Polytope of Type {8,74}
This page is part of the Atlas of Small Regular Polytopes
Atlas Canonical Name : {8,74}*1184
Also Known As : {8,74|2}. if this polytope has another name.
Group : SmallGroup(1184,155)
Rank : 3
Schlafli Type : {8,74}
Number of vertices, edges, etc : 8, 296, 74
Order of s0s1s2 : 296
Order of s0s1s2s1 : 2
Special Properties :
Compact Hyperbolic Quotient
Locally Spherical
Orientable
Flat
Related Polytopes :
Facet
Vertex Figure
Dual
Facet Of :
None in this Atlas
Vertex Figure Of :
None in this Atlas
Quotients (Maximal Quotients in Boldface) :
2-fold quotients : {4,74}*592
4-fold quotients : {2,74}*296
8-fold quotients : {2,37}*148
37-fold quotients : {8,2}*32
74-fold quotients : {4,2}*16
148-fold quotients : {2,2}*8
Covers (Minimal Covers in Boldface) :
None in this atlas.
Permutation Representation (GAP) :
s0 := ( 75,112)( 76,113)( 77,114)( 78,115)( 79,116)( 80,117)( 81,118)( 82,119)
( 83,120)( 84,121)( 85,122)( 86,123)( 87,124)( 88,125)( 89,126)( 90,127)
( 91,128)( 92,129)( 93,130)( 94,131)( 95,132)( 96,133)( 97,134)( 98,135)
( 99,136)(100,137)(101,138)(102,139)(103,140)(104,141)(105,142)(106,143)
(107,144)(108,145)(109,146)(110,147)(111,148)(223,260)(224,261)(225,262)
(226,263)(227,264)(228,265)(229,266)(230,267)(231,268)(232,269)(233,270)
(234,271)(235,272)(236,273)(237,274)(238,275)(239,276)(240,277)(241,278)
(242,279)(243,280)(244,281)(245,282)(246,283)(247,284)(248,285)(249,286)
(250,287)(251,288)(252,289)(253,290)(254,291)(255,292)(256,293)(257,294)
(258,295)(259,296)(297,371)(298,372)(299,373)(300,374)(301,375)(302,376)
(303,377)(304,378)(305,379)(306,380)(307,381)(308,382)(309,383)(310,384)
(311,385)(312,386)(313,387)(314,388)(315,389)(316,390)(317,391)(318,392)
(319,393)(320,394)(321,395)(322,396)(323,397)(324,398)(325,399)(326,400)
(327,401)(328,402)(329,403)(330,404)(331,405)(332,406)(333,407)(334,408)
(335,409)(336,410)(337,411)(338,412)(339,413)(340,414)(341,415)(342,416)
(343,417)(344,418)(345,419)(346,420)(347,421)(348,422)(349,423)(350,424)
(351,425)(352,426)(353,427)(354,428)(355,429)(356,430)(357,431)(358,432)
(359,433)(360,434)(361,435)(362,436)(363,437)(364,438)(365,439)(366,440)
(367,441)(368,442)(369,443)(370,444)(445,519)(446,520)(447,521)(448,522)
(449,523)(450,524)(451,525)(452,526)(453,527)(454,528)(455,529)(456,530)
(457,531)(458,532)(459,533)(460,534)(461,535)(462,536)(463,537)(464,538)
(465,539)(466,540)(467,541)(468,542)(469,543)(470,544)(471,545)(472,546)
(473,547)(474,548)(475,549)(476,550)(477,551)(478,552)(479,553)(480,554)
(481,555)(482,556)(483,557)(484,558)(485,559)(486,560)(487,561)(488,562)
(489,563)(490,564)(491,565)(492,566)(493,567)(494,568)(495,569)(496,570)
(497,571)(498,572)(499,573)(500,574)(501,575)(502,576)(503,577)(504,578)
(505,579)(506,580)(507,581)(508,582)(509,583)(510,584)(511,585)(512,586)
(513,587)(514,588)(515,589)(516,590)(517,591)(518,592);;
s1 := ( 1,445)( 2,481)( 3,480)( 4,479)( 5,478)( 6,477)( 7,476)( 8,475)
( 9,474)( 10,473)( 11,472)( 12,471)( 13,470)( 14,469)( 15,468)( 16,467)
( 17,466)( 18,465)( 19,464)( 20,463)( 21,462)( 22,461)( 23,460)( 24,459)
( 25,458)( 26,457)( 27,456)( 28,455)( 29,454)( 30,453)( 31,452)( 32,451)
( 33,450)( 34,449)( 35,448)( 36,447)( 37,446)( 38,482)( 39,518)( 40,517)
( 41,516)( 42,515)( 43,514)( 44,513)( 45,512)( 46,511)( 47,510)( 48,509)
( 49,508)( 50,507)( 51,506)( 52,505)( 53,504)( 54,503)( 55,502)( 56,501)
( 57,500)( 58,499)( 59,498)( 60,497)( 61,496)( 62,495)( 63,494)( 64,493)
( 65,492)( 66,491)( 67,490)( 68,489)( 69,488)( 70,487)( 71,486)( 72,485)
( 73,484)( 74,483)( 75,556)( 76,592)( 77,591)( 78,590)( 79,589)( 80,588)
( 81,587)( 82,586)( 83,585)( 84,584)( 85,583)( 86,582)( 87,581)( 88,580)
( 89,579)( 90,578)( 91,577)( 92,576)( 93,575)( 94,574)( 95,573)( 96,572)
( 97,571)( 98,570)( 99,569)(100,568)(101,567)(102,566)(103,565)(104,564)
(105,563)(106,562)(107,561)(108,560)(109,559)(110,558)(111,557)(112,519)
(113,555)(114,554)(115,553)(116,552)(117,551)(118,550)(119,549)(120,548)
(121,547)(122,546)(123,545)(124,544)(125,543)(126,542)(127,541)(128,540)
(129,539)(130,538)(131,537)(132,536)(133,535)(134,534)(135,533)(136,532)
(137,531)(138,530)(139,529)(140,528)(141,527)(142,526)(143,525)(144,524)
(145,523)(146,522)(147,521)(148,520)(149,297)(150,333)(151,332)(152,331)
(153,330)(154,329)(155,328)(156,327)(157,326)(158,325)(159,324)(160,323)
(161,322)(162,321)(163,320)(164,319)(165,318)(166,317)(167,316)(168,315)
(169,314)(170,313)(171,312)(172,311)(173,310)(174,309)(175,308)(176,307)
(177,306)(178,305)(179,304)(180,303)(181,302)(182,301)(183,300)(184,299)
(185,298)(186,334)(187,370)(188,369)(189,368)(190,367)(191,366)(192,365)
(193,364)(194,363)(195,362)(196,361)(197,360)(198,359)(199,358)(200,357)
(201,356)(202,355)(203,354)(204,353)(205,352)(206,351)(207,350)(208,349)
(209,348)(210,347)(211,346)(212,345)(213,344)(214,343)(215,342)(216,341)
(217,340)(218,339)(219,338)(220,337)(221,336)(222,335)(223,408)(224,444)
(225,443)(226,442)(227,441)(228,440)(229,439)(230,438)(231,437)(232,436)
(233,435)(234,434)(235,433)(236,432)(237,431)(238,430)(239,429)(240,428)
(241,427)(242,426)(243,425)(244,424)(245,423)(246,422)(247,421)(248,420)
(249,419)(250,418)(251,417)(252,416)(253,415)(254,414)(255,413)(256,412)
(257,411)(258,410)(259,409)(260,371)(261,407)(262,406)(263,405)(264,404)
(265,403)(266,402)(267,401)(268,400)(269,399)(270,398)(271,397)(272,396)
(273,395)(274,394)(275,393)(276,392)(277,391)(278,390)(279,389)(280,388)
(281,387)(282,386)(283,385)(284,384)(285,383)(286,382)(287,381)(288,380)
(289,379)(290,378)(291,377)(292,376)(293,375)(294,374)(295,373)(296,372);;
s2 := ( 1,150)( 2,149)( 3,185)( 4,184)( 5,183)( 6,182)( 7,181)( 8,180)
( 9,179)( 10,178)( 11,177)( 12,176)( 13,175)( 14,174)( 15,173)( 16,172)
( 17,171)( 18,170)( 19,169)( 20,168)( 21,167)( 22,166)( 23,165)( 24,164)
( 25,163)( 26,162)( 27,161)( 28,160)( 29,159)( 30,158)( 31,157)( 32,156)
( 33,155)( 34,154)( 35,153)( 36,152)( 37,151)( 38,187)( 39,186)( 40,222)
( 41,221)( 42,220)( 43,219)( 44,218)( 45,217)( 46,216)( 47,215)( 48,214)
( 49,213)( 50,212)( 51,211)( 52,210)( 53,209)( 54,208)( 55,207)( 56,206)
( 57,205)( 58,204)( 59,203)( 60,202)( 61,201)( 62,200)( 63,199)( 64,198)
( 65,197)( 66,196)( 67,195)( 68,194)( 69,193)( 70,192)( 71,191)( 72,190)
( 73,189)( 74,188)( 75,224)( 76,223)( 77,259)( 78,258)( 79,257)( 80,256)
( 81,255)( 82,254)( 83,253)( 84,252)( 85,251)( 86,250)( 87,249)( 88,248)
( 89,247)( 90,246)( 91,245)( 92,244)( 93,243)( 94,242)( 95,241)( 96,240)
( 97,239)( 98,238)( 99,237)(100,236)(101,235)(102,234)(103,233)(104,232)
(105,231)(106,230)(107,229)(108,228)(109,227)(110,226)(111,225)(112,261)
(113,260)(114,296)(115,295)(116,294)(117,293)(118,292)(119,291)(120,290)
(121,289)(122,288)(123,287)(124,286)(125,285)(126,284)(127,283)(128,282)
(129,281)(130,280)(131,279)(132,278)(133,277)(134,276)(135,275)(136,274)
(137,273)(138,272)(139,271)(140,270)(141,269)(142,268)(143,267)(144,266)
(145,265)(146,264)(147,263)(148,262)(297,446)(298,445)(299,481)(300,480)
(301,479)(302,478)(303,477)(304,476)(305,475)(306,474)(307,473)(308,472)
(309,471)(310,470)(311,469)(312,468)(313,467)(314,466)(315,465)(316,464)
(317,463)(318,462)(319,461)(320,460)(321,459)(322,458)(323,457)(324,456)
(325,455)(326,454)(327,453)(328,452)(329,451)(330,450)(331,449)(332,448)
(333,447)(334,483)(335,482)(336,518)(337,517)(338,516)(339,515)(340,514)
(341,513)(342,512)(343,511)(344,510)(345,509)(346,508)(347,507)(348,506)
(349,505)(350,504)(351,503)(352,502)(353,501)(354,500)(355,499)(356,498)
(357,497)(358,496)(359,495)(360,494)(361,493)(362,492)(363,491)(364,490)
(365,489)(366,488)(367,487)(368,486)(369,485)(370,484)(371,520)(372,519)
(373,555)(374,554)(375,553)(376,552)(377,551)(378,550)(379,549)(380,548)
(381,547)(382,546)(383,545)(384,544)(385,543)(386,542)(387,541)(388,540)
(389,539)(390,538)(391,537)(392,536)(393,535)(394,534)(395,533)(396,532)
(397,531)(398,530)(399,529)(400,528)(401,527)(402,526)(403,525)(404,524)
(405,523)(406,522)(407,521)(408,557)(409,556)(410,592)(411,591)(412,590)
(413,589)(414,588)(415,587)(416,586)(417,585)(418,584)(419,583)(420,582)
(421,581)(422,580)(423,579)(424,578)(425,577)(426,576)(427,575)(428,574)
(429,573)(430,572)(431,571)(432,570)(433,569)(434,568)(435,567)(436,566)
(437,565)(438,564)(439,563)(440,562)(441,561)(442,560)(443,559)(444,558);;
poly := Group([s0,s1,s2]);;
Finitely Presented Group Representation (GAP) :
F := FreeGroup("s0","s1","s2");;
s0 := F.1;; s1 := F.2;; s2 := F.3;;
rels := [ s0*s0, s1*s1, s2*s2, s0*s2*s0*s2, s0*s1*s2*s1*s0*s1*s2*s1,
s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1,
s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2 ];;
poly := F / rels;;
Permutation Representation (Magma) :
s0 := Sym(592)!( 75,112)( 76,113)( 77,114)( 78,115)( 79,116)( 80,117)( 81,118)
( 82,119)( 83,120)( 84,121)( 85,122)( 86,123)( 87,124)( 88,125)( 89,126)
( 90,127)( 91,128)( 92,129)( 93,130)( 94,131)( 95,132)( 96,133)( 97,134)
( 98,135)( 99,136)(100,137)(101,138)(102,139)(103,140)(104,141)(105,142)
(106,143)(107,144)(108,145)(109,146)(110,147)(111,148)(223,260)(224,261)
(225,262)(226,263)(227,264)(228,265)(229,266)(230,267)(231,268)(232,269)
(233,270)(234,271)(235,272)(236,273)(237,274)(238,275)(239,276)(240,277)
(241,278)(242,279)(243,280)(244,281)(245,282)(246,283)(247,284)(248,285)
(249,286)(250,287)(251,288)(252,289)(253,290)(254,291)(255,292)(256,293)
(257,294)(258,295)(259,296)(297,371)(298,372)(299,373)(300,374)(301,375)
(302,376)(303,377)(304,378)(305,379)(306,380)(307,381)(308,382)(309,383)
(310,384)(311,385)(312,386)(313,387)(314,388)(315,389)(316,390)(317,391)
(318,392)(319,393)(320,394)(321,395)(322,396)(323,397)(324,398)(325,399)
(326,400)(327,401)(328,402)(329,403)(330,404)(331,405)(332,406)(333,407)
(334,408)(335,409)(336,410)(337,411)(338,412)(339,413)(340,414)(341,415)
(342,416)(343,417)(344,418)(345,419)(346,420)(347,421)(348,422)(349,423)
(350,424)(351,425)(352,426)(353,427)(354,428)(355,429)(356,430)(357,431)
(358,432)(359,433)(360,434)(361,435)(362,436)(363,437)(364,438)(365,439)
(366,440)(367,441)(368,442)(369,443)(370,444)(445,519)(446,520)(447,521)
(448,522)(449,523)(450,524)(451,525)(452,526)(453,527)(454,528)(455,529)
(456,530)(457,531)(458,532)(459,533)(460,534)(461,535)(462,536)(463,537)
(464,538)(465,539)(466,540)(467,541)(468,542)(469,543)(470,544)(471,545)
(472,546)(473,547)(474,548)(475,549)(476,550)(477,551)(478,552)(479,553)
(480,554)(481,555)(482,556)(483,557)(484,558)(485,559)(486,560)(487,561)
(488,562)(489,563)(490,564)(491,565)(492,566)(493,567)(494,568)(495,569)
(496,570)(497,571)(498,572)(499,573)(500,574)(501,575)(502,576)(503,577)
(504,578)(505,579)(506,580)(507,581)(508,582)(509,583)(510,584)(511,585)
(512,586)(513,587)(514,588)(515,589)(516,590)(517,591)(518,592);
s1 := Sym(592)!( 1,445)( 2,481)( 3,480)( 4,479)( 5,478)( 6,477)( 7,476)
( 8,475)( 9,474)( 10,473)( 11,472)( 12,471)( 13,470)( 14,469)( 15,468)
( 16,467)( 17,466)( 18,465)( 19,464)( 20,463)( 21,462)( 22,461)( 23,460)
( 24,459)( 25,458)( 26,457)( 27,456)( 28,455)( 29,454)( 30,453)( 31,452)
( 32,451)( 33,450)( 34,449)( 35,448)( 36,447)( 37,446)( 38,482)( 39,518)
( 40,517)( 41,516)( 42,515)( 43,514)( 44,513)( 45,512)( 46,511)( 47,510)
( 48,509)( 49,508)( 50,507)( 51,506)( 52,505)( 53,504)( 54,503)( 55,502)
( 56,501)( 57,500)( 58,499)( 59,498)( 60,497)( 61,496)( 62,495)( 63,494)
( 64,493)( 65,492)( 66,491)( 67,490)( 68,489)( 69,488)( 70,487)( 71,486)
( 72,485)( 73,484)( 74,483)( 75,556)( 76,592)( 77,591)( 78,590)( 79,589)
( 80,588)( 81,587)( 82,586)( 83,585)( 84,584)( 85,583)( 86,582)( 87,581)
( 88,580)( 89,579)( 90,578)( 91,577)( 92,576)( 93,575)( 94,574)( 95,573)
( 96,572)( 97,571)( 98,570)( 99,569)(100,568)(101,567)(102,566)(103,565)
(104,564)(105,563)(106,562)(107,561)(108,560)(109,559)(110,558)(111,557)
(112,519)(113,555)(114,554)(115,553)(116,552)(117,551)(118,550)(119,549)
(120,548)(121,547)(122,546)(123,545)(124,544)(125,543)(126,542)(127,541)
(128,540)(129,539)(130,538)(131,537)(132,536)(133,535)(134,534)(135,533)
(136,532)(137,531)(138,530)(139,529)(140,528)(141,527)(142,526)(143,525)
(144,524)(145,523)(146,522)(147,521)(148,520)(149,297)(150,333)(151,332)
(152,331)(153,330)(154,329)(155,328)(156,327)(157,326)(158,325)(159,324)
(160,323)(161,322)(162,321)(163,320)(164,319)(165,318)(166,317)(167,316)
(168,315)(169,314)(170,313)(171,312)(172,311)(173,310)(174,309)(175,308)
(176,307)(177,306)(178,305)(179,304)(180,303)(181,302)(182,301)(183,300)
(184,299)(185,298)(186,334)(187,370)(188,369)(189,368)(190,367)(191,366)
(192,365)(193,364)(194,363)(195,362)(196,361)(197,360)(198,359)(199,358)
(200,357)(201,356)(202,355)(203,354)(204,353)(205,352)(206,351)(207,350)
(208,349)(209,348)(210,347)(211,346)(212,345)(213,344)(214,343)(215,342)
(216,341)(217,340)(218,339)(219,338)(220,337)(221,336)(222,335)(223,408)
(224,444)(225,443)(226,442)(227,441)(228,440)(229,439)(230,438)(231,437)
(232,436)(233,435)(234,434)(235,433)(236,432)(237,431)(238,430)(239,429)
(240,428)(241,427)(242,426)(243,425)(244,424)(245,423)(246,422)(247,421)
(248,420)(249,419)(250,418)(251,417)(252,416)(253,415)(254,414)(255,413)
(256,412)(257,411)(258,410)(259,409)(260,371)(261,407)(262,406)(263,405)
(264,404)(265,403)(266,402)(267,401)(268,400)(269,399)(270,398)(271,397)
(272,396)(273,395)(274,394)(275,393)(276,392)(277,391)(278,390)(279,389)
(280,388)(281,387)(282,386)(283,385)(284,384)(285,383)(286,382)(287,381)
(288,380)(289,379)(290,378)(291,377)(292,376)(293,375)(294,374)(295,373)
(296,372);
s2 := Sym(592)!( 1,150)( 2,149)( 3,185)( 4,184)( 5,183)( 6,182)( 7,181)
( 8,180)( 9,179)( 10,178)( 11,177)( 12,176)( 13,175)( 14,174)( 15,173)
( 16,172)( 17,171)( 18,170)( 19,169)( 20,168)( 21,167)( 22,166)( 23,165)
( 24,164)( 25,163)( 26,162)( 27,161)( 28,160)( 29,159)( 30,158)( 31,157)
( 32,156)( 33,155)( 34,154)( 35,153)( 36,152)( 37,151)( 38,187)( 39,186)
( 40,222)( 41,221)( 42,220)( 43,219)( 44,218)( 45,217)( 46,216)( 47,215)
( 48,214)( 49,213)( 50,212)( 51,211)( 52,210)( 53,209)( 54,208)( 55,207)
( 56,206)( 57,205)( 58,204)( 59,203)( 60,202)( 61,201)( 62,200)( 63,199)
( 64,198)( 65,197)( 66,196)( 67,195)( 68,194)( 69,193)( 70,192)( 71,191)
( 72,190)( 73,189)( 74,188)( 75,224)( 76,223)( 77,259)( 78,258)( 79,257)
( 80,256)( 81,255)( 82,254)( 83,253)( 84,252)( 85,251)( 86,250)( 87,249)
( 88,248)( 89,247)( 90,246)( 91,245)( 92,244)( 93,243)( 94,242)( 95,241)
( 96,240)( 97,239)( 98,238)( 99,237)(100,236)(101,235)(102,234)(103,233)
(104,232)(105,231)(106,230)(107,229)(108,228)(109,227)(110,226)(111,225)
(112,261)(113,260)(114,296)(115,295)(116,294)(117,293)(118,292)(119,291)
(120,290)(121,289)(122,288)(123,287)(124,286)(125,285)(126,284)(127,283)
(128,282)(129,281)(130,280)(131,279)(132,278)(133,277)(134,276)(135,275)
(136,274)(137,273)(138,272)(139,271)(140,270)(141,269)(142,268)(143,267)
(144,266)(145,265)(146,264)(147,263)(148,262)(297,446)(298,445)(299,481)
(300,480)(301,479)(302,478)(303,477)(304,476)(305,475)(306,474)(307,473)
(308,472)(309,471)(310,470)(311,469)(312,468)(313,467)(314,466)(315,465)
(316,464)(317,463)(318,462)(319,461)(320,460)(321,459)(322,458)(323,457)
(324,456)(325,455)(326,454)(327,453)(328,452)(329,451)(330,450)(331,449)
(332,448)(333,447)(334,483)(335,482)(336,518)(337,517)(338,516)(339,515)
(340,514)(341,513)(342,512)(343,511)(344,510)(345,509)(346,508)(347,507)
(348,506)(349,505)(350,504)(351,503)(352,502)(353,501)(354,500)(355,499)
(356,498)(357,497)(358,496)(359,495)(360,494)(361,493)(362,492)(363,491)
(364,490)(365,489)(366,488)(367,487)(368,486)(369,485)(370,484)(371,520)
(372,519)(373,555)(374,554)(375,553)(376,552)(377,551)(378,550)(379,549)
(380,548)(381,547)(382,546)(383,545)(384,544)(385,543)(386,542)(387,541)
(388,540)(389,539)(390,538)(391,537)(392,536)(393,535)(394,534)(395,533)
(396,532)(397,531)(398,530)(399,529)(400,528)(401,527)(402,526)(403,525)
(404,524)(405,523)(406,522)(407,521)(408,557)(409,556)(410,592)(411,591)
(412,590)(413,589)(414,588)(415,587)(416,586)(417,585)(418,584)(419,583)
(420,582)(421,581)(422,580)(423,579)(424,578)(425,577)(426,576)(427,575)
(428,574)(429,573)(430,572)(431,571)(432,570)(433,569)(434,568)(435,567)
(436,566)(437,565)(438,564)(439,563)(440,562)(441,561)(442,560)(443,559)
(444,558);
poly := sub<Sym(592)|s0,s1,s2>;
Finitely Presented Group Representation (Magma) :
poly<s0,s1,s2> := Group< s0,s1,s2 | s0*s0, s1*s1, s2*s2,
s0*s2*s0*s2, s0*s1*s2*s1*s0*s1*s2*s1,
s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1,
s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2*s1*s2 >;
References : None.
to this polytope