gap> clan := FisherThasWalkerKantorBettenqClan(11);
<q-clan over GF(11)>
gap> egq := EGQByqClan(clan);
#I Computed Kantor family. Now computing EGQ...
#I Computing points from Kantor family...
#I Computing lines from Kantor family...
<EGQ of order [ 121, 11 ] and basepoint 0>
gap> group := ElationGroup(egq);
<matrix group of size 161051 with 8 generators>
gap> blt := BLTSetByqClan(clan);
[ <a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0>,
<a point in Q(4, 11): Z(11)*x_1*x_5+Z(11)*x_2*x_4+Z(11)^6*x_3^2=0> ]
gap> egq2 := EGQByBLTSet(blt);
#I No intertwiner computed. One of the polar spaces must have a collineation
group computed