/195}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/195]
\mb{81/195}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/195]
\mb{80/195}
\begin{gl}
\item[26]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/195]
\mb{79/195}
\begin{gl}
\item[25]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/195]
\mb{78/195}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/195]
\mb{76/195}
\begin{gl}
\item[32]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/195]
\mb{75/195}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[37]}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{3}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/195]
\mb{74/195}
\begin{gl}
\item[40]
{\rm
Sq(1)[43]
+ Sq(1)[42]}
\\ $h_{0}:$   [43], [42]
\\ $h_{3}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/195]
\mb{73/195}
\begin{gl}
\item[42]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [30]
\item[43]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/195]
\mb{72/195}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[39]}
\item[40]
{\rm
Sq(0,1)[40]}
\item[41]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/195]
\mb{71/195}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/195]
\mb{69/195}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[48]}
\item[50]
{\rm
Sq(0,1)[49]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/195]
\mb{68/195}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/195]
\mb{66/195}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[65]}
\item[65]
{\rm
Sq(0,1)[66]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/195]
\mb{65/195}
\begin{gl}
\item[67]
{\rm
Sq(0,1)[64]}
\item[68]
{\rm
Sq(3)[65]
+ Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/195]
\mb{64/195}
\begin{gl}
\item[68]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/195]
\mb{63/195}
\begin{gl}
\item[71]
{\rm
Sq(0,1)[73]}
\item[72]
{\rm
Sq(0,1)[74]}
\item[73]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/195]
\mb{62/195}
\begin{gl}
\item[77]
{\rm
Sq(1,1)[76]}
\item[78]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/195]
\mb{61/195}
\begin{gl}
\item[83]
{\rm
Sq(1)[89]
+ Sq(1)[85]}
\\ $h_{0}:$   [89], [85]
\\ $h_{2}:$   [77]
\\ $h_{3}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/195]
\mb{60/195}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[86]}
\item[86]
{\rm
Sq(0,1)[87]}
\item[87]
{\rm
Sq(0,1)[88]}
\item[88]
{\rm
Sq(2)[91]}
\\ $h_{1}:$   [91]
\item[89]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{3}:$   [74], [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/195]
\mb{59/195}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[94]}
\item[95]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{3}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/195]
\mb{58/195}
\begin{gl}
\item[100]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/195]
\mb{57/195}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[98]}
\item[100]
{\rm
Sq(0,1)[99]}
\item[101]
{\rm
Sq(0,1)[100]}
\item[102]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/195]
\mb{56/195}
\begin{gl}
\item[101]
{\rm
Sq(1,1)[105]}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(0,1)[107]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/195]
\mb{54/195}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[115]}
\item[118]
{\rm
Sq(0,1)[116]}
\item[119]
{\rm
Sq(0,1)[117]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/195]
\mb{53/195}
\begin{gl}
\item[119]
{\rm
Sq(0,1)[122]}
\item[120]
{\rm
Sq(0,1)[123]}
\item[121]
{\rm
Sq(0,1)[124]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/195]
\mb{52/195}
\begin{gl}
\item[128]
{\rm
Sq(1,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/195]
\mb{51/195}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[145]}
\item[142]
{\rm
Sq(0,1)[146]}
\item[143]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/195]
\mb{50/195}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[143]}
\item[150]
{\rm
Sq(0,1)[144]}
\item[151]
{\rm
Sq(0,1)[145]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/195]
\mb{49/195}
\begin{gl}
\item[150]
{\rm
Sq(0,1)[145]}
\item[151]
{\rm
Sq(3)[147]
+ Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/195]
\mb{48/195}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[152]}
\item[153]
{\rm
Sq(0,1)[153]}
\item[154]
{\rm
Sq(0,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/195]
\mb{47/195}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[158]}
\item[160]
{\rm
Sq(0,1)[159]}
\item[161]
{\rm
Sq(0,1)[160]}
\item[162]
{\rm
Sq(1)[170]
+ Sq(1)[169]}
\\ $h_{0}:$   [170], [169]
\\ $h_{1}:$   [162]
\\ $h_{2}:$   [156]
\\ $h_{3}:$   [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/195]
\mb{46/195}
\begin{gl}
\item[168]
{\rm
Sq(0,1)[164]}
\item[169]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\\ $h_{2}:$   [163], [159]
\item[170]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{2}:$   [163]
\\ $h_{3}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/195]
\mb{45/195}
\begin{gl}
\item[172]
{\rm
Sq(0,1)[169]}
\item[173]
{\rm
Sq(0,1)[170]}
\item[174]
{\rm
Sq(0,1)[171]}
\item[175]
{\rm
Sq(0,1)[172]}
\item[176]
{\rm
Sq(1)[178]}
\\ $h_{0}:$   [178]
\\ $h_{2}:$   [168]
\item[177]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{2}:$   [168]
\\ $h_{3}:$   [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/195]
\mb{44/195}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[181]}
\item[179]
{\rm
Sq(0,1)[182]}
\item[180]
{\rm
Sq(0,1)[183]}
\item[181]
{\rm
Sq(0,1)[184]}
\item[182]
{\rm
Sq(2)[191]}
\\ $h_{1}:$   [191]
\item[183]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [162]
\item[184]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{3}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/195]
\mb{43/195}
\begin{gl}
\item[193]
{\rm
Sq(0,1)[196]}
\item[194]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\item[195]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{3}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/195]
\mb{42/195}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[201]}
\item[203]
{\rm
Sq(0,1)[202]}
\item[204]
{\rm
Sq(0,1)[203]}
\item[205]
{\rm
Sq(0,1)[204]}
\item[206]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\item[207]
{\rm
Sq(1)[215]
+ Sq(1)[214]}
\\ $h_{0}:$   [215], [214]
\\ $h_{3}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/195]
\mb{41/195}
\begin{gl}
\item[209]
{\rm
Sq(0,1)[203]}
\item[210]
{\rm
Sq(0,1)[205]
+ Sq(0,1)[204]}
\item[211]
{\rm
Sq(3)[205]
+ Sq(3)[204]}
\item[212]
{\rm
Sq(0,1)[206]
+ Sq(0,1)[204]}
\item[213]
{\rm
Sq(0,1)[207]
+ Sq(0,1)[204]}
\item[214]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{1}:$   [208]
\\ $h_{2}:$   [201]
\\ $h_{3}:$   [182]
\item[215]
{\rm
Sq(1)[216]}
\\ $h_{0}:$   [216]
\\ $h_{1}:$   [208]
\\ $h_{2}:$   [201]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/195]
\mb{40/195}
\begin{gl}
\item[214]
{\rm
Sq(1,1)[212]
+ Sq(1,1)[210]
+ Sq(1,1)[209]}
\item[215]
{\rm
Sq(0,1)[213]}
\item[216]
{\rm
Sq(1)[224]
+ Sq(1)[223]
+ Sq(1)[220]}
\\ $h_{0}:$   [224], [223], [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/195]
\mb{39/195}
\begin{gl}
\item[220]
{\rm
Sq(1,1)[221]
+ Sq(1,1)[220]
+ Sq(1,1)[219]
+ Sq(1,1)[218]}
\item[221]
{\rm
Sq(0,1)[224]}
\item[222]
{\rm
Sq(0,1)[225]}
\item[223]
{\rm
Sq(0,1)[226]}
\item[224]
{\rm
Sq(0,1)[227]}
\item[225]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\\ $h_{1}:$   [230]
\\ $h_{2}:$   [218]
\\ $h_{3}:$   [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/195]
\mb{38/195}
\begin{gl}
\item[231]
{\rm
Sq(0,1)[238]}
\item[232]
{\rm
Sq(0,1)[239]}
\item[233]
{\rm
Sq(0,1)[240]}
\item[234]
{\rm
Sq(0,1)[241]}
\item[235]
{\rm
Sq(0,1)[242]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/195]
\mb{37/195}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[249]}
\item[248]
{\rm
Sq(0,1)[250]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/195]
\mb{36/195}
\begin{gl}
\item[256]
{\rm
Sq(1,1)[254]
+ Sq(1,1)[253]
+ Sq(1,1)[251]}
\item[257]
{\rm
Sq(0,1)[257]}
\item[258]
{\rm
Sq(0,1)[258]}
\item[259]
{\rm
Sq(0,1)[259]}
\item[260]
{\rm
Sq(2)[261]}
\\ $h_{1}:$   [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/195]
\mb{35/195}
\begin{gl}
\item[263]
{\rm
Sq(0,1)[263]}
\item[264]
{\rm
Sq(0,1)[264]}
\item[265]
{\rm
Sq(0,1)[265]}
\item[266]
{\rm
Sq(0,1)[266]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/195]
\mb{34/195}
\begin{gl}
\item[271]
{\rm
Sq(0,1)[265]
+ Sq(0,1)[264]}
\item[272]
{\rm
Sq(0,1)[266]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/195]
\mb{33/195}
\begin{gl}
\item[272]
{\rm
Sq(1,1)[264]}
\item[273]
{\rm
Sq(0,1)[266]}
\item[274]
{\rm
Sq(0,1)[267]}
\item[275]
{\rm
Sq(3)[268]}
\item[276]
{\rm
Sq(3)[270]
+ Sq(0,1)[270]
+ Sq(3)[269]
+ Sq(0,1)[269]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/195]
\mb{32/195}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[269]}
\item[274]
{\rm
Sq(0,1)[270]}
\item[275]
{\rm
Sq(0,1)[271]
+ Sq(0,1)[268]}
\item[276]
{\rm
Sq(3)[273]
+ Sq(0,1)[273]
+ Sq(3)[270]
+ Sq(3)[268]
+ Sq(0,1)[268]}
\\ $h_{2}:$   [262], [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/195]
\mb{31/195}
\begin{gl}
\item[278]
{\rm
Sq(0,1)[272]}
\item[279]
{\rm
Sq(1)[287]
+ Sq(1)[286]}
\\ $h_{0}:$   [287], [286]
\\ $h_{1}:$   [282], [277], [276]
\item[280]
{\rm
Sq(1)[289]
+ Sq(1)[286]}
\\ $h_{0}:$   [289], [286]
\\ $h_{1}:$   [282], [277], [276]
\\ $h_{2}:$   [269]
\\ $h_{3}:$   [254], [252]
\\ $h_{7}:$   [7]
\item[281]
{\rm
Sq(1)[290]
+ Sq(1)[286]}
\\ $h_{0}:$   [290], [286]
\\ $h_{1}:$   [282], [280], [276]
\\ $h_{2}:$   [270], [267]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/195]
\mb{30/195}
\begin{gl}
\item[285]
{\rm
Sq(0,1)[280]}
\item[286]
{\rm
Sq(3)[282]
+ Sq(0,1)[282]}
\item[287]
{\rm
Sq(3)[285]
+ Sq(0,1)[285]
+ Sq(0,1)[282]
+ Sq(3)[281]
+ Sq(0,1)[281]}
\item[288]
{\rm
Sq(1)[290]
+ Sq(1)[289]}
\\ $h_{0}:$   [290], [289]
\\ $h_{2}:$   [279], [274]
\\ $h_{3}:$   [259]
\item[289]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\\ $h_{2}:$   [276], [274]
\\ $h_{3}:$   [259]
\\ $h_{7}:$   [8]
\item[290]
{\rm
Sq(1)[295]
+ Sq(1)[289]}
\\ $h_{0}:$   [295], [289]
\\ $h_{2}:$   [278], [277], [275], [274]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/195]
\mb{29/195}
\begin{gl}
\item[289]
{\rm
Sq(2,1)[280]}
\item[290]
{\rm
Sq(4)[281]}
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [267]
\item[291]
{\rm
Sq(0,1)[287]
+ Sq(0,1)[286]
+ Sq(0,1)[285]
+ Sq(0,1)[284]}
\item[292]
{\rm
Sq(0,1)[288]
+ Sq(0,1)[286]
+ Sq(0,1)[284]}
\item[293]
{\rm
Sq(3)[289]
+ Sq(0,1)[289]
+ Sq(3)[286]
+ Sq(3)[285]
+ Sq(3)[284]
+ Sq(0,1)[284]}
\\ $h_{3}:$   [267]
\\ $h_{7}:$   [7]
\item[294]
{\rm
Sq(1)[297]
+ Sq(1)[295]}
\\ $h_{0}:$   [297], [295]
\\ $h_{1}:$   [292]
\\ $h_{3}:$   [269]
\item[295]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/195]
\mb{28/195}
\begin{gl}
\item[295]
{\rm
Sq(3,1)[281]
+ Sq(0,2)[281]}
\item[296]
{\rm
Sq(2)[296]
+ Sq(2)[293]
+ Sq(2)[292]}
\\ $h_{1}:$   [296], [293], [292]
\item[297]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\\ $h_{3}:$   [276], [274], [273], [272]
\item[298]
{\rm
Sq(1)[300]
+ Sq(1)[299]}
\\ $h_{0}:$   [300], [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/195]
\mb{27/195}
\begin{gl}
\item[297]
{\rm
Sq(1,1)[293]}
\\ $h_{3}:$   [276]
\item[298]
{\rm
Sq(0,1)[299]
+ Sq(3)[297]}
\\ $h_{3}:$   [276]
\item[299]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(3)[298]}
\item[300]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/195]
\mb{26/195}
\begin{gl}
\item[304]
{\rm
Sq(5)[295]
+ Sq(2,1)[295]
+ Sq(2,1)[292]
+ Sq(2,1)[291]}
\item[305]
{\rm
Sq(1,1)[298]
+ Sq(1,1)[297]
+ Sq(4)[296]}
\\ $h_{2}:$   [296]
\item[306]
{\rm
Sq(1)[310]
+ Sq(1)[309]}
\\ $h_{0}:$   [310], [309]
\\ $h_{1}:$   [303]
\\ $h_{2}:$   [298], [297], [296]
\\ $h_{3}:$   [281], [280], [279]
\\ $h_{5}:$   [196]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/195]
\mb{25/195}
\begin{gl}
\item[308]
{\rm
Sq(3)[302]
+ Sq(3)[301]}
\item[309]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]}
\item[310]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{2}:$   [297]
\\ $h_{5}:$   [195]
\item[311]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\\ $h_{1}:$   [304]
\\ $h_{2}:$   [297]
\\ $h_{3}:$   [283], [282]
\\ $h_{4}:$   [253]
\\ $h_{6}:$   [104], [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/195]
\mb{24/195}
\begin{gl}
\item[308]
{\rm
Sq(3)[306]
+ Sq(0,1)[306]}
\item[309]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\item[310]
{\rm
Sq(1)[314]
+ Sq(1)[311]}
\\ $h_{0}:$   [314], [311]
\\ $h_{3}:$   [290], [287]
\\ $h_{6}:$   [111], [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/195]
\mb{23/195}
\begin{gl}
\item[310]
{\rm
Sq(2,1)[315]}
\item[311]
{\rm
Sq(5)[317]
+ Sq(2,1)[317]
+ Sq(5)[316]
+ Sq(2,1)[316]}
\item[312]
{\rm
Sq(0,1)[320]}
\item[313]
{\rm
Sq(0,1)[321]}
\\ $h_{7}:$   [14]
\item[314]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{3}:$   [305], [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/195]
\mb{22/195}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[328]}
\item[327]
{\rm
Sq(1,1)[329]
+ Sq(1,1)[327]}
\item[328]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\\ $h_{3}:$   [310]
\item[329]
{\rm
Sq(1)[339]
+ Sq(1)[335]}
\\ $h_{0}:$   [339], [335]
\\ $h_{3}:$   [313], [312]
\\ $h_{4}:$   [277], [274]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/195]
\mb{21/195}
\begin{gl}
\item[335]
{\rm
Sq(3)[335]}
\item[336]
{\rm
Sq(2)[337]}
\\ $h_{1}:$   [337]
\item[337]
{\rm
Sq(2)[338]}
\\ $h_{1}:$   [338]
\\ $h_{3}:$   [313]
\\ $h_{4}:$   [276], [275]
\item[338]
{\rm
Sq(1)[344]
+ Sq(1)[342]}
\\ $h_{0}:$   [344], [342]
\item[339]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\\ $h_{3}:$   [313]
\\ $h_{4}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/195]
\mb{20/195}
\begin{gl}
\item[341]
{\rm
Sq(0,1)[350]
+ Sq(0,1)[349]}
\\ $h_{7}:$   [16]
\item[342]
{\rm
Sq(3)[353]
+ Sq(3)[352]
+ Sq(0,1)[348]}
\item[343]
{\rm
Sq(2)[356]
+ Sq(2)[355]}
\\ $h_{1}:$   [356], [355]
\\ $h_{2}:$   [344], [343]
\\ $h_{3}:$   [325]
\\ $h_{4}:$   [284], [283], [281], [280], [279]
\item[344]
{\rm
Sq(1)[358]}
\\ $h_{0}:$   [358]
\item[345]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{4}:$   [285], [279]
\item[346]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{1}:$   [355]
\\ $h_{2}:$   [345], [343]
\\ $h_{3}:$   [328], [325]
\\ $h_{4}:$   [283], [282], [279]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/195]
\mb{19/195}
\begin{gl}
\item[358]
{\rm
Sq(1,1)[362]
+ Sq(1,1)[360]
+ Sq(1,1)[359]}
\item[359]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]
+ Sq(3)[365]
+ Sq(0,1)[365]
+ Sq(3)[364]
+ Sq(0,1)[364]}
\\ $h_{4}:$   [291], [290]
\item[360]
{\rm
Sq(1)[376]
+ Sq(1)[375]
+ Sq(1)[374]}
\\ $h_{0}:$   [376], [375], [374]
\\ $h_{2}:$   [360], [359]
\\ $h_{3}:$   [341], [333]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/195]
\mb{18/195}
\begin{gl}
\item[374]
{\rm
Sq(0,1)[373]
+ Sq(3)[372]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{3}:$   [337], [336]
\\ $h_{4}:$   [295]
\item[375]
{\rm
Sq(3)[373]
+ Sq(3)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{3}:$   [337]
\\ $h_{4}:$   [295]
\item[376]
{\rm
Sq(3)[374]
+ Sq(0,1)[372]
+ Sq(0,1)[371]
+ Sq(0,1)[370]
+ Sq(3)[369]
+ Sq(0,1)[369]}
\\ $h_{3}:$   [337], [336]
\item[377]
{\rm
Sq(1)[387]
+ Sq(1)[386]
+ Sq(1)[383]}
\\ $h_{0}:$   [387], [386], [383]
\\ $h_{2}:$   [367], [366], [364]
\\ $h_{3}:$   [337], [335]
\\ $h_{4}:$   [298], [297]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/195]
\mb{17/195}
\begin{gl}
\item[383]
{\rm
Sq(3)[375]
+ Sq(3)[374]
+ Sq(3)[373]}
\item[384]
{\rm
Sq(3)[378]
+ Sq(0,1)[378]
+ Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(0,1)[373]}
\\ $h_{7}:$   [27]
\item[385]
{\rm
Sq(2)[384]
+ Sq(2)[382]}
\\ $h_{1}:$   [384], [382]
\\ $h_{4}:$   [297], [296]
\\ $h_{7}:$   [27]
\item[386]
{\rm
Sq(1)[391]
+ Sq(1)[390]}
\\ $h_{0}:$   [391], [390]
\item[387]
{\rm
Sq(1)[394]
+ Sq(1)[393]
+ Sq(1)[392]
+ Sq(1)[390]}
\\ $h_{0}:$   [394], [393], [392], [390]
\\ $h_{2}:$   [368], [367]
\\ $h_{4}:$   [298], [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/195]
\mb{16/195}
\begin{gl}
\item[390]
{\rm
Sq(0,1)[384]
+ Sq(0,1)[382]}
\item[391]
{\rm
Sq(3)[384]
+ Sq(3)[382]}
\item[392]
{\rm
Sq(1)[394]}
\\ $h_{0}:$   [394]
\\ $h_{1}:$   [386]
\\ $h_{2}:$   [377]
\\ $h_{3}:$   [352], [351], [350], [348], [347], [346]
\\ $h_{4}:$   [304]
\item[393]
{\rm
Sq(1)[397]}
\\ $h_{0}:$   [397]
\\ $h_{1}:$   [386]
\\ $h_{2}:$   [377]
\\ $h_{3}:$   [351], [348], [346]
\\ $h_{4}:$   [304]
\item[394]
{\rm
Sq(1)[398]
+ Sq(1)[395]}
\\ $h_{0}:$   [398], [395]
\\ $h_{3}:$   [352], [350], [347]
\item[395]
{\rm
Sq(1)[399]
+ Sq(1)[396]}
\\ $h_{0}:$   [399], [396]
\\ $h_{1}:$   [386]
\\ $h_{2}:$   [377]
\\ $h_{3}:$   [351], [350], [349], [347], [346]
\\ $h_{4}:$   [304]
\item[396]
{\rm
Sq(1)[401]
+ Sq(1)[396]}
\\ $h_{0}:$   [401], [396]
\\ $h_{2}:$   [377]
\\ $h_{3}:$   [352], [351], [350], [349], [348], [347]
\\ $h_{4}:$   [304]
\item[397]
{\rm
Sq(1)[402]
+ Sq(1)[396]}
\\ $h_{0}:$   [402], [396]
\\ $h_{1}:$   [388], [387]
\\ $h_{2}:$   [379]
\\ $h_{3}:$   [351], [348], [346]
\\ $h_{4}:$   [304]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/195]
\mb{15/195}
\begin{gl}
\item[394]
{\rm
Sq(1,1)[387]
+ Sq(1,1)[386]
+ Sq(1,1)[384]}
\\ $h_{3}:$   [357], [356]
\item[395]
{\rm
Sq(0,1)[389]
+ Sq(3)[388]
+ Sq(0,1)[388]}
\\ $h_{3}:$   [356]
\\ $h_{4}:$   [316]
\item[396]
{\rm
Sq(3)[389]
+ Sq(3)[388]
+ Sq(0,1)[388]}
\\ $h_{3}:$   [357]
\item[397]
{\rm
Sq(3)[390]
+ Sq(3)[388]}
\\ $h_{3}:$   [356]
\item[398]
{\rm
Sq(0,1)[391]
+ Sq(0,1)[390]
+ Sq(0,1)[388]}
\\ $h_{3}:$   [357], [356]
\\ $h_{4}:$   [316]
\item[399]
{\rm
Sq(3)[391]
+ Sq(0,1)[388]}
\\ $h_{3}:$   [357], [356]
\item[400]
{\rm
Sq(2)[393]
+ Sq(2)[392]}
\\ $h_{1}:$   [393], [392]
\\ $h_{4}:$   [318], [316]
\item[401]
{\rm
Sq(1)[398]}
\\ $h_{0}:$   [398]
\\ $h_{3}:$   [356]
\item[402]
{\rm
Sq(1)[399]}
\\ $h_{0}:$   [399]
\\ $h_{2}:$   [382], [381], [380]
\\ $h_{3}:$   [357], [356]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/195]
\mb{14/195}
\begin{gl}
\item[398]
{\rm
Sq(1,1)[377]
+ Sq(1,1)[374]}
\item[399]
{\rm
Sq(3)[380]}
\\ $h_{7}:$   [30]
\item[400]
{\rm
Sq(2)[386]
+ Sq(2)[385]}
\\ $h_{1}:$   [386], [385]
\\ $h_{3}:$   [352]
\\ $h_{7}:$   [30]
\item[401]
{\rm
Sq(1)[393]
+ Sq(1)[391]}
\\ $h_{0}:$   [393], [391]
\\ $h_{1}:$   [387], [385]
\\ $h_{2}:$   [377], [376]
\\ $h_{3}:$   [354], [353], [352]
\\ $h_{4}:$   [323]
\item[402]
{\rm
Sq(1)[396]
+ Sq(1)[394]}
\\ $h_{0}:$   [396], [394]
\\ $h_{1}:$   [385]
\\ $h_{3}:$   [355], [353], [351]
\item[403]
{\rm
Sq(1)[397]
+ Sq(1)[392]
+ Sq(1)[391]}
\\ $h_{0}:$   [397], [392], [391]
\\ $h_{1}:$   [387], [385]
\\ $h_{2}:$   [377], [376], [375], [374]
\\ $h_{3}:$   [357], [355]
\\ $h_{4}:$   [324], [323]
\\ $h_{5}:$   [270], [268], [267]
\\ $h_{6}:$   [151]
\\ $h_{7}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/195]
\mb{13/195}
\begin{gl}
\item[391]
{\rm
Sq(3)[379]
+ Sq(0,1)[379]
+ Sq(3)[378]
+ Sq(0,1)[378]
+ Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(3)[376]}
\\ $h_{3}:$   [349]
\item[392]
{\rm
Sq(3)[380]
+ Sq(0,1)[380]
+ Sq(3)[378]
+ Sq(0,1)[378]
+ Sq(3)[377]
+ Sq(0,1)[377]}
\item[393]
{\rm
Sq(3)[381]
+ Sq(0,1)[381]
+ Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(0,1)[376]}
\\ $h_{2}:$   [371], [369]
\\ $h_{3}:$   [349]
\item[394]
{\rm
Sq(1)[387]}
\\ $h_{0}:$   [387]
\\ $h_{2}:$   [371], [369]
\\ $h_{3}:$   [354], [349]
\item[395]
{\rm
Sq(1)[388]}
\\ $h_{0}:$   [388]
\\ $h_{2}:$   [374], [371]
\\ $h_{3}:$   [354]
\\ $h_{4}:$   [328]
\\ $h_{5}:$   [277]
\\ $h_{7}:$   [34]
\item[396]
{\rm
Sq(1)[389]}
\\ $h_{0}:$   [389]
\\ $h_{2}:$   [371], [369]
\\ $h_{3}:$   [354]
\item[397]
{\rm
Sq(1)[391]
+ Sq(1)[390]}
\\ $h_{0}:$   [391], [390]
\\ $h_{2}:$   [371], [369]
\\ $h_{3}:$   [355], [351]
\\ $h_{4}:$   [328]
\\ $h_{5}:$   [277]
\\ $h_{7}:$   [35], [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/195]
\mb{12/195}
\begin{gl}
\item[387]
{\rm
Sq(0,1)[370]}
\\ $h_{3}:$   [351]
\item[388]
{\rm
Sq(3)[373]
+ Sq(3)[372]
+ Sq(0,1)[372]
+ Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[370]}
\\ $h_{2}:$   [367]
\\ $h_{3}:$   [351]
\\ $h_{4}:$   [334]
\\ $h_{7}:$   [37]
\item[389]
{\rm
Sq(3)[375]
+ Sq(0,1)[375]
+ Sq(3)[372]
+ Sq(0,1)[372]
+ Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[370]}
\\ $h_{3}:$   [351]
\item[390]
{\rm
Sq(1)[383]
+ Sq(1)[380]}
\\ $h_{0}:$   [383], [380]
\\ $h_{2}:$   [368], [367]
\\ $h_{4}:$   [334]
\\ $h_{7}:$   [37]
\item[391]
{\rm
Sq(1)[384]
+ Sq(1)[380]}
\\ $h_{0}:$   [384], [380]
\\ $h_{2}:$   [368], [367]
\\ $h_{3}:$   [352]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/195]
\mb{11/195}
\begin{gl}
\item[380]
{\rm
Sq(1,1)[350]
+ Sq(4)[348]}
\\ $h_{2}:$   [348]
\\ $h_{3}:$   [337]
\item[381]
{\rm
Sq(2)[354]}
\\ $h_{1}:$   [354]
\\ $h_{2}:$   [349], [348]
\\ $h_{3}:$   [337], [336]
\\ $h_{7}:$   [38]
\item[382]
{\rm
Sq(2)[356]
+ Sq(2)[355]
+ Sq(2)[353]}
\\ $h_{1}:$   [356], [355], [353]
\item[383]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{2}:$   [348]
\\ $h_{3}:$   [337]
\item[384]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{2}:$   [348]
\\ $h_{3}:$   [337], [336]
\\ $h_{7}:$   [39]
\item[385]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{1}:$   [353]
\\ $h_{2}:$   [350], [349], [348]
\\ $h_{3}:$   [336]
\\ $h_{4}:$   [326]
\\ $h_{5}:$   [289], [288], [287]
\\ $h_{6}:$   [167], [165], [164]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/195]
\mb{10/195}
\begin{gl}
\item[359]
{\rm
Sq(1)[325]
+ Sq(1)[324]}
\\ $h_{0}:$   [325], [324]
\item[360]
{\rm
Sq(1)[326]
+ Sq(1)[324]}
\\ $h_{0}:$   [326], [324]
\\ $h_{7}:$   [41]
\item[361]
{\rm
Sq(1)[327]
+ Sq(1)[324]}
\\ $h_{0}:$   [327], [324]
\\ $h_{2}:$   [316]
\\ $h_{5}:$   [261], [260]
\\ $h_{6}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/195]
\mb{9/195}
\begin{gl}
\item[324]
{\rm
Sq(5)[277]
+ Sq(2,1)[277]
+ Sq(5)[276]
+ Sq(2,1)[276]}
\\ $h_{7}:$   [43]
\item[325]
{\rm
Sq(1,1)[279]
+ Sq(1,1)[278]}
\\ $h_{7}:$   [43]
\item[326]
{\rm
Sq(0,1)[280]}
\item[327]
{\rm
Sq(3)[280]}
\\ $h_{7}:$   [43]
\item[328]
{\rm
Sq(2)[282]}
\\ $h_{1}:$   [282]
\\ $h_{5}:$   [226], [225]
\\ $h_{7}:$   [43]
\item[329]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\\ $h_{3}:$   [268]
\\ $h_{7}:$   [44], [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/195]
\mb{8/195}
\begin{gl}
\item[285]
{\rm
Sq(0,1)[242]}
\\ $h_{3}:$   [231]
\\ $h_{7}:$   [44]
\item[286]
{\rm
Sq(3)[242]}
\\ $h_{2}:$   [241]
\\ $h_{3}:$   [231], [230]
\\ $h_{7}:$   [44], [43]
\item[287]
{\rm
Sq(1)[246]}
\\ $h_{0}:$   [246]
\\ $h_{2}:$   [241]
\\ $h_{3}:$   [233], [231]
\\ $h_{5}:$   [195]
\\ $h_{7}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/195]
\mb{7/195}
\begin{gl}
\item[245]
{\rm
Sq(2)[198]}
\\ $h_{1}:$   [198]
\\ $h_{7}:$   [43]
\item[246]
{\rm
Sq(1)[202]
+ Sq(1)[201]}
\\ $h_{0}:$   [202], [201]
\\ $h_{3}:$   [190]
\\ $h_{5}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/195]
\mb{6/195}
\begin{gl}
\item[201]
{\rm
Sq(1)[143]}
\\ $h_{0}:$   [143]
\\ $h_{3}:$   [136]
\\ $h_{7}:$   [40]
\item[202]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [137], [136]
\\ $h_{5}:$   [116]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/195]
\mb{5/195}
\begin{gl}
\item[143]
{\rm
Sq(20)[88]
+ Sq(11,3)[88]
+ Sq(8,4)[88]
+ Sq(5,5)[88]
+ Sq(0,2,2)[88]}
\\ $h_{7}:$   [32]
\item[144]
{\rm
Sq(3,1)[91]}
\\ $h_{3}:$   [89]
\\ $h_{5}:$   [79]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}



\dm{196}
\begin{bdl}
\item[94/196]
\mb{94/196}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/196]
\mb{93/196}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/196]
\mb{92/196}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/196]
\mb{86/196}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/196]
\mb{83/196}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/196]
\mb{80/196}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/196]
\mb{79/196}
\begin{gl}
\item[26]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/196]
\mb{78/196}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/196]
\mb{77/196}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/196]
\mb{76/196}
\begin{gl}
\item[33]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [33]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/196]
\mb{75/196}
\begin{gl}
\item[37]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [36]
\\ $h_{4}:$   [18]
\item[38]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [36]
\\ $h_{3}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/196]
\mb{74/196}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{3}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/196]
\mb{73/196}
\begin{gl}
\item[44]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{3}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/196]
\mb{72/196}
\begin{gl}
\item[42]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/196]
\mb{71/196}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[46]}
\item[44]
{\rm
Sq(3)[46]}
\item[45]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/196]
\mb{70/196}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/196]
\mb{68/196}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[55]}
\item[52]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/196]
\mb{67/196}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/196]
\mb{66/196}
\begin{gl}
\item[66]
{\rm
Sq(2)[68]}
\\ $h_{1}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/196]
\mb{65/196}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[66]}
\item[70]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/196]
\mb{64/196}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/196]
\mb{63/196}
\begin{gl}
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/196]
\mb{62/196}
\begin{gl}
\item[79]
{\rm
Sq(1,1)[78]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/196]
\mb{61/196}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[83]}
\item[85]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{1}:$   [85]
\\ $h_{2}:$   [80]
\\ $h_{3}:$   [71], [68]
\\ $h_{4}:$   [53]
\item[86]
{\rm
Sq(1)[92]
+ Sq(1)[90]}
\\ $h_{0}:$   [92], [90]
\\ $h_{1}:$   [88]
\\ $h_{2}:$   [81]
\\ $h_{3}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/196]
\mb{60/196}
\begin{gl}
\item[90]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{2}:$   [90], [89], [86]
\\ $h_{4}:$   [60]
\item[91]
{\rm
Sq(1)[100]}
\\ $h_{0}:$   [100]
\\ $h_{2}:$   [86]
\\ $h_{3}:$   [76]
\\ $h_{4}:$   [60]
\item[92]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [90], [86]
\\ $h_{3}:$   [76]
\\ $h_{4}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/196]
\mb{59/196}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[95]}
\item[97]
{\rm
Sq(0,1)[96]}
\item[98]
{\rm
Sq(0,1)[97]}
\item[99]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [93], [92]
\\ $h_{4}:$   [67]
\item[100]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{3}:$   [82]
\\ $h_{4}:$   [67]
\item[101]
{\rm
Sq(1)[105]
+ Sq(1)[102]}
\\ $h_{0}:$   [105], [102]
\\ $h_{2}:$   [93]
\\ $h_{3}:$   [82]
\\ $h_{4}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/196]
\mb{58/196}
\begin{gl}
\item[101]
{\rm
Sq(0,1)[96]}
\item[102]
{\rm
Sq(0,1)[97]}
\item[103]
{\rm
Sq(0,1)[98]}
\item[104]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{3}:$   [87]
\item[105]
{\rm
Sq(1)[104]}
\\ $h_{0}:$   [104]
\\ $h_{3}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/196]
\mb{57/196}
\begin{gl}
\item[103]
{\rm
Sq(1)[107]}
\\ $h_{0}:$   [107]
\item[104]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/196]
\mb{56/196}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[108]}
\item[105]
{\rm
Sq(0,1)[109]}
\item[106]
{\rm
Sq(0,1)[110]}
\item[107]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\item[108]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/196]
\mb{55/196}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[113]}
\item[112]
{\rm
Sq(0,1)[114]}
\item[113]
{\rm
Sq(0,1)[115]}
\item[114]
{\rm
Sq(3)[115]}
\item[115]
{\rm
Sq(3)[116]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/196]
\mb{53/196}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[125]}
\item[123]
{\rm
Sq(0,1)[126]}
\item[124]
{\rm
Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/196]
\mb{52/196}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[138]}
\item[130]
{\rm
Sq(0,1)[139]}
\item[131]
{\rm
Sq(0,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/196]
\mb{51/196}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[148]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/196]
\mb{50/196}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[146]}
\item[153]
{\rm
Sq(0,1)[147]}
\item[154]
{\rm
Sq(0,1)[148]}
\item[155]
{\rm
Sq(2)[151]}
\\ $h_{1}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/196]
\mb{49/196}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[148]}
\item[153]
{\rm
Sq(0,1)[149]}
\item[154]
{\rm
Sq(0,1)[150]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/196]
\mb{48/196}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[156]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/196]
\mb{47/196}
\begin{gl}
\item[163]
{\rm
Sq(3)[162]
+ Sq(0,1)[162]}
\item[164]
{\rm
Sq(0,1)[163]}
\item[165]
{\rm
Sq(0,1)[164]}
\item[166]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/196]
\mb{46/196}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[167]}
\item[172]
{\rm
Sq(0,1)[168]}
\item[173]
{\rm
Sq(0,1)[169]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/196]
\mb{45/196}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[175]}
\item[179]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [178]
\\ $h_{2}:$   [173]
\item[180]
{\rm
Sq(1)[190]
+ Sq(1)[188]}
\\ $h_{0}:$   [190], [188]
\\ $h_{1}:$   [182]
\\ $h_{2}:$   [174]
\\ $h_{3}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/196]
\mb{44/196}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[186]}
\item[186]
{\rm
Sq(0,1)[187]}
\item[187]
{\rm
Sq(0,1)[188]}
\item[188]
{\rm
Sq(3)[192]
+ Sq(0,1)[192]
+ Sq(3)[190]
+ Sq(0,1)[190]
+ Sq(0,1)[189]}
\item[189]
{\rm
Sq(1)[196]}
\\ $h_{0}:$   [196]
\\ $h_{2}:$   [181]
\item[190]
{\rm
Sq(1)[201]}
\\ $h_{0}:$   [201]
\\ $h_{2}:$   [185]
\\ $h_{3}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/196]
\mb{43/196}
\begin{gl}
\item[196]
{\rm
Sq(0,1)[197]}
\item[197]
{\rm
Sq(0,1)[198]}
\item[198]
{\rm
Sq(0,1)[199]}
\item[199]
{\rm
Sq(0,1)[200]}
\item[200]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{2}:$   [195]
\item[201]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{2}:$   [195]
\\ $h_{3}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/196]
\mb{42/196}
\begin{gl}
\item[208]
{\rm
Sq(1,1)[205]}
\item[209]
{\rm
Sq(0,1)[206]}
\item[210]
{\rm
Sq(2)[211]
+ Sq(2)[210]}
\\ $h_{1}:$   [211], [210]
\item[211]
{\rm
Sq(1)[221]
+ Sq(1)[220]}
\\ $h_{0}:$   [221], [220]
\\ $h_{3}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/196]
\mb{41/196}
\begin{gl}
\item[216]
{\rm
Sq(0,1)[209]
+ Sq(0,1)[208]}
\item[217]
{\rm
Sq(0,1)[210]
+ Sq(0,1)[208]}
\item[218]
{\rm
Sq(0,1)[211]
+ Sq(0,1)[208]}
\item[219]
{\rm
Sq(0,1)[212]
+ Sq(0,1)[208]}
\item[220]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\\ $h_{1}:$   [214]
\\ $h_{2}:$   [206], [205], [204]
\\ $h_{4}:$   [154]
\item[221]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{1}:$   [214]
\\ $h_{2}:$   [206], [205], [204]
\\ $h_{4}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/196]
\mb{40/196}
\begin{gl}
\item[217]
{\rm
Sq(0,1)[215]}
\item[218]
{\rm
Sq(0,1)[216]}
\item[219]
{\rm
Sq(0,1)[217]}
\item[220]
{\rm
Sq(0,1)[218]}
\item[221]
{\rm
Sq(0,1)[219]}
\item[222]
{\rm
Sq(1)[228]
+ Sq(1)[226]}
\\ $h_{0}:$   [228], [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/196]
\mb{39/196}
\begin{gl}
\item[226]
{\rm
Sq(3)[228]
+ Sq(0,1)[228]}
\item[227]
{\rm
Sq(0,1)[229]}
\item[228]
{\rm
Sq(3)[230]
+ Sq(0,1)[228]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/196]
\mb{38/196}
\begin{gl}
\item[236]
{\rm
Sq(1,1)[242]
+ Sq(1,1)[241]
+ Sq(1,1)[240]
+ Sq(1,1)[238]}
\item[237]
{\rm
Sq(0,1)[243]}
\item[238]
{\rm
Sq(0,1)[244]}
\item[239]
{\rm
Sq(0,1)[245]}
\item[240]
{\rm
Sq(0,1)[246]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/196]
\mb{37/196}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[252]}
\item[250]
{\rm
Sq(0,1)[253]
+ Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[254]}
\item[252]
{\rm
Sq(0,1)[255]
+ Sq(0,1)[251]}
\item[253]
{\rm
Sq(1)[262]
+ Sq(1)[261]}
\\ $h_{0}:$   [262], [261]
\\ $h_{1}:$   [260], [258]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/196]
\mb{36/196}
\begin{gl}
\item[261]
{\rm
Sq(2,1)[254]
+ Sq(2,1)[253]
+ Sq(2,1)[251]}
\item[262]
{\rm
Sq(0,1)[261]}
\item[263]
{\rm
Sq(0,1)[262]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/196]
\mb{35/196}
\begin{gl}
\item[267]
{\rm
Sq(0,1)[268]}
\item[268]
{\rm
Sq(0,1)[269]}
\item[269]
{\rm
Sq(0,1)[270]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/196]
\mb{34/196}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[268]}
\item[274]
{\rm
Sq(0,1)[269]}
\item[275]
{\rm
Sq(0,1)[270]}
\item[276]
{\rm
Sq(2)[276]
+ Sq(2)[272]}
\\ $h_{1}:$   [276], [272]
\item[277]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/196]
\mb{33/196}
\begin{gl}
\item[277]
{\rm
Sq(1,1)[267]}
\item[278]
{\rm
Sq(1,1)[269]
+ Sq(1,1)[266]}
\item[279]
{\rm
Sq(0,1)[271]}
\item[280]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/196]
\mb{32/196}
\begin{gl}
\item[277]
{\rm
Sq(2,1)[265]
+ Sq(2,1)[262]}
\item[278]
{\rm
Sq(1,1)[271]
+ Sq(1,1)[270]
+ Sq(1,1)[269]
+ Sq(1,1)[268]}
\item[279]
{\rm
Sq(1,1)[273]
+ Sq(1,1)[272]
+ Sq(1,1)[269]
+ Sq(1,1)[268]}
\item[280]
{\rm
Sq(0,1)[274]}
\item[281]
{\rm
Sq(0,1)[275]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/196]
\mb{31/196}
\begin{gl}
\item[282]
{\rm
Sq(0,1)[277]
+ Sq(0,1)[276]}
\item[283]
{\rm
Sq(0,1)[278]}
\item[284]
{\rm
Sq(0,1)[280]
+ Sq(0,1)[279]}
\item[285]
{\rm
Sq(3)[283]
+ Sq(0,1)[283]
+ Sq(3)[281]
+ Sq(0,1)[281]
+ Sq(3)[280]
+ Sq(3)[279]
+ Sq(3)[278]
+ Sq(3)[276]
+ Sq(0,1)[276]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/196]
\mb{30/196}
\begin{gl}
\item[291]
{\rm
Sq(0,1)[286]}
\item[292]
{\rm
Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [299], [298]
\\ $h_{1}:$   [293]
\\ $h_{2}:$   [284], [282]
\\ $h_{3}:$   [266], [265], [263], [262], [261]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/196]
\mb{29/196}
\begin{gl}
\item[296]
{\rm
Sq(3)[292]}
\item[297]
{\rm
Sq(0,1)[293]}
\item[298]
{\rm
Sq(3)[294]
+ Sq(0,1)[294]}
\item[299]
{\rm
Sq(1)[301]}
\\ $h_{0}:$   [301]
\\ $h_{2}:$   [286], [285]
\\ $h_{7}:$   [8]
\item[300]
{\rm
Sq(1)[303]
+ Sq(1)[299]}
\\ $h_{0}:$   [303], [299]
\\ $h_{1}:$   [296]
\\ $h_{2}:$   [289], [284]
\\ $h_{3}:$   [270]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/196]
\mb{28/196}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[292]}
\\ $h_{7}:$   [8]
\item[300]
{\rm
Sq(0,1)[294]}
\item[301]
{\rm
Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(3)[293]
+ Sq(0,1)[293]}
\\ $h_{7}:$   [8]
\item[302]
{\rm
Sq(2)[297]}
\\ $h_{1}:$   [297]
\\ $h_{3}:$   [279], [278]
\\ $h_{7}:$   [8]
\item[303]
{\rm
Sq(1)[304]
+ Sq(1)[301]}
\\ $h_{0}:$   [304], [301]
\\ $h_{2}:$   [290], [289]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/196]
\mb{27/196}
\begin{gl}
\item[301]
{\rm
Sq(1,1)[299]
+ Sq(1,1)[297]}
\item[302]
{\rm
Sq(3)[302]
+ Sq(0,1)[302]}
\\ $h_{2}:$   [297]
\\ $h_{3}:$   [282], [281]
\item[303]
{\rm
Sq(2)[304]}
\\ $h_{1}:$   [304]
\item[304]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{2}:$   [297]
\item[305]
{\rm
Sq(1)[312]
+ Sq(1)[307]}
\\ $h_{0}:$   [312], [307]
\\ $h_{2}:$   [300], [298]
\\ $h_{3}:$   [284], [281]
\\ $h_{4}:$   [252], [251]
\\ $h_{5}:$   [194]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/196]
\mb{26/196}
\begin{gl}
\item[307]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]}
\item[308]
{\rm
Sq(0,1)[304]
+ Sq(0,1)[303]
+ Sq(0,1)[302]}
\item[309]
{\rm
Sq(3)[306]
+ Sq(0,1)[306]
+ Sq(3)[305]
+ Sq(0,1)[305]
+ Sq(3)[302]
+ Sq(0,1)[302]}
\item[310]
{\rm
Sq(2)[308]}
\\ $h_{1}:$   [308]
\item[311]
{\rm
Sq(2)[309]}
\\ $h_{1}:$   [309]
\item[312]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{2}:$   [300]
\\ $h_{3}:$   [286], [285]
\\ $h_{4}:$   [253]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/196]
\mb{25/196}
\begin{gl}
\item[312]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]}
\item[313]
{\rm
Sq(0,1)[305]}
\\ $h_{7}:$   [15]
\item[314]
{\rm
Sq(3)[306]
+ Sq(0,1)[306]
+ Sq(3)[305]
+ Sq(0,1)[304]}
\\ $h_{3}:$   [285]
\\ $h_{7}:$   [15]
\item[315]
{\rm
Sq(1)[315]
+ Sq(1)[313]}
\\ $h_{0}:$   [315], [313]
\\ $h_{3}:$   [289], [287], [285]
\\ $h_{7}:$   [16], [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/196]
\mb{24/196}
\begin{gl}
\item[311]
{\rm
Sq(0,1)[308]}
\item[312]
{\rm
Sq(2)[310]}
\\ $h_{1}:$   [310]
\item[313]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\\ $h_{2}:$   [306]
\item[314]
{\rm
Sq(1)[317]
+ Sq(1)[315]}
\\ $h_{0}:$   [317], [315]
\\ $h_{2}:$   [306]
\item[315]
{\rm
Sq(1)[318]
+ Sq(1)[315]}
\\ $h_{0}:$   [318], [315]
\\ $h_{2}:$   [306]
\\ $h_{3}:$   [292]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/196]
\mb{23/196}
\begin{gl}
\item[315]
{\rm
Sq(3,1)[317]
+ Sq(3,1)[316]
+ Sq(6)[315]
+ Sq(3,1)[315]}
\item[316]
{\rm
Sq(1,1)[320]}
\item[317]
{\rm
Sq(3)[325]
+ Sq(0,1)[325]
+ Sq(3)[324]
+ Sq(0,1)[324]}
\item[318]
{\rm
Sq(1)[333]}
\\ $h_{0}:$   [333]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/196]
\mb{22/196}
\begin{gl}
\item[330]
{\rm
Sq(0,1)[332]}
\\ $h_{7}:$   [18]
\item[331]
{\rm
Sq(2)[336]
+ Sq(2)[335]}
\\ $h_{1}:$   [336], [335]
\item[332]
{\rm
Sq(1)[342]
+ Sq(1)[340]}
\\ $h_{0}:$   [342], [340]
\\ $h_{3}:$   [315]
\\ $h_{6}:$   [118]
\item[333]
{\rm
Sq(1)[343]
+ Sq(1)[340]}
\\ $h_{0}:$   [343], [340]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/196]
\mb{21/196}
\begin{gl}
\item[340]
{\rm
Sq(3)[338]
+ Sq(0,1)[338]
+ Sq(3)[337]}
\item[341]
{\rm
Sq(0,1)[339]
+ Sq(0,1)[338]
+ Sq(3)[337]
+ Sq(0,1)[337]}
\item[342]
{\rm
Sq(1)[347]}
\\ $h_{0}:$   [347]
\item[343]
{\rm
Sq(1)[349]}
\\ $h_{0}:$   [349]
\\ $h_{7}:$   [18]
\item[344]
{\rm
Sq(1)[350]}
\\ $h_{0}:$   [350]
\\ $h_{4}:$   [282]
\\ $h_{5}:$   [218]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/196]
\mb{20/196}
\begin{gl}
\item[347]
{\rm
Sq(3)[355]}
\item[348]
{\rm
Sq(2)[359]}
\\ $h_{1}:$   [359]
\\ $h_{2}:$   [349]
\\ $h_{4}:$   [290], [289]
\item[349]
{\rm
Sq(1)[363]
+ Sq(1)[362]}
\\ $h_{0}:$   [363], [362]
\\ $h_{7}:$   [17]
\item[350]
{\rm
Sq(1)[364]
+ Sq(1)[362]
+ Sq(1)[361]}
\\ $h_{0}:$   [364], [362], [361]
\\ $h_{4}:$   [291]
\item[351]
{\rm
Sq(1)[366]}
\\ $h_{0}:$   [366]
\\ $h_{1}:$   [358]
\\ $h_{2}:$   [349]
\\ $h_{3}:$   [333], [332]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/196]
\mb{19/196}
\begin{gl}
\item[361]
{\rm
Sq(1,1)[367]
+ Sq(1,1)[365]
+ Sq(1,1)[364]}
\item[362]
{\rm
Sq(0,1)[369]}
\\ $h_{7}:$   [21], [20]
\item[363]
{\rm
Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{7}:$   [21]
\item[364]
{\rm
Sq(3)[372]
+ Sq(0,1)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{4}:$   [295]
\\ $h_{7}:$   [21], [20]
\item[365]
{\rm
Sq(2)[376]
+ Sq(2)[374]}
\\ $h_{1}:$   [376], [374]
\\ $h_{3}:$   [345], [344]
\\ $h_{4}:$   [298], [296], [295]
\\ $h_{7}:$   [21]
\item[366]
{\rm
Sq(1)[378]}
\\ $h_{0}:$   [378]
\\ $h_{3}:$   [345], [343]
\item[367]
{\rm
Sq(1)[379]}
\\ $h_{0}:$   [379]
\\ $h_{1}:$   [375]
\\ $h_{2}:$   [365]
\\ $h_{3}:$   [346]
\\ $h_{4}:$   [300], [298], [296]
\\ $h_{7}:$   [21], [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/196]
\mb{18/196}
\begin{gl}
\item[378]
{\rm
Sq(1,1)[376]
+ Sq(1,1)[374]
+ Sq(1,1)[371]
+ Sq(1,1)[370]
+ Sq(1,1)[369]}
\item[379]
{\rm
Sq(3)[380]
+ Sq(0,1)[380]
+ Sq(3)[377]}
\\ $h_{3}:$   [343], [340]
\\ $h_{4}:$   [301]
\item[380]
{\rm
Sq(3)[382]
+ Sq(0,1)[382]
+ Sq(3)[379]
+ Sq(0,1)[379]}
\\ $h_{4}:$   [301]
\item[381]
{\rm
Sq(1)[392]
+ Sq(1)[389]
+ Sq(1)[388]}
\\ $h_{0}:$   [392], [389], [388]
\\ $h_{1}:$   [385], [384], [383]
\\ $h_{2}:$   [375], [373], [372], [370]
\\ $h_{3}:$   [347], [343]
\\ $h_{4}:$   [302], [300]
\\ $h_{5}:$   [240]
\\ $h_{6}:$   [143]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/196]
\mb{17/196}
\begin{gl}
\item[388]
{\rm
Sq(3)[386]
+ Sq(0,1)[386]
+ Sq(3)[382]
+ Sq(3)[381]
+ Sq(0,1)[381]
+ Sq(3)[380]}
\\ $h_{2}:$   [374]
\\ $h_{3}:$   [345]
\item[389]
{\rm
Sq(3)[388]
+ Sq(0,1)[388]
+ Sq(0,1)[382]
+ Sq(3)[380]
+ Sq(0,1)[380]}
\\ $h_{2}:$   [374]
\item[390]
{\rm
Sq(2)[390]}
\\ $h_{1}:$   [390]
\\ $h_{2}:$   [374]
\\ $h_{3}:$   [345]
\\ $h_{4}:$   [303]
\item[391]
{\rm
Sq(2)[391]}
\\ $h_{1}:$   [391]
\\ $h_{2}:$   [374]
\\ $h_{3}:$   [345]
\\ $h_{4}:$   [303]
\item[392]
{\rm
Sq(1)[399]
+ Sq(1)[398]}
\\ $h_{0}:$   [399], [398]
\\ $h_{2}:$   [374]
\item[393]
{\rm
Sq(1)[401]
+ Sq(1)[398]}
\\ $h_{0}:$   [401], [398]
\\ $h_{2}:$   [378], [377], [374]
\\ $h_{3}:$   [346], [345]
\\ $h_{4}:$   [307], [306], [305], [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/196]
\mb{16/196}
\begin{gl}
\item[398]
{\rm
Sq(3)[389]
+ Sq(3)[388]
+ Sq(0,1)[388]
+ Sq(3)[387]}
\\ $h_{7}:$   [27]
\item[399]
{\rm
Sq(3)[390]
+ Sq(0,1)[390]
+ Sq(3)[388]
+ Sq(0,1)[388]
+ Sq(3)[387]
+ Sq(3)[386]
+ Sq(0,1)[386]}
\\ $h_{7}:$   [27]
\item[400]
{\rm
Sq(2)[397]
+ Sq(2)[396]
+ Sq(2)[394]}
\\ $h_{1}:$   [397], [396], [394]
\\ $h_{7}:$   [27]
\item[401]
{\rm
Sq(1)[404]
+ Sq(1)[403]}
\\ $h_{0}:$   [404], [403]
\\ $h_{2}:$   [384], [382]
\\ $h_{4}:$   [312], [309], [308]
\\ $h_{7}:$   [27]
\item[402]
{\rm
Sq(1)[406]}
\\ $h_{0}:$   [406]
\\ $h_{1}:$   [400], [398], [394]
\\ $h_{2}:$   [385], [383]
\\ $h_{3}:$   [355]
\\ $h_{4}:$   [313], [311], [309], [307]
\item[403]
{\rm
Sq(1)[409]
+ Sq(1)[407]
+ Sq(1)[403]}
\\ $h_{0}:$   [409], [407], [403]
\\ $h_{1}:$   [399], [396], [395]
\\ $h_{2}:$   [385], [383]
\\ $h_{3}:$   [356]
\\ $h_{4}:$   [313], [310], [307]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/196]
\mb{15/196}
\begin{gl}
\item[403]
{\rm
Sq(3)[396]
+ Sq(0,1)[396]
+ Sq(3)[394]
+ Sq(0,1)[394]}
\item[404]
{\rm
Sq(3)[397]
+ Sq(0,1)[397]
+ Sq(3)[394]
+ Sq(0,1)[393]
+ Sq(3)[392]
+ Sq(0,1)[392]}
\\ $h_{4}:$   [320]
\item[405]
{\rm
Sq(1)[404]}
\\ $h_{0}:$   [404]
\\ $h_{3}:$   [367], [363], [362]
\\ $h_{4}:$   [320]
\item[406]
{\rm
Sq(1)[406]}
\\ $h_{0}:$   [406]
\\ $h_{2}:$   [391], [390], [389]
\\ $h_{4}:$   [322]
\item[407]
{\rm
Sq(1)[409]}
\\ $h_{0}:$   [409]
\\ $h_{1}:$   [400], [399]
\\ $h_{2}:$   [391], [390]
\\ $h_{3}:$   [368], [367], [365]
\\ $h_{4}:$   [320]
\item[408]
{\rm
Sq(1)[410]}
\\ $h_{0}:$   [410]
\\ $h_{1}:$   [398]
\\ $h_{2}:$   [391], [390], [389]
\\ $h_{3}:$   [367], [362]
\\ $h_{4}:$   [322]
\item[409]
{\rm
Sq(1)[411]
+ Sq(1)[407]}
\\ $h_{0}:$   [411], [407]
\\ $h_{1}:$   [400], [399]
\\ $h_{2}:$   [389]
\\ $h_{3}:$   [368], [367], [365]
\\ $h_{4}:$   [322], [320]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/196]
\mb{14/196}
\begin{gl}
\item[404]
{\rm
Sq(0,1)[385]}
\\ $h_{3}:$   [359]
\item[405]
{\rm
Sq(0,1)[387]
+ Sq(3)[386]}
\\ $h_{3}:$   [359]
\item[406]
{\rm
Sq(3)[388]
+ Sq(3)[387]
+ Sq(3)[386]
+ Sq(0,1)[386]}
\\ $h_{4}:$   [325]
\item[407]
{\rm
Sq(3)[389]
+ Sq(0,1)[389]
+ Sq(3)[387]
+ Sq(0,1)[386]
+ Sq(3)[385]}
\\ $h_{7}:$   [32]
\item[408]
{\rm
Sq(2)[392]}
\\ $h_{1}:$   [392]
\\ $h_{7}:$   [32]
\item[409]
{\rm
Sq(1)[398]}
\\ $h_{0}:$   [398]
\\ $h_{3}:$   [361], [359]
\item[410]
{\rm
Sq(1)[399]}
\\ $h_{0}:$   [399]
\\ $h_{3}:$   [359]
\\ $h_{4}:$   [325]
\item[411]
{\rm
Sq(1)[401]
+ Sq(1)[400]}
\\ $h_{0}:$   [401], [400]
\\ $h_{3}:$   [361], [359]
\\ $h_{4}:$   [325]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/196]
\mb{13/196}
\begin{gl}
\item[398]
{\rm
Sq(1,1)[378]}
\\ $h_{3}:$   [357]
\item[399]
{\rm
Sq(1,1)[379]
+ Sq(1,1)[376]}
\item[400]
{\rm
Sq(1)[396]
+ Sq(1)[395]
+ Sq(1)[393]
+ Sq(1)[392]}
\\ $h_{0}:$   [396], [395], [393], [392]
\\ $h_{1}:$   [389], [387]
\\ $h_{4}:$   [330]
\item[401]
{\rm
Sq(1)[397]
+ Sq(1)[393]}
\\ $h_{0}:$   [397], [393]
\\ $h_{1}:$   [389], [387]
\\ $h_{3}:$   [357]
\\ $h_{4}:$   [330]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/196]
\mb{12/196}
\begin{gl}
\item[392]
{\rm
Sq(1,1)[370]}
\item[393]
{\rm
Sq(1,1)[375]
+ Sq(1,1)[373]}
\\ $h_{3}:$   [356]
\item[394]
{\rm
Sq(4)[375]
+ Sq(1,1)[374]
+ Sq(1,1)[373]
+ Sq(4)[372]
+ Sq(4)[371]
+ Sq(1,1)[371]}
\\ $h_{2}:$   [375], [372], [371]
\\ $h_{3}:$   [357]
\\ $h_{4}:$   [336]
\\ $h_{7}:$   [39]
\item[395]
{\rm
Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(3)[376]
+ Sq(0,1)[376]}
\\ $h_{3}:$   [355], [354]
\item[396]
{\rm
Sq(3)[378]
+ Sq(0,1)[378]
+ Sq(3)[376]
+ Sq(0,1)[376]}
\\ $h_{3}:$   [356], [355], [354]
\item[397]
{\rm
Sq(3)[379]
+ Sq(0,1)[379]}
\\ $h_{3}:$   [356]
\item[398]
{\rm
Sq(1)[386]}
\\ $h_{0}:$   [386]
\\ $h_{2}:$   [373]
\\ $h_{3}:$   [356], [355], [354]
\\ $h_{4}:$   [336]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/196]
\mb{11/196}
\begin{gl}
\item[386]
{\rm
Sq(0,1)[356]
+ Sq(3)[354]
+ Sq(0,1)[354]
+ Sq(3)[353]}
\\ $h_{7}:$   [40]
\item[387]
{\rm
Sq(0,1)[357]
+ Sq(3)[356]
+ Sq(0,1)[354]
+ Sq(0,1)[353]}
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/196]
\mb{10/196}
\begin{gl}
\item[362]
{\rm
Sq(2)[324]}
\\ $h_{1}:$   [324]
\\ $h_{2}:$   [319], [318]
\\ $h_{3}:$   [308], [307]
\\ $h_{7}:$   [42]
\item[363]
{\rm
Sq(2)[325]}
\\ $h_{1}:$   [325]
\\ $h_{2}:$   [320]
\\ $h_{3}:$   [308], [307]
\\ $h_{7}:$   [42]
\item[364]
{\rm
Sq(2)[326]}
\\ $h_{1}:$   [326]
\\ $h_{2}:$   [320]
\\ $h_{3}:$   [308]
\item[365]
{\rm
Sq(2)[328]
+ Sq(2)[327]}
\\ $h_{1}:$   [328], [327]
\\ $h_{2}:$   [320], [319]
\\ $h_{3}:$   [308]
\\ $h_{5}:$   [264]
\\ $h_{6}:$   [163]
\item[366]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{2}:$   [321], [319]
\\ $h_{3}:$   [308], [307], [306]
\\ $h_{7}:$   [43]
\item[367]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\\ $h_{1}:$   [327]
\\ $h_{2}:$   [320], [319], [318]
\\ $h_{3}:$   [307]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/196]
\mb{9/196}
\begin{gl}
\item[330]
{\rm
Sq(4)[280]
+ Sq(1,1)[280]}
\\ $h_{2}:$   [280]
\\ $h_{7}:$   [45]
\item[331]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(3)[282]
+ Sq(0,1)[282]}
\\ $h_{7}:$   [46]
\item[332]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/196]
\mb{8/196}
\begin{gl}
\item[288]
{\rm
Sq(5)[241]}
\item[289]
{\rm
Sq(3)[243]
+ Sq(0,1)[243]}
\item[290]
{\rm
Sq(1)[249]
+ Sq(1)[248]}
\\ $h_{0}:$   [249], [248]
\\ $h_{1}:$   [245]
\\ $h_{4}:$   [226], [225]
\\ $h_{7}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/196]
\mb{7/196}
\begin{gl}
\item[247]
{\rm
Sq(3,1)[196]
+ Sq(6)[195]
+ Sq(3,1)[195]}
\\ $h_{3}:$   [191]
\\ $h_{7}:$   [44]
\item[248]
{\rm
Sq(3)[200]
+ Sq(0,1)[200]
+ Sq(3)[199]
+ Sq(0,1)[199]
+ Sq(0,1)[198]}
\\ $h_{3}:$   [191]
\\ $h_{7}:$   [44]
\item[249]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{3}:$   [191]
\\ $h_{7}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/196]
\mb{6/196}
\begin{gl}
\item[203]
{\rm
Sq(2)[144]
+ Sq(2)[143]}
\\ $h_{1}:$   [144], [143]
\\ $h_{3}:$   [138]
\\ $h_{5}:$   [118], [117]
\item[204]
{\rm
Sq(1)[145]}
\\ $h_{0}:$   [145]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/196]
\mb{5/196}
\begin{gl}
\item[145]
{\rm
Sq(2,1)[92]}
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}



\dm{197}
\begin{bdl}
\item[93/197]
\mb{93/197}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/197]
\mb{92/197}
\begin{gl}
\item[8]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/197]
\mb{91/197}
\begin{gl}
\item[8]
{\rm
Sq(1,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/197]
\mb{90/197}
\begin{gl}
\item[12]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\\ $h_{2}:$   [14]
\\ $h_{3}:$   [10]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/197]
\mb{89/197}
\begin{gl}
\item[16]
{\rm
Sq(1)[16]
+ Sq(1)[15]}
\\ $h_{0}:$   [16], [15]
\\ $h_{2}:$   [13]
\\ $h_{3}:$   [9]
\\ $h_{4}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/197]
\mb{88/197}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[12]}
\item[16]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{3}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/197]
\mb{87/197}
\begin{gl}
\item[13]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{3}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/197]
\mb{86/197}
\begin{gl}
\item[15]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/197]
\mb{85/197}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[17]}
\item[19]
{\rm
Sq(1)[18]}
\\ $h_{0}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/197]
\mb{84/197}
\begin{gl}
\item[18]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/197]
\mb{83/197}
\begin{gl}
\item[17]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/197]
\mb{82/197}
\begin{gl}
\item[20]
{\rm
Sq(3,1)[24]}
\item[21]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/197]
\mb{79/197}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/197]
\mb{77/197}
\begin{gl}
\item[32]
{\rm
Sq(3)[32]
+ Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/197]
\mb{76/197}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/197]
\mb{75/197}
\begin{gl}
\item[39]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/197]
\mb{74/197}
\begin{gl}
\item[44]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{2}:$   [39]
\\ $h_{4}:$   [24]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/197]
\mb{73/197}
\begin{gl}
\item[45]
{\rm
Sq(0,1)[39]}
\item[46]
{\rm
Sq(0,1)[40]}
\item[47]
{\rm
Sq(1)[45]
+ Sq(1)[43]}
\\ $h_{0}:$   [45], [43]
\\ $h_{2}:$   [38]
\\ $h_{3}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/197]
\mb{72/197}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[42]}
\item[44]
{\rm
Sq(2)[44]
+ Sq(2)[43]}
\\ $h_{1}:$   [44], [43]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{3}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/197]
\mb{71/197}
\begin{gl}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{3}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/197]
\mb{70/197}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\item[51]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/197]
\mb{69/197}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[50]}
\item[52]
{\rm
Sq(1)[53]}
\\ $h_{0}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/197]
\mb{68/197}
\begin{gl}
\item[53]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/197]
\mb{67/197}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[64]}
\item[59]
{\rm
Sq(0,1)[65]}
\item[60]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/197]
\mb{66/197}
\begin{gl}
\item[67]
{\rm
Sq(3,1)[64]}
\item[68]
{\rm
Sq(0,1)[67]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/197]
\mb{65/197}
\begin{gl}
\item[71]
{\rm
Sq(1)[70]}
\\ $h_{0}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/197]
\mb{64/197}
\begin{gl}
\item[70]
{\rm
Sq(1,1)[70]}
\item[71]
{\rm
Sq(0,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/197]
\mb{63/197}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/197]
\mb{61/197}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[85]}
\item[88]
{\rm
Sq(0,1)[86]}
\item[89]
{\rm
Sq(0,1)[87]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/197]
\mb{60/197}
\begin{gl}
\item[93]
{\rm
Sq(0,1)[94]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/197]
\mb{59/197}
\begin{gl}
\item[102]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [101]
\\ $h_{2}:$   [98]
\item[103]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\\ $h_{1}:$   [102], [101]
\\ $h_{2}:$   [99], [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/197]
\mb{58/197}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[99]}
\item[107]
{\rm
Sq(0,1)[100]}
\item[108]
{\rm
Sq(0,1)[101]}
\item[109]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{2}:$   [96]
\item[110]
{\rm
Sq(1)[108]}
\\ $h_{0}:$   [108]
\\ $h_{2}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/197]
\mb{57/197}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[101]}
\item[106]
{\rm
Sq(0,1)[102]}
\item[107]
{\rm
Sq(0,1)[103]}
\item[108]
{\rm
Sq(1)[110]}
\\ $h_{0}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/197]
\mb{56/197}
\begin{gl}
\item[109]
{\rm
Sq(2)[114]
+ Sq(2)[113]}
\\ $h_{1}:$   [114], [113]
\item[110]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/197]
\mb{55/197}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[117]}
\item[117]
{\rm
Sq(0,1)[118]}
\item[118]
{\rm
Sq(0,1)[119]}
\item[119]
{\rm
Sq(1)[123]}
\\ $h_{0}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/197]
\mb{54/197}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[119]}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(0,1)[121]}
\item[123]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/197]
\mb{53/197}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[128]}
\item[126]
{\rm
Sq(3)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/197]
\mb{52/197}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[141]}
\item[133]
{\rm
Sq(0,1)[142]}
\item[134]
{\rm
Sq(0,1)[143]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/197]
\mb{51/197}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[149]}
\item[146]
{\rm
Sq(0,1)[150]}
\item[147]
{\rm
Sq(0,1)[151]}
\item[148]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\\ $h_{1}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/197]
\mb{50/197}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[150]}
\item[157]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/197]
\mb{49/197}
\begin{gl}
\item[155]
{\rm
Sq(0,1)[152]}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(0,1)[154]}
\item[158]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/197]
\mb{48/197}
\begin{gl}
\item[156]
{\rm
Sq(1,1)[158]}
\item[157]
{\rm
Sq(0,1)[159]}
\item[158]
{\rm
Sq(0,1)[160]}
\item[159]
{\rm
Sq(0,1)[161]}
\item[160]
{\rm
Sq(2)[163]}
\\ $h_{1}:$   [163]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/197]
\mb{47/197}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[168]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/197]
\mb{46/197}
\begin{gl}
\item[174]
{\rm
Sq(0,1)[172]}
\item[175]
{\rm
Sq(0,1)[173]}
\item[176]
{\rm
Sq(0,1)[174]}
\item[177]
{\rm
Sq(0,1)[175]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/197]
\mb{45/197}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[179]}
\item[182]
{\rm
Sq(0,1)[180]}
\item[183]
{\rm
Sq(0,1)[181]}
\item[184]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]
+ Sq(3)[183]
+ Sq(0,1)[183]
+ Sq(3)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/197]
\mb{44/197}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[193]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/197]
\mb{43/197}
\begin{gl}
\item[202]
{\rm
Sq(0,1)[202]}
\item[203]
{\rm
Sq(0,1)[203]}
\item[204]
{\rm
Sq(0,1)[204]}
\item[205]
{\rm
Sq(0,1)[205]}
\item[206]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{1}:$   [208]
\\ $h_{2}:$   [197]
\item[207]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{1}:$   [210]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/197]
\mb{42/197}
\begin{gl}
\item[212]
{\rm
Sq(1,1)[208]}
\item[213]
{\rm
Sq(0,1)[209]}
\item[214]
{\rm
Sq(0,1)[210]}
\item[215]
{\rm
Sq(0,1)[212]}
\item[216]
{\rm
Sq(0,1)[213]}
\item[217]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{2}:$   [207]
\\ $h_{3}:$   [191], [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/197]
\mb{41/197}
\begin{gl}
\item[222]
{\rm
Sq(0,1)[215]}
\item[223]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{1}:$   [217]
\\ $h_{2}:$   [213]
\\ $h_{4}:$   [163]
\item[224]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{2}:$   [208]
\\ $h_{3}:$   [190], [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/197]
\mb{40/197}
\begin{gl}
\item[223]
{\rm
Sq(0,1)[220]}
\item[224]
{\rm
Sq(0,1)[221]}
\item[225]
{\rm
Sq(0,1)[222]}
\item[226]
{\rm
Sq(0,1)[223]}
\item[227]
{\rm
Sq(0,1)[224]}
\item[228]
{\rm
Sq(2)[226]}
\\ $h_{1}:$   [226]
\item[229]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{2}:$   [215]
\\ $h_{4}:$   [167]
\item[230]
{\rm
Sq(1)[234]}
\\ $h_{0}:$   [234]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/197]
\mb{39/197}
\begin{gl}
\item[229]
{\rm
Sq(0,1)[231]}
\item[230]
{\rm
Sq(0,1)[232]}
\item[231]
{\rm
Sq(0,1)[233]}
\item[232]
{\rm
Sq(3)[234]}
\item[233]
{\rm
Sq(0,1)[235]
+ Sq(0,1)[234]}
\item[234]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/197]
\mb{38/197}
\begin{gl}
\item[241]
{\rm
Sq(1,1)[244]}
\item[242]
{\rm
Sq(0,1)[247]}
\item[243]
{\rm
Sq(0,1)[248]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/197]
\mb{37/197}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[256]}
\item[255]
{\rm
Sq(0,1)[257]}
\item[256]
{\rm
Sq(0,1)[258]}
\item[257]
{\rm
Sq(0,1)[259]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/197]
\mb{36/197}
\begin{gl}
\item[264]
{\rm
Sq(0,1)[263]}
\item[265]
{\rm
Sq(0,1)[264]}
\item[266]
{\rm
Sq(0,1)[265]}
\item[267]
{\rm
Sq(0,1)[266]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/197]
\mb{35/197}
\begin{gl}
\item[270]
{\rm
Sq(2,1)[265]
+ Sq(2,1)[263]}
\item[271]
{\rm
Sq(1,1)[268]}
\item[272]
{\rm
Sq(0,1)[271]}
\item[273]
{\rm
Sq(0,1)[272]}
\item[274]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\\ $h_{1}:$   [276], [273]
\\ $h_{3}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/197]
\mb{34/197}
\begin{gl}
\item[278]
{\rm
Sq(0,1)[273]}
\item[279]
{\rm
Sq(0,1)[275]
+ Sq(0,1)[274]}
\item[280]
{\rm
Sq(1)[286]}
\\ $h_{0}:$   [286]
\\ $h_{7}:$   [3]
\item[281]
{\rm
Sq(1)[287]
+ Sq(1)[284]}
\\ $h_{0}:$   [287], [284]
\\ $h_{3}:$   [253]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/197]
\mb{33/197}
\begin{gl}
\item[281]
{\rm
Sq(0,1)[273]}
\item[282]
{\rm
Sq(0,1)[274]}
\item[283]
{\rm
Sq(0,1)[275]}
\item[284]
{\rm
Sq(3)[276]
+ Sq(0,1)[276]
+ Sq(3)[274]}
\\ $h_{7}:$   [3]
\item[285]
{\rm
Sq(2)[278]}
\\ $h_{1}:$   [278]
\item[286]
{\rm
Sq(1)[283]
+ Sq(1)[282]}
\\ $h_{0}:$   [283], [282]
\\ $h_{7}:$   [3]
\item[287]
{\rm
Sq(1)[286]
+ Sq(1)[282]}
\\ $h_{0}:$   [286], [282]
\\ $h_{7}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/197]
\mb{32/197}
\begin{gl}
\item[282]
{\rm
Sq(1,1)[275]
+ Sq(1,1)[274]}
\item[283]
{\rm
Sq(1,1)[276]}
\item[284]
{\rm
Sq(0,1)[278]}
\item[285]
{\rm
Sq(2)[285]
+ Sq(2)[284]
+ Sq(2)[283]}
\\ $h_{1}:$   [285], [284], [283]
\item[286]
{\rm
Sq(1)[287]
+ Sq(1)[286]}
\\ $h_{0}:$   [287], [286]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/197]
\mb{31/197}
\begin{gl}
\item[286]
{\rm
Sq(1,1)[279]
+ Sq(1,1)[278]
+ Sq(4)[277]}
\\ $h_{2}:$   [277]
\item[287]
{\rm
Sq(0,1)[287]
+ Sq(0,1)[286]}
\\ $h_{2}:$   [277]
\item[288]
{\rm
Sq(3)[287]
+ Sq(3)[286]
+ Sq(0,1)[285]}
\item[289]
{\rm
Sq(3)[289]
+ Sq(0,1)[289]
+ Sq(3)[286]
+ Sq(0,1)[286]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/197]
\mb{30/197}
\begin{gl}
\item[293]
{\rm
Sq(1,1)[288]
+ Sq(1,1)[286]}
\item[294]
{\rm
Sq(0,1)[291]}
\item[295]
{\rm
Sq(0,1)[292]
+ Sq(0,1)[289]}
\item[296]
{\rm
Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(3)[293]
+ Sq(0,1)[293]
+ Sq(3)[290]
+ Sq(0,1)[290]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/197]
\mb{29/197}
\begin{gl}
\item[301]
{\rm
Sq(0,1)[295]}
\item[302]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\\ $h_{1}:$   [302], [300], [299]
\\ $h_{2}:$   [292], [291], [290]
\\ $h_{3}:$   [278], [277]
\\ $h_{4}:$   [246]
\\ $h_{5}:$   [183]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/197]
\mb{28/197}
\begin{gl}
\item[304]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(3)[299]
+ Sq(0,1)[299]
+ Sq(0,1)[298]
+ Sq(0,1)[297]}
\item[305]
{\rm
Sq(2)[303]}
\\ $h_{1}:$   [303]
\item[306]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/197]
\mb{27/197}
\begin{gl}
\item[306]
{\rm
Sq(1,1)[302]}
\item[307]
{\rm
Sq(1,1)[303]
+ Sq(1,1)[301]}
\item[308]
{\rm
Sq(0,1)[304]}
\item[309]
{\rm
Sq(3)[304]}
\item[310]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{1}:$   [311], [310]
\item[311]
{\rm
Sq(1)[315]
+ Sq(1)[313]}
\\ $h_{0}:$   [315], [313]
\\ $h_{1}:$   [310], [309]
\\ $h_{3}:$   [289], [288], [286], [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/197]
\mb{26/197}
\begin{gl}
\item[313]
{\rm
Sq(3)[308]}
\item[314]
{\rm
Sq(0,1)[309]
+ Sq(0,1)[308]}
\item[315]
{\rm
Sq(1)[320]
+ Sq(1)[317]}
\\ $h_{0}:$   [320], [317]
\\ $h_{3}:$   [289], [287]
\item[316]
{\rm
Sq(1)[321]
+ Sq(1)[318]
+ Sq(1)[317]}
\\ $h_{0}:$   [321], [318], [317]
\\ $h_{1}:$   [313], [312]
\\ $h_{2}:$   [306], [305], [303], [302]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/197]
\mb{25/197}
\begin{gl}
\item[316]
{\rm
Sq(5)[303]
+ Sq(2,1)[303]
+ Sq(2,1)[302]
+ Sq(2,1)[301]}
\item[317]
{\rm
Sq(1,1)[307]
+ Sq(1,1)[304]}
\\ $h_{3}:$   [291]
\item[318]
{\rm
Sq(3)[309]
+ Sq(0,1)[309]
+ Sq(0,1)[308]}
\item[319]
{\rm
Sq(2)[312]}
\\ $h_{1}:$   [312]
\\ $h_{2}:$   [306], [305]
\\ $h_{3}:$   [291]
\item[320]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\item[321]
{\rm
Sq(1)[320]
+ Sq(1)[319]}
\\ $h_{0}:$   [320], [319]
\\ $h_{2}:$   [305], [304]
\\ $h_{3}:$   [291]
\\ $h_{7}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/197]
\mb{24/197}
\begin{gl}
\item[316]
{\rm
Sq(3)[310]
+ Sq(0,1)[310]}
\item[317]
{\rm
Sq(0,1)[312]
+ Sq(0,1)[310]}
\item[318]
{\rm
Sq(0,1)[313]}
\\ $h_{7}:$   [14]
\item[319]
{\rm
Sq(3)[314]
+ Sq(0,1)[314]
+ Sq(3)[311]
+ Sq(0,1)[311]}
\item[320]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/197]
\mb{23/197}
\begin{gl}
\item[319]
{\rm
Sq(3)[329]
+ Sq(0,1)[329]
+ Sq(3)[327]
+ Sq(0,1)[327]}
\item[320]
{\rm
Sq(1)[338]
+ Sq(1)[334]}
\\ $h_{0}:$   [338], [334]
\\ $h_{7}:$   [16]
\item[321]
{\rm
Sq(1)[339]
+ Sq(1)[336]
+ Sq(1)[335]
+ Sq(1)[334]}
\\ $h_{0}:$   [339], [336], [335], [334]
\\ $h_{1}:$   [331]
\\ $h_{2}:$   [325], [324]
\\ $h_{3}:$   [314], [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/197]
\mb{22/197}
\begin{gl}
\item[334]
{\rm
Sq(1,1)[333]
+ Sq(1,1)[331]}
\item[335]
{\rm
Sq(3)[336]
+ Sq(3)[335]}
\item[336]
{\rm
Sq(3)[338]
+ Sq(0,1)[338]
+ Sq(3)[337]}
\item[337]
{\rm
Sq(2)[340]}
\\ $h_{1}:$   [340]
\\ $h_{4}:$   [286]
\item[338]
{\rm
Sq(1)[347]
+ Sq(1)[345]}
\\ $h_{0}:$   [347], [345]
\\ $h_{7}:$   [20]
\item[339]
{\rm
Sq(1)[348]
+ Sq(1)[345]}
\\ $h_{0}:$   [348], [345]
\\ $h_{2}:$   [333], [331]
\\ $h_{3}:$   [321], [320]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/197]
\mb{21/197}
\begin{gl}
\item[345]
{\rm
Sq(3)[345]
+ Sq(0,1)[345]
+ Sq(0,1)[341]}
\\ $h_{7}:$   [19]
\item[346]
{\rm
Sq(2)[347]}
\\ $h_{1}:$   [347]
\\ $h_{3}:$   [324]
\\ $h_{5}:$   [220]
\\ $h_{6}:$   [128]
\\ $h_{7}:$   [19]
\item[347]
{\rm
Sq(1)[354]
+ Sq(1)[352]}
\\ $h_{0}:$   [354], [352]
\\ $h_{7}:$   [20], [19]
\item[348]
{\rm
Sq(1)[355]
+ Sq(1)[352]}
\\ $h_{0}:$   [355], [352]
\\ $h_{2}:$   [337]
\\ $h_{3}:$   [325], [323]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/197]
\mb{20/197}
\begin{gl}
\item[352]
{\rm
Sq(3)[358]}
\item[353]
{\rm
Sq(2)[363]
+ Sq(2)[362]}
\\ $h_{1}:$   [363], [362]
\\ $h_{7}:$   [18]
\item[354]
{\rm
Sq(1)[371]}
\\ $h_{0}:$   [371]
\\ $h_{7}:$   [19]
\item[355]
{\rm
Sq(1)[372]}
\\ $h_{0}:$   [372]
\\ $h_{3}:$   [338], [336]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/197]
\mb{19/197}
\begin{gl}
\item[368]
{\rm
Sq(3)[376]
+ Sq(0,1)[376]
+ Sq(3)[375]}
\item[369]
{\rm
Sq(2)[378]}
\\ $h_{1}:$   [378]
\item[370]
{\rm
Sq(2)[380]}
\\ $h_{1}:$   [380]
\\ $h_{4}:$   [305], [303]
\item[371]
{\rm
Sq(1)[382]}
\\ $h_{0}:$   [382]
\\ $h_{7}:$   [22]
\item[372]
{\rm
Sq(1)[387]
+ Sq(1)[385]
+ Sq(1)[384]}
\\ $h_{0}:$   [387], [385], [384]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/197]
\mb{18/197}
\begin{gl}
\item[382]
{\rm
Sq(1,1)[381]}
\\ $h_{7}:$   [26]
\item[383]
{\rm
Sq(3)[385]
+ Sq(3)[384]
+ Sq(3)[383]
+ Sq(0,1)[383]}
\item[384]
{\rm
Sq(3)[386]
+ Sq(0,1)[386]
+ Sq(3)[383]
+ Sq(0,1)[383]}
\\ $h_{3}:$   [352], [351]
\item[385]
{\rm
Sq(3)[387]
+ Sq(0,1)[387]
+ Sq(0,1)[384]}
\\ $h_{3}:$   [352], [351]
\\ $h_{7}:$   [27]
\item[386]
{\rm
Sq(2)[391]
+ Sq(2)[390]}
\\ $h_{1}:$   [391], [390]
\\ $h_{3}:$   [352], [351]
\\ $h_{4}:$   [306]
\item[387]
{\rm
Sq(1)[395]
+ Sq(1)[394]}
\\ $h_{0}:$   [395], [394]
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/197]
\mb{17/197}
\begin{gl}
\item[394]
{\rm
Sq(3)[391]
+ Sq(0,1)[390]}
\item[395]
{\rm
Sq(3)[394]
+ Sq(0,1)[394]
+ Sq(3)[393]
+ Sq(0,1)[393]
+ Sq(3)[392]
+ Sq(0,1)[392]
+ Sq(0,1)[391]
+ Sq(0,1)[390]}
\item[396]
{\rm
Sq(1)[405]}
\\ $h_{0}:$   [405]
\\ $h_{3}:$   [359], [357], [353], [352], [351]
\\ $h_{4}:$   [311], [310], [309]
\item[397]
{\rm
Sq(1)[406]}
\\ $h_{0}:$   [406]
\\ $h_{1}:$   [400], [399]
\\ $h_{2}:$   [386], [384], [383], [381]
\\ $h_{3}:$   [359], [356], [353], [352], [351]
\\ $h_{4}:$   [311]
\item[398]
{\rm
Sq(1)[408]
+ Sq(1)[404]}
\\ $h_{0}:$   [408], [404]
\\ $h_{2}:$   [387], [386], [380]
\\ $h_{3}:$   [359], [357], [353], [352], [351]
\\ $h_{4}:$   [311], [310], [309]
\\ $h_{7}:$   [28]
\item[399]
{\rm
Sq(1)[409]
+ Sq(1)[404]}
\\ $h_{0}:$   [409], [404]
\\ $h_{2}:$   [387], [381], [380]
\\ $h_{3}:$   [359], [356]
\\ $h_{4}:$   [310], [309]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/197]
\mb{16/197}
\begin{gl}
\item[404]
{\rm
Sq(3)[400]
+ Sq(0,1)[399]
+ Sq(3)[397]
+ Sq(3)[395]
+ Sq(0,1)[394]}
\\ $h_{2}:$   [386]
\\ $h_{3}:$   [361], [360]
\item[405]
{\rm
Sq(3)[401]
+ Sq(0,1)[401]
+ Sq(3)[399]
+ Sq(0,1)[399]
+ Sq(3)[398]
+ Sq(0,1)[398]
+ Sq(0,1)[397]
+ Sq(3)[396]
+ Sq(0,1)[395]
+ Sq(3)[394]
+ Sq(0,1)[394]}
\\ $h_{3}:$   [363], [361]
\item[406]
{\rm
Sq(3)[402]
+ Sq(0,1)[402]
+ Sq(3)[399]
+ Sq(0,1)[398]
+ Sq(3)[396]
+ Sq(3)[395]
+ Sq(0,1)[395]
+ Sq(3)[394]
+ Sq(0,1)[394]}
\\ $h_{2}:$   [386]
\\ $h_{3}:$   [363], [360]
\item[407]
{\rm
Sq(2)[403]}
\\ $h_{1}:$   [403]
\\ $h_{3}:$   [363], [361]
\\ $h_{4}:$   [318]
\item[408]
{\rm
Sq(1)[411]
+ Sq(1)[410]}
\\ $h_{0}:$   [411], [410]
\\ $h_{2}:$   [388], [387]
\\ $h_{3}:$   [363], [360]
\\ $h_{7}:$   [28]
\item[409]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{2}:$   [388], [387], [386]
\\ $h_{3}:$   [363], [361]
\\ $h_{7}:$   [28]
\item[410]
{\rm
Sq(1)[414]
+ Sq(1)[410]}
\\ $h_{0}:$   [414], [410]
\\ $h_{1}:$   [404]
\\ $h_{2}:$   [391], [390]
\\ $h_{3}:$   [362]
\\ $h_{4}:$   [321], [319], [318], [316], [315]
\item[411]
{\rm
Sq(1)[417]
+ Sq(1)[415]
+ Sq(1)[410]}
\\ $h_{0}:$   [417], [415], [410]
\\ $h_{2}:$   [390], [386]
\\ $h_{3}:$   [366], [365], [362], [361], [360]
\\ $h_{4}:$   [320], [319], [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/197]
\mb{15/197}
\begin{gl}
\item[410]
{\rm
Sq(0,1)[399]}
\\ $h_{7}:$   [30], [29]
\item[411]
{\rm
Sq(3)[400]
+ Sq(3)[399]
+ Sq(3)[398]}
\\ $h_{7}:$   [29]
\item[412]
{\rm
Sq(2)[407]
+ Sq(2)[405]
+ Sq(2)[404]}
\\ $h_{1}:$   [407], [405], [404]
\\ $h_{7}:$   [31], [29]
\item[413]
{\rm
Sq(1)[412]}
\\ $h_{0}:$   [412]
\\ $h_{7}:$   [30]
\item[414]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{2}:$   [394], [393]
\\ $h_{4}:$   [328], [325]
\\ $h_{7}:$   [30], [29]
\item[415]
{\rm
Sq(1)[414]}
\\ $h_{0}:$   [414]
\\ $h_{1}:$   [405], [404]
\\ $h_{4}:$   [327]
\\ $h_{7}:$   [30], [29]
\item[416]
{\rm
Sq(1)[416]}
\\ $h_{0}:$   [416]
\\ $h_{1}:$   [408]
\\ $h_{4}:$   [324]
\\ $h_{7}:$   [31], [29]
\item[417]
{\rm
Sq(1)[418]
+ Sq(1)[415]}
\\ $h_{0}:$   [418], [415]
\\ $h_{1}:$   [405], [404]
\\ $h_{2}:$   [393], [392]
\\ $h_{3}:$   [372], [371]
\\ $h_{4}:$   [327], [326], [325], [324]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/197]
\mb{14/197}
\begin{gl}
\item[412]
{\rm
Sq(1,1)[389]}
\item[413]
{\rm
Sq(1,1)[390]
+ Sq(1,1)[386]}
\\ $h_{4}:$   [328]
\item[414]
{\rm
Sq(3)[393]
+ Sq(0,1)[393]
+ Sq(3)[391]
+ Sq(0,1)[391]}
\item[415]
{\rm
Sq(1)[405]
+ Sq(1)[403]
+ Sq(1)[402]}
\\ $h_{0}:$   [405], [403], [402]
\\ $h_{3}:$   [367], [366]
\item[416]
{\rm
Sq(1)[409]}
\\ $h_{0}:$   [409]
\item[417]
{\rm
Sq(1)[410]
+ Sq(1)[404]
+ Sq(1)[403]}
\\ $h_{0}:$   [410], [404], [403]
\\ $h_{1}:$   [399], [398]
\\ $h_{2}:$   [385]
\\ $h_{3}:$   [365], [364]
\\ $h_{6}:$   [159]
\item[418]
{\rm
Sq(1)[411]
+ Sq(1)[402]}
\\ $h_{0}:$   [411], [402]
\\ $h_{3}:$   [367], [366]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/197]
\mb{13/197}
\begin{gl}
\item[402]
{\rm
Sq(3)[388]
+ Sq(0,1)[388]
+ Sq(0,1)[387]}
\\ $h_{3}:$   [361]
\item[403]
{\rm
Sq(0,1)[389]
+ Sq(0,1)[387]}
\\ $h_{3}:$   [363], [361]
\item[404]
{\rm
Sq(3)[389]
+ Sq(0,1)[387]}
\\ $h_{2}:$   [382]
\\ $h_{3}:$   [363], [362]
\\ $h_{7}:$   [36]
\item[405]
{\rm
Sq(3)[391]
+ Sq(0,1)[391]
+ Sq(3)[390]
+ Sq(0,1)[390]
+ Sq(3)[387]}
\\ $h_{3}:$   [362]
\item[406]
{\rm
Sq(2)[392]}
\\ $h_{1}:$   [392]
\\ $h_{2}:$   [382]
\\ $h_{3}:$   [363]
\\ $h_{7}:$   [36]
\item[407]
{\rm
Sq(2)[396]
+ Sq(2)[395]
+ Sq(2)[393]}
\\ $h_{1}:$   [396], [395], [393]
\\ $h_{2}:$   [382]
\\ $h_{3}:$   [363], [362], [361]
\\ $h_{7}:$   [36]
\item[408]
{\rm
Sq(2)[397]
+ Sq(2)[393]}
\\ $h_{1}:$   [397], [393]
\\ $h_{2}:$   [382]
\\ $h_{7}:$   [36]
\item[409]
{\rm
Sq(1)[399]}
\\ $h_{0}:$   [399]
\item[410]
{\rm
Sq(1)[400]}
\\ $h_{0}:$   [400]
\\ $h_{2}:$   [382]
\\ $h_{3}:$   [362]
\\ $h_{7}:$   [36]
\item[411]
{\rm
Sq(1)[401]}
\\ $h_{0}:$   [401]
\\ $h_{3}:$   [363], [362], [361]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/197]
\mb{12/197}
\begin{gl}
\item[399]
{\rm
Sq(3)[383]
+ Sq(0,1)[383]
+ Sq(3)[380]
+ Sq(0,1)[380]}
\item[400]
{\rm
Sq(1)[389]}
\\ $h_{0}:$   [389]
\item[401]
{\rm
Sq(1)[390]
+ Sq(1)[388]}
\\ $h_{0}:$   [390], [388]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/197]
\mb{11/197}
\begin{gl}
\item[388]
{\rm
Sq(1,1)[356]
+ Sq(1,1)[355]
+ Sq(1,1)[354]
+ Sq(1,1)[353]}
\\ $h_{3}:$   [341]
\item[389]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]}
\item[390]
{\rm
Sq(3)[360]
+ Sq(0,1)[360]}
\\ $h_{3}:$   [341]
\item[391]
{\rm
Sq(2)[364]
+ Sq(2)[363]}
\\ $h_{1}:$   [364], [363]
\\ $h_{2}:$   [354]
\\ $h_{3}:$   [342]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/197]
\mb{10/197}
\begin{gl}
\item[368]
{\rm
Sq(2)[331]}
\\ $h_{1}:$   [331]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/197]
\mb{9/197}
\begin{gl}
\item[333]
{\rm
Sq(0,1)[285]}
\\ $h_{3}:$   [274], [273]
\\ $h_{7}:$   [47]
\item[334]
{\rm
Sq(3)[287]
+ Sq(0,1)[287]
+ Sq(3)[286]
+ Sq(0,1)[286]
+ Sq(3)[285]}
\\ $h_{3}:$   [274], [273]
\\ $h_{5}:$   [231]
\\ $h_{7}:$   [47]
\item[335]
{\rm
Sq(2)[289]}
\\ $h_{1}:$   [289]
\\ $h_{2}:$   [283], [282]
\\ $h_{3}:$   [272]
\item[336]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\\ $h_{1}:$   [288]
\\ $h_{5}:$   [231]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/197]
\mb{8/197}
\begin{gl}
\item[291]
{\rm
Sq(2)[247]}
\\ $h_{1}:$   [247]
\\ $h_{3}:$   [237]
\\ $h_{7}:$   [46]
\item[292]
{\rm
Sq(2)[248]}
\\ $h_{1}:$   [248]
\\ $h_{3}:$   [237]
\\ $h_{7}:$   [46]
\item[293]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\item[294]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{2}:$   [243]
\\ $h_{7}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/197]
\mb{7/197}
\begin{gl}
\item[250]
{\rm
Sq(7)[196]
+ Sq(4,1)[196]
+ Sq(1,2)[196]
+ Sq(0,0,1)[196]
+ Sq(7)[195]
+ Sq(1,2)[195]
+ Sq(0,0,1)[195]}
\item[251]
{\rm
Sq(1,1)[200]
+ Sq(4)[198]
+ Sq(1,1)[198]}
\\ $h_{2}:$   [198]
\\ $h_{7}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/197]
\mb{6/197}
\begin{gl}
\item[205]
{\rm
Sq(2)[145]}
\\ $h_{1}:$   [145]
\\ $h_{5}:$   [120]
\\ $h_{6}:$   [86]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/197]
\mb{5/197}
\begin{gl}
\item[146]
{\rm
Sq(6)[92]}
\\ $h_{7}:$   [34]
\end{gl}
\end{bdl}



\dm{198}
\begin{bdl}
\item[98/198]
\mb{98/198}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\\ $h_{2}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/198]
\mb{97/198}
\begin{gl}
\item[3]
{\rm
Sq(1)[3]}
\\ $h_{0}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/198]
\mb{96/198}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/198]
\mb{89/198}
\begin{gl}
\item[17]
{\rm
Sq(1)[17]}
\\ $h_{0}:$   [17]
\\ $h_{1}:$   [15]
\\ $h_{2}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/198]
\mb{88/198}
\begin{gl}
\item[17]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\\ $h_{2}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/198]
\mb{87/198}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[14]}
\item[15]
{\rm
Sq(1)[16]}
\\ $h_{0}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/198]
\mb{86/198}
\begin{gl}
\item[16]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/198]
\mb{85/198}
\begin{gl}
\item[20]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/198]
\mb{84/198}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\item[20]
{\rm
Sq(1)[19]}
\\ $h_{0}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/198]
\mb{83/198}
\begin{gl}
\item[18]
{\rm
Sq(2)[20]}
\\ $h_{1}:$   [20]
\item[19]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/198]
\mb{82/198}
\begin{gl}
\item[22]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/198]
\mb{81/198}
\begin{gl}
\item[26]
{\rm
Sq(1,1)[26]}
\item[27]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/198]
\mb{80/198}
\begin{gl}
\item[28]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/198]
\mb{79/198}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/198]
\mb{78/198}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[30]}
\item[30]
{\rm
Sq(0,1)[31]}
\item[31]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/198]
\mb{75/198}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/198]
\mb{73/198}
\begin{gl}
\item[48]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [34]
\item[49]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{1}:$   [43]
\\ $h_{2}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/198]
\mb{72/198}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[43]}
\item[47]
{\rm
Sq(0,1)[45]}
\item[48]
{\rm
Sq(1)[48]}
\\ $h_{0}:$   [48]
\\ $h_{2}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/198]
\mb{71/198}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[48]}
\item[48]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/198]
\mb{70/198}
\begin{gl}
\item[52]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/198]
\mb{69/198}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(0,1)[52]}
\item[55]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/198]
\mb{68/198}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[57]}
\item[55]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/198]
\mb{67/198}
\begin{gl}
\item[61]
{\rm
Sq(3)[66]}
\item[62]
{\rm
Sq(2)[67]}
\\ $h_{1}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/198]
\mb{66/198}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[69]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/198]
\mb{65/198}
\begin{gl}
\item[72]
{\rm
Sq(0,1)[69]}
\item[73]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/198]
\mb{64/198}
\begin{gl}
\item[73]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\item[74]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/198]
\mb{63/198}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[79]}
\item[77]
{\rm
Sq(0,1)[80]}
\item[78]
{\rm
Sq(0,1)[81]}
\item[79]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\\ $h_{2}:$   [77]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/198]
\mb{62/198}
\begin{gl}
\item[82]
{\rm
Sq(1,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/198]
\mb{60/198}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(0,1)[97]}
\item[96]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/198]
\mb{59/198}
\begin{gl}
\item[104]
{\rm
Sq(0,1)[102]}
\item[105]
{\rm
Sq(0,1)[103]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/198]
\mb{57/198}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[104]}
\item[110]
{\rm
Sq(0,1)[105]}
\item[111]
{\rm
Sq(0,1)[106]}
\item[112]
{\rm
Sq(1)[113]}
\\ $h_{0}:$   [113]
\\ $h_{1}:$   [109]
\\ $h_{2}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/198]
\mb{56/198}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/198]
\mb{54/198}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[122]}
\item[125]
{\rm
Sq(0,1)[123]}
\item[126]
{\rm
Sq(0,1)[124]}
\item[127]
{\rm
Sq(2)[126]
+ Sq(2)[125]}
\\ $h_{1}:$   [126], [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/198]
\mb{53/198}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[129]}
\item[128]
{\rm
Sq(0,1)[130]}
\item[129]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/198]
\mb{52/198}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/198]
\mb{51/198}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[152]}
\item[150]
{\rm
Sq(0,1)[153]}
\item[151]
{\rm
Sq(0,1)[154]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/198]
\mb{50/198}
\begin{gl}
\item[158]
{\rm
Sq(0,1)[152]}
\item[159]
{\rm
Sq(0,1)[153]}
\item[160]
{\rm
Sq(0,1)[154]}
\item[161]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{3}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/198]
\mb{49/198}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[155]}
\item[160]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\\ $h_{1}:$   [160]
\item[161]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{1}:$   [156]
\item[162]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{3}:$   [139]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/198]
\mb{48/198}
\begin{gl}
\item[161]
{\rm
Sq(0,1)[163]}
\item[162]
{\rm
Sq(0,1)[164]}
\item[163]
{\rm
Sq(0,1)[165]}
\item[164]
{\rm
Sq(0,1)[166]}
\item[165]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\item[166]
{\rm
Sq(1)[172]}
\\ $h_{0}:$   [172]
\\ $h_{3}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/198]
\mb{47/198}
\begin{gl}
\item[168]
{\rm
Sq(1,1)[169]}
\item[169]
{\rm
Sq(0,1)[171]}
\item[170]
{\rm
Sq(0,1)[172]}
\item[171]
{\rm
Sq(0,1)[173]}
\item[172]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{3}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/198]
\mb{46/198}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[178]}
\item[179]
{\rm
Sq(2)[184]}
\\ $h_{1}:$   [184]
\item[180]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\item[181]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{2}:$   [176]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/198]
\mb{45/198}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[185]}
\item[186]
{\rm
Sq(0,1)[186]}
\item[187]
{\rm
Sq(0,1)[187]}
\item[188]
{\rm
Sq(0,1)[188]}
\item[189]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\item[190]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{2}:$   [178]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/198]
\mb{44/198}
\begin{gl}
\item[192]
{\rm
Sq(5)[190]}
\item[193]
{\rm
Sq(0,1)[196]}
\item[194]
{\rm
Sq(0,1)[197]}
\item[195]
{\rm
Sq(0,1)[198]}
\item[196]
{\rm
Sq(0,1)[199]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/198]
\mb{43/198}
\begin{gl}
\item[208]
{\rm
Sq(0,1)[209]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/198]
\mb{42/198}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[216]}
\item[219]
{\rm
Sq(0,1)[217]}
\item[220]
{\rm
Sq(0,1)[218]}
\item[221]
{\rm
Sq(0,1)[219]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/198]
\mb{41/198}
\begin{gl}
\item[225]
{\rm
Sq(0,1)[219]
+ Sq(0,1)[218]
+ Sq(0,1)[217]}
\item[226]
{\rm
Sq(0,1)[220]
+ Sq(0,1)[218]
+ Sq(0,1)[217]}
\item[227]
{\rm
Sq(0,1)[221]
+ Sq(0,1)[217]}
\item[228]
{\rm
Sq(3)[222]
+ Sq(0,1)[222]
+ Sq(0,1)[218]
+ Sq(3)[217]
+ Sq(0,1)[217]}
\item[229]
{\rm
Sq(1)[232]}
\\ $h_{0}:$   [232]
\\ $h_{1}:$   [228], [226], [225], [224]
\\ $h_{2}:$   [214]
\\ $h_{3}:$   [194]
\item[230]
{\rm
Sq(1)[233]}
\\ $h_{0}:$   [233]
\\ $h_{1}:$   [227], [226], [223]
\\ $h_{2}:$   [216]
\\ $h_{3}:$   [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/198]
\mb{40/198}
\begin{gl}
\item[231]
{\rm
Sq(0,1)[227]}
\item[232]
{\rm
Sq(0,1)[228]}
\item[233]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{2}:$   [224], [223], [220]
\\ $h_{3}:$   [204], [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/198]
\mb{39/198}
\begin{gl}
\item[235]
{\rm
Sq(0,1)[237]
+ Sq(0,1)[236]}
\item[236]
{\rm
Sq(0,1)[238]}
\item[237]
{\rm
Sq(0,1)[239]}
\item[238]
{\rm
Sq(0,1)[240]}
\item[239]
{\rm
Sq(2)[241]}
\\ $h_{1}:$   [241]
\item[240]
{\rm
Sq(1)[249]
+ Sq(1)[244]}
\\ $h_{0}:$   [249], [244]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/198]
\mb{38/198}
\begin{gl}
\item[244]
{\rm
Sq(1,1)[247]}
\item[245]
{\rm
Sq(0,1)[249]}
\item[246]
{\rm
Sq(0,1)[250]}
\item[247]
{\rm
Sq(0,1)[251]}
\item[248]
{\rm
Sq(0,1)[252]}
\item[249]
{\rm
Sq(1)[259]
+ Sq(1)[258]}
\\ $h_{0}:$   [259], [258]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/198]
\mb{37/198}
\begin{gl}
\item[258]
{\rm
Sq(0,1)[261]}
\item[259]
{\rm
Sq(0,1)[262]}
\item[260]
{\rm
Sq(0,1)[263]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/198]
\mb{36/198}
\begin{gl}
\item[268]
{\rm
Sq(0,1)[267]}
\item[269]
{\rm
Sq(0,1)[268]}
\item[270]
{\rm
Sq(0,1)[269]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/198]
\mb{35/198}
\begin{gl}
\item[275]
{\rm
Sq(0,1)[273]}
\item[276]
{\rm
Sq(0,1)[274]}
\item[277]
{\rm
Sq(0,1)[275]}
\item[278]
{\rm
Sq(3)[276]
+ Sq(3)[273]}
\item[279]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/198]
\mb{34/198}
\begin{gl}
\item[282]
{\rm
Sq(0,1)[277]}
\item[283]
{\rm
Sq(0,1)[278]}
\item[284]
{\rm
Sq(0,1)[279]}
\item[285]
{\rm
Sq(2)[285]
+ Sq(2)[283]
+ Sq(2)[282]
+ Sq(2)[281]}
\\ $h_{1}:$   [285], [283], [282], [281]
\item[286]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\\ $h_{1}:$   [284], [282]
\\ $h_{4}:$   [227], [225]
\\ $h_{7}:$   [5], [4]
\item[287]
{\rm
Sq(1)[293]
+ Sq(1)[288]}
\\ $h_{0}:$   [293], [288]
\\ $h_{3}:$   [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/198]
\mb{33/198}
\begin{gl}
\item[288]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(0,1)[277]}
\item[289]
{\rm
Sq(0,1)[280]
+ Sq(0,1)[278]
+ Sq(0,1)[277]}
\item[290]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\\ $h_{7}:$   [4]
\item[291]
{\rm
Sq(1)[292]
+ Sq(1)[291]
+ Sq(1)[290]}
\\ $h_{0}:$   [292], [291], [290]
\\ $h_{1}:$   [285], [284]
\item[292]
{\rm
Sq(1)[293]
+ Sq(1)[287]}
\\ $h_{0}:$   [293], [287]
\\ $h_{1}:$   [283], [282]
\item[293]
{\rm
Sq(1)[294]
+ Sq(1)[287]}
\\ $h_{0}:$   [294], [287]
\\ $h_{3}:$   [259], [257]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/198]
\mb{32/198}
\begin{gl}
\item[287]
{\rm
Sq(2,1)[274]}
\item[288]
{\rm
Sq(1,1)[280]
+ Sq(1,1)[279]
+ Sq(1,1)[278]}
\\ $h_{7}:$   [5]
\item[289]
{\rm
Sq(0,1)[282]}
\item[290]
{\rm
Sq(0,1)[283]}
\item[291]
{\rm
Sq(0,1)[284]}
\item[292]
{\rm
Sq(0,1)[285]}
\item[293]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\item[294]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\\ $h_{3}:$   [260], [258]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/198]
\mb{31/198}
\begin{gl}
\item[290]
{\rm
Sq(1,1)[288]
+ Sq(1,1)[286]}
\item[291]
{\rm
Sq(0,1)[291]}
\item[292]
{\rm
Sq(1)[301]
+ Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [301], [299], [298]
\\ $h_{3}:$   [265], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/198]
\mb{30/198}
\begin{gl}
\item[297]
{\rm
Sq(0,1)[297]}
\item[298]
{\rm
Sq(3)[298]
+ Sq(0,1)[298]
+ Sq(3)[296]
+ Sq(0,1)[296]}
\item[299]
{\rm
Sq(3)[299]
+ Sq(0,1)[299]
+ Sq(3)[296]}
\item[300]
{\rm
Sq(1)[307]
+ Sq(1)[306]
+ Sq(1)[304]}
\\ $h_{0}:$   [307], [306], [304]
\\ $h_{2}:$   [293], [290], [289]
\\ $h_{5}:$   [181], [180]
\\ $h_{7}:$   [10]
\item[301]
{\rm
Sq(1)[308]
+ Sq(1)[304]
+ Sq(1)[303]}
\\ $h_{0}:$   [308], [304], [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/198]
\mb{29/198}
\begin{gl}
\item[303]
{\rm
Sq(2,1)[293]
+ Sq(5)[292]}
\item[304]
{\rm
Sq(0,1)[299]}
\\ $h_{7}:$   [9]
\item[305]
{\rm
Sq(0,1)[300]}
\item[306]
{\rm
Sq(0,1)[301]}
\\ $h_{7}:$   [9]
\item[307]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]
+ Sq(3)[299]}
\\ $h_{7}:$   [9]
\item[308]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/198]
\mb{28/198}
\begin{gl}
\item[307]
{\rm
Sq(3)[303]}
\item[308]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]
+ Sq(3)[301]
+ Sq(0,1)[301]}
\item[309]
{\rm
Sq(1)[314]
+ Sq(1)[313]}
\\ $h_{0}:$   [314], [313]
\\ $h_{1}:$   [307], [306]
\\ $h_{3}:$   [287], [286], [285], [284]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/198]
\mb{27/198}
\begin{gl}
\item[312]
{\rm
Sq(0,1)[308]}
\item[313]
{\rm
Sq(3)[309]
+ Sq(0,1)[309]}
\item[314]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{3}:$   [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/198]
\mb{26/198}
\begin{gl}
\item[317]
{\rm
Sq(1,1)[311]
+ Sq(1,1)[310]}
\item[318]
{\rm
Sq(0,1)[312]}
\item[319]
{\rm
Sq(3)[314]
+ Sq(3)[312]}
\item[320]
{\rm
Sq(3)[315]
+ Sq(0,1)[315]
+ Sq(0,1)[313]}
\\ $h_{7}:$   [18]
\item[321]
{\rm
Sq(2)[317]
+ Sq(2)[316]}
\\ $h_{1}:$   [317], [316]
\\ $h_{2}:$   [308]
\\ $h_{3}:$   [294], [293], [292]
\\ $h_{7}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/198]
\mb{25/198}
\begin{gl}
\item[322]
{\rm
Sq(3)[315]
+ Sq(0,1)[315]
+ Sq(3)[313]
+ Sq(0,1)[313]
+ Sq(3)[312]}
\item[323]
{\rm
Sq(1)[323]
+ Sq(1)[322]
+ Sq(1)[321]}
\\ $h_{0}:$   [323], [322], [321]
\\ $h_{1}:$   [316]
\\ $h_{3}:$   [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/198]
\mb{24/198}
\begin{gl}
\item[321]
{\rm
Sq(3)[316]
+ Sq(0,1)[316]}
\item[322]
{\rm
Sq(3)[317]
+ Sq(0,1)[316]
+ Sq(3)[315]}
\item[323]
{\rm
Sq(3)[318]
+ Sq(0,1)[318]
+ Sq(0,1)[315]}
\\ $h_{3}:$   [298]
\item[324]
{\rm
Sq(2)[319]}
\\ $h_{1}:$   [319]
\\ $h_{2}:$   [311], [310]
\\ $h_{4}:$   [271]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/198]
\mb{23/198}
\begin{gl}
\item[322]
{\rm
Sq(1,1)[328]}
\item[323]
{\rm
Sq(0,1)[330]}
\\ $h_{7}:$   [17]
\item[324]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[331]}
\item[325]
{\rm
Sq(2)[335]}
\\ $h_{1}:$   [335]
\\ $h_{3}:$   [315]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/198]
\mb{21/198}
\begin{gl}
\item[349]
{\rm
Sq(3)[347]}
\item[350]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]
+ Sq(3)[349]
+ Sq(0,1)[349]
+ Sq(0,1)[347]}
\item[351]
{\rm
Sq(2)[353]
+ Sq(2)[352]}
\\ $h_{1}:$   [353], [352]
\\ $h_{7}:$   [21]
\item[352]
{\rm
Sq(1)[358]}
\\ $h_{0}:$   [358]
\\ $h_{1}:$   [352]
\\ $h_{2}:$   [344], [342]
\\ $h_{3}:$   [328], [326]
\item[353]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/198]
\mb{20/198}
\begin{gl}
\item[356]
{\rm
Sq(0,1)[363]
+ Sq(0,1)[361]}
\\ $h_{2}:$   [358]
\\ $h_{7}:$   [20]
\item[357]
{\rm
Sq(3)[364]
+ Sq(0,1)[364]
+ Sq(3)[362]
+ Sq(0,1)[362]
+ Sq(3)[361]
+ Sq(0,1)[361]}
\\ $h_{2}:$   [358]
\item[358]
{\rm
Sq(3)[365]
+ Sq(0,1)[364]
+ Sq(3)[362]
+ Sq(0,1)[362]
+ Sq(0,1)[361]}
\\ $h_{2}:$   [358]
\item[359]
{\rm
Sq(3)[366]
+ Sq(0,1)[366]}
\item[360]
{\rm
Sq(2)[369]}
\\ $h_{1}:$   [369]
\\ $h_{3}:$   [342], [341]
\item[361]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{1}:$   [370], [368]
\\ $h_{4}:$   [301], [296]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/198]
\mb{19/198}
\begin{gl}
\item[373]
{\rm
Sq(2)[384]}
\\ $h_{1}:$   [384]
\\ $h_{3}:$   [355], [354]
\\ $h_{5}:$   [240]
\\ $h_{6}:$   [143]
\item[374]
{\rm
Sq(1)[388]}
\\ $h_{0}:$   [388]
\\ $h_{4}:$   [309]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/198]
\mb{18/198}
\begin{gl}
\item[388]
{\rm
Sq(3)[390]
+ Sq(3)[388]}
\\ $h_{4}:$   [312]
\item[389]
{\rm
Sq(3)[391]
+ Sq(0,1)[389]}
\\ $h_{3}:$   [357]
\\ $h_{4}:$   [312], [311]
\item[390]
{\rm
Sq(2)[394]}
\\ $h_{1}:$   [394]
\\ $h_{4}:$   [312]
\item[391]
{\rm
Sq(2)[395]}
\\ $h_{1}:$   [395]
\\ $h_{3}:$   [357]
\\ $h_{4}:$   [312], [311]
\item[392]
{\rm
Sq(1)[402]
+ Sq(1)[400]}
\\ $h_{0}:$   [402], [400]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/198]
\mb{17/198}
\begin{gl}
\item[400]
{\rm
Sq(0,1)[399]}
\\ $h_{7}:$   [29]
\item[401]
{\rm
Sq(2)[406]
+ Sq(2)[405]
+ Sq(2)[404]}
\\ $h_{1}:$   [406], [405], [404]
\\ $h_{2}:$   [391], [390]
\item[402]
{\rm
Sq(1)[412]}
\\ $h_{0}:$   [412]
\\ $h_{7}:$   [29]
\item[403]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{1}:$   [407], [405]
\\ $h_{2}:$   [391]
\\ $h_{3}:$   [363], [361]
\\ $h_{4}:$   [317], [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/198]
\mb{16/198}
\begin{gl}
\item[412]
{\rm
Sq(0,1)[404]
+ Sq(0,1)[403]}
\item[413]
{\rm
Sq(3)[406]
+ Sq(0,1)[406]
+ Sq(0,1)[403]}
\\ $h_{4}:$   [323], [322]
\item[414]
{\rm
Sq(1)[418]}
\\ $h_{0}:$   [418]
\\ $h_{3}:$   [375], [374], [373], [370], [369]
\item[415]
{\rm
Sq(1)[423]
+ Sq(1)[422]
+ Sq(1)[420]}
\\ $h_{0}:$   [423], [422], [420]
\\ $h_{1}:$   [411], [410]
\\ $h_{2}:$   [402], [397], [396]
\\ $h_{3}:$   [375], [374], [373], [370], [369]
\\ $h_{7}:$   [30]
\item[416]
{\rm
Sq(1)[425]
+ Sq(1)[424]}
\\ $h_{0}:$   [425], [424]
\\ $h_{1}:$   [412], [411]
\\ $h_{2}:$   [401], [398], [397], [396], [395]
\\ $h_{3}:$   [375], [374], [371], [367]
\\ $h_{4}:$   [323]
\\ $h_{7}:$   [29]
\item[417]
{\rm
Sq(1)[426]
+ Sq(1)[424]
+ Sq(1)[422]}
\\ $h_{0}:$   [426], [424], [422]
\\ $h_{2}:$   [401], [398], [397], [396], [395]
\\ $h_{3}:$   [373], [371], [369], [367]
\\ $h_{4}:$   [322]
\item[418]
{\rm
Sq(1)[427]
+ Sq(1)[420]}
\\ $h_{0}:$   [427], [420]
\\ $h_{1}:$   [412], [411]
\\ $h_{2}:$   [401], [398], [397], [396], [395]
\\ $h_{3}:$   [373], [370]
\\ $h_{4}:$   [323]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/198]
\mb{15/198}
\begin{gl}
\item[418]
{\rm
Sq(3)[406]
+ Sq(0,1)[406]
+ Sq(0,1)[404]}
\\ $h_{3}:$   [376], [375], [374]
\item[419]
{\rm
Sq(3)[409]
+ Sq(0,1)[409]
+ Sq(3)[408]
+ Sq(3)[407]
+ Sq(0,1)[405]
+ Sq(0,1)[404]}
\\ $h_{4}:$   [329]
\item[420]
{\rm
Sq(3)[410]
+ Sq(0,1)[410]
+ Sq(3)[407]
+ Sq(3)[405]
+ Sq(0,1)[404]}
\\ $h_{2}:$   [398]
\\ $h_{3}:$   [376], [375]
\item[421]
{\rm
Sq(2)[414]
+ Sq(2)[412]}
\\ $h_{1}:$   [414], [412]
\\ $h_{2}:$   [398]
\\ $h_{3}:$   [376], [375]
\\ $h_{4}:$   [329]
\item[422]
{\rm
Sq(1)[419]}
\\ $h_{0}:$   [419]
\\ $h_{1}:$   [412]
\\ $h_{2}:$   [398]
\\ $h_{3}:$   [376], [375]
\\ $h_{4}:$   [329]
\\ $h_{7}:$   [32]
\item[423]
{\rm
Sq(1)[420]}
\\ $h_{0}:$   [420]
\\ $h_{1}:$   [412]
\\ $h_{2}:$   [399]
\\ $h_{3}:$   [376], [375], [374]
\\ $h_{4}:$   [329]
\\ $h_{7}:$   [33], [32]
\item[424]
{\rm
Sq(1)[422]
+ Sq(1)[421]}
\\ $h_{0}:$   [422], [421]
\\ $h_{1}:$   [412]
\\ $h_{3}:$   [379], [378], [377], [374]
\\ $h_{4}:$   [331], [330]
\\ $h_{6}:$   [162]
\\ $h_{7}:$   [32]
\item[425]
{\rm
Sq(1)[423]}
\\ $h_{0}:$   [423]
\\ $h_{1}:$   [412]
\\ $h_{2}:$   [398]
\\ $h_{3}:$   [379], [378], [377], [376], [375], [374]
\\ $h_{4}:$   [331], [330]
\\ $h_{6}:$   [162]
\item[426]
{\rm
Sq(1)[424]}
\\ $h_{0}:$   [424]
\\ $h_{3}:$   [379], [378], [377], [376], [375]
\\ $h_{4}:$   [331], [330], [329]
\\ $h_{6}:$   [162]
\item[427]
{\rm
Sq(1)[427]}
\\ $h_{0}:$   [427]
\\ $h_{3}:$   [376], [375], [374]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/198]
\mb{14/198}
\begin{gl}
\item[419]
{\rm
Sq(1,1)[395]
+ Sq(1,1)[394]
+ Sq(1,1)[393]
+ Sq(1,1)[392]
+ Sq(1,1)[391]}
\\ $h_{7}:$   [34]
\item[420]
{\rm
Sq(1,1)[397]
+ Sq(1,1)[393]
+ Sq(1,1)[391]}
\\ $h_{7}:$   [35], [34]
\item[421]
{\rm
Sq(3)[398]
+ Sq(0,1)[398]}
\\ $h_{7}:$   [33]
\item[422]
{\rm
Sq(0,1)[399]}
\\ $h_{3}:$   [371], [370], [369]
\\ $h_{6}:$   [164]
\\ $h_{7}:$   [34], [33]
\item[423]
{\rm
Sq(3)[399]
+ Sq(0,1)[398]}
\\ $h_{3}:$   [371], [370], [369]
\\ $h_{6}:$   [164]
\item[424]
{\rm
Sq(3)[401]
+ Sq(0,1)[401]
+ Sq(3)[400]
+ Sq(0,1)[400]}
\\ $h_{3}:$   [371], [370], [369]
\\ $h_{6}:$   [164]
\item[425]
{\rm
Sq(2)[407]
+ Sq(2)[406]
+ Sq(2)[405]
+ Sq(2)[402]}
\\ $h_{1}:$   [407], [406], [405], [402]
\\ $h_{2}:$   [393], [391]
\\ $h_{3}:$   [371], [370]
\\ $h_{4}:$   [332]
\\ $h_{6}:$   [164]
\\ $h_{7}:$   [33]
\item[426]
{\rm
Sq(2)[408]
+ Sq(2)[405]
+ Sq(2)[404]
+ Sq(2)[403]
+ Sq(2)[402]}
\\ $h_{1}:$   [408], [405], [404], [403], [402]
\\ $h_{3}:$   [371], [370]
\\ $h_{4}:$   [332], [331]
\\ $h_{6}:$   [164]
\\ $h_{7}:$   [35], [34], [33]
\item[427]
{\rm
Sq(1)[412]}
\\ $h_{0}:$   [412]
\\ $h_{7}:$   [34]
\item[428]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{1}:$   [406], [405], [404]
\\ $h_{4}:$   [331]
\\ $h_{7}:$   [35], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/198]
\mb{13/198}
\begin{gl}
\item[412]
{\rm
Sq(3)[396]
+ Sq(3)[395]
+ Sq(3)[393]
+ Sq(3)[392]}
\item[413]
{\rm
Sq(3)[397]
+ Sq(0,1)[397]
+ Sq(0,1)[396]
+ Sq(0,1)[395]
+ Sq(3)[393]
+ Sq(3)[392]}
\item[414]
{\rm
Sq(3)[398]
+ Sq(0,1)[398]
+ Sq(0,1)[397]
+ Sq(0,1)[396]
+ Sq(3)[395]
+ Sq(3)[394]
+ Sq(0,1)[394]
+ Sq(3)[393]
+ Sq(0,1)[393]}
\\ $h_{7}:$   [37]
\item[415]
{\rm
Sq(1)[404]
+ Sq(1)[403]}
\\ $h_{0}:$   [404], [403]
\\ $h_{2}:$   [389], [388]
\\ $h_{3}:$   [367]
\\ $h_{4}:$   [335]
\\ $h_{5}:$   [290], [288]
\\ $h_{6}:$   [167]
\\ $h_{7}:$   [38]
\item[416]
{\rm
Sq(1)[405]
+ Sq(1)[403]
+ Sq(1)[402]}
\\ $h_{0}:$   [405], [403], [402]
\\ $h_{2}:$   [388], [387]
\\ $h_{4}:$   [335]
\\ $h_{5}:$   [290], [288]
\\ $h_{6}:$   [167]
\\ $h_{7}:$   [38], [37]
\item[417]
{\rm
Sq(1)[409]
+ Sq(1)[408]}
\\ $h_{0}:$   [409], [408]
\\ $h_{1}:$   [399]
\\ $h_{2}:$   [389], [387]
\\ $h_{3}:$   [367]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/198]
\mb{12/198}
\begin{gl}
\item[402]
{\rm
Sq(1,1)[383]
+ Sq(1,1)[380]}
\\ $h_{3}:$   [363], [362], [361]
\item[403]
{\rm
Sq(1,1)[385]
+ Sq(1,1)[384]
+ Sq(1,1)[382]
+ Sq(1,1)[381]}
\\ $h_{3}:$   [362], [361]
\item[404]
{\rm
Sq(0,1)[386]}
\\ $h_{3}:$   [362]
\\ $h_{4}:$   [341]
\\ $h_{7}:$   [41]
\item[405]
{\rm
Sq(3)[386]}
\\ $h_{3}:$   [363]
\\ $h_{4}:$   [341]
\\ $h_{7}:$   [41]
\item[406]
{\rm
Sq(2)[389]}
\\ $h_{1}:$   [389]
\\ $h_{3}:$   [362], [361]
\item[407]
{\rm
Sq(2)[390]
+ Sq(2)[388]}
\\ $h_{1}:$   [390], [388]
\\ $h_{3}:$   [363], [362], [361]
\item[408]
{\rm
Sq(1)[392]}
\\ $h_{0}:$   [392]
\\ $h_{3}:$   [365]
\\ $h_{4}:$   [341]
\\ $h_{7}:$   [41]
\item[409]
{\rm
Sq(1)[393]}
\\ $h_{0}:$   [393]
\\ $h_{3}:$   [365], [361]
\\ $h_{4}:$   [341]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/198]
\mb{11/198}
\begin{gl}
\item[392]
{\rm
Sq(1,1)[361]
+ Sq(1,1)[360]}
\\ $h_{3}:$   [345]
\item[393]
{\rm
Sq(3)[364]
+ Sq(3)[363]}
\\ $h_{3}:$   [345]
\item[394]
{\rm
Sq(1)[369]}
\\ $h_{0}:$   [369]
\\ $h_{2}:$   [360], [359]
\\ $h_{3}:$   [346], [345]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/198]
\mb{10/198}
\begin{gl}
\item[369]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[330]
+ Sq(0,1)[330]}
\\ $h_{2}:$   [326], [325]
\\ $h_{3}:$   [313]
\\ $h_{7}:$   [45]
\item[370]
{\rm
Sq(2)[334]
+ Sq(2)[333]}
\\ $h_{1}:$   [334], [333]
\\ $h_{2}:$   [327], [326], [325], [324]
\\ $h_{3}:$   [312]
\\ $h_{5}:$   [268]
\\ $h_{7}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/198]
\mb{8/198}
\begin{gl}
\item[295]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\\ $h_{1}:$   [250]
\item[296]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{3}:$   [239], [238]
\\ $h_{7}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/198]
\mb{7/198}
\begin{gl}
\item[252]
{\rm
Sq(3)[203]}
\item[253]
{\rm
Sq(3)[204]
+ Sq(0,1)[204]}
\\ $h_{7}:$   [47]
\item[254]
{\rm
Sq(2)[205]}
\\ $h_{1}:$   [205]
\\ $h_{5}:$   [165]
\\ $h_{6}:$   [112]
\\ $h_{7}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/198]
\mb{6/198}
\begin{gl}
\item[206]
{\rm
Sq(2)[146]}
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [143]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}



\dm{199}
\begin{bdl}
\item[100/199]
\mb{100/199}
\begin{gl}
\item[1]
{\rm
Sq(1)[2]}
\\ $h_{0}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[99/199]
\mb{99/199}
\begin{gl}
\item[2]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/199]
\mb{98/199}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/199]
\mb{97/199}
\begin{gl}
\item[4]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\item[5]
{\rm
Sq(1)[4]}
\\ $h_{0}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/199]
\mb{96/199}
\begin{gl}
\item[4]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/199]
\mb{95/199}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[7]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/199]
\mb{94/199}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/199]
\mb{93/199}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/199]
\mb{92/199}
\begin{gl}
\item[9]
{\rm
Sq(0,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/199]
\mb{89/199}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/199]
\mb{86/199}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/199]
\mb{84/199}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/199]
\mb{83/199}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/199]
\mb{80/199}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/199]
\mb{79/199}
\begin{gl}
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{1}:$   [29]
\\ $h_{2}:$   [28]
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{1}:$   [31], [29]
\\ $h_{2}:$   [28]
\\ $h_{3}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/199]
\mb{78/199}
\begin{gl}
\item[32]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [30]
\item[33]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/199]
\mb{77/199}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\item[35]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/199]
\mb{76/199}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/199]
\mb{75/199}
\begin{gl}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/199]
\mb{74/199}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[45]}
\item[47]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/199]
\mb{73/199}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/199]
\mb{71/199}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[49]}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/199]
\mb{70/199}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/199]
\mb{68/199}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[58]}
\item[57]
{\rm
Sq(0,1)[59]}
\item[58]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/199]
\mb{67/199}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[68]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/199]
\mb{65/199}
\begin{gl}
\item[74]
{\rm
Sq(0,1)[71]}
\item[75]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/199]
\mb{64/199}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/199]
\mb{63/199}
\begin{gl}
\item[80]
{\rm
Sq(1)[85]}
\\ $h_{0}:$   [85]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [79]
\\ $h_{3}:$   [70]
\item[81]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [82]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/199]
\mb{62/199}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(0,1)[89]}
\item[88]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/199]
\mb{61/199}
\begin{gl}
\item[90]
{\rm
Sq(1,1)[92]
+ Sq(1,1)[91]}
\item[91]
{\rm
Sq(0,1)[93]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/199]
\mb{60/199}
\begin{gl}
\item[97]
{\rm
Sq(2)[104]}
\\ $h_{1}:$   [104]
\item[98]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{2}:$   [99]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/199]
\mb{59/199}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{2}:$   [101]
\\ $h_{4}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/199]
\mb{58/199}
\begin{gl}
\item[111]
{\rm
Sq(0,1)[105]}
\item[112]
{\rm
Sq(0,1)[106]}
\item[113]
{\rm
Sq(0,1)[107]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/199]
\mb{56/199}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[116]}
\item[115]
{\rm
Sq(0,1)[117]}
\item[116]
{\rm
Sq(0,1)[118]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/199]
\mb{55/199}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[120]}
\item[121]
{\rm
Sq(0,1)[121]}
\item[122]
{\rm
Sq(0,1)[122]}
\item[123]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{1}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/199]
\mb{54/199}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/199]
\mb{53/199}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[132]}
\item[131]
{\rm
Sq(0,1)[133]}
\item[132]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/199]
\mb{52/199}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[145]}
\item[137]
{\rm
Sq(0,1)[146]}
\item[138]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/199]
\mb{51/199}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[156]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/199]
\mb{50/199}
\begin{gl}
\item[162]
{\rm
Sq(0,1)[155]}
\item[163]
{\rm
Sq(0,1)[156]}
\item[164]
{\rm
Sq(0,1)[157]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/199]
\mb{49/199}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[157]}
\item[164]
{\rm
Sq(0,1)[158]}
\item[165]
{\rm
Sq(0,1)[159]}
\item[166]
{\rm
Sq(1)[168]}
\\ $h_{0}:$   [168]
\\ $h_{1}:$   [161]
\\ $h_{3}:$   [144]
\\ $h_{4}:$   [113]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/199]
\mb{48/199}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[167]}
\item[168]
{\rm
Sq(1)[178]
+ Sq(1)[177]}
\\ $h_{0}:$   [178], [177]
\\ $h_{3}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/199]
\mb{47/199}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[174]}
\item[174]
{\rm
Sq(0,1)[175]}
\item[175]
{\rm
Sq(0,1)[176]}
\item[176]
{\rm
Sq(0,1)[177]}
\item[177]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\\ $h_{1}:$   [179]
\item[178]
{\rm
Sq(1)[186]}
\\ $h_{0}:$   [186]
\\ $h_{1}:$   [179]
\\ $h_{3}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/199]
\mb{46/199}
\begin{gl}
\item[182]
{\rm
Sq(0,1)[181]}
\item[183]
{\rm
Sq(0,1)[182]}
\item[184]
{\rm
Sq(0,1)[183]}
\item[185]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\item[186]
{\rm
Sq(1)[194]}
\\ $h_{0}:$   [194]
\\ $h_{3}:$   [159]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/199]
\mb{45/199}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[191]}
\item[192]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\item[193]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\item[194]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\item[195]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [193]
\\ $h_{2}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/199]
\mb{44/199}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[200]}
\item[198]
{\rm
Sq(0,1)[202]}
\item[199]
{\rm
Sq(0,1)[203]}
\item[200]
{\rm
Sq(0,1)[204]}
\item[201]
{\rm
Sq(0,1)[205]}
\item[202]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\item[203]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{2}:$   [196]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/199]
\mb{43/199}
\begin{gl}
\item[209]
{\rm
Sq(0,1)[213]}
\item[210]
{\rm
Sq(0,1)[214]}
\item[211]
{\rm
Sq(3)[214]
+ Sq(0,1)[212]}
\item[212]
{\rm
Sq(0,1)[215]}
\item[213]
{\rm
Sq(0,1)[216]}
\item[214]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{2}:$   [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/199]
\mb{42/199}
\begin{gl}
\item[222]
{\rm
Sq(1,1)[221]}
\item[223]
{\rm
Sq(0,1)[222]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/199]
\mb{41/199}
\begin{gl}
\item[231]
{\rm
Sq(0,1)[223]}
\item[232]
{\rm
Sq(0,1)[225]
+ Sq(0,1)[224]}
\item[233]
{\rm
Sq(0,1)[226]}
\item[234]
{\rm
Sq(0,1)[227]}
\item[235]
{\rm
Sq(3)[230]
+ Sq(0,1)[230]
+ Sq(3)[228]
+ Sq(3)[226]
+ Sq(3)[225]
+ Sq(3)[224]
+ Sq(0,1)[224]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/199]
\mb{40/199}
\begin{gl}
\item[234]
{\rm
Sq(0,1)[230]
+ Sq(0,1)[229]}
\item[235]
{\rm
Sq(0,1)[232]
+ Sq(0,1)[231]
+ Sq(0,1)[229]}
\item[236]
{\rm
Sq(3)[232]}
\item[237]
{\rm
Sq(0,1)[233]}
\item[238]
{\rm
Sq(3)[234]
+ Sq(0,1)[234]
+ Sq(0,1)[231]}
\item[239]
{\rm
Sq(2)[239]
+ Sq(2)[236]}
\\ $h_{1}:$   [239], [236]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/199]
\mb{39/199}
\begin{gl}
\item[241]
{\rm
Sq(0,1)[242]}
\item[242]
{\rm
Sq(0,1)[243]
+ Sq(0,1)[241]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/199]
\mb{38/199}
\begin{gl}
\item[250]
{\rm
Sq(0,1)[254]}
\item[251]
{\rm
Sq(0,1)[255]}
\item[252]
{\rm
Sq(0,1)[256]}
\item[253]
{\rm
Sq(0,1)[257]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/199]
\mb{37/199}
\begin{gl}
\item[261]
{\rm
Sq(1,1)[263]
+ Sq(1,1)[262]
+ Sq(1,1)[261]}
\item[262]
{\rm
Sq(0,1)[264]}
\item[263]
{\rm
Sq(0,1)[265]}
\item[264]
{\rm
Sq(0,1)[266]}
\item[265]
{\rm
Sq(0,1)[267]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/199]
\mb{36/199}
\begin{gl}
\item[271]
{\rm
Sq(0,1)[272]
+ Sq(0,1)[271]
+ Sq(0,1)[270]}
\item[272]
{\rm
Sq(0,1)[273]
+ Sq(0,1)[271]}
\item[273]
{\rm
Sq(2)[279]}
\\ $h_{1}:$   [279]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/199]
\mb{35/199}
\begin{gl}
\item[280]
{\rm
Sq(1,1)[275]
+ Sq(1,1)[274]
+ Sq(1,1)[273]}
\item[281]
{\rm
Sq(0,1)[278]}
\item[282]
{\rm
Sq(0,1)[279]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/199]
\mb{34/199}
\begin{gl}
\item[288]
{\rm
Sq(0,1)[281]}
\item[289]
{\rm
Sq(0,1)[282]}
\item[290]
{\rm
Sq(0,1)[283]}
\item[291]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{2}:$   [280]
\\ $h_{3}:$   [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/199]
\mb{33/199}
\begin{gl}
\item[294]
{\rm
Sq(0,1)[284]
+ Sq(0,1)[283]
+ Sq(0,1)[282]}
\item[295]
{\rm
Sq(1)[298]
+ Sq(1)[296]
+ Sq(1)[295]}
\\ $h_{0}:$   [298], [296], [295]
\\ $h_{2}:$   [278]
\\ $h_{3}:$   [264], [262]
\item[296]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{1}:$   [292], [291], [290]
\\ $h_{3}:$   [265], [264], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/199]
\mb{32/199}
\begin{gl}
\item[295]
{\rm
Sq(0,1)[287]
+ Sq(0,1)[286]}
\item[296]
{\rm
Sq(3)[287]
+ Sq(3)[286]}
\item[297]
{\rm
Sq(0,1)[289]
+ Sq(0,1)[288]}
\item[298]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{3}:$   [264], [261]
\item[299]
{\rm
Sq(1)[300]
+ Sq(1)[293]}
\\ $h_{0}:$   [300], [293]
\\ $h_{3}:$   [267], [264]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/199]
\mb{31/199}
\begin{gl}
\item[293]
{\rm
Sq(3,1)[282]
+ Sq(3,1)[280]
+ Sq(3,1)[279]
+ Sq(3,1)[277]
+ Sq(0,2)[277]
+ Sq(3,1)[276]
+ Sq(0,2)[276]}
\item[294]
{\rm
Sq(0,1)[293]}
\item[295]
{\rm
Sq(0,1)[294]}
\item[296]
{\rm
Sq(0,1)[295]}
\item[297]
{\rm
Sq(0,1)[296]}
\item[298]
{\rm
Sq(2)[298]}
\\ $h_{1}:$   [298]
\item[299]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\item[300]
{\rm
Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [305], [304]
\\ $h_{3}:$   [270], [267]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/199]
\mb{30/199}
\begin{gl}
\item[302]
{\rm
Sq(0,1)[301]}
\item[303]
{\rm
Sq(1)[311]}
\\ $h_{0}:$   [311]
\item[304]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\\ $h_{1}:$   [307], [306], [304]
\\ $h_{2}:$   [299], [298]
\\ $h_{7}:$   [11]
\item[305]
{\rm
Sq(1)[314]
+ Sq(1)[309]}
\\ $h_{0}:$   [314], [309]
\\ $h_{1}:$   [307], [306], [304]
\\ $h_{2}:$   [299], [298]
\\ $h_{3}:$   [278], [277], [275], [274]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/199]
\mb{29/199}
\begin{gl}
\item[309]
{\rm
Sq(1,1)[303]
+ Sq(1,1)[301]}
\item[310]
{\rm
Sq(0,1)[304]}
\item[311]
{\rm
Sq(3)[305]}
\item[312]
{\rm
Sq(2)[308]}
\\ $h_{1}:$   [308]
\item[313]
{\rm
Sq(1)[311]
+ Sq(1)[310]}
\\ $h_{0}:$   [311], [310]
\\ $h_{2}:$   [301]
\\ $h_{7}:$   [10]
\item[314]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{2}:$   [301]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/199]
\mb{28/199}
\begin{gl}
\item[310]
{\rm
Sq(5)[300]
+ Sq(2,1)[300]
+ Sq(5)[299]
+ Sq(2,1)[299]}
\item[311]
{\rm
Sq(3)[306]}
\\ $h_{7}:$   [9]
\item[312]
{\rm
Sq(0,1)[307]}
\\ $h_{7}:$   [9]
\item[313]
{\rm
Sq(0,1)[308]}
\item[314]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{7}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/199]
\mb{27/199}
\begin{gl}
\item[315]
{\rm
Sq(0,1)[314]}
\item[316]
{\rm
Sq(3)[314]
+ Sq(0,1)[313]}
\item[317]
{\rm
Sq(2)[320]
+ Sq(2)[318]
+ Sq(2)[317]}
\\ $h_{1}:$   [320], [318], [317]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/199]
\mb{26/199}
\begin{gl}
\item[322]
{\rm
Sq(0,1)[316]}
\item[323]
{\rm
Sq(3)[321]
+ Sq(0,1)[321]
+ Sq(3)[320]
+ Sq(0,1)[320]
+ Sq(3)[318]
+ Sq(0,1)[318]
+ Sq(3)[317]
+ Sq(3)[316]}
\item[324]
{\rm
Sq(1)[324]}
\\ $h_{0}:$   [324]
\\ $h_{3}:$   [298], [297], [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/199]
\mb{25/199}
\begin{gl}
\item[324]
{\rm
Sq(3)[316]}
\\ $h_{3}:$   [297]
\item[325]
{\rm
Sq(0,1)[317]}
\item[326]
{\rm
Sq(1)[327]
+ Sq(1)[325]}
\\ $h_{0}:$   [327], [325]
\\ $h_{1}:$   [322], [321]
\\ $h_{2}:$   [314], [313]
\\ $h_{3}:$   [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/199]
\mb{24/199}
\begin{gl}
\item[325]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]
+ Sq(3)[319]}
\item[326]
{\rm
Sq(2)[324]
+ Sq(2)[322]}
\\ $h_{1}:$   [324], [322]
\item[327]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{2}:$   [317], [316], [315]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/199]
\mb{23/199}
\begin{gl}
\item[326]
{\rm
Sq(3)[337]
+ Sq(3)[335]}
\item[327]
{\rm
Sq(3)[339]
+ Sq(0,1)[339]
+ Sq(3)[336]
+ Sq(0,1)[336]
+ Sq(3)[335]
+ Sq(0,1)[335]
+ Sq(3)[334]}
\item[328]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/199]
\mb{22/199}
\begin{gl}
\item[340]
{\rm
Sq(1,1)[343]
+ Sq(1,1)[342]}
\item[341]
{\rm
Sq(1,1)[344]
+ Sq(1,1)[342]
+ Sq(1,1)[340]}
\item[342]
{\rm
Sq(0,1)[345]}
\\ $h_{7}:$   [21]
\item[343]
{\rm
Sq(1)[357]}
\\ $h_{0}:$   [357]
\\ $h_{1}:$   [351], [349]
\\ $h_{2}:$   [343], [340]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/199]
\mb{21/199}
\begin{gl}
\item[354]
{\rm
Sq(3)[353]}
\item[355]
{\rm
Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(3)[352]}
\item[356]
{\rm
Sq(2)[359]}
\\ $h_{1}:$   [359]
\\ $h_{2}:$   [347]
\\ $h_{3}:$   [330]
\\ $h_{5}:$   [227]
\\ $h_{6}:$   [134], [133]
\item[357]
{\rm
Sq(1)[364]
+ Sq(1)[363]}
\\ $h_{0}:$   [364], [363]
\\ $h_{2}:$   [349]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/199]
\mb{20/199}
\begin{gl}
\item[362]
{\rm
Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[369]}
\item[363]
{\rm
Sq(1)[376]}
\\ $h_{0}:$   [376]
\\ $h_{2}:$   [363], [362]
\\ $h_{7}:$   [21]
\item[364]
{\rm
Sq(1)[379]
+ Sq(1)[378]}
\\ $h_{0}:$   [379], [378]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/199]
\mb{19/199}
\begin{gl}
\item[375]
{\rm
Sq(2,1)[376]
+ Sq(2,1)[375]}
\item[376]
{\rm
Sq(0,1)[382]}
\\ $h_{7}:$   [23]
\item[377]
{\rm
Sq(3)[384]}
\\ $h_{2}:$   [378]
\item[378]
{\rm
Sq(0,1)[385]
+ Sq(0,1)[384]}
\\ $h_{2}:$   [378]
\\ $h_{7}:$   [24]
\item[379]
{\rm
Sq(3)[387]
+ Sq(0,1)[387]
+ Sq(3)[385]}
\\ $h_{2}:$   [378]
\\ $h_{7}:$   [24]
\item[380]
{\rm
Sq(1)[393]}
\\ $h_{0}:$   [393]
\\ $h_{1}:$   [391], [389], [388]
\\ $h_{2}:$   [378]
\\ $h_{4}:$   [312]
\\ $h_{7}:$   [24], [23]
\item[381]
{\rm
Sq(1)[394]}
\\ $h_{0}:$   [394]
\\ $h_{1}:$   [391], [389], [388]
\\ $h_{2}:$   [378]
\\ $h_{3}:$   [360], [359]
\\ $h_{4}:$   [312]
\\ $h_{7}:$   [24], [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/199]
\mb{18/199}
\begin{gl}
\item[393]
{\rm
Sq(3)[394]
+ Sq(0,1)[394]}
\\ $h_{4}:$   [314]
\item[394]
{\rm
Sq(3)[395]
+ Sq(0,1)[394]}
\\ $h_{4}:$   [314]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/199]
\mb{17/199}
\begin{gl}
\item[404]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]
+ Sq(3)[407]
+ Sq(0,1)[406]
+ Sq(3)[405]
+ Sq(0,1)[405]
+ Sq(0,1)[404]}
\item[405]
{\rm
Sq(2)[412]}
\\ $h_{1}:$   [412]
\item[406]
{\rm
Sq(2)[413]}
\\ $h_{1}:$   [413]
\\ $h_{3}:$   [368], [367]
\\ $h_{4}:$   [321]
\item[407]
{\rm
Sq(1)[420]}
\\ $h_{0}:$   [420]
\\ $h_{3}:$   [371], [368], [366]
\item[408]
{\rm
Sq(1)[421]}
\\ $h_{0}:$   [421]
\\ $h_{2}:$   [401], [398]
\\ $h_{3}:$   [368], [366]
\\ $h_{4}:$   [322], [320]
\item[409]
{\rm
Sq(1)[423]}
\\ $h_{0}:$   [423]
\\ $h_{2}:$   [399], [398]
\\ $h_{3}:$   [371], [367]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/199]
\mb{16/199}
\begin{gl}
\item[419]
{\rm
Sq(3)[411]
+ Sq(3)[410]
+ Sq(0,1)[410]}
\\ $h_{7}:$   [31]
\item[420]
{\rm
Sq(3)[414]
+ Sq(0,1)[414]
+ Sq(3)[410]
+ Sq(0,1)[410]}
\\ $h_{3}:$   [377]
\item[421]
{\rm
Sq(1)[428]}
\\ $h_{0}:$   [428]
\\ $h_{2}:$   [404], [403]
\\ $h_{4}:$   [327], [326]
\item[422]
{\rm
Sq(1)[430]
+ Sq(1)[429]}
\\ $h_{0}:$   [430], [429]
\\ $h_{3}:$   [377]
\\ $h_{7}:$   [31]
\item[423]
{\rm
Sq(1)[431]}
\\ $h_{0}:$   [431]
\\ $h_{3}:$   [377]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/199]
\mb{15/199}
\begin{gl}
\item[428]
{\rm
Sq(3)[413]
+ Sq(3)[412]
+ Sq(0,1)[412]}
\\ $h_{4}:$   [336], [335]
\item[429]
{\rm
Sq(3)[414]
+ Sq(0,1)[413]
+ Sq(3)[412]
+ Sq(0,1)[412]}
\\ $h_{4}:$   [336], [335]
\item[430]
{\rm
Sq(3)[416]
+ Sq(0,1)[416]
+ Sq(0,1)[414]
+ Sq(0,1)[413]
+ Sq(3)[412]}
\\ $h_{4}:$   [336], [335]
\item[431]
{\rm
Sq(3)[418]
+ Sq(0,1)[418]
+ Sq(3)[415]
+ Sq(0,1)[415]
+ Sq(0,1)[412]}
\item[432]
{\rm
Sq(2)[424]
+ Sq(2)[423]}
\\ $h_{1}:$   [424], [423]
\\ $h_{3}:$   [380]
\\ $h_{4}:$   [336], [335]
\item[433]
{\rm
Sq(1)[432]}
\\ $h_{0}:$   [432]
\\ $h_{1}:$   [423], [422], [421], [419]
\\ $h_{2}:$   [410], [406], [404]
\\ $h_{3}:$   [384], [382], [381]
\\ $h_{4}:$   [336]
\item[434]
{\rm
Sq(1)[435]
+ Sq(1)[434]
+ Sq(1)[429]}
\\ $h_{0}:$   [435], [434], [429]
\\ $h_{2}:$   [406]
\\ $h_{4}:$   [338], [337], [336]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/199]
\mb{14/199}
\begin{gl}
\item[429]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]
+ Sq(3)[410]
+ Sq(0,1)[410]
+ Sq(3)[409]
+ Sq(0,1)[409]
+ Sq(3)[408]
+ Sq(3)[407]
+ Sq(0,1)[405]
+ Sq(3)[404]
+ Sq(0,1)[404]
+ Sq(0,1)[403]}
\item[430]
{\rm
Sq(2)[412]}
\\ $h_{1}:$   [412]
\item[431]
{\rm
Sq(2)[414]}
\\ $h_{1}:$   [414]
\\ $h_{7}:$   [36]
\item[432]
{\rm
Sq(1)[418]}
\\ $h_{0}:$   [418]
\\ $h_{2}:$   [399]
\\ $h_{3}:$   [373]
\item[433]
{\rm
Sq(1)[419]}
\\ $h_{0}:$   [419]
\\ $h_{2}:$   [399]
\\ $h_{3}:$   [376], [374], [373]
\\ $h_{4}:$   [334]
\item[434]
{\rm
Sq(1)[420]}
\\ $h_{0}:$   [420]
\\ $h_{4}:$   [336], [334]
\item[435]
{\rm
Sq(1)[421]}
\\ $h_{0}:$   [421]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/199]
\mb{13/199}
\begin{gl}
\item[418]
{\rm
Sq(1,1)[398]
+ Sq(1,1)[397]
+ Sq(1,1)[395]}
\item[419]
{\rm
Sq(0,1)[399]}
\\ $h_{3}:$   [369]
\item[420]
{\rm
Sq(3)[400]
+ Sq(0,1)[400]}
\\ $h_{4}:$   [337]
\item[421]
{\rm
Sq(3)[401]
+ Sq(0,1)[401]}
\item[422]
{\rm
Sq(2)[407]
+ Sq(2)[402]}
\\ $h_{1}:$   [407], [402]
\\ $h_{2}:$   [397], [396], [395], [392]
\\ $h_{3}:$   [371], [369]
\\ $h_{4}:$   [337]
\item[423]
{\rm
Sq(1)[411]
+ Sq(1)[410]}
\\ $h_{0}:$   [411], [410]
\\ $h_{1}:$   [405], [403], [402]
\\ $h_{2}:$   [398], [396]
\\ $h_{4}:$   [339], [337]
\\ $h_{7}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/199]
\mb{12/199}
\begin{gl}
\item[410]
{\rm
Sq(3)[390]
+ Sq(0,1)[389]
+ Sq(3)[388]}
\item[411]
{\rm
Sq(1)[398]
+ Sq(1)[397]
+ Sq(1)[396]}
\\ $h_{0}:$   [398], [397], [396]
\\ $h_{2}:$   [386]
\\ $h_{7}:$   [42]
\item[412]
{\rm
Sq(1)[399]
+ Sq(1)[396]
+ Sq(1)[395]}
\\ $h_{0}:$   [399], [396], [395]
\\ $h_{2}:$   [386]
\\ $h_{3}:$   [368]
\\ $h_{5}:$   [307]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/199]
\mb{11/199}
\begin{gl}
\item[395]
{\rm
Sq(5)[361]
+ Sq(2,1)[361]
+ Sq(5)[359]
+ Sq(2,1)[359]}
\\ $h_{3}:$   [348], [347]
\item[396]
{\rm
Sq(1,1)[364]
+ Sq(1,1)[363]}
\\ $h_{3}:$   [347]
\item[397]
{\rm
Sq(1,1)[367]
+ Sq(1,1)[363]}
\\ $h_{3}:$   [348]
\item[398]
{\rm
Sq(3)[368]}
\\ $h_{3}:$   [348], [347]
\\ $h_{7}:$   [43]
\item[399]
{\rm
Sq(1)[371]}
\\ $h_{0}:$   [371]
\\ $h_{3}:$   [348]
\\ $h_{7}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/199]
\mb{10/199}
\begin{gl}
\item[371]
{\rm
Sq(1,1)[332]
+ Sq(1,1)[331]
+ Sq(1,1)[330]}
\item[372]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\\ $h_{2}:$   [330]
\\ $h_{3}:$   [317]
\\ $h_{4}:$   [300], [299]
\\ $h_{7}:$   [46]
\item[373]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\\ $h_{2}:$   [332], [330]
\\ $h_{3}:$   [317], [316]
\\ $h_{4}:$   [300], [299]
\\ $h_{5}:$   [269]
\\ $h_{7}:$   [46]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/199]
\mb{9/199}
\begin{gl}
\item[337]
{\rm
Sq(3)[291]}
\\ $h_{3}:$   [279], [278]
\\ $h_{4}:$   [262]
\\ $h_{7}:$   [48]
\item[338]
{\rm
Sq(3)[292]}
\\ $h_{2}:$   [288]
\\ $h_{3}:$   [279], [278]
\\ $h_{4}:$   [262]
\\ $h_{5}:$   [234]
\\ $h_{7}:$   [48]
\item[339]
{\rm
Sq(3)[294]
+ Sq(0,1)[294]}
\\ $h_{4}:$   [262]
\\ $h_{7}:$   [49]
\end{gl}
\end{bdl}



\dm{200}
\begin{bdl}
\item[99/200]
\mb{99/200}
\begin{gl}
\item[3]
{\rm
Sq(3)[3]
+ Sq(0,1)[3]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/200]
\mb{98/200}
\begin{gl}
\item[5]
{\rm
Sq(2)[4]}
\\ $h_{1}:$   [4]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/200]
\mb{93/200}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{1}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/200]
\mb{92/200}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/200]
\mb{91/200}
\begin{gl}
\item[9]
{\rm
Sq(1,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/200]
\mb{90/200}
\begin{gl}
\item[13]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/200]
\mb{88/200}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/200]
\mb{85/200}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[19]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\\ $h_{2}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/200]
\mb{84/200}
\begin{gl}
\item[22]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\\ $h_{2}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/200]
\mb{83/200}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{2}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/200]
\mb{82/200}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[26]}
\item[24]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/200]
\mb{79/200}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/200]
\mb{77/200}
\begin{gl}
\item[36]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/200]
\mb{76/200}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[39]}
\item[37]
{\rm
Sq(0,1)[40]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/200]
\mb{75/200}
\begin{gl}
\item[42]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{1}:$   [46]
\\ $h_{2}:$   [44]
\\ $h_{4}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/200]
\mb{74/200}
\begin{gl}
\item[48]
{\rm
Sq(2)[50]}
\\ $h_{1}:$   [50]
\item[49]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\\ $h_{2}:$   [45]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/200]
\mb{73/200}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[46]}
\item[52]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/200]
\mb{72/200}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/200]
\mb{70/200}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[53]}
\item[55]
{\rm
Sq(0,1)[54]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/200]
\mb{69/200}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[54]}
\item[57]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{1}:$   [58]
\\ $h_{2}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/200]
\mb{68/200}
\begin{gl}
\item[59]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{2}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/200]
\mb{67/200}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[69]}
\item[65]
{\rm
Sq(0,1)[70]}
\item[66]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/200]
\mb{66/200}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/200]
\mb{65/200}
\begin{gl}
\item[76]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/200]
\mb{64/200}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\item[78]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/200]
\mb{63/200}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/200]
\mb{62/200}
\begin{gl}
\item[89]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{3}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/200]
\mb{61/200}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(0,1)[95]}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [97]
\item[96]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{3}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/200]
\mb{60/200}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[104]}
\item[100]
{\rm
Sq(0,1)[105]}
\item[101]
{\rm
Sq(1)[111]}
\\ $h_{0}:$   [111]
\\ $h_{3}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/200]
\mb{59/200}
\begin{gl}
\item[110]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\\ $h_{1}:$   [111]
\\ $h_{2}:$   [109]
\\ $h_{4}:$   [73]
\item[111]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{3}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/200]
\mb{58/200}
\begin{gl}
\item[114]
{\rm
Sq(0,1)[109]}
\item[115]
{\rm
Sq(0,1)[110]}
\item[116]
{\rm
Sq(0,1)[111]}
\item[117]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{2}:$   [105]
\item[118]
{\rm
Sq(1)[116]}
\\ $h_{0}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/200]
\mb{57/200}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[111]}
\item[114]
{\rm
Sq(0,1)[112]}
\item[115]
{\rm
Sq(0,1)[113]}
\item[116]
{\rm
Sq(1)[117]}
\\ $h_{0}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/200]
\mb{56/200}
\begin{gl}
\item[117]
{\rm
Sq(2,1)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/200]
\mb{55/200}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[124]}
\item[125]
{\rm
Sq(0,1)[125]}
\item[126]
{\rm
Sq(0,1)[126]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/200]
\mb{54/200}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[127]}
\item[130]
{\rm
Sq(0,1)[128]}
\item[131]
{\rm
Sq(0,1)[129]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/200]
\mb{53/200}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[135]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/200]
\mb{52/200}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[149]}
\item[140]
{\rm
Sq(0,1)[150]}
\item[141]
{\rm
Sq(0,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/200]
\mb{51/200}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[158]}
\item[154]
{\rm
Sq(0,1)[159]}
\item[155]
{\rm
Sq(0,1)[160]}
\item[156]
{\rm
Sq(3)[161]
+ Sq(0,1)[161]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/200]
\mb{50/200}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[159]}
\item[166]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{2}:$   [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/200]
\mb{49/200}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[162]}
\item[168]
{\rm
Sq(0,1)[163]}
\item[169]
{\rm
Sq(0,1)[164]}
\item[170]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\\ $h_{2}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/200]
\mb{48/200}
\begin{gl}
\item[169]
{\rm
Sq(0,1)[168]}
\item[170]
{\rm
Sq(0,1)[169]}
\item[171]
{\rm
Sq(0,1)[170]}
\item[172]
{\rm
Sq(0,1)[171]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/200]
\mb{47/200}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/200]
\mb{46/200}
\begin{gl}
\item[187]
{\rm
Sq(0,1)[185]}
\item[188]
{\rm
Sq(0,1)[186]}
\item[189]
{\rm
Sq(0,1)[187]}
\item[190]
{\rm
Sq(0,1)[188]}
\item[191]
{\rm
Sq(2)[192]}
\\ $h_{1}:$   [192]
\item[192]
{\rm
Sq(1)[200]
+ Sq(1)[199]}
\\ $h_{0}:$   [200], [199]
\\ $h_{3}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/200]
\mb{45/200}
\begin{gl}
\item[196]
{\rm
Sq(0,1)[194]}
\item[197]
{\rm
Sq(0,1)[195]}
\item[198]
{\rm
Sq(0,1)[196]}
\item[199]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{1}:$   [197]
\item[200]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\\ $h_{1}:$   [197]
\\ $h_{3}:$   [174]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/200]
\mb{44/200}
\begin{gl}
\item[204]
{\rm
Sq(1,1)[206]}
\item[205]
{\rm
Sq(0,1)[208]}
\item[206]
{\rm
Sq(1)[220]
+ Sq(1)[219]}
\\ $h_{0}:$   [220], [219]
\\ $h_{3}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/200]
\mb{43/200}
\begin{gl}
\item[215]
{\rm
Sq(0,1)[218]}
\item[216]
{\rm
Sq(0,1)[219]}
\item[217]
{\rm
Sq(0,1)[220]}
\item[218]
{\rm
Sq(0,1)[221]}
\item[219]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{1}:$   [222]
\\ $h_{2}:$   [212]
\\ $h_{3}:$   [195]
\item[220]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{1}:$   [222]
\\ $h_{2}:$   [212]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/200]
\mb{42/200}
\begin{gl}
\item[224]
{\rm
Sq(1,1)[224]
+ Sq(1,1)[223]}
\item[225]
{\rm
Sq(0,1)[225]}
\item[226]
{\rm
Sq(0,1)[226]}
\item[227]
{\rm
Sq(0,1)[227]}
\item[228]
{\rm
Sq(0,1)[228]}
\item[229]
{\rm
Sq(2)[234]
+ Sq(2)[233]
+ Sq(2)[231]}
\\ $h_{1}:$   [234], [233], [231]
\item[230]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/200]
\mb{41/200}
\begin{gl}
\item[236]
{\rm
Sq(0,1)[231]}
\item[237]
{\rm
Sq(3)[232]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/200]
\mb{40/200}
\begin{gl}
\item[240]
{\rm
Sq(1,1)[234]
+ Sq(1,1)[233]
+ Sq(1,1)[231]
+ Sq(1,1)[230]}
\item[241]
{\rm
Sq(0,1)[235]}
\item[242]
{\rm
Sq(0,1)[236]}
\item[243]
{\rm
Sq(0,1)[237]}
\item[244]
{\rm
Sq(0,1)[238]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/200]
\mb{39/200}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[244]}
\item[244]
{\rm
Sq(0,1)[245]}
\item[245]
{\rm
Sq(0,1)[247]}
\item[246]
{\rm
Sq(0,1)[248]
+ Sq(0,1)[246]}
\item[247]
{\rm
Sq(3)[249]
+ Sq(0,1)[249]
+ Sq(0,1)[246]
+ Sq(3)[244]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/200]
\mb{38/200}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[258]}
\item[255]
{\rm
Sq(0,1)[259]}
\item[256]
{\rm
Sq(0,1)[260]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/200]
\mb{37/200}
\begin{gl}
\item[266]
{\rm
Sq(1,1)[265]
+ Sq(1,1)[264]}
\item[267]
{\rm
Sq(0,1)[268]}
\item[268]
{\rm
Sq(0,1)[269]}
\item[269]
{\rm
Sq(0,1)[270]}
\item[270]
{\rm
Sq(1)[278]
+ Sq(1)[277]}
\\ $h_{0}:$   [278], [277]
\\ $h_{1}:$   [273], [272]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/200]
\mb{36/200}
\begin{gl}
\item[274]
{\rm
Sq(0,1)[275]}
\item[275]
{\rm
Sq(0,1)[277]
+ Sq(0,1)[276]}
\item[276]
{\rm
Sq(0,1)[278]}
\item[277]
{\rm
Sq(3)[279]
+ Sq(0,1)[276]}
\item[278]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/200]
\mb{35/200}
\begin{gl}
\item[283]
{\rm
Sq(0,1)[283]}
\item[284]
{\rm
Sq(0,1)[284]
+ Sq(0,1)[282]}
\item[285]
{\rm
Sq(3)[285]}
\item[286]
{\rm
Sq(3)[287]
+ Sq(0,1)[287]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/200]
\mb{34/200}
\begin{gl}
\item[292]
{\rm
Sq(1,1)[285]
+ Sq(1,1)[282]
+ Sq(1,1)[281]}
\item[293]
{\rm
Sq(0,1)[288]}
\item[294]
{\rm
Sq(0,1)[289]}
\item[295]
{\rm
Sq(3)[293]
+ Sq(0,1)[293]
+ Sq(3)[288]}
\item[296]
{\rm
Sq(1)[301]
+ Sq(1)[297]}
\\ $h_{0}:$   [301], [297]
\\ $h_{2}:$   [286]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/200]
\mb{33/200}
\begin{gl}
\item[297]
{\rm
Sq(0,1)[288]}
\\ $h_{7}:$   [5]
\item[298]
{\rm
Sq(0,1)[290]
+ Sq(0,1)[287]}
\item[299]
{\rm
Sq(0,1)[291]
+ Sq(0,1)[289]}
\item[300]
{\rm
Sq(0,1)[292]}
\item[301]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{2}:$   [283], [282]
\item[302]
{\rm
Sq(1)[302]}
\\ $h_{0}:$   [302]
\\ $h_{1}:$   [296]
\\ $h_{2}:$   [286], [282]
\\ $h_{3}:$   [269]
\\ $h_{7}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/200]
\mb{32/200}
\begin{gl}
\item[300]
{\rm
Sq(0,1)[290]}
\item[301]
{\rm
Sq(0,1)[291]}
\item[302]
{\rm
Sq(1)[304]
+ Sq(1)[303]}
\\ $h_{0}:$   [304], [303]
\\ $h_{2}:$   [287], [286]
\\ $h_{3}:$   [272], [271], [268]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/200]
\mb{31/200}
\begin{gl}
\item[301]
{\rm
Sq(1,1)[294]
+ Sq(1,1)[293]}
\item[302]
{\rm
Sq(0,1)[297]}
\item[303]
{\rm
Sq(0,1)[299]
+ Sq(3)[298]
+ Sq(0,1)[298]}
\item[304]
{\rm
Sq(1)[310]
+ Sq(1)[307]
+ Sq(1)[306]}
\\ $h_{0}:$   [310], [307], [306]
\\ $h_{3}:$   [273]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/200]
\mb{30/200}
\begin{gl}
\item[306]
{\rm
Sq(0,1)[306]
+ Sq(0,1)[305]
+ Sq(0,1)[304]
+ Sq(0,1)[303]}
\item[307]
{\rm
Sq(0,1)[307]
+ Sq(0,1)[303]}
\item[308]
{\rm
Sq(3)[308]
+ Sq(0,1)[308]
+ Sq(3)[307]
+ Sq(3)[306]
+ Sq(0,1)[304]
+ Sq(3)[303]
+ Sq(0,1)[303]}
\item[309]
{\rm
Sq(2)[312]
+ Sq(2)[310]
+ Sq(2)[309]}
\\ $h_{1}:$   [312], [310], [309]
\item[310]
{\rm
Sq(1)[317]
+ Sq(1)[316]
+ Sq(1)[315]}
\\ $h_{0}:$   [317], [316], [315]
\\ $h_{3}:$   [282]
\item[311]
{\rm
Sq(1)[318]
+ Sq(1)[315]}
\\ $h_{0}:$   [318], [315]
\\ $h_{3}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/200]
\mb{29/200}
\begin{gl}
\item[315]
{\rm
Sq(1,1)[306]
+ Sq(1,1)[304]}
\item[316]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\\ $h_{1}:$   [312], [311], [310]
\item[317]
{\rm
Sq(1)[318]
+ Sq(1)[317]}
\\ $h_{0}:$   [318], [317]
\\ $h_{1}:$   [312], [311], [310]
\item[318]
{\rm
Sq(1)[320]}
\\ $h_{0}:$   [320]
\\ $h_{3}:$   [289], [284]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/200]
\mb{28/200}
\begin{gl}
\item[315]
{\rm
Sq(1,1)[308]
+ Sq(1,1)[306]}
\item[316]
{\rm
Sq(0,1)[312]}
\item[317]
{\rm
Sq(0,1)[313]}
\item[318]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\item[319]
{\rm
Sq(1)[320]
+ Sq(1)[319]}
\\ $h_{0}:$   [320], [319]
\\ $h_{1}:$   [317]
\\ $h_{2}:$   [307]
\\ $h_{3}:$   [290], [289]
\\ $h_{7}:$   [10]
\item[320]
{\rm
Sq(1)[321]}
\\ $h_{0}:$   [321]
\\ $h_{3}:$   [290], [289]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/200]
\mb{27/200}
\begin{gl}
\item[318]
{\rm
Sq(3)[317]}
\item[319]
{\rm
Sq(3)[319]
+ Sq(0,1)[319]
+ Sq(0,1)[317]}
\item[320]
{\rm
Sq(3)[320]
+ Sq(0,1)[320]
+ Sq(3)[318]
+ Sq(0,1)[318]}
\\ $h_{3}:$   [297]
\\ $h_{7}:$   [14]
\item[321]
{\rm
Sq(1)[326]
+ Sq(1)[325]}
\\ $h_{0}:$   [326], [325]
\\ $h_{3}:$   [297]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/200]
\mb{26/200}
\begin{gl}
\item[325]
{\rm
Sq(1,1)[320]}
\item[326]
{\rm
Sq(1)[328]
+ Sq(1)[327]}
\\ $h_{0}:$   [328], [327]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/200]
\mb{25/200}
\begin{gl}
\item[327]
{\rm
Sq(1,1)[318]
+ Sq(1,1)[317]}
\item[328]
{\rm
Sq(3)[322]
+ Sq(3)[321]}
\item[329]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{2}:$   [316]
\\ $h_{3}:$   [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/200]
\mb{24/200}
\begin{gl}
\item[328]
{\rm
Sq(0,1)[322]}
\item[329]
{\rm
Sq(0,1)[323]}
\\ $h_{7}:$   [16]
\item[330]
{\rm
Sq(3)[325]}
\\ $h_{3}:$   [306]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/200]
\mb{23/200}
\begin{gl}
\item[329]
{\rm
Sq(5)[333]
+ Sq(2,1)[333]}
\item[330]
{\rm
Sq(1,1)[336]
+ Sq(1,1)[334]}
\item[331]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\\ $h_{2}:$   [335]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/200]
\mb{22/200}
\begin{gl}
\item[344]
{\rm
Sq(1,1)[347]
+ Sq(1,1)[345]}
\item[345]
{\rm
Sq(3)[351]
+ Sq(3)[350]
+ Sq(3)[349]}
\item[346]
{\rm
Sq(3)[353]
+ Sq(0,1)[353]
+ Sq(3)[349]
+ Sq(0,1)[349]}
\item[347]
{\rm
Sq(2)[355]}
\\ $h_{1}:$   [355]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/200]
\mb{21/200}
\begin{gl}
\item[358]
{\rm
Sq(0,1)[359]
+ Sq(0,1)[357]
+ Sq(0,1)[356]}
\\ $h_{7}:$   [23]
\item[359]
{\rm
Sq(1)[365]}
\\ $h_{0}:$   [365]
\\ $h_{2}:$   [352]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/200]
\mb{20/200}
\begin{gl}
\item[365]
{\rm
Sq(1,1)[372]
+ Sq(1,1)[371]}
\item[366]
{\rm
Sq(2)[379]
+ Sq(2)[378]}
\\ $h_{1}:$   [379], [378]
\\ $h_{4}:$   [308], [307]
\item[367]
{\rm
Sq(1)[382]}
\\ $h_{0}:$   [382]
\\ $h_{3}:$   [351], [349]
\\ $h_{4}:$   [308], [307]
\\ $h_{5}:$   [237]
\\ $h_{6}:$   [145]
\item[368]
{\rm
Sq(1)[383]}
\\ $h_{0}:$   [383]
\\ $h_{1}:$   [376]
\\ $h_{2}:$   [371]
\\ $h_{3}:$   [351], [349]
\\ $h_{5}:$   [237]
\\ $h_{6}:$   [145]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/200]
\mb{19/200}
\begin{gl}
\item[382]
{\rm
Sq(3)[391]
+ Sq(3)[389]
+ Sq(3)[388]}
\item[383]
{\rm
Sq(1)[396]}
\\ $h_{0}:$   [396]
\\ $h_{2}:$   [382]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/200]
\mb{18/200}
\begin{gl}
\item[395]
{\rm
Sq(2,1)[391]
+ Sq(2,1)[390]
+ Sq(2,1)[389]
+ Sq(2,1)[388]}
\item[396]
{\rm
Sq(1,1)[398]
+ Sq(1,1)[396]}
\\ $h_{7}:$   [28]
\item[397]
{\rm
Sq(3)[402]
+ Sq(0,1)[402]
+ Sq(3)[400]}
\\ $h_{7}:$   [29]
\item[398]
{\rm
Sq(1)[410]}
\\ $h_{0}:$   [410]
\\ $h_{7}:$   [29], [28]
\item[399]
{\rm
Sq(1)[413]
+ Sq(1)[412]
+ Sq(1)[411]}
\\ $h_{0}:$   [413], [412], [411]
\\ $h_{1}:$   [405], [404]
\\ $h_{3}:$   [373], [372]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/200]
\mb{17/200}
\begin{gl}
\item[410]
{\rm
Sq(1,1)[406]}
\item[411]
{\rm
Sq(3)[418]
+ Sq(0,1)[418]
+ Sq(3)[416]
+ Sq(0,1)[416]
+ Sq(3)[414]
+ Sq(0,1)[414]
+ Sq(3)[413]
+ Sq(0,1)[413]
+ Sq(3)[412]
+ Sq(0,1)[412]}
\\ $h_{2}:$   [406], [405], [404]
\\ $h_{3}:$   [375], [374], [373]
\item[412]
{\rm
Sq(1)[424]}
\\ $h_{0}:$   [424]
\item[413]
{\rm
Sq(1)[425]}
\\ $h_{0}:$   [425]
\\ $h_{2}:$   [406], [405], [404]
\\ $h_{3}:$   [375], [374], [373]
\item[414]
{\rm
Sq(1)[427]}
\\ $h_{0}:$   [427]
\\ $h_{2}:$   [408], [405], [404]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/200]
\mb{16/200}
\begin{gl}
\item[424]
{\rm
Sq(3)[426]
+ Sq(0,1)[426]
+ Sq(3)[424]
+ Sq(0,1)[424]
+ Sq(3)[422]
+ Sq(0,1)[422]
+ Sq(3)[418]
+ Sq(0,1)[418]}
\item[425]
{\rm
Sq(3)[427]
+ Sq(0,1)[427]
+ Sq(3)[423]
+ Sq(0,1)[423]
+ Sq(3)[422]
+ Sq(0,1)[422]
+ Sq(3)[421]
+ Sq(3)[420]
+ Sq(3)[419]}
\item[426]
{\rm
Sq(2)[431]
+ Sq(2)[430]
+ Sq(2)[428]}
\\ $h_{1}:$   [431], [430], [428]
\item[427]
{\rm
Sq(1)[435]}
\\ $h_{0}:$   [435]
\\ $h_{2}:$   [411], [410]
\\ $h_{7}:$   [32]
\item[428]
{\rm
Sq(1)[436]}
\\ $h_{0}:$   [436]
\\ $h_{1}:$   [430], [428]
\\ $h_{2}:$   [411], [410]
\\ $h_{3}:$   [385], [384], [383], [382], [380]
\\ $h_{4}:$   [330], [329]
\\ $h_{7}:$   [32]
\item[429]
{\rm
Sq(1)[439]
+ Sq(1)[438]}
\\ $h_{0}:$   [439], [438]
\\ $h_{1}:$   [428]
\\ $h_{2}:$   [414], [413], [410]
\\ $h_{3}:$   [383], [381], [380]
\\ $h_{4}:$   [336], [335], [332], [330]
\\ $h_{7}:$   [32]
\item[430]
{\rm
Sq(1)[440]
+ Sq(1)[438]}
\\ $h_{0}:$   [440], [438]
\\ $h_{1}:$   [430], [428]
\\ $h_{2}:$   [413]
\\ $h_{3}:$   [384], [381], [380]
\\ $h_{4}:$   [330], [329]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/200]
\mb{15/200}
\begin{gl}
\item[435]
{\rm
Sq(3)[420]
+ Sq(3)[419]}
\\ $h_{7}:$   [34]
\item[436]
{\rm
Sq(3)[427]
+ Sq(0,1)[427]
+ Sq(3)[424]
+ Sq(0,1)[423]
+ Sq(0,1)[420]
+ Sq(3)[419]}
\\ $h_{3}:$   [391], [390], [389]
\\ $h_{7}:$   [34]
\item[437]
{\rm
Sq(2)[429]}
\\ $h_{1}:$   [429]
\\ $h_{3}:$   [389]
\\ $h_{7}:$   [34]
\item[438]
{\rm
Sq(1)[436]}
\\ $h_{0}:$   [436]
\\ $h_{1}:$   [430]
\\ $h_{2}:$   [414], [412]
\\ $h_{3}:$   [391], [388]
\\ $h_{4}:$   [339]
\\ $h_{7}:$   [34]
\item[439]
{\rm
Sq(1)[437]}
\\ $h_{0}:$   [437]
\\ $h_{1}:$   [430]
\\ $h_{2}:$   [414], [413]
\\ $h_{3}:$   [391], [388]
\\ $h_{4}:$   [340]
\item[440]
{\rm
Sq(1)[438]}
\\ $h_{0}:$   [438]
\\ $h_{1}:$   [430]
\\ $h_{2}:$   [414]
\\ $h_{3}:$   [391], [388]
\\ $h_{4}:$   [339]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/200]
\mb{14/200}
\begin{gl}
\item[436]
{\rm
Sq(3)[412]
+ Sq(0,1)[412]}
\item[437]
{\rm
Sq(3)[413]}
\\ $h_{4}:$   [337]
\item[438]
{\rm
Sq(3)[414]}
\item[439]
{\rm
Sq(2)[420]
+ Sq(2)[418]}
\\ $h_{1}:$   [420], [418]
\\ $h_{3}:$   [380]
\\ $h_{4}:$   [338]
\item[440]
{\rm
Sq(2)[421]
+ Sq(2)[418]}
\\ $h_{1}:$   [421], [418]
\\ $h_{3}:$   [380]
\\ $h_{4}:$   [337]
\item[441]
{\rm
Sq(1)[425]}
\\ $h_{0}:$   [425]
\\ $h_{2}:$   [409]
\\ $h_{4}:$   [340], [339]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/200]
\mb{13/200}
\begin{gl}
\item[424]
{\rm
Sq(1)[414]}
\\ $h_{0}:$   [414]
\\ $h_{2}:$   [399]
\\ $h_{3}:$   [381], [380], [378]
\\ $h_{4}:$   [341]
\item[425]
{\rm
Sq(1)[415]
+ Sq(1)[413]}
\\ $h_{0}:$   [415], [413]
\\ $h_{2}:$   [399]
\\ $h_{4}:$   [341], [340]
\item[426]
{\rm
Sq(1)[416]
+ Sq(1)[413]}
\\ $h_{0}:$   [416], [413]
\\ $h_{2}:$   [401], [400]
\\ $h_{3}:$   [381], [380], [378], [377]
\\ $h_{4}:$   [340]
\\ $h_{6}:$   [176]
\item[427]
{\rm
Sq(1)[417]}
\\ $h_{0}:$   [417]
\\ $h_{1}:$   [410]
\\ $h_{2}:$   [401], [400], [399]
\\ $h_{3}:$   [376]
\\ $h_{4}:$   [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/200]
\mb{12/200}
\begin{gl}
\item[413]
{\rm
Sq(1,1)[390]
+ Sq(1,1)[389]
+ Sq(1,1)[388]}
\item[414]
{\rm
Sq(0,1)[392]}
\\ $h_{3}:$   [375], [374], [372]
\\ $h_{4}:$   [344]
\item[415]
{\rm
Sq(0,1)[393]
+ Sq(3)[392]}
\\ $h_{4}:$   [344]
\item[416]
{\rm
Sq(3)[393]}
\\ $h_{2}:$   [390], [389], [388]
\\ $h_{3}:$   [375], [374], [372], [370]
\\ $h_{6}:$   [181]
\item[417]
{\rm
Sq(1)[400]}
\\ $h_{0}:$   [400]
\\ $h_{2}:$   [390], [389], [388]
\\ $h_{4}:$   [344]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/200]
\mb{11/200}
\begin{gl}
\item[400]
{\rm
Sq(1)[376]}
\\ $h_{0}:$   [376]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/200]
\mb{10/200}
\begin{gl}
\item[374]
{\rm
Sq(5)[332]
+ Sq(2,1)[332]
+ Sq(2,1)[331]
+ Sq(2,1)[330]}
\\ $h_{3}:$   [319], [318]
\item[375]
{\rm
Sq(1,1)[334]
+ Sq(1,1)[333]}
\\ $h_{3}:$   [320]
\item[376]
{\rm
Sq(1,1)[336]}
\item[377]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{1}:$   [339]
\\ $h_{3}:$   [320]
\\ $h_{4}:$   [301]
\\ $h_{7}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/200]
\mb{9/200}
\begin{gl}
\item[340]
{\rm
Sq(1)[297]}
\\ $h_{0}:$   [297]
\item[341]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\\ $h_{4}:$   [264]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/200]
\mb{8/200}
\begin{gl}
\item[297]
{\rm
Sq(1,1)[250]}
\item[298]
{\rm
Sq(0,1)[253]}
\\ $h_{4}:$   [228]
\\ $h_{7}:$   [49]
\item[299]
{\rm
Sq(3)[254]
+ Sq(3)[253]
+ Sq(3)[252]
+ Sq(0,1)[252]}
\\ $h_{2}:$   [251]
\\ $h_{3}:$   [242]
\\ $h_{5}:$   [202]
\\ $h_{6}:$   [133]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}



\dm{201}
\begin{bdl}
\item[100/201]
\mb{100/201}
\begin{gl}
\item[2]
{\rm
Sq(2)[3]}
\\ $h_{1}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[99/201]
\mb{99/201}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [3]
\\ $h_{3}:$   [1]
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/201]
\mb{98/201}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/201]
\mb{97/201}
\begin{gl}
\item[6]
{\rm
Sq(1)[5]}
\\ $h_{0}:$   [5]
\\ $h_{2}:$   [3]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/201]
\mb{96/201}
\begin{gl}
\item[5]
{\rm
Sq(0,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/201]
\mb{91/201}
\begin{gl}
\item[10]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{1}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/201]
\mb{90/201}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/201]
\mb{87/201}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/201]
\mb{84/201}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/201]
\mb{83/201}
\begin{gl}
\item[22]
{\rm
Sq(1)[25]}
\\ $h_{0}:$   [25]
\\ $h_{1}:$   [23]
\\ $h_{2}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/201]
\mb{82/201}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/201]
\mb{81/201}
\begin{gl}
\item[28]
{\rm
Sq(1,1)[28]}
\item[29]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/201]
\mb{80/201}
\begin{gl}
\item[30]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\\ $h_{2}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/201]
\mb{79/201}
\begin{gl}
\item[32]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/201]
\mb{78/201}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[33]}
\item[35]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/201]
\mb{75/201}
\begin{gl}
\item[43]
{\rm
Sq(0,1)[47]}
\item[44]
{\rm
Sq(1)[50]}
\\ $h_{0}:$   [50]
\\ $h_{1}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/201]
\mb{74/201}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/201]
\mb{72/201}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[49]}
\item[51]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/201]
\mb{71/201}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/201]
\mb{69/201}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/201]
\mb{68/201}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/201]
\mb{67/201}
\begin{gl}
\item[67]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/201]
\mb{66/201}
\begin{gl}
\item[73]
{\rm
Sq(1,1)[73]}
\item[74]
{\rm
Sq(0,1)[74]}
\item[75]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/201]
\mb{65/201}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[75]}
\item[78]
{\rm
Sq(1)[79]}
\\ $h_{0}:$   [79]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/201]
\mb{64/201}
\begin{gl}
\item[79]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\\ $h_{2}:$   [76]
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [79]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/201]
\mb{63/201}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(0,1)[86]}
\item[85]
{\rm
Sq(0,1)[87]}
\item[86]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/201]
\mb{62/201}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[90]}
\item[91]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/201]
\mb{61/201}
\begin{gl}
\item[97]
{\rm
Sq(1)[105]}
\\ $h_{0}:$   [105]
\\ $h_{1}:$   [99]
\\ $h_{3}:$   [84]
\\ $h_{4}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/201]
\mb{60/201}
\begin{gl}
\item[102]
{\rm
Sq(0,1)[106]}
\item[103]
{\rm
Sq(0,1)[107]}
\item[104]
{\rm
Sq(0,1)[108]}
\item[105]
{\rm
Sq(1)[114]}
\\ $h_{0}:$   [114]
\\ $h_{3}:$   [93], [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/201]
\mb{59/201}
\begin{gl}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(0,1)[113]}
\item[114]
{\rm
Sq(1)[119]}
\\ $h_{0}:$   [119]
\\ $h_{3}:$   [99], [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/201]
\mb{58/201}
\begin{gl}
\item[119]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\\ $h_{3}:$   [97], [96]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/201]
\mb{57/201}
\begin{gl}
\item[117]
{\rm
Sq(0,1)[114]}
\item[118]
{\rm
Sq(0,1)[115]}
\item[119]
{\rm
Sq(0,1)[116]}
\item[120]
{\rm
Sq(2)[117]}
\\ $h_{1}:$   [117]
\item[121]
{\rm
Sq(1)[121]}
\\ $h_{0}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/201]
\mb{56/201}
\begin{gl}
\item[118]
{\rm
Sq(0,1)[120]}
\item[119]
{\rm
Sq(0,1)[121]}
\item[120]
{\rm
Sq(0,1)[122]}
\item[121]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/201]
\mb{55/201}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[128]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/201]
\mb{54/201}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[130]}
\item[133]
{\rm
Sq(0,1)[131]}
\item[134]
{\rm
Sq(0,1)[132]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/201]
\mb{53/201}
\begin{gl}
\item[134]
{\rm
Sq(0,1)[136]}
\item[135]
{\rm
Sq(0,1)[137]}
\item[136]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/201]
\mb{52/201}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[152]}
\item[143]
{\rm
Sq(2)[156]}
\\ $h_{1}:$   [156]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/201]
\mb{51/201}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[162]}
\item[158]
{\rm
Sq(0,1)[163]}
\item[159]
{\rm
Sq(0,1)[164]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/201]
\mb{50/201}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[163]}
\item[168]
{\rm
Sq(0,1)[164]}
\item[169]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/201]
\mb{49/201}
\begin{gl}
\item[171]
{\rm
Sq(0,1)[167]}
\item[172]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{1}:$   [169]
\\ $h_{2}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/201]
\mb{48/201}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[173]}
\item[174]
{\rm
Sq(0,1)[174]}
\item[175]
{\rm
Sq(0,1)[175]}
\item[176]
{\rm
Sq(0,1)[176]}
\item[177]
{\rm
Sq(1)[183]}
\\ $h_{0}:$   [183]
\\ $h_{2}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/201]
\mb{47/201}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[182]}
\item[181]
{\rm
Sq(0,1)[183]}
\item[182]
{\rm
Sq(0,1)[184]}
\item[183]
{\rm
Sq(3)[186]
+ Sq(0,1)[186]}
\item[184]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\\ $h_{1}:$   [191]
\\ $h_{2}:$   [180]
\\ $h_{3}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/201]
\mb{46/201}
\begin{gl}
\item[193]
{\rm
Sq(0,1)[191]}
\item[194]
{\rm
Sq(1)[206]
+ Sq(1)[205]}
\\ $h_{0}:$   [206], [205]
\\ $h_{2}:$   [190]
\\ $h_{3}:$   [171]
\item[195]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{2}:$   [189]
\\ $h_{3}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/201]
\mb{45/201}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[198]}
\item[202]
{\rm
Sq(0,1)[199]}
\item[203]
{\rm
Sq(0,1)[200]}
\item[204]
{\rm
Sq(0,1)[201]}
\item[205]
{\rm
Sq(1)[209]
+ Sq(1)[208]}
\\ $h_{0}:$   [209], [208]
\\ $h_{1}:$   [204]
\\ $h_{2}:$   [193]
\\ $h_{4}:$   [140]
\item[206]
{\rm
Sq(1)[212]
+ Sq(1)[208]}
\\ $h_{0}:$   [212], [208]
\\ $h_{1}:$   [204]
\\ $h_{3}:$   [177]
\\ $h_{4}:$   [140]
\item[207]
{\rm
Sq(1)[213]
+ Sq(1)[208]}
\\ $h_{0}:$   [213], [208]
\\ $h_{2}:$   [192]
\\ $h_{3}:$   [176]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/201]
\mb{44/201}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[209]}
\item[208]
{\rm
Sq(0,1)[210]}
\item[209]
{\rm
Sq(0,1)[211]}
\item[210]
{\rm
Sq(0,1)[212]}
\item[211]
{\rm
Sq(0,1)[213]}
\item[212]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{3}:$   [192]
\item[213]
{\rm
Sq(1)[224]}
\\ $h_{0}:$   [224]
\\ $h_{3}:$   [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/201]
\mb{43/201}
\begin{gl}
\item[221]
{\rm
Sq(0,1)[223]}
\item[222]
{\rm
Sq(1)[234]
+ Sq(1)[233]
+ Sq(1)[231]}
\\ $h_{0}:$   [234], [233], [231]
\\ $h_{1}:$   [229], [228], [225]
\item[223]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{3}:$   [197]
\item[224]
{\rm
Sq(1)[237]}
\\ $h_{0}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/201]
\mb{42/201}
\begin{gl}
\item[231]
{\rm
Sq(0,1)[231]}
\item[232]
{\rm
Sq(0,1)[232]}
\item[233]
{\rm
Sq(0,1)[233]}
\item[234]
{\rm
Sq(0,1)[234]}
\item[235]
{\rm
Sq(0,1)[235]}
\item[236]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\item[237]
{\rm
Sq(1)[244]}
\\ $h_{0}:$   [244]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/201]
\mb{41/201}
\begin{gl}
\item[238]
{\rm
Sq(0,1)[234]}
\item[239]
{\rm
Sq(0,1)[235]}
\item[240]
{\rm
Sq(0,1)[236]}
\item[241]
{\rm
Sq(3)[236]}
\item[242]
{\rm
Sq(0,1)[237]}
\item[243]
{\rm
Sq(0,1)[238]}
\item[244]
{\rm
Sq(3)[239]
+ Sq(3)[238]
+ Sq(3)[237]
+ Sq(3)[234]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/201]
\mb{40/201}
\begin{gl}
\item[245]
{\rm
Sq(0,1)[241]}
\item[246]
{\rm
Sq(0,1)[242]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/201]
\mb{39/201}
\begin{gl}
\item[248]
{\rm
Sq(1,1)[249]
+ Sq(1,1)[248]}
\item[249]
{\rm
Sq(0,1)[250]}
\item[250]
{\rm
Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[252]}
\item[252]
{\rm
Sq(0,1)[253]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/201]
\mb{38/201}
\begin{gl}
\item[257]
{\rm
Sq(0,1)[262]
+ Sq(0,1)[261]}
\item[258]
{\rm
Sq(0,1)[263]
+ Sq(0,1)[261]}
\item[259]
{\rm
Sq(0,1)[264]
+ Sq(0,1)[261]}
\item[260]
{\rm
Sq(0,1)[265]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/201]
\mb{37/201}
\begin{gl}
\item[271]
{\rm
Sq(1,1)[270]
+ Sq(1,1)[269]}
\item[272]
{\rm
Sq(0,1)[272]}
\item[273]
{\rm
Sq(3)[273]
+ Sq(3)[272]
+ Sq(0,1)[271]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/201]
\mb{36/201}
\begin{gl}
\item[279]
{\rm
Sq(0,1)[280]}
\item[280]
{\rm
Sq(0,1)[281]}
\item[281]
{\rm
Sq(0,1)[282]}
\item[282]
{\rm
Sq(2)[286]}
\\ $h_{1}:$   [286]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/201]
\mb{35/201}
\begin{gl}
\item[287]
{\rm
Sq(0,1)[288]}
\item[288]
{\rm
Sq(0,1)[289]}
\item[289]
{\rm
Sq(0,1)[290]}
\item[290]
{\rm
Sq(3)[291]
+ Sq(0,1)[291]
+ Sq(3)[290]
+ Sq(3)[288]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/201]
\mb{34/201}
\begin{gl}
\item[297]
{\rm
Sq(2,1)[285]}
\item[298]
{\rm
Sq(1,1)[288]}
\item[299]
{\rm
Sq(0,1)[294]}
\item[300]
{\rm
Sq(1)[307]
+ Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [307], [305], [304]
\\ $h_{1}:$   [297]
\\ $h_{2}:$   [290]
\\ $h_{4}:$   [237]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/201]
\mb{33/201}
\begin{gl}
\item[303]
{\rm
Sq(1,1)[293]
+ Sq(1,1)[292]
+ Sq(1,1)[291]
+ Sq(1,1)[290]
+ Sq(1,1)[289]}
\item[304]
{\rm
Sq(0,1)[295]}
\item[305]
{\rm
Sq(0,1)[296]}
\item[306]
{\rm
Sq(0,1)[297]}
\item[307]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{2}:$   [288]
\\ $h_{7}:$   [6]
\item[308]
{\rm
Sq(1)[308]
+ Sq(1)[307]}
\\ $h_{0}:$   [308], [307]
\\ $h_{1}:$   [300]
\\ $h_{2}:$   [293], [288], [287]
\\ $h_{7}:$   [6]
\item[309]
{\rm
Sq(1)[309]
+ Sq(1)[306]}
\\ $h_{0}:$   [309], [306]
\\ $h_{2}:$   [288]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/201]
\mb{32/201}
\begin{gl}
\item[303]
{\rm
Sq(0,1)[295]
+ Sq(0,1)[294]}
\item[304]
{\rm
Sq(0,1)[297]}
\item[305]
{\rm
Sq(3)[298]
+ Sq(3)[295]
+ Sq(3)[294]
+ Sq(3)[293]}
\\ $h_{7}:$   [6]
\item[306]
{\rm
Sq(3)[299]
+ Sq(0,1)[299]
+ Sq(0,1)[296]
+ Sq(0,1)[293]}
\item[307]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]
+ Sq(3)[293]}
\item[308]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{2}:$   [290]
\\ $h_{7}:$   [6]
\item[309]
{\rm
Sq(1)[307]}
\\ $h_{0}:$   [307]
\\ $h_{7}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/201]
\mb{31/201}
\begin{gl}
\item[305]
{\rm
Sq(1,1)[300]}
\item[306]
{\rm
Sq(0,1)[302]}
\item[307]
{\rm
Sq(3)[305]
+ Sq(0,1)[305]
+ Sq(3)[304]
+ Sq(0,1)[304]}
\item[308]
{\rm
Sq(1)[315]
+ Sq(1)[314]
+ Sq(1)[313]}
\\ $h_{0}:$   [315], [314], [313]
\\ $h_{1}:$   [309], [308]
\\ $h_{2}:$   [301], [299], [298]
\\ $h_{3}:$   [284], [283], [280]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/201]
\mb{30/201}
\begin{gl}
\item[312]
{\rm
Sq(1,1)[308]
+ Sq(1,1)[306]}
\item[313]
{\rm
Sq(0,1)[310]
+ Sq(0,1)[309]}
\item[314]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{2}:$   [307], [306], [304]
\\ $h_{3}:$   [287]
\\ $h_{7}:$   [12]
\item[315]
{\rm
Sq(1)[323]
+ Sq(1)[320]}
\\ $h_{0}:$   [323], [320]
\\ $h_{2}:$   [308], [307], [306], [303]
\\ $h_{3}:$   [288]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/201]
\mb{29/201}
\begin{gl}
\item[319]
{\rm
Sq(3)[311]
+ Sq(3)[310]}
\\ $h_{3}:$   [292]
\\ $h_{7}:$   [11]
\item[320]
{\rm
Sq(3)[312]
+ Sq(0,1)[311]}
\item[321]
{\rm
Sq(0,1)[313]
+ Sq(0,1)[311]}
\\ $h_{3}:$   [292]
\\ $h_{7}:$   [11]
\item[322]
{\rm
Sq(2)[315]}
\\ $h_{1}:$   [315]
\\ $h_{4}:$   [261]
\\ $h_{7}:$   [11]
\item[323]
{\rm
Sq(1)[324]
+ Sq(1)[322]
+ Sq(1)[321]}
\\ $h_{0}:$   [324], [322], [321]
\\ $h_{2}:$   [308]
\\ $h_{3}:$   [294]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/201]
\mb{28/201}
\begin{gl}
\item[321]
{\rm
Sq(0,1)[315]}
\item[322]
{\rm
Sq(3)[315]}
\item[323]
{\rm
Sq(2)[319]
+ Sq(2)[318]}
\\ $h_{1}:$   [319], [318]
\item[324]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{3}:$   [295], [293]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/201]
\mb{27/201}
\begin{gl}
\item[322]
{\rm
Sq(1,1)[320]
+ Sq(1,1)[318]}
\item[323]
{\rm
Sq(0,1)[322]}
\item[324]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{2}:$   [319]
\\ $h_{3}:$   [302]
\\ $h_{4}:$   [268], [267]
\item[325]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\\ $h_{2}:$   [319]
\\ $h_{3}:$   [302]
\\ $h_{4}:$   [268], [267]
\item[326]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/201]
\mb{26/201}
\begin{gl}
\item[327]
{\rm
Sq(5)[321]
+ Sq(2,1)[321]
+ Sq(5)[318]
+ Sq(2,1)[318]
+ Sq(5)[317]
+ Sq(2,1)[316]}
\item[328]
{\rm
Sq(1,1)[323]
+ Sq(1,1)[322]}
\\ $h_{3}:$   [303]
\item[329]
{\rm
Sq(3)[324]}
\\ $h_{3}:$   [303]
\item[330]
{\rm
Sq(0,1)[325]}
\item[331]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{1}:$   [328], [327]
\\ $h_{3}:$   [303]
\\ $h_{7}:$   [19]
\item[332]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/201]
\mb{25/201}
\begin{gl}
\item[330]
{\rm
Sq(1,1)[323]
+ Sq(1,1)[322]
+ Sq(1,1)[321]}
\item[331]
{\rm
Sq(0,1)[325]}
\item[332]
{\rm
Sq(3)[326]
+ Sq(3)[325]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/201]
\mb{24/201}
\begin{gl}
\item[331]
{\rm
Sq(1,1)[324]
+ Sq(1,1)[322]}
\item[332]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\item[333]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{3}:$   [309], [308]
\\ $h_{4}:$   [283], [282]
\\ $h_{5}:$   [220]
\\ $h_{6}:$   [125]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/201]
\mb{23/201}
\begin{gl}
\item[332]
{\rm
Sq(0,1)[341]}
\item[333]
{\rm
Sq(3)[341]}
\item[334]
{\rm
Sq(0,1)[342]}
\\ $h_{7}:$   [18]
\item[335]
{\rm
Sq(1)[348]}
\\ $h_{0}:$   [348]
\\ $h_{1}:$   [347], [346], [345], [344]
\item[336]
{\rm
Sq(1)[350]}
\\ $h_{0}:$   [350]
\\ $h_{3}:$   [325], [324]
\\ $h_{4}:$   [298], [297]
\\ $h_{6}:$   [129]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/201]
\mb{22/201}
\begin{gl}
\item[348]
{\rm
Sq(0,1)[355]}
\item[349]
{\rm
Sq(3)[357]
+ Sq(0,1)[357]
+ Sq(3)[355]
+ Sq(0,1)[354]}
\item[350]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{3}:$   [333], [331]
\\ $h_{4}:$   [306], [305]
\\ $h_{6}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/201]
\mb{21/201}
\begin{gl}
\item[360]
{\rm
Sq(0,1)[362]}
\item[361]
{\rm
Sq(1)[370]
+ Sq(1)[369]}
\\ $h_{0}:$   [370], [369]
\item[362]
{\rm
Sq(1)[373]
+ Sq(1)[371]}
\\ $h_{0}:$   [373], [371]
\\ $h_{3}:$   [337]
\\ $h_{4}:$   [308], [306], [304]
\\ $h_{6}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/201]
\mb{20/201}
\begin{gl}
\item[369]
{\rm
Sq(0,1)[378]
+ Sq(0,1)[377]
+ Sq(0,1)[375]}
\\ $h_{7}:$   [23]
\item[370]
{\rm
Sq(0,1)[379]
+ Sq(0,1)[377]
+ Sq(0,1)[375]}
\\ $h_{7}:$   [23]
\item[371]
{\rm
Sq(3)[379]
+ Sq(3)[378]
+ Sq(3)[376]}
\item[372]
{\rm
Sq(1)[384]}
\\ $h_{0}:$   [384]
\item[373]
{\rm
Sq(1)[385]}
\\ $h_{0}:$   [385]
\\ $h_{4}:$   [316], [314], [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/201]
\mb{19/201}
\begin{gl}
\item[384]
{\rm
Sq(1)[400]}
\\ $h_{0}:$   [400]
\item[385]
{\rm
Sq(1)[403]
+ Sq(1)[401]}
\\ $h_{0}:$   [403], [401]
\\ $h_{4}:$   [324], [322], [321]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/201]
\mb{18/201}
\begin{gl}
\item[400]
{\rm
Sq(1,1)[402]}
\item[401]
{\rm
Sq(3)[406]}
\\ $h_{4}:$   [325], [323]
\item[402]
{\rm
Sq(2)[410]}
\\ $h_{1}:$   [410]
\\ $h_{4}:$   [323]
\item[403]
{\rm
Sq(1)[418]
+ Sq(1)[416]}
\\ $h_{0}:$   [418], [416]
\\ $h_{4}:$   [325]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/201]
\mb{17/201}
\begin{gl}
\item[415]
{\rm
Sq(3)[420]
+ Sq(0,1)[420]
+ Sq(0,1)[419]}
\\ $h_{7}:$   [31]
\item[416]
{\rm
Sq(3)[423]
+ Sq(0,1)[423]
+ Sq(0,1)[419]}
\\ $h_{7}:$   [31]
\item[417]
{\rm
Sq(1)[433]
+ Sq(1)[432]
+ Sq(1)[431]}
\\ $h_{0}:$   [433], [432], [431]
\\ $h_{1}:$   [426], [424]
\\ $h_{2}:$   [412]
\\ $h_{3}:$   [384], [382]
\item[418]
{\rm
Sq(1)[436]
+ Sq(1)[435]
+ Sq(1)[434]
+ Sq(1)[432]
+ Sq(1)[431]}
\\ $h_{0}:$   [436], [435], [434], [432], [431]
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/201]
\mb{16/201}
\begin{gl}
\item[431]
{\rm
Sq(3)[431]
+ Sq(0,1)[431]
+ Sq(3)[428]
+ Sq(0,1)[428]}
\\ $h_{3}:$   [386]
\\ $h_{4}:$   [337]
\item[432]
{\rm
Sq(3)[434]
+ Sq(0,1)[434]
+ Sq(0,1)[428]}
\\ $h_{4}:$   [337]
\item[433]
{\rm
Sq(1)[442]
+ Sq(1)[441]}
\\ $h_{0}:$   [442], [441]
\\ $h_{3}:$   [386]
\item[434]
{\rm
Sq(1)[443]}
\\ $h_{0}:$   [443]
\\ $h_{1}:$   [437], [436], [435]
\\ $h_{2}:$   [426], [424], [423]
\\ $h_{3}:$   [393], [391], [389]
\\ $h_{4}:$   [339], [338], [337]
\\ $h_{7}:$   [33]
\item[435]
{\rm
Sq(1)[444]}
\\ $h_{0}:$   [444]
\\ $h_{1}:$   [437], [436]
\\ $h_{2}:$   [426], [424], [422], [420], [418]
\\ $h_{3}:$   [393], [391], [389], [386]
\\ $h_{4}:$   [339], [338]
\item[436]
{\rm
Sq(1)[446]}
\\ $h_{0}:$   [446]
\\ $h_{1}:$   [435]
\\ $h_{2}:$   [423], [422], [420], [418]
\\ $h_{4}:$   [337]
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/201]
\mb{15/201}
\begin{gl}
\item[441]
{\rm
Sq(3)[432]
+ Sq(0,1)[432]
+ Sq(3)[431]
+ Sq(3)[429]}
\\ $h_{2}:$   [424], [423], [420]
\\ $h_{7}:$   [35]
\item[442]
{\rm
Sq(3)[435]
+ Sq(0,1)[435]
+ Sq(3)[434]
+ Sq(0,1)[434]
+ Sq(3)[431]
+ Sq(3)[430]
+ Sq(3)[429]
+ Sq(0,1)[429]}
\\ $h_{2}:$   [424], [423], [420]
\\ $h_{7}:$   [35]
\item[443]
{\rm
Sq(1)[443]}
\\ $h_{0}:$   [443]
\\ $h_{2}:$   [424], [422], [421], [420]
\\ $h_{3}:$   [397], [394], [392]
\\ $h_{4}:$   [346], [344], [343], [341]
\\ $h_{7}:$   [36]
\item[444]
{\rm
Sq(1)[444]
+ Sq(1)[442]}
\\ $h_{0}:$   [444], [442]
\\ $h_{2}:$   [424], [422], [421], [419]
\\ $h_{3}:$   [397], [394], [392]
\\ $h_{4}:$   [346], [344], [343], [341]
\item[445]
{\rm
Sq(1)[446]
+ Sq(1)[442]}
\\ $h_{0}:$   [446], [442]
\\ $h_{1}:$   [438], [436]
\\ $h_{2}:$   [427], [424], [423]
\\ $h_{3}:$   [396], [394], [393]
\\ $h_{4}:$   [346], [344], [343], [341]
\\ $h_{7}:$   [36], [35]
\item[446]
{\rm
Sq(1)[447]
+ Sq(1)[445]}
\\ $h_{0}:$   [447], [445]
\\ $h_{2}:$   [420], [419]
\\ $h_{7}:$   [36]
\item[447]
{\rm
Sq(1)[448]
+ Sq(1)[442]}
\\ $h_{0}:$   [448], [442]
\\ $h_{1}:$   [440], [439], [438], [437]
\\ $h_{2}:$   [427], [420]
\\ $h_{3}:$   [396], [394], [393]
\\ $h_{4}:$   [348], [347], [344], [341]
\\ $h_{7}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/201]
\mb{14/201}
\begin{gl}
\item[442]
{\rm
Sq(3)[419]
+ Sq(0,1)[419]
+ Sq(3)[418]}
\\ $h_{3}:$   [385]
\\ $h_{7}:$   [37]
\item[443]
{\rm
Sq(0,1)[420]
+ Sq(3)[418]
+ Sq(0,1)[418]}
\\ $h_{3}:$   [386]
\\ $h_{7}:$   [37]
\item[444]
{\rm
Sq(0,1)[421]
+ Sq(3)[420]
+ Sq(3)[418]
+ Sq(0,1)[418]}
\\ $h_{3}:$   [386], [385]
\\ $h_{7}:$   [37]
\item[445]
{\rm
Sq(1)[429]
+ Sq(1)[428]}
\\ $h_{0}:$   [429], [428]
\\ $h_{2}:$   [412]
\\ $h_{3}:$   [386]
\item[446]
{\rm
Sq(1)[431]}
\\ $h_{0}:$   [431]
\\ $h_{2}:$   [412]
\item[447]
{\rm
Sq(1)[432]
+ Sq(1)[430]}
\\ $h_{0}:$   [432], [430]
\\ $h_{2}:$   [412]
\\ $h_{3}:$   [386]
\\ $h_{7}:$   [37]
\item[448]
{\rm
Sq(1)[433]
+ Sq(1)[430]
+ Sq(1)[428]}
\\ $h_{0}:$   [433], [430], [428]
\\ $h_{2}:$   [412]
\\ $h_{4}:$   [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/201]
\mb{13/201}
\begin{gl}
\item[428]
{\rm
Sq(1,1)[405]
+ Sq(1,1)[404]
+ Sq(1,1)[402]}
\\ $h_{4}:$   [342]
\item[429]
{\rm
Sq(1,1)[407]
+ Sq(1,1)[406]
+ Sq(1,1)[404]
+ Sq(1,1)[403]}
\\ $h_{4}:$   [342]
\item[430]
{\rm
Sq(0,1)[410]}
\\ $h_{4}:$   [342]
\item[431]
{\rm
Sq(3)[410]}
\item[432]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]}
\\ $h_{4}:$   [342]
\item[433]
{\rm
Sq(1)[420]
+ Sq(1)[419]
+ Sq(1)[418]}
\\ $h_{0}:$   [420], [419], [418]
\\ $h_{4}:$   [342]
\item[434]
{\rm
Sq(1)[421]
+ Sq(1)[419]}
\\ $h_{0}:$   [421], [419]
\\ $h_{1}:$   [415], [413]
\\ $h_{2}:$   [409], [408], [405], [404], [402]
\\ $h_{4}:$   [343]
\item[435]
{\rm
Sq(1)[422]
+ Sq(1)[419]}
\\ $h_{0}:$   [422], [419]
\\ $h_{1}:$   [415], [413]
\\ $h_{2}:$   [409], [408], [404], [403]
\\ $h_{3}:$   [384], [382]
\\ $h_{4}:$   [344], [342]
\\ $h_{5}:$   [301], [299], [298]
\\ $h_{6}:$   [178], [177]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/201]
\mb{12/201}
\begin{gl}
\item[418]
{\rm
Sq(0,1)[397]
+ Sq(0,1)[396]
+ Sq(0,1)[395]}
\\ $h_{4}:$   [345]
\item[419]
{\rm
Sq(1)[402]
+ Sq(1)[401]}
\\ $h_{0}:$   [402], [401]
\\ $h_{3}:$   [379], [376]
\\ $h_{4}:$   [345]
\item[420]
{\rm
Sq(1)[403]
+ Sq(1)[401]}
\\ $h_{0}:$   [403], [401]
\\ $h_{3}:$   [379], [376]
\item[421]
{\rm
Sq(1)[405]
+ Sq(1)[401]}
\\ $h_{0}:$   [405], [401]
\\ $h_{2}:$   [393], [392]
\\ $h_{3}:$   [379], [376]
\\ $h_{4}:$   [346]
\item[422]
{\rm
Sq(1)[407]}
\\ $h_{0}:$   [407]
\\ $h_{2}:$   [393], [392]
\\ $h_{3}:$   [379], [377]
\\ $h_{4}:$   [347]
\\ $h_{7}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/201]
\mb{11/201}
\begin{gl}
\item[401]
{\rm
Sq(6)[364]
+ Sq(3,1)[364]
+ Sq(0,2)[364]
+ Sq(6)[363]
+ Sq(3,1)[363]
+ Sq(0,2)[363]}
\\ $h_{3}:$   [356], [355], [354]
\\ $h_{6}:$   [188], [187]
\item[402]
{\rm
Sq(3,1)[367]
+ Sq(3,1)[363]
+ Sq(3,1)[362]}
\\ $h_{3}:$   [357], [356], [355], [353]
\\ $h_{6}:$   [188], [187]
\item[403]
{\rm
Sq(2,1)[368]}
\\ $h_{3}:$   [357], [356], [355], [353]
\\ $h_{6}:$   [188], [187]
\item[404]
{\rm
Sq(1,1)[369]}
\\ $h_{3}:$   [357], [354], [353]
\item[405]
{\rm
Sq(3)[371]
+ Sq(0,1)[371]}
\\ $h_{3}:$   [357], [356], [355], [353]
\\ $h_{6}:$   [188], [187]
\item[406]
{\rm
Sq(2)[376]}
\\ $h_{1}:$   [376]
\\ $h_{3}:$   [357], [356], [355], [353]
\\ $h_{6}:$   [188], [187]
\item[407]
{\rm
Sq(1)[378]}
\\ $h_{0}:$   [378]
\\ $h_{3}:$   [357], [355]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/201]
\mb{10/201}
\begin{gl}
\item[378]
{\rm
Sq(1)[343]}
\\ $h_{0}:$   [343]
\\ $h_{7}:$   [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/201]
\mb{9/201}
\begin{gl}
\item[342]
{\rm
Sq(3,1)[289]}
\\ $h_{3}:$   [283], [282]
\item[343]
{\rm
Sq(1,1)[296]}
\\ $h_{7}:$   [51]
\item[344]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{1}:$   [297]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/201]
\mb{8/201}
\begin{gl}
\item[300]
{\rm
Sq(1)[256]
+ Sq(1)[255]}
\\ $h_{0}:$   [256], [255]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/201]
\mb{7/201}
\begin{gl}
\item[255]
{\rm
Sq(3,1)[203]}
\\ $h_{3}:$   [200], [198]
\\ $h_{7}:$   [50]
\item[256]
{\rm
Sq(2,1)[205]}
\\ $h_{3}:$   [200], [198]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}



\dm{202}
\begin{bdl}
\item[97/202]
\mb{97/202}
\begin{gl}
\item[7]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{1}:$   [5]
\\ $h_{2}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/202]
\mb{96/202}
\begin{gl}
\item[6]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/202]
\mb{95/202}
\begin{gl}
\item[6]
{\rm
Sq(1,1)[8]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/202]
\mb{94/202}
\begin{gl}
\item[9]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [10]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/202]
\mb{93/202}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/202]
\mb{92/202}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/202]
\mb{89/202}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/202]
\mb{86/202}
\begin{gl}
\item[18]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/202]
\mb{83/202}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[24]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/202]
\mb{80/202}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[31]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/202]
\mb{79/202}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [34]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/202]
\mb{78/202}
\begin{gl}
\item[36]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [33]
\item[37]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35], [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/202]
\mb{77/202}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[36]}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/202]
\mb{76/202}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/202]
\mb{75/202}
\begin{gl}
\item[45]
{\rm
Sq(1)[53]
+ Sq(1)[51]}
\\ $h_{0}:$   [53], [51]
\\ $h_{1}:$   [50]
\\ $h_{2}:$   [46]
\\ $h_{3}:$   [40]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/202]
\mb{74/202}
\begin{gl}
\item[51]
{\rm
Sq(0,1)[51]}
\item[52]
{\rm
Sq(0,1)[52]}
\item[53]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [43], [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/202]
\mb{73/202}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[49]}
\item[54]
{\rm
Sq(1)[52]}
\\ $h_{0}:$   [52]
\\ $h_{3}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/202]
\mb{72/202}
\begin{gl}
\item[52]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/202]
\mb{71/202}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[54]}
\item[53]
{\rm
Sq(0,1)[55]}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/202]
\mb{70/202}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\item[57]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/202]
\mb{69/202}
\begin{gl}
\item[60]
{\rm
Sq(1)[61]}
\\ $h_{0}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/202]
\mb{68/202}
\begin{gl}
\item[61]
{\rm
Sq(2,1)[61]}
\item[62]
{\rm
Sq(0,1)[64]}
\item[63]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/202]
\mb{67/202}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[72]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/202]
\mb{65/202}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[77]}
\item[80]
{\rm
Sq(0,1)[78]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/202]
\mb{64/202}
\begin{gl}
\item[81]
{\rm
Sq(0,1)[82]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/202]
\mb{63/202}
\begin{gl}
\item[87]
{\rm
Sq(3)[89]
+ Sq(0,1)[89]}
\item[88]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{1}:$   [90]
\\ $h_{2}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/202]
\mb{62/202}
\begin{gl}
\item[92]
{\rm
Sq(0,1)[92]}
\item[93]
{\rm
Sq(0,1)[93]}
\item[94]
{\rm
Sq(0,1)[94]}
\item[95]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/202]
\mb{61/202}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[99]}
\item[99]
{\rm
Sq(0,1)[100]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/202]
\mb{60/202}
\begin{gl}
\item[106]
{\rm
Sq(1)[118]}
\\ $h_{0}:$   [118]
\\ $h_{2}:$   [109]
\\ $h_{3}:$   [95]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/202]
\mb{59/202}
\begin{gl}
\item[115]
{\rm
Sq(0,1)[114]}
\item[116]
{\rm
Sq(0,1)[115]}
\item[117]
{\rm
Sq(0,1)[116]}
\item[118]
{\rm
Sq(1)[124]}
\\ $h_{0}:$   [124]
\\ $h_{2}:$   [111]
\\ $h_{3}:$   [100]
\\ $h_{4}:$   [76]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/202]
\mb{58/202}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[113]}
\item[121]
{\rm
Sq(0,1)[114]}
\item[122]
{\rm
Sq(0,1)[115]}
\item[123]
{\rm
Sq(2)[120]}
\\ $h_{1}:$   [120]
\item[124]
{\rm
Sq(1)[122]}
\\ $h_{0}:$   [122]
\\ $h_{3}:$   [102]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/202]
\mb{57/202}
\begin{gl}
\item[122]
{\rm
Sq(1)[125]}
\\ $h_{0}:$   [125]
\\ $h_{3}:$   [101]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/202]
\mb{56/202}
\begin{gl}
\item[122]
{\rm
Sq(0,1)[124]}
\item[123]
{\rm
Sq(0,1)[125]}
\item[124]
{\rm
Sq(0,1)[126]}
\item[125]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/202]
\mb{55/202}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[129]}
\item[129]
{\rm
Sq(0,1)[130]}
\item[130]
{\rm
Sq(0,1)[131]}
\item[131]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/202]
\mb{54/202}
\begin{gl}
\item[135]
{\rm
Sq(0,1)[133]}
\item[136]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/202]
\mb{53/202}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[139]}
\item[138]
{\rm
Sq(0,1)[140]}
\item[139]
{\rm
Sq(0,1)[141]}
\item[140]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/202]
\mb{52/202}
\begin{gl}
\item[144]
{\rm
Sq(0,1)[153]}
\item[145]
{\rm
Sq(0,1)[154]}
\item[146]
{\rm
Sq(0,1)[155]}
\item[147]
{\rm
Sq(3)[156]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/202]
\mb{51/202}
\begin{gl}
\item[160]
{\rm
Sq(0,1)[165]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/202]
\mb{50/202}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[167]}
\item[171]
{\rm
Sq(0,1)[168]}
\item[172]
{\rm
Sq(0,1)[169]}
\item[173]
{\rm
Sq(3)[170]
+ Sq(0,1)[170]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/202]
\mb{49/202}
\begin{gl}
\item[173]
{\rm
Sq(0,1)[170]}
\item[174]
{\rm
Sq(0,1)[171]}
\item[175]
{\rm
Sq(0,1)[172]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/202]
\mb{48/202}
\begin{gl}
\item[178]
{\rm
Sq(0,1)[179]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/202]
\mb{47/202}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[187]}
\item[186]
{\rm
Sq(0,1)[188]}
\item[187]
{\rm
Sq(0,1)[189]}
\item[188]
{\rm
Sq(0,1)[190]}
\item[189]
{\rm
Sq(3)[192]
+ Sq(0,1)[192]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/202]
\mb{46/202}
\begin{gl}
\item[196]
{\rm
Sq(0,1)[196]}
\item[197]
{\rm
Sq(0,1)[197]}
\item[198]
{\rm
Sq(0,1)[198]}
\item[199]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{2}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/202]
\mb{45/202}
\begin{gl}
\item[208]
{\rm
Sq(0,1)[205]}
\item[209]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{2}:$   [197]
\item[210]
{\rm
Sq(1)[219]}
\\ $h_{0}:$   [219]
\\ $h_{1}:$   [209], [208]
\\ $h_{2}:$   [203], [202], [197]
\\ $h_{4}:$   [147]
\item[211]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{1}:$   [209]
\\ $h_{2}:$   [203], [197]
\\ $h_{3}:$   [183], [178]
\\ $h_{4}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/202]
\mb{44/202}
\begin{gl}
\item[214]
{\rm
Sq(1,1)[214]
+ Sq(1,1)[211]}
\item[215]
{\rm
Sq(0,1)[215]}
\item[216]
{\rm
Sq(0,1)[216]}
\item[217]
{\rm
Sq(0,1)[217]}
\item[218]
{\rm
Sq(0,1)[218]}
\item[219]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{2}:$   [211], [210]
\\ $h_{4}:$   [157]
\item[220]
{\rm
Sq(1)[230]}
\\ $h_{0}:$   [230]
\\ $h_{2}:$   [211]
\\ $h_{3}:$   [194]
\\ $h_{4}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/202]
\mb{43/202}
\begin{gl}
\item[225]
{\rm
Sq(0,1)[225]}
\item[226]
{\rm
Sq(0,1)[226]}
\item[227]
{\rm
Sq(0,1)[227]}
\item[228]
{\rm
Sq(0,1)[228]}
\item[229]
{\rm
Sq(3)[229]
+ Sq(3)[228]
+ Sq(3)[225]
+ Sq(3)[224]}
\item[230]
{\rm
Sq(1)[241]
+ Sq(1)[239]}
\\ $h_{0}:$   [241], [239]
\\ $h_{3}:$   [206]
\item[231]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{1}:$   [234], [233], [231]
\\ $h_{2}:$   [222]
\\ $h_{3}:$   [207], [206]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/202]
\mb{42/202}
\begin{gl}
\item[238]
{\rm
Sq(0,1)[236]}
\item[239]
{\rm
Sq(0,1)[237]}
\item[240]
{\rm
Sq(2)[241]
+ Sq(2)[240]}
\\ $h_{1}:$   [241], [240]
\item[241]
{\rm
Sq(1)[250]}
\\ $h_{0}:$   [250]
\\ $h_{3}:$   [211]
\item[242]
{\rm
Sq(1)[251]}
\\ $h_{0}:$   [251]
\\ $h_{3}:$   [215], [214], [211]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/202]
\mb{41/202}
\begin{gl}
\item[245]
{\rm
Sq(0,1)[240]}
\item[246]
{\rm
Sq(0,1)[241]}
\item[247]
{\rm
Sq(0,1)[242]}
\item[248]
{\rm
Sq(0,1)[243]}
\item[249]
{\rm
Sq(0,1)[244]}
\item[250]
{\rm
Sq(1)[252]}
\\ $h_{0}:$   [252]
\item[251]
{\rm
Sq(1)[253]}
\\ $h_{0}:$   [253]
\\ $h_{3}:$   [216], [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/202]
\mb{40/202}
\begin{gl}
\item[247]
{\rm
Sq(0,1)[243]}
\item[248]
{\rm
Sq(0,1)[244]}
\item[249]
{\rm
Sq(0,1)[245]}
\item[250]
{\rm
Sq(0,1)[246]}
\item[251]
{\rm
Sq(0,1)[247]}
\item[252]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\item[253]
{\rm
Sq(1)[257]}
\\ $h_{0}:$   [257]
\\ $h_{3}:$   [224], [223], [220]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/202]
\mb{39/202}
\begin{gl}
\item[253]
{\rm
Sq(0,1)[254]}
\item[254]
{\rm
Sq(0,1)[255]}
\item[255]
{\rm
Sq(3)[255]
+ Sq(3)[254]}
\item[256]
{\rm
Sq(0,1)[256]}
\item[257]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/202]
\mb{38/202}
\begin{gl}
\item[261]
{\rm
Sq(0,1)[266]}
\item[262]
{\rm
Sq(0,1)[267]}
\item[263]
{\rm
Sq(0,1)[268]}
\item[264]
{\rm
Sq(0,1)[269]}
\item[265]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/202]
\mb{37/202}
\begin{gl}
\item[274]
{\rm
Sq(0,1)[274]}
\item[275]
{\rm
Sq(0,1)[275]}
\item[276]
{\rm
Sq(0,1)[276]}
\item[277]
{\rm
Sq(0,1)[277]}
\item[278]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/202]
\mb{36/202}
\begin{gl}
\item[283]
{\rm
Sq(2,1)[277]}
\item[284]
{\rm
Sq(2,1)[278]}
\item[285]
{\rm
Sq(1,1)[282]
+ Sq(1,1)[281]
+ Sq(1,1)[280]}
\item[286]
{\rm
Sq(0,1)[283]}
\item[287]
{\rm
Sq(0,1)[284]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/202]
\mb{35/202}
\begin{gl}
\item[291]
{\rm
Sq(0,1)[293]}
\item[292]
{\rm
Sq(0,1)[294]
+ Sq(0,1)[292]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/202]
\mb{34/202}
\begin{gl}
\item[301]
{\rm
Sq(1,1)[296]}
\item[302]
{\rm
Sq(0,1)[298]}
\item[303]
{\rm
Sq(0,1)[299]}
\item[304]
{\rm
Sq(0,1)[300]}
\item[305]
{\rm
Sq(2)[305]
+ Sq(2)[303]}
\\ $h_{1}:$   [305], [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/202]
\mb{33/202}
\begin{gl}
\item[310]
{\rm
Sq(1,1)[299]
+ Sq(1,1)[297]}
\item[311]
{\rm
Sq(0,1)[301]
+ Sq(0,1)[300]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/202]
\mb{32/202}
\begin{gl}
\item[310]
{\rm
Sq(1,1)[300]
+ Sq(1,1)[299]
+ Sq(1,1)[297]
+ Sq(1,1)[293]}
\item[311]
{\rm
Sq(0,1)[302]
+ Sq(0,1)[301]}
\item[312]
{\rm
Sq(0,1)[303]
+ Sq(0,1)[301]}
\item[313]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{1}:$   [307]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/202]
\mb{31/202}
\begin{gl}
\item[309]
{\rm
Sq(1,1)[302]}
\item[310]
{\rm
Sq(1,1)[305]
+ Sq(1,1)[304]}
\item[311]
{\rm
Sq(0,1)[306]}
\item[312]
{\rm
Sq(0,1)[307]}
\item[313]
{\rm
Sq(3)[311]
+ Sq(0,1)[311]
+ Sq(3)[309]
+ Sq(3)[308]}
\item[314]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/202]
\mb{30/202}
\begin{gl}
\item[316]
{\rm
Sq(1,1)[313]
+ Sq(1,1)[311]}
\item[317]
{\rm
Sq(0,1)[315]}
\item[318]
{\rm
Sq(1)[326]
+ Sq(1)[325]}
\\ $h_{0}:$   [326], [325]
\\ $h_{1}:$   [322], [321], [320], [319]
\\ $h_{2}:$   [313]
\\ $h_{4}:$   [257], [255]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/202]
\mb{29/202}
\begin{gl}
\item[324]
{\rm
Sq(0,1)[316]
+ Sq(3)[315]}
\item[325]
{\rm
Sq(1)[327]
+ Sq(1)[325]}
\\ $h_{0}:$   [327], [325]
\\ $h_{1}:$   [323]
\item[326]
{\rm
Sq(1)[328]}
\\ $h_{0}:$   [328]
\\ $h_{1}:$   [323]
\\ $h_{2}:$   [311], [310]
\\ $h_{7}:$   [12]
\item[327]
{\rm
Sq(1)[330]
+ Sq(1)[326]}
\\ $h_{0}:$   [330], [326]
\\ $h_{1}:$   [322]
\\ $h_{2}:$   [314]
\\ $h_{3}:$   [298]
\\ $h_{7}:$   [12]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/202]
\mb{28/202}
\begin{gl}
\item[325]
{\rm
Sq(2,1)[312]}
\item[326]
{\rm
Sq(5)[314]
+ Sq(2,1)[314]
+ Sq(5)[313]
+ Sq(2,1)[313]}
\\ $h_{3}:$   [297]
\item[327]
{\rm
Sq(0,1)[319]
+ Sq(3)[318]
+ Sq(0,1)[318]}
\item[328]
{\rm
Sq(0,1)[320]
+ Sq(3)[319]
+ Sq(3)[318]
+ Sq(0,1)[318]}
\\ $h_{7}:$   [11]
\item[329]
{\rm
Sq(3)[321]
+ Sq(0,1)[321]
+ Sq(3)[320]}
\\ $h_{7}:$   [11]
\item[330]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\\ $h_{2}:$   [315]
\\ $h_{3}:$   [300], [299], [297]
\\ $h_{7}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/202]
\mb{27/202}
\begin{gl}
\item[327]
{\rm
Sq(5)[319]
+ Sq(2,1)[319]}
\item[328]
{\rm
Sq(3)[326]
+ Sq(0,1)[326]
+ Sq(3)[325]}
\item[329]
{\rm
Sq(1)[337]
+ Sq(1)[334]
+ Sq(1)[333]}
\\ $h_{0}:$   [337], [334], [333]
\\ $h_{3}:$   [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/202]
\mb{26/202}
\begin{gl}
\item[333]
{\rm
Sq(1,1)[325]
+ Sq(1,1)[324]}
\item[334]
{\rm
Sq(3)[328]
+ Sq(3)[327]
+ Sq(0,1)[327]}
\item[335]
{\rm
Sq(3)[329]
+ Sq(0,1)[329]
+ Sq(0,1)[327]}
\\ $h_{3}:$   [308]
\item[336]
{\rm
Sq(2)[330]}
\\ $h_{1}:$   [330]
\item[337]
{\rm
Sq(1)[337]
+ Sq(1)[334]}
\\ $h_{0}:$   [337], [334]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/202]
\mb{25/202}
\begin{gl}
\item[333]
{\rm
Sq(1,1)[325]}
\item[334]
{\rm
Sq(1,1)[327]}
\item[335]
{\rm
Sq(0,1)[328]}
\item[336]
{\rm
Sq(3)[330]
+ Sq(0,1)[330]
+ Sq(0,1)[329]}
\\ $h_{7}:$   [19]
\item[337]
{\rm
Sq(1)[334]}
\\ $h_{0}:$   [334]
\item[338]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\\ $h_{3}:$   [309]
\\ $h_{4}:$   [277], [276]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/202]
\mb{24/202}
\begin{gl}
\item[334]
{\rm
Sq(2,1)[322]}
\item[335]
{\rm
Sq(1,1)[328]}
\\ $h_{3}:$   [310]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/202]
\mb{23/202}
\begin{gl}
\item[337]
{\rm
Sq(3,1)[339]
+ Sq(3,1)[335]
+ Sq(0,2)[334]}
\item[338]
{\rm
Sq(1,1)[341]}
\item[339]
{\rm
Sq(3)[347]
+ Sq(3)[346]
+ Sq(0,1)[345]
+ Sq(3)[344]}
\item[340]
{\rm
Sq(1)[355]
+ Sq(1)[351]}
\\ $h_{0}:$   [355], [351]
\\ $h_{1}:$   [348]
\\ $h_{3}:$   [328]
\\ $h_{4}:$   [303], [300]
\\ $h_{5}:$   [232]
\\ $h_{6}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/202]
\mb{22/202}
\begin{gl}
\item[351]
{\rm
Sq(1,1)[356]
+ Sq(1,1)[355]
+ Sq(1,1)[354]}
\item[352]
{\rm
Sq(0,1)[358]}
\\ $h_{7}:$   [23]
\item[353]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\item[354]
{\rm
Sq(1)[364]}
\\ $h_{0}:$   [364]
\item[355]
{\rm
Sq(1)[367]
+ Sq(1)[366]}
\\ $h_{0}:$   [367], [366]
\\ $h_{3}:$   [338]
\\ $h_{4}:$   [309]
\\ $h_{5}:$   [237]
\\ $h_{6}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/202]
\mb{21/202}
\begin{gl}
\item[363]
{\rm
Sq(5)[359]}
\item[364]
{\rm
Sq(1,1)[364]}
\item[365]
{\rm
Sq(0,1)[365]}
\item[366]
{\rm
Sq(1)[375]
+ Sq(1)[374]}
\\ $h_{0}:$   [375], [374]
\\ $h_{2}:$   [364], [363]
\\ $h_{7}:$   [24]
\item[367]
{\rm
Sq(1)[376]}
\\ $h_{0}:$   [376]
\\ $h_{2}:$   [364], [363]
\\ $h_{3}:$   [344], [342]
\\ $h_{4}:$   [312], [311]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/202]
\mb{20/202}
\begin{gl}
\item[374]
{\rm
Sq(1)[387]}
\\ $h_{0}:$   [387]
\item[375]
{\rm
Sq(1)[389]
+ Sq(1)[386]}
\\ $h_{0}:$   [389], [386]
\\ $h_{2}:$   [379], [378], [376]
\\ $h_{7}:$   [24]
\item[376]
{\rm
Sq(1)[394]}
\\ $h_{0}:$   [394]
\\ $h_{2}:$   [379], [378], [376]
\\ $h_{3}:$   [358]
\\ $h_{4}:$   [324], [320]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/202]
\mb{19/202}
\begin{gl}
\item[386]
{\rm
Sq(1,1)[393]}
\item[387]
{\rm
Sq(1,1)[394]}
\item[388]
{\rm
Sq(0,1)[395]}
\item[389]
{\rm
Sq(0,1)[396]}
\\ $h_{7}:$   [26]
\item[390]
{\rm
Sq(3)[396]}
\\ $h_{7}:$   [26]
\item[391]
{\rm
Sq(0,1)[397]}
\\ $h_{7}:$   [27]
\item[392]
{\rm
Sq(2)[400]}
\\ $h_{1}:$   [400]
\\ $h_{7}:$   [27]
\item[393]
{\rm
Sq(1)[404]}
\\ $h_{0}:$   [404]
\\ $h_{1}:$   [402]
\\ $h_{2}:$   [394], [393]
\\ $h_{3}:$   [376], [375], [374]
\\ $h_{4}:$   [330], [328]
\\ $h_{7}:$   [27], [26]
\item[394]
{\rm
Sq(1)[406]
+ Sq(1)[405]}
\\ $h_{0}:$   [406], [405]
\\ $h_{4}:$   [332]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/202]
\mb{18/202}
\begin{gl}
\item[404]
{\rm
Sq(1,1)[409]}
\item[405]
{\rm
Sq(1)[419]}
\\ $h_{0}:$   [419]
\\ $h_{3}:$   [386], [383]
\\ $h_{4}:$   [330], [329], [328]
\\ $h_{5}:$   [255]
\\ $h_{6}:$   [155]
\item[406]
{\rm
Sq(1)[421]}
\\ $h_{0}:$   [421]
\\ $h_{3}:$   [386], [383]
\\ $h_{4}:$   [330], [328]
\\ $h_{5}:$   [255]
\\ $h_{6}:$   [155]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/202]
\mb{17/202}
\begin{gl}
\item[419]
{\rm
Sq(3)[424]
+ Sq(0,1)[424]}
\\ $h_{3}:$   [391], [390]
\\ $h_{5}:$   [260], [259]
\\ $h_{6}:$   [160]
\item[420]
{\rm
Sq(2)[432]}
\\ $h_{1}:$   [432]
\\ $h_{3}:$   [390]
\\ $h_{4}:$   [338], [337], [335], [334], [330]
\item[421]
{\rm
Sq(1)[437]}
\\ $h_{0}:$   [437]
\\ $h_{3}:$   [391], [390]
\\ $h_{5}:$   [260], [259]
\\ $h_{6}:$   [160]
\item[422]
{\rm
Sq(1)[440]}
\\ $h_{0}:$   [440]
\\ $h_{2}:$   [423], [420]
\\ $h_{3}:$   [395], [392], [390]
\\ $h_{4}:$   [335], [334], [333], [332], [331], [330]
\\ $h_{5}:$   [260], [259]
\\ $h_{6}:$   [160]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/202]
\mb{16/202}
\begin{gl}
\item[437]
{\rm
Sq(3)[437]
+ Sq(3)[436]
+ Sq(3)[435]}
\item[438]
{\rm
Sq(3)[439]
+ Sq(0,1)[439]
+ Sq(3)[438]
+ Sq(0,1)[438]
+ Sq(3)[436]
+ Sq(0,1)[436]
+ Sq(3)[435]}
\\ $h_{2}:$   [431], [430], [429]
\\ $h_{3}:$   [399], [396], [394]
\item[439]
{\rm
Sq(3)[440]
+ Sq(0,1)[440]
+ Sq(3)[438]
+ Sq(0,1)[438]
+ Sq(3)[436]
+ Sq(0,1)[436]}
\\ $h_{2}:$   [431], [430], [429]
\\ $h_{3}:$   [399], [396], [394]
\\ $h_{7}:$   [34]
\item[440]
{\rm
Sq(1)[449]
+ Sq(1)[448]}
\\ $h_{0}:$   [449], [448]
\\ $h_{2}:$   [431]
\\ $h_{3}:$   [399], [396], [394]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/202]
\mb{15/202}
\begin{gl}
\item[448]
{\rm
Sq(3)[437]
+ Sq(0,1)[436]}
\\ $h_{3}:$   [398]
\\ $h_{4}:$   [349]
\item[449]
{\rm
Sq(3)[440]
+ Sq(3)[439]
+ Sq(3)[438]
+ Sq(0,1)[438]
+ Sq(3)[436]
+ Sq(0,1)[436]}
\\ $h_{3}:$   [398]
\\ $h_{4}:$   [349]
\item[450]
{\rm
Sq(1)[451]}
\\ $h_{0}:$   [451]
\\ $h_{1}:$   [444], [443]
\\ $h_{2}:$   [435], [429]
\\ $h_{3}:$   [402]
\\ $h_{4}:$   [352], [351], [350], [349]
\item[451]
{\rm
Sq(1)[453]}
\\ $h_{0}:$   [453]
\\ $h_{1}:$   [444], [443]
\\ $h_{2}:$   [434]
\\ $h_{3}:$   [402]
\\ $h_{4}:$   [354], [351], [350]
\item[452]
{\rm
Sq(1)[454]}
\\ $h_{0}:$   [454]
\\ $h_{1}:$   [444], [443]
\\ $h_{2}:$   [434]
\\ $h_{3}:$   [402]
\\ $h_{4}:$   [351], [350]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/202]
\mb{14/202}
\begin{gl}
\item[449]
{\rm
Sq(2)[431]
+ Sq(2)[430]
+ Sq(2)[428]}
\\ $h_{1}:$   [431], [430], [428]
\\ $h_{2}:$   [421]
\\ $h_{3}:$   [391]
\\ $h_{4}:$   [347], [346], [345], [344]
\item[450]
{\rm
Sq(2)[432]
+ Sq(2)[429]}
\\ $h_{1}:$   [432], [429]
\\ $h_{4}:$   [348], [345]
\item[451]
{\rm
Sq(1)[436]}
\\ $h_{0}:$   [436]
\\ $h_{2}:$   [421]
\\ $h_{3}:$   [396], [394]
\\ $h_{4}:$   [347], [346], [345], [344]
\item[452]
{\rm
Sq(1)[438]
+ Sq(1)[437]}
\\ $h_{0}:$   [438], [437]
\\ $h_{1}:$   [430], [428]
\\ $h_{2}:$   [421], [418]
\\ $h_{3}:$   [396], [393], [392], [391]
\\ $h_{4}:$   [348], [345], [344]
\item[453]
{\rm
Sq(1)[439]}
\\ $h_{0}:$   [439]
\\ $h_{2}:$   [420]
\\ $h_{3}:$   [396], [394]
\\ $h_{4}:$   [349], [346], [345], [344]
\item[454]
{\rm
Sq(1)[440]
+ Sq(1)[437]}
\\ $h_{0}:$   [440], [437]
\\ $h_{2}:$   [420]
\\ $h_{3}:$   [396], [394]
\\ $h_{4}:$   [346], [345], [344]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/202]
\mb{13/202}
\begin{gl}
\item[436]
{\rm
Sq(3)[416]
+ Sq(0,1)[416]
+ Sq(3)[415]
+ Sq(0,1)[415]
+ Sq(3)[414]
+ Sq(0,1)[414]
+ Sq(3)[413]}
\\ $h_{3}:$   [389], [387]
\item[437]
{\rm
Sq(3)[417]
+ Sq(0,1)[417]
+ Sq(0,1)[415]
+ Sq(3)[413]
+ Sq(0,1)[413]}
\\ $h_{3}:$   [389], [387]
\item[438]
{\rm
Sq(1)[425]
+ Sq(1)[424]}
\\ $h_{0}:$   [425], [424]
\\ $h_{3}:$   [387]
\item[439]
{\rm
Sq(1)[428]}
\\ $h_{0}:$   [428]
\\ $h_{3}:$   [389], [387]
\\ $h_{4}:$   [346]
\item[440]
{\rm
Sq(1)[429]}
\\ $h_{0}:$   [429]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/202]
\mb{12/202}
\begin{gl}
\item[423]
{\rm
Sq(1,1)[395]}
\item[424]
{\rm
Sq(1,1)[399]
+ Sq(1,1)[398]
+ Sq(1,1)[396]}
\\ $h_{4}:$   [349], [348]
\item[425]
{\rm
Sq(3)[400]
+ Sq(0,1)[400]}
\\ $h_{4}:$   [349], [348]
\item[426]
{\rm
Sq(2)[403]
+ Sq(2)[402]}
\\ $h_{1}:$   [403], [402]
\\ $h_{4}:$   [349]
\item[427]
{\rm
Sq(2)[406]
+ Sq(2)[402]}
\\ $h_{1}:$   [406], [402]
\item[428]
{\rm
Sq(1)[408]}
\\ $h_{0}:$   [408]
\\ $h_{4}:$   [348]
\item[429]
{\rm
Sq(1)[409]}
\\ $h_{0}:$   [409]
\item[430]
{\rm
Sq(1)[410]}
\\ $h_{0}:$   [410]
\\ $h_{2}:$   [398], [397], [396]
\\ $h_{3}:$   [384], [383]
\\ $h_{4}:$   [349], [348]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/202]
\mb{11/202}
\begin{gl}
\item[408]
{\rm
Sq(1)[380]}
\\ $h_{0}:$   [380]
\item[409]
{\rm
Sq(1)[381]}
\\ $h_{0}:$   [381]
\item[410]
{\rm
Sq(1)[382]}
\\ $h_{0}:$   [382]
\\ $h_{3}:$   [360], [359]
\\ $h_{7}:$   [45]
\item[411]
{\rm
Sq(1)[384]}
\\ $h_{0}:$   [384]
\\ $h_{2}:$   [371]
\\ $h_{3}:$   [360]
\\ $h_{7}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/202]
\mb{10/202}
\begin{gl}
\item[379]
{\rm
Sq(7)[332]
+ Sq(4,1)[332]}
\\ $h_{3}:$   [326]
\item[380]
{\rm
Sq(3,1)[336]
+ Sq(3,1)[334]
+ Sq(3,1)[333]}
\item[381]
{\rm
Sq(1,1)[337]}
\item[382]
{\rm
Sq(1,1)[339]}
\\ $h_{3}:$   [326], [325]
\\ $h_{7}:$   [49]
\item[383]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]}
\\ $h_{3}:$   [326], [325], [324]
\item[384]
{\rm
Sq(3)[341]
+ Sq(0,1)[341]}
\\ $h_{3}:$   [326], [324]
\\ $h_{7}:$   [49]
\item[385]
{\rm
Sq(1)[346]}
\\ $h_{0}:$   [346]
\\ $h_{1}:$   [343]
\\ $h_{3}:$   [329], [327], [325], [324]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/202]
\mb{9/202}
\begin{gl}
\item[345]
{\rm
Sq(3)[299]
+ Sq(0,1)[299]
+ Sq(3)[298]
+ Sq(3)[297]
+ Sq(0,1)[297]}
\\ $h_{4}:$   [265]
\\ $h_{7}:$   [53]
\item[346]
{\rm
Sq(1)[301]}
\\ $h_{0}:$   [301]
\\ $h_{3}:$   [285]
\\ $h_{7}:$   [54], [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/202]
\mb{8/202}
\begin{gl}
\item[301]
{\rm
Sq(7)[249]
+ Sq(4,1)[249]
+ Sq(1,2)[249]
+ Sq(0,0,1)[249]
+ Sq(4,1)[248]
+ Sq(0,0,1)[248]}
\\ $h_{7}:$   [53]
\item[302]
{\rm
Sq(2)[256]
+ Sq(2)[255]}
\\ $h_{1}:$   [256], [255]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/202]
\mb{7/202}
\begin{gl}
\item[257]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{3}:$   [201]
\\ $h_{5}:$   [170]
\\ $h_{6}:$   [117]
\\ $h_{7}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/202]
\mb{6/202}
\begin{gl}
\item[207]
{\rm
Sq(6)[146]
+ Sq(3,1)[146]
+ Sq(0,2)[146]}
\\ $h_{3}:$   [143]
\\ $h_{5}:$   [124]
\\ $h_{6}:$   [90]
\\ $h_{7}:$   [46]
\end{gl}
\end{bdl}



\dm{203}
\begin{bdl}
\item[93/203]
\mb{93/203}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [11]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/203]
\mb{92/203}
\begin{gl}
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/203]
\mb{91/203}
\begin{gl}
\item[11]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/203]
\mb{88/203}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/203]
\mb{85/203}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/203]
\mb{84/203}
\begin{gl}
\item[24]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{2}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/203]
\mb{83/203}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{2}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/203]
\mb{82/203}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[28]}
\item[27]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/203]
\mb{79/203}
\begin{gl}
\item[34]
{\rm
Sq(0,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/203]
\mb{77/203}
\begin{gl}
\item[40]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/203]
\mb{76/203}
\begin{gl}
\item[39]
{\rm
Sq(1,1)[42]}
\item[40]
{\rm
Sq(0,1)[43]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/203]
\mb{75/203}
\begin{gl}
\item[46]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{1}:$   [51]
\\ $h_{2}:$   [49]
\\ $h_{3}:$   [43], [41]
\\ $h_{4}:$   [27], [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/203]
\mb{74/203}
\begin{gl}
\item[54]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{2}:$   [51]
\\ $h_{3}:$   [44]
\\ $h_{4}:$   [30], [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/203]
\mb{73/203}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[50]}
\item[56]
{\rm
Sq(0,1)[51]}
\item[57]
{\rm
Sq(1)[54]}
\\ $h_{0}:$   [54]
\\ $h_{3}:$   [42]
\\ $h_{4}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/203]
\mb{72/203}
\begin{gl}
\item[53]
{\rm
Sq(0,1)[51]}
\item[54]
{\rm
Sq(1)[55]}
\\ $h_{0}:$   [55]
\\ $h_{3}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/203]
\mb{71/203}
\begin{gl}
\item[55]
{\rm
Sq(1)[60]}
\\ $h_{0}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/203]
\mb{70/203}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[58]}
\item[59]
{\rm
Sq(0,1)[59]}
\item[60]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/203]
\mb{69/203}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\item[63]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/203]
\mb{68/203}
\begin{gl}
\item[64]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\item[65]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/203]
\mb{67/203}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[73]}
\item[70]
{\rm
Sq(0,1)[74]}
\item[71]
{\rm
Sq(0,1)[75]}
\item[72]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{2}:$   [71]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/203]
\mb{66/203}
\begin{gl}
\item[76]
{\rm
Sq(1,1)[76]}
\item[77]
{\rm
Sq(0,1)[77]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/203]
\mb{64/203}
\begin{gl}
\item[82]
{\rm
Sq(0,1)[83]}
\item[83]
{\rm
Sq(0,1)[84]}
\item[84]
{\rm
Sq(0,1)[85]}
\item[85]
{\rm
Sq(2)[87]}
\\ $h_{1}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/203]
\mb{63/203}
\begin{gl}
\item[89]
{\rm
Sq(0,1)[91]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/203]
\mb{61/203}
\begin{gl}
\item[100]
{\rm
Sq(0,1)[102]}
\item[101]
{\rm
Sq(0,1)[103]}
\item[102]
{\rm
Sq(0,1)[104]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/203]
\mb{60/203}
\begin{gl}
\item[107]
{\rm
Sq(0,1)[112]}
\item[108]
{\rm
Sq(0,1)[113]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/203]
\mb{59/203}
\begin{gl}
\item[119]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{1}:$   [123]
\\ $h_{2}:$   [118]
\\ $h_{3}:$   [105], [102], [101]
\item[120]
{\rm
Sq(1)[129]}
\\ $h_{0}:$   [129]
\\ $h_{1}:$   [123], [122]
\\ $h_{2}:$   [118], [117]
\\ $h_{3}:$   [105], [104], [102], [101]
\\ $h_{4}:$   [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/203]
\mb{58/203}
\begin{gl}
\item[125]
{\rm
Sq(0,1)[117]}
\item[126]
{\rm
Sq(0,1)[118]}
\item[127]
{\rm
Sq(0,1)[119]}
\item[128]
{\rm
Sq(1)[126]}
\\ $h_{0}:$   [126]
\\ $h_{2}:$   [116]
\\ $h_{3}:$   [104]
\item[129]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{2}:$   [116], [115]
\\ $h_{3}:$   [104], [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/203]
\mb{57/203}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[118]}
\item[124]
{\rm
Sq(0,1)[119]}
\item[125]
{\rm
Sq(0,1)[120]}
\item[126]
{\rm
Sq(1)[127]}
\\ $h_{0}:$   [127]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [108]
\item[127]
{\rm
Sq(1)[128]}
\\ $h_{0}:$   [128]
\\ $h_{2}:$   [117]
\\ $h_{3}:$   [108], [107]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/203]
\mb{56/203}
\begin{gl}
\item[126]
{\rm
Sq(0,1)[127]}
\item[127]
{\rm
Sq(1)[135]}
\\ $h_{0}:$   [135]
\\ $h_{3}:$   [115]
\item[128]
{\rm
Sq(1)[136]}
\\ $h_{0}:$   [136]
\\ $h_{3}:$   [115], [114]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/203]
\mb{55/203}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[132]}
\item[133]
{\rm
Sq(0,1)[133]}
\item[134]
{\rm
Sq(0,1)[134]}
\item[135]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\item[136]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/203]
\mb{54/203}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[134]}
\item[138]
{\rm
Sq(0,1)[135]}
\item[139]
{\rm
Sq(0,1)[136]}
\item[140]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\item[141]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/203]
\mb{53/203}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[142]}
\item[142]
{\rm
Sq(3)[143]}
\item[143]
{\rm
Sq(2)[147]}
\\ $h_{1}:$   [147]
\item[144]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/203]
\mb{52/203}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[157]}
\item[149]
{\rm
Sq(0,1)[158]}
\item[150]
{\rm
Sq(0,1)[159]}
\item[151]
{\rm
Sq(1)[161]}
\\ $h_{0}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/203]
\mb{51/203}
\begin{gl}
\item[161]
{\rm
Sq(1,1)[166]}
\item[162]
{\rm
Sq(0,1)[167]}
\item[163]
{\rm
Sq(0,1)[168]}
\item[164]
{\rm
Sq(0,1)[169]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/203]
\mb{50/203}
\begin{gl}
\item[174]
{\rm
Sq(0,1)[171]}
\item[175]
{\rm
Sq(1)[180]}
\\ $h_{0}:$   [180]
\\ $h_{2}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/203]
\mb{49/203}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[173]}
\item[177]
{\rm
Sq(0,1)[174]}
\item[178]
{\rm
Sq(0,1)[175]}
\item[179]
{\rm
Sq(0,1)[176]}
\item[180]
{\rm
Sq(1)[182]}
\\ $h_{0}:$   [182]
\\ $h_{2}:$   [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/203]
\mb{48/203}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[180]}
\item[180]
{\rm
Sq(0,1)[181]}
\item[181]
{\rm
Sq(0,1)[182]}
\item[182]
{\rm
Sq(3)[183]}
\item[183]
{\rm
Sq(2)[189]}
\\ $h_{1}:$   [189]
\item[184]
{\rm
Sq(1)[191]}
\\ $h_{0}:$   [191]
\\ $h_{4}:$   [134]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/203]
\mb{47/203}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[193]}
\item[191]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{4}:$   [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/203]
\mb{46/203}
\begin{gl}
\item[200]
{\rm
Sq(0,1)[201]}
\item[201]
{\rm
Sq(0,1)[202]}
\item[202]
{\rm
Sq(0,1)[203]}
\item[203]
{\rm
Sq(0,1)[204]}
\item[204]
{\rm
Sq(1)[217]}
\\ $h_{0}:$   [217]
\\ $h_{4}:$   [145]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/203]
\mb{45/203}
\begin{gl}
\item[212]
{\rm
Sq(0,1)[207]}
\item[213]
{\rm
Sq(0,1)[208]}
\item[214]
{\rm
Sq(0,1)[210]}
\item[215]
{\rm
Sq(0,1)[211]}
\item[216]
{\rm
Sq(1)[221]}
\\ $h_{0}:$   [221]
\\ $h_{1}:$   [214]
\\ $h_{2}:$   [204]
\item[217]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{4}:$   [150]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/203]
\mb{44/203}
\begin{gl}
\item[221]
{\rm
Sq(1,1)[220]}
\item[222]
{\rm
Sq(0,1)[221]}
\item[223]
{\rm
Sq(1)[238]
+ Sq(1)[237]
+ Sq(1)[235]}
\\ $h_{0}:$   [238], [237], [235]
\\ $h_{4}:$   [166]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/203]
\mb{43/203}
\begin{gl}
\item[232]
{\rm
Sq(0,1)[232]
+ Sq(0,1)[231]}
\item[233]
{\rm
Sq(0,1)[233]
+ Sq(0,1)[231]}
\item[234]
{\rm
Sq(0,1)[234]
+ Sq(0,1)[231]}
\item[235]
{\rm
Sq(3)[237]
+ Sq(0,1)[237]
+ Sq(0,1)[235]}
\item[236]
{\rm
Sq(1)[245]
+ Sq(1)[244]}
\\ $h_{0}:$   [245], [244]
\\ $h_{1}:$   [240]
\\ $h_{2}:$   [224]
\\ $h_{3}:$   [208]
\item[237]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\\ $h_{1}:$   [239]
\\ $h_{2}:$   [230]
\\ $h_{3}:$   [211], [208]
\item[238]
{\rm
Sq(1)[249]}
\\ $h_{0}:$   [249]
\\ $h_{1}:$   [239]
\\ $h_{2}:$   [230]
\\ $h_{3}:$   [211], [208]
\\ $h_{4}:$   [175]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/203]
\mb{42/203}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[238]}
\item[244]
{\rm
Sq(0,1)[240]
+ Sq(0,1)[239]}
\item[245]
{\rm
Sq(3)[241]
+ Sq(3)[240]
+ Sq(0,1)[239]}
\item[246]
{\rm
Sq(0,1)[242]}
\item[247]
{\rm
Sq(0,1)[243]}
\item[248]
{\rm
Sq(1)[254]}
\\ $h_{0}:$   [254]
\\ $h_{2}:$   [237]
\\ $h_{3}:$   [221], [220]
\item[249]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{2}:$   [237]
\\ $h_{3}:$   [221], [220]
\\ $h_{4}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/203]
\mb{41/203}
\begin{gl}
\item[252]
{\rm
Sq(0,1)[245]}
\item[253]
{\rm
Sq(0,1)[246]}
\item[254]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{3}:$   [222], [217]
\item[255]
{\rm
Sq(1)[260]}
\\ $h_{0}:$   [260]
\\ $h_{3}:$   [222], [217]
\\ $h_{4}:$   [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/203]
\mb{40/203}
\begin{gl}
\item[254]
{\rm
Sq(0,1)[249]}
\item[255]
{\rm
Sq(0,1)[250]}
\item[256]
{\rm
Sq(0,1)[251]}
\item[257]
{\rm
Sq(0,1)[252]
+ Sq(0,1)[248]}
\item[258]
{\rm
Sq(2)[255]
+ Sq(2)[254]
+ Sq(2)[253]}
\\ $h_{1}:$   [255], [254], [253]
\item[259]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{3}:$   [228], [226]
\item[260]
{\rm
Sq(1)[264]
+ Sq(1)[258]}
\\ $h_{0}:$   [264], [258]
\\ $h_{3}:$   [228], [226]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/203]
\mb{39/203}
\begin{gl}
\item[258]
{\rm
Sq(1,1)[254]}
\item[259]
{\rm
Sq(0,1)[257]}
\item[260]
{\rm
Sq(0,1)[258]}
\item[261]
{\rm
Sq(0,1)[259]}
\item[262]
{\rm
Sq(0,1)[260]}
\item[263]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\item[264]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/203]
\mb{38/203}
\begin{gl}
\item[266]
{\rm
Sq(0,1)[271]}
\item[267]
{\rm
Sq(0,1)[272]}
\item[268]
{\rm
Sq(0,1)[273]}
\item[269]
{\rm
Sq(1)[282]}
\\ $h_{0}:$   [282]
\item[270]
{\rm
Sq(1)[284]}
\\ $h_{0}:$   [284]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/203]
\mb{37/203}
\begin{gl}
\item[279]
{\rm
Sq(0,1)[279]}
\item[280]
{\rm
Sq(0,1)[280]}
\item[281]
{\rm
Sq(0,1)[281]}
\item[282]
{\rm
Sq(3)[282]
+ Sq(3)[280]}
\item[283]
{\rm
Sq(2)[285]}
\\ $h_{1}:$   [285]
\item[284]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/203]
\mb{36/203}
\begin{gl}
\item[288]
{\rm
Sq(1,1)[285]}
\item[289]
{\rm
Sq(0,1)[287]}
\item[290]
{\rm
Sq(0,1)[288]}
\item[291]
{\rm
Sq(0,1)[289]}
\item[292]
{\rm
Sq(1)[293]}
\\ $h_{0}:$   [293]
\item[293]
{\rm
Sq(1)[298]}
\\ $h_{0}:$   [298]
\\ $h_{2}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/203]
\mb{35/203}
\begin{gl}
\item[293]
{\rm
Sq(1,1)[296]}
\item[294]
{\rm
Sq(0,1)[297]}
\item[295]
{\rm
Sq(0,1)[298]}
\item[296]
{\rm
Sq(0,1)[299]}
\item[297]
{\rm
Sq(1)[307]
+ Sq(1)[306]}
\\ $h_{0}:$   [307], [306]
\\ $h_{1}:$   [305], [304], [302]
\item[298]
{\rm
Sq(1)[308]}
\\ $h_{0}:$   [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/203]
\mb{34/203}
\begin{gl}
\item[306]
{\rm
Sq(0,1)[303]}
\item[307]
{\rm
Sq(0,1)[305]}
\item[308]
{\rm
Sq(3)[305]
+ Sq(3)[303]}
\item[309]
{\rm
Sq(0,1)[306]}
\item[310]
{\rm
Sq(1)[317]
+ Sq(1)[312]}
\\ $h_{0}:$   [317], [312]
\\ $h_{2}:$   [301], [297]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/203]
\mb{33/203}
\begin{gl}
\item[312]
{\rm
Sq(2,1)[295]}
\item[313]
{\rm
Sq(0,1)[303]}
\item[314]
{\rm
Sq(0,1)[304]}
\item[315]
{\rm
Sq(0,1)[306]}
\item[316]
{\rm
Sq(0,1)[307]}
\item[317]
{\rm
Sq(1)[314]}
\\ $h_{0}:$   [314]
\\ $h_{2}:$   [300]
\\ $h_{7}:$   [7]
\item[318]
{\rm
Sq(1)[317]}
\\ $h_{0}:$   [317]
\\ $h_{2}:$   [300]
\\ $h_{3}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/203]
\mb{32/203}
\begin{gl}
\item[314]
{\rm
Sq(0,1)[305]}
\item[315]
{\rm
Sq(0,1)[306]}
\item[316]
{\rm
Sq(2)[313]
+ Sq(2)[310]}
\\ $h_{1}:$   [313], [310]
\item[317]
{\rm
Sq(1)[317]}
\\ $h_{0}:$   [317]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/203]
\mb{31/203}
\begin{gl}
\item[315]
{\rm
Sq(0,1)[312]}
\item[316]
{\rm
Sq(0,1)[313]}
\item[317]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/203]
\mb{30/203}
\begin{gl}
\item[319]
{\rm
Sq(1,1)[317]
+ Sq(1,1)[316]
+ Sq(1,1)[315]}
\item[320]
{\rm
Sq(0,1)[320]}
\item[321]
{\rm
Sq(0,1)[321]
+ Sq(0,1)[319]}
\item[322]
{\rm
Sq(3)[322]
+ Sq(3)[321]
+ Sq(3)[320]
+ Sq(0,1)[319]}
\item[323]
{\rm
Sq(3)[323]
+ Sq(0,1)[323]
+ Sq(3)[320]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/203]
\mb{29/203}
\begin{gl}
\item[328]
{\rm
Sq(1,1)[320]
+ Sq(1,1)[318]
+ Sq(1,1)[317]}
\item[329]
{\rm
Sq(0,1)[322]}
\item[330]
{\rm
Sq(3)[323]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/203]
\mb{28/203}
\begin{gl}
\item[331]
{\rm
Sq(2,1)[317]
+ Sq(5)[315]
+ Sq(2,1)[315]}
\item[332]
{\rm
Sq(1,1)[321]
+ Sq(1,1)[320]}
\item[333]
{\rm
Sq(0,1)[323]
+ Sq(0,1)[322]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/203]
\mb{27/203}
\begin{gl}
\item[330]
{\rm
Sq(0,1)[330]
+ Sq(3)[329]
+ Sq(0,1)[329]
+ Sq(0,1)[327]}
\item[331]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[328]
+ Sq(0,1)[328]
+ Sq(0,1)[327]}
\item[332]
{\rm
Sq(2)[335]
+ Sq(2)[334]}
\\ $h_{1}:$   [335], [334]
\\ $h_{3}:$   [310], [309]
\item[333]
{\rm
Sq(2)[336]
+ Sq(2)[334]}
\\ $h_{1}:$   [336], [334]
\\ $h_{7}:$   [15]
\item[334]
{\rm
Sq(1)[339]}
\\ $h_{0}:$   [339]
\\ $h_{2}:$   [326], [325]
\\ $h_{3}:$   [309]
\\ $h_{7}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/203]
\mb{26/203}
\begin{gl}
\item[338]
{\rm
Sq(3)[330]
+ Sq(0,1)[330]}
\item[339]
{\rm
Sq(1)[339]}
\\ $h_{0}:$   [339]
\\ $h_{2}:$   [328], [327]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/203]
\mb{25/203}
\begin{gl}
\item[339]
{\rm
Sq(1,1)[329]
+ Sq(1,1)[328]}
\item[340]
{\rm
Sq(1,1)[330]
+ Sq(1,1)[328]}
\item[341]
{\rm
Sq(2)[334]}
\\ $h_{1}:$   [334]
\item[342]
{\rm
Sq(1)[341]
+ Sq(1)[340]
+ Sq(1)[337]
+ Sq(1)[336]}
\\ $h_{0}:$   [341], [340], [337], [336]
\\ $h_{3}:$   [314], [313]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/203]
\mb{24/203}
\begin{gl}
\item[336]
{\rm
Sq(3,1)[325]
+ Sq(3,1)[323]
+ Sq(3,1)[322]
+ Sq(0,2)[322]}
\item[337]
{\rm
Sq(3)[336]
+ Sq(0,1)[336]
+ Sq(0,1)[334]
+ Sq(3)[333]
+ Sq(3)[332]}
\\ $h_{7}:$   [17]
\item[338]
{\rm
Sq(2)[338]
+ Sq(2)[337]}
\\ $h_{1}:$   [338], [337]
\item[339]
{\rm
Sq(2)[339]}
\\ $h_{1}:$   [339]
\\ $h_{3}:$   [317], [316]
\item[340]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{7}:$   [17]
\item[341]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\\ $h_{3}:$   [317], [316], [315]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/203]
\mb{23/203}
\begin{gl}
\item[341]
{\rm
Sq(1,1)[346]
+ Sq(1,1)[344]}
\item[342]
{\rm
Sq(3)[348]}
\item[343]
{\rm
Sq(1)[359]
+ Sq(1)[357]}
\\ $h_{0}:$   [359], [357]
\\ $h_{3}:$   [333]
\\ $h_{4}:$   [306], [304]
\\ $h_{7}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/203]
\mb{22/203}
\begin{gl}
\item[356]
{\rm
Sq(5)[357]
+ Sq(2,1)[357]}
\item[357]
{\rm
Sq(3)[362]
+ Sq(0,1)[362]}
\item[358]
{\rm
Sq(1)[372]
+ Sq(1)[371]
+ Sq(1)[370]}
\\ $h_{0}:$   [372], [371], [370]
\\ $h_{1}:$   [363]
\\ $h_{3}:$   [340]
\item[359]
{\rm
Sq(1)[373]
+ Sq(1)[370]
+ Sq(1)[369]}
\\ $h_{0}:$   [373], [370], [369]
\\ $h_{3}:$   [343], [340]
\\ $h_{4}:$   [313], [312]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/203]
\mb{21/203}
\begin{gl}
\item[368]
{\rm
Sq(0,1)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{2}:$   [365]
\\ $h_{7}:$   [25]
\item[369]
{\rm
Sq(3)[372]
+ Sq(0,1)[372]
+ Sq(3)[371]
+ Sq(0,1)[369]}
\\ $h_{2}:$   [365]
\\ $h_{7}:$   [25]
\item[370]
{\rm
Sq(3)[373]
+ Sq(0,1)[373]
+ Sq(3)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[369]}
\\ $h_{3}:$   [347]
\\ $h_{4}:$   [313]
\\ $h_{6}:$   [145]
\\ $h_{7}:$   [25]
\item[371]
{\rm
Sq(1)[377]}
\\ $h_{0}:$   [377]
\item[372]
{\rm
Sq(1)[380]}
\\ $h_{0}:$   [380]
\\ $h_{3}:$   [347]
\\ $h_{4}:$   [313]
\\ $h_{6}:$   [145]
\\ $h_{7}:$   [25]
\item[373]
{\rm
Sq(1)[383]}
\\ $h_{0}:$   [383]
\\ $h_{2}:$   [365]
\\ $h_{3}:$   [349], [347]
\\ $h_{6}:$   [145]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/203]
\mb{20/203}
\begin{gl}
\item[377]
{\rm
Sq(1,1)[383]}
\item[378]
{\rm
Sq(2)[387]
+ Sq(2)[386]}
\\ $h_{1}:$   [387], [386]
\\ $h_{4}:$   [326]
\item[379]
{\rm
Sq(2)[392]
+ Sq(2)[391]
+ Sq(2)[386]}
\\ $h_{1}:$   [392], [391], [386]
\\ $h_{4}:$   [326]
\item[380]
{\rm
Sq(1)[395]}
\\ $h_{0}:$   [395]
\item[381]
{\rm
Sq(1)[396]}
\\ $h_{0}:$   [396]
\\ $h_{1}:$   [389]
\\ $h_{2}:$   [383], [382]
\\ $h_{4}:$   [326]
\\ $h_{7}:$   [25]
\item[382]
{\rm
Sq(1)[397]}
\\ $h_{0}:$   [397]
\\ $h_{3}:$   [366], [363], [362]
\\ $h_{4}:$   [329], [328]
\\ $h_{5}:$   [249], [248], [247]
\\ $h_{6}:$   [154], [153]
\\ $h_{7}:$   [26]
\item[383]
{\rm
Sq(1)[398]}
\\ $h_{0}:$   [398]
\\ $h_{3}:$   [363], [362]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/203]
\mb{19/203}
\begin{gl}
\item[395]
{\rm
Sq(3)[403]
+ Sq(0,1)[403]
+ Sq(3)[402]
+ Sq(3)[401]
+ Sq(0,1)[401]
+ Sq(3)[400]
+ Sq(0,1)[400]}
\item[396]
{\rm
Sq(1)[408]
+ Sq(1)[407]}
\\ $h_{0}:$   [408], [407]
\\ $h_{2}:$   [396]
\\ $h_{7}:$   [28]
\item[397]
{\rm
Sq(1)[411]
+ Sq(1)[410]
+ Sq(1)[409]}
\\ $h_{0}:$   [411], [410], [409]
\\ $h_{3}:$   [378]
\\ $h_{4}:$   [342], [341], [339], [334], [333]
\\ $h_{5}:$   [252]
\\ $h_{6}:$   [153]
\\ $h_{7}:$   [29]
\item[398]
{\rm
Sq(1)[412]
+ Sq(1)[410]}
\\ $h_{0}:$   [412], [410]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/203]
\mb{18/203}
\begin{gl}
\item[407]
{\rm
Sq(1,1)[413]
+ Sq(1,1)[411]
+ Sq(4)[410]
+ Sq(1,1)[410]}
\\ $h_{2}:$   [410]
\\ $h_{5}:$   [257]
\item[408]
{\rm
Sq(1,1)[414]
+ Sq(1,1)[412]
+ Sq(4)[410]
+ Sq(1,1)[410]}
\\ $h_{2}:$   [410]
\\ $h_{5}:$   [257]
\\ $h_{7}:$   [30]
\item[409]
{\rm
Sq(0,1)[416]}
\\ $h_{2}:$   [410]
\\ $h_{5}:$   [257]
\\ $h_{7}:$   [31]
\item[410]
{\rm
Sq(3)[418]
+ Sq(0,1)[418]
+ Sq(3)[416]}
\\ $h_{2}:$   [410]
\\ $h_{5}:$   [257]
\\ $h_{7}:$   [31]
\item[411]
{\rm
Sq(1)[424]}
\\ $h_{0}:$   [424]
\\ $h_{4}:$   [339], [337], [335]
\\ $h_{7}:$   [32]
\item[412]
{\rm
Sq(1)[426]
+ Sq(1)[425]}
\\ $h_{0}:$   [426], [425]
\\ $h_{2}:$   [410]
\\ $h_{5}:$   [257]
\\ $h_{7}:$   [32], [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/203]
\mb{17/203}
\begin{gl}
\item[423]
{\rm
Sq(0,1)[431]}
\\ $h_{4}:$   [340]
\\ $h_{7}:$   [32]
\item[424]
{\rm
Sq(3)[431]}
\\ $h_{4}:$   [341]
\\ $h_{7}:$   [32]
\item[425]
{\rm
Sq(3)[433]
+ Sq(0,1)[433]
+ Sq(0,1)[432]}
\\ $h_{4}:$   [341], [340]
\item[426]
{\rm
Sq(3)[436]
+ Sq(0,1)[436]
+ Sq(3)[435]
+ Sq(0,1)[435]
+ Sq(3)[434]
+ Sq(0,1)[434]
+ Sq(3)[432]
+ Sq(0,1)[432]}
\\ $h_{4}:$   [341], [340]
\\ $h_{7}:$   [32]
\item[427]
{\rm
Sq(2)[437]}
\\ $h_{1}:$   [437]
\\ $h_{4}:$   [342], [340], [339]
\item[428]
{\rm
Sq(1)[442]}
\\ $h_{0}:$   [442]
\\ $h_{2}:$   [425], [424]
\\ $h_{3}:$   [399], [398]
\\ $h_{4}:$   [340]
\\ $h_{5}:$   [262]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/203]
\mb{16/203}
\begin{gl}
\item[441]
{\rm
Sq(2)[449]
+ Sq(2)[448]}
\\ $h_{1}:$   [449], [448]
\\ $h_{4}:$   [349]
\item[442]
{\rm
Sq(1)[453]}
\\ $h_{0}:$   [453]
\item[443]
{\rm
Sq(1)[457]
+ Sq(1)[454]}
\\ $h_{0}:$   [457], [454]
\\ $h_{2}:$   [440], [438]
\\ $h_{3}:$   [405], [404], [403]
\\ $h_{7}:$   [35]
\item[444]
{\rm
Sq(1)[458]}
\\ $h_{0}:$   [458]
\\ $h_{2}:$   [435]
\\ $h_{7}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/203]
\mb{15/203}
\begin{gl}
\item[453]
{\rm
Sq(1,1)[438]
+ Sq(1,1)[436]}
\item[454]
{\rm
Sq(4)[438]
+ Sq(1,1)[437]}
\\ $h_{2}:$   [438]
\\ $h_{3}:$   [404]
\item[455]
{\rm
Sq(3)[444]
+ Sq(3)[443]
+ Sq(3)[442]}
\\ $h_{7}:$   [38]
\item[456]
{\rm
Sq(3)[445]
+ Sq(0,1)[445]
+ Sq(0,1)[444]
+ Sq(0,1)[443]
+ Sq(0,1)[442]}
\\ $h_{2}:$   [436]
\\ $h_{3}:$   [404]
\\ $h_{7}:$   [38]
\item[457]
{\rm
Sq(3)[446]
+ Sq(0,1)[446]
+ Sq(0,1)[444]
+ Sq(0,1)[443]
+ Sq(3)[442]}
\\ $h_{2}:$   [436]
\\ $h_{7}:$   [38], [37]
\item[458]
{\rm
Sq(3)[448]
+ Sq(0,1)[448]
+ Sq(0,1)[444]
+ Sq(3)[443]
+ Sq(3)[442]}
\\ $h_{7}:$   [38], [37]
\item[459]
{\rm
Sq(1)[457]
+ Sq(1)[455]}
\\ $h_{0}:$   [457], [455]
\\ $h_{2}:$   [436]
\\ $h_{3}:$   [409]
\\ $h_{4}:$   [357]
\\ $h_{7}:$   [37]
\item[460]
{\rm
Sq(1)[459]
+ Sq(1)[456]
+ Sq(1)[455]}
\\ $h_{0}:$   [459], [456], [455]
\\ $h_{1}:$   [450]
\\ $h_{3}:$   [410], [406], [405]
\\ $h_{4}:$   [358], [356]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/203]
\mb{14/203}
\begin{gl}
\item[455]
{\rm
Sq(3)[429]
+ Sq(0,1)[429]
+ Sq(3)[428]
+ Sq(0,1)[428]}
\\ $h_{4}:$   [354], [353], [352], [351]
\item[456]
{\rm
Sq(0,1)[432]
+ Sq(0,1)[431]
+ Sq(3)[430]
+ Sq(3)[428]}
\\ $h_{3}:$   [399], [398]
\\ $h_{4}:$   [353], [352]
\item[457]
{\rm
Sq(3)[433]
+ Sq(0,1)[433]
+ Sq(3)[431]
+ Sq(0,1)[430]
+ Sq(0,1)[428]}
\\ $h_{3}:$   [398]
\\ $h_{4}:$   [354], [353], [352], [351]
\item[458]
{\rm
Sq(2)[437]
+ Sq(2)[436]}
\\ $h_{1}:$   [437], [436]
\\ $h_{4}:$   [354], [353], [351]
\item[459]
{\rm
Sq(1)[442]
+ Sq(1)[441]}
\\ $h_{0}:$   [442], [441]
\\ $h_{3}:$   [398]
\\ $h_{4}:$   [354]
\item[460]
{\rm
Sq(1)[445]}
\\ $h_{0}:$   [445]
\\ $h_{2}:$   [425]
\\ $h_{3}:$   [399], [398]
\\ $h_{4}:$   [356], [353]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/203]
\mb{13/203}
\begin{gl}
\item[441]
{\rm
Sq(1,1)[415]
+ Sq(1,1)[413]}
\\ $h_{3}:$   [397], [395], [393], [392]
\\ $h_{4}:$   [349]
\item[442]
{\rm
Sq(3)[421]
+ Sq(0,1)[421]
+ Sq(3)[420]
+ Sq(0,1)[420]
+ Sq(3)[418]
+ Sq(0,1)[418]}
\\ $h_{3}:$   [397], [395], [393], [392]
\\ $h_{4}:$   [349]
\item[443]
{\rm
Sq(2)[425]
+ Sq(2)[424]
+ Sq(2)[423]}
\\ $h_{1}:$   [425], [424], [423]
\\ $h_{2}:$   [413]
\\ $h_{3}:$   [396], [395], [392]
\\ $h_{4}:$   [349]
\item[444]
{\rm
Sq(2)[426]
+ Sq(2)[424]
+ Sq(2)[423]}
\\ $h_{1}:$   [426], [424], [423]
\\ $h_{2}:$   [413]
\\ $h_{3}:$   [397], [395]
\\ $h_{4}:$   [352]
\\ $h_{6}:$   [186]
\item[445]
{\rm
Sq(1)[431]}
\\ $h_{0}:$   [431]
\\ $h_{2}:$   [415], [413]
\\ $h_{4}:$   [354], [350]
\item[446]
{\rm
Sq(1)[432]}
\\ $h_{0}:$   [432]
\\ $h_{1}:$   [427]
\\ $h_{2}:$   [417], [415]
\\ $h_{3}:$   [396], [395]
\\ $h_{4}:$   [354]
\item[447]
{\rm
Sq(1)[434]}
\\ $h_{0}:$   [434]
\\ $h_{1}:$   [424]
\\ $h_{2}:$   [415]
\\ $h_{3}:$   [393], [392]
\\ $h_{4}:$   [354], [353], [352], [350], [349]
\\ $h_{6}:$   [186]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/203]
\mb{12/203}
\begin{gl}
\item[431]
{\rm
Sq(0,1)[405]
+ Sq(3)[403]
+ Sq(3)[402]
+ Sq(0,1)[402]}
\\ $h_{4}:$   [351]
\item[432]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{2}:$   [400]
\\ $h_{4}:$   [351]
\item[433]
{\rm
Sq(1)[414]}
\\ $h_{0}:$   [414]
\\ $h_{3}:$   [387], [386]
\item[434]
{\rm
Sq(1)[418]}
\\ $h_{0}:$   [418]
\\ $h_{4}:$   [351]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/203]
\mb{11/203}
\begin{gl}
\item[412]
{\rm
Sq(7)[368]
+ Sq(1,2)[368]}
\\ $h_{4}:$   [337]
\item[413]
{\rm
Sq(4)[376]
+ Sq(1,1)[376]
+ Sq(1,1)[374]}
\\ $h_{2}:$   [376]
\item[414]
{\rm
Sq(3)[378]
+ Sq(0,1)[378]}
\item[415]
{\rm
Sq(2)[381]}
\\ $h_{1}:$   [381]
\item[416]
{\rm
Sq(2)[384]
+ Sq(2)[383]
+ Sq(2)[382]
+ Sq(2)[380]
+ Sq(2)[379]}
\\ $h_{1}:$   [384], [383], [382], [380], [379]
\\ $h_{4}:$   [337]
\item[417]
{\rm
Sq(1)[386]}
\\ $h_{0}:$   [386]
\\ $h_{1}:$   [382]
\\ $h_{3}:$   [364], [363]
\\ $h_{7}:$   [46]
\item[418]
{\rm
Sq(1)[387]}
\\ $h_{0}:$   [387]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/203]
\mb{10/203}
\begin{gl}
\item[386]
{\rm
Sq(1,1)[341]}
\\ $h_{7}:$   [51]
\item[387]
{\rm
Sq(1)[349]
+ Sq(1)[348]
+ Sq(1)[347]}
\\ $h_{0}:$   [349], [348], [347]
\item[388]
{\rm
Sq(1)[352]
+ Sq(1)[348]
+ Sq(1)[347]}
\\ $h_{0}:$   [352], [348], [347]
\\ $h_{1}:$   [345]
\\ $h_{2}:$   [341]
\\ $h_{3}:$   [331]
\\ $h_{4}:$   [304]
\\ $h_{7}:$   [52], [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/203]
\mb{9/203}
\begin{gl}
\item[347]
{\rm
Sq(3,1)[296]}
\item[348]
{\rm
Sq(1,1)[299]
+ Sq(1,1)[298]}
\\ $h_{3}:$   [289]
\item[349]
{\rm
Sq(3)[300]
+ Sq(0,1)[300]}
\\ $h_{3}:$   [289]
\item[350]
{\rm
Sq(2)[301]}
\\ $h_{1}:$   [301]
\\ $h_{7}:$   [55]
\item[351]
{\rm
Sq(2)[302]}
\\ $h_{1}:$   [302]
\\ $h_{2}:$   [297]
\\ $h_{3}:$   [288]
\\ $h_{5}:$   [242], [241]
\\ $h_{6}:$   [161]
\item[352]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{2}:$   [298]
\\ $h_{3}:$   [289]
\\ $h_{4}:$   [268], [267]
\\ $h_{7}:$   [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/203]
\mb{8/203}
\begin{gl}
\item[303]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]}
\\ $h_{3}:$   [247]
\\ $h_{4}:$   [230]
\\ $h_{7}:$   [54]
\item[304]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\\ $h_{4}:$   [231], [230]
\\ $h_{7}:$   [55], [54]
\item[305]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{4}:$   [233]
\\ $h_{5}:$   [210]
\\ $h_{7}:$   [55], [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/203]
\mb{7/203}
\begin{gl}
\item[258]
{\rm
Sq(7)[205]
+ Sq(1,2)[205]}
\\ $h_{7}:$   [53]
\item[259]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{4}:$   [190]
\\ $h_{5}:$   [174]
\\ $h_{7}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/203]
\mb{6/203}
\begin{gl}
\item[208]
{\rm
Sq(4,1)[146]
+ Sq(1,2)[146]
+ Sq(0,0,1)[146]}
\\ $h_{4}:$   [136]
\\ $h_{7}:$   [47]
\item[209]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\\ $h_{4}:$   [137]
\\ $h_{5}:$   [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/203]
\mb{5/203}
\begin{gl}
\item[147]
{\rm
Sq(6,2)[92]
+ Sq(2,1,1)[92]}
\\ $h_{4}:$   [89]
\\ $h_{5}:$   [84]
\end{gl}
\end{bdl}



\dm{204}
\begin{bdl}
\item[98/204]
\mb{98/204}
\begin{gl}
\item[7]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/204]
\mb{97/204}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/204]
\mb{96/204}
\begin{gl}
\item[7]
{\rm
Sq(0,1)[6]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/204]
\mb{90/204}
\begin{gl}
\item[15]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/204]
\mb{87/204}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[18]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/204]
\mb{86/204}
\begin{gl}
\item[19]
{\rm
Sq(1)[24]}
\\ $h_{0}:$   [24]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/204]
\mb{85/204}
\begin{gl}
\item[24]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/204]
\mb{84/204}
\begin{gl}
\item[25]
{\rm
Sq(0,1)[23]}
\item[26]
{\rm
Sq(1)[26]}
\\ $h_{0}:$   [26]
\\ $h_{3}:$   [17]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/204]
\mb{83/204}
\begin{gl}
\item[25]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{1}:$   [26]
\\ $h_{2}:$   [25]
\item[26]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/204]
\mb{82/204}
\begin{gl}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{2}:$   [28]
\item[29]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/204]
\mb{81/204}
\begin{gl}
\item[30]
{\rm
Sq(1,1)[30]}
\item[31]
{\rm
Sq(0,1)[31]}
\item[32]
{\rm
Sq(1)[32]}
\\ $h_{0}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/204]
\mb{80/204}
\begin{gl}
\item[32]
{\rm
Sq(3,1)[30]
+ Sq(3,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/204]
\mb{79/204}
\begin{gl}
\item[35]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/204]
\mb{78/204}
\begin{gl}
\item[38]
{\rm
Sq(0,1)[37]}
\item[39]
{\rm
Sq(0,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/204]
\mb{75/204}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[51]}
\item[48]
{\rm
Sq(0,1)[52]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/204]
\mb{74/204}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/204]
\mb{72/204}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[52]}
\item[56]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/204]
\mb{71/204}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[56]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/204]
\mb{70/204}
\begin{gl}
\item[61]
{\rm
Sq(2)[62]}
\\ $h_{1}:$   [62]
\item[62]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\\ $h_{3}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/204]
\mb{69/204}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[62]}
\item[65]
{\rm
Sq(0,1)[63]}
\item[66]
{\rm
Sq(1)[67]}
\\ $h_{0}:$   [67]
\\ $h_{3}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/204]
\mb{68/204}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[68]}
\item[67]
{\rm
Sq(1)[74]
+ Sq(1)[73]}
\\ $h_{0}:$   [74], [73]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/204]
\mb{67/204}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\\ $h_{3}:$   [67]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{1}:$   [76]
\\ $h_{2}:$   [73]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/204]
\mb{66/204}
\begin{gl}
\item[78]
{\rm
Sq(1,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/204]
\mb{65/204}
\begin{gl}
\item[81]
{\rm
Sq(1,1)[80]}
\item[82]
{\rm
Sq(0,1)[81]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/204]
\mb{64/204}
\begin{gl}
\item[86]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [86], [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/204]
\mb{63/204}
\begin{gl}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(0,1)[93]}
\item[92]
{\rm
Sq(0,1)[94]}
\item[93]
{\rm
Sq(1)[97]
+ Sq(1)[96]}
\\ $h_{0}:$   [97], [96]
\\ $h_{2}:$   [90]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/204]
\mb{62/204}
\begin{gl}
\item[96]
{\rm
Sq(1,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\item[98]
{\rm
Sq(0,1)[99]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/204]
\mb{60/204}
\begin{gl}
\item[109]
{\rm
Sq(0,1)[115]}
\item[110]
{\rm
Sq(0,1)[116]}
\item[111]
{\rm
Sq(0,1)[117]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/204]
\mb{59/204}
\begin{gl}
\item[121]
{\rm
Sq(0,1)[120]}
\item[122]
{\rm
Sq(0,1)[121]}
\item[123]
{\rm
Sq(0,1)[122]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/204]
\mb{57/204}
\begin{gl}
\item[128]
{\rm
Sq(0,1)[122]}
\item[129]
{\rm
Sq(0,1)[123]}
\item[130]
{\rm
Sq(0,1)[124]}
\item[131]
{\rm
Sq(1)[132]}
\\ $h_{0}:$   [132]
\\ $h_{1}:$   [126]
\\ $h_{2}:$   [121]
\\ $h_{3}:$   [110]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/204]
\mb{56/204}
\begin{gl}
\item[129]
{\rm
Sq(0,1)[128]}
\item[130]
{\rm
Sq(0,1)[129]}
\item[131]
{\rm
Sq(0,1)[130]}
\item[132]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{2}:$   [127]
\\ $h_{3}:$   [119]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/204]
\mb{55/204}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[135]}
\item[138]
{\rm
Sq(1)[146]}
\\ $h_{0}:$   [146]
\\ $h_{3}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/204]
\mb{54/204}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[137]}
\item[143]
{\rm
Sq(0,1)[138]}
\item[144]
{\rm
Sq(0,1)[139]}
\item[145]
{\rm
Sq(2)[143]
+ Sq(2)[142]}
\\ $h_{1}:$   [143], [142]
\item[146]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{3}:$   [126]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/204]
\mb{53/204}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[144]}
\item[146]
{\rm
Sq(0,1)[145]}
\item[147]
{\rm
Sq(0,1)[146]}
\item[148]
{\rm
Sq(1)[153]}
\\ $h_{0}:$   [153]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/204]
\mb{52/204}
\begin{gl}
\item[152]
{\rm
Sq(0,1)[160]}
\item[153]
{\rm
Sq(1)[169]}
\\ $h_{0}:$   [169]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/204]
\mb{51/204}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[170]}
\item[166]
{\rm
Sq(0,1)[171]}
\item[167]
{\rm
Sq(0,1)[172]}
\item[168]
{\rm
Sq(0,1)[173]}
\item[169]
{\rm
Sq(3)[173]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/204]
\mb{50/204}
\begin{gl}
\item[176]
{\rm
Sq(0,1)[173]}
\item[177]
{\rm
Sq(0,1)[174]}
\item[178]
{\rm
Sq(0,1)[175]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/204]
\mb{49/204}
\begin{gl}
\item[181]
{\rm
Sq(0,1)[178]}
\item[182]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [182]
\\ $h_{2}:$   [177]
\item[183]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\\ $h_{1}:$   [183], [182]
\\ $h_{2}:$   [177]
\\ $h_{3}:$   [156]
\\ $h_{4}:$   [133]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/204]
\mb{48/204}
\begin{gl}
\item[185]
{\rm
Sq(0,1)[185]}
\item[186]
{\rm
Sq(0,1)[186]}
\item[187]
{\rm
Sq(0,1)[187]}
\item[188]
{\rm
Sq(0,1)[188]}
\item[189]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{2}:$   [183]
\item[190]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\\ $h_{2}:$   [183]
\\ $h_{4}:$   [139], [138]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/204]
\mb{47/204}
\begin{gl}
\item[192]
{\rm
Sq(1,1)[194]}
\item[193]
{\rm
Sq(0,1)[196]}
\item[194]
{\rm
Sq(0,1)[197]}
\item[195]
{\rm
Sq(0,1)[198]}
\item[196]
{\rm
Sq(1)[206]}
\\ $h_{0}:$   [206]
\item[197]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{4}:$   [145], [144]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/204]
\mb{46/204}
\begin{gl}
\item[205]
{\rm
Sq(0,1)[208]}
\item[206]
{\rm
Sq(3)[209]
+ Sq(0,1)[209]}
\item[207]
{\rm
Sq(2)[213]}
\\ $h_{1}:$   [213]
\item[208]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{4}:$   [150], [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/204]
\mb{45/204}
\begin{gl}
\item[218]
{\rm
Sq(0,1)[215]}
\item[219]
{\rm
Sq(0,1)[216]}
\item[220]
{\rm
Sq(0,1)[217]}
\item[221]
{\rm
Sq(0,1)[218]}
\item[222]
{\rm
Sq(1)[228]}
\\ $h_{0}:$   [228]
\\ $h_{1}:$   [221]
\\ $h_{2}:$   [209], [208]
\\ $h_{4}:$   [151]
\item[223]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{4}:$   [156], [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/204]
\mb{44/204}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[225]}
\item[225]
{\rm
Sq(0,1)[226]}
\item[226]
{\rm
Sq(0,1)[227]}
\item[227]
{\rm
Sq(0,1)[228]}
\item[228]
{\rm
Sq(0,1)[229]}
\item[229]
{\rm
Sq(1)[241]
+ Sq(1)[240]}
\\ $h_{0}:$   [241], [240]
\\ $h_{4}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/204]
\mb{43/204}
\begin{gl}
\item[239]
{\rm
Sq(0,1)[238]}
\item[240]
{\rm
Sq(0,1)[239]}
\item[241]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{4}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/204]
\mb{42/204}
\begin{gl}
\item[250]
{\rm
Sq(0,1)[245]}
\item[251]
{\rm
Sq(0,1)[246]}
\item[252]
{\rm
Sq(0,1)[247]}
\item[253]
{\rm
Sq(0,1)[248]}
\item[254]
{\rm
Sq(0,1)[249]}
\item[255]
{\rm
Sq(1)[262]
+ Sq(1)[259]}
\\ $h_{0}:$   [262], [259]
\\ $h_{4}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/204]
\mb{41/204}
\begin{gl}
\item[256]
{\rm
Sq(0,1)[247]}
\item[257]
{\rm
Sq(0,1)[250]
+ Sq(0,1)[248]}
\item[258]
{\rm
Sq(0,1)[251]
+ Sq(0,1)[248]}
\item[259]
{\rm
Sq(3)[252]
+ Sq(0,1)[252]
+ Sq(0,1)[249]
+ Sq(0,1)[248]}
\item[260]
{\rm
Sq(3)[253]
+ Sq(0,1)[253]
+ Sq(0,1)[249]}
\item[261]
{\rm
Sq(1)[261]}
\\ $h_{0}:$   [261]
\\ $h_{1}:$   [258]
\item[262]
{\rm
Sq(1)[264]
+ Sq(1)[262]}
\\ $h_{0}:$   [264], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/204]
\mb{40/204}
\begin{gl}
\item[261]
{\rm
Sq(0,1)[254]
+ Sq(0,1)[253]}
\item[262]
{\rm
Sq(3)[255]
+ Sq(3)[254]
+ Sq(3)[253]
+ Sq(0,1)[253]}
\item[263]
{\rm
Sq(0,1)[256]
+ Sq(0,1)[253]}
\item[264]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/204]
\mb{39/204}
\begin{gl}
\item[265]
{\rm
Sq(0,1)[261]}
\item[266]
{\rm
Sq(0,1)[262]}
\item[267]
{\rm
Sq(0,1)[263]}
\item[268]
{\rm
Sq(0,1)[264]}
\item[269]
{\rm
Sq(1)[278]
+ Sq(1)[277]
+ Sq(1)[275]}
\\ $h_{0}:$   [278], [277], [275]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/204]
\mb{38/204}
\begin{gl}
\item[271]
{\rm
Sq(1,1)[273]}
\item[272]
{\rm
Sq(0,1)[274]}
\item[273]
{\rm
Sq(0,1)[275]}
\item[274]
{\rm
Sq(0,1)[277]}
\item[275]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(0,1)[276]}
\item[276]
{\rm
Sq(2)[283]
+ Sq(2)[281]
+ Sq(2)[280]
+ Sq(2)[279]}
\\ $h_{1}:$   [283], [281], [280], [279]
\item[277]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\item[278]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/204]
\mb{37/204}
\begin{gl}
\item[285]
{\rm
Sq(0,1)[286]}
\item[286]
{\rm
Sq(0,1)[287]
+ Sq(0,1)[284]}
\item[287]
{\rm
Sq(1)[294]}
\\ $h_{0}:$   [294]
\item[288]
{\rm
Sq(1)[298]
+ Sq(1)[295]}
\\ $h_{0}:$   [298], [295]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/204]
\mb{36/204}
\begin{gl}
\item[294]
{\rm
Sq(2,1)[285]}
\item[295]
{\rm
Sq(1,1)[289]}
\item[296]
{\rm
Sq(0,1)[291]}
\item[297]
{\rm
Sq(0,1)[292]}
\item[298]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/204]
\mb{35/204}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[301]}
\item[300]
{\rm
Sq(3)[301]}
\item[301]
{\rm
Sq(0,1)[302]}
\item[302]
{\rm
Sq(0,1)[303]}
\item[303]
{\rm
Sq(0,1)[304]}
\item[304]
{\rm
Sq(2)[308]}
\\ $h_{1}:$   [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/204]
\mb{34/204}
\begin{gl}
\item[311]
{\rm
Sq(0,1)[311]
+ Sq(0,1)[310]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/204]
\mb{33/204}
\begin{gl}
\item[319]
{\rm
Sq(1,1)[309]
+ Sq(1,1)[305]
+ Sq(1,1)[303]}
\item[320]
{\rm
Sq(0,1)[311]
+ Sq(0,1)[310]}
\item[321]
{\rm
Sq(0,1)[312]
+ Sq(0,1)[310]}
\item[322]
{\rm
Sq(1)[323]
+ Sq(1)[322]}
\\ $h_{0}:$   [323], [322]
\\ $h_{1}:$   [314]
\\ $h_{2}:$   [308], [307]
\\ $h_{7}:$   [8]
\item[323]
{\rm
Sq(1)[324]
+ Sq(1)[322]}
\\ $h_{0}:$   [324], [322]
\\ $h_{2}:$   [309], [306]
\\ $h_{7}:$   [8]
\item[324]
{\rm
Sq(1)[325]
+ Sq(1)[322]}
\\ $h_{0}:$   [325], [322]
\\ $h_{2}:$   [305]
\\ $h_{3}:$   [286], [283]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/204]
\mb{32/204}
\begin{gl}
\item[318]
{\rm
Sq(0,1)[309]}
\item[319]
{\rm
Sq(0,1)[310]}
\item[320]
{\rm
Sq(0,1)[311]}
\item[321]
{\rm
Sq(0,1)[312]}
\item[322]
{\rm
Sq(3)[313]
+ Sq(3)[310]}
\item[323]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\\ $h_{2}:$   [305]
\\ $h_{7}:$   [7]
\item[324]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{2}:$   [307]
\\ $h_{7}:$   [7]
\item[325]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{3}:$   [287], [286]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/204]
\mb{31/204}
\begin{gl}
\item[318]
{\rm
Sq(0,1)[316]}
\item[319]
{\rm
Sq(3)[316]}
\item[320]
{\rm
Sq(0,1)[317]}
\item[321]
{\rm
Sq(2)[319]}
\\ $h_{1}:$   [319]
\item[322]
{\rm
Sq(1)[328]
+ Sq(1)[324]}
\\ $h_{0}:$   [328], [324]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/204]
\mb{30/204}
\begin{gl}
\item[324]
{\rm
Sq(1,1)[322]
+ Sq(1,1)[319]}
\item[325]
{\rm
Sq(0,1)[324]}
\item[326]
{\rm
Sq(3)[326]
+ Sq(0,1)[326]
+ Sq(3)[325]
+ Sq(0,1)[325]}
\item[327]
{\rm
Sq(2)[329]}
\\ $h_{1}:$   [329]
\item[328]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/204]
\mb{29/204}
\begin{gl}
\item[331]
{\rm
Sq(1,1)[322]}
\item[332]
{\rm
Sq(0,1)[327]
+ Sq(0,1)[325]}
\item[333]
{\rm
Sq(0,1)[329]
+ Sq(0,1)[328]}
\item[334]
{\rm
Sq(2)[332]
+ Sq(2)[331]}
\\ $h_{1}:$   [332], [331]
\\ $h_{4}:$   [270]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/204]
\mb{28/204}
\begin{gl}
\item[334]
{\rm
Sq(0,1)[327]}
\item[335]
{\rm
Sq(0,1)[328]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/204]
\mb{27/204}
\begin{gl}
\item[335]
{\rm
Sq(0,1)[333]}
\item[336]
{\rm
Sq(3)[335]
+ Sq(3)[334]}
\item[337]
{\rm
Sq(3)[336]
+ Sq(3)[334]}
\item[338]
{\rm
Sq(1)[343]}
\\ $h_{0}:$   [343]
\\ $h_{2}:$   [329], [328]
\\ $h_{3}:$   [315], [313]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/204]
\mb{26/204}
\begin{gl}
\item[340]
{\rm
Sq(0,1)[335]}
\item[341]
{\rm
Sq(2)[339]}
\\ $h_{1}:$   [339]
\\ $h_{2}:$   [330]
\\ $h_{3}:$   [317], [316]
\\ $h_{7}:$   [20]
\item[342]
{\rm
Sq(2)[341]
+ Sq(2)[340]}
\\ $h_{1}:$   [341], [340]
\item[343]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\\ $h_{3}:$   [320], [317]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/204]
\mb{25/204}
\begin{gl}
\item[343]
{\rm
Sq(1,1)[333]
+ Sq(1,1)[331]}
\item[344]
{\rm
Sq(0,1)[334]}
\\ $h_{3}:$   [316]
\item[345]
{\rm
Sq(1)[343]
+ Sq(1)[342]}
\\ $h_{0}:$   [343], [342]
\\ $h_{1}:$   [338], [336]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/204]
\mb{24/204}
\begin{gl}
\item[342]
{\rm
Sq(3)[338]
+ Sq(0,1)[338]
+ Sq(3)[337]}
\item[343]
{\rm
Sq(3)[339]
+ Sq(0,1)[337]}
\item[344]
{\rm
Sq(2)[342]
+ Sq(2)[341]}
\\ $h_{1}:$   [342], [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/204]
\mb{23/204}
\begin{gl}
\item[344]
{\rm
Sq(0,1)[352]}
\\ $h_{7}:$   [20]
\item[345]
{\rm
Sq(3)[353]
+ Sq(0,1)[353]
+ Sq(3)[351]
+ Sq(0,1)[351]}
\\ $h_{3}:$   [335]
\item[346]
{\rm
Sq(3)[355]
+ Sq(0,1)[355]
+ Sq(3)[351]
+ Sq(0,1)[351]}
\item[347]
{\rm
Sq(1)[361]
+ Sq(1)[360]}
\\ $h_{0}:$   [361], [360]
\\ $h_{3}:$   [336], [335], [334]
\item[348]
{\rm
Sq(1)[362]
+ Sq(1)[360]}
\\ $h_{0}:$   [362], [360]
\\ $h_{3}:$   [335]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/204]
\mb{22/204}
\begin{gl}
\item[360]
{\rm
Sq(3)[363]}
\item[361]
{\rm
Sq(0,1)[364]}
\item[362]
{\rm
Sq(3)[364]
+ Sq(0,1)[363]}
\item[363]
{\rm
Sq(0,1)[365]}
\item[364]
{\rm
Sq(3)[367]
+ Sq(0,1)[367]
+ Sq(3)[366]
+ Sq(0,1)[366]}
\item[365]
{\rm
Sq(2)[369]
+ Sq(2)[368]}
\\ $h_{1}:$   [369], [368]
\item[366]
{\rm
Sq(1)[377]
+ Sq(1)[375]}
\\ $h_{0}:$   [377], [375]
\\ $h_{3}:$   [347], [345]
\\ $h_{7}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/204]
\mb{21/204}
\begin{gl}
\item[374]
{\rm
Sq(1,1)[371]
+ Sq(1,1)[369]}
\item[375]
{\rm
Sq(1,1)[373]
+ Sq(1,1)[372]}
\item[376]
{\rm
Sq(2)[377]}
\\ $h_{1}:$   [377]
\item[377]
{\rm
Sq(1)[388]}
\\ $h_{0}:$   [388]
\\ $h_{3}:$   [354], [352]
\\ $h_{7}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/204]
\mb{20/204}
\begin{gl}
\item[384]
{\rm
Sq(3)[392]
+ Sq(3)[391]
+ Sq(0,1)[391]
+ Sq(0,1)[390]
+ Sq(0,1)[389]
+ Sq(0,1)[388]
+ Sq(3)[387]
+ Sq(3)[386]}
\\ $h_{5}:$   [251]
\\ $h_{7}:$   [27]
\item[385]
{\rm
Sq(3)[394]
+ Sq(0,1)[394]
+ Sq(3)[390]
+ Sq(0,1)[390]
+ Sq(0,1)[387]
+ Sq(0,1)[386]}
\\ $h_{5}:$   [251]
\item[386]
{\rm
Sq(2)[395]}
\\ $h_{1}:$   [395]
\\ $h_{5}:$   [251]
\item[387]
{\rm
Sq(1)[400]
+ Sq(1)[399]}
\\ $h_{0}:$   [400], [399]
\item[388]
{\rm
Sq(1)[402]
+ Sq(1)[401]}
\\ $h_{0}:$   [402], [401]
\\ $h_{3}:$   [371]
\\ $h_{7}:$   [28]
\item[389]
{\rm
Sq(1)[403]
+ Sq(1)[401]
+ Sq(1)[399]}
\\ $h_{0}:$   [403], [401], [399]
\\ $h_{2}:$   [384]
\\ $h_{3}:$   [372], [371]
\\ $h_{5}:$   [251]
\\ $h_{7}:$   [28], [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/204]
\mb{19/204}
\begin{gl}
\item[399]
{\rm
Sq(2,1)[396]}
\item[400]
{\rm
Sq(1,1)[400]}
\item[401]
{\rm
Sq(3)[405]
+ Sq(0,1)[405]
+ Sq(3)[404]}
\\ $h_{2}:$   [400]
\\ $h_{3}:$   [384]
\\ $h_{4}:$   [344], [343]
\\ $h_{5}:$   [258]
\\ $h_{6}:$   [157], [156]
\item[402]
{\rm
Sq(1)[416]}
\\ $h_{0}:$   [416]
\\ $h_{2}:$   [400]
\\ $h_{3}:$   [384], [382]
\\ $h_{4}:$   [344], [343]
\\ $h_{5}:$   [258]
\\ $h_{6}:$   [157], [156]
\\ $h_{7}:$   [30]
\item[403]
{\rm
Sq(1)[417]}
\\ $h_{0}:$   [417]
\\ $h_{3}:$   [387], [385], [382]
\\ $h_{4}:$   [344], [343]
\\ $h_{5}:$   [258]
\\ $h_{6}:$   [157], [156]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/204]
\mb{18/204}
\begin{gl}
\item[413]
{\rm
Sq(2)[424]
+ Sq(2)[423]}
\\ $h_{1}:$   [424], [423]
\\ $h_{3}:$   [394]
\\ $h_{4}:$   [345], [341]
\\ $h_{5}:$   [262]
\item[414]
{\rm
Sq(2)[425]}
\\ $h_{1}:$   [425]
\\ $h_{3}:$   [394]
\\ $h_{4}:$   [345], [341]
\\ $h_{5}:$   [262]
\item[415]
{\rm
Sq(2)[426]}
\\ $h_{1}:$   [426]
\\ $h_{3}:$   [394]
\\ $h_{4}:$   [345], [341]
\\ $h_{5}:$   [262]
\\ $h_{7}:$   [33]
\item[416]
{\rm
Sq(1)[431]}
\\ $h_{0}:$   [431]
\\ $h_{7}:$   [34]
\item[417]
{\rm
Sq(1)[432]
+ Sq(1)[429]}
\\ $h_{0}:$   [432], [429]
\\ $h_{3}:$   [395], [394]
\\ $h_{7}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/204]
\mb{17/204}
\begin{gl}
\item[429]
{\rm
Sq(3)[438]
+ Sq(0,1)[438]}
\\ $h_{3}:$   [406], [405], [404]
\\ $h_{5}:$   [264]
\\ $h_{6}:$   [166]
\item[430]
{\rm
Sq(0,1)[439]
+ Sq(0,1)[438]
+ Sq(3)[437]
+ Sq(0,1)[437]}
\\ $h_{7}:$   [34], [33]
\item[431]
{\rm
Sq(3)[440]
+ Sq(0,1)[440]}
\\ $h_{7}:$   [33]
\item[432]
{\rm
Sq(1)[447]
+ Sq(1)[445]}
\\ $h_{0}:$   [447], [445]
\\ $h_{3}:$   [406], [405], [404]
\\ $h_{5}:$   [264]
\\ $h_{6}:$   [166]
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/204]
\mb{16/204}
\begin{gl}
\item[445]
{\rm
Sq(1,1)[445]
+ Sq(1,1)[443]
+ Sq(1,1)[441]}
\item[446]
{\rm
Sq(0,1)[448]}
\\ $h_{4}:$   [356]
\item[447]
{\rm
Sq(3)[448]}
\item[448]
{\rm
Sq(0,1)[449]}
\\ $h_{2}:$   [442], [441]
\\ $h_{4}:$   [356]
\item[449]
{\rm
Sq(3)[451]
+ Sq(0,1)[451]
+ Sq(3)[450]
+ Sq(0,1)[450]}
\\ $h_{2}:$   [442], [441]
\\ $h_{4}:$   [356], [355]
\item[450]
{\rm
Sq(2)[453]}
\\ $h_{1}:$   [453]
\\ $h_{2}:$   [442], [441]
\\ $h_{4}:$   [356], [355]
\item[451]
{\rm
Sq(1)[463]
+ Sq(1)[462]}
\\ $h_{0}:$   [463], [462]
\\ $h_{1}:$   [458]
\\ $h_{2}:$   [444], [443]
\\ $h_{3}:$   [413], [411], [410]
\\ $h_{4}:$   [355]
\\ $h_{7}:$   [36]
\item[452]
{\rm
Sq(1)[464]}
\\ $h_{0}:$   [464]
\\ $h_{1}:$   [458]
\\ $h_{2}:$   [444], [443]
\\ $h_{4}:$   [356]
\\ $h_{7}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/204]
\mb{15/204}
\begin{gl}
\item[461]
{\rm
Sq(2)[455]}
\\ $h_{1}:$   [455]
\\ $h_{3}:$   [414], [412]
\\ $h_{4}:$   [366], [365], [364], [363]
\item[462]
{\rm
Sq(1)[463]}
\\ $h_{0}:$   [463]
\\ $h_{2}:$   [447], [446], [445]
\\ $h_{3}:$   [415]
\\ $h_{7}:$   [39]
\item[463]
{\rm
Sq(1)[464]
+ Sq(1)[462]}
\\ $h_{0}:$   [464], [462]
\\ $h_{2}:$   [447], [446], [445], [444], [443], [442]
\\ $h_{3}:$   [415], [412]
\item[464]
{\rm
Sq(1)[465]}
\\ $h_{0}:$   [465]
\\ $h_{2}:$   [444], [443], [442]
\\ $h_{7}:$   [39]
\item[465]
{\rm
Sq(1)[468]
+ Sq(1)[466]
+ Sq(1)[461]}
\\ $h_{0}:$   [468], [466], [461]
\\ $h_{3}:$   [412]
\\ $h_{4}:$   [369], [368], [367], [363], [362]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/204]
\mb{14/204}
\begin{gl}
\item[461]
{\rm
Sq(3)[436]
+ Sq(0,1)[436]}
\\ $h_{2}:$   [432], [431], [430], [429], [428]
\\ $h_{3}:$   [405], [402]
\\ $h_{4}:$   [359]
\\ $h_{7}:$   [38]
\item[462]
{\rm
Sq(0,1)[437]
+ Sq(0,1)[436]}
\\ $h_{2}:$   [432], [431], [430], [429], [428]
\\ $h_{3}:$   [405], [403], [402]
\\ $h_{7}:$   [38]
\item[463]
{\rm
Sq(3)[437]
+ Sq(0,1)[436]}
\\ $h_{2}:$   [432], [431], [430], [429], [428]
\\ $h_{3}:$   [405], [403], [402]
\\ $h_{7}:$   [38]
\item[464]
{\rm
Sq(3)[438]
+ Sq(0,1)[438]}
\\ $h_{7}:$   [38]
\item[465]
{\rm
Sq(3)[439]
+ Sq(0,1)[439]}
\\ $h_{7}:$   [38]
\item[466]
{\rm
Sq(1)[448]}
\\ $h_{0}:$   [448]
\\ $h_{2}:$   [431]
\\ $h_{3}:$   [403]
\\ $h_{4}:$   [359]
\\ $h_{7}:$   [38]
\item[467]
{\rm
Sq(1)[451]
+ Sq(1)[450]}
\\ $h_{0}:$   [451], [450]
\\ $h_{2}:$   [432], [430]
\\ $h_{3}:$   [411], [410], [404], [402]
\\ $h_{4}:$   [361], [359]
\\ $h_{6}:$   [187], [186]
\item[468]
{\rm
Sq(1)[454]
+ Sq(1)[450]
+ Sq(1)[449]}
\\ $h_{0}:$   [454], [450], [449]
\\ $h_{2}:$   [432], [430], [429], [428]
\\ $h_{3}:$   [405], [403], [402]
\\ $h_{4}:$   [362], [361], [359]
\\ $h_{7}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/204]
\mb{13/204}
\begin{gl}
\item[448]
{\rm
Sq(0,1)[425]
+ Sq(3)[424]
+ Sq(0,1)[424]}
\item[449]
{\rm
Sq(3)[429]
+ Sq(0,1)[429]
+ Sq(3)[426]
+ Sq(0,1)[424]
+ Sq(3)[423]
+ Sq(0,1)[423]}
\\ $h_{4}:$   [357]
\item[450]
{\rm
Sq(3)[430]
+ Sq(0,1)[430]
+ Sq(3)[427]
+ Sq(3)[426]
+ Sq(3)[425]
+ Sq(0,1)[424]
+ Sq(0,1)[423]}
\\ $h_{7}:$   [41]
\item[451]
{\rm
Sq(1)[437]
+ Sq(1)[436]
+ Sq(1)[435]}
\\ $h_{0}:$   [437], [436], [435]
\\ $h_{3}:$   [401], [400]
\\ $h_{4}:$   [357]
\\ $h_{7}:$   [41]
\item[452]
{\rm
Sq(1)[440]}
\\ $h_{0}:$   [440]
\\ $h_{2}:$   [420], [419], [418]
\\ $h_{3}:$   [399]
\\ $h_{4}:$   [357]
\item[453]
{\rm
Sq(1)[441]
+ Sq(1)[436]}
\\ $h_{0}:$   [441], [436]
\\ $h_{1}:$   [431]
\\ $h_{2}:$   [421], [420], [418]
\\ $h_{3}:$   [401], [400], [399]
\\ $h_{4}:$   [358]
\\ $h_{7}:$   [41]
\item[454]
{\rm
Sq(1)[443]
+ Sq(1)[438]
+ Sq(1)[435]}
\\ $h_{0}:$   [443], [438], [435]
\\ $h_{4}:$   [359]
\\ $h_{7}:$   [42], [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/204]
\mb{12/204}
\begin{gl}
\item[435]
{\rm
Sq(1,1)[406]
+ Sq(1,1)[405]
+ Sq(4)[404]
+ Sq(1,1)[404]
+ Sq(1,1)[403]
+ Sq(4)[402]
+ Sq(4)[401]}
\\ $h_{2}:$   [404], [402], [401]
\\ $h_{3}:$   [390]
\\ $h_{4}:$   [356], [355], [354]
\item[436]
{\rm
Sq(3)[409]
+ Sq(0,1)[409]}
\\ $h_{3}:$   [390], [389], [388]
\\ $h_{7}:$   [45]
\item[437]
{\rm
Sq(3)[410]
+ Sq(0,1)[410]
+ Sq(3)[408]
+ Sq(0,1)[408]}
\\ $h_{2}:$   [404], [402], [401]
\\ $h_{3}:$   [390]
\\ $h_{4}:$   [356], [355], [354]
\\ $h_{7}:$   [45]
\item[438]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]}
\\ $h_{2}:$   [405], [404], [401]
\\ $h_{3}:$   [390]
\\ $h_{4}:$   [356], [355]
\\ $h_{7}:$   [45]
\item[439]
{\rm
Sq(2)[415]}
\\ $h_{1}:$   [415]
\\ $h_{2}:$   [405], [402]
\\ $h_{3}:$   [390], [389], [388]
\\ $h_{4}:$   [354]
\\ $h_{7}:$   [45]
\item[440]
{\rm
Sq(1)[419]}
\\ $h_{0}:$   [419]
\\ $h_{2}:$   [403], [402]
\item[441]
{\rm
Sq(1)[420]}
\\ $h_{0}:$   [420]
\\ $h_{2}:$   [405], [403]
\\ $h_{4}:$   [356], [355]
\\ $h_{7}:$   [45]
\item[442]
{\rm
Sq(1)[421]}
\\ $h_{0}:$   [421]
\\ $h_{1}:$   [416], [414], [412]
\\ $h_{2}:$   [404], [402], [401]
\\ $h_{3}:$   [390]
\\ $h_{4}:$   [355]
\\ $h_{7}:$   [45]
\item[443]
{\rm
Sq(1)[422]}
\\ $h_{0}:$   [422]
\\ $h_{2}:$   [405], [402]
\\ $h_{4}:$   [357], [354]
\\ $h_{7}:$   [46], [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/204]
\mb{11/204}
\begin{gl}
\item[419]
{\rm
Sq(0,1)[380]}
\item[420]
{\rm
Sq(3)[384]
+ Sq(3)[383]
+ Sq(3)[382]
+ Sq(0,1)[382]
+ Sq(3)[379]}
\item[421]
{\rm
Sq(1)[391]
+ Sq(1)[390]
+ Sq(1)[389]}
\\ $h_{0}:$   [391], [390], [389]
\item[422]
{\rm
Sq(1)[393]
+ Sq(1)[389]}
\\ $h_{0}:$   [393], [389]
\\ $h_{7}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/204]
\mb{10/204}
\begin{gl}
\item[389]
{\rm
Sq(5)[341]
+ Sq(2,1)[341]
+ Sq(5)[340]
+ Sq(2,1)[340]}
\item[390]
{\rm
Sq(1,1)[343]}
\item[391]
{\rm
Sq(3)[346]
+ Sq(0,1)[346]}
\item[392]
{\rm
Sq(2)[349]
+ Sq(2)[348]
+ Sq(2)[347]}
\\ $h_{1}:$   [349], [348], [347]
\\ $h_{4}:$   [308]
\item[393]
{\rm
Sq(1)[354]}
\\ $h_{0}:$   [354]
\\ $h_{7}:$   [53]
\item[394]
{\rm
Sq(1)[355]
+ Sq(1)[353]}
\\ $h_{0}:$   [355], [353]
\\ $h_{1}:$   [350]
\\ $h_{2}:$   [343]
\\ $h_{3}:$   [333]
\\ $h_{4}:$   [306]
\\ $h_{5}:$   [282], [281]
\\ $h_{6}:$   [186], [185]
\\ $h_{7}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/204]
\mb{9/204}
\begin{gl}
\item[353]
{\rm
Sq(3)[301]
+ Sq(0,1)[301]}
\\ $h_{7}:$   [57]
\item[354]
{\rm
Sq(1)[306]}
\\ $h_{0}:$   [306]
\\ $h_{7}:$   [58], [57]
\item[355]
{\rm
Sq(1)[309]
+ Sq(1)[308]}
\\ $h_{0}:$   [309], [308]
\\ $h_{7}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/204]
\mb{8/204}
\begin{gl}
\item[306]
{\rm
Sq(5,1)[251]
+ Sq(2,2)[251]
+ Sq(1,0,1)[250]}
\\ $h_{7}:$   [56]
\item[307]
{\rm
Sq(7)[254]
+ Sq(1,2)[254]
+ Sq(1,2)[253]
+ Sq(0,0,1)[253]
+ Sq(7)[252]
+ Sq(4,1)[252]
+ Sq(1,2)[252]
+ Sq(0,0,1)[252]}
\\ $h_{3}:$   [250]
\\ $h_{7}:$   [57], [56]
\item[308]
{\rm
Sq(1,1)[255]}
\\ $h_{7}:$   [57]
\item[309]
{\rm
Sq(1,1)[256]}
\item[310]
{\rm
Sq(2)[258]}
\\ $h_{1}:$   [258]
\\ $h_{3}:$   [250]
\\ $h_{7}:$   [58], [56]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/204]
\mb{7/204}
\begin{gl}
\item[260]
{\rm
Sq(2)[208]}
\\ $h_{1}:$   [208]
\\ $h_{4}:$   [192], [191]
\\ $h_{7}:$   [54]
\item[261]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{5}:$   [175]
\\ $h_{6}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/204]
\mb{6/204}
\begin{gl}
\item[210]
{\rm
Sq(2)[147]}
\\ $h_{1}:$   [147]
\\ $h_{4}:$   [138]
\\ $h_{5}:$   [128]
\item[211]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{5}:$   [129]
\\ $h_{6}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/204]
\mb{5/204}
\begin{gl}
\item[148]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{5}:$   [86]
\end{gl}
\end{bdl}

\begin{bdl}
\item[4/204]
\mb{4/204}
\begin{gl}
\item[93]
{\rm
Sq(10,2)[56]
+ Sq(3,2,1)[56]
+ Sq(0,3,1)[56]}
\\ $h_{5}:$   [55]
\end{gl}
\end{bdl}



\dm{205}
\begin{bdl}
\item[97/205]
\mb{97/205}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{1}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/205]
\mb{96/205}
\begin{gl}
\item[8]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\\ $h_{2}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/205]
\mb{95/205}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[9]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/205]
\mb{92/205}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[11]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/205]
\mb{89/205}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/205]
\mb{86/205}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[23]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/205]
\mb{85/205}
\begin{gl}
\item[25]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\\ $h_{3}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/205]
\mb{84/205}
\begin{gl}
\item[27]
{\rm
Sq(1)[28]}
\\ $h_{0}:$   [28]
\\ $h_{3}:$   [19]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/205]
\mb{83/205}
\begin{gl}
\item[27]
{\rm
Sq(0,1)[27]}
\item[28]
{\rm
Sq(1)[30]}
\\ $h_{0}:$   [30]
\\ $h_{3}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/205]
\mb{82/205}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{3}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/205]
\mb{81/205}
\begin{gl}
\item[33]
{\rm
Sq(2)[32]}
\\ $h_{1}:$   [32]
\item[34]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/205]
\mb{80/205}
\begin{gl}
\item[33]
{\rm
Sq(1,1)[33]}
\item[34]
{\rm
Sq(0,1)[34]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/205]
\mb{79/205}
\begin{gl}
\item[36]
{\rm
Sq(1)[40]}
\\ $h_{0}:$   [40]
\\ $h_{1}:$   [38]
\\ $h_{2}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/205]
\mb{78/205}
\begin{gl}
\item[40]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37]
\item[41]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [39], [37]
\\ $h_{4}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/205]
\mb{77/205}
\begin{gl}
\item[41]
{\rm
Sq(0,1)[39]}
\item[42]
{\rm
Sq(0,1)[40]}
\item[43]
{\rm
Sq(1)[43]}
\\ $h_{0}:$   [43]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/205]
\mb{76/205}
\begin{gl}
\item[41]
{\rm
Sq(1,1)[45]}
\item[42]
{\rm
Sq(2)[47]}
\\ $h_{1}:$   [47]
\item[43]
{\rm
Sq(1)[49]}
\\ $h_{0}:$   [49]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/205]
\mb{75/205}
\begin{gl}
\item[49]
{\rm
Sq(1)[58]}
\\ $h_{0}:$   [58]
\\ $h_{4}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/205]
\mb{74/205}
\begin{gl}
\item[56]
{\rm
Sq(0,1)[55]}
\item[57]
{\rm
Sq(0,1)[56]}
\item[58]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/205]
\mb{73/205}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[53]}
\item[59]
{\rm
Sq(1)[57]}
\\ $h_{0}:$   [57]
\\ $h_{4}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/205]
\mb{72/205}
\begin{gl}
\item[57]
{\rm
Sq(1)[60]
+ Sq(1)[59]}
\\ $h_{0}:$   [60], [59]
\\ $h_{4}:$   [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/205]
\mb{71/205}
\begin{gl}
\item[57]
{\rm
Sq(0,1)[58]}
\item[58]
{\rm
Sq(0,1)[59]}
\item[59]
{\rm
Sq(1)[64]}
\\ $h_{0}:$   [64]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\\ $h_{4}:$   [39]
\item[60]
{\rm
Sq(1)[65]}
\\ $h_{0}:$   [65]
\\ $h_{1}:$   [61]
\\ $h_{2}:$   [57]
\\ $h_{3}:$   [52]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/205]
\mb{70/205}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[61]}
\item[64]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [60]
\\ $h_{3}:$   [55]
\item[65]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\\ $h_{2}:$   [60]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/205]
\mb{69/205}
\begin{gl}
\item[67]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{2}:$   [61]
\item[68]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [55]
\item[69]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\\ $h_{2}:$   [61]
\\ $h_{3}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/205]
\mb{68/205}
\begin{gl}
\item[68]
{\rm
Sq(0,1)[69]}
\item[69]
{\rm
Sq(0,1)[70]}
\item[70]
{\rm
Sq(0,1)[71]}
\item[71]
{\rm
Sq(1)[76]}
\\ $h_{0}:$   [76]
\\ $h_{3}:$   [61]
\item[72]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/205]
\mb{67/205}
\begin{gl}
\item[75]
{\rm
Sq(0,1)[77]}
\item[76]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\item[77]
{\rm
Sq(1)[83]}
\\ $h_{0}:$   [83]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/205]
\mb{66/205}
\begin{gl}
\item[82]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\item[83]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/205]
\mb{65/205}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[82]}
\item[84]
{\rm
Sq(3)[82]}
\item[85]
{\rm
Sq(0,1)[83]}
\item[86]
{\rm
Sq(0,1)[84]}
\item[87]
{\rm
Sq(3)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/205]
\mb{64/205}
\begin{gl}
\item[87]
{\rm
Sq(0,1)[89]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/205]
\mb{63/205}
\begin{gl}
\item[94]
{\rm
Sq(1)[102]}
\\ $h_{0}:$   [102]
\\ $h_{1}:$   [97], [96]
\\ $h_{2}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/205]
\mb{62/205}
\begin{gl}
\item[99]
{\rm
Sq(0,1)[100]}
\item[100]
{\rm
Sq(0,1)[101]}
\item[101]
{\rm
Sq(0,1)[102]}
\item[102]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [98]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/205]
\mb{61/205}
\begin{gl}
\item[103]
{\rm
Sq(1,1)[106]}
\item[104]
{\rm
Sq(0,1)[107]}
\item[105]
{\rm
Sq(0,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/205]
\mb{60/205}
\begin{gl}
\item[112]
{\rm
Sq(2)[123]}
\\ $h_{1}:$   [123]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/205]
\mb{59/205}
\begin{gl}
\item[124]
{\rm
Sq(0,1)[125]}
\item[125]
{\rm
Sq(0,1)[126]}
\item[126]
{\rm
Sq(0,1)[127]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/205]
\mb{58/205}
\begin{gl}
\item[130]
{\rm
Sq(0,1)[123]}
\item[131]
{\rm
Sq(0,1)[124]}
\item[132]
{\rm
Sq(0,1)[125]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/205]
\mb{57/205}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[126]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/205]
\mb{56/205}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[132]}
\item[134]
{\rm
Sq(0,1)[133]}
\item[135]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/205]
\mb{55/205}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[137]}
\item[140]
{\rm
Sq(0,1)[138]}
\item[141]
{\rm
Sq(0,1)[139]}
\item[142]
{\rm
Sq(1)[148]}
\\ $h_{0}:$   [148]
\\ $h_{1}:$   [145]
\\ $h_{2}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/205]
\mb{54/205}
\begin{gl}
\item[147]
{\rm
Sq(0,1)[141]}
\item[148]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{2}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/205]
\mb{53/205}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[148]}
\item[150]
{\rm
Sq(0,1)[149]}
\item[151]
{\rm
Sq(0,1)[150]}
\item[152]
{\rm
Sq(1)[154]}
\\ $h_{0}:$   [154]
\\ $h_{2}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/205]
\mb{52/205}
\begin{gl}
\item[154]
{\rm
Sq(0,1)[161]}
\item[155]
{\rm
Sq(0,1)[162]}
\item[156]
{\rm
Sq(0,1)[163]}
\item[157]
{\rm
Sq(0,1)[164]}
\item[158]
{\rm
Sq(2)[169]
+ Sq(2)[168]}
\\ $h_{1}:$   [169], [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/205]
\mb{51/205}
\begin{gl}
\item[170]
{\rm
Sq(0,1)[174]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/205]
\mb{50/205}
\begin{gl}
\item[179]
{\rm
Sq(0,1)[176]}
\item[180]
{\rm
Sq(0,1)[177]}
\item[181]
{\rm
Sq(0,1)[178]}
\item[182]
{\rm
Sq(0,1)[179]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/205]
\mb{49/205}
\begin{gl}
\item[184]
{\rm
Sq(0,1)[179]}
\item[185]
{\rm
Sq(0,1)[180]}
\item[186]
{\rm
Sq(0,1)[181]}
\item[187]
{\rm
Sq(3)[184]
+ Sq(0,1)[184]
+ Sq(3)[182]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/205]
\mb{48/205}
\begin{gl}
\item[191]
{\rm
Sq(0,1)[190]}
\item[192]
{\rm
Sq(1)[204]}
\\ $h_{0}:$   [204]
\\ $h_{3}:$   [172]
\\ $h_{4}:$   [143]
\\ $h_{5}:$   [93]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/205]
\mb{47/205}
\begin{gl}
\item[198]
{\rm
Sq(0,1)[200]}
\item[199]
{\rm
Sq(0,1)[201]}
\item[200]
{\rm
Sq(0,1)[202]}
\item[201]
{\rm
Sq(0,1)[203]}
\item[202]
{\rm
Sq(1)[209]}
\\ $h_{0}:$   [209]
\\ $h_{1}:$   [206]
\item[203]
{\rm
Sq(1)[211]}
\\ $h_{0}:$   [211]
\\ $h_{1}:$   [207], [206]
\item[204]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{3}:$   [180]
\\ $h_{4}:$   [149]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/205]
\mb{46/205}
\begin{gl}
\item[209]
{\rm
Sq(1,1)[210]
+ Sq(1,1)[209]}
\item[210]
{\rm
Sq(0,1)[212]}
\item[211]
{\rm
Sq(0,1)[213]}
\item[212]
{\rm
Sq(0,1)[214]}
\item[213]
{\rm
Sq(0,1)[215]}
\item[214]
{\rm
Sq(1)[226]
+ Sq(1)[225]}
\\ $h_{0}:$   [226], [225]
\\ $h_{2}:$   [209]
\\ $h_{3}:$   [189]
\item[215]
{\rm
Sq(1)[227]}
\\ $h_{0}:$   [227]
\\ $h_{3}:$   [189]
\\ $h_{4}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/205]
\mb{45/205}
\begin{gl}
\item[224]
{\rm
Sq(0,1)[222]
+ Sq(0,1)[221]}
\item[225]
{\rm
Sq(1)[236]}
\\ $h_{0}:$   [236]
\\ $h_{1}:$   [228]
\\ $h_{2}:$   [219], [214]
\\ $h_{4}:$   [161]
\item[226]
{\rm
Sq(1)[237]
+ Sq(1)[234]
+ Sq(1)[230]}
\\ $h_{0}:$   [237], [234], [230]
\\ $h_{1}:$   [228]
\\ $h_{2}:$   [219]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [161]
\item[227]
{\rm
Sq(1)[238]}
\\ $h_{0}:$   [238]
\\ $h_{3}:$   [192]
\\ $h_{4}:$   [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/205]
\mb{44/205}
\begin{gl}
\item[230]
{\rm
Sq(1,1)[231]}
\item[231]
{\rm
Sq(0,1)[232]}
\item[232]
{\rm
Sq(0,1)[233]}
\item[233]
{\rm
Sq(0,1)[234]}
\item[234]
{\rm
Sq(0,1)[235]}
\item[235]
{\rm
Sq(2)[240]}
\\ $h_{1}:$   [240]
\item[236]
{\rm
Sq(1)[246]
+ Sq(1)[243]}
\\ $h_{0}:$   [246], [243]
\\ $h_{2}:$   [229]
\\ $h_{4}:$   [172]
\item[237]
{\rm
Sq(1)[247]
+ Sq(1)[243]}
\\ $h_{0}:$   [247], [243]
\\ $h_{2}:$   [229]
\\ $h_{4}:$   [172]
\item[238]
{\rm
Sq(1)[248]}
\\ $h_{0}:$   [248]
\\ $h_{4}:$   [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/205]
\mb{43/205}
\begin{gl}
\item[242]
{\rm
Sq(0,1)[243]}
\item[243]
{\rm
Sq(0,1)[244]}
\item[244]
{\rm
Sq(0,1)[246]}
\item[245]
{\rm
Sq(0,1)[247]}
\item[246]
{\rm
Sq(3)[249]
+ Sq(0,1)[249]
+ Sq(3)[248]
+ Sq(0,1)[248]
+ Sq(0,1)[245]}
\item[247]
{\rm
Sq(1)[258]}
\\ $h_{0}:$   [258]
\item[248]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{4}:$   [184], [183]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/205]
\mb{42/205}
\begin{gl}
\item[256]
{\rm
Sq(0,1)[252]}
\item[257]
{\rm
Sq(0,1)[253]}
\item[258]
{\rm
Sq(3)[255]
+ Sq(0,1)[255]
+ Sq(3)[254]
+ Sq(0,1)[254]}
\item[259]
{\rm
Sq(1)[268]
+ Sq(1)[263]}
\\ $h_{0}:$   [268], [263]
\\ $h_{4}:$   [191], [190]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/205]
\mb{41/205}
\begin{gl}
\item[263]
{\rm
Sq(1,1)[253]
+ Sq(1,1)[252]
+ Sq(1,1)[251]
+ Sq(1,1)[247]}
\item[264]
{\rm
Sq(0,1)[254]}
\item[265]
{\rm
Sq(0,1)[255]}
\item[266]
{\rm
Sq(0,1)[256]}
\item[267]
{\rm
Sq(0,1)[257]}
\item[268]
{\rm
Sq(1)[270]
+ Sq(1)[265]}
\\ $h_{0}:$   [270], [265]
\\ $h_{4}:$   [190], [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/205]
\mb{40/205}
\begin{gl}
\item[265]
{\rm
Sq(0,1)[258]}
\item[266]
{\rm
Sq(0,1)[259]}
\item[267]
{\rm
Sq(0,1)[260]}
\item[268]
{\rm
Sq(0,1)[262]}
\item[269]
{\rm
Sq(3)[264]
+ Sq(0,1)[264]
+ Sq(0,1)[261]
+ Sq(3)[258]}
\item[270]
{\rm
Sq(1)[274]}
\\ $h_{0}:$   [274]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/205]
\mb{39/205}
\begin{gl}
\item[270]
{\rm
Sq(0,1)[266]}
\item[271]
{\rm
Sq(0,1)[267]}
\item[272]
{\rm
Sq(0,1)[268]}
\item[273]
{\rm
Sq(1)[283]
+ Sq(1)[282]
+ Sq(1)[281]
+ Sq(1)[280]
+ Sq(1)[279]}
\\ $h_{0}:$   [283], [282], [281], [280], [279]
\\ $h_{1}:$   [276], [275], [274], [271]
\\ $h_{2}:$   [265]
\\ $h_{3}:$   [249], [244]
\item[274]
{\rm
Sq(1)[284]
+ Sq(1)[282]}
\\ $h_{0}:$   [284], [282]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/205]
\mb{38/205}
\begin{gl}
\item[279]
{\rm
Sq(1,1)[275]}
\item[280]
{\rm
Sq(0,1)[279]}
\item[281]
{\rm
Sq(0,1)[281]}
\item[282]
{\rm
Sq(3)[282]
+ Sq(0,1)[282]
+ Sq(0,1)[280]}
\item[283]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{2}:$   [278]
\\ $h_{3}:$   [259], [258]
\item[284]
{\rm
Sq(1)[296]}
\\ $h_{0}:$   [296]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/205]
\mb{37/205}
\begin{gl}
\item[289]
{\rm
Sq(0,1)[288]}
\item[290]
{\rm
Sq(0,1)[289]}
\item[291]
{\rm
Sq(0,1)[290]}
\item[292]
{\rm
Sq(0,1)[291]}
\item[293]
{\rm
Sq(2)[294]}
\\ $h_{1}:$   [294]
\item[294]
{\rm
Sq(1)[299]}
\\ $h_{0}:$   [299]
\\ $h_{2}:$   [285]
\item[295]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{2}:$   [285]
\item[296]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/205]
\mb{36/205}
\begin{gl}
\item[299]
{\rm
Sq(0,1)[293]}
\item[300]
{\rm
Sq(0,1)[294]}
\item[301]
{\rm
Sq(0,1)[296]
+ Sq(0,1)[295]}
\item[302]
{\rm
Sq(2)[300]
+ Sq(2)[299]}
\\ $h_{1}:$   [300], [299]
\item[303]
{\rm
Sq(1)[307]}
\\ $h_{0}:$   [307]
\item[304]
{\rm
Sq(1)[310]
+ Sq(1)[306]}
\\ $h_{0}:$   [310], [306]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/205]
\mb{35/205}
\begin{gl}
\item[305]
{\rm
Sq(2,1)[298]}
\item[306]
{\rm
Sq(1,1)[302]
+ Sq(1,1)[301]}
\item[307]
{\rm
Sq(0,1)[307]
+ Sq(0,1)[306]}
\item[308]
{\rm
Sq(3)[307]
+ Sq(3)[306]
+ Sq(0,1)[306]}
\item[309]
{\rm
Sq(0,1)[309]
+ Sq(0,1)[306]}
\item[310]
{\rm
Sq(1)[316]}
\\ $h_{0}:$   [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/205]
\mb{34/205}
\begin{gl}
\item[312]
{\rm
Sq(0,1)[313]
+ Sq(0,1)[312]}
\item[313]
{\rm
Sq(0,1)[314]}
\item[314]
{\rm
Sq(0,1)[315]}
\item[315]
{\rm
Sq(0,1)[316]}
\item[316]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/205]
\mb{33/205}
\begin{gl}
\item[325]
{\rm
Sq(0,1)[315]
+ Sq(0,1)[314]}
\item[326]
{\rm
Sq(3)[316]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/205]
\mb{32/205}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[313]
+ Sq(1,1)[309]}
\item[327]
{\rm
Sq(0,1)[315]}
\item[328]
{\rm
Sq(0,1)[316]}
\item[329]
{\rm
Sq(2)[321]}
\\ $h_{1}:$   [321]
\item[330]
{\rm
Sq(1)[327]}
\\ $h_{0}:$   [327]
\\ $h_{1}:$   [319]
\\ $h_{2}:$   [314]
\\ $h_{4}:$   [255], [253]
\item[331]
{\rm
Sq(1)[330]
+ Sq(1)[323]}
\\ $h_{0}:$   [330], [323]
\\ $h_{1}:$   [319]
\\ $h_{2}:$   [314]
\\ $h_{3}:$   [292]
\\ $h_{4}:$   [255], [253]
\\ $h_{6}:$   [97], [95]
\\ $h_{7}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/205]
\mb{31/205}
\begin{gl}
\item[323]
{\rm
Sq(3)[319]}
\item[324]
{\rm
Sq(0,1)[320]}
\item[325]
{\rm
Sq(0,1)[321]
+ Sq(0,1)[319]}
\item[326]
{\rm
Sq(2)[324]}
\\ $h_{1}:$   [324]
\\ $h_{2}:$   [316]
\\ $h_{7}:$   [10]
\item[327]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{2}:$   [316]
\item[328]
{\rm
Sq(1)[331]}
\\ $h_{0}:$   [331]
\\ $h_{1}:$   [327]
\\ $h_{7}:$   [10]
\item[329]
{\rm
Sq(1)[332]
+ Sq(1)[329]}
\\ $h_{0}:$   [332], [329]
\item[330]
{\rm
Sq(1)[333]
+ Sq(1)[329]}
\\ $h_{0}:$   [333], [329]
\\ $h_{2}:$   [316]
\\ $h_{3}:$   [301], [299], [298]
\\ $h_{7}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/205]
\mb{30/205}
\begin{gl}
\item[329]
{\rm
Sq(3,1)[317]
+ Sq(3,1)[315]
+ Sq(0,2)[315]}
\item[330]
{\rm
Sq(1,1)[326]
+ Sq(1,1)[325]
+ Sq(1,1)[324]}
\item[331]
{\rm
Sq(0,1)[329]}
\item[332]
{\rm
Sq(3)[329]}
\item[333]
{\rm
Sq(1)[338]
+ Sq(1)[336]}
\\ $h_{0}:$   [338], [336]
\\ $h_{3}:$   [308], [304], [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/205]
\mb{29/205}
\begin{gl}
\item[335]
{\rm
Sq(0,1)[331]}
\item[336]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[331]}
\item[337]
{\rm
Sq(0,1)[333]
+ Sq(0,1)[332]}
\item[338]
{\rm
Sq(1)[339]
+ Sq(1)[336]}
\\ $h_{0}:$   [339], [336]
\\ $h_{3}:$   [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/205]
\mb{28/205}
\begin{gl}
\item[336]
{\rm
Sq(1,1)[329]
+ Sq(1,1)[328]
+ Sq(1,1)[327]}
\item[337]
{\rm
Sq(0,1)[331]
+ Sq(0,1)[330]}
\item[338]
{\rm
Sq(3)[334]
+ Sq(0,1)[334]
+ Sq(3)[333]
+ Sq(3)[331]
+ Sq(3)[330]
+ Sq(0,1)[330]}
\\ $h_{7}:$   [12]
\item[339]
{\rm
Sq(1)[340]
+ Sq(1)[339]}
\\ $h_{0}:$   [340], [339]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/205]
\mb{27/205}
\begin{gl}
\item[339]
{\rm
Sq(2,1)[330]
+ Sq(5)[329]
+ Sq(2,1)[329]
+ Sq(5)[328]
+ Sq(2,1)[328]}
\item[340]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/205]
\mb{26/205}
\begin{gl}
\item[344]
{\rm
Sq(1,1)[337]
+ Sq(1,1)[335]
+ Sq(1,1)[334]}
\item[345]
{\rm
Sq(3)[339]
+ Sq(0,1)[339]}
\item[346]
{\rm
Sq(3)[341]
+ Sq(3)[340]
+ Sq(0,1)[339]}
\item[347]
{\rm
Sq(1)[347]
+ Sq(1)[346]}
\\ $h_{0}:$   [347], [346]
\\ $h_{1}:$   [344]
\\ $h_{2}:$   [337]
\\ $h_{3}:$   [323], [322]
\\ $h_{4}:$   [289], [287]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/205]
\mb{25/205}
\begin{gl}
\item[346]
{\rm
Sq(0,1)[336]}
\item[347]
{\rm
Sq(3)[341]
+ Sq(0,1)[341]
+ Sq(3)[340]
+ Sq(0,1)[340]
+ Sq(3)[339]
+ Sq(3)[337]
+ Sq(0,1)[337]
+ Sq(3)[336]}
\\ $h_{2}:$   [334]
\\ $h_{3}:$   [323], [322], [321]
\\ $h_{4}:$   [291]
\item[348]
{\rm
Sq(2)[343]
+ Sq(2)[342]}
\\ $h_{1}:$   [343], [342]
\\ $h_{2}:$   [334]
\\ $h_{3}:$   [323], [322], [321]
\\ $h_{4}:$   [291]
\\ $h_{7}:$   [20]
\item[349]
{\rm
Sq(2)[344]}
\\ $h_{1}:$   [344]
\\ $h_{2}:$   [334]
\\ $h_{3}:$   [322], [321]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/205]
\mb{24/205}
\begin{gl}
\item[345]
{\rm
Sq(1,1)[338]
+ Sq(1,1)[337]}
\item[346]
{\rm
Sq(1,1)[340]
+ Sq(1,1)[339]}
\item[347]
{\rm
Sq(3)[342]
+ Sq(0,1)[342]}
\item[348]
{\rm
Sq(3)[343]
+ Sq(0,1)[343]
+ Sq(0,1)[342]
+ Sq(3)[341]}
\\ $h_{7}:$   [18]
\item[349]
{\rm
Sq(2)[345]}
\\ $h_{1}:$   [345]
\\ $h_{2}:$   [339], [338], [337]
\\ $h_{3}:$   [325]
\\ $h_{4}:$   [295]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/205]
\mb{23/205}
\begin{gl}
\item[349]
{\rm
Sq(1,1)[353]
+ Sq(1,1)[352]}
\item[350]
{\rm
Sq(1)[372]
+ Sq(1)[371]
+ Sq(1)[370]
+ Sq(1)[367]}
\\ $h_{0}:$   [372], [371], [370], [367]
\\ $h_{1}:$   [365], [363]
\item[351]
{\rm
Sq(1)[373]
+ Sq(1)[369]}
\\ $h_{0}:$   [373], [369]
\\ $h_{1}:$   [364], [360]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/205]
\mb{22/205}
\begin{gl}
\item[367]
{\rm
Sq(3)[373]
+ Sq(0,1)[373]
+ Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[370]
+ Sq(3)[369]
+ Sq(0,1)[369]}
\\ $h_{7}:$   [26]
\item[368]
{\rm
Sq(2)[375]}
\\ $h_{1}:$   [375]
\\ $h_{2}:$   [363]
\\ $h_{3}:$   [350]
\\ $h_{7}:$   [26]
\item[369]
{\rm
Sq(1)[378]}
\\ $h_{0}:$   [378]
\\ $h_{2}:$   [365], [364]
\\ $h_{7}:$   [26]
\item[370]
{\rm
Sq(1)[379]}
\\ $h_{0}:$   [379]
\\ $h_{2}:$   [365], [364]
\\ $h_{3}:$   [353], [349]
\\ $h_{7}:$   [26]
\item[371]
{\rm
Sq(1)[380]}
\\ $h_{0}:$   [380]
\\ $h_{1}:$   [376]
\\ $h_{2}:$   [365], [364]
\\ $h_{3}:$   [353], [350]
\item[372]
{\rm
Sq(1)[381]}
\\ $h_{0}:$   [381]
\\ $h_{1}:$   [376]
\\ $h_{3}:$   [350], [349]
\item[373]
{\rm
Sq(1)[383]}
\\ $h_{0}:$   [383]
\\ $h_{2}:$   [365], [364]
\\ $h_{7}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/205]
\mb{21/205}
\begin{gl}
\item[378]
{\rm
Sq(3,1)[365]
+ Sq(0,2)[365]}
\item[379]
{\rm
Sq(0,1)[377]}
\\ $h_{3}:$   [359]
\item[380]
{\rm
Sq(3)[378]
+ Sq(3)[377]}
\\ $h_{3}:$   [359]
\item[381]
{\rm
Sq(3)[379]}
\item[382]
{\rm
Sq(3)[382]
+ Sq(0,1)[382]
+ Sq(3)[380]
+ Sq(0,1)[380]
+ Sq(3)[377]}
\item[383]
{\rm
Sq(3)[383]
+ Sq(0,1)[383]
+ Sq(3)[380]
+ Sq(0,1)[380]}
\item[384]
{\rm
Sq(2)[386]
+ Sq(2)[385]}
\\ $h_{1}:$   [386], [385]
\item[385]
{\rm
Sq(1)[393]
+ Sq(1)[390]}
\\ $h_{0}:$   [393], [390]
\\ $h_{2}:$   [375], [374]
\\ $h_{7}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/205]
\mb{20/205}
\begin{gl}
\item[390]
{\rm
Sq(3)[396]
+ Sq(0,1)[396]
+ Sq(0,1)[395]}
\item[391]
{\rm
Sq(2)[400]}
\\ $h_{1}:$   [400]
\\ $h_{2}:$   [390], [389], [387], [386]
\item[392]
{\rm
Sq(1)[408]
+ Sq(1)[407]
+ Sq(1)[406]
+ Sq(1)[405]}
\\ $h_{0}:$   [408], [407], [406], [405]
\\ $h_{2}:$   [389], [387], [386]
\\ $h_{7}:$   [29]
\item[393]
{\rm
Sq(1)[409]
+ Sq(1)[407]}
\\ $h_{0}:$   [409], [407]
\\ $h_{2}:$   [389], [387], [386]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/205]
\mb{19/205}
\begin{gl}
\item[404]
{\rm
Sq(2,1)[402]
+ Sq(5)[401]
+ Sq(2,1)[401]
+ Sq(2,1)[400]}
\item[405]
{\rm
Sq(3)[408]
+ Sq(3)[407]}
\\ $h_{7}:$   [32]
\item[406]
{\rm
Sq(0,1)[409]
+ Sq(0,1)[408]}
\\ $h_{7}:$   [31]
\item[407]
{\rm
Sq(3)[410]
+ Sq(0,1)[410]
+ Sq(3)[409]
+ Sq(3)[407]}
\\ $h_{7}:$   [32], [31]
\item[408]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]
+ Sq(0,1)[408]
+ Sq(3)[407]}
\\ $h_{7}:$   [32]
\item[409]
{\rm
Sq(3)[412]
+ Sq(0,1)[412]
+ Sq(3)[409]
+ Sq(0,1)[408]
+ Sq(3)[407]
+ Sq(0,1)[407]}
\\ $h_{7}:$   [31]
\item[410]
{\rm
Sq(2)[415]
+ Sq(2)[414]}
\\ $h_{1}:$   [415], [414]
\\ $h_{7}:$   [33]
\item[411]
{\rm
Sq(1)[418]}
\\ $h_{0}:$   [418]
\\ $h_{2}:$   [404]
\\ $h_{5}:$   [263]
\\ $h_{7}:$   [32], [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/205]
\mb{18/205}
\begin{gl}
\item[418]
{\rm
Sq(3)[426]
+ Sq(3)[425]}
\item[419]
{\rm
Sq(3)[428]
+ Sq(0,1)[428]
+ Sq(3)[425]
+ Sq(0,1)[424]
+ Sq(0,1)[423]}
\item[420]
{\rm
Sq(1)[435]
+ Sq(1)[434]}
\\ $h_{0}:$   [435], [434]
\\ $h_{2}:$   [421], [419]
\\ $h_{3}:$   [402], [400]
\\ $h_{4}:$   [356], [355], [352], [351]
\\ $h_{5}:$   [269]
\\ $h_{6}:$   [165], [162]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/205]
\mb{17/205}
\begin{gl}
\item[433]
{\rm
Sq(2)[447]
+ Sq(2)[446]}
\\ $h_{1}:$   [447], [446]
\\ $h_{3}:$   [412]
\\ $h_{4}:$   [355], [353]
\\ $h_{5}:$   [269], [267]
\\ $h_{6}:$   [170]
\item[434]
{\rm
Sq(1)[453]}
\\ $h_{0}:$   [453]
\item[435]
{\rm
Sq(1)[454]}
\\ $h_{0}:$   [454]
\\ $h_{2}:$   [437]
\\ $h_{3}:$   [412]
\\ $h_{4}:$   [359], [358], [353], [352]
\\ $h_{5}:$   [268]
\\ $h_{6}:$   [170]
\item[436]
{\rm
Sq(1)[455]}
\\ $h_{0}:$   [455]
\\ $h_{1}:$   [449], [448], [446]
\\ $h_{3}:$   [412]
\\ $h_{4}:$   [360], [359], [357], [356], [355], [354], [352], [351]
\\ $h_{5}:$   [269], [268], [267]
\\ $h_{6}:$   [170]
\item[437]
{\rm
Sq(1)[456]}
\\ $h_{0}:$   [456]
\\ $h_{1}:$   [450], [449], [445]
\\ $h_{2}:$   [440], [438], [437]
\\ $h_{3}:$   [418], [416], [414]
\\ $h_{4}:$   [359], [357]
\\ $h_{5}:$   [273], [270], [269], [267]
\\ $h_{6}:$   [170]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/205]
\mb{16/205}
\begin{gl}
\item[453]
{\rm
Sq(3)[457]
+ Sq(0,1)[457]
+ Sq(3)[454]
+ Sq(0,1)[454]
+ Sq(3)[453]}
\item[454]
{\rm
Sq(3)[458]
+ Sq(0,1)[458]
+ Sq(0,1)[453]}
\\ $h_{4}:$   [363], [362]
\item[455]
{\rm
Sq(1)[468]
+ Sq(1)[467]
+ Sq(1)[466]}
\\ $h_{0}:$   [468], [467], [466]
\\ $h_{4}:$   [366], [365], [363], [361], [360]
\item[456]
{\rm
Sq(1)[471]
+ Sq(1)[467]
+ Sq(1)[466]}
\\ $h_{0}:$   [471], [467], [466]
\\ $h_{2}:$   [449], [448]
\\ $h_{3}:$   [427], [425], [424], [420], [418]
\\ $h_{4}:$   [363], [361]
\\ $h_{5}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/205]
\mb{15/205}
\begin{gl}
\item[466]
{\rm
Sq(0,1)[457]
+ Sq(0,1)[456]}
\\ $h_{3}:$   [424], [422], [421], [419]
\\ $h_{4}:$   [371], [370]
\item[467]
{\rm
Sq(3)[457]
+ Sq(0,1)[456]
+ Sq(3)[455]
+ Sq(0,1)[455]}
\\ $h_{3}:$   [424], [422], [421], [419]
\\ $h_{4}:$   [371], [370]
\\ $h_{5}:$   [300], [297]
\item[468]
{\rm
Sq(3)[458]}
\\ $h_{4}:$   [372], [371]
\\ $h_{5}:$   [300], [297]
\item[469]
{\rm
Sq(2)[463]
+ Sq(2)[462]}
\\ $h_{1}:$   [463], [462]
\\ $h_{3}:$   [424], [423]
\\ $h_{4}:$   [372], [371]
\\ $h_{5}:$   [300], [297]
\item[470]
{\rm
Sq(2)[465]
+ Sq(2)[464]}
\\ $h_{1}:$   [465], [464]
\\ $h_{5}:$   [300], [297]
\item[471]
{\rm
Sq(1)[471]}
\\ $h_{0}:$   [471]
\\ $h_{3}:$   [427], [423], [422], [421]
\\ $h_{5}:$   [300], [297]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/205]
\mb{14/205}
\begin{gl}
\item[469]
{\rm
Sq(2)[449]
+ Sq(2)[448]}
\\ $h_{1}:$   [449], [448]
\\ $h_{2}:$   [437], [436]
\\ $h_{3}:$   [412]
\\ $h_{4}:$   [364]
\item[470]
{\rm
Sq(2)[450]
+ Sq(2)[448]}
\\ $h_{1}:$   [450], [448]
\\ $h_{7}:$   [40]
\item[471]
{\rm
Sq(1)[456]}
\\ $h_{0}:$   [456]
\\ $h_{3}:$   [412]
\item[472]
{\rm
Sq(1)[461]}
\\ $h_{0}:$   [461]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/205]
\mb{13/205}
\begin{gl}
\item[455]
{\rm
Sq(0,1)[431]}
\\ $h_{2}:$   [425], [424], [423]
\\ $h_{3}:$   [402]
\\ $h_{4}:$   [363], [362]
\item[456]
{\rm
Sq(3)[431]}
\item[457]
{\rm
Sq(3)[432]
+ Sq(0,1)[432]}
\\ $h_{3}:$   [405], [404], [402]
\\ $h_{4}:$   [363], [362]
\item[458]
{\rm
Sq(2)[437]
+ Sq(2)[436]
+ Sq(2)[435]}
\\ $h_{1}:$   [437], [436], [435]
\\ $h_{2}:$   [423]
\\ $h_{3}:$   [407], [406], [402]
\\ $h_{4}:$   [362], [361]
\\ $h_{6}:$   [194]
\item[459]
{\rm
Sq(1)[444]}
\\ $h_{0}:$   [444]
\\ $h_{2}:$   [425], [424]
\\ $h_{3}:$   [409], [405]
\\ $h_{4}:$   [363], [362], [361]
\item[460]
{\rm
Sq(1)[446]}
\\ $h_{0}:$   [446]
\\ $h_{1}:$   [439], [438], [435]
\\ $h_{2}:$   [429]
\\ $h_{3}:$   [408], [407], [406], [404], [403]
\\ $h_{4}:$   [363], [362], [361]
\\ $h_{5}:$   [314]
\\ $h_{7}:$   [43]
\item[461]
{\rm
Sq(1)[447]}
\\ $h_{0}:$   [447]
\\ $h_{7}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/205]
\mb{12/205}
\begin{gl}
\item[444]
{\rm
Sq(3)[418]
+ Sq(0,1)[418]
+ Sq(3)[416]
+ Sq(0,1)[414]
+ Sq(3)[413]
+ Sq(0,1)[413]
+ Sq(3)[412]}
\\ $h_{3}:$   [393]
\item[445]
{\rm
Sq(2)[420]
+ Sq(2)[419]}
\\ $h_{1}:$   [420], [419]
\\ $h_{3}:$   [393]
\item[446]
{\rm
Sq(1)[423]}
\\ $h_{0}:$   [423]
\\ $h_{2}:$   [409]
\\ $h_{3}:$   [392]
\\ $h_{7}:$   [47]
\item[447]
{\rm
Sq(1)[424]}
\\ $h_{0}:$   [424]
\\ $h_{7}:$   [47]
\item[448]
{\rm
Sq(1)[426]}
\\ $h_{0}:$   [426]
\\ $h_{1}:$   [419]
\\ $h_{2}:$   [408]
\\ $h_{7}:$   [47]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/205]
\mb{11/205}
\begin{gl}
\item[423]
{\rm
Sq(1,1)[383]
+ Sq(4)[381]
+ Sq(1,1)[379]}
\\ $h_{2}:$   [381]
\\ $h_{7}:$   [48]
\item[424]
{\rm
Sq(1,1)[384]
+ Sq(1,1)[381]
+ Sq(1,1)[380]}
\\ $h_{7}:$   [48]
\item[425]
{\rm
Sq(0,1)[386]}
\\ $h_{7}:$   [49]
\item[426]
{\rm
Sq(3)[387]
+ Sq(0,1)[387]}
\\ $h_{2}:$   [380]
\\ $h_{7}:$   [48]
\item[427]
{\rm
Sq(2)[391]
+ Sq(2)[389]}
\\ $h_{1}:$   [391], [389]
\\ $h_{7}:$   [49], [48]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/205]
\mb{10/205}
\begin{gl}
\item[395]
{\rm
Sq(1,1)[345]}
\\ $h_{7}:$   [55]
\item[396]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\\ $h_{7}:$   [55]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/205]
\mb{9/205}
\begin{gl}
\item[356]
{\rm
Sq(5)[300]
+ Sq(2,1)[300]}
\item[357]
{\rm
Sq(3)[305]
+ Sq(0,1)[305]
+ Sq(3)[304]
+ Sq(0,1)[304]}
\item[358]
{\rm
Sq(2)[309]}
\\ $h_{1}:$   [309]
\\ $h_{4}:$   [272]
\item[359]
{\rm
Sq(2)[310]
+ Sq(2)[307]}
\\ $h_{1}:$   [310], [307]
\\ $h_{4}:$   [274], [272]
\\ $h_{7}:$   [60]
\item[360]
{\rm
Sq(1)[312]
+ Sq(1)[311]}
\\ $h_{0}:$   [312], [311]
\\ $h_{1}:$   [308]
\\ $h_{3}:$   [296]
\\ $h_{4}:$   [274]
\\ $h_{7}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/205]
\mb{8/205}
\begin{gl}
\item[311]
{\rm
Sq(1)[262]}
\\ $h_{0}:$   [262]
\\ $h_{3}:$   [253], [252]
\\ $h_{5}:$   [214]
\\ $h_{7}:$   [60]
\item[312]
{\rm
Sq(1)[263]}
\\ $h_{0}:$   [263]
\\ $h_{3}:$   [252]
\\ $h_{5}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/205]
\mb{7/205}
\begin{gl}
\item[262]
{\rm
Sq(7,1)[204]
+ Sq(3,0,1)[204]
+ Sq(0,1,1)[204]
+ Sq(10)[203]
+ Sq(7,1)[203]
+ Sq(4,2)[203]
+ Sq(1,3)[203]
+ Sq(3,0,1)[203]
+ Sq(0,1,1)[203]}
\\ $h_{7}:$   [56]
\item[263]
{\rm
Sq(3)[208]}
\item[264]
{\rm
Sq(3)[209]
+ Sq(0,1)[209]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/205]
\mb{5/205}
\begin{gl}
\item[149]
{\rm
Sq(2)[93]}
\\ $h_{1}:$   [93]
\\ $h_{5}:$   [87]
\\ $h_{6}:$   [67]
\end{gl}
\end{bdl}



\dm{206}
\begin{bdl}
\item[100/206]
\mb{100/206}
\begin{gl}
\item[3]
{\rm
Sq(3,1)[4]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[99/206]
\mb{99/206}
\begin{gl}
\item[5]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/206]
\mb{98/206}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/206]
\mb{97/206}
\begin{gl}
\item[10]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\\ $h_{3}:$   [4]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/206]
\mb{96/206}
\begin{gl}
\item[9]
{\rm
Sq(1)[8]}
\\ $h_{0}:$   [8]
\\ $h_{3}:$   [5]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/206]
\mb{95/206}
\begin{gl}
\item[8]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/206]
\mb{94/206}
\begin{gl}
\item[10]
{\rm
Sq(1,1)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/206]
\mb{91/206}
\begin{gl}
\item[12]
{\rm
Sq(0,1)[15]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/206]
\mb{88/206}
\begin{gl}
\item[20]
{\rm
Sq(0,1)[17]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/206]
\mb{87/206}
\begin{gl}
\item[18]
{\rm
Sq(3)[19]
+ Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/206]
\mb{85/206}
\begin{gl}
\item[26]
{\rm
Sq(0,1)[25]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/206]
\mb{84/206}
\begin{gl}
\item[28]
{\rm
Sq(1)[29]}
\\ $h_{0}:$   [29]
\\ $h_{2}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/206]
\mb{83/206}
\begin{gl}
\item[29]
{\rm
Sq(1)[31]}
\\ $h_{0}:$   [31]
\\ $h_{2}:$   [26]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/206]
\mb{82/206}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[30]}
\item[32]
{\rm
Sq(0,1)[31]}
\item[33]
{\rm
Sq(2)[33]}
\\ $h_{1}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/206]
\mb{79/206}
\begin{gl}
\item[37]
{\rm
Sq(0,1)[39]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/206]
\mb{77/206}
\begin{gl}
\item[44]
{\rm
Sq(1)[44]}
\\ $h_{0}:$   [44]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [39]
\\ $h_{3}:$   [35]
\item[45]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [41]
\\ $h_{2}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/206]
\mb{76/206}
\begin{gl}
\item[44]
{\rm
Sq(0,1)[47]}
\item[45]
{\rm
Sq(0,1)[48]}
\item[46]
{\rm
Sq(1)[51]}
\\ $h_{0}:$   [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/206]
\mb{75/206}
\begin{gl}
\item[50]
{\rm
Sq(0,1)[55]}
\item[51]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/206]
\mb{74/206}
\begin{gl}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/206]
\mb{73/206}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[55]}
\item[61]
{\rm
Sq(0,1)[56]}
\item[62]
{\rm
Sq(1)[59]}
\\ $h_{0}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/206]
\mb{72/206}
\begin{gl}
\item[58]
{\rm
Sq(0,1)[56]}
\item[59]
{\rm
Sq(1)[62]}
\\ $h_{0}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/206]
\mb{71/206}
\begin{gl}
\item[61]
{\rm
Sq(3)[62]
+ Sq(0,1)[62]}
\item[62]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/206]
\mb{70/206}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\item[68]
{\rm
Sq(1)[72]}
\\ $h_{0}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/206]
\mb{69/206}
\begin{gl}
\item[70]
{\rm
Sq(0,1)[66]}
\item[71]
{\rm
Sq(1)[73]}
\\ $h_{0}:$   [73]
\\ $h_{1}:$   [68]
\\ $h_{2}:$   [64]
\item[72]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/206]
\mb{68/206}
\begin{gl}
\item[73]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{2}:$   [69]
\item[74]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{2}:$   [72], [69]
\item[75]
{\rm
Sq(1)[82]}
\\ $h_{0}:$   [82]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/206]
\mb{67/206}
\begin{gl}
\item[78]
{\rm
Sq(0,1)[78]}
\item[79]
{\rm
Sq(0,1)[79]}
\item[80]
{\rm
Sq(0,1)[80]}
\item[81]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{2}:$   [76]
\item[82]
{\rm
Sq(1)[87]}
\\ $h_{0}:$   [87]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/206]
\mb{66/206}
\begin{gl}
\item[84]
{\rm
Sq(0,1)[81]}
\item[85]
{\rm
Sq(0,1)[82]}
\item[86]
{\rm
Sq(2)[84]
+ Sq(2)[83]}
\\ $h_{1}:$   [84], [83]
\item[87]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/206]
\mb{65/206}
\begin{gl}
\item[88]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/206]
\mb{64/206}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(0,1)[91]}
\item[90]
{\rm
Sq(0,1)[92]}
\item[91]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/206]
\mb{63/206}
\begin{gl}
\item[95]
{\rm
Sq(3)[96]}
\item[96]
{\rm
Sq(0,1)[97]}
\item[97]
{\rm
Sq(0,1)[98]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/206]
\mb{61/206}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[109]}
\item[107]
{\rm
Sq(0,1)[110]}
\item[108]
{\rm
Sq(0,1)[111]}
\item[109]
{\rm
Sq(1)[115]}
\\ $h_{0}:$   [115]
\\ $h_{1}:$   [112]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/206]
\mb{60/206}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[121]}
\item[114]
{\rm
Sq(0,1)[122]}
\item[115]
{\rm
Sq(0,1)[123]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/206]
\mb{58/206}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[128]}
\item[134]
{\rm
Sq(0,1)[129]}
\item[135]
{\rm
Sq(0,1)[130]}
\item[136]
{\rm
Sq(2)[132]}
\\ $h_{1}:$   [132]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/206]
\mb{57/206}
\begin{gl}
\item[133]
{\rm
Sq(0,1)[129]}
\item[134]
{\rm
Sq(0,1)[130]}
\item[135]
{\rm
Sq(0,1)[131]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/206]
\mb{56/206}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[137]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/206]
\mb{55/206}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[142]}
\item[144]
{\rm
Sq(0,1)[143]}
\item[145]
{\rm
Sq(0,1)[144]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/206]
\mb{54/206}
\begin{gl}
\item[149]
{\rm
Sq(0,1)[145]}
\item[150]
{\rm
Sq(0,1)[146]}
\item[151]
{\rm
Sq(0,1)[147]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/206]
\mb{53/206}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[152]}
\item[154]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{1}:$   [158]
\item[155]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{1}:$   [154]
\\ $h_{2}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/206]
\mb{52/206}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[165]}
\item[160]
{\rm
Sq(0,1)[166]}
\item[161]
{\rm
Sq(0,1)[167]}
\item[162]
{\rm
Sq(0,1)[168]}
\item[163]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{2}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/206]
\mb{51/206}
\begin{gl}
\item[171]
{\rm
Sq(1,1)[175]}
\item[172]
{\rm
Sq(0,1)[176]}
\item[173]
{\rm
Sq(0,1)[177]}
\item[174]
{\rm
Sq(0,1)[178]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/206]
\mb{50/206}
\begin{gl}
\item[183]
{\rm
Sq(0,1)[181]}
\item[184]
{\rm
Sq(2)[187]}
\\ $h_{1}:$   [187]
\item[185]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{2}:$   [180]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/206]
\mb{49/206}
\begin{gl}
\item[188]
{\rm
Sq(0,1)[185]}
\item[189]
{\rm
Sq(0,1)[186]}
\item[190]
{\rm
Sq(0,1)[187]}
\item[191]
{\rm
Sq(0,1)[188]}
\item[192]
{\rm
Sq(1)[193]}
\\ $h_{0}:$   [193]
\\ $h_{2}:$   [182]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/206]
\mb{48/206}
\begin{gl}
\item[193]
{\rm
Sq(3)[192]}
\item[194]
{\rm
Sq(0,1)[193]}
\item[195]
{\rm
Sq(0,1)[194]}
\item[196]
{\rm
Sq(0,1)[195]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/206]
\mb{47/206}
\begin{gl}
\item[205]
{\rm
Sq(0,1)[205]}
\item[206]
{\rm
Sq(1)[220]}
\\ $h_{0}:$   [220]
\\ $h_{1}:$   [211]
\\ $h_{3}:$   [186], [185]
\\ $h_{4}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/206]
\mb{46/206}
\begin{gl}
\item[216]
{\rm
Sq(0,1)[218]}
\item[217]
{\rm
Sq(0,1)[219]}
\item[218]
{\rm
Sq(0,1)[220]}
\item[219]
{\rm
Sq(0,1)[221]}
\item[220]
{\rm
Sq(1)[234]
+ Sq(1)[232]}
\\ $h_{0}:$   [234], [232]
\\ $h_{3}:$   [194], [193]
\\ $h_{4}:$   [158]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/206]
\mb{45/206}
\begin{gl}
\item[228]
{\rm
Sq(0,1)[224]}
\item[229]
{\rm
Sq(0,1)[225]}
\item[230]
{\rm
Sq(0,1)[226]}
\item[231]
{\rm
Sq(0,1)[227]}
\item[232]
{\rm
Sq(1)[240]}
\\ $h_{0}:$   [240]
\\ $h_{1}:$   [235], [233], [232]
\\ $h_{2}:$   [221]
\\ $h_{3}:$   [197]
\item[233]
{\rm
Sq(1)[241]}
\\ $h_{0}:$   [241]
\\ $h_{1}:$   [230]
\\ $h_{2}:$   [221]
\\ $h_{3}:$   [202], [197]
\item[234]
{\rm
Sq(1)[242]}
\\ $h_{0}:$   [242]
\\ $h_{1}:$   [235], [233], [232]
\\ $h_{2}:$   [221]
\\ $h_{3}:$   [202]
\\ $h_{4}:$   [164]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/206]
\mb{44/206}
\begin{gl}
\item[239]
{\rm
Sq(0,1)[239]}
\item[240]
{\rm
Sq(0,1)[240]}
\item[241]
{\rm
Sq(1)[255]}
\\ $h_{0}:$   [255]
\\ $h_{3}:$   [210]
\item[242]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{3}:$   [210]
\\ $h_{4}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/206]
\mb{43/206}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[250]}
\item[250]
{\rm
Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[252]}
\item[252]
{\rm
Sq(0,1)[253]}
\item[253]
{\rm
Sq(0,1)[254]}
\item[254]
{\rm
Sq(2)[258]}
\\ $h_{1}:$   [258]
\item[255]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\item[256]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{4}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/206]
\mb{42/206}
\begin{gl}
\item[260]
{\rm
Sq(0,1)[256]}
\item[261]
{\rm
Sq(0,1)[257]}
\item[262]
{\rm
Sq(0,1)[258]}
\item[263]
{\rm
Sq(0,1)[259]}
\item[264]
{\rm
Sq(0,1)[260]}
\item[265]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\item[266]
{\rm
Sq(1)[272]
+ Sq(1)[270]}
\\ $h_{0}:$   [272], [270]
\\ $h_{4}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/206]
\mb{41/206}
\begin{gl}
\item[269]
{\rm
Sq(0,1)[261]}
\item[270]
{\rm
Sq(0,1)[262]}
\item[271]
{\rm
Sq(0,1)[263]}
\item[272]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{4}:$   [199]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/206]
\mb{40/206}
\begin{gl}
\item[271]
{\rm
Sq(1,1)[264]
+ Sq(1,1)[262]
+ Sq(1,1)[261]
+ Sq(1,1)[259]
+ Sq(1,1)[258]}
\item[272]
{\rm
Sq(0,1)[265]}
\item[273]
{\rm
Sq(0,1)[266]}
\item[274]
{\rm
Sq(0,1)[267]}
\item[275]
{\rm
Sq(0,1)[268]}
\item[276]
{\rm
Sq(1)[280]}
\\ $h_{0}:$   [280]
\\ $h_{4}:$   [204], [203]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/206]
\mb{39/206}
\begin{gl}
\item[275]
{\rm
Sq(0,1)[272]
+ Sq(0,1)[271]}
\item[276]
{\rm
Sq(0,1)[274]}
\item[277]
{\rm
Sq(3)[276]
+ Sq(3)[275]
+ Sq(0,1)[275]
+ Sq(3)[274]
+ Sq(0,1)[273]
+ Sq(3)[271]
+ Sq(0,1)[271]}
\item[278]
{\rm
Sq(3)[277]
+ Sq(0,1)[277]
+ Sq(3)[275]
+ Sq(0,1)[275]}
\item[279]
{\rm
Sq(3)[278]
+ Sq(0,1)[278]
+ Sq(0,1)[273]
+ Sq(0,1)[271]}
\item[280]
{\rm
Sq(1)[289]
+ Sq(1)[287]
+ Sq(1)[285]}
\\ $h_{0}:$   [289], [287], [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/206]
\mb{38/206}
\begin{gl}
\item[285]
{\rm
Sq(1,1)[281]
+ Sq(1,1)[280]
+ Sq(1,1)[279]}
\item[286]
{\rm
Sq(0,1)[286]
+ Sq(0,1)[285]}
\item[287]
{\rm
Sq(3)[288]
+ Sq(0,1)[288]
+ Sq(0,1)[285]}
\item[288]
{\rm
Sq(2)[293]}
\\ $h_{1}:$   [293]
\item[289]
{\rm
Sq(1)[302]
+ Sq(1)[301]
+ Sq(1)[299]}
\\ $h_{0}:$   [302], [301], [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/206]
\mb{37/206}
\begin{gl}
\item[297]
{\rm
Sq(0,1)[296]
+ Sq(0,1)[294]}
\item[298]
{\rm
Sq(0,1)[297]
+ Sq(0,1)[295]
+ Sq(0,1)[294]}
\item[299]
{\rm
Sq(3)[298]
+ Sq(0,1)[298]
+ Sq(3)[295]}
\item[300]
{\rm
Sq(1)[305]}
\\ $h_{0}:$   [305]
\\ $h_{1}:$   [302]
\item[301]
{\rm
Sq(1)[309]}
\\ $h_{0}:$   [309]
\\ $h_{1}:$   [302], [299]
\\ $h_{2}:$   [292]
\item[302]
{\rm
Sq(1)[310]}
\\ $h_{0}:$   [310]
\\ $h_{1}:$   [302], [299]
\\ $h_{2}:$   [292]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/206]
\mb{36/206}
\begin{gl}
\item[305]
{\rm
Sq(3)[300]
+ Sq(3)[299]
+ Sq(0,1)[299]}
\item[306]
{\rm
Sq(0,1)[301]
+ Sq(0,1)[299]}
\item[307]
{\rm
Sq(0,1)[302]
+ Sq(0,1)[299]}
\item[308]
{\rm
Sq(0,1)[303]}
\item[309]
{\rm
Sq(1)[313]
+ Sq(1)[312]
+ Sq(1)[311]}
\\ $h_{0}:$   [313], [312], [311]
\\ $h_{2}:$   [293]
\item[310]
{\rm
Sq(1)[315]
+ Sq(1)[312]
+ Sq(1)[311]}
\\ $h_{0}:$   [315], [312], [311]
\\ $h_{2}:$   [293]
\item[311]
{\rm
Sq(1)[316]
+ Sq(1)[311]}
\\ $h_{0}:$   [316], [311]
\\ $h_{2}:$   [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/206]
\mb{35/206}
\begin{gl}
\item[311]
{\rm
Sq(2,1)[304]}
\item[312]
{\rm
Sq(1,1)[308]}
\item[313]
{\rm
Sq(1,1)[310]
+ Sq(1,1)[309]
+ Sq(1,1)[307]
+ Sq(1,1)[306]}
\item[314]
{\rm
Sq(0,1)[311]}
\item[315]
{\rm
Sq(1)[318]
+ Sq(1)[317]}
\\ $h_{0}:$   [318], [317]
\item[316]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{2}:$   [308]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/206]
\mb{34/206}
\begin{gl}
\item[317]
{\rm
Sq(1,1)[315]
+ Sq(1,1)[314]}
\item[318]
{\rm
Sq(1,1)[317]
+ Sq(1,1)[314]
+ Sq(1,1)[312]}
\item[319]
{\rm
Sq(1,1)[318]
+ Sq(1,1)[313]
+ Sq(1,1)[312]}
\item[320]
{\rm
Sq(0,1)[319]}
\item[321]
{\rm
Sq(0,1)[320]}
\item[322]
{\rm
Sq(0,1)[321]}
\item[323]
{\rm
Sq(3)[324]
+ Sq(0,1)[324]
+ Sq(3)[319]}
\item[324]
{\rm
Sq(1)[332]
+ Sq(1)[330]}
\\ $h_{0}:$   [332], [330]
\\ $h_{2}:$   [317], [312]
\\ $h_{5}:$   [193]
\\ $h_{7}:$   [12], [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/206]
\mb{33/206}
\begin{gl}
\item[327]
{\rm
Sq(0,1)[319]
+ Sq(0,1)[318]}
\item[328]
{\rm
Sq(0,1)[320]}
\item[329]
{\rm
Sq(0,1)[321]}
\item[330]
{\rm
Sq(0,1)[322]}
\item[331]
{\rm
Sq(1)[332]}
\\ $h_{0}:$   [332]
\\ $h_{2}:$   [314]
\\ $h_{5}:$   [194]
\\ $h_{7}:$   [10]
\item[332]
{\rm
Sq(1)[336]}
\\ $h_{0}:$   [336]
\\ $h_{2}:$   [314]
\\ $h_{5}:$   [194]
\\ $h_{7}:$   [11], [10]
\item[333]
{\rm
Sq(1)[337]
+ Sq(1)[334]}
\\ $h_{0}:$   [337], [334]
\\ $h_{1}:$   [329], [328]
\\ $h_{2}:$   [317]
\\ $h_{3}:$   [298], [296], [295]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/206]
\mb{32/206}
\begin{gl}
\item[332]
{\rm
Sq(0,1)[318]}
\item[333]
{\rm
Sq(0,1)[320]}
\item[334]
{\rm
Sq(3)[321]}
\item[335]
{\rm
Sq(3)[322]
+ Sq(0,1)[322]
+ Sq(3)[318]}
\item[336]
{\rm
Sq(1)[334]}
\\ $h_{0}:$   [334]
\\ $h_{7}:$   [9]
\item[337]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\\ $h_{2}:$   [317]
\\ $h_{3}:$   [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/206]
\mb{31/206}
\begin{gl}
\item[331]
{\rm
Sq(1,1)[320]}
\item[332]
{\rm
Sq(0,1)[325]
+ Sq(0,1)[324]}
\item[333]
{\rm
Sq(3)[328]
+ Sq(0,1)[328]
+ Sq(3)[324]}
\item[334]
{\rm
Sq(1)[338]
+ Sq(1)[336]}
\\ $h_{0}:$   [338], [336]
\\ $h_{7}:$   [11]
\item[335]
{\rm
Sq(1)[340]}
\\ $h_{0}:$   [340]
\\ $h_{2}:$   [319]
\\ $h_{3}:$   [303]
\item[336]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{1}:$   [331], [330]
\\ $h_{3}:$   [305], [304]
\\ $h_{4}:$   [265], [262]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/206]
\mb{30/206}
\begin{gl}
\item[334]
{\rm
Sq(4)[330]}
\\ $h_{2}:$   [330]
\\ $h_{5}:$   [216], [215], [214]
\item[335]
{\rm
Sq(0,1)[331]}
\item[336]
{\rm
Sq(0,1)[332]}
\item[337]
{\rm
Sq(0,1)[333]}
\item[338]
{\rm
Sq(3)[334]
+ Sq(3)[333]
+ Sq(3)[332]
+ Sq(3)[331]}
\\ $h_{7}:$   [15]
\item[339]
{\rm
Sq(2)[336]
+ Sq(2)[335]}
\\ $h_{1}:$   [336], [335]
\\ $h_{7}:$   [15], [14]
\item[340]
{\rm
Sq(1)[343]
+ Sq(1)[339]}
\\ $h_{0}:$   [343], [339]
\\ $h_{3}:$   [311]
\item[341]
{\rm
Sq(1)[344]
+ Sq(1)[340]
+ Sq(1)[339]}
\\ $h_{0}:$   [344], [340], [339]
\\ $h_{3}:$   [314], [313], [309]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/206]
\mb{29/206}
\begin{gl}
\item[339]
{\rm
Sq(5)[330]
+ Sq(2,1)[330]
+ Sq(2,1)[329]
+ Sq(2,1)[328]
+ Sq(2,1)[327]
+ Sq(5)[326]
+ Sq(2,1)[326]
+ Sq(2,1)[325]}
\item[340]
{\rm
Sq(1,1)[333]
+ Sq(1,1)[331]}
\item[341]
{\rm
Sq(0,1)[335]}
\item[342]
{\rm
Sq(2)[336]}
\\ $h_{1}:$   [336]
\item[343]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\item[344]
{\rm
Sq(1)[343]
+ Sq(1)[340]}
\\ $h_{0}:$   [343], [340]
\\ $h_{3}:$   [314], [311], [310]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/206]
\mb{28/206}
\begin{gl}
\item[340]
{\rm
Sq(1,1)[331]
+ Sq(1,1)[330]}
\item[341]
{\rm
Sq(0,1)[335]}
\item[342]
{\rm
Sq(1)[343]
+ Sq(1)[341]}
\\ $h_{0}:$   [343], [341]
\item[343]
{\rm
Sq(1)[347]
+ Sq(1)[341]}
\\ $h_{0}:$   [347], [341]
\\ $h_{3}:$   [315]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/206]
\mb{27/206}
\begin{gl}
\item[341]
{\rm
Sq(5)[337]
+ Sq(2,1)[337]
+ Sq(2,1)[336]
+ Sq(2,1)[335]
+ Sq(5)[334]
+ Sq(2,1)[334]
+ Sq(5)[333]}
\item[342]
{\rm
Sq(0,1)[340]}
\item[343]
{\rm
Sq(3)[342]}
\item[344]
{\rm
Sq(2)[344]}
\\ $h_{1}:$   [344]
\item[345]
{\rm
Sq(1)[350]
+ Sq(1)[348]}
\\ $h_{0}:$   [350], [348]
\\ $h_{2}:$   [339]
\\ $h_{3}:$   [324], [322]
\\ $h_{7}:$   [16]
\item[346]
{\rm
Sq(1)[351]}
\\ $h_{0}:$   [351]
\\ $h_{1}:$   [346], [345]
\\ $h_{3}:$   [324], [322]
\\ $h_{4}:$   [290]
\item[347]
{\rm
Sq(1)[352]}
\\ $h_{0}:$   [352]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/206]
\mb{26/206}
\begin{gl}
\item[348]
{\rm
Sq(4)[339]}
\\ $h_{2}:$   [339]
\item[349]
{\rm
Sq(0,1)[343]}
\item[350]
{\rm
Sq(0,1)[344]}
\\ $h_{3}:$   [324]
\item[351]
{\rm
Sq(3)[344]}
\\ $h_{3}:$   [324]
\item[352]
{\rm
Sq(1)[351]
+ Sq(1)[350]}
\\ $h_{0}:$   [351], [350]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/206]
\mb{25/206}
\begin{gl}
\item[350]
{\rm
Sq(1,1)[341]
+ Sq(1,1)[340]
+ Sq(1,1)[336]}
\item[351]
{\rm
Sq(0,1)[343]
+ Sq(0,1)[342]}
\item[352]
{\rm
Sq(2)[348]
+ Sq(2)[347]
+ Sq(2)[346]
+ Sq(2)[345]}
\\ $h_{1}:$   [348], [347], [346], [345]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/206]
\mb{24/206}
\begin{gl}
\item[350]
{\rm
Sq(0,1)[346]
+ Sq(0,1)[344]}
\\ $h_{7}:$   [19]
\item[351]
{\rm
Sq(1)[354]}
\\ $h_{0}:$   [354]
\\ $h_{2}:$   [342], [341]
\\ $h_{3}:$   [328], [326]
\\ $h_{4}:$   [298]
\item[352]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\\ $h_{2}:$   [342], [341]
\\ $h_{3}:$   [328]
\\ $h_{4}:$   [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/206]
\mb{23/206}
\begin{gl}
\item[352]
{\rm
Sq(0,1)[363]
+ Sq(3)[362]
+ Sq(0,1)[362]
+ Sq(0,1)[361]
+ Sq(3)[360]
+ Sq(0,1)[360]}
\item[353]
{\rm
Sq(0,1)[364]
+ Sq(0,1)[362]
+ Sq(0,1)[361]}
\item[354]
{\rm
Sq(3)[364]
+ Sq(3)[362]
+ Sq(3)[361]
+ Sq(3)[360]}
\\ $h_{3}:$   [341]
\item[355]
{\rm
Sq(3)[365]
+ Sq(3)[363]
+ Sq(0,1)[362]
+ Sq(3)[361]
+ Sq(3)[360]
+ Sq(0,1)[360]}
\\ $h_{3}:$   [341]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/206]
\mb{22/206}
\begin{gl}
\item[374]
{\rm
Sq(3)[377]
+ Sq(0,1)[377]
+ Sq(0,1)[375]
+ Sq(0,1)[374]}
\item[375]
{\rm
Sq(2)[383]
+ Sq(2)[378]}
\\ $h_{1}:$   [383], [378]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/206]
\mb{21/206}
\begin{gl}
\item[386]
{\rm
Sq(3,1)[371]
+ Sq(0,2)[371]
+ Sq(3,1)[370]
+ Sq(0,2)[370]
+ Sq(0,2)[369]}
\item[387]
{\rm
Sq(3)[386]
+ Sq(3)[385]}
\\ $h_{2}:$   [377]
\item[388]
{\rm
Sq(3)[389]
+ Sq(0,1)[389]
+ Sq(0,1)[385]
+ Sq(3)[384]}
\\ $h_{2}:$   [377]
\\ $h_{7}:$   [29]
\item[389]
{\rm
Sq(1)[395]}
\\ $h_{0}:$   [395]
\\ $h_{2}:$   [380], [377]
\\ $h_{3}:$   [364]
\\ $h_{7}:$   [29]
\item[390]
{\rm
Sq(1)[396]}
\\ $h_{0}:$   [396]
\\ $h_{2}:$   [380], [377]
\\ $h_{3}:$   [364]
\item[391]
{\rm
Sq(1)[397]}
\\ $h_{0}:$   [397]
\item[392]
{\rm
Sq(1)[398]
+ Sq(1)[394]}
\\ $h_{0}:$   [398], [394]
\\ $h_{2}:$   [380]
\\ $h_{7}:$   [29]
\item[393]
{\rm
Sq(1)[399]
+ Sq(1)[394]}
\\ $h_{0}:$   [399], [394]
\\ $h_{2}:$   [380], [377]
\\ $h_{7}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/206]
\mb{20/206}
\begin{gl}
\item[394]
{\rm
Sq(1,1)[398]
+ Sq(1,1)[396]
+ Sq(1,1)[395]}
\item[395]
{\rm
Sq(3)[399]}
\\ $h_{2}:$   [395]
\\ $h_{3}:$   [379], [378]
\item[396]
{\rm
Sq(0,1)[400]
+ Sq(0,1)[399]}
\\ $h_{2}:$   [395]
\\ $h_{3}:$   [379], [378]
\item[397]
{\rm
Sq(3)[400]}
\item[398]
{\rm
Sq(3)[402]
+ Sq(0,1)[402]
+ Sq(3)[401]
+ Sq(0,1)[401]}
\\ $h_{2}:$   [395]
\item[399]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{2}:$   [395]
\item[400]
{\rm
Sq(1)[414]}
\\ $h_{0}:$   [414]
\\ $h_{1}:$   [409], [407]
\\ $h_{2}:$   [396]
\\ $h_{3}:$   [379], [378]
\\ $h_{7}:$   [30]
\item[401]
{\rm
Sq(1)[416]
+ Sq(1)[412]}
\\ $h_{0}:$   [416], [412]
\\ $h_{1}:$   [410], [408]
\\ $h_{2}:$   [398], [396], [395]
\\ $h_{3}:$   [376]
\\ $h_{7}:$   [31], [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/206]
\mb{19/206}
\begin{gl}
\item[412]
{\rm
Sq(3)[415]
+ Sq(3)[414]}
\item[413]
{\rm
Sq(3)[416]
+ Sq(0,1)[416]}
\item[414]
{\rm
Sq(1)[423]}
\\ $h_{0}:$   [423]
\\ $h_{2}:$   [408], [407]
\\ $h_{7}:$   [34]
\item[415]
{\rm
Sq(1)[424]}
\\ $h_{0}:$   [424]
\\ $h_{2}:$   [410], [409], [408], [407]
\\ $h_{7}:$   [34]
\item[416]
{\rm
Sq(1)[426]
+ Sq(1)[425]
+ Sq(1)[421]}
\\ $h_{0}:$   [426], [425], [421]
\\ $h_{2}:$   [412], [410], [408], [407]
\\ $h_{7}:$   [35], [34]
\item[417]
{\rm
Sq(1)[427]
+ Sq(1)[425]
+ Sq(1)[421]}
\\ $h_{0}:$   [427], [425], [421]
\\ $h_{1}:$   [419], [418]
\\ $h_{2}:$   [410], [409], [407]
\\ $h_{3}:$   [394], [393]
\\ $h_{5}:$   [271], [270], [269], [267]
\\ $h_{6}:$   [165]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/206]
\mb{18/206}
\begin{gl}
\item[421]
{\rm
Sq(3,1)[418]
+ Sq(3,1)[417]
+ Sq(3,1)[416]
+ Sq(3,1)[415]}
\item[422]
{\rm
Sq(0,1)[430]}
\\ $h_{7}:$   [36], [35]
\item[423]
{\rm
Sq(0,1)[431]}
\\ $h_{7}:$   [35]
\item[424]
{\rm
Sq(3)[431]}
\\ $h_{7}:$   [35]
\item[425]
{\rm
Sq(3)[432]
+ Sq(0,1)[432]
+ Sq(3)[429]
+ Sq(0,1)[429]}
\item[426]
{\rm
Sq(1)[438]}
\\ $h_{0}:$   [438]
\\ $h_{2}:$   [426], [425]
\\ $h_{7}:$   [37], [35]
\item[427]
{\rm
Sq(1)[439]}
\\ $h_{0}:$   [439]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/206]
\mb{17/206}
\begin{gl}
\item[438]
{\rm
Sq(3)[447]
+ Sq(0,1)[447]
+ Sq(3)[445]
+ Sq(0,1)[445]}
\\ $h_{7}:$   [35]
\item[439]
{\rm
Sq(3)[450]
+ Sq(3)[449]
+ Sq(0,1)[447]
+ Sq(3)[446]
+ Sq(0,1)[445]}
\item[440]
{\rm
Sq(1)[460]
+ Sq(1)[459]}
\\ $h_{0}:$   [460], [459]
\\ $h_{1}:$   [454], [453]
\\ $h_{3}:$   [422], [420], [419]
\\ $h_{4}:$   [365], [364], [361]
\\ $h_{5}:$   [279], [278], [277], [275]
\\ $h_{6}:$   [174], [173], [172]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/206]
\mb{16/206}
\begin{gl}
\item[457]
{\rm
Sq(2)[470]
+ Sq(2)[469]}
\\ $h_{1}:$   [470], [469]
\\ $h_{2}:$   [458], [457]
\\ $h_{3}:$   [432], [431], [430]
\\ $h_{4}:$   [372], [371], [369]
\\ $h_{5}:$   [283], [282]
\item[458]
{\rm
Sq(1)[472]}
\\ $h_{0}:$   [472]
\\ $h_{1}:$   [469], [467], [466]
\\ $h_{2}:$   [457], [453]
\\ $h_{3}:$   [432], [431], [430]
\\ $h_{4}:$   [375], [374], [373], [372], [371], [369], [368]
\\ $h_{5}:$   [283], [282]
\\ $h_{7}:$   [37]
\item[459]
{\rm
Sq(1)[473]}
\\ $h_{0}:$   [473]
\\ $h_{2}:$   [458], [453]
\\ $h_{4}:$   [370]
\\ $h_{7}:$   [37]
\item[460]
{\rm
Sq(1)[475]}
\\ $h_{0}:$   [475]
\\ $h_{2}:$   [458], [453]
\\ $h_{3}:$   [430], [429]
\\ $h_{4}:$   [374], [373], [371], [369], [368], [367]
\\ $h_{5}:$   [282], [281]
\\ $h_{6}:$   [175]
\\ $h_{7}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/206]
\mb{15/206}
\begin{gl}
\item[472]
{\rm
Sq(3)[464]
+ Sq(0,1)[463]
+ Sq(0,1)[462]}
\\ $h_{4}:$   [376], [375], [374]
\\ $h_{7}:$   [41]
\item[473]
{\rm
Sq(0,1)[465]}
\\ $h_{7}:$   [41]
\item[474]
{\rm
Sq(3)[467]
+ Sq(0,1)[467]
+ Sq(3)[466]
+ Sq(0,1)[466]
+ Sq(0,1)[464]
+ Sq(3)[462]
+ Sq(0,1)[462]
+ Sq(3)[461]
+ Sq(0,1)[461]}
\\ $h_{3}:$   [429]
\\ $h_{4}:$   [375], [374]
\\ $h_{7}:$   [41]
\item[475]
{\rm
Sq(3)[468]
+ Sq(0,1)[468]
+ Sq(3)[466]
+ Sq(0,1)[466]
+ Sq(0,1)[464]
+ Sq(3)[462]
+ Sq(0,1)[462]
+ Sq(3)[461]
+ Sq(0,1)[461]}
\\ $h_{4}:$   [375], [374]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/206]
\mb{14/206}
\begin{gl}
\item[473]
{\rm
Sq(3)[449]
+ Sq(0,1)[449]
+ Sq(3)[448]}
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [421], [418]
\\ $h_{4}:$   [371], [369]
\\ $h_{7}:$   [42]
\item[474]
{\rm
Sq(3)[450]
+ Sq(3)[448]}
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [421]
\\ $h_{4}:$   [370], [369], [368]
\item[475]
{\rm
Sq(3)[451]
+ Sq(0,1)[451]
+ Sq(0,1)[450]
+ Sq(3)[448]}
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [421]
\\ $h_{4}:$   [370], [369], [368]
\\ $h_{7}:$   [42]
\item[476]
{\rm
Sq(3)[452]
+ Sq(0,1)[452]
+ Sq(0,1)[449]
+ Sq(0,1)[448]}
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [421]
\\ $h_{4}:$   [368]
\\ $h_{7}:$   [42]
\item[477]
{\rm
Sq(3)[454]
+ Sq(0,1)[454]
+ Sq(0,1)[450]}
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [421], [418]
\\ $h_{4}:$   [371], [369]
\item[478]
{\rm
Sq(2)[456]}
\\ $h_{1}:$   [456]
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [418]
\\ $h_{4}:$   [371], [370], [368]
\\ $h_{7}:$   [42]
\item[479]
{\rm
Sq(1)[463]}
\\ $h_{0}:$   [463]
\\ $h_{2}:$   [445]
\\ $h_{3}:$   [421], [419]
\\ $h_{4}:$   [372]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/206]
\mb{13/206}
\begin{gl}
\item[462]
{\rm
Sq(2)[445]
+ Sq(2)[444]}
\\ $h_{1}:$   [445], [444]
\\ $h_{3}:$   [410]
\\ $h_{4}:$   [366]
\item[463]
{\rm
Sq(1)[451]
+ Sq(1)[449]}
\\ $h_{0}:$   [451], [449]
\\ $h_{2}:$   [431]
\\ $h_{4}:$   [368], [366]
\item[464]
{\rm
Sq(1)[455]
+ Sq(1)[454]
+ Sq(1)[450]
+ Sq(1)[449]}
\\ $h_{0}:$   [455], [454], [450], [449]
\\ $h_{2}:$   [431]
\\ $h_{3}:$   [412], [411], [410]
\\ $h_{4}:$   [368], [367]
\\ $h_{5}:$   [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/206]
\mb{12/206}
\begin{gl}
\item[449]
{\rm
Sq(0,1)[420]}
\item[450]
{\rm
Sq(3)[420]
+ Sq(3)[419]}
\\ $h_{2}:$   [414]
\\ $h_{3}:$   [396]
\\ $h_{4}:$   [362], [361]
\item[451]
{\rm
Sq(3)[421]
+ Sq(0,1)[421]}
\\ $h_{4}:$   [363]
\item[452]
{\rm
Sq(3)[422]
+ Sq(0,1)[422]
+ Sq(3)[419]}
\\ $h_{3}:$   [396], [395]
\\ $h_{4}:$   [363], [362]
\item[453]
{\rm
Sq(2)[424]}
\\ $h_{1}:$   [424]
\\ $h_{4}:$   [364], [363], [362], [361]
\\ $h_{5}:$   [327]
\\ $h_{7}:$   [48]
\item[454]
{\rm
Sq(1)[428]}
\\ $h_{0}:$   [428]
\\ $h_{2}:$   [413]
\\ $h_{3}:$   [396], [395]
\\ $h_{4}:$   [365], [362]
\item[455]
{\rm
Sq(1)[429]}
\\ $h_{0}:$   [429]
\\ $h_{2}:$   [414], [413]
\\ $h_{3}:$   [399], [398], [397]
\\ $h_{4}:$   [365], [363]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/206]
\mb{11/206}
\begin{gl}
\item[428]
{\rm
Sq(3)[392]
+ Sq(3)[391]
+ Sq(0,1)[391]
+ Sq(0,1)[390]
+ Sq(0,1)[389]}
\\ $h_{4}:$   [345]
\item[429]
{\rm
Sq(3)[393]
+ Sq(0,1)[393]
+ Sq(3)[391]
+ Sq(0,1)[391]
+ Sq(3)[390]
+ Sq(0,1)[390]}
\\ $h_{3}:$   [371]
\\ $h_{4}:$   [345]
\item[430]
{\rm
Sq(2)[395]}
\\ $h_{1}:$   [395]
\\ $h_{2}:$   [386]
\\ $h_{3}:$   [371]
\\ $h_{4}:$   [345]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/206]
\mb{10/206}
\begin{gl}
\item[397]
{\rm
Sq(1,1)[352]
+ Sq(1,1)[349]
+ Sq(4)[347]}
\\ $h_{2}:$   [347]
\\ $h_{4}:$   [313], [312]
\item[398]
{\rm
Sq(2)[357]}
\\ $h_{1}:$   [357]
\\ $h_{2}:$   [349], [348], [347]
\item[399]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{1}:$   [359]
\\ $h_{2}:$   [352], [349]
\\ $h_{3}:$   [339], [337]
\\ $h_{4}:$   [315], [314], [313], [312]
\\ $h_{7}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/206]
\mb{9/206}
\begin{gl}
\item[361]
{\rm
Sq(1)[313]}
\\ $h_{0}:$   [313]
\\ $h_{2}:$   [304]
\\ $h_{4}:$   [277], [276]
\\ $h_{7}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/206]
\mb{8/206}
\begin{gl}
\item[313]
{\rm
Sq(3)[260]}
\\ $h_{2}:$   [258]
\\ $h_{4}:$   [239], [238]
\\ $h_{7}:$   [62]
\item[314]
{\rm
Sq(3)[261]
+ Sq(0,1)[261]}
\item[315]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{1}:$   [264], [263]
\\ $h_{2}:$   [258]
\\ $h_{4}:$   [239], [238]
\\ $h_{7}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/206]
\mb{7/206}
\begin{gl}
\item[265]
{\rm
Sq(3)[210]}
\item[266]
{\rm
Sq(1)[212]}
\\ $h_{0}:$   [212]
\\ $h_{2}:$   [208]
\\ $h_{4}:$   [195]
\\ $h_{5}:$   [178]
\\ $h_{6}:$   [128]
\\ $h_{7}:$   [59]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/206]
\mb{6/206}
\begin{gl}
\item[212]
{\rm
Sq(10)[146]
+ Sq(3,0,1)[146]}
\\ $h_{7}:$   [50]
\item[213]
{\rm
Sq(2)[149]}
\\ $h_{1}:$   [149]
\\ $h_{2}:$   [147]
\\ $h_{4}:$   [140]
\\ $h_{5}:$   [132], [131], [130]
\\ $h_{6}:$   [97]
\end{gl}
\end{bdl}



\dm{207}
\begin{bdl}
\item[100/207]
\mb{100/207}
\begin{gl}
\item[4]
{\rm
Sq(1)[6]}
\\ $h_{0}:$   [6]
\end{gl}
\end{bdl}

\begin{bdl}
\item[99/207]
\mb{99/207}
\begin{gl}
\item[6]
{\rm
Sq(1)[10]
+ Sq(1)[9]}
\\ $h_{0}:$   [10], [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/207]
\mb{98/207}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [8]
\item[10]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/207]
\mb{97/207}
\begin{gl}
\item[11]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\item[12]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/207]
\mb{96/207}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[7]}
\item[11]
{\rm
Sq(1)[9]}
\\ $h_{0}:$   [9]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/207]
\mb{95/207}
\begin{gl}
\item[9]
{\rm
Sq(1)[11]}
\\ $h_{0}:$   [11]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/207]
\mb{94/207}
\begin{gl}
\item[11]
{\rm
Sq(1)[15]}
\\ $h_{0}:$   [15]
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/207]
\mb{93/207}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[13]}
\item[15]
{\rm
Sq(3)[13]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/207]
\mb{90/207}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/207]
\mb{88/207}
\begin{gl}
\item[21]
{\rm
Sq(2)[18]}
\\ $h_{1}:$   [18]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/207]
\mb{87/207}
\begin{gl}
\item[19]
{\rm
Sq(0,1)[20]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/207]
\mb{84/207}
\begin{gl}
\item[29]
{\rm
Sq(0,1)[27]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/207]
\mb{83/207}
\begin{gl}
\item[30]
{\rm
Sq(1)[34]}
\\ $h_{0}:$   [34]
\\ $h_{1}:$   [31]
\\ $h_{2}:$   [28]
\item[31]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{1}:$   [33]
\\ $h_{2}:$   [29]
\\ $h_{3}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/207]
\mb{82/207}
\begin{gl}
\item[34]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [30]
\item[35]
{\rm
Sq(1)[37]}
\\ $h_{0}:$   [37]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/207]
\mb{81/207}
\begin{gl}
\item[35]
{\rm
Sq(0,1)[33]}
\item[36]
{\rm
Sq(0,1)[34]}
\item[37]
{\rm
Sq(1)[35]}
\\ $h_{0}:$   [35]
\\ $h_{2}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/207]
\mb{80/207}
\begin{gl}
\item[35]
{\rm
Sq(1,1)[35]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/207]
\mb{79/207}
\begin{gl}
\item[38]
{\rm
Sq(1)[42]}
\\ $h_{0}:$   [42]
\\ $h_{2}:$   [38]
\\ $h_{4}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/207]
\mb{78/207}
\begin{gl}
\item[42]
{\rm
Sq(0,1)[41]}
\item[43]
{\rm
Sq(0,1)[42]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/207]
\mb{77/207}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[41]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/207]
\mb{75/207}
\begin{gl}
\item[52]
{\rm
Sq(0,1)[56]}
\item[53]
{\rm
Sq(0,1)[57]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/207]
\mb{74/207}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[58]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/207]
\mb{72/207}
\begin{gl}
\item[60]
{\rm
Sq(0,1)[57]}
\item[61]
{\rm
Sq(0,1)[58]}
\item[62]
{\rm
Sq(2)[61]}
\\ $h_{1}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/207]
\mb{71/207}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/207]
\mb{69/207}
\begin{gl}
\item[73]
{\rm
Sq(0,1)[69]}
\item[74]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/207]
\mb{68/207}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[75]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/207]
\mb{67/207}
\begin{gl}
\item[83]
{\rm
Sq(1)[88]}
\\ $h_{0}:$   [88]
\\ $h_{1}:$   [86], [84]
\\ $h_{2}:$   [78]
\\ $h_{3}:$   [71]
\item[84]
{\rm
Sq(1)[91]}
\\ $h_{0}:$   [91]
\\ $h_{1}:$   [84]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/207]
\mb{66/207}
\begin{gl}
\item[88]
{\rm
Sq(0,1)[83]}
\item[89]
{\rm
Sq(0,1)[85]}
\item[90]
{\rm
Sq(0,1)[86]}
\item[91]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\\ $h_{2}:$   [81]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/207]
\mb{65/207}
\begin{gl}
\item[89]
{\rm
Sq(1,1)[86]}
\item[90]
{\rm
Sq(0,1)[87]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/207]
\mb{64/207}
\begin{gl}
\item[92]
{\rm
Sq(2)[96]
+ Sq(2)[95]}
\\ $h_{1}:$   [96], [95]
\item[93]
{\rm
Sq(1)[101]}
\\ $h_{0}:$   [101]
\\ $h_{2}:$   [93]
\\ $h_{4}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/207]
\mb{63/207}
\begin{gl}
\item[98]
{\rm
Sq(0,1)[99]}
\item[99]
{\rm
Sq(0,1)[100]}
\item[100]
{\rm
Sq(0,1)[101]}
\item[101]
{\rm
Sq(1)[103]}
\\ $h_{0}:$   [103]
\\ $h_{2}:$   [97], [96]
\\ $h_{4}:$   [70]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/207]
\mb{62/207}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[103]}
\item[104]
{\rm
Sq(0,1)[104]}
\item[105]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/207]
\mb{60/207}
\begin{gl}
\item[116]
{\rm
Sq(0,1)[124]}
\item[117]
{\rm
Sq(0,1)[125]}
\item[118]
{\rm
Sq(0,1)[126]}
\item[119]
{\rm
Sq(1)[131]}
\\ $h_{0}:$   [131]
\\ $h_{3}:$   [111]
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/207]
\mb{59/207}
\begin{gl}
\item[127]
{\rm
Sq(0,1)[130]}
\item[128]
{\rm
Sq(0,1)[131]}
\item[129]
{\rm
Sq(0,1)[132]}
\item[130]
{\rm
Sq(1)[137]}
\\ $h_{0}:$   [137]
\\ $h_{1}:$   [136]
\item[131]
{\rm
Sq(1)[138]}
\\ $h_{0}:$   [138]
\\ $h_{3}:$   [118]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/207]
\mb{58/207}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[132]}
\item[138]
{\rm
Sq(1)[139]}
\\ $h_{0}:$   [139]
\\ $h_{3}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/207]
\mb{57/207}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[133]}
\item[137]
{\rm
Sq(0,1)[134]}
\item[138]
{\rm
Sq(0,1)[135]}
\item[139]
{\rm
Sq(1)[140]}
\\ $h_{0}:$   [140]
\\ $h_{3}:$   [117]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/207]
\mb{56/207}
\begin{gl}
\item[137]
{\rm
Sq(0,1)[139]}
\item[138]
{\rm
Sq(0,1)[140]}
\item[139]
{\rm
Sq(0,1)[141]}
\item[140]
{\rm
Sq(1)[147]}
\\ $h_{0}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/207]
\mb{55/207}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[147]}
\item[147]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/207]
\mb{54/207}
\begin{gl}
\item[152]
{\rm
Sq(2,1)[142]}
\item[153]
{\rm
Sq(0,1)[149]}
\item[154]
{\rm
Sq(0,1)[150]}
\item[155]
{\rm
Sq(0,1)[151]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/207]
\mb{53/207}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[155]}
\item[157]
{\rm
Sq(0,1)[156]}
\item[158]
{\rm
Sq(0,1)[157]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/207]
\mb{52/207}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[170]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/207]
\mb{51/207}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[179]}
\item[176]
{\rm
Sq(0,1)[180]}
\item[177]
{\rm
Sq(0,1)[181]}
\item[178]
{\rm
Sq(0,1)[182]}
\item[179]
{\rm
Sq(1)[189]}
\\ $h_{0}:$   [189]
\\ $h_{1}:$   [184]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/207]
\mb{50/207}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[184]}
\item[187]
{\rm
Sq(0,1)[185]}
\item[188]
{\rm
Sq(0,1)[186]}
\item[189]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/207]
\mb{49/207}
\begin{gl}
\item[193]
{\rm
Sq(0,1)[191]}
\item[194]
{\rm
Sq(3)[192]
+ Sq(0,1)[192]}
\item[195]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\item[196]
{\rm
Sq(1)[202]}
\\ $h_{0}:$   [202]
\\ $h_{1}:$   [193]
\\ $h_{2}:$   [189]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/207]
\mb{48/207}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[196]}
\item[198]
{\rm
Sq(0,1)[198]}
\item[199]
{\rm
Sq(0,1)[199]}
\item[200]
{\rm
Sq(0,1)[200]}
\item[201]
{\rm
Sq(0,1)[201]}
\item[202]
{\rm
Sq(1)[208]}
\\ $h_{0}:$   [208]
\\ $h_{2}:$   [192]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/207]
\mb{47/207}
\begin{gl}
\item[207]
{\rm
Sq(0,1)[210]}
\item[208]
{\rm
Sq(3)[211]
+ Sq(0,1)[209]}
\item[209]
{\rm
Sq(0,1)[212]}
\item[210]
{\rm
Sq(0,1)[213]}
\item[211]
{\rm
Sq(1)[222]}
\\ $h_{0}:$   [222]
\\ $h_{2}:$   [206]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/207]
\mb{46/207}
\begin{gl}
\item[221]
{\rm
Sq(0,1)[224]}
\item[222]
{\rm
Sq(3)[226]
+ Sq(0,1)[226]
+ Sq(3)[225]
+ Sq(0,1)[225]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/207]
\mb{45/207}
\begin{gl}
\item[235]
{\rm
Sq(0,1)[230]}
\item[236]
{\rm
Sq(0,1)[231]}
\item[237]
{\rm
Sq(0,1)[232]}
\item[238]
{\rm
Sq(0,1)[233]}
\item[239]
{\rm
Sq(0,1)[234]}
\item[240]
{\rm
Sq(1)[249]
+ Sq(1)[247]
+ Sq(1)[244]}
\\ $h_{0}:$   [249], [247], [244]
\\ $h_{1}:$   [240]
\\ $h_{2}:$   [228]
\\ $h_{3}:$   [206]
\\ $h_{4}:$   [168]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/207]
\mb{44/207}
\begin{gl}
\item[243]
{\rm
Sq(0,1)[242]}
\item[244]
{\rm
Sq(0,1)[243]}
\item[245]
{\rm
Sq(0,1)[244]}
\item[246]
{\rm
Sq(0,1)[245]}
\item[247]
{\rm
Sq(0,1)[246]}
\item[248]
{\rm
Sq(2)[254]
+ Sq(2)[252]
+ Sq(2)[249]}
\\ $h_{1}:$   [254], [252], [249]
\item[249]
{\rm
Sq(1)[259]}
\\ $h_{0}:$   [259]
\\ $h_{3}:$   [220], [219]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/207]
\mb{43/207}
\begin{gl}
\item[257]
{\rm
Sq(0,1)[256]}
\item[258]
{\rm
Sq(0,1)[257]}
\item[259]
{\rm
Sq(1)[272]
+ Sq(1)[267]}
\\ $h_{0}:$   [272], [267]
\\ $h_{3}:$   [230], [224]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/207]
\mb{42/207}
\begin{gl}
\item[267]
{\rm
Sq(0,1)[263]}
\item[268]
{\rm
Sq(0,1)[264]}
\item[269]
{\rm
Sq(0,1)[265]}
\item[270]
{\rm
Sq(0,1)[266]}
\item[271]
{\rm
Sq(0,1)[267]}
\item[272]
{\rm
Sq(1)[278]}
\\ $h_{0}:$   [278]
\\ $h_{3}:$   [237]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/207]
\mb{41/207}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[265]}
\item[274]
{\rm
Sq(0,1)[266]}
\item[275]
{\rm
Sq(0,1)[267]}
\item[276]
{\rm
Sq(0,1)[268]}
\item[277]
{\rm
Sq(0,1)[269]}
\item[278]
{\rm
Sq(1)[281]}
\\ $h_{0}:$   [281]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/207]
\mb{40/207}
\begin{gl}
\item[277]
{\rm
Sq(0,1)[271]
+ Sq(0,1)[270]}
\item[278]
{\rm
Sq(0,1)[272]}
\item[279]
{\rm
Sq(3)[274]
+ Sq(0,1)[274]
+ Sq(0,1)[270]}
\item[280]
{\rm
Sq(2)[278]}
\\ $h_{1}:$   [278]
\item[281]
{\rm
Sq(1)[285]}
\\ $h_{0}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/207]
\mb{39/207}
\begin{gl}
\item[281]
{\rm
Sq(0,1)[279]}
\item[282]
{\rm
Sq(0,1)[281]
+ Sq(0,1)[280]}
\item[283]
{\rm
Sq(0,1)[282]
+ Sq(0,1)[280]}
\item[284]
{\rm
Sq(3)[284]
+ Sq(0,1)[284]
+ Sq(3)[282]}
\item[285]
{\rm
Sq(1)[290]}
\\ $h_{0}:$   [290]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/207]
\mb{38/207}
\begin{gl}
\item[290]
{\rm
Sq(2,1)[282]}
\item[291]
{\rm
Sq(0,1)[290]}
\item[292]
{\rm
Sq(0,1)[291]}
\item[293]
{\rm
Sq(0,1)[292]
+ Sq(0,1)[289]}
\item[294]
{\rm
Sq(3)[295]
+ Sq(0,1)[295]
+ Sq(0,1)[289]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/207]
\mb{37/207}
\begin{gl}
\item[303]
{\rm
Sq(1,1)[297]}
\item[304]
{\rm
Sq(0,1)[301]}
\item[305]
{\rm
Sq(3)[303]
+ Sq(0,1)[303]
+ Sq(0,1)[300]
+ Sq(0,1)[299]}
\item[306]
{\rm
Sq(3)[304]
+ Sq(0,1)[304]
+ Sq(0,1)[300]
+ Sq(3)[299]
+ Sq(0,1)[299]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/207]
\mb{36/207}
\begin{gl}
\item[312]
{\rm
Sq(0,1)[307]}
\item[313]
{\rm
Sq(0,1)[308]
+ Sq(3)[307]}
\item[314]
{\rm
Sq(0,1)[309]
+ Sq(3)[307]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/207]
\mb{35/207}
\begin{gl}
\item[317]
{\rm
Sq(0,1)[312]}
\item[318]
{\rm
Sq(0,1)[313]}
\item[319]
{\rm
Sq(0,1)[314]}
\item[320]
{\rm
Sq(0,1)[315]}
\item[321]
{\rm
Sq(2)[323]
+ Sq(2)[320]
+ Sq(2)[318]}
\\ $h_{1}:$   [323], [320], [318]
\item[322]
{\rm
Sq(1)[327]
+ Sq(1)[325]}
\\ $h_{0}:$   [327], [325]
\\ $h_{1}:$   [319]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/207]
\mb{34/207}
\begin{gl}
\item[325]
{\rm
Sq(1,1)[321]
+ Sq(1,1)[319]}
\item[326]
{\rm
Sq(0,1)[325]}
\item[327]
{\rm
Sq(3)[326]
+ Sq(0,1)[326]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/207]
\mb{33/207}
\begin{gl}
\item[334]
{\rm
Sq(1,1)[325]
+ Sq(1,1)[324]
+ Sq(1,1)[321]
+ Sq(1,1)[320]
+ Sq(1,1)[319]
+ Sq(1,1)[318]}
\item[335]
{\rm
Sq(0,1)[327]}
\item[336]
{\rm
Sq(0,1)[328]
+ Sq(0,1)[326]}
\item[337]
{\rm
Sq(3)[331]
+ Sq(0,1)[331]
+ Sq(3)[330]
+ Sq(0,1)[330]}
\item[338]
{\rm
Sq(2)[334]}
\\ $h_{1}:$   [334]
\item[339]
{\rm
Sq(1)[343]
+ Sq(1)[338]}
\\ $h_{0}:$   [343], [338]
\\ $h_{2}:$   [324], [322]
\\ $h_{4}:$   [263]
\\ $h_{7}:$   [12]
\item[340]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\\ $h_{1}:$   [332]
\\ $h_{2}:$   [324], [323]
\\ $h_{4}:$   [263]
\\ $h_{5}:$   [199], [198]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/207]
\mb{32/207}
\begin{gl}
\item[338]
{\rm
Sq(1,1)[321]
+ Sq(1,1)[319]
+ Sq(1,1)[318]}
\item[339]
{\rm
Sq(1,1)[322]
+ Sq(1,1)[320]
+ Sq(1,1)[319]}
\item[340]
{\rm
Sq(0,1)[324]}
\item[341]
{\rm
Sq(0,1)[325]}
\item[342]
{\rm
Sq(2)[333]
+ Sq(2)[331]}
\\ $h_{1}:$   [333], [331]
\item[343]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\\ $h_{2}:$   [319]
\\ $h_{4}:$   [262], [261]
\\ $h_{7}:$   [10]
\item[344]
{\rm
Sq(1)[340]
+ Sq(1)[339]}
\\ $h_{0}:$   [340], [339]
\\ $h_{2}:$   [319], [318]
\\ $h_{4}:$   [262], [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/207]
\mb{31/207}
\begin{gl}
\item[337]
{\rm
Sq(0,1)[331]
+ Sq(0,1)[330]
+ Sq(0,1)[329]}
\item[338]
{\rm
Sq(3)[331]
+ Sq(3)[330]
+ Sq(0,1)[330]}
\item[339]
{\rm
Sq(0,1)[332]
+ Sq(3)[330]}
\item[340]
{\rm
Sq(3)[332]
+ Sq(3)[330]
+ Sq(0,1)[330]
+ Sq(3)[329]
+ Sq(0,1)[329]}
\item[341]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\\ $h_{1}:$   [339], [335]
\\ $h_{2}:$   [324]
\\ $h_{5}:$   [211]
\\ $h_{7}:$   [12]
\item[342]
{\rm
Sq(1)[345]}
\\ $h_{0}:$   [345]
\\ $h_{1}:$   [336]
\\ $h_{2}:$   [328], [324]
\\ $h_{3}:$   [310], [307], [306]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/207]
\mb{30/207}
\begin{gl}
\item[342]
{\rm
Sq(3)[336]
+ Sq(0,1)[336]
+ Sq(3)[335]
+ Sq(0,1)[335]}
\item[343]
{\rm
Sq(0,1)[337]
+ Sq(0,1)[335]}
\item[344]
{\rm
Sq(2)[340]}
\\ $h_{1}:$   [340]
\item[345]
{\rm
Sq(1)[348]
+ Sq(1)[346]}
\\ $h_{0}:$   [348], [346]
\\ $h_{2}:$   [332]
\\ $h_{3}:$   [317], [316], [315]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/207]
\mb{29/207}
\begin{gl}
\item[345]
{\rm
Sq(2,1)[333]
+ Sq(2,1)[331]}
\item[346]
{\rm
Sq(3)[336]}
\item[347]
{\rm
Sq(0,1)[337]}
\item[348]
{\rm
Sq(1)[348]}
\\ $h_{0}:$   [348]
\\ $h_{3}:$   [318], [317], [315]
\item[349]
{\rm
Sq(1)[349]
+ Sq(1)[346]}
\\ $h_{0}:$   [349], [346]
\\ $h_{3}:$   [320], [318], [317]
\\ $h_{4}:$   [281]
\\ $h_{7}:$   [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/207]
\mb{28/207}
\begin{gl}
\item[344]
{\rm
Sq(2,1)[333]
+ Sq(2,1)[331]}
\item[345]
{\rm
Sq(0,1)[339]}
\item[346]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]
+ Sq(3)[339]}
\\ $h_{2}:$   [337]
\item[347]
{\rm
Sq(2)[344]
+ Sq(2)[342]}
\\ $h_{1}:$   [344], [342]
\\ $h_{2}:$   [337]
\item[348]
{\rm
Sq(1)[351]
+ Sq(1)[349]
+ Sq(1)[348]}
\\ $h_{0}:$   [351], [349], [348]
\\ $h_{3}:$   [318]
\item[349]
{\rm
Sq(1)[352]
+ Sq(1)[348]}
\\ $h_{0}:$   [352], [348]
\\ $h_{2}:$   [337]
\\ $h_{3}:$   [321], [318]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/207]
\mb{27/207}
\begin{gl}
\item[348]
{\rm
Sq(3)[344]
+ Sq(0,1)[344]}
\item[349]
{\rm
Sq(3)[346]
+ Sq(3)[345]
+ Sq(0,1)[345]}
\item[350]
{\rm
Sq(2)[351]
+ Sq(2)[350]}
\\ $h_{1}:$   [351], [350]
\item[351]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\item[352]
{\rm
Sq(1)[357]
+ Sq(1)[353]}
\\ $h_{0}:$   [357], [353]
\\ $h_{3}:$   [326], [325]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/207]
\mb{26/207}
\begin{gl}
\item[353]
{\rm
Sq(0,1)[346]}
\item[354]
{\rm
Sq(3)[347]
+ Sq(0,1)[347]
+ Sq(3)[346]}
\item[355]
{\rm
Sq(2)[351]
+ Sq(2)[350]}
\\ $h_{1}:$   [351], [350]
\\ $h_{7}:$   [21]
\item[356]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\item[357]
{\rm
Sq(1)[356]
+ Sq(1)[353]}
\\ $h_{0}:$   [356], [353]
\\ $h_{3}:$   [328], [327]
\item[358]
{\rm
Sq(1)[358]
+ Sq(1)[354]}
\\ $h_{0}:$   [358], [354]
\\ $h_{1}:$   [352], [350]
\\ $h_{7}:$   [22], [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/207]
\mb{25/207}
\begin{gl}
\item[353]
{\rm
Sq(1,1)[344]}
\item[354]
{\rm
Sq(0,1)[346]
+ Sq(0,1)[345]}
\item[355]
{\rm
Sq(3)[346]
+ Sq(3)[345]}
\item[356]
{\rm
Sq(3)[348]
+ Sq(3)[347]}
\item[357]
{\rm
Sq(1)[354]
+ Sq(1)[353]}
\\ $h_{0}:$   [354], [353]
\\ $h_{3}:$   [330]
\\ $h_{4}:$   [297]
\item[358]
{\rm
Sq(1)[356]
+ Sq(1)[355]
+ Sq(1)[353]}
\\ $h_{0}:$   [356], [355], [353]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/207]
\mb{24/207}
\begin{gl}
\item[353]
{\rm
Sq(1,1)[345]}
\item[354]
{\rm
Sq(1,1)[346]
+ Sq(1,1)[344]}
\item[355]
{\rm
Sq(1,1)[348]
+ Sq(1,1)[347]}
\item[356]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\\ $h_{7}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/207]
\mb{23/207}
\begin{gl}
\item[356]
{\rm
Sq(3)[372]
+ Sq(0,1)[372]
+ Sq(3)[371]
+ Sq(0,1)[371]
+ Sq(3)[370]
+ Sq(0,1)[370]
+ Sq(3)[367]
+ Sq(0,1)[367]}
\\ $h_{7}:$   [21]
\item[357]
{\rm
Sq(2)[375]}
\\ $h_{1}:$   [375]
\\ $h_{7}:$   [22], [21]
\item[358]
{\rm
Sq(1)[377]}
\\ $h_{0}:$   [377]
\\ $h_{3}:$   [346], [344]
\\ $h_{7}:$   [21]
\item[359]
{\rm
Sq(1)[378]}
\\ $h_{0}:$   [378]
\\ $h_{3}:$   [346], [345], [344]
\\ $h_{5}:$   [252]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/207]
\mb{22/207}
\begin{gl}
\item[376]
{\rm
Sq(0,1)[383]
+ Sq(0,1)[379]
+ Sq(3)[378]}
\item[377]
{\rm
Sq(3)[383]
+ Sq(3)[381]
+ Sq(0,1)[381]
+ Sq(3)[380]
+ Sq(0,1)[380]
+ Sq(3)[379]}
\item[378]
{\rm
Sq(1)[394]}
\\ $h_{0}:$   [394]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/207]
\mb{21/207}
\begin{gl}
\item[394]
{\rm
Sq(5)[383]
+ Sq(2,1)[383]
+ Sq(5)[380]
+ Sq(2,1)[380]
+ Sq(2,1)[379]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/207]
\mb{20/207}
\begin{gl}
\item[402]
{\rm
Sq(1,1)[403]
+ Sq(1,1)[401]
+ Sq(4)[400]}
\\ $h_{2}:$   [400]
\item[403]
{\rm
Sq(0,1)[405]}
\item[404]
{\rm
Sq(3)[409]
+ Sq(3)[408]
+ Sq(3)[406]
+ Sq(0,1)[406]
+ Sq(3)[404]
+ Sq(0,1)[404]}
\\ $h_{7}:$   [32]
\item[405]
{\rm
Sq(2)[412]}
\\ $h_{1}:$   [412]
\\ $h_{2}:$   [400]
\item[406]
{\rm
Sq(1)[420]
+ Sq(1)[419]
+ Sq(1)[418]}
\\ $h_{0}:$   [420], [419], [418]
\\ $h_{2}:$   [400]
\item[407]
{\rm
Sq(1)[422]
+ Sq(1)[419]}
\\ $h_{0}:$   [422], [419]
\\ $h_{1}:$   [413]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/207]
\mb{19/207}
\begin{gl}
\item[418]
{\rm
Sq(1,1)[415]
+ Sq(1,1)[414]}
\item[419]
{\rm
Sq(0,1)[418]}
\item[420]
{\rm
Sq(3)[418]}
\item[421]
{\rm
Sq(1)[428]}
\\ $h_{0}:$   [428]
\item[422]
{\rm
Sq(1)[430]
+ Sq(1)[429]}
\\ $h_{0}:$   [430], [429]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/207]
\mb{18/207}
\begin{gl}
\item[428]
{\rm
Sq(1,1)[431]}
\item[429]
{\rm
Sq(1,1)[432]
+ Sq(1,1)[430]
+ Sq(1,1)[429]}
\item[430]
{\rm
Sq(3)[435]
+ Sq(0,1)[435]
+ Sq(3)[434]
+ Sq(0,1)[434]}
\item[431]
{\rm
Sq(1)[442]
+ Sq(1)[441]}
\\ $h_{0}:$   [442], [441]
\\ $h_{1}:$   [438]
\\ $h_{2}:$   [431]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/207]
\mb{17/207}
\begin{gl}
\item[441]
{\rm
Sq(3)[454]}
\\ $h_{2}:$   [445]
\\ $h_{4}:$   [368], [367]
\\ $h_{5}:$   [281]
\item[442]
{\rm
Sq(3)[455]
+ Sq(0,1)[455]
+ Sq(0,1)[454]}
\\ $h_{2}:$   [445]
\\ $h_{4}:$   [368], [367]
\\ $h_{5}:$   [281]
\\ $h_{7}:$   [37]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/207]
\mb{16/207}
\begin{gl}
\item[461]
{\rm
Sq(2)[475]
+ Sq(2)[472]}
\\ $h_{1}:$   [475], [472]
\\ $h_{4}:$   [378]
\item[462]
{\rm
Sq(1)[477]}
\\ $h_{0}:$   [477]
\\ $h_{1}:$   [473]
\\ $h_{2}:$   [464]
\\ $h_{4}:$   [379], [377]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/207]
\mb{15/207}
\begin{gl}
\item[476]
{\rm
Sq(3)[472]
+ Sq(0,1)[472]
+ Sq(3)[471]
+ Sq(0,1)[471]}
\\ $h_{7}:$   [42]
\item[477]
{\rm
Sq(1)[480]}
\\ $h_{0}:$   [480]
\\ $h_{2}:$   [465]
\\ $h_{4}:$   [382], [381], [380]
\\ $h_{7}:$   [43], [42]
\item[478]
{\rm
Sq(1)[481]}
\\ $h_{0}:$   [481]
\\ $h_{1}:$   [477], [476], [474], [473]
\\ $h_{3}:$   [436]
\\ $h_{4}:$   [387], [386]
\\ $h_{7}:$   [42]
\item[479]
{\rm
Sq(1)[482]}
\\ $h_{0}:$   [482]
\\ $h_{1}:$   [478], [477], [476], [475], [474], [473]
\\ $h_{2}:$   [466], [465], [462], [461]
\\ $h_{3}:$   [440], [437]
\\ $h_{4}:$   [387], [386], [383], [382], [381]
\\ $h_{5}:$   [306], [303]
\\ $h_{7}:$   [42]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/207]
\mb{14/207}
\begin{gl}
\item[480]
{\rm
Sq(1,1)[452]
+ Sq(1,1)[451]
+ Sq(1,1)[448]}
\\ $h_{7}:$   [43]
\item[481]
{\rm
Sq(1)[465]}
\\ $h_{0}:$   [465]
\\ $h_{4}:$   [377], [376]
\item[482]
{\rm
Sq(1)[468]
+ Sq(1)[467]
+ Sq(1)[466]}
\\ $h_{0}:$   [468], [467], [466]
\\ $h_{2}:$   [448]
\\ $h_{4}:$   [377], [376]
\\ $h_{5}:$   [313]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/207]
\mb{13/207}
\begin{gl}
\item[465]
{\rm
Sq(1,1)[441]
+ Sq(1,1)[438]
+ Sq(1,1)[435]}
\\ $h_{4}:$   [371], [369]
\item[466]
{\rm
Sq(1,1)[443]
+ Sq(1,1)[440]
+ Sq(1,1)[437]
+ Sq(1,1)[435]}
\\ $h_{4}:$   [372]
\item[467]
{\rm
Sq(3)[445]
+ Sq(3)[444]}
\\ $h_{4}:$   [371], [369]
\\ $h_{7}:$   [44]
\item[468]
{\rm
Sq(3)[447]
+ Sq(0,1)[447]}
\\ $h_{4}:$   [372]
\\ $h_{7}:$   [44]
\item[469]
{\rm
Sq(2)[449]}
\\ $h_{1}:$   [449]
\\ $h_{3}:$   [413]
\\ $h_{4}:$   [371], [369]
\item[470]
{\rm
Sq(1)[456]}
\\ $h_{0}:$   [456]
\\ $h_{1}:$   [451]
\\ $h_{2}:$   [441], [440], [437], [435]
\\ $h_{3}:$   [417], [416], [415], [413]
\\ $h_{4}:$   [375], [372], [370]
\\ $h_{5}:$   [319]
\\ $h_{6}:$   [199]
\item[471]
{\rm
Sq(1)[457]}
\\ $h_{0}:$   [457]
\\ $h_{1}:$   [451]
\\ $h_{2}:$   [441], [437], [435]
\\ $h_{3}:$   [415], [414]
\\ $h_{4}:$   [375], [371], [370], [369]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/207]
\mb{12/207}
\begin{gl}
\item[456]
{\rm
Sq(1)[433]
+ Sq(1)[431]}
\\ $h_{0}:$   [433], [431]
\\ $h_{2}:$   [420], [419]
\\ $h_{3}:$   [400]
\\ $h_{4}:$   [368]
\item[457]
{\rm
Sq(1)[435]
+ Sq(1)[434]
+ Sq(1)[431]}
\\ $h_{0}:$   [435], [434], [431]
\\ $h_{2}:$   [420]
\\ $h_{4}:$   [368]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/207]
\mb{11/207}
\begin{gl}
\item[431]
{\rm
Sq(1,1)[391]
+ Sq(1,1)[390]
+ Sq(4)[389]}
\\ $h_{2}:$   [389]
\\ $h_{3}:$   [376]
\item[432]
{\rm
Sq(4)[391]}
\\ $h_{2}:$   [391]
\\ $h_{3}:$   [374]
\\ $h_{4}:$   [348], [347]
\item[433]
{\rm
Sq(1,1)[392]
+ Sq(1,1)[390]
+ Sq(4)[389]
+ Sq(1,1)[389]}
\\ $h_{2}:$   [389]
\item[434]
{\rm
Sq(1,1)[393]
+ Sq(4)[390]
+ Sq(1,1)[389]}
\\ $h_{2}:$   [390]
\\ $h_{3}:$   [375], [374]
\\ $h_{4}:$   [347]
\item[435]
{\rm
Sq(3)[395]}
\\ $h_{2}:$   [390], [389]
\\ $h_{3}:$   [376], [375], [374]
\\ $h_{4}:$   [347]
\item[436]
{\rm
Sq(3)[396]
+ Sq(0,1)[396]
+ Sq(0,1)[395]}
\\ $h_{2}:$   [389]
\\ $h_{3}:$   [376], [375]
\\ $h_{4}:$   [347]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/207]
\mb{10/207}
\begin{gl}
\item[400]
{\rm
Sq(3)[357]
+ Sq(0,1)[356]}
\\ $h_{2}:$   [353]
\\ $h_{4}:$   [316]
\\ $h_{7}:$   [58]
\item[401]
{\rm
Sq(3)[359]
+ Sq(0,1)[356]}
\\ $h_{4}:$   [316]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/207]
\mb{9/207}
\begin{gl}
\item[362]
{\rm
Sq(4)[309]
+ Sq(1,1)[309]}
\\ $h_{2}:$   [309]
\item[363]
{\rm
Sq(1,1)[310]
+ Sq(1,1)[308]
+ Sq(1,1)[307]}
\item[364]
{\rm
Sq(2)[314]}
\\ $h_{1}:$   [314]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/207]
\mb{7/207}
\begin{gl}
\item[267]
{\rm
Sq(1)[214]}
\\ $h_{0}:$   [214]
\\ $h_{1}:$   [212]
\\ $h_{7}:$   [61], [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/207]
\mb{6/207}
\begin{gl}
\item[214]
{\rm
Sq(1)[150]}
\\ $h_{0}:$   [150]
\\ $h_{7}:$   [52], [51]
\end{gl}
\end{bdl}

\begin{bdl}
\item[5/207]
\mb{5/207}
\begin{gl}
\item[150]
{\rm
Sq(1,1)[93]}
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}



\dm{208}
\begin{bdl}
\item[97/208]
\mb{97/208}
\begin{gl}
\item[13]
{\rm
Sq(1)[12]}
\\ $h_{0}:$   [12]
\\ $h_{1}:$   [10]
\\ $h_{2}:$   [8]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/208]
\mb{96/208}
\begin{gl}
\item[12]
{\rm
Sq(1)[10]}
\\ $h_{0}:$   [10]
\\ $h_{2}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/208]
\mb{95/208}
\begin{gl}
\item[10]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/208]
\mb{94/208}
\begin{gl}
\item[12]
{\rm
Sq(2)[15]
+ Sq(2)[14]}
\\ $h_{1}:$   [15], [14]
\end{gl}
\end{bdl}

\begin{bdl}
\item[92/208]
\mb{92/208}
\begin{gl}
\item[14]
{\rm
Sq(0,1)[12]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[89/208]
\mb{89/208}
\begin{gl}
\item[21]
{\rm
Sq(0,1)[20]}
\item[22]
{\rm
Sq(1)[22]}
\\ $h_{0}:$   [22]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/208]
\mb{88/208}
\begin{gl}
\item[22]
{\rm
Sq(1)[20]}
\\ $h_{0}:$   [20]
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/208]
\mb{87/208}
\begin{gl}
\item[20]
{\rm
Sq(1)[21]}
\\ $h_{0}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/208]
\mb{86/208}
\begin{gl}
\item[21]
{\rm
Sq(1,1)[25]}
\item[22]
{\rm
Sq(0,1)[26]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/208]
\mb{83/208}
\begin{gl}
\item[32]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/208]
\mb{81/208}
\begin{gl}
\item[38]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{1}:$   [35]
\\ $h_{2}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/208]
\mb{80/208}
\begin{gl}
\item[36]
{\rm
Sq(1,1)[36]}
\item[37]
{\rm
Sq(0,1)[37]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/208]
\mb{79/208}
\begin{gl}
\item[39]
{\rm
Sq(1)[45]}
\\ $h_{0}:$   [45]
\\ $h_{1}:$   [42]
\\ $h_{2}:$   [40]
\\ $h_{4}:$   [25]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/208]
\mb{78/208}
\begin{gl}
\item[44]
{\rm
Sq(2)[46]}
\\ $h_{1}:$   [46]
\item[45]
{\rm
Sq(1)[47]}
\\ $h_{0}:$   [47]
\\ $h_{2}:$   [41]
\\ $h_{4}:$   [28]
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/208]
\mb{77/208}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[44]}
\item[48]
{\rm
Sq(0,1)[45]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/208]
\mb{76/208}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[50]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/208]
\mb{74/208}
\begin{gl}
\item[61]
{\rm
Sq(0,1)[60]}
\item[62]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/208]
\mb{73/208}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[58]}
\item[64]
{\rm
Sq(1)[63]}
\\ $h_{0}:$   [63]
\\ $h_{1}:$   [62]
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/208]
\mb{72/208}
\begin{gl}
\item[63]
{\rm
Sq(1)[66]}
\\ $h_{0}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/208]
\mb{71/208}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[66]}
\item[65]
{\rm
Sq(0,1)[67]}
\item[66]
{\rm
Sq(1)[69]}
\\ $h_{0}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/208]
\mb{70/208}
\begin{gl}
\item[69]
{\rm
Sq(1,1)[67]}
\item[70]
{\rm
Sq(0,1)[70]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/208]
\mb{69/208}
\begin{gl}
\item[75]
{\rm
Sq(1)[77]}
\\ $h_{0}:$   [77]
\\ $h_{2}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/208]
\mb{68/208}
\begin{gl}
\item[77]
{\rm
Sq(0,1)[78]}
\item[78]
{\rm
Sq(0,1)[79]}
\item[79]
{\rm
Sq(0,1)[80]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/208]
\mb{67/208}
\begin{gl}
\item[85]
{\rm
Sq(0,1)[85]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/208]
\mb{65/208}
\begin{gl}
\item[91]
{\rm
Sq(0,1)[88]}
\item[92]
{\rm
Sq(0,1)[89]}
\item[93]
{\rm
Sq(0,1)[90]}
\item[94]
{\rm
Sq(1)[94]}
\\ $h_{0}:$   [94]
\\ $h_{1}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/208]
\mb{64/208}
\begin{gl}
\item[94]
{\rm
Sq(0,1)[96]}
\item[95]
{\rm
Sq(0,1)[97]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/208]
\mb{63/208}
\begin{gl}
\item[102]
{\rm
Sq(1)[109]}
\\ $h_{0}:$   [109]
\\ $h_{1}:$   [103]
\\ $h_{2}:$   [102]
\\ $h_{4}:$   [72]
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/208]
\mb{62/208}
\begin{gl}
\item[106]
{\rm
Sq(0,1)[106]}
\item[107]
{\rm
Sq(0,1)[107]}
\item[108]
{\rm
Sq(0,1)[108]}
\item[109]
{\rm
Sq(1)[112]}
\\ $h_{0}:$   [112]
\\ $h_{2}:$   [103]
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/208]
\mb{61/208}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[113]}
\item[111]
{\rm
Sq(0,1)[114]}
\item[112]
{\rm
Sq(0,1)[115]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/208]
\mb{59/208}
\begin{gl}
\item[132]
{\rm
Sq(0,1)[133]}
\item[133]
{\rm
Sq(0,1)[134]}
\item[134]
{\rm
Sq(0,1)[135]}
\item[135]
{\rm
Sq(1)[142]}
\\ $h_{0}:$   [142]
\\ $h_{1}:$   [137]
\\ $h_{3}:$   [119]
\\ $h_{4}:$   [92]
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/208]
\mb{58/208}
\begin{gl}
\item[139]
{\rm
Sq(0,1)[133]}
\item[140]
{\rm
Sq(0,1)[134]}
\item[141]
{\rm
Sq(0,1)[135]}
\item[142]
{\rm
Sq(1)[141]}
\\ $h_{0}:$   [141]
\\ $h_{3}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/208]
\mb{57/208}
\begin{gl}
\item[140]
{\rm
Sq(0,1)[136]}
\item[141]
{\rm
Sq(1)[144]}
\\ $h_{0}:$   [144]
\\ $h_{3}:$   [121]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/208]
\mb{56/208}
\begin{gl}
\item[141]
{\rm
Sq(0,1)[143]}
\item[142]
{\rm
Sq(0,1)[144]}
\item[143]
{\rm
Sq(0,1)[145]}
\item[144]
{\rm
Sq(1)[152]}
\\ $h_{0}:$   [152]
\\ $h_{3}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/208]
\mb{55/208}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[149]}
\item[149]
{\rm
Sq(0,1)[150]}
\item[150]
{\rm
Sq(0,1)[151]}
\item[151]
{\rm
Sq(2)[152]}
\\ $h_{1}:$   [152]
\item[152]
{\rm
Sq(1)[157]}
\\ $h_{0}:$   [157]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/208]
\mb{54/208}
\begin{gl}
\item[156]
{\rm
Sq(0,1)[153]}
\item[157]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\item[158]
{\rm
Sq(1)[163]}
\\ $h_{0}:$   [163]
\\ $h_{2}:$   [152]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/208]
\mb{53/208}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[159]}
\item[160]
{\rm
Sq(0,1)[160]}
\item[161]
{\rm
Sq(0,1)[161]}
\item[162]
{\rm
Sq(0,1)[162]}
\item[163]
{\rm
Sq(1)[165]}
\\ $h_{0}:$   [165]
\\ $h_{2}:$   [154]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/208]
\mb{52/208}
\begin{gl}
\item[165]
{\rm
Sq(0,1)[171]}
\item[166]
{\rm
Sq(0,1)[172]}
\item[167]
{\rm
Sq(0,1)[173]}
\item[168]
{\rm
Sq(0,1)[174]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/208]
\mb{51/208}
\begin{gl}
\item[180]
{\rm
Sq(0,1)[183]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/208]
\mb{50/208}
\begin{gl}
\item[190]
{\rm
Sq(0,1)[188]}
\item[191]
{\rm
Sq(0,1)[189]}
\item[192]
{\rm
Sq(0,1)[190]}
\item[193]
{\rm
Sq(0,1)[191]}
\item[194]
{\rm
Sq(2)[194]}
\\ $h_{1}:$   [194]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/208]
\mb{49/208}
\begin{gl}
\item[197]
{\rm
Sq(0,1)[194]}
\item[198]
{\rm
Sq(0,1)[195]}
\item[199]
{\rm
Sq(0,1)[196]}
\item[200]
{\rm
Sq(1)[203]}
\\ $h_{0}:$   [203]
\\ $h_{1}:$   [197]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/208]
\mb{48/208}
\begin{gl}
\item[203]
{\rm
Sq(1,1)[202]}
\item[204]
{\rm
Sq(0,1)[205]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/208]
\mb{47/208}
\begin{gl}
\item[212]
{\rm
Sq(0,1)[216]}
\item[213]
{\rm
Sq(0,1)[217]}
\item[214]
{\rm
Sq(0,1)[218]}
\item[215]
{\rm
Sq(0,1)[219]}
\item[216]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{1}:$   [222]
\\ $h_{2}:$   [209]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/208]
\mb{46/208}
\begin{gl}
\item[223]
{\rm
Sq(1,1)[227]
+ Sq(1,1)[225]}
\item[224]
{\rm
Sq(0,1)[228]}
\item[225]
{\rm
Sq(0,1)[229]}
\item[226]
{\rm
Sq(0,1)[230]}
\item[227]
{\rm
Sq(0,1)[231]}
\item[228]
{\rm
Sq(2)[235]}
\\ $h_{1}:$   [235]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/208]
\mb{45/208}
\begin{gl}
\item[241]
{\rm
Sq(0,1)[239]}
\item[242]
{\rm
Sq(1)[255]
+ Sq(1)[253]
+ Sq(1)[250]}
\\ $h_{0}:$   [255], [253], [250]
\\ $h_{1}:$   [248], [246], [244]
\\ $h_{2}:$   [237], [236], [234], [230]
\\ $h_{3}:$   [213], [208]
\item[243]
{\rm
Sq(1)[256]}
\\ $h_{0}:$   [256]
\\ $h_{1}:$   [247], [244]
\\ $h_{2}:$   [236]
\\ $h_{3}:$   [212], [208]
\\ $h_{4}:$   [174], [173]
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/208]
\mb{44/208}
\begin{gl}
\item[250]
{\rm
Sq(0,1)[249]}
\item[251]
{\rm
Sq(0,1)[250]}
\item[252]
{\rm
Sq(0,1)[251]}
\item[253]
{\rm
Sq(0,1)[252]}
\item[254]
{\rm
Sq(0,1)[253]}
\item[255]
{\rm
Sq(1)[265]}
\\ $h_{0}:$   [265]
\\ $h_{2}:$   [247], [246]
\\ $h_{3}:$   [224]
\item[256]
{\rm
Sq(1)[266]}
\\ $h_{0}:$   [266]
\\ $h_{2}:$   [246], [243]
\\ $h_{3}:$   [223]
\\ $h_{4}:$   [185], [181]
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/208]
\mb{43/208}
\begin{gl}
\item[260]
{\rm
Sq(0,1)[260]}
\item[261]
{\rm
Sq(0,1)[262]
+ Sq(0,1)[261]}
\item[262]
{\rm
Sq(0,1)[263]
+ Sq(0,1)[261]}
\item[263]
{\rm
Sq(0,1)[264]
+ Sq(0,1)[261]}
\item[264]
{\rm
Sq(3)[265]
+ Sq(0,1)[265]
+ Sq(0,1)[261]}
\item[265]
{\rm
Sq(1)[276]}
\\ $h_{0}:$   [276]
\\ $h_{2}:$   [258]
\\ $h_{3}:$   [237]
\item[266]
{\rm
Sq(1)[277]
+ Sq(1)[273]}
\\ $h_{0}:$   [277], [273]
\\ $h_{3}:$   [236]
\\ $h_{4}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/208]
\mb{42/208}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[269]}
\item[274]
{\rm
Sq(0,1)[270]}
\item[275]
{\rm
Sq(0,1)[271]}
\item[276]
{\rm
Sq(1)[284]
+ Sq(1)[283]}
\\ $h_{0}:$   [284], [283]
\\ $h_{3}:$   [244]
\item[277]
{\rm
Sq(1)[285]
+ Sq(1)[283]}
\\ $h_{0}:$   [285], [283]
\\ $h_{3}:$   [241]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/208]
\mb{41/208}
\begin{gl}
\item[279]
{\rm
Sq(0,1)[272]
+ Sq(0,1)[271]}
\item[280]
{\rm
Sq(0,1)[273]}
\item[281]
{\rm
Sq(0,1)[274]
+ Sq(0,1)[271]}
\item[282]
{\rm
Sq(0,1)[275]
+ Sq(0,1)[271]}
\item[283]
{\rm
Sq(1)[287]}
\\ $h_{0}:$   [287]
\\ $h_{1}:$   [280], [279]
\item[284]
{\rm
Sq(1)[288]}
\\ $h_{0}:$   [288]
\\ $h_{1}:$   [280], [279]
\item[285]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\\ $h_{1}:$   [280], [279]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/208]
\mb{40/208}
\begin{gl}
\item[282]
{\rm
Sq(1,1)[270]}
\item[283]
{\rm
Sq(0,1)[275]}
\item[284]
{\rm
Sq(0,1)[276]}
\item[285]
{\rm
Sq(0,1)[277]}
\item[286]
{\rm
Sq(0,1)[279]
+ Sq(0,1)[278]}
\item[287]
{\rm
Sq(1)[289]}
\\ $h_{0}:$   [289]
\item[288]
{\rm
Sq(1)[291]}
\\ $h_{0}:$   [291]
\item[289]
{\rm
Sq(1)[292]}
\\ $h_{0}:$   [292]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/208]
\mb{39/208}
\begin{gl}
\item[286]
{\rm
Sq(0,1)[285]}
\item[287]
{\rm
Sq(0,1)[286]}
\item[288]
{\rm
Sq(0,1)[287]}
\item[289]
{\rm
Sq(3)[288]
+ Sq(3)[285]}
\item[290]
{\rm
Sq(2)[290]}
\\ $h_{1}:$   [290]
\item[291]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\item[292]
{\rm
Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [299], [298]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/208]
\mb{38/208}
\begin{gl}
\item[295]
{\rm
Sq(1,1)[296]
+ Sq(1,1)[294]
+ Sq(1,1)[292]}
\item[296]
{\rm
Sq(0,1)[297]}
\item[297]
{\rm
Sq(0,1)[298]}
\item[298]
{\rm
Sq(0,1)[299]}
\item[299]
{\rm
Sq(1)[308]
+ Sq(1)[307]}
\\ $h_{0}:$   [308], [307]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/208]
\mb{37/208}
\begin{gl}
\item[307]
{\rm
Sq(1,1)[304]
+ Sq(1,1)[303]
+ Sq(1,1)[299]}
\item[308]
{\rm
Sq(0,1)[305]}
\item[309]
{\rm
Sq(0,1)[306]}
\item[310]
{\rm
Sq(0,1)[307]}
\item[311]
{\rm
Sq(0,1)[308]}
\item[312]
{\rm
Sq(1)[317]
+ Sq(1)[316]
+ Sq(1)[315]}
\\ $h_{0}:$   [317], [316], [315]
\\ $h_{2}:$   [299]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/208]
\mb{36/208}
\begin{gl}
\item[315]
{\rm
Sq(0,1)[311]}
\item[316]
{\rm
Sq(0,1)[312]}
\item[317]
{\rm
Sq(0,1)[313]}
\item[318]
{\rm
Sq(0,1)[314]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/208]
\mb{35/208}
\begin{gl}
\item[323]
{\rm
Sq(0,1)[321]
+ Sq(0,1)[319]}
\item[324]
{\rm
Sq(0,1)[322]
+ Sq(0,1)[320]
+ Sq(0,1)[319]
+ Sq(3)[318]
+ Sq(0,1)[318]
+ Sq(3)[317]}
\item[325]
{\rm
Sq(3)[323]
+ Sq(3)[320]
+ Sq(3)[319]
+ Sq(0,1)[318]
+ Sq(3)[317]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/208]
\mb{34/208}
\begin{gl}
\item[328]
{\rm
Sq(2,1)[321]
+ Sq(2,1)[320]}
\item[329]
{\rm
Sq(0,1)[327]}
\item[330]
{\rm
Sq(0,1)[328]}
\item[331]
{\rm
Sq(0,1)[329]}
\item[332]
{\rm
Sq(0,1)[330]}
\item[333]
{\rm
Sq(3)[332]
+ Sq(0,1)[332]
+ Sq(3)[331]
+ Sq(0,1)[331]}
\item[334]
{\rm
Sq(2)[337]}
\\ $h_{1}:$   [337]
\item[335]
{\rm
Sq(1)[343]}
\\ $h_{0}:$   [343]
\\ $h_{1}:$   [338], [336], [335]
\\ $h_{3}:$   [309], [307], [305], [304], [303]
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/208]
\mb{33/208}
\begin{gl}
\item[341]
{\rm
Sq(0,1)[333]
+ Sq(0,1)[332]}
\item[342]
{\rm
Sq(1)[347]
+ Sq(1)[345]}
\\ $h_{0}:$   [347], [345]
\\ $h_{1}:$   [342], [341], [340], [339]
\item[343]
{\rm
Sq(1)[348]}
\\ $h_{0}:$   [348]
\\ $h_{3}:$   [309], [306], [305]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/208]
\mb{32/208}
\begin{gl}
\item[345]
{\rm
Sq(0,1)[331]}
\item[346]
{\rm
Sq(0,1)[332]}
\item[347]
{\rm
Sq(0,1)[333]}
\item[348]
{\rm
Sq(3)[334]
+ Sq(0,1)[334]
+ Sq(3)[333]
+ Sq(3)[331]}
\\ $h_{3}:$   [307]
\item[349]
{\rm
Sq(1)[347]
+ Sq(1)[344]}
\\ $h_{0}:$   [347], [344]
\\ $h_{1}:$   [340], [338], [337]
\\ $h_{2}:$   [329], [327]
\\ $h_{3}:$   [307]
\item[350]
{\rm
Sq(1)[350]
+ Sq(1)[348]
+ Sq(1)[344]}
\\ $h_{0}:$   [350], [348], [344]
\\ $h_{1}:$   [338]
\\ $h_{2}:$   [327]
\\ $h_{3}:$   [307]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/208]
\mb{31/208}
\begin{gl}
\item[343]
{\rm
Sq(0,1)[336]}
\item[344]
{\rm
Sq(3)[336]}
\\ $h_{2}:$   [332], [330], [329]
\item[345]
{\rm
Sq(0,1)[337]
+ Sq(0,1)[335]}
\item[346]
{\rm
Sq(3)[338]
+ Sq(0,1)[338]
+ Sq(0,1)[335]}
\\ $h_{2}:$   [332], [330], [329]
\item[347]
{\rm
Sq(3)[339]
+ Sq(3)[335]}
\item[348]
{\rm
Sq(3)[340]
+ Sq(0,1)[340]
+ Sq(0,1)[335]}
\item[349]
{\rm
Sq(2)[342]}
\\ $h_{1}:$   [342]
\\ $h_{7}:$   [13]
\item[350]
{\rm
Sq(1)[349]
+ Sq(1)[348]
+ Sq(1)[347]
+ Sq(1)[346]}
\\ $h_{0}:$   [349], [348], [347], [346]
\\ $h_{2}:$   [332], [329]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/208]
\mb{30/208}
\begin{gl}
\item[346]
{\rm
Sq(3)[340]}
\item[347]
{\rm
Sq(3)[342]
+ Sq(3)[341]
+ Sq(0,1)[341]
+ Sq(3)[339]
+ Sq(0,1)[339]}
\item[348]
{\rm
Sq(3)[343]
+ Sq(0,1)[343]
+ Sq(0,1)[341]
+ Sq(3)[339]}
\item[349]
{\rm
Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(0,1)[340]
+ Sq(3)[339]
+ Sq(0,1)[339]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/208]
\mb{29/208}
\begin{gl}
\item[350]
{\rm
Sq(1,1)[337]}
\item[351]
{\rm
Sq(1,1)[339]
+ Sq(1,1)[338]
+ Sq(4)[336]
+ Sq(1,1)[336]}
\\ $h_{2}:$   [336]
\item[352]
{\rm
Sq(0,1)[341]}
\item[353]
{\rm
Sq(3)[342]
+ Sq(0,1)[342]}
\\ $h_{2}:$   [336]
\item[354]
{\rm
Sq(1)[353]
+ Sq(1)[352]
+ Sq(1)[350]}
\\ $h_{0}:$   [353], [352], [350]
\\ $h_{1}:$   [347], [346]
\\ $h_{2}:$   [339], [336]
\\ $h_{3}:$   [324], [322], [321]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/208]
\mb{28/208}
\begin{gl}
\item[350]
{\rm
Sq(0,1)[342]
+ Sq(0,1)[341]}
\item[351]
{\rm
Sq(3)[347]
+ Sq(0,1)[347]
+ Sq(3)[344]
+ Sq(3)[342]
+ Sq(3)[341]}
\item[352]
{\rm
Sq(1)[353]}
\\ $h_{0}:$   [353]
\\ $h_{1}:$   [350], [349]
\\ $h_{4}:$   [290], [289]
\\ $h_{7}:$   [13]
\item[353]
{\rm
Sq(1)[356]
+ Sq(1)[355]}
\\ $h_{0}:$   [356], [355]
\\ $h_{1}:$   [350], [349]
\\ $h_{2}:$   [340], [339]
\\ $h_{3}:$   [326]
\\ $h_{4}:$   [290], [289]
\\ $h_{7}:$   [13]
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/208]
\mb{27/208}
\begin{gl}
\item[353]
{\rm
Sq(3)[348]
+ Sq(0,1)[348]}
\\ $h_{4}:$   [297]
\item[354]
{\rm
Sq(3)[351]
+ Sq(0,1)[351]
+ Sq(3)[350]
+ Sq(0,1)[350]}
\\ $h_{4}:$   [297]
\item[355]
{\rm
Sq(1)[361]
+ Sq(1)[359]}
\\ $h_{0}:$   [361], [359]
\\ $h_{2}:$   [346], [345], [344]
\item[356]
{\rm
Sq(1)[364]
+ Sq(1)[360]
+ Sq(1)[359]}
\\ $h_{0}:$   [364], [360], [359]
\\ $h_{2}:$   [346], [345]
\\ $h_{3}:$   [332]
\\ $h_{4}:$   [297]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/208]
\mb{26/208}
\begin{gl}
\item[359]
{\rm
Sq(2,1)[343]}
\item[360]
{\rm
Sq(0,1)[351]
+ Sq(0,1)[350]}
\item[361]
{\rm
Sq(3)[351]
+ Sq(3)[350]}
\item[362]
{\rm
Sq(2)[355]
+ Sq(2)[354]}
\\ $h_{1}:$   [355], [354]
\item[363]
{\rm
Sq(2)[356]
+ Sq(2)[354]
+ Sq(2)[353]}
\\ $h_{1}:$   [356], [354], [353]
\\ $h_{3}:$   [330]
\item[364]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\\ $h_{3}:$   [332]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/208]
\mb{25/208}
\begin{gl}
\item[359]
{\rm
Sq(1,1)[348]
+ Sq(1,1)[347]
+ Sq(1,1)[346]
+ Sq(1,1)[345]}
\item[360]
{\rm
Sq(2)[355]
+ Sq(2)[353]}
\\ $h_{1}:$   [355], [353]
\\ $h_{7}:$   [23]
\item[361]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/208]
\mb{24/208}
\begin{gl}
\item[357]
{\rm
Sq(2,1)[345]}
\item[358]
{\rm
Sq(0,1)[352]}
\item[359]
{\rm
Sq(1)[361]}
\\ $h_{0}:$   [361]
\item[360]
{\rm
Sq(1)[363]}
\\ $h_{0}:$   [363]
\item[361]
{\rm
Sq(1)[364]
+ Sq(1)[362]}
\\ $h_{0}:$   [364], [362]
\\ $h_{3}:$   [332]
\\ $h_{4}:$   [306]
\item[362]
{\rm
Sq(1)[365]
+ Sq(1)[362]
+ Sq(1)[360]}
\\ $h_{0}:$   [365], [362], [360]
\\ $h_{1}:$   [356]
\\ $h_{3}:$   [332]
\\ $h_{4}:$   [306]
\\ $h_{7}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/208]
\mb{23/208}
\begin{gl}
\item[360]
{\rm
Sq(2,1)[363]
+ Sq(5)[362]
+ Sq(2,1)[362]
+ Sq(2,1)[361]
+ Sq(5)[360]}
\item[361]
{\rm
Sq(1,1)[367]}
\item[362]
{\rm
Sq(1,1)[373]
+ Sq(1,1)[372]
+ Sq(1,1)[371]}
\item[363]
{\rm
Sq(3)[375]}
\item[364]
{\rm
Sq(1)[379]}
\\ $h_{0}:$   [379]
\item[365]
{\rm
Sq(1)[380]}
\\ $h_{0}:$   [380]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/208]
\mb{22/208}
\begin{gl}
\item[379]
{\rm
Sq(1,1)[381]
+ Sq(1,1)[379]
+ Sq(1,1)[378]}
\item[380]
{\rm
Sq(1,1)[385]
+ Sq(1,1)[383]
+ Sq(1,1)[379]}
\\ $h_{7}:$   [27]
\item[381]
{\rm
Sq(3)[390]
+ Sq(0,1)[390]
+ Sq(3)[389]
+ Sq(0,1)[389]
+ Sq(3)[388]
+ Sq(3)[387]
+ Sq(0,1)[386]}
\\ $h_{2}:$   [378]
\\ $h_{5}:$   [262], [261]
\\ $h_{7}:$   [28]
\item[382]
{\rm
Sq(1)[396]
+ Sq(1)[395]}
\\ $h_{0}:$   [396], [395]
\\ $h_{2}:$   [383], [381], [380], [379]
\\ $h_{5}:$   [262], [261]
\\ $h_{7}:$   [28]
\item[383]
{\rm
Sq(1)[398]
+ Sq(1)[397]}
\\ $h_{0}:$   [398], [397]
\\ $h_{1}:$   [394]
\\ $h_{2}:$   [383], [381], [380], [379]
\\ $h_{3}:$   [361]
\\ $h_{5}:$   [262], [261]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/208]
\mb{21/208}
\begin{gl}
\item[395]
{\rm
Sq(3)[396]
+ Sq(0,1)[396]
+ Sq(3)[395]
+ Sq(0,1)[395]}
\item[396]
{\rm
Sq(1)[408]}
\\ $h_{0}:$   [408]
\item[397]
{\rm
Sq(1)[409]}
\\ $h_{0}:$   [409]
\\ $h_{1}:$   [405], [402]
\item[398]
{\rm
Sq(1)[410]}
\\ $h_{0}:$   [410]
\\ $h_{1}:$   [405], [402]
\\ $h_{3}:$   [370], [369]
\item[399]
{\rm
Sq(1)[411]}
\\ $h_{0}:$   [411]
\\ $h_{1}:$   [405], [402]
\\ $h_{2}:$   [393], [390]
\\ $h_{7}:$   [30]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/208]
\mb{20/208}
\begin{gl}
\item[408]
{\rm
Sq(1,1)[408]
+ Sq(1,1)[407]
+ Sq(1,1)[406]
+ Sq(1,1)[405]}
\item[409]
{\rm
Sq(0,1)[412]}
\item[410]
{\rm
Sq(3)[416]
+ Sq(0,1)[416]
+ Sq(0,1)[413]
+ Sq(3)[412]}
\item[411]
{\rm
Sq(1)[423]}
\\ $h_{0}:$   [423]
\\ $h_{2}:$   [409], [407]
\\ $h_{7}:$   [33]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/208]
\mb{19/208}
\begin{gl}
\item[423]
{\rm
Sq(3)[426]
+ Sq(0,1)[426]
+ Sq(3)[425]
+ Sq(0,1)[425]
+ Sq(3)[424]
+ Sq(0,1)[424]
+ Sq(3)[423]
+ Sq(3)[421]
+ Sq(0,1)[421]}
\\ $h_{7}:$   [36]
\item[424]
{\rm
Sq(2)[428]}
\\ $h_{1}:$   [428]
\\ $h_{2}:$   [418]
\\ $h_{5}:$   [277]
\item[425]
{\rm
Sq(1)[433]}
\\ $h_{0}:$   [433]
\\ $h_{7}:$   [36]
\item[426]
{\rm
Sq(1)[435]
+ Sq(1)[432]}
\\ $h_{0}:$   [435], [432]
\\ $h_{7}:$   [37], [36]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/208]
\mb{18/208}
\begin{gl}
\item[432]
{\rm
Sq(3)[438]}
\item[433]
{\rm
Sq(0,1)[439]}
\item[434]
{\rm
Sq(3)[439]}
\item[435]
{\rm
Sq(1)[443]}
\\ $h_{0}:$   [443]
\item[436]
{\rm
Sq(1)[444]}
\\ $h_{0}:$   [444]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/208]
\mb{17/208}
\begin{gl}
\item[443]
{\rm
Sq(1,1)[456]
+ Sq(1,1)[455]}
\item[444]
{\rm
Sq(3)[460]
+ Sq(0,1)[460]
+ Sq(3)[459]
+ Sq(0,1)[459]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/208]
\mb{16/208}
\begin{gl}
\item[463]
{\rm
Sq(3)[472]
+ Sq(0,1)[472]}
\\ $h_{7}:$   [39]
\item[464]
{\rm
Sq(3)[473]
+ Sq(0,1)[472]}
\\ $h_{2}:$   [467], [466]
\\ $h_{4}:$   [384], [382]
\\ $h_{5}:$   [292]
\\ $h_{7}:$   [39]
\item[465]
{\rm
Sq(3)[475]
+ Sq(0,1)[475]}
\\ $h_{7}:$   [39]
\item[466]
{\rm
Sq(2)[476]}
\\ $h_{1}:$   [476]
\\ $h_{2}:$   [467], [466]
\\ $h_{4}:$   [384], [382]
\\ $h_{5}:$   [292]
\\ $h_{7}:$   [40], [39]
\item[467]
{\rm
Sq(1)[481]}
\\ $h_{0}:$   [481]
\\ $h_{2}:$   [468], [467], [466]
\\ $h_{3}:$   [442], [441]
\\ $h_{4}:$   [385], [383]
\\ $h_{6}:$   [179]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/208]
\mb{15/208}
\begin{gl}
\item[480]
{\rm
Sq(3)[475]
+ Sq(3)[474]
+ Sq(0,1)[474]
+ Sq(3)[473]}
\\ $h_{3}:$   [444], [443]
\\ $h_{4}:$   [390]
\item[481]
{\rm
Sq(1)[483]}
\\ $h_{0}:$   [483]
\\ $h_{4}:$   [391], [390], [389]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/208]
\mb{14/208}
\begin{gl}
\item[483]
{\rm
Sq(3)[463]
+ Sq(0,1)[463]}
\item[484]
{\rm
Sq(2)[466]
+ Sq(2)[465]}
\\ $h_{1}:$   [466], [465]
\\ $h_{2}:$   [456]
\\ $h_{3}:$   [430], [429]
\\ $h_{4}:$   [382], [381], [380]
\item[485]
{\rm
Sq(1)[472]}
\\ $h_{0}:$   [472]
\\ $h_{1}:$   [468], [465]
\\ $h_{2}:$   [456]
\\ $h_{3}:$   [430], [429]
\\ $h_{4}:$   [382], [381], [380]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/208]
\mb{13/208}
\begin{gl}
\item[472]
{\rm
Sq(3)[453]
+ Sq(0,1)[451]
+ Sq(3)[449]
+ Sq(0,1)[449]}
\\ $h_{7}:$   [45]
\item[473]
{\rm
Sq(3)[455]
+ Sq(0,1)[455]
+ Sq(3)[452]
+ Sq(0,1)[452]
+ Sq(0,1)[451]
+ Sq(3)[450]
+ Sq(0,1)[450]
+ Sq(3)[449]}
\\ $h_{4}:$   [376]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/208]
\mb{12/208}
\begin{gl}
\item[458]
{\rm
Sq(1,1)[426]
+ Sq(4)[424]
+ Sq(1,1)[424]
+ Sq(4)[423]}
\\ $h_{2}:$   [424], [423]
\\ $h_{3}:$   [405], [402], [401]
\\ $h_{4}:$   [375], [372]
\\ $h_{5}:$   [331], [330]
\\ $h_{6}:$   [216], [215], [214]
\item[459]
{\rm
Sq(3)[429]
+ Sq(0,1)[429]
+ Sq(3)[428]
+ Sq(0,1)[428]}
\\ $h_{2}:$   [424], [423]
\\ $h_{3}:$   [405], [404]
\\ $h_{4}:$   [374], [372]
\\ $h_{5}:$   [331], [330]
\\ $h_{6}:$   [216], [215], [214]
\item[460]
{\rm
Sq(2)[435]
+ Sq(2)[434]
+ Sq(2)[431]}
\\ $h_{1}:$   [435], [434], [431]
\\ $h_{2}:$   [426], [424]
\\ $h_{3}:$   [405], [403], [402]
\\ $h_{4}:$   [372]
\\ $h_{5}:$   [331], [330]
\\ $h_{6}:$   [216], [215], [214]
\item[461]
{\rm
Sq(1)[437]}
\\ $h_{0}:$   [437]
\\ $h_{2}:$   [425]
\\ $h_{3}:$   [404], [402], [401]
\\ $h_{4}:$   [375], [374], [373]
\\ $h_{7}:$   [50]
\item[462]
{\rm
Sq(1)[438]}
\\ $h_{0}:$   [438]
\\ $h_{1}:$   [433], [431]
\\ $h_{2}:$   [425]
\\ $h_{3}:$   [406], [404], [401]
\\ $h_{4}:$   [374], [373]
\\ $h_{7}:$   [50]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/208]
\mb{11/208}
\begin{gl}
\item[437]
{\rm
Sq(1,1)[395]}
\\ $h_{7}:$   [52]
\item[438]
{\rm
Sq(1)[402]}
\\ $h_{0}:$   [402]
\\ $h_{7}:$   [52]
\item[439]
{\rm
Sq(1)[404]
+ Sq(1)[403]}
\\ $h_{0}:$   [404], [403]
\\ $h_{1}:$   [401]
\\ $h_{2}:$   [396], [395]
\\ $h_{4}:$   [352]
\\ $h_{7}:$   [52]
\item[440]
{\rm
Sq(1)[406]
+ Sq(1)[405]}
\\ $h_{0}:$   [406], [405]
\\ $h_{2}:$   [395]
\\ $h_{3}:$   [378]
\\ $h_{7}:$   [53]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/208]
\mb{10/208}
\begin{gl}
\item[402]
{\rm
Sq(3,1)[352]
+ Sq(6)[349]
+ Sq(6)[348]
+ Sq(3,1)[348]}
\item[403]
{\rm
Sq(5)[355]
+ Sq(2,1)[355]
+ Sq(2,1)[353]}
\\ $h_{3}:$   [342]
\\ $h_{4}:$   [320]
\item[404]
{\rm
Sq(4)[356]
+ Sq(1,1)[356]}
\\ $h_{2}:$   [356]
\\ $h_{3}:$   [342]
\\ $h_{4}:$   [320], [319], [318]
\item[405]
{\rm
Sq(1,1)[357]}
\\ $h_{4}:$   [320], [319], [318]
\item[406]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]}
\\ $h_{3}:$   [343]
\\ $h_{4}:$   [320], [319], [318]
\\ $h_{7}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/208]
\mb{9/208}
\begin{gl}
\item[365]
{\rm
Sq(3)[314]
+ Sq(3)[313]
+ Sq(0,1)[313]}
\\ $h_{4}:$   [280]
\\ $h_{7}:$   [66]
\item[366]
{\rm
Sq(1)[318]}
\\ $h_{0}:$   [318]
\\ $h_{3}:$   [300]
\\ $h_{4}:$   [280]
\\ $h_{7}:$   [66]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/208]
\mb{8/208}
\begin{gl}
\item[316]
{\rm
Sq(4)[263]
+ Sq(4)[262]
+ Sq(1,1)[262]}
\\ $h_{2}:$   [263], [262]
\\ $h_{3}:$   [255]
\\ $h_{4}:$   [242]
\\ $h_{7}:$   [65]
\item[317]
{\rm
Sq(4)[264]
+ Sq(4)[262]}
\\ $h_{2}:$   [264], [262]
\\ $h_{3}:$   [256]
\\ $h_{4}:$   [242]
\\ $h_{7}:$   [65]
\item[318]
{\rm
Sq(3)[265]
+ Sq(0,1)[265]}
\\ $h_{3}:$   [256], [255]
\end{gl}
\end{bdl}



\dm{209}
\begin{bdl}
\item[100/209]
\mb{100/209}
\begin{gl}
\item[5]
{\rm
Sq(1,1)[5]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[95/209]
\mb{95/209}
\begin{gl}
\item[11]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{1}:$   [12]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[94/209]
\mb{94/209}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[91/209]
\mb{91/209}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[16]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[88/209]
\mb{88/209}
\begin{gl}
\item[23]
{\rm
Sq(0,1)[19]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/209]
\mb{87/209}
\begin{gl}
\item[21]
{\rm
Sq(1)[23]}
\\ $h_{0}:$   [23]
\\ $h_{1}:$   [21]
\end{gl}
\end{bdl}

\begin{bdl}
\item[86/209]
\mb{86/209}
\begin{gl}
\item[23]
{\rm
Sq(1)[27]}
\\ $h_{0}:$   [27]
\end{gl}
\end{bdl}

\begin{bdl}
\item[85/209]
\mb{85/209}
\begin{gl}
\item[27]
{\rm
Sq(1,1)[28]}
\item[28]
{\rm
Sq(0,1)[29]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/209]
\mb{84/209}
\begin{gl}
\item[30]
{\rm
Sq(1)[33]}
\\ $h_{0}:$   [33]
\\ $h_{2}:$   [29]
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/209]
\mb{83/209}
\begin{gl}
\item[33]
{\rm
Sq(1)[36]}
\\ $h_{0}:$   [36]
\\ $h_{2}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/209]
\mb{82/209}
\begin{gl}
\item[36]
{\rm
Sq(0,1)[35]}
\item[37]
{\rm
Sq(0,1)[36]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[79/209]
\mb{79/209}
\begin{gl}
\item[40]
{\rm
Sq(0,1)[43]}
\item[41]
{\rm
Sq(1)[46]}
\\ $h_{0}:$   [46]
\\ $h_{1}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/209]
\mb{78/209}
\begin{gl}
\item[46]
{\rm
Sq(0,1)[46]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[76/209]
\mb{76/209}
\begin{gl}
\item[48]
{\rm
Sq(0,1)[52]}
\item[49]
{\rm
Sq(0,1)[53]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/209]
\mb{75/209}
\begin{gl}
\item[54]
{\rm
Sq(0,1)[60]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[73/209]
\mb{73/209}
\begin{gl}
\item[65]
{\rm
Sq(0,1)[60]}
\item[66]
{\rm
Sq(0,1)[61]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/209]
\mb{72/209}
\begin{gl}
\item[64]
{\rm
Sq(0,1)[63]}
\item[65]
{\rm
Sq(1)[68]}
\\ $h_{0}:$   [68]
\\ $h_{3}:$   [54]
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/209]
\mb{71/209}
\begin{gl}
\item[67]
{\rm
Sq(1)[71]}
\\ $h_{0}:$   [71]
\\ $h_{1}:$   [69]
\item[68]
{\rm
Sq(1)[74]}
\\ $h_{0}:$   [74]
\\ $h_{3}:$   [57]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/209]
\mb{70/209}
\begin{gl}
\item[71]
{\rm
Sq(1,1)[71]}
\item[72]
{\rm
Sq(0,1)[73]}
\item[73]
{\rm
Sq(0,1)[74]}
\item[74]
{\rm
Sq(1)[78]}
\\ $h_{0}:$   [78]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/209]
\mb{69/209}
\begin{gl}
\item[76]
{\rm
Sq(0,1)[76]}
\item[77]
{\rm
Sq(1)[80]}
\\ $h_{0}:$   [80]
\\ $h_{1}:$   [77]
\\ $h_{2}:$   [73]
\item[78]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [61]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/209]
\mb{68/209}
\begin{gl}
\item[80]
{\rm
Sq(1)[86]}
\\ $h_{0}:$   [86]
\\ $h_{2}:$   [78]
\item[81]
{\rm
Sq(1)[89]}
\\ $h_{0}:$   [89]
\item[82]
{\rm
Sq(1)[90]}
\\ $h_{0}:$   [90]
\\ $h_{2}:$   [81], [78]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/209]
\mb{67/209}
\begin{gl}
\item[86]
{\rm
Sq(0,1)[88]}
\item[87]
{\rm
Sq(0,1)[89]}
\item[88]
{\rm
Sq(0,1)[90]}
\item[89]
{\rm
Sq(1)[92]}
\\ $h_{0}:$   [92]
\item[90]
{\rm
Sq(1)[93]}
\\ $h_{0}:$   [93]
\\ $h_{2}:$   [84]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/209]
\mb{66/209}
\begin{gl}
\item[92]
{\rm
Sq(2,1)[87]}
\item[93]
{\rm
Sq(0,1)[89]}
\item[94]
{\rm
Sq(0,1)[90]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[64/209]
\mb{64/209}
\begin{gl}
\item[96]
{\rm
Sq(0,1)[98]}
\item[97]
{\rm
Sq(0,1)[99]}
\item[98]
{\rm
Sq(0,1)[100]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/209]
\mb{63/209}
\begin{gl}
\item[103]
{\rm
Sq(0,1)[104]}
\item[104]
{\rm
Sq(0,1)[105]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[61/209]
\mb{61/209}
\begin{gl}
\item[113]
{\rm
Sq(0,1)[116]}
\item[114]
{\rm
Sq(0,1)[117]}
\item[115]
{\rm
Sq(0,1)[118]}
\item[116]
{\rm
Sq(3)[119]
+ Sq(0,1)[119]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/209]
\mb{60/209}
\begin{gl}
\item[120]
{\rm
Sq(0,1)[127]}
\item[121]
{\rm
Sq(0,1)[128]}
\item[122]
{\rm
Sq(0,1)[129]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/209]
\mb{58/209}
\begin{gl}
\item[143]
{\rm
Sq(0,1)[136]}
\item[144]
{\rm
Sq(0,1)[137]}
\item[145]
{\rm
Sq(0,1)[138]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/209]
\mb{57/209}
\begin{gl}
\item[142]
{\rm
Sq(0,1)[137]}
\item[143]
{\rm
Sq(0,1)[138]}
\item[144]
{\rm
Sq(0,1)[139]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/209]
\mb{56/209}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[146]}
\item[146]
{\rm
Sq(2)[151]}
\\ $h_{1}:$   [151]
\item[147]
{\rm
Sq(1)[156]}
\\ $h_{0}:$   [156]
\\ $h_{3}:$   [131]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/209]
\mb{55/209}
\begin{gl}
\item[153]
{\rm
Sq(0,1)[153]}
\item[154]
{\rm
Sq(0,1)[154]}
\item[155]
{\rm
Sq(0,1)[155]}
\item[156]
{\rm
Sq(1)[162]}
\\ $h_{0}:$   [162]
\\ $h_{3}:$   [136]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/209]
\mb{54/209}
\begin{gl}
\item[159]
{\rm
Sq(0,1)[156]}
\item[160]
{\rm
Sq(0,1)[157]}
\item[161]
{\rm
Sq(0,1)[158]}
\item[162]
{\rm
Sq(1)[166]}
\\ $h_{0}:$   [166]
\\ $h_{3}:$   [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/209]
\mb{53/209}
\begin{gl}
\item[164]
{\rm
Sq(0,1)[164]}
\item[165]
{\rm
Sq(1)[173]}
\\ $h_{0}:$   [173]
\\ $h_{1}:$   [165]
\\ $h_{2}:$   [163]
\item[166]
{\rm
Sq(1)[174]}
\\ $h_{0}:$   [174]
\\ $h_{3}:$   [147]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/209]
\mb{52/209}
\begin{gl}
\item[169]
{\rm
Sq(0,1)[175]}
\item[170]
{\rm
Sq(0,1)[176]}
\item[171]
{\rm
Sq(0,1)[177]}
\item[172]
{\rm
Sq(0,1)[178]}
\item[173]
{\rm
Sq(1)[181]}
\\ $h_{0}:$   [181]
\\ $h_{2}:$   [171]
\item[174]
{\rm
Sq(1)[185]}
\\ $h_{0}:$   [185]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/209]
\mb{51/209}
\begin{gl}
\item[181]
{\rm
Sq(1,1)[185]}
\item[182]
{\rm
Sq(0,1)[186]}
\item[183]
{\rm
Sq(0,1)[187]}
\item[184]
{\rm
Sq(0,1)[188]}
\item[185]
{\rm
Sq(1)[195]}
\\ $h_{0}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/209]
\mb{50/209}
\begin{gl}
\item[195]
{\rm
Sq(3,1)[183]
+ Sq(3,1)[182]}
\item[196]
{\rm
Sq(0,1)[193]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/209]
\mb{49/209}
\begin{gl}
\item[201]
{\rm
Sq(0,1)[198]}
\item[202]
{\rm
Sq(0,1)[199]}
\item[203]
{\rm
Sq(0,1)[200]}
\item[204]
{\rm
Sq(0,1)[201]}
\item[205]
{\rm
Sq(1)[207]
+ Sq(1)[205]}
\\ $h_{0}:$   [207], [205]
\\ $h_{1}:$   [203]
\\ $h_{2}:$   [193]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/209]
\mb{48/209}
\begin{gl}
\item[205]
{\rm
Sq(1,1)[206]}
\item[206]
{\rm
Sq(0,1)[207]}
\item[207]
{\rm
Sq(0,1)[208]}
\item[208]
{\rm
Sq(0,1)[209]}
\item[209]
{\rm
Sq(0,1)[210]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/209]
\mb{47/209}
\begin{gl}
\item[217]
{\rm
Sq(0,1)[221]}
\item[218]
{\rm
Sq(1)[229]}
\\ $h_{0}:$   [229]
\\ $h_{1}:$   [228]
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/209]
\mb{46/209}
\begin{gl}
\item[229]
{\rm
Sq(0,1)[235]}
\item[230]
{\rm
Sq(0,1)[236]}
\item[231]
{\rm
Sq(0,1)[237]}
\item[232]
{\rm
Sq(0,1)[238]}
\item[233]
{\rm
Sq(0,1)[239]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/209]
\mb{45/209}
\begin{gl}
\item[244]
{\rm
Sq(0,1)[243]}
\item[245]
{\rm
Sq(0,1)[244]}
\item[246]
{\rm
Sq(0,1)[245]}
\item[247]
{\rm
Sq(0,1)[246]}
\item[248]
{\rm
Sq(0,1)[247]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/209]
\mb{44/209}
\begin{gl}
\item[257]
{\rm
Sq(0,1)[257]}
\item[258]
{\rm
Sq(0,1)[258]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/209]
\mb{43/209}
\begin{gl}
\item[267]
{\rm
Sq(0,1)[267]}
\item[268]
{\rm
Sq(0,1)[268]}
\item[269]
{\rm
Sq(0,1)[269]}
\item[270]
{\rm
Sq(0,1)[270]}
\item[271]
{\rm
Sq(0,1)[271]}
\item[272]
{\rm
Sq(1)[283]}
\\ $h_{0}:$   [283]
\\ $h_{1}:$   [273]
\\ $h_{2}:$   [265]
\\ $h_{3}:$   [241], [239]
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/209]
\mb{42/209}
\begin{gl}
\item[278]
{\rm
Sq(0,1)[273]}
\item[279]
{\rm
Sq(0,1)[274]}
\item[280]
{\rm
Sq(0,1)[275]}
\item[281]
{\rm
Sq(0,1)[276]}
\item[282]
{\rm
Sq(0,1)[277]}
\item[283]
{\rm
Sq(1)[289]
+ Sq(1)[288]}
\\ $h_{0}:$   [289], [288]
\\ $h_{2}:$   [269]
\\ $h_{3}:$   [250]
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/209]
\mb{41/209}
\begin{gl}
\item[286]
{\rm
Sq(0,1)[277]}
\item[287]
{\rm
Sq(0,1)[279]
+ Sq(0,1)[278]}
\item[288]
{\rm
Sq(3)[281]
+ Sq(0,1)[281]
+ Sq(0,1)[278]}
\item[289]
{\rm
Sq(1)[295]}
\\ $h_{0}:$   [295]
\\ $h_{3}:$   [252]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/209]
\mb{40/209}
\begin{gl}
\item[290]
{\rm
Sq(0,1)[281]}
\item[291]
{\rm
Sq(0,1)[282]}
\item[292]
{\rm
Sq(0,1)[283]}
\item[293]
{\rm
Sq(0,1)[284]}
\item[294]
{\rm
Sq(2)[290]}
\\ $h_{1}:$   [290]
\item[295]
{\rm
Sq(1)[299]
+ Sq(1)[298]}
\\ $h_{0}:$   [299], [298]
\\ $h_{3}:$   [255]
\item[296]
{\rm
Sq(1)[300]
+ Sq(1)[293]}
\\ $h_{0}:$   [300], [293]
\\ $h_{3}:$   [257], [255]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/209]
\mb{39/209}
\begin{gl}
\item[293]
{\rm
Sq(3)[290]
+ Sq(0,1)[290]}
\item[294]
{\rm
Sq(0,1)[291]
+ Sq(0,1)[290]}
\item[295]
{\rm
Sq(0,1)[292]
+ Sq(0,1)[290]}
\item[296]
{\rm
Sq(0,1)[293]}
\item[297]
{\rm
Sq(0,1)[294]}
\item[298]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{1}:$   [295]
\item[299]
{\rm
Sq(1)[303]}
\\ $h_{0}:$   [303]
\\ $h_{1}:$   [295]
\item[300]
{\rm
Sq(1)[304]}
\\ $h_{0}:$   [304]
\\ $h_{3}:$   [265]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/209]
\mb{38/209}
\begin{gl}
\item[300]
{\rm
Sq(1,1)[301]
+ Sq(1,1)[300]
+ Sq(1,1)[299]}
\item[301]
{\rm
Sq(0,1)[305]
+ Sq(0,1)[304]}
\item[302]
{\rm
Sq(0,1)[306]}
\item[303]
{\rm
Sq(1)[315]}
\\ $h_{0}:$   [315]
\item[304]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{3}:$   [278]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/209]
\mb{37/209}
\begin{gl}
\item[313]
{\rm
Sq(1,1)[308]
+ Sq(1,1)[307]
+ Sq(1,1)[306]
+ Sq(1,1)[305]}
\item[314]
{\rm
Sq(0,1)[312]}
\item[315]
{\rm
Sq(3)[312]}
\item[316]
{\rm
Sq(0,1)[313]}
\item[317]
{\rm
Sq(0,1)[314]}
\item[318]
{\rm
Sq(1)[324]
+ Sq(1)[323]}
\\ $h_{0}:$   [324], [323]
\\ $h_{1}:$   [317], [316], [315]
\\ $h_{2}:$   [309], [305]
\item[319]
{\rm
Sq(1)[325]
+ Sq(1)[323]}
\\ $h_{0}:$   [325], [323]
\\ $h_{3}:$   [285]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/209]
\mb{36/209}
\begin{gl}
\item[319]
{\rm
Sq(0,1)[317]}
\item[320]
{\rm
Sq(0,1)[318]}
\item[321]
{\rm
Sq(0,1)[319]}
\item[322]
{\rm
Sq(0,1)[320]}
\item[323]
{\rm
Sq(3)[321]
+ Sq(3)[318]}
\\ $h_{7}:$   [7]
\item[324]
{\rm
Sq(1)[326]}
\\ $h_{0}:$   [326]
\\ $h_{2}:$   [313], [312], [311]
\\ $h_{7}:$   [7]
\item[325]
{\rm
Sq(1)[329]}
\\ $h_{0}:$   [329]
\\ $h_{7}:$   [7]
\item[326]
{\rm
Sq(1)[330]}
\\ $h_{0}:$   [330]
\\ $h_{2}:$   [316], [311]
\\ $h_{7}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/209]
\mb{35/209}
\begin{gl}
\item[326]
{\rm
Sq(1,1)[324]
+ Sq(1,1)[323]
+ Sq(1,1)[322]
+ Sq(1,1)[320]
+ Sq(1,1)[319]
+ Sq(1,1)[317]}
\item[327]
{\rm
Sq(0,1)[326]
+ Sq(0,1)[325]}
\item[328]
{\rm
Sq(2)[333]}
\\ $h_{1}:$   [333]
\item[329]
{\rm
Sq(1)[337]}
\\ $h_{0}:$   [337]
\item[330]
{\rm
Sq(1)[338]
+ Sq(1)[336]}
\\ $h_{0}:$   [338], [336]
\\ $h_{2}:$   [319]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/209]
\mb{34/209}
\begin{gl}
\item[336]
{\rm
Sq(1,1)[327]}
\item[337]
{\rm
Sq(1,1)[329]}
\item[338]
{\rm
Sq(1,1)[330]}
\item[339]
{\rm
Sq(0,1)[335]}
\item[340]
{\rm
Sq(0,1)[336]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/209]
\mb{33/209}
\begin{gl}
\item[344]
{\rm
Sq(2,1)[329]
+ Sq(2,1)[328]
+ Sq(2,1)[327]}
\item[345]
{\rm
Sq(4)[335]
+ Sq(4)[334]
+ Sq(1,1)[333]
+ Sq(4)[332]
+ Sq(1,1)[332]}
\\ $h_{2}:$   [335], [334], [332]
\item[346]
{\rm
Sq(0,1)[338]}
\item[347]
{\rm
Sq(0,1)[340]
+ Sq(0,1)[339]}
\item[348]
{\rm
Sq(0,1)[341]}
\item[349]
{\rm
Sq(3)[342]
+ Sq(3)[341]
+ Sq(3)[340]
+ Sq(3)[339]
+ Sq(0,1)[339]}
\item[350]
{\rm
Sq(1)[353]
+ Sq(1)[352]}
\\ $h_{0}:$   [353], [352]
\\ $h_{1}:$   [347], [345]
\\ $h_{2}:$   [332]
\\ $h_{5}:$   [204]
\\ $h_{7}:$   [13]
\item[351]
{\rm
Sq(1)[355]}
\\ $h_{0}:$   [355]
\\ $h_{1}:$   [348]
\\ $h_{2}:$   [334]
\\ $h_{3}:$   [313], [312], [310]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/209]
\mb{32/209}
\begin{gl}
\item[351]
{\rm
Sq(0,1)[337]}
\item[352]
{\rm
Sq(0,1)[340]
+ Sq(0,1)[339]
+ Sq(0,1)[338]}
\item[353]
{\rm
Sq(3)[340]
+ Sq(3)[338]
+ Sq(3)[337]}
\item[354]
{\rm
Sq(2)[343]}
\\ $h_{1}:$   [343]
\item[355]
{\rm
Sq(1)[353]}
\\ $h_{0}:$   [353]
\\ $h_{3}:$   [314]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/209]
\mb{31/209}
\begin{gl}
\item[351]
{\rm
Sq(3)[342]
+ Sq(0,1)[342]}
\item[352]
{\rm
Sq(0,1)[343]
+ Sq(0,1)[342]}
\item[353]
{\rm
Sq(3)[344]
+ Sq(3)[343]
+ Sq(0,1)[342]}
\\ $h_{3}:$   [316]
\item[354]
{\rm
Sq(2)[349]
+ Sq(2)[346]}
\\ $h_{1}:$   [349], [346]
\\ $h_{2}:$   [334]
\\ $h_{3}:$   [316]
\\ $h_{4}:$   [277]
\\ $h_{5}:$   [214]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/209]
\mb{30/209}
\begin{gl}
\item[350]
{\rm
Sq(1,1)[341]
+ Sq(4)[340]
+ Sq(1,1)[340]
+ Sq(1,1)[339]}
\\ $h_{2}:$   [340]
\item[351]
{\rm
Sq(1,1)[343]
+ Sq(4)[340]
+ Sq(1,1)[339]}
\\ $h_{2}:$   [340]
\item[352]
{\rm
Sq(0,1)[346]}
\\ $h_{2}:$   [340]
\item[353]
{\rm
Sq(0,1)[347]
+ Sq(0,1)[345]}
\item[354]
{\rm
Sq(1)[358]
+ Sq(1)[355]}
\\ $h_{0}:$   [358], [355]
\\ $h_{1}:$   [350]
\\ $h_{7}:$   [16]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/209]
\mb{29/209}
\begin{gl}
\item[355]
{\rm
Sq(1,1)[343]
+ Sq(1,1)[341]
+ Sq(1,1)[340]}
\item[356]
{\rm
Sq(0,1)[344]}
\item[357]
{\rm
Sq(0,1)[345]}
\item[358]
{\rm
Sq(3)[347]
+ Sq(3)[346]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/209]
\mb{28/209}
\begin{gl}
\item[354]
{\rm
Sq(1,1)[347]
+ Sq(1,1)[344]
+ Sq(1,1)[343]
+ Sq(1,1)[342]
+ Sq(1,1)[341]}
\item[355]
{\rm
Sq(0,1)[348]}
\item[356]
{\rm
Sq(3)[352]
+ Sq(0,1)[352]
+ Sq(3)[351]
+ Sq(0,1)[351]
+ Sq(3)[350]
+ Sq(0,1)[349]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/209]
\mb{27/209}
\begin{gl}
\item[357]
{\rm
Sq(3)[357]
+ Sq(0,1)[357]
+ Sq(3)[353]}
\item[358]
{\rm
Sq(2)[361]
+ Sq(2)[360]}
\\ $h_{1}:$   [361], [360]
\\ $h_{2}:$   [351], [350], [348]
\\ $h_{7}:$   [17]
\item[359]
{\rm
Sq(2)[363]
+ Sq(2)[362]
+ Sq(2)[360]}
\\ $h_{1}:$   [363], [362], [360]
\\ $h_{2}:$   [351], [350], [348]
\\ $h_{3}:$   [336], [335]
\item[360]
{\rm
Sq(1)[367]
+ Sq(1)[366]}
\\ $h_{0}:$   [367], [366]
\\ $h_{1}:$   [362]
\\ $h_{2}:$   [351], [350], [348]
\\ $h_{7}:$   [17]
\item[361]
{\rm
Sq(1)[368]
+ Sq(1)[366]
+ Sq(1)[365]}
\\ $h_{0}:$   [368], [366], [365]
\\ $h_{1}:$   [360], [359]
\\ $h_{2}:$   [352]
\\ $h_{3}:$   [337], [334], [333]
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/209]
\mb{26/209}
\begin{gl}
\item[365]
{\rm
Sq(2,1)[348]
+ Sq(2,1)[347]}
\item[366]
{\rm
Sq(1,1)[351]
+ Sq(1,1)[350]}
\item[367]
{\rm
Sq(0,1)[354]}
\item[368]
{\rm
Sq(1)[362]}
\\ $h_{0}:$   [362]
\\ $h_{2}:$   [351], [350]
\\ $h_{3}:$   [337], [334]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/209]
\mb{25/209}
\begin{gl}
\item[362]
{\rm
Sq(1,1)[352]
+ Sq(1,1)[351]
+ Sq(1,1)[350]}
\\ $h_{3}:$   [334]
\item[363]
{\rm
Sq(0,1)[355]
+ Sq(0,1)[353]}
\item[364]
{\rm
Sq(3)[355]
+ Sq(3)[354]
+ Sq(0,1)[353]}
\item[365]
{\rm
Sq(3)[356]
+ Sq(0,1)[356]
+ Sq(3)[354]
+ Sq(3)[353]
+ Sq(0,1)[353]}
\item[366]
{\rm
Sq(1)[366]}
\\ $h_{0}:$   [366]
\\ $h_{1}:$   [357]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/209]
\mb{24/209}
\begin{gl}
\item[363]
{\rm
Sq(0,1)[356]}
\item[364]
{\rm
Sq(3)[359]
+ Sq(0,1)[359]
+ Sq(3)[358]
+ Sq(0,1)[358]
+ Sq(3)[357]
+ Sq(3)[356]}
\\ $h_{3}:$   [339], [338], [337]
\\ $h_{7}:$   [22]
\item[365]
{\rm
Sq(2)[363]}
\\ $h_{1}:$   [363]
\\ $h_{3}:$   [339]
\item[366]
{\rm
Sq(1)[368]
+ Sq(1)[367]
+ Sq(1)[366]}
\\ $h_{0}:$   [368], [367], [366]
\item[367]
{\rm
Sq(1)[370]
+ Sq(1)[369]
+ Sq(1)[367]
+ Sq(1)[366]}
\\ $h_{0}:$   [370], [369], [367], [366]
\\ $h_{3}:$   [339], [338], [337]
\\ $h_{7}:$   [22]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/209]
\mb{23/209}
\begin{gl}
\item[366]
{\rm
Sq(5)[372]
+ Sq(2,1)[372]
+ Sq(5)[371]
+ Sq(2,1)[371]
+ Sq(5)[370]
+ Sq(2,1)[370]
+ Sq(5)[367]
+ Sq(2,1)[367]}
\item[367]
{\rm
Sq(0,1)[377]
+ Sq(0,1)[376]}
\item[368]
{\rm
Sq(3)[377]
+ Sq(0,1)[376]}
\item[369]
{\rm
Sq(3)[378]
+ Sq(0,1)[378]}
\item[370]
{\rm
Sq(1)[385]
+ Sq(1)[384]}
\\ $h_{0}:$   [385], [384]
\item[371]
{\rm
Sq(1)[386]
+ Sq(1)[384]}
\\ $h_{0}:$   [386], [384]
\\ $h_{3}:$   [353], [351]
\item[372]
{\rm
Sq(1)[387]
+ Sq(1)[384]}
\\ $h_{0}:$   [387], [384]
\\ $h_{1}:$   [379]
\\ $h_{3}:$   [354], [351]
\item[373]
{\rm
Sq(1)[390]
+ Sq(1)[389]}
\\ $h_{0}:$   [390], [389]
\\ $h_{3}:$   [354], [353], [351]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/209]
\mb{22/209}
\begin{gl}
\item[384]
{\rm
Sq(2,1)[383]
+ Sq(2,1)[381]
+ Sq(5)[380]
+ Sq(2,1)[379]
+ Sq(5)[378]
+ Sq(2,1)[378]}
\item[385]
{\rm
Sq(1,1)[388]
+ Sq(1,1)[387]
+ Sq(1,1)[386]}
\item[386]
{\rm
Sq(1,1)[391]
+ Sq(1,1)[386]}
\\ $h_{3}:$   [363]
\item[387]
{\rm
Sq(1,1)[392]
+ Sq(1,1)[390]
+ Sq(1,1)[387]}
\\ $h_{3}:$   [364]
\item[388]
{\rm
Sq(1,1)[393]
+ Sq(1,1)[390]
+ Sq(1,1)[389]
+ Sq(4)[387]
+ Sq(1,1)[387]
+ Sq(1,1)[386]}
\\ $h_{2}:$   [387]
\\ $h_{3}:$   [363]
\item[389]
{\rm
Sq(3)[394]}
\item[390]
{\rm
Sq(1)[401]}
\\ $h_{0}:$   [401]
\\ $h_{3}:$   [364], [363]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/209]
\mb{21/209}
\begin{gl}
\item[400]
{\rm
Sq(1,1)[399]
+ Sq(1,1)[398]
+ Sq(4)[396]
+ Sq(1,1)[396]
+ Sq(4)[395]
+ Sq(4)[394]
+ Sq(1,1)[394]}
\\ $h_{2}:$   [396], [395], [394]
\\ $h_{5}:$   [265], [264]
\item[401]
{\rm
Sq(3)[405]
+ Sq(3)[402]}
\item[402]
{\rm
Sq(2)[408]}
\\ $h_{1}:$   [408]
\\ $h_{2}:$   [394]
\\ $h_{5}:$   [265], [264]
\item[403]
{\rm
Sq(2)[409]}
\\ $h_{1}:$   [409]
\\ $h_{2}:$   [396], [395], [394]
\\ $h_{4}:$   [337]
\\ $h_{5}:$   [265], [264]
\\ $h_{7}:$   [31]
\item[404]
{\rm
Sq(1)[412]}
\\ $h_{0}:$   [412]
\\ $h_{1}:$   [410]
\\ $h_{2}:$   [396], [395]
\\ $h_{3}:$   [374]
\\ $h_{4}:$   [337]
\\ $h_{7}:$   [31]
\item[405]
{\rm
Sq(1)[413]}
\\ $h_{0}:$   [413]
\\ $h_{1}:$   [410]
\\ $h_{2}:$   [397], [394]
\\ $h_{3}:$   [374]
\\ $h_{4}:$   [337]
\\ $h_{5}:$   [264]
\\ $h_{7}:$   [31]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/209]
\mb{20/209}
\begin{gl}
\item[412]
{\rm
Sq(3)[419]}
\\ $h_{3}:$   [387]
\item[413]
{\rm
Sq(1)[428]
+ Sq(1)[427]}
\\ $h_{0}:$   [428], [427]
\\ $h_{3}:$   [387]
\item[414]
{\rm
Sq(1)[429]}
\\ $h_{0}:$   [429]
\\ $h_{3}:$   [390], [389], [387], [386]
\item[415]
{\rm
Sq(1)[430]
+ Sq(1)[427]}
\\ $h_{0}:$   [430], [427]
\\ $h_{1}:$   [423]
\\ $h_{2}:$   [414]
\\ $h_{7}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/209]
\mb{19/209}
\begin{gl}
\item[427]
{\rm
Sq(1,1)[427]
+ Sq(1,1)[426]
+ Sq(4)[424]
+ Sq(1,1)[424]
+ Sq(4)[423]
+ Sq(1,1)[423]
+ Sq(1,1)[421]}
\\ $h_{2}:$   [424], [423]
\item[428]
{\rm
Sq(3)[428]}
\\ $h_{2}:$   [424], [423]
\item[429]
{\rm
Sq(0,1)[430]
+ Sq(0,1)[429]
+ Sq(0,1)[428]}
\item[430]
{\rm
Sq(1)[437]}
\\ $h_{0}:$   [437]
\\ $h_{2}:$   [424]
\\ $h_{7}:$   [38]
\item[431]
{\rm
Sq(1)[439]}
\\ $h_{0}:$   [439]
\\ $h_{1}:$   [432]
\\ $h_{2}:$   [426], [425]
\\ $h_{7}:$   [39]
\item[432]
{\rm
Sq(1)[440]}
\\ $h_{0}:$   [440]
\\ $h_{2}:$   [426], [425], [424], [423], [421]
\\ $h_{7}:$   [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/209]
\mb{18/209}
\begin{gl}
\item[437]
{\rm
Sq(3)[442]
+ Sq(3)[441]}
\\ $h_{7}:$   [40]
\item[438]
{\rm
Sq(1)[445]}
\\ $h_{0}:$   [445]
\\ $h_{1}:$   [443]
\\ $h_{7}:$   [39]
\item[439]
{\rm
Sq(1)[446]}
\\ $h_{0}:$   [446]
\\ $h_{2}:$   [438]
\\ $h_{7}:$   [41]
\item[440]
{\rm
Sq(1)[447]}
\\ $h_{0}:$   [447]
\\ $h_{2}:$   [438]
\\ $h_{7}:$   [41]
\item[441]
{\rm
Sq(1)[450]}
\\ $h_{0}:$   [450]
\\ $h_{1}:$   [443]
\\ $h_{2}:$   [438]
\\ $h_{3}:$   [421], [419]
\\ $h_{4}:$   [382], [380], [379]
\\ $h_{7}:$   [41], [39]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/209]
\mb{17/209}
\begin{gl}
\item[445]
{\rm
Sq(5)[456]
+ Sq(2,1)[456]
+ Sq(5)[454]}
\item[446]
{\rm
Sq(1,1)[459]}
\\ $h_{7}:$   [38]
\item[447]
{\rm
Sq(1,1)[460]}
\\ $h_{7}:$   [38]
\item[448]
{\rm
Sq(3)[461]}
\item[449]
{\rm
Sq(2)[465]
+ Sq(2)[463]}
\\ $h_{1}:$   [465], [463]
\\ $h_{4}:$   [384], [382]
\\ $h_{7}:$   [38]
\item[450]
{\rm
Sq(1)[469]}
\\ $h_{0}:$   [469]
\\ $h_{3}:$   [437]
\\ $h_{4}:$   [388], [386], [384], [381]
\\ $h_{7}:$   [38]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/209]
\mb{16/209}
\begin{gl}
\item[468]
{\rm
Sq(1)[485]}
\\ $h_{0}:$   [485]
\\ $h_{3}:$   [449], [448]
\\ $h_{4}:$   [390], [386]
\\ $h_{5}:$   [297]
\item[469]
{\rm
Sq(1)[488]
+ Sq(1)[486]}
\\ $h_{0}:$   [488], [486]
\\ $h_{4}:$   [390], [386]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/209]
\mb{15/209}
\begin{gl}
\item[482]
{\rm
Sq(4)[477]
+ Sq(1,1)[476]
+ Sq(4)[475]
+ Sq(1,1)[475]
+ Sq(4)[474]
+ Sq(4)[473]}
\\ $h_{2}:$   [477], [475], [474], [473]
\\ $h_{5}:$   [310]
\item[483]
{\rm
Sq(0,1)[480]}
\\ $h_{4}:$   [393], [392]
\\ $h_{5}:$   [310]
\\ $h_{7}:$   [45]
\item[484]
{\rm
Sq(3)[480]}
\\ $h_{2}:$   [475], [474]
\\ $h_{4}:$   [393], [392]
\\ $h_{5}:$   [310]
\\ $h_{7}:$   [45], [44]
\item[485]
{\rm
Sq(3)[481]
+ Sq(0,1)[481]}
\\ $h_{4}:$   [393], [392]
\\ $h_{5}:$   [310]
\item[486]
{\rm
Sq(3)[482]
+ Sq(0,1)[482]}
\\ $h_{2}:$   [475], [474]
\\ $h_{4}:$   [394], [392]
\\ $h_{5}:$   [310]
\\ $h_{7}:$   [44]
\item[487]
{\rm
Sq(2)[483]}
\\ $h_{1}:$   [483]
\\ $h_{4}:$   [394], [393]
\\ $h_{5}:$   [310]
\item[488]
{\rm
Sq(1)[488]
+ Sq(1)[486]}
\\ $h_{0}:$   [488], [486]
\\ $h_{2}:$   [475], [474]
\\ $h_{4}:$   [394], [393]
\\ $h_{5}:$   [310]
\\ $h_{7}:$   [44]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/209]
\mb{14/209}
\begin{gl}
\item[486]
{\rm
Sq(3)[469]
+ Sq(3)[468]
+ Sq(0,1)[468]
+ Sq(3)[467]
+ Sq(0,1)[467]
+ Sq(3)[466]
+ Sq(0,1)[465]}
\\ $h_{3}:$   [436]
\\ $h_{4}:$   [387], [386]
\item[487]
{\rm
Sq(2)[473]}
\\ $h_{1}:$   [473]
\\ $h_{3}:$   [436]
\\ $h_{4}:$   [388], [386]
\item[488]
{\rm
Sq(1)[475]
+ Sq(1)[474]}
\\ $h_{0}:$   [475], [474]
\\ $h_{3}:$   [436]
\\ $h_{4}:$   [387], [386]
\item[489]
{\rm
Sq(1)[476]}
\\ $h_{0}:$   [476]
\\ $h_{2}:$   [463]
\\ $h_{3}:$   [438], [437]
\\ $h_{4}:$   [390], [389], [387], [385]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/209]
\mb{13/209}
\begin{gl}
\item[474]
{\rm
Sq(1,1)[454]
+ Sq(1,1)[452]
+ Sq(1,1)[451]
+ Sq(1,1)[449]}
\\ $h_{7}:$   [46]
\item[475]
{\rm
Sq(1,1)[455]
+ Sq(1,1)[452]
+ Sq(1,1)[450]}
\\ $h_{7}:$   [46]
\item[476]
{\rm
Sq(1)[465]}
\\ $h_{0}:$   [465]
\\ $h_{2}:$   [451], [449]
\\ $h_{3}:$   [425], [424]
\\ $h_{4}:$   [385], [384]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/209]
\mb{12/209}
\begin{gl}
\item[463]
{\rm
Sq(3)[435]
+ Sq(0,1)[435]
+ Sq(3)[434]
+ Sq(0,1)[434]
+ Sq(3)[431]
+ Sq(0,1)[431]}
\item[464]
{\rm
Sq(1)[441]}
\\ $h_{0}:$   [441]
\\ $h_{2}:$   [428]
\\ $h_{4}:$   [376]
\item[465]
{\rm
Sq(1)[444]}
\\ $h_{0}:$   [444]
\\ $h_{4}:$   [378], [377]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/209]
\mb{11/209}
\begin{gl}
\item[441]
{\rm
Sq(5)[396]
+ Sq(2,1)[396]}
\\ $h_{4}:$   [354], [353]
\item[442]
{\rm
Sq(2)[402]}
\\ $h_{1}:$   [402]
\\ $h_{3}:$   [384], [383], [382], [381], [380], [379]
\\ $h_{4}:$   [356], [355], [354]
\item[443]
{\rm
Sq(2)[405]}
\\ $h_{1}:$   [405]
\\ $h_{2}:$   [397]
\\ $h_{3}:$   [384], [382], [381], [380], [379]
\\ $h_{4}:$   [358], [355], [354]
\item[444]
{\rm
Sq(1)[409]
+ Sq(1)[408]
+ Sq(1)[407]}
\\ $h_{0}:$   [409], [408], [407]
\\ $h_{4}:$   [356], [355], [353]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/209]
\mb{10/209}
\begin{gl}
\item[407]
{\rm
Sq(1,1)[361]}
\\ $h_{7}:$   [61]
\item[408]
{\rm
Sq(3)[363]
+ Sq(0,1)[363]}
\\ $h_{7}:$   [61]
\item[409]
{\rm
Sq(1)[367]}
\\ $h_{0}:$   [367]
\end{gl}
\end{bdl}

\begin{bdl}
\item[9/209]
\mb{9/209}
\begin{gl}
\item[367]
{\rm
Sq(3,1)[310]
+ Sq(3,1)[309]
+ Sq(3,1)[307]}
\item[368]
{\rm
Sq(1,1)[313]}
\\ $h_{3}:$   [301]
\\ $h_{7}:$   [67]
\item[369]
{\rm
Sq(1,1)[314]}
\\ $h_{4}:$   [283], [282]
\item[370]
{\rm
Sq(1)[319]}
\\ $h_{0}:$   [319]
\\ $h_{2}:$   [313]
\\ $h_{3}:$   [301]
\\ $h_{4}:$   [284], [283]
\\ $h_{7}:$   [68], [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/209]
\mb{8/209}
\begin{gl}
\item[319]
{\rm
Sq(1)[268]}
\\ $h_{0}:$   [268]
\\ $h_{4}:$   [243]
\\ $h_{7}:$   [67]
\item[320]
{\rm
Sq(1)[269]}
\\ $h_{0}:$   [269]
\\ $h_{2}:$   [266], [265]
\\ $h_{3}:$   [257]
\\ $h_{4}:$   [244], [243]
\\ $h_{5}:$   [221]
\\ $h_{6}:$   [158], [157]
\\ $h_{7}:$   [66]
\item[321]
{\rm
Sq(1)[270]}
\\ $h_{0}:$   [270]
\\ $h_{2}:$   [265]
\\ $h_{4}:$   [243]
\\ $h_{6}:$   [157]
\\ $h_{7}:$   [67]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/209]
\mb{7/209}
\begin{gl}
\item[268]
{\rm
Sq(1,1)[212]}
\\ $h_{4}:$   [198]
\\ $h_{7}:$   [64]
\item[269]
{\rm
Sq(4)[212]}
\\ $h_{2}:$   [212]
\\ $h_{3}:$   [207]
\\ $h_{4}:$   [200], [198]
\\ $h_{5}:$   [184]
\\ $h_{6}:$   [135]
\\ $h_{7}:$   [63]
\item[270]
{\rm
Sq(3)[214]
+ Sq(0,1)[214]}
\\ $h_{4}:$   [198]
\\ $h_{7}:$   [64]
\end{gl}
\end{bdl}



\dm{210}
\begin{bdl}
\item[100/210]
\mb{100/210}
\begin{gl}
\item[6]
{\rm
Sq(1)[7]}
\\ $h_{0}:$   [7]
\end{gl}
\end{bdl}

\begin{bdl}
\item[99/210]
\mb{99/210}
\begin{gl}
\item[7]
{\rm
Sq(1,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[98/210]
\mb{98/210}
\begin{gl}
\item[11]
{\rm
Sq(1)[14]}
\\ $h_{0}:$   [14]
\\ $h_{2}:$   [11]
\\ $h_{4}:$   [2]
\end{gl}
\end{bdl}

\begin{bdl}
\item[97/210]
\mb{97/210}
\begin{gl}
\item[14]
{\rm
Sq(1)[13]}
\\ $h_{0}:$   [13]
\\ $h_{2}:$   [10]
\end{gl}
\end{bdl}

\begin{bdl}
\item[96/210]
\mb{96/210}
\begin{gl}
\item[13]
{\rm
Sq(0,1)[10]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[93/210]
\mb{93/210}
\begin{gl}
\item[16]
{\rm
Sq(0,1)[14]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[90/210]
\mb{90/210}
\begin{gl}
\item[17]
{\rm
Sq(0,1)[21]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[87/210]
\mb{87/210}
\begin{gl}
\item[22]
{\rm
Sq(0,1)[22]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[84/210]
\mb{84/210}
\begin{gl}
\item[31]
{\rm
Sq(0,1)[32]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[83/210]
\mb{83/210}
\begin{gl}
\item[34]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{1}:$   [36]
\\ $h_{2}:$   [34]
\end{gl}
\end{bdl}

\begin{bdl}
\item[82/210]
\mb{82/210}
\begin{gl}
\item[38]
{\rm
Sq(1)[39]}
\\ $h_{0}:$   [39]
\\ $h_{2}:$   [35]
\item[39]
{\rm
Sq(1)[41]}
\\ $h_{0}:$   [41]
\\ $h_{2}:$   [37], [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[81/210]
\mb{81/210}
\begin{gl}
\item[39]
{\rm
Sq(0,1)[36]}
\item[40]
{\rm
Sq(0,1)[37]}
\item[41]
{\rm
Sq(1)[38]}
\\ $h_{0}:$   [38]
\\ $h_{2}:$   [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[80/210]
\mb{80/210}
\begin{gl}
\item[38]
{\rm
Sq(1,1)[38]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[78/210]
\mb{78/210}
\begin{gl}
\item[47]
{\rm
Sq(0,1)[47]}
\item[48]
{\rm
Sq(0,1)[48]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[77/210]
\mb{77/210}
\begin{gl}
\item[49]
{\rm
Sq(0,1)[47]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[75/210]
\mb{75/210}
\begin{gl}
\item[55]
{\rm
Sq(0,1)[61]}
\item[56]
{\rm
Sq(0,1)[62]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[74/210]
\mb{74/210}
\begin{gl}
\item[63]
{\rm
Sq(0,1)[63]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[72/210]
\mb{72/210}
\begin{gl}
\item[66]
{\rm
Sq(0,1)[64]}
\item[67]
{\rm
Sq(0,1)[65]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[71/210]
\mb{71/210}
\begin{gl}
\item[69]
{\rm
Sq(0,1)[70]}
\item[70]
{\rm
Sq(1)[75]}
\\ $h_{0}:$   [75]
\\ $h_{1}:$   [71]
\\ $h_{3}:$   [60]
\end{gl}
\end{bdl}

\begin{bdl}
\item[70/210]
\mb{70/210}
\begin{gl}
\item[75]
{\rm
Sq(1)[81]}
\\ $h_{0}:$   [81]
\\ $h_{3}:$   [63]
\end{gl}
\end{bdl}

\begin{bdl}
\item[69/210]
\mb{69/210}
\begin{gl}
\item[79]
{\rm
Sq(0,1)[78]}
\item[80]
{\rm
Sq(0,1)[79]}
\item[81]
{\rm
Sq(1)[84]}
\\ $h_{0}:$   [84]
\\ $h_{3}:$   [64]
\end{gl}
\end{bdl}

\begin{bdl}
\item[68/210]
\mb{68/210}
\begin{gl}
\item[83]
{\rm
Sq(0,1)[85]}
\item[84]
{\rm
Sq(1)[93]
+ Sq(1)[92]}
\\ $h_{0}:$   [93], [92]
\\ $h_{3}:$   [69]
\end{gl}
\end{bdl}

\begin{bdl}
\item[67/210]
\mb{67/210}
\begin{gl}
\item[91]
{\rm
Sq(2)[92]}
\\ $h_{1}:$   [92]
\item[92]
{\rm
Sq(1)[98]}
\\ $h_{0}:$   [98]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [91]
\item[93]
{\rm
Sq(1)[99]}
\\ $h_{0}:$   [99]
\\ $h_{1}:$   [93]
\\ $h_{2}:$   [91]
\end{gl}
\end{bdl}

\begin{bdl}
\item[66/210]
\mb{66/210}
\begin{gl}
\item[95]
{\rm
Sq(0,1)[91]}
\item[96]
{\rm
Sq(0,1)[92]}
\item[97]
{\rm
Sq(0,1)[93]}
\item[98]
{\rm
Sq(1)[95]}
\\ $h_{0}:$   [95]
\\ $h_{2}:$   [89]
\item[99]
{\rm
Sq(1)[96]}
\\ $h_{0}:$   [96]
\\ $h_{2}:$   [89]
\end{gl}
\end{bdl}

\begin{bdl}
\item[65/210]
\mb{65/210}
\begin{gl}
\item[95]
{\rm
Sq(1,1)[93]}
\item[96]
{\rm
Sq(0,1)[94]}
\item[97]
{\rm
Sq(0,1)[95]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[63/210]
\mb{63/210}
\begin{gl}
\item[105]
{\rm
Sq(0,1)[106]}
\item[106]
{\rm
Sq(0,1)[107]}
\item[107]
{\rm
Sq(0,1)[108]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[62/210]
\mb{62/210}
\begin{gl}
\item[110]
{\rm
Sq(0,1)[110]}
\item[111]
{\rm
Sq(0,1)[111]}
\item[112]
{\rm
Sq(0,1)[112]}
\item[113]
{\rm
Sq(2)[116]}
\\ $h_{1}:$   [116]
\end{gl}
\end{bdl}

\begin{bdl}
\item[60/210]
\mb{60/210}
\begin{gl}
\item[123]
{\rm
Sq(0,1)[132]}
\item[124]
{\rm
Sq(0,1)[133]}
\item[125]
{\rm
Sq(0,1)[134]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[59/210]
\mb{59/210}
\begin{gl}
\item[136]
{\rm
Sq(0,1)[139]}
\item[137]
{\rm
Sq(0,1)[140]}
\item[138]
{\rm
Sq(0,1)[141]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[58/210]
\mb{58/210}
\begin{gl}
\item[146]
{\rm
Sq(0,1)[140]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[57/210]
\mb{57/210}
\begin{gl}
\item[145]
{\rm
Sq(0,1)[141]}
\item[146]
{\rm
Sq(0,1)[142]}
\item[147]
{\rm
Sq(0,1)[143]}
\item[148]
{\rm
Sq(1)[151]}
\\ $h_{0}:$   [151]
\\ $h_{1}:$   [146]
\\ $h_{2}:$   [140]
\\ $h_{3}:$   [127]
\end{gl}
\end{bdl}

\begin{bdl}
\item[56/210]
\mb{56/210}
\begin{gl}
\item[148]
{\rm
Sq(0,1)[148]}
\item[149]
{\rm
Sq(0,1)[149]}
\item[150]
{\rm
Sq(0,1)[150]}
\item[151]
{\rm
Sq(1)[158]}
\\ $h_{0}:$   [158]
\\ $h_{2}:$   [147]
\\ $h_{3}:$   [135]
\end{gl}
\end{bdl}

\begin{bdl}
\item[55/210]
\mb{55/210}
\begin{gl}
\item[157]
{\rm
Sq(0,1)[156]}
\item[158]
{\rm
Sq(1)[167]
+ Sq(1)[166]}
\\ $h_{0}:$   [167], [166]
\\ $h_{2}:$   [152]
\\ $h_{3}:$   [140]
\item[159]
{\rm
Sq(1)[168]
+ Sq(1)[166]}
\\ $h_{0}:$   [168], [166]
\\ $h_{3}:$   [141], [140]
\end{gl}
\end{bdl}

\begin{bdl}
\item[54/210]
\mb{54/210}
\begin{gl}
\item[163]
{\rm
Sq(0,1)[159]}
\item[164]
{\rm
Sq(0,1)[160]}
\item[165]
{\rm
Sq(0,1)[161]}
\item[166]
{\rm
Sq(0,1)[162]}
\item[167]
{\rm
Sq(1)[170]}
\\ $h_{0}:$   [170]
\\ $h_{3}:$   [142]
\item[168]
{\rm
Sq(1)[171]}
\\ $h_{0}:$   [171]
\\ $h_{3}:$   [144], [142]
\end{gl}
\end{bdl}

\begin{bdl}
\item[53/210]
\mb{53/210}
\begin{gl}
\item[167]
{\rm
Sq(0,1)[166]}
\item[168]
{\rm
Sq(0,1)[167]}
\item[169]
{\rm
Sq(0,1)[168]}
\item[170]
{\rm
Sq(1)[176]}
\\ $h_{0}:$   [176]
\item[171]
{\rm
Sq(1)[177]}
\\ $h_{0}:$   [177]
\\ $h_{3}:$   [151]
\end{gl}
\end{bdl}

\begin{bdl}
\item[52/210]
\mb{52/210}
\begin{gl}
\item[175]
{\rm
Sq(0,1)[180]}
\item[176]
{\rm
Sq(1)[190]}
\\ $h_{0}:$   [190]
\item[177]
{\rm
Sq(1)[192]}
\\ $h_{0}:$   [192]
\\ $h_{3}:$   [161]
\end{gl}
\end{bdl}

\begin{bdl}
\item[51/210]
\mb{51/210}
\begin{gl}
\item[186]
{\rm
Sq(0,1)[190]}
\item[187]
{\rm
Sq(0,1)[191]}
\item[188]
{\rm
Sq(0,1)[192]}
\item[189]
{\rm
Sq(0,1)[193]}
\item[190]
{\rm
Sq(3)[194]}
\item[191]
{\rm
Sq(2)[195]}
\\ $h_{1}:$   [195]
\item[192]
{\rm
Sq(1)[197]}
\\ $h_{0}:$   [197]
\end{gl}
\end{bdl}

\begin{bdl}
\item[50/210]
\mb{50/210}
\begin{gl}
\item[197]
{\rm
Sq(1,1)[196]
+ Sq(1,1)[195]}
\item[198]
{\rm
Sq(0,1)[197]}
\item[199]
{\rm
Sq(0,1)[198]}
\item[200]
{\rm
Sq(0,1)[199]}
\item[201]
{\rm
Sq(1)[207]}
\\ $h_{0}:$   [207]
\\ $h_{2}:$   [195]
\end{gl}
\end{bdl}

\begin{bdl}
\item[49/210]
\mb{49/210}
\begin{gl}
\item[206]
{\rm
Sq(0,1)[204]}
\item[207]
{\rm
Sq(1)[210]}
\\ $h_{0}:$   [210]
\\ $h_{2}:$   [197]
\item[208]
{\rm
Sq(1)[215]}
\\ $h_{0}:$   [215]
\\ $h_{1}:$   [207], [205]
\\ $h_{2}:$   [202], [197]
\end{gl}
\end{bdl}

\begin{bdl}
\item[48/210]
\mb{48/210}
\begin{gl}
\item[210]
{\rm
Sq(1,1)[211]}
\item[211]
{\rm
Sq(0,1)[212]}
\item[212]
{\rm
Sq(0,1)[213]}
\item[213]
{\rm
Sq(0,1)[214]}
\item[214]
{\rm
Sq(0,1)[215]}
\item[215]
{\rm
Sq(1)[223]}
\\ $h_{0}:$   [223]
\\ $h_{2}:$   [208]
\end{gl}
\end{bdl}

\begin{bdl}
\item[47/210]
\mb{47/210}
\begin{gl}
\item[219]
{\rm
Sq(0,1)[224]}
\item[220]
{\rm
Sq(0,1)[225]}
\item[221]
{\rm
Sq(0,1)[226]}
\item[222]
{\rm
Sq(0,1)[227]}
\item[223]
{\rm
Sq(3)[228]
+ Sq(0,1)[223]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[46/210]
\mb{46/210}
\begin{gl}
\item[234]
{\rm
Sq(1,1)[240]}
\item[235]
{\rm
Sq(0,1)[241]}
\item[236]
{\rm
Sq(2)[248]
+ Sq(2)[245]}
\\ $h_{1}:$   [248], [245]
\end{gl}
\end{bdl}

\begin{bdl}
\item[45/210]
\mb{45/210}
\begin{gl}
\item[249]
{\rm
Sq(0,1)[250]}
\item[250]
{\rm
Sq(0,1)[251]}
\item[251]
{\rm
Sq(0,1)[252]}
\item[252]
{\rm
Sq(0,1)[253]}
\item[253]
{\rm
Sq(0,1)[254]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[44/210]
\mb{44/210}
\begin{gl}
\item[259]
{\rm
Sq(0,1)[260]}
\item[260]
{\rm
Sq(0,1)[261]}
\item[261]
{\rm
Sq(0,1)[262]}
\item[262]
{\rm
Sq(0,1)[263]}
\item[263]
{\rm
Sq(0,1)[264]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[43/210]
\mb{43/210}
\begin{gl}
\item[273]
{\rm
Sq(0,1)[273]}
\item[274]
{\rm
Sq(0,1)[274]}
\item[275]
{\rm
Sq(0,1)[275]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[42/210]
\mb{42/210}
\begin{gl}
\item[284]
{\rm
Sq(1,1)[277]
+ Sq(1,1)[275]
+ Sq(1,1)[273]}
\item[285]
{\rm
Sq(0,1)[279]}
\item[286]
{\rm
Sq(0,1)[280]}
\item[287]
{\rm
Sq(0,1)[281]}
\item[288]
{\rm
Sq(0,1)[282]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[41/210]
\mb{41/210}
\begin{gl}
\item[290]
{\rm
Sq(0,1)[283]}
\item[291]
{\rm
Sq(0,1)[284]
+ Sq(0,1)[282]}
\item[292]
{\rm
Sq(0,1)[285]}
\item[293]
{\rm
Sq(0,1)[286]}
\item[294]
{\rm
Sq(3)[287]
+ Sq(0,1)[287]
+ Sq(0,1)[282]}
\item[295]
{\rm
Sq(1)[300]}
\\ $h_{0}:$   [300]
\\ $h_{1}:$   [294]
\\ $h_{2}:$   [281]
\\ $h_{3}:$   [259]
\end{gl}
\end{bdl}

\begin{bdl}
\item[40/210]
\mb{40/210}
\begin{gl}
\item[297]
{\rm
Sq(0,1)[286]}
\item[298]
{\rm
Sq(0,1)[287]}
\item[299]
{\rm
Sq(0,1)[288]}
\item[300]
{\rm
Sq(1)[305]
+ Sq(1)[304]}
\\ $h_{0}:$   [305], [304]
\\ $h_{2}:$   [285]
\\ $h_{3}:$   [263]
\end{gl}
\end{bdl}

\begin{bdl}
\item[39/210]
\mb{39/210}
\begin{gl}
\item[301]
{\rm
Sq(3)[295]}
\item[302]
{\rm
Sq(0,1)[296]}
\item[303]
{\rm
Sq(0,1)[297]
+ Sq(0,1)[295]}
\item[304]
{\rm
Sq(0,1)[298]}
\item[305]
{\rm
Sq(1)[311]
+ Sq(1)[306]}
\\ $h_{0}:$   [311], [306]
\\ $h_{2}:$   [290]
\\ $h_{3}:$   [269]
\item[306]
{\rm
Sq(1)[312]
+ Sq(1)[306]}
\\ $h_{0}:$   [312], [306]
\\ $h_{1}:$   [300]
\\ $h_{3}:$   [270]
\end{gl}
\end{bdl}

\begin{bdl}
\item[38/210]
\mb{38/210}
\begin{gl}
\item[305]
{\rm
Sq(0,1)[308]
+ Sq(0,1)[307]}
\item[306]
{\rm
Sq(3)[308]
+ Sq(3)[307]
+ Sq(0,1)[307]}
\item[307]
{\rm
Sq(0,1)[309]
+ Sq(0,1)[307]}
\item[308]
{\rm
Sq(0,1)[310]}
\item[309]
{\rm
Sq(0,1)[311]
+ Sq(0,1)[307]}
\item[310]
{\rm
Sq(2)[315]
+ Sq(2)[314]
+ Sq(2)[313]}
\\ $h_{1}:$   [315], [314], [313]
\item[311]
{\rm
Sq(1)[322]}
\\ $h_{0}:$   [322]
\\ $h_{3}:$   [282]
\item[312]
{\rm
Sq(1)[323]}
\\ $h_{0}:$   [323]
\\ $h_{3}:$   [284]
\end{gl}
\end{bdl}

\begin{bdl}
\item[37/210]
\mb{37/210}
\begin{gl}
\item[320]
{\rm
Sq(0,1)[317]}
\item[321]
{\rm
Sq(0,1)[318]
+ Sq(0,1)[316]}
\item[322]
{\rm
Sq(1)[332]
+ Sq(1)[328]
+ Sq(1)[327]}
\\ $h_{0}:$   [332], [328], [327]
\item[323]
{\rm
Sq(1)[333]
+ Sq(1)[328]
+ Sq(1)[327]}
\\ $h_{0}:$   [333], [328], [327]
\\ $h_{3}:$   [292]
\end{gl}
\end{bdl}

\begin{bdl}
\item[36/210]
\mb{36/210}
\begin{gl}
\item[327]
{\rm
Sq(1,1)[318]}
\item[328]
{\rm
Sq(1,1)[320]
+ Sq(1,1)[319]}
\item[329]
{\rm
Sq(0,1)[323]}
\item[330]
{\rm
Sq(0,1)[324]}
\item[331]
{\rm
Sq(0,1)[325]}
\item[332]
{\rm
Sq(1)[335]}
\\ $h_{0}:$   [335]
\item[333]
{\rm
Sq(1)[338]}
\\ $h_{0}:$   [338]
\\ $h_{3}:$   [293]
\item[334]
{\rm
Sq(1)[339]
+ Sq(1)[337]}
\\ $h_{0}:$   [339], [337]
\\ $h_{1}:$   [328]
\end{gl}
\end{bdl}

\begin{bdl}
\item[35/210]
\mb{35/210}
\begin{gl}
\item[331]
{\rm
Sq(0,1)[329]
+ Sq(0,1)[328]}
\item[332]
{\rm
Sq(0,1)[330]
+ Sq(0,1)[328]}
\item[333]
{\rm
Sq(0,1)[331]
+ Sq(0,1)[328]}
\item[334]
{\rm
Sq(0,1)[332]}
\item[335]
{\rm
Sq(3)[334]
+ Sq(3)[333]
+ Sq(3)[332]
+ Sq(3)[329]}
\item[336]
{\rm
Sq(2)[337]}
\\ $h_{1}:$   [337]
\item[337]
{\rm
Sq(1)[341]}
\\ $h_{0}:$   [341]
\\ $h_{1}:$   [338], [336]
\\ $h_{2}:$   [327], [325]
\item[338]
{\rm
Sq(1)[342]}
\\ $h_{0}:$   [342]
\item[339]
{\rm
Sq(1)[344]}
\\ $h_{0}:$   [344]
\\ $h_{1}:$   [338], [336]
\\ $h_{2}:$   [327], [325]
\end{gl}
\end{bdl}

\begin{bdl}
\item[34/210]
\mb{34/210}
\begin{gl}
\item[341]
{\rm
Sq(1,1)[339]
+ Sq(1,1)[336]
+ Sq(1,1)[334]}
\item[342]
{\rm
Sq(1,1)[340]
+ Sq(1,1)[337]
+ Sq(1,1)[336]
+ Sq(1,1)[335]}
\item[343]
{\rm
Sq(0,1)[341]}
\item[344]
{\rm
Sq(3)[343]
+ Sq(0,1)[343]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[33/210]
\mb{33/210}
\begin{gl}
\item[352]
{\rm
Sq(0,1)[346]
+ Sq(0,1)[345]}
\item[353]
{\rm
Sq(0,1)[347]}
\item[354]
{\rm
Sq(3)[347]
+ Sq(3)[345]
+ Sq(0,1)[345]}
\item[355]
{\rm
Sq(1)[359]}
\\ $h_{0}:$   [359]
\\ $h_{1}:$   [353], [352]
\\ $h_{2}:$   [344], [343], [338]
\\ $h_{5}:$   [209]
\\ $h_{7}:$   [14]
\item[356]
{\rm
Sq(1)[360]
+ Sq(1)[358]}
\\ $h_{0}:$   [360], [358]
\\ $h_{1}:$   [354], [353], [352]
\item[357]
{\rm
Sq(1)[362]
+ Sq(1)[358]}
\\ $h_{0}:$   [362], [358]
\\ $h_{1}:$   [354], [353]
\\ $h_{2}:$   [344]
\\ $h_{3}:$   [317], [314]
\\ $h_{4}:$   [276], [274]
\\ $h_{5}:$   [208]
\\ $h_{6}:$   [99]
\end{gl}
\end{bdl}

\begin{bdl}
\item[32/210]
\mb{32/210}
\begin{gl}
\item[356]
{\rm
Sq(3)[343]
+ Sq(0,1)[343]}
\item[357]
{\rm
Sq(0,1)[346]
+ Sq(0,1)[345]
+ Sq(0,1)[344]}
\item[358]
{\rm
Sq(3)[347]
+ Sq(0,1)[347]
+ Sq(0,1)[345]
+ Sq(3)[344]
+ Sq(0,1)[344]}
\item[359]
{\rm
Sq(3)[349]
+ Sq(0,1)[347]
+ Sq(3)[344]
+ Sq(0,1)[344]}
\\ $h_{2}:$   [340], [339], [338]
\\ $h_{5}:$   [212]
\\ $h_{7}:$   [12]
\item[360]
{\rm
Sq(3)[350]
+ Sq(0,1)[350]
+ Sq(3)[348]
+ Sq(0,1)[348]
+ Sq(0,1)[345]
+ Sq(3)[344]
+ Sq(0,1)[344]
+ Sq(0,1)[343]}
\item[361]
{\rm
Sq(1)[357]
+ Sq(1)[355]}
\\ $h_{0}:$   [357], [355]
\\ $h_{2}:$   [339], [337]
\\ $h_{5}:$   [212]
\\ $h_{7}:$   [12]
\item[362]
{\rm
Sq(1)[359]
+ Sq(1)[356]}
\\ $h_{0}:$   [359], [356]
\\ $h_{2}:$   [340], [339]
\\ $h_{3}:$   [317]
\end{gl}
\end{bdl}

\begin{bdl}
\item[31/210]
\mb{31/210}
\begin{gl}
\item[355]
{\rm
Sq(1,1)[342]}
\item[356]
{\rm
Sq(0,1)[348]}
\item[357]
{\rm
Sq(3)[349]
+ Sq(3)[346]}
\item[358]
{\rm
Sq(1)[356]}
\\ $h_{0}:$   [356]
\item[359]
{\rm
Sq(1)[360]}
\\ $h_{0}:$   [360]
\\ $h_{3}:$   [319]
\end{gl}
\end{bdl}

\begin{bdl}
\item[30/210]
\mb{30/210}
\begin{gl}
\item[355]
{\rm
Sq(0,1)[350]}
\item[356]
{\rm
Sq(3)[350]}
\item[357]
{\rm
Sq(0,1)[352]}
\item[358]
{\rm
Sq(0,1)[353]
+ Sq(0,1)[351]}
\item[359]
{\rm
Sq(2)[358]
+ Sq(2)[355]}
\\ $h_{1}:$   [358], [355]
\item[360]
{\rm
Sq(1)[360]
+ Sq(1)[359]}
\\ $h_{0}:$   [360], [359]
\end{gl}
\end{bdl}

\begin{bdl}
\item[29/210]
\mb{29/210}
\begin{gl}
\item[359]
{\rm
Sq(0,1)[350]}
\item[360]
{\rm
Sq(1)[359]
+ Sq(1)[358]}
\\ $h_{0}:$   [359], [358]
\end{gl}
\end{bdl}

\begin{bdl}
\item[28/210]
\mb{28/210}
\begin{gl}
\item[357]
{\rm
Sq(1,1)[352]
+ Sq(1,1)[351]
+ Sq(1,1)[349]}
\item[358]
{\rm
Sq(0,1)[353]}
\item[359]
{\rm
Sq(3)[353]}
\item[360]
{\rm
Sq(3)[356]
+ Sq(0,1)[356]
+ Sq(3)[355]
+ Sq(0,1)[355]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[27/210]
\mb{27/210}
\begin{gl}
\item[362]
{\rm
Sq(0,1)[360]
+ Sq(0,1)[359]}
\item[363]
{\rm
Sq(3)[363]
+ Sq(3)[359]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[26/210]
\mb{26/210}
\begin{gl}
\item[369]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]
+ Sq(0,1)[359]}
\item[370]
{\rm
Sq(2)[363]}
\\ $h_{1}:$   [363]
\\ $h_{4}:$   [309], [308]
\\ $h_{7}:$   [23]
\item[371]
{\rm
Sq(2)[365]
+ Sq(2)[364]}
\\ $h_{1}:$   [365], [364]
\\ $h_{2}:$   [356], [355]
\\ $h_{4}:$   [309]
\\ $h_{7}:$   [23]
\item[372]
{\rm
Sq(1)[372]
+ Sq(1)[370]
+ Sq(1)[367]}
\\ $h_{0}:$   [372], [370], [367]
\\ $h_{1}:$   [362]
\\ $h_{3}:$   [342], [341], [340], [339]
\\ $h_{7}:$   [23]
\end{gl}
\end{bdl}

\begin{bdl}
\item[25/210]
\mb{25/210}
\begin{gl}
\item[367]
{\rm
Sq(3)[357]}
\item[368]
{\rm
Sq(0,1)[358]
+ Sq(0,1)[357]}
\item[369]
{\rm
Sq(3)[360]
+ Sq(0,1)[360]}
\item[370]
{\rm
Sq(3)[361]
+ Sq(0,1)[361]
+ Sq(3)[359]
+ Sq(0,1)[359]}
\item[371]
{\rm
Sq(2)[365]}
\\ $h_{1}:$   [365]
\\ $h_{2}:$   [355], [354]
\\ $h_{3}:$   [339]
\\ $h_{4}:$   [308]
\item[372]
{\rm
Sq(1)[369]
+ Sq(1)[368]}
\\ $h_{0}:$   [369], [368]
\\ $h_{3}:$   [341], [340], [337], [336]
\item[373]
{\rm
Sq(1)[370]}
\\ $h_{0}:$   [370]
\\ $h_{2}:$   [356], [355], [353]
\\ $h_{3}:$   [341], [340], [337], [336]
\\ $h_{7}:$   [24]
\end{gl}
\end{bdl}

\begin{bdl}
\item[24/210]
\mb{24/210}
\begin{gl}
\item[368]
{\rm
Sq(0,1)[363]
+ Sq(3)[361]
+ Sq(0,1)[361]}
\item[369]
{\rm
Sq(3)[365]
+ Sq(0,1)[365]
+ Sq(3)[364]
+ Sq(0,1)[364]
+ Sq(3)[363]
+ Sq(3)[361]
+ Sq(0,1)[361]
+ Sq(3)[360]
+ Sq(0,1)[360]}
\\ $h_{3}:$   [342], [341]
\item[370]
{\rm
Sq(1)[374]}
\\ $h_{0}:$   [374]
\\ $h_{2}:$   [356]
\\ $h_{3}:$   [342], [341]
\\ $h_{7}:$   [23]
\item[371]
{\rm
Sq(1)[377]
+ Sq(1)[376]}
\\ $h_{0}:$   [377], [376]
\\ $h_{1}:$   [368], [367], [366]
\end{gl}
\end{bdl}

\begin{bdl}
\item[23/210]
\mb{23/210}
\begin{gl}
\item[374]
{\rm
Sq(3)[380]
+ Sq(0,1)[379]}
\\ $h_{7}:$   [24]
\item[375]
{\rm
Sq(2)[385]
+ Sq(2)[384]}
\\ $h_{1}:$   [385], [384]
\item[376]
{\rm
Sq(1)[392]}
\\ $h_{0}:$   [392]
\\ $h_{2}:$   [377], [376]
\\ $h_{5}:$   [267]
\\ $h_{7}:$   [25], [24]
\item[377]
{\rm
Sq(1)[394]
+ Sq(1)[391]}
\\ $h_{0}:$   [394], [391]
\\ $h_{2}:$   [377], [376]
\\ $h_{5}:$   [267]
\\ $h_{7}:$   [25], [24]
\item[378]
{\rm
Sq(1)[396]
+ Sq(1)[391]}
\\ $h_{0}:$   [396], [391]
\\ $h_{2}:$   [377], [376]
\\ $h_{5}:$   [267]
\\ $h_{7}:$   [25], [24]
\item[379]
{\rm
Sq(1)[397]
+ Sq(1)[395]}
\\ $h_{0}:$   [397], [395]
\\ $h_{1}:$   [389], [386], [384]
\\ $h_{2}:$   [378], [376]
\\ $h_{3}:$   [358], [357], [356]
\end{gl}
\end{bdl}

\begin{bdl}
\item[22/210]
\mb{22/210}
\begin{gl}
\item[391]
{\rm
Sq(6)[378]}
\item[392]
{\rm
Sq(1,1)[394]}
\item[393]
{\rm
Sq(0,1)[395]}
\item[394]
{\rm
Sq(3)[395]}
\item[395]
{\rm
Sq(3)[398]
+ Sq(0,1)[398]
+ Sq(3)[397]
+ Sq(0,1)[397]
+ Sq(3)[396]
+ Sq(0,1)[396]}
\item[396]
{\rm
Sq(1)[409]}
\\ $h_{0}:$   [409]
\item[397]
{\rm
Sq(1)[410]
+ Sq(1)[407]}
\\ $h_{0}:$   [410], [407]
\\ $h_{2}:$   [394]
\\ $h_{3}:$   [372], [371], [370]
\item[398]
{\rm
Sq(1)[411]
+ Sq(1)[408]}
\\ $h_{0}:$   [411], [408]
\\ $h_{1}:$   [401]
\\ $h_{3}:$   [371]
\end{gl}
\end{bdl}

\begin{bdl}
\item[21/210]
\mb{21/210}
\begin{gl}
\item[406]
{\rm
Sq(0,1)[409]
+ Sq(3)[408]
+ Sq(0,1)[408]}
\\ $h_{2}:$   [402]
\\ $h_{3}:$   [377]
\item[407]
{\rm
Sq(0,1)[410]
+ Sq(3)[409]}
\\ $h_{2}:$   [402]
\\ $h_{3}:$   [377]
\item[408]
{\rm
Sq(3)[410]
+ Sq(3)[408]
+ Sq(0,1)[408]}
\\ $h_{3}:$   [377]
\item[409]
{\rm
Sq(3)[411]
+ Sq(0,1)[411]
+ Sq(3)[409]
+ Sq(3)[408]}
\item[410]
{\rm
Sq(1)[418]
+ Sq(1)[416]}
\\ $h_{0}:$   [418], [416]
\\ $h_{2}:$   [402]
\\ $h_{3}:$   [380]
\item[411]
{\rm
Sq(1)[419]
+ Sq(1)[416]}
\\ $h_{0}:$   [419], [416]
\item[412]
{\rm
Sq(1)[423]
+ Sq(1)[421]
+ Sq(1)[420]
+ Sq(1)[416]}
\\ $h_{0}:$   [423], [421], [420], [416]
\\ $h_{2}:$   [402]
\\ $h_{3}:$   [383], [380], [377]
\\ $h_{7}:$   [32]
\end{gl}
\end{bdl}

\begin{bdl}
\item[20/210]
\mb{20/210}
\begin{gl}
\item[416]
{\rm
Sq(1,1)[421]
+ Sq(1,1)[419]
+ Sq(1,1)[418]}
\\ $h_{3}:$   [395]
\item[417]
{\rm
Sq(1,1)[422]
+ Sq(4)[420]
+ Sq(1,1)[420]
+ Sq(4)[419]}
\\ $h_{2}:$   [420], [419]
\\ $h_{3}:$   [395]
\item[418]
{\rm
Sq(0,1)[423]}
\item[419]
{\rm
Sq(3)[423]}
\\ $h_{3}:$   [395]
\item[420]
{\rm
Sq(1)[433]}
\\ $h_{0}:$   [433]
\\ $h_{1}:$   [428], [427]
\\ $h_{2}:$   [420], [418]
\\ $h_{3}:$   [395]
\\ $h_{5}:$   [278], [277], [276]
\item[421]
{\rm
Sq(1)[434]}
\\ $h_{0}:$   [434]
\\ $h_{1}:$   [428], [427]
\\ $h_{2}:$   [419], [418]
\\ $h_{4}:$   [358]
\\ $h_{5}:$   [278], [277], [276]
\\ $h_{7}:$   [35]
\item[422]
{\rm
Sq(1)[435]}
\\ $h_{0}:$   [435]
\\ $h_{1}:$   [428], [427]
\\ $h_{2}:$   [420], [419]
\\ $h_{4}:$   [358]
\\ $h_{5}:$   [278], [277]
\\ $h_{7}:$   [35]
\item[423]
{\rm
Sq(1)[437]
+ Sq(1)[436]}
\\ $h_{0}:$   [437], [436]
\\ $h_{2}:$   [420], [419]
\\ $h_{3}:$   [398], [395]
\\ $h_{4}:$   [358]
\\ $h_{7}:$   [36], [35]
\end{gl}
\end{bdl}

\begin{bdl}
\item[19/210]
\mb{19/210}
\begin{gl}
\item[433]
{\rm
Sq(5)[426]
+ Sq(2,1)[426]
+ Sq(5)[425]
+ Sq(2,1)[425]
+ Sq(5)[424]
+ Sq(2,1)[424]
+ Sq(5)[421]
+ Sq(2,1)[421]}
\item[434]
{\rm
Sq(3)[435]
+ Sq(0,1)[435]
+ Sq(3)[433]
+ Sq(0,1)[433]
+ Sq(3)[432]
+ Sq(0,1)[432]}
\item[435]
{\rm
Sq(1)[442]}
\\ $h_{0}:$   [442]
\item[436]
{\rm
Sq(1)[444]
+ Sq(1)[443]}
\\ $h_{0}:$   [444], [443]
\\ $h_{3}:$   [410], [409]
\item[437]
{\rm
Sq(1)[447]
+ Sq(1)[446]}
\\ $h_{0}:$   [447], [446]
\\ $h_{3}:$   [412], [409]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[18/210]
\mb{18/210}
\begin{gl}
\item[442]
{\rm
Sq(5)[438]}
\item[443]
{\rm
Sq(3)[443]}
\item[444]
{\rm
Sq(0,1)[444]
+ Sq(0,1)[443]}
\item[445]
{\rm
Sq(2)[445]}
\\ $h_{1}:$   [445]
\item[446]
{\rm
Sq(1)[451]}
\\ $h_{0}:$   [451]
\\ $h_{1}:$   [447]
\\ $h_{2}:$   [442], [441]
\\ $h_{3}:$   [426], [425]
\\ $h_{7}:$   [42]
\item[447]
{\rm
Sq(1)[453]}
\\ $h_{0}:$   [453]
\\ $h_{1}:$   [447]
\\ $h_{2}:$   [442], [441]
\\ $h_{7}:$   [43]
\end{gl}
\end{bdl}

\begin{bdl}
\item[17/210]
\mb{17/210}
\begin{gl}
\item[451]
{\rm
Sq(1,1)[462]}
\\ $h_{7}:$   [39]
\item[452]
{\rm
Sq(3)[467]
+ Sq(0,1)[467]
+ Sq(3)[465]
+ Sq(3)[463]}
\\ $h_{4}:$   [390]
\item[453]
{\rm
Sq(1)[470]}
\\ $h_{0}:$   [470]
\\ $h_{7}:$   [40]
\item[454]
{\rm
Sq(1)[471]}
\\ $h_{0}:$   [471]
\\ $h_{7}:$   [39]
\item[455]
{\rm
Sq(1)[473]}
\\ $h_{0}:$   [473]
\\ $h_{4}:$   [394], [393], [392], [391]
\\ $h_{5}:$   [295], [294]
\\ $h_{7}:$   [40]
\end{gl}
\end{bdl}

\begin{bdl}
\item[16/210]
\mb{16/210}
\begin{gl}
\item[470]
{\rm
Sq(2,1)[475]
+ Sq(2,1)[472]}
\\ $h_{7}:$   [41]
\item[471]
{\rm
Sq(1,1)[477]}
\item[472]
{\rm
Sq(2)[487]
+ Sq(2)[486]
+ Sq(2)[484]
+ Sq(2)[483]}
\\ $h_{1}:$   [487], [486], [484], [483]
\\ $h_{4}:$   [400], [398], [397], [396]
\item[473]
{\rm
Sq(1)[489]}
\\ $h_{0}:$   [489]
\\ $h_{4}:$   [398], [397], [395], [394]
\\ $h_{5}:$   [303], [302], [300]
\\ $h_{7}:$   [41]
\end{gl}
\end{bdl}

\begin{bdl}
\item[15/210]
\mb{15/210}
\begin{gl}
\item[489]
{\rm
Sq(1)[494]
+ Sq(1)[491]
+ Sq(1)[490]}
\\ $h_{0}:$   [494], [491], [490]
\\ $h_{5}:$   [314], [312]
\end{gl}
\end{bdl}

\begin{bdl}
\item[14/210]
\mb{14/210}
\begin{gl}
\item[490]
{\rm
Sq(1,1)[470]
+ Sq(1,1)[469]
+ Sq(1,1)[466]
+ Sq(4)[465]
+ Sq(1,1)[465]}
\\ $h_{2}:$   [465]
\\ $h_{3}:$   [442], [441]
\\ $h_{4}:$   [393], [391]
\item[491]
{\rm
Sq(3)[472]
+ Sq(0,1)[472]}
\\ $h_{2}:$   [467], [465]
\\ $h_{7}:$   [45]
\item[492]
{\rm
Sq(3)[473]}
\\ $h_{2}:$   [468], [467], [466], [465]
\\ $h_{5}:$   [320]
\item[493]
{\rm
Sq(2)[475]
+ Sq(2)[474]}
\\ $h_{1}:$   [475], [474]
\\ $h_{2}:$   [465]
\\ $h_{3}:$   [442], [441]
\\ $h_{4}:$   [393], [392], [391]
\\ $h_{5}:$   [320]
\item[494]
{\rm
Sq(1)[478]}
\\ $h_{0}:$   [478]
\\ $h_{2}:$   [467]
\\ $h_{3}:$   [442], [441]
\\ $h_{4}:$   [393], [391]
\\ $h_{5}:$   [320]
\\ $h_{7}:$   [45]
\end{gl}
\end{bdl}

\begin{bdl}
\item[13/210]
\mb{13/210}
\begin{gl}
\item[477]
{\rm
Sq(2)[463]}
\\ $h_{1}:$   [463]
\\ $h_{4}:$   [389], [387]
\item[478]
{\rm
Sq(1)[466]}
\\ $h_{0}:$   [466]
\item[479]
{\rm
Sq(1)[469]}
\\ $h_{0}:$   [469]
\\ $h_{2}:$   [457]
\\ $h_{3}:$   [433]
\\ $h_{4}:$   [390], [388], [387]
\end{gl}
\end{bdl}

\begin{bdl}
\item[12/210]
\mb{12/210}
\begin{gl}
\item[466]
{\rm
Sq(3)[437]
+ Sq(0,1)[437]}
\item[467]
{\rm
Sq(3)[438]
+ Sq(0,1)[438]
+ Sq(0,1)[437]}
\\ $h_{7}:$   [52]
\item[468]
{\rm
Sq(1)[445]}
\\ $h_{0}:$   [445]
\\ $h_{1}:$   [442], [441]
\\ $h_{2}:$   [435], [434], [433], [431]
\\ $h_{3}:$   [416], [415], [414], [412]
\\ $h_{4}:$   [382]
\\ $h_{5}:$   [333]
\\ $h_{7}:$   [52]
\item[469]
{\rm
Sq(1)[448]}
\\ $h_{0}:$   [448]
\\ $h_{2}:$   [435], [434], [431]
\\ $h_{3}:$   [414]
\\ $h_{4}:$   [383], [380]
\end{gl}
\end{bdl}

\begin{bdl}
\item[11/210]
\mb{11/210}
\begin{gl}
\item[445]
{\rm
Sq(3)[406]
+ Sq(0,1)[406]
+ Sq(3)[405]
+ Sq(0,1)[405]}
\item[446]
{\rm
Sq(2)[407]}
\\ $h_{1}:$   [407]
\\ $h_{2}:$   [401], [400]
\\ $h_{3}:$   [386]
\\ $h_{7}:$   [55]
\item[447]
{\rm
Sq(2)[408]}
\\ $h_{1}:$   [408]
\\ $h_{2}:$   [401], [400]
\\ $h_{3}:$   [386]
\\ $h_{7}:$   [55]
\item[448]
{\rm
Sq(1)[410]}
\\ $h_{0}:$   [410]
\\ $h_{4}:$   [359]
\end{gl}
\end{bdl}

\begin{bdl}
\item[10/210]
\mb{10/210}
\begin{gl}
\item[410]
{\rm
Sq(3,1)[360]
+ Sq(3,1)[359]
+ Sq(3,1)[356]}
\\ $h_{4}:$   [325], [324]
\item[411]
{\rm
Sq(4)[363]
+ Sq(1,1)[363]
+ Sq(4)[362]
+ Sq(1,1)[362]}
\\ $h_{2}:$   [363], [362]
\\ $h_{3}:$   [349]
\\ $h_{4}:$   [327], [325]
\item[412]
{\rm
Sq(3)[366]
+ Sq(0,1)[366]
+ Sq(3)[365]
+ Sq(0,1)[365]}
\\ $h_{4}:$   [327], [326], [325]
\item[413]
{\rm
Sq(2)[367]}
\\ $h_{1}:$   [367]
\\ $h_{2}:$   [362]
\\ $h_{3}:$   [349]
\\ $h_{4}:$   [325], [324]
\end{gl}
\end{bdl}

\begin{bdl}
\item[8/210]
\mb{8/210}
\begin{gl}
\item[322]
{\rm
Sq(1,1)[267]}
\item[323]
{\rm
Sq(2)[268]}
\\ $h_{1}:$   [268]
\\ $h_{3}:$   [258]
\\ $h_{4}:$   [245]
\\ $h_{7}:$   [68]
\end{gl}
\end{bdl}

\begin{bdl}
\item[7/210]
\mb{7/210}
\begin{gl}
\item[271]
{\rm
Sq(1,1)[214]}
\end{gl}
\end{bdl}

\begin{bdl}
\item[6/210]
\mb{6/210}
\begin{gl}
\item[215]
{\rm
Sq(4)[150]
+ Sq(1,1)[150]}
\\ $h_{2}:$   [150]
\\ $h_{4}:$   [143]
\\ $h_{7}:$   [56], [55]
\end{gl}
\end{bdl}