Properties

Label 28569600.a
Order \( 2^{12} \cdot 3^{2} \cdot 5^{2} \cdot 31 \)
Exponent \( 2^{6} \cdot 3 \cdot 5 \cdot 31 \)
Nilpotent no
Solvable no
$\card{G^{\mathrm{ab}}}$ \( 2^{6} \cdot 3 \cdot 5 \)
$\card{Z(G)}$ 960
$\card{\Aut(G)}$ \( 2^{15} \cdot 3 \cdot 5 \cdot 31 \)
$\card{\mathrm{Out}(G)}$ \( 2^{9} \)
Perm deg. $2056$
Trans deg. not computed
Rank $2$

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Copy content comment:Construction of abstract group
 
Copy content magma:G := CU(2,31);
 
Copy content gap:G := Group( 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);
 
Copy content sage:G = PermutationGroup(['(1,3,6)(2,9,11)(4,13,17)(5,18,20)(7,14,24)(8,27,29)(10,32,36)(12,34,39)(15,41,45)(16,46,48)(19,54,56)(21,53,60)(22,62,63)(23,64,66)(25,42,65)(26,28,71)(30,74,77)(31,80,82)(33,86,88)(35,84,92)(37,95,96)(38,97,99)(40,90,87)(43,102,106)(44,107,109)(47,113,115)(49,118,119)(50,120,121)(51,123,124)(52,126,128)(55,134,136)(57,133,140)(58,142,143)(59,144,146)(61,130,127)(67,153,156)(68,103,155)(69,159,161)(70,75,163)(72,167,168)(73,170,172)(76,177,178)(78,174,180)(81,186,190)(83,188,193)(85,196,197)(89,200,204)(91,195,208)(93,211,212)(94,213,215)(98,220,222)(100,131,226)(101,206,202)(104,228,232)(105,233,234)(108,237,238)(110,241,242)(111,219,244)(112,245,246)(114,201,248)(116,251,122)(117,252,254)(125,203,259)(129,132,267)(135,275,277)(137,274,279)(138,260,282)(139,284,286)(141,272,288)(147,295,299)(148,269,264)(149,302,303)(150,173,304)(151,305,249)(152,306,307)(154,309,311)(157,229,310)(160,317,320)(162,175,324)(164,328,182)(165,329,331)(166,333,334)(169,337,339)(171,342,344)(179,352,355)(181,347,357)(185,363,326)(189,365,369)(191,372,335)(192,217,375)(194,341,377)(198,224,290)(199,382,384)(205,250,390)(207,379,393)(209,396,397)(210,398,400)(214,405,281)(216,409,410)(221,415,417)(223,414,419)(225,420,345)(227,391,387)(230,424,428)(231,429,430)(235,435,436)(236,404,438)(239,440,243)(240,441,443)(247,448,450)(255,459,318)(256,460,439)(257,346,343)(258,462,463)(261,389,388)(263,466,465)(265,293,470)(266,472,473)(268,271,475)(273,296,483)(278,488,493)(280,485,495)(283,464,457)(285,501,503)(287,500,506)(289,481,508)(292,511,512)(294,418,515)(298,497,519)(300,477,469)(301,432,523)(308,491,528)(312,530,533)(313,425,532)(314,536,538)(316,540,542)(319,543,545)(321,549,359)(322,550,551)(323,348,553)(325,556,360)(327,558,559)(330,561,340)(332,563,564)(336,364,570)(338,353,572)(349,582,583)(351,408,444)(354,586,587)(356,451,399)(358,579,413)(368,596,598)(370,402,510)(371,600,601)(373,604,569)(374,376,381)(378,525,606)(380,407,453)(383,611,613)(385,610,615)(386,456,617)(392,608,548)(394,621,622)(395,623,573)(401,628,629)(406,632,634)(411,635,636)(416,638,612)(422,641,578)(423,618,505)(426,645,649)(427,650,651)(431,656,657)(433,659,437)(434,660,526)(445,568,602)(447,455,664)(452,668,670)(458,653,522)(461,599,625)(468,678,478)(471,513,633)(474,499,683)(476,480,686)(482,694,677)(484,518,698)(486,701,614)(487,517,704)(489,707,709)(492,713,714)(494,706,716)(496,700,718)(502,727,729)(504,726,732)(507,724,735)(509,693,737)(514,516,616)(520,720,684)(521,688,682)(524,743,744)(527,731,642)(529,712,667)(531,748,750)(534,646,749)(535,754,756)(537,758,760)(541,763,765)(544,767,769)(546,772,591)(547,565,773)(552,580,778)(554,781,592)(555,783,784)(557,562,787)(560,595,790)(566,791,792)(567,794,795)(571,798,624)(576,799,607)(577,605,630)(581,797,803)(584,776,673)(588,807,808)(589,800,637)(590,810,812)(597,817,819)(603,663,675)(609,821,822)(619,820,771)(620,793,827)(627,829,830)(639,669,702)(640,831,823)(644,825,734)(647,835,838)(648,839,804)(652,843,844)(654,846,658)(655,796,674)(662,841,672)(665,671,809)(666,848,832)(676,697,854)(679,853,699)(681,857,690)(685,723,722)(687,692,864)(689,867,869)(695,876,728)(696,855,856)(703,715,884)(705,740,739)(708,890,892)(710,889,895)(717,887,883)(719,881,900)(725,850,824)(730,875,908)(733,905,910)(736,904,913)(738,874,915)(741,866,862)(747,882,833)(751,921,924)(752,836,923)(753,927,929)(755,930,932)(757,936,938)(759,939,941)(764,944,946)(766,949,847)(768,950,952)(770,955,813)(774,959,960)(775,785,816)(777,801,963)(779,966,814)(780,968,969)(782,786,972)(788,974,805)(789,975,976)(802,979,980)(811,982,977)(818,988,990)(826,958,954)(834,849,912)(837,993,996)(840,961,998)(842,919,845)(858,917,886)(859,868,880)(861,906,871)(863,903,902)(865,873,1014)(870,1003,1020)(877,909,1004)(878,1026,907)(879,1005,1006)(885,898,1035)(891,1043,1039)(893,1042,1046)(894,911,1049)(896,1041,1027)(899,1038,1034)(901,1032,1054)(914,1058,1001)(916,1025,1064)(918,1016,1012)(922,1019,1068)(925,994,1067)(926,931,1073)(928,1075,1077)(933,1081,1082)(934,1002,999)(935,965,1085)(937,1087,1089)(940,1091,1093)(945,1096,1098)(947,981,948)(951,1100,1102)(953,1105,984)(956,1109,1099)(957,970,987)(962,978,1115)(964,1118,985)(967,971,1086)(973,1123,1124)(983,1126,1112)(989,1132,1133)(991,1108,1104)(995,1135,1138)(997,1110,1140)(1007,1037,1008)(1009,1018,1031)(1011,1060,1022)(1013,1057,1056)(1015,1024,1151)(1017,1154,1021)(1028,1062,1141)(1029,1165,1061)(1030,1142,1059)(1033,1158,1036)(1044,1143,1047)(1045,1183,1180)(1048,1050,1063)(1051,1173,1167)(1053,1178,1175)(1055,1172,1193)(1065,1164,1155)(1066,1153,1149)(1069,1159,1206)(1070,1136,1205)(1071,1209,1211)(1072,1079,1213)(1074,1215,1127)(1076,1217,1219)(1078,1088,1222)(1080,1224,1225)(1083,1228,1230)(1084,1117,1232)(1090,1235,1122)(1092,1236,1238)(1097,1241,1243)(1101,1245,1247)(1103,1250,1128)(1106,1254,1226)(1107,1120,1131)(1111,1258,1259)(1114,1125,1261)(1116,1264,1129)(1119,1121,1233)(1134,1253,1249)(1137,1274,1277)(1139,1255,1279)(1144,1177,1145)(1146,1157,1171)(1148,1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Copy content sage_gap:G = gap.new('Group( 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)')
 
Copy content oscar:G = @permutation_group(2056, 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Group information

Description:$\GUnitary(2,31)$
Order: \(28569600\)\(\medspace = 2^{12} \cdot 3^{2} \cdot 5^{2} \cdot 31 \)
Copy content comment:Order of the group
 
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Copy content sage:G.order()
 
Copy content sage_gap:G.Order()
 
Copy content oscar:order(G)
 
Exponent: \(29760\)\(\medspace = 2^{6} \cdot 3 \cdot 5 \cdot 31 \)
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Automorphism group:Group of order \(15237120\)\(\medspace = 2^{15} \cdot 3 \cdot 5 \cdot 31 \)
Copy content comment:Automorphism group
 
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Copy content sage:libgap(G).AutomorphismGroup()
 
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Composition factors:$C_2$ x 7, $C_3$, $C_5$, $\PSL(2,31)$
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Copy content magma:CompositionFactors(G);
 
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Copy content sage:G.composition_series()
 
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Derived length:$1$
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Copy content sage:libgap(G).DerivedLength()
 
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Copy content oscar:derived_length(G)
 

This group is nonabelian and nonsolvable. Whether it is almost simple has not been computed.

Copy content comment:Determine if the group G is abelian
 
Copy content magma:IsAbelian(G);
 
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Copy content sage:G.is_abelian()
 
Copy content sage_gap:G.IsAbelian()
 
Copy content oscar:is_abelian(G)
 
Copy content comment:Determine if the group G is cyclic
 
Copy content magma:IsCyclic(G);
 
Copy content gap:IsCyclic(G);
 
Copy content sage:G.is_cyclic()
 
Copy content sage_gap:G.IsCyclic()
 
Copy content oscar:is_cyclic(G)
 
Copy content comment:Determine if the group G is nilpotent
 
Copy content magma:IsNilpotent(G);
 
Copy content gap:IsNilpotentGroup(G);
 
Copy content sage:G.is_nilpotent()
 
Copy content sage_gap:G.IsNilpotentGroup()
 
Copy content oscar:is_nilpotent(G)
 
Copy content comment:Determine if the group G is solvable
 
Copy content magma:IsSolvable(G);
 
Copy content gap:IsSolvableGroup(G);
 
Copy content sage:G.is_solvable()
 
Copy content sage_gap:G.IsSolvableGroup()
 
Copy content oscar:is_solvable(G)
 
Copy content comment:Determine if the group G is supersolvable
 
Copy content gap:IsSupersolvableGroup(G);
 
Copy content sage:G.is_supersolvable()
 
Copy content sage_gap:G.IsSupersolvableGroup()
 
Copy content oscar:is_supersolvable(G)
 
Copy content comment:Determine if the group G is simple
 
Copy content magma:IsSimple(G);
 
Copy content gap:IsSimpleGroup(G);
 
Copy content sage:G.is_simple()
 
Copy content sage_gap:G.IsSimpleGroup()
 
Copy content oscar:is_simple(G)
 

Group statistics

Copy content comment:Compute statistics for the group G
 
Copy content magma:// Magma code to output the first two rows of the group statistics table element_orders := [Order(g) : g in G]; orders := Set(element_orders); printf "Orders: %o\n", orders; printf "Elements: %o %o\n", [#[x : x in element_orders | x eq n] : n in orders], Order(G); cc_orders := [cc[1] : cc in ConjugacyClasses(G)]; printf "Conjugacy classes: %o %o\n", [#[x : x in cc_orders | x eq n] : n in orders], #cc_orders;
 
Copy content gap:# Gap code to output the first two rows of the group statistics table element_orders := List(Elements(G), g -> Order(g)); orders := Set(element_orders); Print("Orders: ", orders, "\n"); element_counts := List(orders, n -> Length(Filtered(element_orders, x -> x = n))); Print("Elements: ", element_counts, " ", Size(G), "\n"); cc_orders := List(ConjugacyClasses(G), cc -> Order(Representative(cc))); cc_counts := List(orders, n -> Length(Filtered(cc_orders, x -> x = n))); Print("Conjugacy classes: ", cc_counts, " ", Length(ConjugacyClasses(G)), "\n");
 
Copy content sage:# Sage code to output the first two rows of the group statistics table element_orders = [g.order() for g in G] orders = sorted(list(set(element_orders))) print("Orders:", orders) print("Elements:", [element_orders.count(n) for n in orders], G.order()) cc_orders = [cc[0].order() for cc in G.conjugacy_classes()] print("Conjugacy classes:", [cc_orders.count(n) for n in orders], len(cc_orders))
 
Copy content sage_gap:# Sage code (using the GAP interface) to output the first two rows of the group statistics table element_orders = [g.Order() for g in G.Elements()] orders = sorted(list(set(element_orders))) print("Orders:", orders) print("Elements:", [element_orders.count(n) for n in orders], G.Order()) cc_orders = [cc.Representative().Order() for cc in G.ConjugacyClasses()] print("Conjugacy classes:", [cc_orders.count(n) for n in orders], len(cc_orders))
 
Copy content oscar:# Oscar code to output the first two rows of the group statistics table element_orders = [order(g) for g in elements(G)] orders = sort(unique(element_orders)) println("Orders: ", orders) element_counts = [count(==(n), element_orders) for n in orders] println("Elements: ", element_counts, " ", order(G)) ccs = conjugacy_classes(G) cc_orders = [order(representative(cc)) for cc in ccs] cc_counts = [count(==(n), cc_orders) for n in orders] println("Conjugacy classes: ", cc_counts, " ", length(ccs))
 

Order 1 2 3 4 5 6 8 10 12 15 16 20 24 30 31 32 40 48 60 62 64 80 93 96 120 124 155 160 186 192 240 248 310 320 372 465 480 496 620 744 930 960 992 1240 1488 1860 1984 2480 2976 3720 4960 5952 7440 9920 14880 29760
Elements 1 1923 2978 5644 9924 12774 22448 37452 23192 91272 89536 62256 68704 289176 960 357632 169152 226688 410208 960 477184 516864 1920 810496 909696 1920 3840 1747968 1920 1144832 2176512 3840 3840 2543616 3840 7680 5781504 7680 7680 7680 7680 9658368 15360 15360 15360 15360 30720 30720 30720 30720 61440 61440 61440 122880 122880 245760 28569600
Conjugacy classes   1 3 5 8 14 15 28 42 28 100 104 72 80 300 1 400 192 256 432 1 544 576 2 896 960 2 4 1920 2 1280 2304 4 4 2816 4 8 6144 8 8 8 8 10240 16 16 16 16 32 32 32 32 64 64 64 128 128 256 30720
Divisions 1 3 3 5 4 8 9 11 9 14 15 11 13 39 1 27 15 19 31 1 19 21 1 31 35 1 1 33 1 23 41 1 1 25 1 1 53 1 1 1 1 45 1 1 1 1 1 1 1 1 1 1 1 1 1 1 591
Autjugacy classes 1 3 3 4 5 7 8 11 8 23 16 12 12 47 1 34 16 20 48 1 50 24 1 38 52 1 1 42 1 54 60 1 1 58 1 1 78 1 1 1 1 94 1 1 1 1 1 1 1 1 1 1 1 1 1 1 856

Minimal presentations

Permutation degree:$2056$
Transitive degree:not computed
Rank: $2$
Inequivalent generating pairs: not computed

Minimal degrees of linear representations for this group have not been computed

Constructions

Show commands: Gap / Magma / Oscar / SageMath


Groups of Lie type:$\GUnitary(2,31)$
Copy content magma:G := CU(2,31);
 
Copy content gap:G := Group([[[ Z(31)^15, 0*Z(31) ], [ Z(31)^26, Z(31)^11 ]], [[ 0*Z(31), Z(31)^0 ], [ 0*Z(31), 0*Z(31) ]], [[ 0*Z(31), Z(31)^0 ], [ 0*Z(31), 0*Z(31) ]]]);
 
Copy content sage:MS = MatrixSpace(GF(31), 2, 2) G = MatrixGroup([MS([[30, 0], [18, 13]]), MS([[0, 1], [0, 0]]), MS([[0, 1], [0, 0]])])
 
Copy content oscar:G = matrix_group([matrix(GF(31), [[30, 0], [18, 13]]), matrix(GF(31), [[0, 1], [0, 0]]), matrix(GF(31), [[0, 1], [0, 0]])])
 
Permutation group:Degree $2056$ $\langle(1,3,6)(2,9,11)(4,13,17)(5,18,20)(7,14,24)(8,27,29)(10,32,36)(12,34,39) \!\cdots\! \rangle$ Copy content Toggle raw display
Copy content comment:Define the group as a permutation group
 
Copy content magma:G := PermutationGroup< 2056 | 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>;
 
Copy content gap:G := Group( 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);
 
Copy content sage:G = PermutationGroup(['(1,3,6)(2,9,11)(4,13,17)(5,18,20)(7,14,24)(8,27,29)(10,32,36)(12,34,39)(15,41,45)(16,46,48)(19,54,56)(21,53,60)(22,62,63)(23,64,66)(25,42,65)(26,28,71)(30,74,77)(31,80,82)(33,86,88)(35,84,92)(37,95,96)(38,97,99)(40,90,87)(43,102,106)(44,107,109)(47,113,115)(49,118,119)(50,120,121)(51,123,124)(52,126,128)(55,134,136)(57,133,140)(58,142,143)(59,144,146)(61,130,127)(67,153,156)(68,103,155)(69,159,161)(70,75,163)(72,167,168)(73,170,172)(76,177,178)(78,174,180)(81,186,190)(83,188,193)(85,196,197)(89,200,204)(91,195,208)(93,211,212)(94,213,215)(98,220,222)(100,131,226)(101,206,202)(104,228,232)(105,233,234)(108,237,238)(110,241,242)(111,219,244)(112,245,246)(114,201,248)(116,251,122)(117,252,254)(125,203,259)(129,132,267)(135,275,277)(137,274,279)(138,260,282)(139,284,286)(141,272,288)(147,295,299)(148,269,264)(149,302,303)(150,173,304)(151,305,249)(152,306,307)(154,309,311)(157,229,310)(160,317,320)(162,175,324)(164,328,182)(165,329,331)(166,333,334)(169,337,339)(171,342,344)(179,352,355)(181,347,357)(185,363,326)(189,365,369)(191,372,335)(192,217,375)(194,341,377)(198,224,290)(199,382,384)(205,250,390)(207,379,393)(209,396,397)(210,398,400)(214,405,281)(216,409,410)(221,415,417)(223,414,419)(225,420,345)(227,391,387)(230,424,428)(231,429,430)(235,435,436)(236,404,438)(239,440,243)(240,441,443)(247,448,450)(255,459,318)(256,460,439)(257,346,343)(258,462,463)(261,389,388)(263,466,465)(265,293,470)(266,472,473)(268,271,475)(273,296,483)(278,488,493)(280,485,495)(283,464,457)(285,501,503)(287,500,506)(289,481,508)(292,511,512)(294,418,515)(298,497,519)(300,477,469)(301,432,523)(308,491,528)(312,530,533)(313,425,532)(314,536,538)(316,540,542)(319,543,545)(321,549,359)(322,550,551)(323,348,553)(325,556,360)(327,558,559)(330,561,340)(332,563,564)(336,364,570)(338,353,572)(349,582,583)(351,408,444)(354,586,587)(356,451,399)(358,579,413)(368,596,598)(370,402,510)(371,600,601)(373,604,569)(374,376,381)(378,525,606)(380,407,453)(383,611,613)(385,610,615)(386,456,617)(392,608,548)(394,621,622)(395,623,573)(401,628,629)(406,632,634)(411,635,636)(416,638,612)(422,641,578)(423,618,505)(426,645,649)(427,650,651)(431,656,657)(433,659,437)(434,660,526)(445,568,602)(447,455,664)(452,668,670)(458,653,522)(461,599,625)(468,678,478)(471,513,633)(474,499,683)(476,480,686)(482,694,677)(484,518,698)(486,701,614)(487,517,704)(489,707,709)(492,713,714)(494,706,716)(496,700,718)(502,727,729)(504,726,732)(507,724,735)(509,693,737)(514,516,616)(520,720,684)(521,688,682)(524,743,744)(527,731,642)(529,712,667)(531,748,750)(534,646,749)(535,754,756)(537,758,760)(541,763,765)(544,767,769)(546,772,591)(547,565,773)(552,580,778)(554,781,592)(555,783,784)(557,562,787)(560,595,790)(566,791,792)(567,794,795)(571,798,624)(576,799,607)(577,605,630)(581,797,803)(584,776,673)(588,807,808)(589,800,637)(590,810,812)(597,817,819)(603,663,675)(609,821,822)(619,820,771)(620,793,827)(627,829,830)(639,669,702)(640,831,823)(644,825,734)(647,835,838)(648,839,804)(652,843,844)(654,846,658)(655,796,674)(662,841,672)(665,671,809)(666,848,832)(676,697,854)(679,853,699)(681,857,690)(685,723,722)(687,692,864)(689,867,869)(695,876,728)(696,855,856)(703,715,884)(705,740,739)(708,890,892)(710,889,895)(717,887,883)(719,881,900)(725,850,824)(730,875,908)(733,905,910)(736,904,913)(738,874,915)(741,866,862)(747,882,833)(751,921,924)(752,836,923)(753,927,929)(755,930,932)(757,936,938)(759,939,941)(764,944,946)(766,949,847)(768,950,952)(770,955,813)(774,959,960)(775,785,816)(777,801,963)(779,966,814)(780,968,969)(782,786,972)(788,974,805)(789,975,976)(802,979,980)(811,982,977)(818,988,990)(826,958,954)(834,849,912)(837,993,996)(840,961,998)(842,919,845)(858,917,886)(859,868,880)(861,906,871)(863,903,902)(865,873,1014)(870,1003,1020)(877,909,1004)(878,1026,907)(879,1005,1006)(885,898,1035)(891,1043,1039)(893,1042,1046)(894,911,1049)(896,1041,1027)(899,1038,1034)(901,1032,1054)(914,1058,1001)(916,1025,1064)(918,1016,1012)(922,1019,1068)(925,994,1067)(926,931,1073)(928,1075,1077)(933,1081,1082)(934,1002,999)(935,965,1085)(937,1087,1089)(940,1091,1093)(945,1096,1098)(947,981,948)(951,1100,1102)(953,1105,984)(956,1109,1099)(957,970,987)(962,978,1115)(964,1118,985)(967,971,1086)(973,1123,1124)(983,1126,1112)(989,1132,1133)(991,1108,1104)(995,1135,1138)(997,1110,1140)(1007,1037,1008)(1009,1018,1031)(1011,1060,1022)(1013,1057,1056)(1015,1024,1151)(1017,1154,1021)(1028,1062,1141)(1029,1165,1061)(1030,1142,1059)(1033,1158,1036)(1044,1143,1047)(1045,1183,1180)(1048,1050,1063)(1051,1173,1167)(1053,1178,1175)(1055,1172,1193)(1065,1164,1155)(1066,1153,1149)(1069,1159,1206)(1070,1136,1205)(1071,1209,1211)(1072,1079,1213)(1074,1215,1127)(1076,1217,1219)(1078,1088,1222)(1080,1224,1225)(1083,1228,1230)(1084,1117,1232)(1090,1235,1122)(1092,1236,1238)(1097,1241,1243)(1101,1245,1247)(1103,1250,1128)(1106,1254,1226)(1107,1120,1131)(1111,1258,1259)(1114,1125,1261)(1116,1264,1129)(1119,1121,1233)(1134,1253,1249)(1137,1274,1277)(1139,1255,1279)(1144,1177,1145)(1146,1157,1171)(1148,1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Copy content sage_gap:G = gap.new('Group( 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)')
 
Copy content oscar:G = @permutation_group(2056, 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67,336,324,554,780,967,1121,1236,1377,1522,1580,1708,1860,2001,2045,1940,1827,1470,1334,1194,1065,918,752,834,704,671,456,253,117,48,116,233,432,658,791,975,1124,1133,1232,1364,1511,1533,1579,1707,1858,2000,1974,1836,1689,1570,1460,1427,1292,1154,1056,903,724,746,527,307,345,173,74,169,335,565,563,536,757,935,1083,1227,1371,1517,1618,1747,1894,2024,2037,1950,1805,1478,1346,1281,1144,1008,859,680,468,264,129,53,125,143,292,510,599,369,558,788,972,952,1103,1249,1391,1489,1592,1723,1876,2014,1953,1910,1793,1660,1456,1320,1180,1040,889,715,493,712,800,641,821,829,808,796,568,334,567,793,977,1096,1100,1242,1380,1525,1591,1722,1875,2013,1957,1817,1785,1670,1420,1285,1148,1012,865,688,685,475,638,610,384,377,605,463,322,161,321,548,774,958,1111,1257,1397,1540,1616,1734,1763,1904,2025,1941,1803,1664,1449,1313,1175,1036,886,706,727,514,294,144,293,411,217,95,216,408,317,541,760,942,1075,1216,1357,1501,1604,1712,1866,2006,1935,1837,1777,1693,1425,1291,1288,1151,1026,905,732,882,701,633,406,214,94,36,93,195,368,593,814,984,1127,1213,1276,1410,1547,1633,1752,1896,1961,1819,1675,1658,1453,1317,1280,1142,1006,857,850,669,452,250,115,249,451,302,524,742,919,810,955,1107,1255,1384,1353,1494,1598,1730,1847,1987,1954,1811,1668,1560,1440,1304,1166,1027,877,695,482,273,134,202,89,34,83,184,168,338,571,797,647,826,978,1114,1246,1382,1524,1615,1739,1883,1914,1772,1648,1555,1475,1339,1200,1062,911,736,508,720,617,457,254,454,251,453,623,570,656,765,947,1081,1226,1370,1516,1607,1738,1702,1852,1994,1947,1921,1780,1655,1444,1308,1170,1031,881,912,735,618,642,421,225,99,224,105,43,91,175,323,544,762,940,1079,1218,1354,1495,1589,1711,1854,1991,1936,1791,1680,1430,1294,1155,1017,868,689,478,270,132,54,131,150,62,149,301,522,622,828,988,1131,1264,1405,1400,1542,1635,1758,1885,2019,1971,1918,1774,1462,1326,1185,1045,893,710,490,278,137,57,21,7,12,30,29,76,176,349,581,802,932,1080,1219,1362,1508,1577,1703,1853,1995,1928,1824,1771,1794,1434,1299,1161,1023,873,693,495,529,309,464,259,123,197,366,186,364,556,785,778,964,1117,1265,1406,1523,1581,1710,1849,1989,2046,1958,1823,1466,1332,1191,1053,901,738,521,313,423,589,413,220,412,434,234,433,650,841,999,938,1090,1230,1374,1521,1583,1709,1714,1855,1998,2034,1913,1922,1782,1438,1303,1193,1158,1019,869,722,499,284,498,525,304,330,165,71,164,327,557,786,939,1088,1231,1373,1519,1619,1741,1889,2021,2047,1963,1821,1472,1341,1203,1070,1046,917,740,518,297,147,60,112,46,111,243,445,663,795,819,968,1087,1233,1247,1389,1534,1610,1719,1844,1984,1949,1806,1666,1645,1574,1429,1318,1196,1058,1000,848,667,450,306,347,344,577,586,551,776,792,784,973,1109,1215,1358,1386,1528,1623,1746,1872,2010,1955,1814,1671,1561,1418,1283,1146,1010,861,682,476,269,266,128,265,374,192,82,191,371,564,545,770,954,1106,1253,1395,1538,1631,1755,1892,2017,2028,1938,1812,1770,1447,1311,1173,1033,883,703,487,275,486,415,634,441,511,604,625,396,624,763,767,945,1093,1239,1349,1490,1593,1724,1877,2002,1932,1787,1657,1571,1422,1287,1152,1016,1013,864,725,501,670,799,822,664,588,355,395,208,394,608,818,986,1129,1270,1408,1498,1550,1639,1760,1900,1967,1826,1679,1566,1451,1315,1177,1038,1004,855,677,466,612,383,199,86,198,303,177,351,583,806,979,1126,1250,1392,1536,1487,1588,1717,1869,2008,1976,1838,1694,1572,1467,1330,1188,1048,894,709,729,640,418,223,100,39,85,32,81,183,360,591,811,930,995,1134,1268,1399,1531,1624,1749,1891,1964,1833,1684,1567,1473,1337,1198,1060,907,730,504,287,140,283,222,305,526,745,659,629,549,775,961,1098,1225,1209,1350,1492,1596,1728,1879,1992,1944,1798,1663,1650,1442,1306,1168,1029,879,699,485,505,286,206,378,594,561,400,409,427,230,392,580,777,951,1095,1237,1368,1506,1601,1732,1870,1917,1775,1769,1801,1458,1322,1182,1043,915,867,698,520,299,446,245,237,213,331,241,444,662,847,960,1113,1258,1398,1535,1605,1634,1757,1901,1981,1969,1830,1682,1662,1446,1310,1172,1042,1001,849,666,449,247,114,47,16)(6,22,45,110,232,431,649,840,996,1139,1277,1415,1552,1643,1764,1908,2029,1979,1842,1697,1766,1480,1345,1205,1069,923,751,532,312,155,67,24,50,17,49,106,235,428,652,838,997,1138,1278,1414,1551,1642,1765,1907,2030,1978,1841,1696,1573,1479,1343,1204,1067,922,749,531,310,154,65,23))
 
Direct product: not computed
Semidirect product: not computed
Trans. wreath product: not isomorphic to a non-trivial transitive wreath product

Elements of the group are displayed as matrices in $\GUnitary(2,31)$.

Homology

Abelianization: $C_{2} \times C_{480} \simeq C_{2} \times C_{32} \times C_{3} \times C_{5}$
Copy content comment:The abelianization of the group
 
Copy content magma:quo< G | CommutatorSubgroup(G) >;
 
Copy content gap:FactorGroup(G, DerivedSubgroup(G));
 
Copy content sage:G.quotient(G.commutator())
 
Copy content sage_gap:G.FactorGroup(G.DerivedSubgroup())
 
Copy content oscar:quo(G, derived_subgroup(G)[1])
 
Schur multiplier: not computed
Copy content comment:The Schur multiplier of the group
 
Copy content gap:AbelianInvariantsMultiplier(G);
 
Copy content sage:G.homology(2)
 
Copy content sage_gap:G.AbelianInvariantsMultiplier()
 
Commutator length: not computed
Copy content comment:The commutator length of the group
 
Copy content gap:CommutatorLength(G);
 
Copy content sage_gap:G.CommutatorLength()
 

Subgroups

Copy content comment:List of subgroups of the group
 
Copy content magma:Subgroups(G);
 
Copy content gap:AllSubgroups(G);
 
Copy content sage:G.subgroups()
 
Copy content sage_gap:G.AllSubgroups()
 
Copy content oscar:subgroups(G)
 

Subgroup data has not been computed.

Character theory

Copy content comment:Character table
 
Copy content magma:CharacterTable(G); // Output not guaranteed to exactly match the LMFDB table
 
Copy content gap:CharacterTable(G); # Output not guaranteed to exactly match the LMFDB table
 
Copy content sage:G.character_table() # Output not guaranteed to exactly match the LMFDB table
 
Copy content sage_gap:G.CharacterTable() # Output not guaranteed to exactly match the LMFDB table
 
Copy content oscar:character_table(G) # Output not guaranteed to exactly match the LMFDB table
 

Complex character table

The $30720 \times 30720$ character table is not available for this group.

Rational character table

The $591 \times 591$ rational character table is not available for this group.