Spracherkennung für: .six vermutete Sprache: Unknown {[0] [0] [0]} [Methode: Schwerpunktbildung, einfache Gewichte, sechs Dimensionen]
#SIXFORMAT GapDocGAP
HELPBOOKINFOSIXTMP := rec(
encoding := "UTF-8",
bookname := "fr",
entries :=
[ [ "Title page", "0.0", [ 0, 0, 0 ], 1, 1, "title page", "X7D2C85EC87DD46E5"
],
[ "Abstract", "0.0-1", [ 0, 0, 1 ], 36, 2, "abstract", "X7AA6C5737B711C89" ]
,
[ "Copyright", "0.0-2", [ 0, 0, 2 ], 50, 2, "copyright",
"X81488B807F2A1CF1" ],
[ "Acknowledgements", "0.0-3", [ 0, 0, 3 ], 55, 2, "acknowledgements",
"X82A988D47DFAFCFA" ],
[ "Colophon", "0.0-4", [ 0, 0, 4 ], 61, 2, "colophon", "X7982162280BC7A61" ]
,
[ "Table of Contents", "0.0-5", [ 0, 0, 5 ], 86, 3, "table of contents",
"X8537FEB07AF2BEC8" ],
[ "\033[1X\033[33X\033[0;-2YLicensing\033[133X\033[101X", "1", [ 1, 0, 0 ],
1, 5, "licensing", "X86DB23CC834ABD71" ],
[ "\033[1X\033[33X\033[0;-2YFR package\033[133X\033[101X", "2",
[ 2, 0, 0 ], 1, 6, "fr package", "X7ADCE68284FB4ACF" ],
[
"\033[1X\033[33X\033[0;-2YA brief mathematical introduction\033[133X\033[10\
1X", "2.1", [ 2, 1, 0 ], 4, 6, "a brief mathematical introduction",
"X80C332C686212786" ],
[ "\033[1X\033[33X\033[0;-2YAn example session\033[133X\033[101X", "2.2",
[ 2, 2, 0 ], 98, 7, "an example session", "X78DF4DE18260BD80" ],
[
"\033[1X\033[33X\033[0;-2YFunctionally recursive machines\033[133X\033[101X\
", "3", [ 3, 0, 0 ], 1, 11, "functionally recursive machines",
"X7D65CA8B876E514C" ],
[ "\033[1X\033[33X\033[0;-2YTypes of machines\033[133X\033[101X", "3.1",
[ 3, 1, 0 ], 29, 11, "types of machines", "X7D52F7ED83E2D153" ],
[ "\033[1X\033[33X\033[0;-2YProducts of machines\033[133X\033[101X", "3.2",
[ 3, 2, 0 ], 54, 12, "products of machines", "X7EB36FBB78F4F26A" ],
[
"\033[1X\033[33X\033[0;-2YCreators for \033[10XFRMachine\033[110X\033[101X\\
027\033[1X\027s\033[133X\033[101X", "3.3", [ 3, 3, 0 ], 80, 12,
"creators for frmachines", "X828640667D2E5280" ],
[
"\033[1X\033[33X\033[0;-2YAttributes for \033[10XFRMachine\033[110X\033[101\
X\027\033[1X\027s\033[133X\033[101X", "3.4", [ 3, 4, 0 ], 325, 16,
"attributes for frmachines", "X8753FA157B2AD6DC" ],
[
"\033[1X\033[33X\033[0;-2YOperations for \033[10XFRMachine\033[110X\033[101\
X\027\033[1X\027s\033[133X\033[101X", "3.5", [ 3, 5, 0 ], 447, 18,
"operations for frmachines", "X8158A8307CA98A3D" ],
[
"\033[1X\033[33X\033[0;-2YFunctionally recursive elements\033[133X\033[101X\
", "4", [ 4, 0, 0 ], 1, 24, "functionally recursive elements",
"X863D82207A1320F1" ],
[
"\033[1X\033[33X\033[0;-2YCreators for \033[10XFRElement\033[110X\033[101X\\
027\033[1X\027s\033[133X\033[101X", "4.1", [ 4, 1, 0 ], 37, 24,
"creators for frelements", "X79DE08CD7EE57360" ],
[
"\033[1X\033[33X\033[0;-2YOperations and Attributes for \033[10XFRElement\\
033[110X\033[101X\027\033[1X\027s\033[133X\033[101X", "4.2", [ 4, 2, 0 ],
330, 29, "operations and attributes for frelements",
"X812C932C7E2F2885" ],
[ "\033[1X\033[33X\033[0;-2YMealy machines and elements\033[133X\033[101X",
"5", [ 5, 0, 0 ], 1, 37, "mealy machines and elements",
"X7C77EBC17DEF4CF6" ],
[
"\033[1X\033[33X\033[0;-2YCreators for \033[10XMealyMachine\033[110X\033[10\
1X\027\033[1X\027s and \033[10XMealyElement\033[110X\033[101X\027\033[1X\027s\
\033[133X\033[101X", "5.1", [ 5, 1, 0 ], 55, 38,
"creators for mealymachines and mealyelements", "X846B89F686B50AE1" ],
[ "\033[1X\033[33X\033[0;-2YOperations and Attributes for \033[10XMealyMachi\
ne\033[110X\033[101X\027\033[1X\027s and \033[10XMealyElement\033[110X\033[101\
X\027\033[1X\027s\033[133X\033[101X", "5.2", [ 5, 2, 0 ], 239, 41,
"operations and attributes for mealymachines and mealyelements",
"X7F673D877B205708" ],
[ "\033[1X\033[33X\033[0;-2YLinear machines and elements\033[133X\033[101X",
"6", [ 6, 0, 0 ], 1, 53, "linear machines and elements",
"X84AD415C872BFB91" ],
[
"\033[1X\033[33X\033[0;-2YMethods and operations for \033[10XLinearFRMachin\
e\033[110X\033[101X\027\033[1X\027s and \033[10XLinearFRElement\033[110X\033[1\
01X\027\033[1X\027s\033[133X\033[101X", "6.1", [ 6, 1, 0 ], 32, 53,
"methods and operations for linearfrmachines and linearfrelements",
"X812C0F7B7A31FCEF" ],
[
"\033[1X\033[33X\033[0;-2YSelf-similar groups, monoids and semigroups\033[1\
33X\033[101X", "7", [ 7, 0, 0 ], 1, 62,
"self-similar groups monoids and semigroups", "X86C0E6F083DCCDC8" ],
[ "\033[1X\033[33X\033[0;-2YCreators for FR semigroups\033[133X\033[101X",
"7.1", [ 7, 1, 0 ], 23, 62, "creators for fr semigroups",
"X80A26BAA7B53C1BD" ],
[ "\033[1X\033[33X\033[0;-2YOperations for FR semigroups\033[133X\033[101X",
"7.2", [ 7, 2, 0 ], 540, 71, "operations for fr semigroups",
"X84E20571841DE1E4" ],
[
"\033[1X\033[33X\033[0;-2YProperties for infinite groups\033[133X\033[101X"
, "7.3", [ 7, 3, 0 ], 1365, 85, "properties for infinite groups",
"X7E8485A081EBB3AA" ],
[ "\033[1X\033[33X\033[0;-2YAlgebras\033[133X\033[101X", "8", [ 8, 0, 0 ],
1, 87, "algebras", "X7DDBF6F47A2E021C" ],
[ "\033[1X\033[33X\033[0;-2YCreators for FR algebras\033[133X\033[101X",
"8.1", [ 8, 1, 0 ], 15, 87, "creators for fr algebras",
"X842EE9427C63F92E" ],
[ "\033[1X\033[33X\033[0;-2YOperations for FR algebras\033[133X\033[101X",
"8.2", [ 8, 2, 0 ], 122, 89, "operations for fr algebras",
"X7EFB4F2E7E908B9F" ],
[ "\033[1X\033[33X\033[0;-2YExamples\033[133X\033[101X", "9", [ 9, 0, 0 ],
1, 91, "examples", "X7A489A5D79DA9E5C" ],
[ "\033[1X\033[33X\033[0;-2YExamples of groups\033[133X\033[101X", "9.1",
[ 9, 1, 0 ], 8, 91, "examples of groups", "X7AF5DEF08531AFA5" ],
[ "\033[1X\033[33X\033[0;-2YExamples of semigroups\033[133X\033[101X",
"9.2", [ 9, 2, 0 ], 735, 103, "examples of semigroups",
"X81B82FA1811AAF8D" ],
[ "\033[1X\033[33X\033[0;-2YExamples of algebras\033[133X\033[101X", "9.3",
[ 9, 3, 0 ], 760, 104, "examples of algebras", "X803B02408573A30E" ],
[
"\033[1X\033[33X\033[0;-2YBacher's determinant identities\033[133X\033[101X\
", "9.4", [ 9, 4, 0 ], 917, 106, "bachers determinant identities",
"X7989134C83AF38AE" ],
[ "\033[1X\033[33X\033[0;-2YVH groups\033[133X\033[101X", "9.5",
[ 9, 5, 0 ], 1127, 110, "vh groups", "X7C4A51947E1609A8" ],
[ "\033[1X\033[33X\033[0;-2YFR implementation details\033[133X\033[101X",
"10", [ 10, 0, 0 ], 1, 113, "fr implementation details",
"X86D6616E868AF75C" ],
[ "\033[1X\033[33X\033[0;-2YThe family of FR objects\033[133X\033[101X",
"10.1", [ 10, 1, 0 ], 16, 113, "the family of fr objects",
"X79719CD17A948933" ],
[
"\033[1X\033[33X\033[0;-2YFilters for \033[10XFRObject\033[110X\033[101X\\
027\033[1X\027s\033[133X\033[101X", "10.2", [ 10, 2, 0 ], 74, 114,
"filters for frobjects", "X856A3AD87C93FC1F" ],
[
"\033[1X\033[33X\033[0;-2YSome of the algorithms implemented\033[133X\033[1\
01X", "10.3", [ 10, 3, 0 ], 276, 117, "some of the algorithms implemented",
"X7E97015E8153F782" ],
[ "\033[1X\033[33X\033[0;-2YOrder of FR elements\033[133X\033[101X",
"10.3-2", [ 10, 3, 2 ], 309, 118, "order of fr elements",
"X84B4FF607DA18152" ],
[ "\033[1X\033[33X\033[0;-2YMembership in semigroups\033[133X\033[101X",
"10.3-3", [ 10, 3, 3 ], 327, 118, "membership in semigroups",
"X847B4AFF809D2A56" ],
[ "\033[1X\033[33X\033[0;-2YThe conjugacy problem\033[133X\033[101X",
"10.3-4", [ 10, 3, 4 ], 357, 119, "the conjugacy problem",
"X7F24533B7F846FC4" ],
[ "\033[1X\033[33X\033[0;-2YOrder of groups\033[133X\033[101X", "10.3-8",
[ 10, 3, 8 ], 429, 120, "order of groups", "X7A0AC96784ACE0BE" ],
[
"\033[1X\033[33X\033[0;-2YImages and preimages of some groups in f.p. and l\
.p. groups\033[133X\033[101X", "10.3-9", [ 10, 3, 9 ], 446, 120,
"images and preimages of some groups in f.p. and l.p. groups",
"X8329884F790E1542" ],
[
"\033[1X\033[33X\033[0;-2YComparison of FR, Mealy, vector, and algebra elem\
ents\033[133X\033[101X", "10.3-10", [ 10, 3, 10 ], 475, 120,
"comparison of fr mealy vector and algebra elements",
"X7F4247367D1EBEB9" ],
[ "\033[1X\033[33X\033[0;-2YInverses of linear elements\033[133X\033[101X",
"10.3-11", [ 10, 3, 11 ], 501, 121, "inverses of linear elements",
"X81F95FEB7C72ABFF" ],
[ "\033[1X\033[33X\033[0;-2YMiscellanea\033[133X\033[101X", "11",
[ 11, 0, 0 ], 1, 122, "miscellanea", "X785C6C0B80936CC8" ],
[ "\033[1X\033[33X\033[0;-2YGeneric operations\033[133X\033[101X", "11.1",
[ 11, 1, 0 ], 4, 122, "generic operations", "X783AA02C7BEF48A9" ],
[ "\033[1X\033[33X\033[0;-2YPeriodic lists\033[133X\033[101X", "11.2",
[ 11, 2, 0 ], 31, 122, "periodic lists", "X816865747DD51C11" ],
[ "\033[1X\033[33X\033[0;-2YWord growth\033[133X\033[101X", "11.3",
[ 11, 3, 0 ], 158, 124, "word growth", "X7A336C66855E632D" ],
[ "\033[1X\033[33X\033[0;-2YFinding short relations\033[133X\033[101X",
"11.4", [ 11, 4, 0 ], 283, 127, "finding short relations",
"X791D4D398201C17D" ],
[ "\033[1X\033[33X\033[0;-2YBraid groups\033[133X\033[101X", "11.5",
[ 11, 5, 0 ], 357, 128, "braid groups", "X82712E6C815DB9B2" ],
[ "\033[1X\033[33X\033[0;-2YDirichlet series\033[133X\033[101X", "11.6",
[ 11, 6, 0 ], 398, 129, "dirichlet series", "X839ED1F982DB3469" ],
[ "\033[1X\033[33X\033[0;-2YProjective representations\033[133X\033[101X",
"11.7", [ 11, 7, 0 ], 442, 130, "projective representations",
"X86256BD187D9A7FF" ],
[ "\033[1X\033[33X\033[0;-2YMiscellanea\033[133X\033[101X", "11.8",
[ 11, 8, 0 ], 483, 130, "miscellanea", "X785C6C0B80936CC8" ],
[ "\033[1X\033[33X\033[0;-2YUser settings\033[133X\033[101X", "11.9",
[ 11, 9, 0 ], 726, 134, "user settings", "X7ADFF37084706CEC" ],
[ "Bibliography", "bib", [ "Bib", 0, 0 ], 1, 136, "bibliography",
"X7A6F98FD85F02BFE" ],
[ "References", "bib", [ "Bib", 0, 0 ], 1, 136, "references",
"X7A6F98FD85F02BFE" ],
[ "Index", "ind", [ "Ind", 0, 0 ], 1, 140, "index", "X83A0356F839C696F" ],
[ "\033[2XFRMachineNC\033[102X family,free,listlist,list", "3.3-1",
[ 3, 3, 1 ], 83, 12, "frmachinenc family free listlist list",
"X80D310EF7FD5EA44" ],
[ "\033[2XFRMachine\033[102X [list,]list,list", "3.3-2", [ 3, 3, 2 ], 106,
12, "frmachine [list ]list list", "X808F3BD97EDA8CE8" ],
[ "\033[2XFRMachine\033[102X semigroup,list,list", "3.3-2", [ 3, 3, 2 ],
106, 12, "frmachine semigroup list list", "X808F3BD97EDA8CE8" ],
[ "\033[2XUnderlyingFRMachine\033[102X", "3.3-3", [ 3, 3, 3 ], 164, 13,
"underlyingfrmachine", "X7C383F4383D22BFC" ],
[ "\033[2XAsGroupFRMachine\033[102X", "3.3-4", [ 3, 3, 4 ], 182, 14,
"asgroupfrmachine", "X7BF186227C0ABE8D" ],
[ "\033[2XAsMonoidFRMachine\033[102X", "3.3-4", [ 3, 3, 4 ], 182, 14,
"asmonoidfrmachine", "X7BF186227C0ABE8D" ],
[ "\033[2XAsSemigroupFRMachine\033[102X", "3.3-4", [ 3, 3, 4 ], 182, 14,
"assemigroupfrmachine", "X7BF186227C0ABE8D" ],
[ "\033[2XAsGroupFRMachine\033[102X endomorphism", "3.3-5", [ 3, 3, 5 ],
297, 16, "asgroupfrmachine endomorphism", "X78130FC97C58AFC4" ],
[ "\033[2XAsMonoidFRMachine\033[102X endomorphism", "3.3-5", [ 3, 3, 5 ],
297, 16, "asmonoidfrmachine endomorphism", "X78130FC97C58AFC4" ],
[ "\033[2XAsSemigroupFRMachine\033[102X endomorphism", "3.3-5",
[ 3, 3, 5 ], 297, 16, "assemigroupfrmachine endomorphism",
"X78130FC97C58AFC4" ],
[ "\033[2XStateSet\033[102X FR machine", "3.4-1", [ 3, 4, 1 ], 328, 16,
"stateset fr machine", "X8000470D7DA7FFBD" ],
[ "\033[2XGeneratorsOfFRMachine\033[102X", "3.4-2", [ 3, 4, 2 ], 346, 17,
"generatorsoffrmachine", "X7F77F5DD789FA2F4" ],
[ "\033[2XOutput\033[102X FR machine", "3.4-3", [ 3, 4, 3 ], 361, 17,
"output fr machine", "X7DBC41D4808979BC" ],
[ "\033[2XOutput\033[102X FR machine,state", "3.4-3", [ 3, 4, 3 ], 361, 17,
"output fr machine state", "X7DBC41D4808979BC" ],
[ "\033[2XOutput\033[102X FR machine,state,letter", "3.4-3", [ 3, 4, 3 ],
361, 17, "output fr machine state letter", "X7DBC41D4808979BC" ],
[ "\033[2XTransition\033[102X FR machine,state,input", "3.4-4",
[ 3, 4, 4 ], 388, 17, "transition fr machine state input",
"X7AEE87BC8393FA54" ],
[ "\033[2XTransitions\033[102X FR machine,state", "3.4-5", [ 3, 4, 5 ],
406, 17, "transitions fr machine state", "X82B3A8AB80B5E181" ],
[ "\033[2XWreathRecursion\033[102X", "3.4-6", [ 3, 4, 6 ], 424, 18,
"wreathrecursion", "X7D95D1498586E5D0" ],
[ "\033[2XStructuralGroup\033[102X", "3.5-1", [ 3, 5, 1 ], 450, 18,
"structuralgroup", "X8289C2F77D67EDC3" ],
[ "\033[2XStructuralMonoid\033[102X", "3.5-1", [ 3, 5, 1 ], 450, 18,
"structuralmonoid", "X8289C2F77D67EDC3" ],
[ "\033[2XStructuralSemigroup\033[102X", "3.5-1", [ 3, 5, 1 ], 450, 18,
"structuralsemigroup", "X8289C2F77D67EDC3" ],
[ "\033[2X\\+\033[102X", "3.5-2", [ 3, 5, 2 ], 478, 19, "+",
"X7F2703417F270341" ],
[ "\033[2X\\*\033[102X", "3.5-3", [ 3, 5, 3 ], 518, 19, "*",
"X7857704878577048" ],
[ "\033[2XTensorSumOp\033[102X FR Machines", "3.5-4", [ 3, 5, 4 ], 527, 19,
"tensorsumop fr machines", "X7C0677148107F7FE" ],
[ "\033[2XTensorProductOp\033[102X FR Machines", "3.5-5", [ 3, 5, 5 ], 552,
20, "tensorproductop fr machines", "X8077C8A47E22FCB5" ],
[ "\033[2XDirectSumOp\033[102X FR Machines", "3.5-6", [ 3, 5, 6 ], 578, 20,
"directsumop fr machines", "X7D248C737D29A7CC" ],
[ "\033[2XDirectProductOp\033[102X FR Machines", "3.5-7", [ 3, 5, 7 ], 608,
21, "directproductop fr machines", "X81456F10820CAC87" ],
[ "\033[2XTreeWreathProduct\033[102X FR machine", "3.5-8", [ 3, 5, 8 ],
636, 21, "treewreathproduct fr machine", "X7A0858097AA3FBDA" ],
[ "\033[2XSubFRMachine\033[102X", "3.5-9", [ 3, 5, 9 ], 676, 22,
"subfrmachine", "X811B5BF17A3FE577" ],
[ "\033[2XSubFRMachine\033[102X machine,map", "3.5-9", [ 3, 5, 9 ], 676,
22, "subfrmachine machine map", "X811B5BF17A3FE577" ],
[ "\033[2XChangeFRMachineBasis\033[102X", "3.5-10", [ 3, 5, 10 ], 702, 22,
"changefrmachinebasis", "X814F53B97C3F43F5" ],
[ "\033[2XMinimized\033[102X FR machine", "3.5-11", [ 3, 5, 11 ], 742, 23,
"minimized fr machine", "X81B382BD81B2BD34" ],
[ "\033[2XCorrespondence\033[102X FR machine", "3.5-12", [ 3, 5, 12 ], 766,
23, "correspondence fr machine", "X7C107A42815F91DA" ],
[ "\033[2XFRElementNC\033[102X family,free,listlist,list,assocword",
"4.1-1", [ 4, 1, 1 ], 40, 24,
"frelementnc family free listlist list assocword", "X7839813183881054" ]
,
[ "\033[2XFRElement\033[102X [list,]list,list,list", "4.1-2", [ 4, 1, 2 ],
65, 25, "frelement [list ]list list list", "X7CF5EDEB874BF9E3" ],
[ "\033[2XFRElement\033[102X semigroup,list,list,list", "4.1-2",
[ 4, 1, 2 ], 65, 25, "frelement semigroup list list list",
"X7CF5EDEB874BF9E3" ],
[ "\033[2XFRElement\033[102X machine/element,list", "4.1-3", [ 4, 1, 3 ],
120, 26, "frelement machine/element list", "X86181654827919EE" ],
[ "\033[2XComposeElement\033[102X elementcoll,perm", "4.1-4", [ 4, 1, 4 ],
145, 26, "composeelement elementcoll perm", "X80D518E2804ABF70" ],
[ "\033[2XVertexElement\033[102X", "4.1-5", [ 4, 1, 5 ], 170, 27,
"vertexelement", "X7CE388057DAB4802" ],
[ "\033[2XDiagonalElement\033[102X", "4.1-6", [ 4, 1, 6 ], 195, 27,
"diagonalelement", "X848EB430831097E6" ],
[ "\033[2XAsGroupFRElement\033[102X", "4.1-7", [ 4, 1, 7 ], 270, 28,
"asgroupfrelement", "X7EB5DE3978840CDF" ],
[ "\033[2XAsMonoidFRElement\033[102X", "4.1-7", [ 4, 1, 7 ], 270, 28,
"asmonoidfrelement", "X7EB5DE3978840CDF" ],
[ "\033[2XAsSemigroupFRElement\033[102X", "4.1-7", [ 4, 1, 7 ], 270, 28,
"assemigroupfrelement", "X7EB5DE3978840CDF" ],
[ "\033[2XOutput\033[102X FR element", "4.2-1", [ 4, 2, 1 ], 333, 29,
"output fr element", "X78F819CF7DDBF310" ],
[ "\033[2XActivity\033[102X", "4.2-2", [ 4, 2, 2 ], 351, 30, "activity",
"X8732D01C82999F32" ],
[ "\033[2XActivityInt\033[102X", "4.2-2", [ 4, 2, 2 ], 351, 30,
"activityint", "X8732D01C82999F32" ],
[ "\033[2XActivityTransformation\033[102X", "4.2-2", [ 4, 2, 2 ], 351, 30,
"activitytransformation", "X8732D01C82999F32" ],
[ "\033[2XActivityPerm\033[102X", "4.2-2", [ 4, 2, 2 ], 351, 30,
"activityperm", "X8732D01C82999F32" ],
[ "\033[2XTransition\033[102X FR element,input", "4.2-3", [ 4, 2, 3 ], 395,
30, "transition fr element input", "X7CE58B2D837B2845" ],
[ "\033[2XTransitions\033[102X FR element", "4.2-4", [ 4, 2, 4 ], 413, 31,
"transitions fr element", "X7D4248467B1B097A" ],
[ "\033[2XPortrait\033[102X", "4.2-5", [ 4, 2, 5 ], 429, 31, "portrait",
"X84A193C67CDBDA35" ],
[ "\033[2XPortraitPerm\033[102X", "4.2-5", [ 4, 2, 5 ], 429, 31,
"portraitperm", "X84A193C67CDBDA35" ],
[ "\033[2XPortraitTransformation\033[102X", "4.2-5", [ 4, 2, 5 ], 429, 31,
"portraittransformation", "X84A193C67CDBDA35" ],
[ "\033[2XPortraitInt\033[102X", "4.2-5", [ 4, 2, 5 ], 429, 31,
"portraitint", "X84A193C67CDBDA35" ],
[ "\033[2XDecompositionOfFRElement\033[102X", "4.2-6", [ 4, 2, 6 ], 463,
32, "decompositionoffrelement", "X850EB66E7804BA3B" ],
[ "\033[2XStateSet\033[102X FR element", "4.2-7", [ 4, 2, 7 ], 484, 32,
"stateset fr element", "X85441F1683E9D820" ],
[ "\033[2XState\033[102X", "4.2-8", [ 4, 2, 8 ], 502, 32, "state",
"X819E3E3080297347" ],
[ "\033[2XStates\033[102X", "4.2-9", [ 4, 2, 9 ], 523, 32, "states",
"X7B0C97BC7C3BA20D" ],
[ "\033[2XFixedStates\033[102X", "4.2-10", [ 4, 2, 10 ], 556, 33,
"fixedstates", "X804B2E0F7E37F5B8" ],
[ "\033[2XLimitStates\033[102X", "4.2-11", [ 4, 2, 11 ], 588, 33,
"limitstates", "X8303B36C83371FB3" ],
[ "\033[2XIsFiniteStateFRElement\033[102X", "4.2-12", [ 4, 2, 12 ], 614,
34, "isfinitestatefrelement", "X7C4076707CBBE945" ],
[ "\033[2XIsFiniteStateFRMachine\033[102X", "4.2-12", [ 4, 2, 12 ], 614,
34, "isfinitestatefrmachine", "X7C4076707CBBE945" ],
[ "\033[2XNucleusOfFRMachine\033[102X", "4.2-13", [ 4, 2, 13 ], 639, 34,
"nucleusoffrmachine", "X829A87E087F15194" ],
[ "\033[2XNucleus\033[102X FR machine", "4.2-13", [ 4, 2, 13 ], 639, 34,
"nucleus fr machine", "X829A87E087F15194" ],
[ "\033[2XInitialState\033[102X", "4.2-14", [ 4, 2, 14 ], 668, 35,
"initialstate", "X79E65E818690B4EB" ],
[ "\033[2X\\^\033[102X POW", "4.2-15", [ 4, 2, 15 ], 685, 35, "^ pow",
"X823B6E3D819432D6" ],
[ "\033[2X\\*\033[102X PROD", "4.2-16", [ 4, 2, 16 ], 711, 35, "* prod",
"X7C3CF6AF86336EDC" ],
[ "\033[2X\\[\\]\033[102X ELMLIST", "4.2-17", [ 4, 2, 17 ], 735, 36,
"[] elmlist", "X78C19ACA78F9F067" ],
[ "\033[2X\\{\\}\033[102X ELMSLIST", "4.2-17", [ 4, 2, 17 ], 735, 36,
"{} elmslist", "X78C19ACA78F9F067" ],
[ "\033[2XMealyMachine\033[102X [list,]listlist,list", "5.1-1",
[ 5, 1, 1 ], 58, 38, "mealymachine [list ]listlist list",
"X7EF3E00080624B70" ],
[ "\033[2XMealyElement\033[102X [list,]listlist,list,int", "5.1-1",
[ 5, 1, 1 ], 58, 38, "mealyelement [list ]listlist list int",
"X7EF3E00080624B70" ],
[ "\033[2XMealyMachine\033[102X domain,domain,function,function", "5.1-2",
[ 5, 1, 2 ], 118, 39, "mealymachine domain domain function function",
"X875B8FED7FD20FA1" ],
[ "\033[2XMealyElement\033[102X domain,domain,function,function,obj",
"5.1-2", [ 5, 1, 2 ], 118, 39,
"mealyelement domain domain function function obj", "X875B8FED7FD20FA1"
], [ "\033[2XMealyMachineNC\033[102X family,listlist,list", "5.1-3",
[ 5, 1, 3 ], 149, 39, "mealymachinenc family listlist list",
"X8578657C7F4B6254" ],
[ "\033[2XMealyElementNC\033[102X family,listlist,list,int", "5.1-3",
[ 5, 1, 3 ], 149, 39, "mealyelementnc family listlist list int",
"X8578657C7F4B6254" ],
[ "\033[2XAllMealyMachines\033[102X", "5.1-4", [ 5, 1, 4 ], 188, 40,
"allmealymachines", "X83BBE01884D6E315" ],
[ "\033[2XDraw\033[102X", "5.2-1", [ 5, 2, 1 ], 242, 41, "draw",
"X7DF9F3AD86602DFC" ],
[ "\033[2XMinimized\033[102X Mealy machine", "5.2-2", [ 5, 2, 2 ], 276, 41,
"minimized mealy machine", "X8395542D846FA2B9" ],
[ "\033[2XDualMachine\033[102X", "5.2-3", [ 5, 2, 3 ], 311, 42,
"dualmachine", "X809F069B798ED985" ],
[ "\033[2XIsReversible\033[102X", "5.2-4", [ 5, 2, 4 ], 333, 42,
"isreversible", "X7D5D480C782FCC0B" ],
[ "\033[2XIsMinimized\033[102X", "5.2-5", [ 5, 2, 5 ], 347, 42,
"isminimized", "X8310A1C08158793C" ],
[ "\033[2XAlphabetInvolution\033[102X", "5.2-6", [ 5, 2, 6 ], 369, 43,
"alphabetinvolution", "X7CCB79B981912CCC" ],
[ "\033[2XIsBireversible\033[102X", "5.2-7", [ 5, 2, 7 ], 387, 43,
"isbireversible", "X80D2545D7D0990A2" ],
[ "\033[2XStateGrowth\033[102X", "5.2-8", [ 5, 2, 8 ], 403, 43,
"stategrowth", "X83364DAB825D7A0D" ],
[ "\033[2XDegree\033[102X FR element", "5.2-9", [ 5, 2, 9 ], 427, 44,
"degree fr element", "X84BE780A81CAC69C" ],
[ "\033[2XDegreeOfFRMachine\033[102X", "5.2-9", [ 5, 2, 9 ], 427, 44,
"degreeoffrmachine", "X84BE780A81CAC69C" ],
[ "\033[2XDegreeOfFRElement\033[102X", "5.2-9", [ 5, 2, 9 ], 427, 44,
"degreeoffrelement", "X84BE780A81CAC69C" ],
[ "\033[2XIsFinitaryFRElement\033[102X", "5.2-10", [ 5, 2, 10 ], 453, 44,
"isfinitaryfrelement", "X793C427084F830CE" ],
[ "\033[2XIsFinitaryFRMachine\033[102X", "5.2-10", [ 5, 2, 10 ], 453, 44,
"isfinitaryfrmachine", "X793C427084F830CE" ],
[ "\033[2XDepth\033[102X FR element", "5.2-11", [ 5, 2, 11 ], 480, 45,
"depth fr element", "X7E5E8B2C79688DC0" ],
[ "\033[2XDepthOfFRMachine\033[102X", "5.2-11", [ 5, 2, 11 ], 480, 45,
"depthoffrmachine", "X7E5E8B2C79688DC0" ],
[ "\033[2XDepthOfFRElement\033[102X", "5.2-11", [ 5, 2, 11 ], 480, 45,
"depthoffrelement", "X7E5E8B2C79688DC0" ],
[ "\033[2XIsBoundedFRElement\033[102X", "5.2-12", [ 5, 2, 12 ], 501, 45,
"isboundedfrelement", "X82F4410E85C54C7E" ],
[ "\033[2XIsBoundedFRMachine\033[102X", "5.2-12", [ 5, 2, 12 ], 501, 45,
"isboundedfrmachine", "X82F4410E85C54C7E" ],
[ "\033[2XIsPolynomialGrowthFRElement\033[102X", "5.2-13", [ 5, 2, 13 ],
528, 45, "ispolynomialgrowthfrelement", "X81D4A3F27C5FAD96" ],
[ "\033[2XIsPolynomialGrowthFRMachine\033[102X", "5.2-13", [ 5, 2, 13 ],
528, 45, "ispolynomialgrowthfrmachine", "X81D4A3F27C5FAD96" ],
[ "\033[2XSignatures\033[102X", "5.2-14", [ 5, 2, 14 ], 555, 46,
"signatures", "X7ECE17387910C023" ],
[ "\033[2XVertexTransformationsFRMachine\033[102X", "5.2-15", [ 5, 2, 15 ],
577, 46, "vertextransformationsfrmachine", "X83DFDC3384EA4634" ],
[ "\033[2XVertexTransformationsFRElement\033[102X", "5.2-15", [ 5, 2, 15 ],
577, 46, "vertextransformationsfrelement", "X83DFDC3384EA4634" ],
[ "\033[2XFixedRay\033[102X FR element", "5.2-16", [ 5, 2, 16 ], 597, 46,
"fixedray fr element", "X7E0CB3767CE08692" ],
[ "\033[2XIsLevelTransitiveFRElement\033[102X", "5.2-17", [ 5, 2, 17 ],
617, 47, "isleveltransitivefrelement", "X7A519D4C86CC4786" ],
[ "\033[2XAsMealyMachine\033[102X FR machine", "5.2-18", [ 5, 2, 18 ], 645,
47, "asmealymachine fr machine", "X79EFE2C97D2CCEEC" ],
[ "\033[2XAsMealyMachine\033[102X List", "5.2-19", [ 5, 2, 19 ], 687, 48,
"asmealymachine list", "X80F9A18483F98442" ],
[ "\033[2XAsMealyElement\033[102X", "5.2-20", [ 5, 2, 20 ], 718, 48,
"asmealyelement", "X7FB3F0A2878DD2CF" ],
[ "\033[2XAsIntMealyMachine\033[102X", "5.2-21", [ 5, 2, 21 ], 743, 49,
"asintmealymachine", "X7FBBBD9A839011C8" ],
[ "\033[2XAsIntMealyElement\033[102X", "5.2-21", [ 5, 2, 21 ], 743, 49,
"asintmealyelement", "X7FBBBD9A839011C8" ],
[ "\033[2XTopElement\033[102X", "5.2-22", [ 5, 2, 22 ], 777, 49,
"topelement", "X8191456B7E586785" ],
[ "\033[2XConfinalityClasses\033[102X", "5.2-23", [ 5, 2, 23 ], 800, 50,
"confinalityclasses", "X7A87ED9D789245E4" ],
[ "\033[2XIsWeaklyFinitaryFRElement\033[102X", "5.2-23", [ 5, 2, 23 ], 800,
50, "isweaklyfinitaryfrelement", "X7A87ED9D789245E4" ],
[ "\033[2XGerms\033[102X", "5.2-24", [ 5, 2, 24 ], 829, 50, "germs",
"X81592E3D79745A40" ],
[ "\033[2XNormOfBoundedFRElement\033[102X", "5.2-24", [ 5, 2, 24 ], 829,
50, "normofboundedfrelement", "X81592E3D79745A40" ],
[ "\033[2XHasOpenSetConditionFRElement\033[102X", "5.2-25", [ 5, 2, 25 ],
862, 51, "hasopensetconditionfrelement", "X7F76AF2D7C0279F9" ],
[ "\033[2XLimitFRMachine\033[102X", "5.2-26", [ 5, 2, 26 ], 879, 51,
"limitfrmachine", "X795017598575FCA3" ],
[ "\033[2XNucleusMachine\033[102X FR machine", "5.2-27", [ 5, 2, 27 ], 910,
52, "nucleusmachine fr machine", "X7F8163B5816969C8" ],
[ "\033[2XGuessMealyElement\033[102X", "5.2-28", [ 5, 2, 28 ], 947, 52,
"guessmealyelement", "X7B29565784A591EC" ],
[ "\033[2XVectorMachine\033[102X", "6.1-1", [ 6, 1, 1 ], 35, 53,
"vectormachine", "X7F1EB8CB87229764" ],
[ "\033[2XVectorElement\033[102X", "6.1-1", [ 6, 1, 1 ], 35, 53,
"vectorelement", "X7F1EB8CB87229764" ],
[ "\033[2XVectorMachineNC\033[102X", "6.1-1", [ 6, 1, 1 ], 35, 53,
"vectormachinenc", "X7F1EB8CB87229764" ],
[ "\033[2XVectorElementNC\033[102X", "6.1-1", [ 6, 1, 1 ], 35, 53,
"vectorelementnc", "X7F1EB8CB87229764" ],
[ "\033[2XAssociativeObject\033[102X", "6.1-2", [ 6, 1, 2 ], 89, 54,
"associativeobject", "X825CA46481197C7A" ],
[ "\033[2XAlgebraMachine\033[102X", "6.1-3", [ 6, 1, 3 ], 112, 55,
"algebramachine", "X7F65118683209DC5" ],
[ "\033[2XAlgebraElement\033[102X", "6.1-3", [ 6, 1, 3 ], 112, 55,
"algebraelement", "X7F65118683209DC5" ],
[ "\033[2XAlgebraMachineNC\033[102X", "6.1-3", [ 6, 1, 3 ], 112, 55,
"algebramachinenc", "X7F65118683209DC5" ],
[ "\033[2XAlgebraElementNC\033[102X", "6.1-3", [ 6, 1, 3 ], 112, 55,
"algebraelementnc", "X7F65118683209DC5" ],
[ "\033[2XTransition\033[102X Linear machine", "6.1-4", [ 6, 1, 4 ], 159,
55, "transition linear machine", "X7A19036B828BBA0C" ],
[ "\033[2XTransitions\033[102X", "6.1-5", [ 6, 1, 5 ], 182, 56,
"transitions", "X846683198081BA82" ],
[ "\033[2XNestedMatrixState\033[102X", "6.1-6", [ 6, 1, 6 ], 202, 56,
"nestedmatrixstate", "X80F694298399E78D" ],
[ "\033[2XNestedMatrixCoefficient\033[102X", "6.1-6", [ 6, 1, 6 ], 202, 56,
"nestedmatrixcoefficient", "X80F694298399E78D" ],
[ "\033[2XActivitySparse\033[102X", "6.1-7", [ 6, 1, 7 ], 225, 56,
"activitysparse", "X7FCEE3BF86B02CC6" ],
[ "\033[2XActivities\033[102X", "6.1-8", [ 6, 1, 8 ], 255, 57,
"activities", "X8436BEA67F1C3C27" ],
[ "\033[2XIsConvergent\033[102X", "6.1-9", [ 6, 1, 9 ], 272, 57,
"isconvergent", "X7EF5B7417AE6B3F8" ],
[ "\033[2XTransposedFRElement\033[102X", "6.1-10", [ 6, 1, 10 ], 303, 58,
"transposedfrelement", "X8136C21885019A4A" ],
[ "\033[2XIsSymmetricFRElement\033[102X", "6.1-10", [ 6, 1, 10 ], 303, 58,
"issymmetricfrelement", "X8136C21885019A4A" ],
[ "\033[2XIsAntisymmetricFRElement\033[102X", "6.1-10", [ 6, 1, 10 ], 303,
58, "isantisymmetricfrelement", "X8136C21885019A4A" ],
[ "\033[2XIsLowerTriangularFRElement\033[102X", "6.1-10", [ 6, 1, 10 ],
303, 58, "islowertriangularfrelement", "X8136C21885019A4A" ],
[ "\033[2XIsUpperTriangularFRElement\033[102X", "6.1-10", [ 6, 1, 10 ],
303, 58, "isuppertriangularfrelement", "X8136C21885019A4A" ],
[ "\033[2XIsDiagonalFRElement\033[102X", "6.1-10", [ 6, 1, 10 ], 303, 58,
"isdiagonalfrelement", "X8136C21885019A4A" ],
[ "\033[2XLDUDecompositionFRElement\033[102X", "6.1-11", [ 6, 1, 11 ], 342,
58, "ldudecompositionfrelement", "X796B736286CACF85" ],
[ "\033[2XGuessVectorElement\033[102X", "6.1-12", [ 6, 1, 12 ], 371, 59,
"guessvectorelement", "X783E8F427A23EAD1" ],
[ "\033[2XAsLinearMachine\033[102X", "6.1-13", [ 6, 1, 13 ], 402, 59,
"aslinearmachine", "X865EE2E887ECC079" ],
[ "\033[2XAsLinearElement\033[102X", "6.1-13", [ 6, 1, 13 ], 402, 59,
"aslinearelement", "X865EE2E887ECC079" ],
[ "\033[2XAsVectorMachine\033[102X", "6.1-14", [ 6, 1, 14 ], 462, 61,
"asvectormachine", "X82586DFB8458EF05" ],
[ "\033[2XAsVectorElement\033[102X", "6.1-14", [ 6, 1, 14 ], 462, 61,
"asvectorelement", "X82586DFB8458EF05" ],
[ "\033[2XAsAlgebraMachine\033[102X", "6.1-15", [ 6, 1, 15 ], 474, 61,
"asalgebramachine", "X7818245A7DABB311" ],
[ "\033[2XAsAlgebraElement\033[102X", "6.1-15", [ 6, 1, 15 ], 474, 61,
"asalgebraelement", "X7818245A7DABB311" ],
[ "\033[2XAsVectorMachine\033[102X Linear machine", "6.1-16", [ 6, 1, 16 ],
485, 61, "asvectormachine linear machine", "X7BDD40B27F7541B2" ],
[ "\033[2XAsVectorElement\033[102X Linear machine", "6.1-16", [ 6, 1, 16 ],
485, 61, "asvectorelement linear machine", "X7BDD40B27F7541B2" ],
[ "\033[2XAsAlgebraMachine\033[102X Linear machine", "6.1-17",
[ 6, 1, 17 ], 505, 61, "asalgebramachine linear machine",
"X8120605981DDE434" ],
[ "\033[2XAsAlgebraElement\033[102X Linear machine", "6.1-17",
[ 6, 1, 17 ], 505, 61, "asalgebraelement linear machine",
"X8120605981DDE434" ],
[ "\033[2XFRGroup\033[102X", "7.1-1", [ 7, 1, 1 ], 30, 62, "frgroup",
"X7AE8F92383272329" ],
[ "\033[2XFRMonoid\033[102X", "7.1-1", [ 7, 1, 1 ], 30, 62, "frmonoid",
"X7AE8F92383272329" ],
[ "\033[2XFRSemigroup\033[102X", "7.1-1", [ 7, 1, 1 ], 30, 62,
"frsemigroup", "X7AE8F92383272329" ],
[ "\033[2XNewSemigroupFRMachine\033[102X", "7.1-2", [ 7, 1, 2 ], 105, 64,
"newsemigroupfrmachine", "X7D4A6996874A3DF3" ],
[ "\033[2XNewMonoidFRMachine\033[102X", "7.1-2", [ 7, 1, 2 ], 105, 64,
"newmonoidfrmachine", "X7D4A6996874A3DF3" ],
[ "\033[2XNewGroupFRMachine\033[102X", "7.1-2", [ 7, 1, 2 ], 105, 64,
"newgroupfrmachine", "X7D4A6996874A3DF3" ],
[ "\033[2XSCGroup\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64, "scgroup",
"X853E3F0680C76F56" ],
[ "\033[2XSCGroupNC\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64, "scgroupnc",
"X853E3F0680C76F56" ],
[ "\033[2XSCMonoid\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64, "scmonoid",
"X853E3F0680C76F56" ],
[ "\033[2XSCMonoidNC\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64,
"scmonoidnc", "X853E3F0680C76F56" ],
[ "\033[2XSCSemigroup\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64,
"scsemigroup", "X853E3F0680C76F56" ],
[ "\033[2XSCSemigroupNC\033[102X", "7.1-3", [ 7, 1, 3 ], 130, 64,
"scsemigroupnc", "X853E3F0680C76F56" ],
[ "\033[2XCorrespondence\033[102X FR semigroup", "7.1-4", [ 7, 1, 4 ], 192,
65, "correspondence fr semigroup", "X7F15D57A7959FEF6" ],
[ "\033[2XFullSCGroup\033[102X", "7.1-5", [ 7, 1, 5 ], 215, 65,
"fullscgroup", "X7D0B8334786E2802" ],
[ "\033[2XFullSCMonoid\033[102X", "7.1-5", [ 7, 1, 5 ], 215, 65,
"fullscmonoid", "X7D0B8334786E2802" ],
[ "\033[2XFullSCSemigroup\033[102X", "7.1-5", [ 7, 1, 5 ], 215, 65,
"fullscsemigroup", "X7D0B8334786E2802" ],
[ "\033[2XFRMachineFRGroup\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"frmachinefrgroup", "X7DB92C34827D513F" ],
[ "\033[2XFRMachineFRMonoid\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"frmachinefrmonoid", "X7DB92C34827D513F" ],
[ "\033[2XFRMachineFRSemigroup\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"frmachinefrsemigroup", "X7DB92C34827D513F" ],
[ "\033[2XMealyMachineFRGroup\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"mealymachinefrgroup", "X7DB92C34827D513F" ],
[ "\033[2XMealyMachineFRMonoid\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"mealymachinefrmonoid", "X7DB92C34827D513F" ],
[ "\033[2XMealyMachineFRSemigroup\033[102X", "7.1-6", [ 7, 1, 6 ], 268, 66,
"mealymachinefrsemigroup", "X7DB92C34827D513F" ],
[ "\033[2XIsomorphismFRGroup\033[102X", "7.1-7", [ 7, 1, 7 ], 319, 67,
"isomorphismfrgroup", "X7BF4AC9F830A8E1A" ],
[ "\033[2XIsomorphismFRMonoid\033[102X", "7.1-7", [ 7, 1, 7 ], 319, 67,
"isomorphismfrmonoid", "X7BF4AC9F830A8E1A" ],
[ "\033[2XIsomorphismFRSemigroup\033[102X", "7.1-7", [ 7, 1, 7 ], 319, 67,
"isomorphismfrsemigroup", "X7BF4AC9F830A8E1A" ],
[ "\033[2XIsomorphismMealyGroup\033[102X", "7.1-8", [ 7, 1, 8 ], 393, 68,
"isomorphismmealygroup", "X7DE1CAE981F2825B" ],
[ "\033[2XIsomorphismMealyMonoid\033[102X", "7.1-8", [ 7, 1, 8 ], 393, 68,
"isomorphismmealymonoid", "X7DE1CAE981F2825B" ],
[ "\033[2XIsomorphismMealySemigroup\033[102X", "7.1-8", [ 7, 1, 8 ], 393,
68, "isomorphismmealysemigroup", "X7DE1CAE981F2825B" ],
[ "\033[2XFRGroupByVirtualEndomorphism\033[102X", "7.1-9", [ 7, 1, 9 ],
431, 69, "frgroupbyvirtualendomorphism", "X7BB8DDEA83946C73" ],
[ "\033[2XTreeWreathProduct\033[102X FR group", "7.1-10", [ 7, 1, 10 ],
491, 70, "treewreathproduct fr group", "X79D75A7D80DD9AD1" ],
[ "\033[2XWeaklyBranchedEmbedding\033[102X", "7.1-11", [ 7, 1, 11 ], 523,
71, "weaklybranchedembedding", "X85840A047C04BFC6" ],
[ "\033[2XPermGroup\033[102X", "7.2-1", [ 7, 2, 1 ], 543, 71, "permgroup",
"X7C6D7BA0818A3A3D" ],
[ "\033[2XEpimorphismPermGroup\033[102X", "7.2-1", [ 7, 2, 1 ], 543, 71,
"epimorphismpermgroup", "X7C6D7BA0818A3A3D" ],
[ "\033[2XPcGroup\033[102X", "7.2-2", [ 7, 2, 2 ], 579, 72, "pcgroup",
"X8620BEAF7957FA4D" ],
[ "\033[2XEpimorphismPcGroup\033[102X", "7.2-2", [ 7, 2, 2 ], 579, 72,
"epimorphismpcgroup", "X8620BEAF7957FA4D" ],
[ "\033[2XTransformationMonoid\033[102X", "7.2-3", [ 7, 2, 3 ], 616, 72,
"transformationmonoid", "X83834FF77F972912" ],
[ "\033[2XEpimorphismTransformationMonoid\033[102X", "7.2-3", [ 7, 2, 3 ],
616, 72, "epimorphismtransformationmonoid", "X83834FF77F972912" ],
[ "\033[2XTransformationSemigroup\033[102X", "7.2-4", [ 7, 2, 4 ], 650, 73,
"transformationsemigroup", "X8768C22D859BE75F" ],
[ "\033[2XEpimorphismTransformationSemigroup\033[102X", "7.2-4",
[ 7, 2, 4 ], 650, 73, "epimorphismtransformationsemigroup",
"X8768C22D859BE75F" ],
[ "\033[2XEpimorphismGermGroup\033[102X", "7.2-5", [ 7, 2, 5 ], 683, 73,
"epimorphismgermgroup", "X7BDC634086437315" ],
[ "\033[2XEpimorphismGermGroup\033[102X EGG0", "7.2-5", [ 7, 2, 5 ], 683,
73, "epimorphismgermgroup egg0", "X7BDC634086437315" ],
[ "\033[2XGermData\033[102X", "7.2-6", [ 7, 2, 6 ], 723, 74, "germdata",
"X812242E584462766" ],
[ "\033[2XGermValue\033[102X", "7.2-6", [ 7, 2, 6 ], 723, 74, "germvalue",
"X812242E584462766" ],
[ "\033[2XStabilizerImage\033[102X", "7.2-7", [ 7, 2, 7 ], 742, 74,
"stabilizerimage", "X87378D53791D0B70" ],
[ "\033[2XLevelStabilizer\033[102X", "7.2-8", [ 7, 2, 8 ], 766, 75,
"levelstabilizer", "X7B4CD9CA872BA368" ],
[ "\033[2XIsStateClosed\033[102X", "7.2-9", [ 7, 2, 9 ], 785, 75,
"isstateclosed", "X7C5002E683A044C1" ],
[ "\033[2XStateClosure\033[102X", "7.2-10", [ 7, 2, 10 ], 809, 75,
"stateclosure", "X79246DB482BEAF2D" ],
[ "\033[2XIsRecurrentFRSemigroup\033[102X", "7.2-11", [ 7, 2, 11 ], 828,
76, "isrecurrentfrsemigroup", "X7E2F34417EBB7673" ],
[ "\033[2XIsLevelTransitiveFRGroup\033[102X", "7.2-12", [ 7, 2, 12 ], 848,
76, "isleveltransitivefrgroup", "X825688FD7CE96479" ],
[ "\033[2XIsInfinitelyTransitive\033[102X", "7.2-13", [ 7, 2, 13 ], 870,
76, "isinfinitelytransitive", "X7D95219481AEDD20" ],
[ "\033[2XIsLevelTransitiveOnPatterns\033[102X", "7.2-13", [ 7, 2, 13 ],
870, 76, "isleveltransitiveonpatterns", "X7D95219481AEDD20" ],
[ "\033[2XIsFinitaryFRSemigroup\033[102X", "7.2-14", [ 7, 2, 14 ], 910, 77,
"isfinitaryfrsemigroup", "X7A6CB30181662C77" ],
[ "\033[2XIsWeaklyFinitaryFRSemigroup\033[102X", "7.2-14", [ 7, 2, 14 ],
910, 77, "isweaklyfinitaryfrsemigroup", "X7A6CB30181662C77" ],
[ "\033[2XIsBoundedFRSemigroup\033[102X", "7.2-14", [ 7, 2, 14 ], 910, 77,
"isboundedfrsemigroup", "X7A6CB30181662C77" ],
[ "\033[2XIsPolynomialGrowthFRSemigroup\033[102X", "7.2-14", [ 7, 2, 14 ],
910, 77, "ispolynomialgrowthfrsemigroup", "X7A6CB30181662C77" ],
[ "\033[2XIsFiniteStateFRSemigroup\033[102X", "7.2-14", [ 7, 2, 14 ], 910,
77, "isfinitestatefrsemigroup", "X7A6CB30181662C77" ],
[ "\033[2XDegree\033[102X FR semigroup", "7.2-15", [ 7, 2, 15 ], 938, 78,
"degree fr semigroup", "X791BCD9D782C6237" ],
[ "\033[2XDegreeOfFRSemigroup\033[102X", "7.2-15", [ 7, 2, 15 ], 938, 78,
"degreeoffrsemigroup", "X791BCD9D782C6237" ],
[ "\033[2XDepth\033[102X FR semigroup", "7.2-15", [ 7, 2, 15 ], 938, 78,
"depth fr semigroup", "X791BCD9D782C6237" ],
[ "\033[2XDepthOfFRSemigroup\033[102X", "7.2-15", [ 7, 2, 15 ], 938, 78,
"depthoffrsemigroup", "X791BCD9D782C6237" ],
[ "\033[2XHasOpenSetConditionFRSemigroup\033[102X", "7.2-16", [ 7, 2, 16 ],
962, 78, "hasopensetconditionfrsemigroup", "X7FA67E4387C91BD8" ],
[ "\033[2XHasCongruenceProperty\033[102X", "7.2-17", [ 7, 2, 17 ], 977, 78,
"hascongruenceproperty", "X7D870F9E82ACB54C" ],
[ "\033[2XIsContracting\033[102X", "7.2-18", [ 7, 2, 18 ], 995, 79,
"iscontracting", "X7EAB4B5B843C0EC5" ],
[ "\033[2XNucleusOfFRSemigroup\033[102X", "7.2-19", [ 7, 2, 19 ], 1013, 79,
"nucleusoffrsemigroup", "X7CA062A67C1554BB" ],
[ "\033[2XNucleus\033[102X FR semigroup", "7.2-19", [ 7, 2, 19 ], 1013, 79,
"nucleus fr semigroup", "X7CA062A67C1554BB" ],
[ "\033[2XNucleusMachine\033[102X FR semigroup", "7.2-20", [ 7, 2, 20 ],
1034, 79, "nucleusmachine fr semigroup", "X8443D711796F06E4" ],
[ "\033[2XAdjacencyBasesWithOne\033[102X", "7.2-21", [ 7, 2, 21 ], 1067,
80, "adjacencybaseswithone", "X824A9E177F5A9753" ],
[ "\033[2XAdjacencyPoset\033[102X", "7.2-21", [ 7, 2, 21 ], 1067, 80,
"adjacencyposet", "X824A9E177F5A9753" ],
[ "\033[2XBranchingSubgroup\033[102X", "7.2-22", [ 7, 2, 22 ], 1110, 80,
"branchingsubgroup", "X7A874A107D4944E1" ],
[ "\033[2XFindBranchingSubgroup\033[102X", "7.2-23", [ 7, 2, 23 ], 1132,
81, "findbranchingsubgroup", "X78ADACCD8586D3C7" ],
[ "\033[2XIsBranched\033[102X FR group", "7.2-24", [ 7, 2, 24 ], 1164, 81,
"isbranched fr group", "X832D98E47ACA099C" ],
[ "\033[2XIsBranchingSubgroup\033[102X FR semigroup", "7.2-25",
[ 7, 2, 25 ], 1184, 82, "isbranchingsubgroup fr semigroup",
"X7A905CE87B49213F" ],
[ "\033[2XBranchStructure\033[102X", "7.2-26", [ 7, 2, 26 ], 1202, 82,
"branchstructure", "X8404ECA782F2521A" ],
[ "\033[2XTopVertexTransformations\033[102X", "7.2-27", [ 7, 2, 27 ], 1216,
82, "topvertextransformations", "X8749E0797A99F531" ],
[ "\033[2XVertexTransformations\033[102X FR semigroup", "7.2-28",
[ 7, 2, 28 ], 1239, 83, "vertextransformations fr semigroup",
"X7C56C90086070A2E" ],
[ "\033[2XVirtualEndomorphism\033[102X", "7.2-29", [ 7, 2, 29 ], 1262, 83,
"virtualendomorphism", "X7DF2D9838625CDED" ],
[ "\033[2XEpimorphismFromFpGroup\033[102X", "7.2-30", [ 7, 2, 30 ], 1288,
83, "epimorphismfromfpgroup", "X7C81CB1C7F0D7A90" ],
[ "\033[2XIsomorphismSubgroupFpGroup\033[102X", "7.2-31", [ 7, 2, 31 ],
1324, 84, "isomorphismsubgroupfpgroup", "X8740656382656D63" ],
[ "\033[2XAsSubgroupFpGroup\033[102X", "7.2-31", [ 7, 2, 31 ], 1324, 84,
"assubgroupfpgroup", "X8740656382656D63" ],
[ "\033[2XIsomorphismLpGroup\033[102X", "7.2-31", [ 7, 2, 31 ], 1324, 84,
"isomorphismlpgroup", "X8740656382656D63" ],
[ "\033[2XAsLpGroup\033[102X", "7.2-31", [ 7, 2, 31 ], 1324, 84,
"aslpgroup", "X8740656382656D63" ],
[ "\033[2XIsTorsionGroup\033[102X", "7.3-1", [ 7, 3, 1 ], 1368, 85,
"istorsiongroup", "X840ED7D279ECAB7F" ],
[ "\033[2XIsTorsionFreeGroup\033[102X", "7.3-2", [ 7, 3, 2 ], 1392, 85,
"istorsionfreegroup", "X7914F2D68077F503" ],
[ "\033[2XIsAmenableGroup\033[102X", "7.3-3", [ 7, 3, 3 ], 1413, 85,
"isamenablegroup", "X87E93FFC820ED40E" ],
[ "\033[2XIsVirtuallySimpleGroup\033[102X", "7.3-4", [ 7, 3, 4 ], 1428, 86,
"isvirtuallysimplegroup", "X873C0A7C8422C0C9" ],
[ "\033[2XLambdaElementVHGroup\033[102X", "7.3-4", [ 7, 3, 4 ], 1428, 86,
"lambdaelementvhgroup", "X873C0A7C8422C0C9" ],
[ "\033[2XIsResiduallyFinite\033[102X", "7.3-5", [ 7, 3, 5 ], 1448, 86,
"isresiduallyfinite", "X79A3A0CF82B6F089" ],
[ "\033[2XIsSQUniversal\033[102X", "7.3-6", [ 7, 3, 6 ], 1464, 86,
"issquniversal", "X86E1182E7EEFAADB" ],
[ "\033[2XIsJustInfinite\033[102X", "7.3-7", [ 7, 3, 7 ], 1477, 86,
"isjustinfinite", "X7FDAEAFF78A5E7D2" ],
[ "\033[2XFRAlgebra\033[102X", "8.1-1", [ 8, 1, 1 ], 22, 87, "fralgebra",
"X812FEA6778152E49" ],
[ "\033[2XFRAlgebraWithOne\033[102X", "8.1-1", [ 8, 1, 1 ], 22, 87,
"fralgebrawithone", "X812FEA6778152E49" ],
[ "\033[2XSCAlgebra\033[102X", "8.1-2", [ 8, 1, 2 ], 58, 88, "scalgebra",
"X844B890F7BF56236" ],
[ "\033[2XSCLieAlgebra\033[102X", "8.1-2", [ 8, 1, 2 ], 58, 88,
"scliealgebra", "X844B890F7BF56236" ],
[ "\033[2XSCAlgebraWithOne\033[102X", "8.1-2", [ 8, 1, 2 ], 58, 88,
"scalgebrawithone", "X844B890F7BF56236" ],
[ "\033[2XSCAlgebraNC\033[102X", "8.1-2", [ 8, 1, 2 ], 58, 88,
"scalgebranc", "X844B890F7BF56236" ],
[ "\033[2XSCAlgebraWithOneNC\033[102X", "8.1-2", [ 8, 1, 2 ], 58, 88,
"scalgebrawithonenc", "X844B890F7BF56236" ],
[ "\033[2XNucleusOfFRAlgebra\033[102X", "8.1-3", [ 8, 1, 3 ], 84, 88,
"nucleusoffralgebra", "X7B8330F180BABC43" ],
[ "\033[2XNucleus\033[102X FR algebra", "8.1-3", [ 8, 1, 3 ], 84, 88,
"nucleus fr algebra", "X7B8330F180BABC43" ],
[ "\033[2XBranchingIdeal\033[102X", "8.1-4", [ 8, 1, 4 ], 105, 88,
"branchingideal", "X81D8D0E886C8E143" ],
[ "\033[2XMatrixQuotient\033[102X", "8.2-1", [ 8, 2, 1 ], 125, 89,
"matrixquotient", "X8115B018871FD364" ],
[ "\033[2XEpimorphismMatrixQuotient\033[102X", "8.2-1", [ 8, 2, 1 ], 125,
89, "epimorphismmatrixquotient", "X8115B018871FD364" ],
[ "\033[2XThinnedAlgebra\033[102X", "8.2-2", [ 8, 2, 2 ], 142, 89,
"thinnedalgebra", "X8150FC4E84D208C6" ],
[ "\033[2XThinnedAlgebraWithOne\033[102X", "8.2-2", [ 8, 2, 2 ], 142, 89,
"thinnedalgebrawithone", "X8150FC4E84D208C6" ],
[ "\033[2XNillity\033[102X", "8.2-3", [ 8, 2, 3 ], 163, 89, "nillity",
"X8572DCAE7F888DDA" ],
[ "\033[2XIsNilElement\033[102X", "8.2-3", [ 8, 2, 3 ], 163, 89,
"isnilelement", "X8572DCAE7F888DDA" ],
[ "\033[2XDegreeOfHomogeneousElement\033[102X", "8.2-4", [ 8, 2, 4 ], 175,
90, "degreeofhomogeneouselement", "X85163F29824C944D" ],
[ "\033[2XIsHomogeneousElement\033[102X", "8.2-4", [ 8, 2, 4 ], 175, 90,
"ishomogeneouselement", "X85163F29824C944D" ],
[ "\033[2XFullBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11, 91,
"fullbinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XFiniteDepthBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11, 91,
"finitedepthbinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XFinitaryBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11, 91,
"finitarybinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XBoundedBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11, 91,
"boundedbinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XPolynomialGrowthBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11,
91, "polynomialgrowthbinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XFiniteStateBinaryGroup\033[102X", "9.1-1", [ 9, 1, 1 ], 11, 91,
"finitestatebinarygroup", "X7D774B847D81E6DE" ],
[ "\033[2XBinaryKneadingGroup\033[102X", "9.1-2", [ 9, 1, 2 ], 30, 91,
"binarykneadinggroup", "X813F53C57F41F5F5" ],
[ "\033[2XBinaryKneadingMachine\033[102X", "9.1-2", [ 9, 1, 2 ], 30, 91,
"binarykneadingmachine", "X813F53C57F41F5F5" ],
[ "\033[2XBasilicaGroup\033[102X", "9.1-3", [ 9, 1, 3 ], 79, 92,
"basilicagroup", "X7B8D49D079D336E8" ],
[ "\033[2XFornaessSibonyGroup\033[102X", "9.1-4", [ 9, 1, 4 ], 98, 92,
"fornaesssibonygroup", "X8449487686E00D22" ],
[ "\033[2XAddingGroup\033[102X", "9.1-5", [ 9, 1, 5 ], 118, 93,
"addinggroup", "X85F4FDF787173863" ],
[ "\033[2XAddingMachine\033[102X", "9.1-5", [ 9, 1, 5 ], 118, 93,
"addingmachine", "X85F4FDF787173863" ],
[ "\033[2XAddingElement\033[102X", "9.1-5", [ 9, 1, 5 ], 118, 93,
"addingelement", "X85F4FDF787173863" ],
[ "\033[2XBinaryAddingGroup\033[102X", "9.1-6", [ 9, 1, 6 ], 154, 93,
"binaryaddinggroup", "X7A4BB24A805CDF63" ],
[ "\033[2XBinaryAddingMachine\033[102X", "9.1-6", [ 9, 1, 6 ], 154, 93,
"binaryaddingmachine", "X7A4BB24A805CDF63" ],
[ "\033[2XBinaryAddingElement\033[102X", "9.1-6", [ 9, 1, 6 ], 154, 93,
"binaryaddingelement", "X7A4BB24A805CDF63" ],
[ "\033[2XMixerGroup\033[102X", "9.1-7", [ 9, 1, 7 ], 163, 94,
"mixergroup", "X78AFA63B86C94227" ],
[ "\033[2XMixerMachine\033[102X", "9.1-7", [ 9, 1, 7 ], 163, 94,
"mixermachine", "X78AFA63B86C94227" ],
[ "\033[2XSunicGroup\033[102X", "9.1-8", [ 9, 1, 8 ], 203, 94,
"sunicgroup", "X84C97E0687F119C0" ],
[ "\033[2XSunicMachine\033[102X", "9.1-8", [ 9, 1, 8 ], 203, 94,
"sunicmachine", "X84C97E0687F119C0" ],
[ "\033[2XGrigorchukMachines\033[102X", "9.1-9", [ 9, 1, 9 ], 225, 95,
"grigorchukmachines", "X79E3F3BE80F34590" ],
[ "\033[2XGrigorchukGroups\033[102X", "9.1-9", [ 9, 1, 9 ], 225, 95,
"grigorchukgroups", "X79E3F3BE80F34590" ],
[ "\033[2XGrigorchukMachine\033[102X", "9.1-10", [ 9, 1, 10 ], 262, 95,
"grigorchukmachine", "X85BAE48780E665A4" ],
[ "\033[2XGrigorchukGroup\033[102X", "9.1-10", [ 9, 1, 10 ], 262, 95,
"grigorchukgroup", "X85BAE48780E665A4" ],
[ "\033[2XGrigorchukOverGroup\033[102X", "9.1-11", [ 9, 1, 11 ], 278, 95,
"grigorchukovergroup", "X800640597E9C707D" ],
[ "\033[2XGrigorchukTwistedTwin\033[102X", "9.1-12", [ 9, 1, 12 ], 301, 96,
"grigorchuktwistedtwin", "X7E765AF77AAC21A6" ],
[ "\033[2XBrunnerSidkiVieiraGroup\033[102X", "9.1-13", [ 9, 1, 13 ], 319,
96, "brunnersidkivieiragroup", "X7F93EC437B5AE276" ],
[ "\033[2XBrunnerSidkiVieiraMachine\033[102X", "9.1-13", [ 9, 1, 13 ], 319,
96, "brunnersidkivieiramachine", "X7F93EC437B5AE276" ],
[ "\033[2XAleshinGroups\033[102X", "9.1-14", [ 9, 1, 14 ], 341, 97,
"aleshingroups", "X7F8A028B799946D3" ],
[ "\033[2XAleshinMachines\033[102X", "9.1-14", [ 9, 1, 14 ], 341, 97,
"aleshinmachines", "X7F8A028B799946D3" ],
[ "\033[2XAleshinGroup\033[102X", "9.1-15", [ 9, 1, 15 ], 362, 97,
"aleshingroup", "X7C286D3A84790ECE" ],
[ "\033[2XAleshinMachine\033[102X", "9.1-15", [ 9, 1, 15 ], 362, 97,
"aleshinmachine", "X7C286D3A84790ECE" ],
[ "\033[2XBabyAleshinGroup\033[102X", "9.1-16", [ 9, 1, 16 ], 372, 97,
"babyaleshingroup", "X7E024B4D7BA411B1" ],
[ "\033[2XBabyAleshinMachine\033[102X", "9.1-16", [ 9, 1, 16 ], 372, 97,
"babyaleshinmachine", "X7E024B4D7BA411B1" ],
[ "\033[2XSidkiFreeGroup\033[102X", "9.1-17", [ 9, 1, 17 ], 395, 98,
"sidkifreegroup", "X8108E3A8872A6FFE" ],
[ "\033[2XGuptaSidkiGroups\033[102X", "9.1-18", [ 9, 1, 18 ], 404, 98,
"guptasidkigroups", "X82D3CB6A7C189C78" ],
[ "\033[2XGeneralizedGuptaSidkiGroups\033[102X", "9.1-18", [ 9, 1, 18 ],
404, 98, "generalizedguptasidkigroups", "X82D3CB6A7C189C78" ],
[ "\033[2XGuptaSidkiMachines\033[102X", "9.1-18", [ 9, 1, 18 ], 404, 98,
"guptasidkimachines", "X82D3CB6A7C189C78" ],
[ "\033[2XGuptaSidkiGroup\033[102X", "9.1-19", [ 9, 1, 19 ], 425, 98,
"guptasidkigroup", "X83E59288860EF661" ],
[ "\033[2XGuptaSidkiMachine\033[102X", "9.1-19", [ 9, 1, 19 ], 425, 98,
"guptasidkimachine", "X83E59288860EF661" ],
[ "\033[2XNeumannGroup\033[102X", "9.1-20", [ 9, 1, 20 ], 434, 98,
"neumanngroup", "X8521B4FF7BA189B2" ],
[ "\033[2XNeumannMachine\033[102X", "9.1-20", [ 9, 1, 20 ], 434, 98,
"neumannmachine", "X8521B4FF7BA189B2" ],
[ "\033[2XFabrykowskiGuptaGroup\033[102X", "9.1-21", [ 9, 1, 21 ], 453, 99,
"fabrykowskiguptagroup", "X878D1C7080EA9797" ],
[ "\033[2XFabrykowskiGuptaGroups\033[102X", "9.1-21", [ 9, 1, 21 ], 453,
99, "fabrykowskiguptagroups", "X878D1C7080EA9797" ],
[ "\033[2XZugadiSpinalGroup\033[102X", "9.1-22", [ 9, 1, 22 ], 467, 99,
"zugadispinalgroup", "X7C5ADAE77EA3876D" ],
[ "\033[2XGammaPQMachine\033[102X", "9.1-23", [ 9, 1, 23 ], 478, 99,
"gammapqmachine", "X7A0319827CB51ED0" ],
[ "\033[2XGammaPQGroup\033[102X", "9.1-23", [ 9, 1, 23 ], 478, 99,
"gammapqgroup", "X7A0319827CB51ED0" ],
[ "\033[2XRattaggiGroup\033[102X", "9.1-24", [ 9, 1, 24 ], 507, 99,
"rattaggigroup", "X80B617717C2887D4" ],
[ "\033[2XHanoiGroup\033[102X", "9.1-25", [ 9, 1, 25 ], 549, 100,
"hanoigroup", "X7A0BE9F57B401C5C" ],
[ "\033[2XDahmaniGroup\033[102X", "9.1-26", [ 9, 1, 26 ], 558, 100,
"dahmanigroup", "X7C7A0EEF7EFF8B99" ],
[ "\033[2XMamaghaniGroup\033[102X", "9.1-27", [ 9, 1, 27 ], 574, 101,
"mamaghanigroup", "X7C958AB78484E256" ],
[ "\033[2XWeierstrassGroup\033[102X", "9.1-28", [ 9, 1, 28 ], 585, 101,
"weierstrassgroup", "X86D952E8784E4D97" ],
[ "\033[2XStrichartzGroup\033[102X", "9.1-29", [ 9, 1, 29 ], 607, 101,
"strichartzgroup", "X80D59AFF7E7D3B8B" ],
[ "\033[2XFRAffineGroup\033[102X", "9.1-30", [ 9, 1, 30 ], 623, 101,
"fraffinegroup", "X86B124758135DFBD" ],
[ "\033[2XCayleyGroup\033[102X", "9.1-31", [ 9, 1, 31 ], 690, 102,
"cayleygroup", "X7CFBE31A78F2681B" ],
[ "\033[2XCayleyMachine\033[102X", "9.1-31", [ 9, 1, 31 ], 690, 102,
"cayleymachine", "X7CFBE31A78F2681B" ],
[ "\033[2XLamplighterGroup\033[102X", "9.1-31", [ 9, 1, 31 ], 690, 102,
"lamplightergroup", "X7CFBE31A78F2681B" ],
[ "\033[2XI2Machine\033[102X", "9.2-1", [ 9, 2, 1 ], 738, 103, "i2machine",
"X87541DA582705033" ],
[ "\033[2XI2Monoid\033[102X", "9.2-1", [ 9, 2, 1 ], 738, 103, "i2monoid",
"X87541DA582705033" ],
[ "\033[2XI4Machine\033[102X", "9.2-2", [ 9, 2, 2 ], 749, 103, "i4machine",
"X7B32ED3D8715FA4B" ],
[ "\033[2XI4Monoid\033[102X", "9.2-2", [ 9, 2, 2 ], 749, 103, "i4monoid",
"X7B32ED3D8715FA4B" ],
[ "\033[2XPSZAlgebra\033[102X", "9.3-1", [ 9, 3, 1 ], 763, 104,
"pszalgebra", "X80E15ABC879F8EE2" ],
[ "\033[2XGrigorchukThinnedAlgebra\033[102X", "9.3-2", [ 9, 3, 2 ], 791,
104, "grigorchukthinnedalgebra", "X7D015CA5829FAA2A" ],
[ "\033[2XGuptaSidkiThinnedAlgebra\033[102X", "9.3-3", [ 9, 3, 3 ], 822,
105, "guptasidkithinnedalgebra", "X7B66ED537D0A43AF" ],
[ "\033[2XGrigorchukLieAlgebra\033[102X", "9.3-4", [ 9, 3, 4 ], 852, 105,
"grigorchukliealgebra", "X86CE9A8787F69DBC" ],
[ "\033[2XGuptaSidkiLieAlgebra\033[102X", "9.3-4", [ 9, 3, 4 ], 852, 105,
"guptasidkiliealgebra", "X86CE9A8787F69DBC" ],
[ "\033[2XSidkiFreeAlgebra\033[102X", "9.3-5", [ 9, 3, 5 ], 859, 105,
"sidkifreealgebra", "X7B0B5B09878C7CEA" ],
[ "\033[2XSidkiMonomialAlgebra\033[102X", "9.3-6", [ 9, 3, 6 ], 884, 106,
"sidkimonomialalgebra", "X7988B29F836BAA62" ],
[ "\033[2XVHStructure\033[102X", "9.5-1", [ 9, 5, 1 ], 1152, 110,
"vhstructure", "X7E0071D4838B239D" ],
[ "\033[2XIsVHGroup\033[102X", "9.5-1", [ 9, 5, 1 ], 1152, 110,
"isvhgroup", "X7E0071D4838B239D" ],
[ "\033[2XVerticalAction\033[102X", "9.5-2", [ 9, 5, 2 ], 1168, 110,
"verticalaction", "X7F852A357D7E2E76" ],
[ "\033[2XHorizontalAction\033[102X", "9.5-2", [ 9, 5, 2 ], 1168, 110,
"horizontalaction", "X7F852A357D7E2E76" ],
[ "\033[2XVHGroup\033[102X", "9.5-3", [ 9, 5, 3 ], 1205, 111, "vhgroup",
"X86B1C2F079FE8D82" ],
[ "\033[2XIsIrreducibleVHGroup\033[102X", "9.5-4", [ 9, 5, 4 ], 1230, 111,
"isirreduciblevhgroup", "X7D1FCB877D1B96EA" ],
[ "\033[2XMaximalSimpleSubgroup\033[102X", "9.5-5", [ 9, 5, 5 ], 1257, 112,
"maximalsimplesubgroup", "X84DB7FA4846075A7" ],
[ "\033[2XFRMFamily\033[102X", "10.1-1", [ 10, 1, 1 ], 21, 113,
"frmfamily", "X7F5497A47F8C81DD" ],
[ "\033[2XFREFamily\033[102X", "10.1-2", [ 10, 1, 2 ], 29, 113,
"frefamily", "X7C6A63427F6DB4C6" ],
[ "\033[2XAlphabetOfFRObject\033[102X", "10.1-3", [ 10, 1, 3 ], 39, 113,
"alphabetoffrobject", "X7BC9CD3685C26823" ],
[ "\033[2XAlphabetOfFRAlgebra\033[102X", "10.1-3", [ 10, 1, 3 ], 39, 113,
"alphabetoffralgebra", "X7BC9CD3685C26823" ],
[ "\033[2XAlphabetOfFRSemigroup\033[102X", "10.1-3", [ 10, 1, 3 ], 39, 113,
"alphabetoffrsemigroup", "X7BC9CD3685C26823" ],
[ "\033[2XAlphabet\033[102X", "10.1-3", [ 10, 1, 3 ], 39, 113, "alphabet",
"X7BC9CD3685C26823" ],
[ "\033[2XAsPermutation\033[102X FR object", "10.1-4", [ 10, 1, 4 ], 51,
114, "aspermutation fr object", "X793E0E1283BE7C73" ],
[ "\033[2XAsTransformation\033[102X FR object", "10.1-5", [ 10, 1, 5 ], 62,
114, "astransformation fr object", "X7B41902D87A48EDB" ],
[ "\033[2XIsGroupFRMachine\033[102X", "10.2-1", [ 10, 2, 1 ], 77, 114,
"isgroupfrmachine", "X7CC0BFD67CE7060E" ],
[ "\033[2XIsMonoidFRMachine\033[102X", "10.2-1", [ 10, 2, 1 ], 77, 114,
"ismonoidfrmachine", "X7CC0BFD67CE7060E" ],
[ "\033[2XIsSemigroupFRMachine\033[102X", "10.2-1", [ 10, 2, 1 ], 77, 114,
"issemigroupfrmachine", "X7CC0BFD67CE7060E" ],
[ "\033[2XIsFRMachineStrRep\033[102X", "10.2-2", [ 10, 2, 2 ], 90, 114,
"isfrmachinestrrep", "X8157AE587CBA24C4" ],
[ "\033[2XIsMealyMachine\033[102X", "10.2-3", [ 10, 2, 3 ], 99, 114,
"ismealymachine", "X79C2395A7D65214B" ],
[ "\033[2XIsMealyElement\033[102X", "10.2-4", [ 10, 2, 4 ], 107, 115,
"ismealyelement", "X7C86614187606A4C" ],
[ "\033[2XIsMealyMachineIntRep\033[102X", "10.2-5", [ 10, 2, 5 ], 115, 115,
"ismealymachineintrep", "X78E206B28015A395" ],
[ "\033[2XIsMealyMachineDomainRep\033[102X", "10.2-6", [ 10, 2, 6 ], 128,
115, "ismealymachinedomainrep", "X7AE5B4257E2DB7E6" ],
[ "\033[2XIsVectorFRMachineRep\033[102X", "10.2-7", [ 10, 2, 7 ], 141, 115,
"isvectorfrmachinerep", "X8087EE9F79E8E339" ],
[ "\033[2XIsAlgebraFRMachineRep\033[102X", "10.2-8", [ 10, 2, 8 ], 151,
115, "isalgebrafrmachinerep", "X7859869E7FEDA49F" ],
[ "\033[2XIsLinearFRMachine\033[102X", "10.2-9", [ 10, 2, 9 ], 165, 115,
"islinearfrmachine", "X877B1EBD80170001" ],
[ "\033[2XIsLinearFRElement\033[102X", "10.2-10", [ 10, 2, 10 ], 173, 116,
"islinearfrelement", "X823F46A67D458AAD" ],
[ "\033[2XIsFRElement\033[102X", "10.2-11", [ 10, 2, 11 ], 181, 116,
"isfrelement", "X7966F9B982B1DFE1" ],
[ "\033[2XIsSemigroupFRElement\033[102X", "10.2-11", [ 10, 2, 11 ], 181,
116, "issemigroupfrelement", "X7966F9B982B1DFE1" ],
[ "\033[2XIsMonoidFRElement\033[102X", "10.2-11", [ 10, 2, 11 ], 181, 116,
"ismonoidfrelement", "X7966F9B982B1DFE1" ],
[ "\033[2XIsGroupFRElement\033[102X", "10.2-11", [ 10, 2, 11 ], 181, 116,
"isgroupfrelement", "X7966F9B982B1DFE1" ],
[ "\033[2XIsFRMealyElement\033[102X", "10.2-12", [ 10, 2, 12 ], 197, 116,
"isfrmealyelement", "X847A4BBE82C736B6" ],
[ "\033[2XIsSemigroupFRMealyElement\033[102X", "10.2-12", [ 10, 2, 12 ],
197, 116, "issemigroupfrmealyelement", "X847A4BBE82C736B6" ],
[ "\033[2XIsMonoidFRMealyElement\033[102X", "10.2-12", [ 10, 2, 12 ], 197,
116, "ismonoidfrmealyelement", "X847A4BBE82C736B6" ],
[ "\033[2XIsGroupFRMealyElement\033[102X", "10.2-12", [ 10, 2, 12 ], 197,
116, "isgroupfrmealyelement", "X847A4BBE82C736B6" ],
[ "\033[2XUnderlyingMealyElement\033[102X", "10.2-12", [ 10, 2, 12 ], 197,
116, "underlyingmealyelement", "X847A4BBE82C736B6" ],
[ "\033[2XIsFRObject\033[102X", "10.2-13", [ 10, 2, 13 ], 214, 116,
"isfrobject", "X785D09F27DBDF6A8" ],
[ "\033[2XIsFRMachine\033[102X", "10.2-14", [ 10, 2, 14 ], 224, 116,
"isfrmachine", "X7C22A1A28058F754" ],
[ "\033[2XIsInvertible\033[102X", "10.2-15", [ 10, 2, 15 ], 237, 117,
"isinvertible", "X83AEFB8184F4B023" ],
[ "\033[2XIsFRGroup\033[102X", "10.2-16", [ 10, 2, 16 ], 257, 117,
"isfrgroup", "X81D717E187305F2A" ],
[ "\033[2XIsFRMonoid\033[102X", "10.2-16", [ 10, 2, 16 ], 257, 117,
"isfrmonoid", "X81D717E187305F2A" ],
[ "\033[2XIsFRSemigroup\033[102X", "10.2-16", [ 10, 2, 16 ], 257, 117,
"isfrsemigroup", "X81D717E187305F2A" ],
[ "\033[2XIsFRAlgebra\033[102X", "10.2-17", [ 10, 2, 17 ], 267, 117,
"isfralgebra", "X853B16B381CB5366" ],
[ "\033[2XIsFRAlgebraWithOne\033[102X", "10.2-17", [ 10, 2, 17 ], 267, 117,
"isfralgebrawithone", "X853B16B381CB5366" ],
[ "\033[2XFRMachineRWS\033[102X", "10.3-1", [ 10, 3, 1 ], 283, 117,
"frmachinerws", "X84278D6F7AAD101F" ],
[ "\033[2XOrbitSignalizer\033[102X", "10.3-5", [ 10, 3, 5 ], 369, 119,
"orbitsignalizer", "X8735D8087DADCCC9" ],
[ "\033[2XFRConjugacyAlgorithm\033[102X", "10.3-6", [ 10, 3, 6 ], 387, 119,
"frconjugacyalgorithm", "X817F734280E22447" ],
[ "\033[2XFRBranchGroupConjugacyData\033[102X", "10.3-7", [ 10, 3, 7 ],
409, 119, "frbranchgroupconjugacydata", "X82A289077D4DAA03" ],
[ "\033[2XTensorSum\033[102X", "11.1-1", [ 11, 1, 1 ], 7, 122, "tensorsum",
"X844D3035877B5052" ],
[ "\033[2XTensorProduct\033[102X", "11.1-2", [ 11, 1, 2 ], 15, 122,
"tensorproduct", "X87EB0B4A852CF4C6" ],
[ "\033[2XDirectSum\033[102X", "11.1-3", [ 11, 1, 3 ], 23, 122,
"directsum", "X82AD6F187B550060" ],
[ "\033[2XPeriodicListsFamily\033[102X", "11.2-1", [ 11, 2, 1 ], 34, 122,
"periodiclistsfamily", "X7E5CC87E871F35A3" ],
[ "\033[2XIsPeriodicList\033[102X", "11.2-1", [ 11, 2, 1 ], 34, 122,
"isperiodiclist", "X7E5CC87E871F35A3" ],
[ "\033[2XPeriodicList\033[102X", "11.2-2", [ 11, 2, 2 ], 41, 123,
"periodiclist", "X7B401DFE817D3927" ],
[ "\033[2XPeriodicList\033[102X period, looping point", "11.2-2",
[ 11, 2, 2 ], 41, 123, "periodiclist period looping point",
"X7B401DFE817D3927" ],
[ "\033[2XPeriodicList\033[102X list, function", "11.2-2", [ 11, 2, 2 ],
41, 123, "periodiclist list function", "X7B401DFE817D3927" ],
[ "\033[2XCompressedPeriodicList\033[102X", "11.2-2", [ 11, 2, 2 ], 41,
123, "compressedperiodiclist", "X7B401DFE817D3927" ],
[ "\033[2XCompressedPeriodicList\033[102X period, looping point", "11.2-2",
[ 11, 2, 2 ], 41, 123, "compressedperiodiclist period looping point",
"X7B401DFE817D3927" ],
[ "\033[2XPrePeriod\033[102X", "11.2-2", [ 11, 2, 2 ], 41, 123,
"preperiod", "X7B401DFE817D3927" ],
[ "\033[2XPeriod\033[102X", "11.2-2", [ 11, 2, 2 ], 41, 123, "period",
"X7B401DFE817D3927" ],
[ "\033[2XCompressPeriodicList\033[102X", "11.2-3", [ 11, 2, 3 ], 92, 123,
"compressperiodiclist", "X7AFE88F37FC58083" ],
[ "\033[2XIsConfinal\033[102X", "11.2-4", [ 11, 2, 4 ], 110, 124,
"isconfinal", "X7CA5FA3F7AF9BA3D" ],
[ "\033[2XConfinalityClass\033[102X", "11.2-5", [ 11, 2, 5 ], 128, 124,
"confinalityclass", "X86AB4AFF7B1613E3" ],
[ "\033[2XLargestCommonPrefix\033[102X", "11.2-6", [ 11, 2, 6 ], 144, 124,
"largestcommonprefix", "X84FB28807BC8A502" ],
[ "\033[2XWordGrowth\033[102X", "11.3-1", [ 11, 3, 1 ], 161, 124,
"wordgrowth", "X7BFF1432803C9172" ],
[ "\033[2XWordGrowth\033[102X 1arg", "11.3-1", [ 11, 3, 1 ], 161, 124,
"wordgrowth 1arg", "X7BFF1432803C9172" ],
[ "\033[2XOrbitGrowth\033[102X", "11.3-1", [ 11, 3, 1 ], 161, 124,
"orbitgrowth", "X7BFF1432803C9172" ],
[ "\033[2XBall\033[102X", "11.3-1", [ 11, 3, 1 ], 161, 124, "ball",
"X7BFF1432803C9172" ],
[ "\033[2XSphere\033[102X", "11.3-1", [ 11, 3, 1 ], 161, 124, "sphere",
"X7BFF1432803C9172" ],
[ "\033[2XShortGroupRelations\033[102X", "11.4-1", [ 11, 4, 1 ], 286, 127,
"shortgrouprelations", "X868E478F86A10CFF" ],
[ "\033[2XShortMonoidRelations\033[102X", "11.4-1", [ 11, 4, 1 ], 286, 127,
"shortmonoidrelations", "X868E478F86A10CFF" ],
[ "\033[2XShortGroupWordInSet\033[102X", "11.4-2", [ 11, 4, 2 ], 323, 127,
"shortgroupwordinset", "X7B9942AA84B0753E" ],
[ "\033[2XShortMonoidWordInSet\033[102X", "11.4-2", [ 11, 4, 2 ], 323, 127,
"shortmonoidwordinset", "X7B9942AA84B0753E" ],
[ "\033[2XShortSemigroupWordInSet\033[102X", "11.4-2", [ 11, 4, 2 ], 323,
127, "shortsemigroupwordinset", "X7B9942AA84B0753E" ],
[ "\033[2XSurfaceBraidFpGroup\033[102X", "11.5-1", [ 11, 5, 1 ], 360, 128,
"surfacebraidfpgroup", "X84472A637B648C47" ],
[ "\033[2XPureSurfaceBraidFpGroup\033[102X", "11.5-1", [ 11, 5, 1 ], 360,
128, "puresurfacebraidfpgroup", "X84472A637B648C47" ],
[ "\033[2XCharneyBraidFpGroup\033[102X", "11.5-2", [ 11, 5, 2 ], 379, 128,
"charneybraidfpgroup", "X87E12292861FFE79" ],
[ "\033[2XArtinRepresentation\033[102X", "11.5-3", [ 11, 5, 3 ], 389, 128,
"artinrepresentation", "X814375977D2E4AD9" ],
[ "\033[2XDirichletSeries\033[102X 0", "11.6-1", [ 11, 6, 1 ], 401, 129,
"dirichletseries 0", "X82D4E885838CFBD6" ],
[ "\033[2XDirichletSeries\033[102X md", "11.6-1", [ 11, 6, 1 ], 401, 129,
"dirichletseries md", "X82D4E885838CFBD6" ],
[ "\033[2XDirichletSeries\033[102X ic", "11.6-1", [ 11, 6, 1 ], 401, 129,
"dirichletseries ic", "X82D4E885838CFBD6" ],
[ "\033[2XDirichletSeries\033[102X sm", "11.6-1", [ 11, 6, 1 ], 401, 129,
"dirichletseries sm", "X82D4E885838CFBD6" ],
[ "\033[2XDegreeDirichletSeries\033[102X", "11.6-2", [ 11, 6, 2 ], 412,
129, "degreedirichletseries", "X7C8CD28D797A527F" ],
[ "\033[2XSpreadDirichletSeries\033[102X", "11.6-3", [ 11, 6, 3 ], 417,
129, "spreaddirichletseries", "X81EA791C7CA3C3FF" ],
[ "\033[2XShiftDirichletSeries\033[102X", "11.6-4", [ 11, 6, 4 ], 422, 129,
"shiftdirichletseries", "X7D792C6985BF482B" ],
[ "\033[2XShrunkDirichletSeries\033[102X", "11.6-5", [ 11, 6, 5 ], 427,
129, "shrunkdirichletseries", "X80571E4A86B38D53" ],
[ "\033[2XZetaSeriesOfGroup\033[102X", "11.6-6", [ 11, 6, 6 ], 432, 129,
"zetaseriesofgroup", "X850F072E8523EE9D" ],
[ "\033[2XValueOfDirichletSeries\033[102X", "11.6-7", [ 11, 6, 7 ], 437,
129, "valueofdirichletseries", "X7F49DDBC829F18C8" ],
[ "\033[2XIsProjectiveRepresentation\033[102X", "11.7-1", [ 11, 7, 1 ],
445, 130, "isprojectiverepresentation", "X7CE116C27EF109D1" ],
[ "\033[2XIsLinearRepresentation\033[102X", "11.7-1", [ 11, 7, 1 ], 445,
130, "islinearrepresentation", "X7CE116C27EF109D1" ],
[ "\033[2XProjectiveRepresentationByFunction\033[102X", "11.7-2",
[ 11, 7, 2 ], 457, 130, "projectiverepresentationbyfunction",
"X80EEB0F58467ED68" ],
[ "\033[2XLinearRepresentationByImages\033[102X", "11.7-3", [ 11, 7, 3 ],
462, 130, "linearrepresentationbyimages", "X7FC5A28278EB1E51" ],
[ "\033[2XDegreeOfProjectiveRepresentation\033[102X", "11.7-4",
[ 11, 7, 4 ], 467, 130, "degreeofprojectiverepresentation",
"X87BC132B815B4638" ],
[ "\033[2XProjectiveExtension\033[102X", "11.7-5", [ 11, 7, 5 ], 472, 130,
"projectiveextension", "X81AF3D937F219A6D" ],
[ "\033[2XProjectiveQuotient\033[102X", "11.7-6", [ 11, 7, 6 ], 478, 130,
"projectivequotient", "X7C4E2ED57C2DDBE6" ],
[ "\033[2XForwardOrbit\033[102X", "11.8-1", [ 11, 8, 1 ], 486, 130,
"forwardorbit", "X7B5DD261825523A3" ],
[ "\033[2XStringByInt\033[102X", "11.8-2", [ 11, 8, 2 ], 501, 131,
"stringbyint", "X7E4966327C37C790" ],
[ "\033[2XPositionInTower\033[102X", "11.8-3", [ 11, 8, 3 ], 509, 131,
"positionintower", "X7CE65002842C0BD8" ],
[ "\033[2XRenameSubobjects\033[102X", "11.8-4", [ 11, 8, 4 ], 521, 131,
"renamesubobjects", "X856E72B180084639" ],
[ "\033[2XCoefficientsInAbelianExtension\033[102X", "11.8-5", [ 11, 8, 5 ],
541, 131, "coefficientsinabelianextension", "X79016B3878B5EFAA" ],
[ "\033[2XMagmaEndomorphismByImagesNC\033[102X", "11.8-6", [ 11, 8, 6 ],
550, 131, "magmaendomorphismbyimagesnc", "X8624AFAD872509D8" ],
[ "\033[2XMagmaHomomorphismByImagesNC\033[102X", "11.8-7", [ 11, 8, 7 ],
560, 132, "magmahomomorphismbyimagesnc", "X7F7E6457877F69EC" ],
[ "\033[2XDraw\033[102X poset", "11.8-8", [ 11, 8, 8 ], 570, 132,
"draw poset", "X7A2A9D24781AFC34" ],
[ "\033[2XHeightOfPoset\033[102X", "11.8-8", [ 11, 8, 8 ], 570, 132,
"heightofposet", "X7A2A9D24781AFC34" ],
[ "\033[2XIsFIFO\033[102X", "11.8-9", [ 11, 8, 9 ], 576, 132, "isfifo",
"X816A18137E5116E9" ],
[ "\033[2XNewFIFO\033[102X", "11.8-9", [ 11, 8, 9 ], 576, 132, "newfifo",
"X816A18137E5116E9" ],
[ "\033[2XAdd\033[102X FIFO", "11.8-9", [ 11, 8, 9 ], 576, 132, "add fifo",
"X816A18137E5116E9" ],
[ "\033[2XAppend\033[102X FIFO", "11.8-9", [ 11, 8, 9 ], 576, 132,
"append fifo", "X816A18137E5116E9" ],
[ "\033[2XProductIdeal\033[102X", "11.8-10", [ 11, 8, 10 ], 601, 132,
"productideal", "X86AC1C028093204D" ],
[ "\033[2XProductBOIIdeal\033[102X", "11.8-10", [ 11, 8, 10 ], 601, 132,
"productboiideal", "X86AC1C028093204D" ],
[ "\033[2XDimensionSeries\033[102X", "11.8-11", [ 11, 8, 11 ], 614, 132,
"dimensionseries", "X794940277C9AD85C" ],
[ "\033[2XAlgebraHomomorphismByFunction\033[102X", "11.8-12",
[ 11, 8, 12 ], 642, 133, "algebrahomomorphismbyfunction",
"X825149467C57DEFC" ],
[ "\033[2XAlgebraWithOneHomomorphismByFunction\033[102X", "11.8-12",
[ 11, 8, 12 ], 642, 133, "algebrawithonehomomorphismbyfunction",
"X825149467C57DEFC" ],
[ "\033[2XIsFpLieAlgebra\033[102X", "11.8-13", [ 11, 8, 13 ], 661, 133,
"isfpliealgebra", "X837F6C2A797FFD41" ],
[ "\033[2XJenningsLieAlgebra\033[102X", "11.8-14", [ 11, 8, 14 ], 675, 133,
"jenningsliealgebra", "X8692ADD581359CA1" ],
[ "\033[2XSolutionMatModN\033[102X", "11.8-15", [ 11, 8, 15 ], 700, 134,
"solutionmatmodn", "X7F5427847E43CD62" ],
[ "\033[2XSolutionMatMod1\033[102X", "11.8-16", [ 11, 8, 16 ], 708, 134,
"solutionmatmod1", "X80E9634283E2DF18" ],
[ "\033[2XCyclotomicByArgument\033[102X", "11.8-17", [ 11, 8, 17 ], 716,
134, "cyclotomicbyargument", "X7D2CEF7F845D2AF2" ],
[ "\033[2XArgumentOfCyclotomic\033[102X", "11.8-18", [ 11, 8, 18 ], 721,
134, "argumentofcyclotomic", "X7A6CB5FE86501506" ],
[ "\033[2XInfoFR\033[102X", "11.9-1", [ 11, 9, 1 ], 729, 134, "infofr",
"X7E95AC267805E4C1" ],
[ "\033[2XSEARCH@\033[102X", "11.9-2", [ 11, 9, 2 ], 746, 135, "search",
"X835FBD72853595BE" ] ]
);
