/*
www-ATLAS of Group Representations.
2.A10 represented as 56 x 56 matrices over GF(5).
*/

F:=GF(5);

x:=CambridgeMatrix(1,F,56,[
"32123000011401333403144224332424014222312231014211201043",
"03111210030002331124002313013000200324432312222321231443",
"33433331444341211231334230422331304114141404410103403320",
"32411204300343402242034024331412033312330341401013143241",
"11421321240422321423114433011042241023212031110131132030",
"34102403340104023123304410323343233024131440144120120242",
"41031424421234041424232111134214414030214442133413030022",
"22122010140433211122222402233104120044131143300130141310",
"03230344023343413443311434333214224212030143010104412313",
"14131022314214444244324323120314043140041013313302241312",
"04101422212231431324011003220200013013441304432412100140",
"23230212230014410323322232101111001110003131324440203113",
"14444410041012142131124342414323243132242140141014214423",
"41002023221404200224412440221401300112132301010002222230",
"23303040303203011001432211122340432033212411414032243334",
"44220102411124144033341402204031334122033142003143230432",
"31422004321101301410102200244204421440304444344240023301",
"11234234321200221434012111231002323113400342414222103132",
"34202344343214034040014140112420312343443330321102210112",
"12034434333014102400220144034243432420044400411042013024",
"12232241432434403200034134342200443024422124040113113013",
"20042041033022214003203140241220131441440420434202232221",
"34423042220023032222310102414103244031100333202141401213",
"12302400413224324230420303033241024220300002142411240441",
"44421131220230221014223031130423413212043300024402322441",
"20403422410213420440303442401001213011402042320100324231",
"04204242421333342210001431300330222424043401021101444212",
"31231400024440012421410402204201043232323121034211020234",
"04031031102042220424022030223222222243130020430440433044",
"04023210013143244432142201331430140403443120031400102332",
"32413312422430324340421010332100123333433214243230123320",
"03221101001221342044230302433122241141341142321121442310",
"24024432133342214240212010014103331411112044423414210143",
"02144041240201334444404212120401311243400022302321224321",
"11413314041443312443333330231314103342204420403324214413",
"13033012402343404430011223404402334034413033122434413122",
"01301042144231242023411242300331434414333224414011403310",
"12022141233414332204232430023103143003311310113202441133",
"32423213243430233200224424114321133042431111142020312300",
"40041410034221401240334400222411012220014011101003402402",
"11222421143410331331230240044140433403043224120412240003",
"04433242341314231402111421301112041401402104310023211411",
"11120330130340233104424022420412042400142440324423204200",
"44311240324311312000413042433244033332424434323214014144",
"11022130111110033334140441003330044241220133331311200311",
"11014321302210101202100111224233300004431243244141441141",
"24404144240402220331123310412320420212330000230424433244",
"23210402240302000124321204241112121203024104402411313111",
"03343233203401123000012304120321234102131011004042332243",
"20404400112332400322220244244032200240304341420120132412",
"23040403111202303033222133103230131240334211234343332140",
"23102303402204142202141241020012223302223000402131104401",
"12314222001330340233234140231122132410332023032040002443",
"00301402022404114411212420300324003342303343142210333212",
"32103303441131403430313411411130103241443400113232031102",
"41231340000120230314211122412142203130133344334010234230"]);

y:=CambridgeMatrix(1,F,56,[
"40443414241211130031434000033303430333033440433401004413",
"00100332021013120443113303442043044140100404330311301222",
"11124402023302403133112433014404032012332432341232314202",
"32232024224110334231410340432032021220001214021122102434",
"33310141103141331120310332222112131241004132343103442300",
"00343413430034010232101244342322123111420002243443300431",
"04410040230003233040423013214122013230322441322232302020",
"33422343242330112302231431212410112231032110003303402021",
"04013441422210042424114012201022212233340223143001043103",
"40021203203321333421200042321314023103242040330101104411",
"20431102043313142113022403203322234433023103104411401420",
"04243013424042424424243413102323341443024242322314344324",
"43001322332214210223231113144420104430233222303210041200",
"02121201324310420014143210312143230000220340324243201004",
"10133312131341424431224124440010040221333002033100232123",
"04310234034432240111032401341212033311434242313121332303",
"34004340202120123313130102301100424024133304241231133022",
"14424211211314404344242013131330341440442100434421424022",
"10034213240043313410423422403040021300110421300220012300",
"03340001133410013221242001131002230203001302044332022010",
"44403232444100424312213322343341434244033431211112021111",
"12431143230240333342033131230101422241301044331430142010",
"33432020140030344320120144202220022344242044403422121334",
"22142321221441230333304001404432420101413423342112230200",
"04411314200402232300040400003304113442313243110422430303",
"04341223312302223233113132134430242234312334030144404234",
"24044323300223430231403120332214011041334311234324144230",
"23423233302334403303300043043343114310320414214330310101",
"41221323001021212023101104401021213212202310434431301014",
"03214132042424344101344234001432002040241124201340222320",
"21030420102441424043322234244404021310334223213010444404",
"11431231341220430033234003330333414443241220331021341033",
"14302024313003430443304124142131244432014020304140401010",
"22220210431020404110442112042240433113330404102321320042",
"00320014123402300122343012441011410303430334022211034002",
"03203410034304032101203011344411040232201044330400041144",
"13143321302342141423300011233312242241042013241020012312",
"12312123122120444002230330232342221341314220314143114002",
"33011223201012324300142230230013312223403012023402211421",
"02012304321243233224213423320200442144130333100214420341",
"23213104342132041040334142140244321012104421320342013100",
"43302332224410022122323143433124444442323314331300401412",
"43303121323224234314121242412040040124242412110022413113",
"44403124420301214111210400402443222321342213141122140234",
"30200432044024331341004232231442011030104103011304301003",
"12140241044304204143000141111241110201200012341003300324",
"11110022042043311023130111424112031341341144212024132434",
"23440411302302241142032202414102441320343330224034244242",
"11404042031222311342023410213422332234440110133301310113",
"10001433014123323340330004200440030312310111413100342240",
"14231211343122344121331241141142412430303431240113404400",
"22240032112340314412401210010132122340044103402204013434",
"44202404213234224221211114300400413411024020142140134030",
"21443132440211414430022421431010144112033414212131322043",
"11003214132320033230234100013241014311240120112200414420",
"01043403014200330430201242241230331121441311300212430102"]);

G<x,y>:=MatrixGroup<56,F|x,y>;
print "Group G is 2.A10 < GL(56,GF(5))";