/*
www-ATLAS of Group Representations.
U6(2) represented as 440 x 440 matrices over GF(5).
*/

F:=GF(5);

x:=CambridgeMatrix(1,F,440,[
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"14413104033300040240121013042122324101132102443002340314044313340302114231322403404431014411004022402434213203142231234042043014442031032422333012234220441044024022030033310441112021010134301024144103312434001004211111141042300103422120310200431202003101110310003131311323314141024120241440302231443400200143400301142204220334324220030333144142333132011120413341143203311012420120014301042132043310423313443223110421334221004414411412102112",
"13413244413240431320040204233124230423033122102242010004344434204132144023400033044002123031034443024303242234141324212114243123100321113414010003321202313144340041000344343402130343141321204424401000414442431143302411212344123431322420303331320232404130044130014014422041223444004031210023243122213333334142244133044133140234210210340130042321103234404411423424100044013340111023233032312301034324113434230042422101114312404111012414431330"]);

G<x,y>:=MatrixGroup<440,F|x,y>;
print "Group G is U6(2) < GL(440,GF(5))";