Overview
- Group
- SmallGroup(1152,154321)
- Rank
- 3
- Schläfli Type
- {8,36}
- Vertices, edges, …
- 16, 288, 72
- Order of s0s1s2
- 36
- Order of s0s1s2s1
- 8
- Also known as
- if this polytope has a name.
Special Properties
- Compact Hyperbolic Quotient
- Locally Spherical
- Orientable
Quotients maximal quotients in bold
2-fold
3-fold
4-fold
6-fold
8-fold
12-fold
16-fold
24-fold
32-fold
48-fold
96-fold
144-fold
Covers minimal covers in bold
None in this atlas.
Irregular Quotients of which this is a minimal cover
None.
Representations
Permutation Representation (GAP)
s0 := ( 1,293)( 2,294)( 3,296)( 4,295)( 5,290)( 6,289)( 7,291)( 8,292)( 9,301)( 10,302)( 11,304)( 12,303)( 13,298)( 14,297)( 15,299)( 16,300)( 17,309)( 18,310)( 19,312)( 20,311)( 21,306)( 22,305)( 23,307)( 24,308)( 25,317)( 26,318)( 27,320)( 28,319)( 29,314)( 30,313)( 31,315)( 32,316)( 33,325)( 34,326)( 35,328)( 36,327)( 37,322)( 38,321)( 39,323)( 40,324)( 41,333)( 42,334)( 43,336)( 44,335)( 45,330)( 46,329)( 47,331)( 48,332)( 49,341)( 50,342)( 51,344)( 52,343)( 53,338)( 54,337)( 55,339)( 56,340)( 57,349)( 58,350)( 59,352)( 60,351)( 61,346)( 62,345)( 63,347)( 64,348)( 65,357)( 66,358)( 67,360)( 68,359)( 69,354)( 70,353)( 71,355)( 72,356)( 73,365)( 74,366)( 75,368)( 76,367)( 77,362)( 78,361)( 79,363)( 80,364)( 81,373)( 82,374)( 83,376)( 84,375)( 85,370)( 86,369)( 87,371)( 88,372)( 89,381)( 90,382)( 91,384)( 92,383)( 93,378)( 94,377)( 95,379)( 96,380)( 97,389)( 98,390)( 99,392)(100,391)(101,386)(102,385)(103,387)(104,388)(105,397)(106,398)(107,400)(108,399)(109,394)(110,393)(111,395)(112,396)(113,405)(114,406)(115,408)(116,407)(117,402)(118,401)(119,403)(120,404)(121,413)(122,414)(123,416)(124,415)(125,410)(126,409)(127,411)(128,412)(129,421)(130,422)(131,424)(132,423)(133,418)(134,417)(135,419)(136,420)(137,429)(138,430)(139,432)(140,431)(141,426)(142,425)(143,427)(144,428)(145,509)(146,510)(147,512)(148,511)(149,506)(150,505)(151,507)(152,508)(153,517)(154,518)(155,520)(156,519)(157,514)(158,513)(159,515)(160,516)(161,525)(162,526)(163,528)(164,527)(165,522)(166,521)(167,523)(168,524)(169,533)(170,534)(171,536)(172,535)(173,530)(174,529)(175,531)(176,532)(177,541)(178,542)(179,544)(180,543)(181,538)(182,537)(183,539)(184,540)(185,549)(186,550)(187,552)(188,551)(189,546)(190,545)(191,547)(192,548)(193,557)(194,558)(195,560)(196,559)(197,554)(198,553)(199,555)(200,556)(201,565)(202,566)(203,568)(204,567)(205,562)(206,561)(207,563)(208,564)(209,573)(210,574)(211,576)(212,575)(213,570)(214,569)(215,571)(216,572)(217,437)(218,438)(219,440)(220,439)(221,434)(222,433)(223,435)(224,436)(225,445)(226,446)(227,448)(228,447)(229,442)(230,441)(231,443)(232,444)(233,453)(234,454)(235,456)(236,455)(237,450)(238,449)(239,451)(240,452)(241,461)(242,462)(243,464)(244,463)(245,458)(246,457)(247,459)(248,460)(249,469)(250,470)(251,472)(252,471)(253,466)(254,465)(255,467)(256,468)(257,477)(258,478)(259,480)(260,479)(261,474)(262,473)(263,475)(264,476)(265,485)(266,486)(267,488)(268,487)(269,482)(270,481)(271,483)(272,484)(273,493)(274,494)(275,496)(276,495)(277,490)(278,489)(279,491)(280,492)(281,501)(282,502)(283,504)(284,503)(285,498)(286,497)(287,499)(288,500);; s1 := ( 1,145)( 2,146)( 3,148)( 4,147)( 5,151)( 6,152)( 7,149)( 8,150)( 9,161)( 10,162)( 11,164)( 12,163)( 13,167)( 14,168)( 15,165)( 16,166)( 17,153)( 18,154)( 19,156)( 20,155)( 21,159)( 22,160)( 23,157)( 24,158)( 25,209)( 26,210)( 27,212)( 28,211)( 29,215)( 30,216)( 31,213)( 32,214)( 33,201)( 34,202)( 35,204)( 36,203)( 37,207)( 38,208)( 39,205)( 40,206)( 41,193)( 42,194)( 43,196)( 44,195)( 45,199)( 46,200)( 47,197)( 48,198)( 49,185)( 50,186)( 51,188)( 52,187)( 53,191)( 54,192)( 55,189)( 56,190)( 57,177)( 58,178)( 59,180)( 60,179)( 61,183)( 62,184)( 63,181)( 64,182)( 65,169)( 66,170)( 67,172)( 68,171)( 69,175)( 70,176)( 71,173)( 72,174)( 73,217)( 74,218)( 75,220)( 76,219)( 77,223)( 78,224)( 79,221)( 80,222)( 81,233)( 82,234)( 83,236)( 84,235)( 85,239)( 86,240)( 87,237)( 88,238)( 89,225)( 90,226)( 91,228)( 92,227)( 93,231)( 94,232)( 95,229)( 96,230)( 97,281)( 98,282)( 99,284)(100,283)(101,287)(102,288)(103,285)(104,286)(105,273)(106,274)(107,276)(108,275)(109,279)(110,280)(111,277)(112,278)(113,265)(114,266)(115,268)(116,267)(117,271)(118,272)(119,269)(120,270)(121,257)(122,258)(123,260)(124,259)(125,263)(126,264)(127,261)(128,262)(129,249)(130,250)(131,252)(132,251)(133,255)(134,256)(135,253)(136,254)(137,241)(138,242)(139,244)(140,243)(141,247)(142,248)(143,245)(144,246)(289,434)(290,433)(291,435)(292,436)(293,440)(294,439)(295,438)(296,437)(297,450)(298,449)(299,451)(300,452)(301,456)(302,455)(303,454)(304,453)(305,442)(306,441)(307,443)(308,444)(309,448)(310,447)(311,446)(312,445)(313,498)(314,497)(315,499)(316,500)(317,504)(318,503)(319,502)(320,501)(321,490)(322,489)(323,491)(324,492)(325,496)(326,495)(327,494)(328,493)(329,482)(330,481)(331,483)(332,484)(333,488)(334,487)(335,486)(336,485)(337,474)(338,473)(339,475)(340,476)(341,480)(342,479)(343,478)(344,477)(345,466)(346,465)(347,467)(348,468)(349,472)(350,471)(351,470)(352,469)(353,458)(354,457)(355,459)(356,460)(357,464)(358,463)(359,462)(360,461)(361,506)(362,505)(363,507)(364,508)(365,512)(366,511)(367,510)(368,509)(369,522)(370,521)(371,523)(372,524)(373,528)(374,527)(375,526)(376,525)(377,514)(378,513)(379,515)(380,516)(381,520)(382,519)(383,518)(384,517)(385,570)(386,569)(387,571)(388,572)(389,576)(390,575)(391,574)(392,573)(393,562)(394,561)(395,563)(396,564)(397,568)(398,567)(399,566)(400,565)(401,554)(402,553)(403,555)(404,556)(405,560)(406,559)(407,558)(408,557)(409,546)(410,545)(411,547)(412,548)(413,552)(414,551)(415,550)(416,549)(417,538)(418,537)(419,539)(420,540)(421,544)(422,543)(423,542)(424,541)(425,530)(426,529)(427,531)(428,532)(429,536)(430,535)(431,534)(432,533);; s2 := ( 1,313)( 2,314)( 3,319)( 4,320)( 5,318)( 6,317)( 7,315)( 8,316)( 9,329)( 10,330)( 11,335)( 12,336)( 13,334)( 14,333)( 15,331)( 16,332)( 17,321)( 18,322)( 19,327)( 20,328)( 21,326)( 22,325)( 23,323)( 24,324)( 25,289)( 26,290)( 27,295)( 28,296)( 29,294)( 30,293)( 31,291)( 32,292)( 33,305)( 34,306)( 35,311)( 36,312)( 37,310)( 38,309)( 39,307)( 40,308)( 41,297)( 42,298)( 43,303)( 44,304)( 45,302)( 46,301)( 47,299)( 48,300)( 49,353)( 50,354)( 51,359)( 52,360)( 53,358)( 54,357)( 55,355)( 56,356)( 57,345)( 58,346)( 59,351)( 60,352)( 61,350)( 62,349)( 63,347)( 64,348)( 65,337)( 66,338)( 67,343)( 68,344)( 69,342)( 70,341)( 71,339)( 72,340)( 73,385)( 74,386)( 75,391)( 76,392)( 77,390)( 78,389)( 79,387)( 80,388)( 81,401)( 82,402)( 83,407)( 84,408)( 85,406)( 86,405)( 87,403)( 88,404)( 89,393)( 90,394)( 91,399)( 92,400)( 93,398)( 94,397)( 95,395)( 96,396)( 97,361)( 98,362)( 99,367)(100,368)(101,366)(102,365)(103,363)(104,364)(105,377)(106,378)(107,383)(108,384)(109,382)(110,381)(111,379)(112,380)(113,369)(114,370)(115,375)(116,376)(117,374)(118,373)(119,371)(120,372)(121,425)(122,426)(123,431)(124,432)(125,430)(126,429)(127,427)(128,428)(129,417)(130,418)(131,423)(132,424)(133,422)(134,421)(135,419)(136,420)(137,409)(138,410)(139,415)(140,416)(141,414)(142,413)(143,411)(144,412)(145,530)(146,529)(147,536)(148,535)(149,533)(150,534)(151,532)(152,531)(153,546)(154,545)(155,552)(156,551)(157,549)(158,550)(159,548)(160,547)(161,538)(162,537)(163,544)(164,543)(165,541)(166,542)(167,540)(168,539)(169,506)(170,505)(171,512)(172,511)(173,509)(174,510)(175,508)(176,507)(177,522)(178,521)(179,528)(180,527)(181,525)(182,526)(183,524)(184,523)(185,514)(186,513)(187,520)(188,519)(189,517)(190,518)(191,516)(192,515)(193,570)(194,569)(195,576)(196,575)(197,573)(198,574)(199,572)(200,571)(201,562)(202,561)(203,568)(204,567)(205,565)(206,566)(207,564)(208,563)(209,554)(210,553)(211,560)(212,559)(213,557)(214,558)(215,556)(216,555)(217,458)(218,457)(219,464)(220,463)(221,461)(222,462)(223,460)(224,459)(225,474)(226,473)(227,480)(228,479)(229,477)(230,478)(231,476)(232,475)(233,466)(234,465)(235,472)(236,471)(237,469)(238,470)(239,468)(240,467)(241,434)(242,433)(243,440)(244,439)(245,437)(246,438)(247,436)(248,435)(249,450)(250,449)(251,456)(252,455)(253,453)(254,454)(255,452)(256,451)(257,442)(258,441)(259,448)(260,447)(261,445)(262,446)(263,444)(264,443)(265,498)(266,497)(267,504)(268,503)(269,501)(270,502)(271,500)(272,499)(273,490)(274,489)(275,496)(276,495)(277,493)(278,494)(279,492)(280,491)(281,482)(282,481)(283,488)(284,487)(285,485)(286,486)(287,484)(288,483);; 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*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1,
s0*s1*s0*s1*s0*s1*s2*s1*s0*s1*s0*s1*s0*s1*s2*s1,
s1*s0*s1*s0*s2*s1*s0*s1*s2*s1*s0*s1*s2*s1*s0*s1*s0*s2,
s0*s1*s2*s1*s2*s1*s2*s0*s1*s0*s1*s2*s1*s2*s1*s2*s0*s1,
s2*s1*s0*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*s0*s2*s1*s2*s1 ];;
poly := F / rels;;
Permutation Representation (Magma)
s0 := Sym(576)!( 1,293)( 2,294)( 3,296)( 4,295)( 5,290)( 6,289)( 7,291)( 8,292)( 9,301)( 10,302)( 11,304)( 12,303)( 13,298)( 14,297)( 15,299)( 16,300)( 17,309)( 18,310)( 19,312)( 20,311)( 21,306)( 22,305)( 23,307)( 24,308)( 25,317)( 26,318)( 27,320)( 28,319)( 29,314)( 30,313)( 31,315)( 32,316)( 33,325)( 34,326)( 35,328)( 36,327)( 37,322)( 38,321)( 39,323)( 40,324)( 41,333)( 42,334)( 43,336)( 44,335)( 45,330)( 46,329)( 47,331)( 48,332)( 49,341)( 50,342)( 51,344)( 52,343)( 53,338)( 54,337)( 55,339)( 56,340)( 57,349)( 58,350)( 59,352)( 60,351)( 61,346)( 62,345)( 63,347)( 64,348)( 65,357)( 66,358)( 67,360)( 68,359)( 69,354)( 70,353)( 71,355)( 72,356)( 73,365)( 74,366)( 75,368)( 76,367)( 77,362)( 78,361)( 79,363)( 80,364)( 81,373)( 82,374)( 83,376)( 84,375)( 85,370)( 86,369)( 87,371)( 88,372)( 89,381)( 90,382)( 91,384)( 92,383)( 93,378)( 94,377)( 95,379)( 96,380)( 97,389)( 98,390)( 99,392)(100,391)(101,386)(102,385)(103,387)(104,388)(105,397)(106,398)(107,400)(108,399)(109,394)(110,393)(111,395)(112,396)(113,405)(114,406)(115,408)(116,407)(117,402)(118,401)(119,403)(120,404)(121,413)(122,414)(123,416)(124,415)(125,410)(126,409)(127,411)(128,412)(129,421)(130,422)(131,424)(132,423)(133,418)(134,417)(135,419)(136,420)(137,429)(138,430)(139,432)(140,431)(141,426)(142,425)(143,427)(144,428)(145,509)(146,510)(147,512)(148,511)(149,506)(150,505)(151,507)(152,508)(153,517)(154,518)(155,520)(156,519)(157,514)(158,513)(159,515)(160,516)(161,525)(162,526)(163,528)(164,527)(165,522)(166,521)(167,523)(168,524)(169,533)(170,534)(171,536)(172,535)(173,530)(174,529)(175,531)(176,532)(177,541)(178,542)(179,544)(180,543)(181,538)(182,537)(183,539)(184,540)(185,549)(186,550)(187,552)(188,551)(189,546)(190,545)(191,547)(192,548)(193,557)(194,558)(195,560)(196,559)(197,554)(198,553)(199,555)(200,556)(201,565)(202,566)(203,568)(204,567)(205,562)(206,561)(207,563)(208,564)(209,573)(210,574)(211,576)(212,575)(213,570)(214,569)(215,571)(216,572)(217,437)(218,438)(219,440)(220,439)(221,434)(222,433)(223,435)(224,436)(225,445)(226,446)(227,448)(228,447)(229,442)(230,441)(231,443)(232,444)(233,453)(234,454)(235,456)(236,455)(237,450)(238,449)(239,451)(240,452)(241,461)(242,462)(243,464)(244,463)(245,458)(246,457)(247,459)(248,460)(249,469)(250,470)(251,472)(252,471)(253,466)(254,465)(255,467)(256,468)(257,477)(258,478)(259,480)(260,479)(261,474)(262,473)(263,475)(264,476)(265,485)(266,486)(267,488)(268,487)(269,482)(270,481)(271,483)(272,484)(273,493)(274,494)(275,496)(276,495)(277,490)(278,489)(279,491)(280,492)(281,501)(282,502)(283,504)(284,503)(285,498)(286,497)(287,499)(288,500); s1 := Sym(576)!( 1,145)( 2,146)( 3,148)( 4,147)( 5,151)( 6,152)( 7,149)( 8,150)( 9,161)( 10,162)( 11,164)( 12,163)( 13,167)( 14,168)( 15,165)( 16,166)( 17,153)( 18,154)( 19,156)( 20,155)( 21,159)( 22,160)( 23,157)( 24,158)( 25,209)( 26,210)( 27,212)( 28,211)( 29,215)( 30,216)( 31,213)( 32,214)( 33,201)( 34,202)( 35,204)( 36,203)( 37,207)( 38,208)( 39,205)( 40,206)( 41,193)( 42,194)( 43,196)( 44,195)( 45,199)( 46,200)( 47,197)( 48,198)( 49,185)( 50,186)( 51,188)( 52,187)( 53,191)( 54,192)( 55,189)( 56,190)( 57,177)( 58,178)( 59,180)( 60,179)( 61,183)( 62,184)( 63,181)( 64,182)( 65,169)( 66,170)( 67,172)( 68,171)( 69,175)( 70,176)( 71,173)( 72,174)( 73,217)( 74,218)( 75,220)( 76,219)( 77,223)( 78,224)( 79,221)( 80,222)( 81,233)( 82,234)( 83,236)( 84,235)( 85,239)( 86,240)( 87,237)( 88,238)( 89,225)( 90,226)( 91,228)( 92,227)( 93,231)( 94,232)( 95,229)( 96,230)( 97,281)( 98,282)( 99,284)(100,283)(101,287)(102,288)(103,285)(104,286)(105,273)(106,274)(107,276)(108,275)(109,279)(110,280)(111,277)(112,278)(113,265)(114,266)(115,268)(116,267)(117,271)(118,272)(119,269)(120,270)(121,257)(122,258)(123,260)(124,259)(125,263)(126,264)(127,261)(128,262)(129,249)(130,250)(131,252)(132,251)(133,255)(134,256)(135,253)(136,254)(137,241)(138,242)(139,244)(140,243)(141,247)(142,248)(143,245)(144,246)(289,434)(290,433)(291,435)(292,436)(293,440)(294,439)(295,438)(296,437)(297,450)(298,449)(299,451)(300,452)(301,456)(302,455)(303,454)(304,453)(305,442)(306,441)(307,443)(308,444)(309,448)(310,447)(311,446)(312,445)(313,498)(314,497)(315,499)(316,500)(317,504)(318,503)(319,502)(320,501)(321,490)(322,489)(323,491)(324,492)(325,496)(326,495)(327,494)(328,493)(329,482)(330,481)(331,483)(332,484)(333,488)(334,487)(335,486)(336,485)(337,474)(338,473)(339,475)(340,476)(341,480)(342,479)(343,478)(344,477)(345,466)(346,465)(347,467)(348,468)(349,472)(350,471)(351,470)(352,469)(353,458)(354,457)(355,459)(356,460)(357,464)(358,463)(359,462)(360,461)(361,506)(362,505)(363,507)(364,508)(365,512)(366,511)(367,510)(368,509)(369,522)(370,521)(371,523)(372,524)(373,528)(374,527)(375,526)(376,525)(377,514)(378,513)(379,515)(380,516)(381,520)(382,519)(383,518)(384,517)(385,570)(386,569)(387,571)(388,572)(389,576)(390,575)(391,574)(392,573)(393,562)(394,561)(395,563)(396,564)(397,568)(398,567)(399,566)(400,565)(401,554)(402,553)(403,555)(404,556)(405,560)(406,559)(407,558)(408,557)(409,546)(410,545)(411,547)(412,548)(413,552)(414,551)(415,550)(416,549)(417,538)(418,537)(419,539)(420,540)(421,544)(422,543)(423,542)(424,541)(425,530)(426,529)(427,531)(428,532)(429,536)(430,535)(431,534)(432,533); s2 := Sym(576)!( 1,313)( 2,314)( 3,319)( 4,320)( 5,318)( 6,317)( 7,315)( 8,316)( 9,329)( 10,330)( 11,335)( 12,336)( 13,334)( 14,333)( 15,331)( 16,332)( 17,321)( 18,322)( 19,327)( 20,328)( 21,326)( 22,325)( 23,323)( 24,324)( 25,289)( 26,290)( 27,295)( 28,296)( 29,294)( 30,293)( 31,291)( 32,292)( 33,305)( 34,306)( 35,311)( 36,312)( 37,310)( 38,309)( 39,307)( 40,308)( 41,297)( 42,298)( 43,303)( 44,304)( 45,302)( 46,301)( 47,299)( 48,300)( 49,353)( 50,354)( 51,359)( 52,360)( 53,358)( 54,357)( 55,355)( 56,356)( 57,345)( 58,346)( 59,351)( 60,352)( 61,350)( 62,349)( 63,347)( 64,348)( 65,337)( 66,338)( 67,343)( 68,344)( 69,342)( 70,341)( 71,339)( 72,340)( 73,385)( 74,386)( 75,391)( 76,392)( 77,390)( 78,389)( 79,387)( 80,388)( 81,401)( 82,402)( 83,407)( 84,408)( 85,406)( 86,405)( 87,403)( 88,404)( 89,393)( 90,394)( 91,399)( 92,400)( 93,398)( 94,397)( 95,395)( 96,396)( 97,361)( 98,362)( 99,367)(100,368)(101,366)(102,365)(103,363)(104,364)(105,377)(106,378)(107,383)(108,384)(109,382)(110,381)(111,379)(112,380)(113,369)(114,370)(115,375)(116,376)(117,374)(118,373)(119,371)(120,372)(121,425)(122,426)(123,431)(124,432)(125,430)(126,429)(127,427)(128,428)(129,417)(130,418)(131,423)(132,424)(133,422)(134,421)(135,419)(136,420)(137,409)(138,410)(139,415)(140,416)(141,414)(142,413)(143,411)(144,412)(145,530)(146,529)(147,536)(148,535)(149,533)(150,534)(151,532)(152,531)(153,546)(154,545)(155,552)(156,551)(157,549)(158,550)(159,548)(160,547)(161,538)(162,537)(163,544)(164,543)(165,541)(166,542)(167,540)(168,539)(169,506)(170,505)(171,512)(172,511)(173,509)(174,510)(175,508)(176,507)(177,522)(178,521)(179,528)(180,527)(181,525)(182,526)(183,524)(184,523)(185,514)(186,513)(187,520)(188,519)(189,517)(190,518)(191,516)(192,515)(193,570)(194,569)(195,576)(196,575)(197,573)(198,574)(199,572)(200,571)(201,562)(202,561)(203,568)(204,567)(205,565)(206,566)(207,564)(208,563)(209,554)(210,553)(211,560)(212,559)(213,557)(214,558)(215,556)(216,555)(217,458)(218,457)(219,464)(220,463)(221,461)(222,462)(223,460)(224,459)(225,474)(226,473)(227,480)(228,479)(229,477)(230,478)(231,476)(232,475)(233,466)(234,465)(235,472)(236,471)(237,469)(238,470)(239,468)(240,467)(241,434)(242,433)(243,440)(244,439)(245,437)(246,438)(247,436)(248,435)(249,450)(250,449)(251,456)(252,455)(253,453)(254,454)(255,452)(256,451)(257,442)(258,441)(259,448)(260,447)(261,445)(262,446)(263,444)(264,443)(265,498)(266,497)(267,504)(268,503)(269,501)(270,502)(271,500)(272,499)(273,490)(274,489)(275,496)(276,495)(277,493)(278,494)(279,492)(280,491)(281,482)(282,481)(283,488)(284,487)(285,485)(286,486)(287,484)(288,483); poly := sub<Sym(576)|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*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1*s0*s1, s0*s1*s0*s1*s0*s1*s2*s1*s0*s1*s0*s1*s0*s1*s2*s1, s1*s0*s1*s0*s2*s1*s0*s1*s2*s1*s0*s1*s2*s1*s0*s1*s0*s2, s0*s1*s2*s1*s2*s1*s2*s0*s1*s0*s1*s2*s1*s2*s1*s2*s0*s1, s2*s1*s0*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*s0*s2*s1*s2*s1 >;
References
None.
to this polytope.