Sophie: gap-system-4.4.12-5mdv2010.0 i586

gap-system-4.4.12-5mdv2010.0.i586.rpm

<?xml version="1.0" encoding="UTF-8"?>

<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Strict//EN"
         "http://www.w3.org/TR/xhtml1/DTD/xhtml1-strict.dtd">

<html xmlns="http://www.w3.org/1999/xhtml" xml:lang="en">
<head>
<title>GAP (HAP) - Index</title>
<meta http-equiv="content-type" content="text/html; charset=UTF-8" />
<meta name="generator" content="GAPDoc2HTML" />
<link rel="stylesheet" type="text/css" href="manual.css" />
</head>
<body><a href="../www/index.html"><small>HAP home</small></a>



<div class="chlinkprevnexttop">&nbsp;<a href="chap0.html">Top of Book</a>&nbsp;  &nbsp;<a href="chap25.html">Previous Chapter</a>&nbsp;  </div>

<p><a id="X83A0356F839C696F" name="X83A0356F839C696F"></a></p>

<div class="index">
<h3>Index</h3>

Add  <a href="chap24.html#X87FE4ABB83AF131C">24.</a><br />
AddFreeWords  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
AddFreeWordsModP  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
AlgebraicReduction  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
Append  <a href="chap24.html#X87FE4ABB83AF131C">24.</a><br />
AutomorphismGroupAsCatOneGroup  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
BaerInvariant  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
Bettinumbers  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
BigStepLCS  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
BoundaryMap  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
BoundaryMatrix  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
BoundarySingularities  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
BoundaryTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
CayleyGraphDisplay  <a href="chap11.html#X7A2144518112F830">11.</a><br />
CcGroup (HAPcocyclic)  <a href="chap13.html#X85A9B66278AF63D9">13.</a><br />
Centre  <a href="chap17.html#X7D02CE0A83211FB7">17.</a><br />
ChevalleyEilenbergComplex  <a href="chap5.html#X7A06103979B92808">5.</a><br />
ChildClose  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
ChildCommand  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
ChildFunction  <a href="chap22.html#X85B21D56816A1B39">22.</a><br />
ChildGet  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
ChildProcess  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
ChildPut  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
ChildRead  <a href="chap22.html#X85B21D56816A1B39">22.</a><br />
ChildReadEval  <a href="chap22.html#X85B21D56816A1B39">22.</a><br />
Classify  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
Coclass  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
CocycleCondition  <a href="chap13.html#X85A9B66278AF63D9">13.</a><br />
Cohomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
CohomologyModule  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
CohomologyPrimePart  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
ComplementTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
Compose(f,g)  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
CompositionSeriesOfFpGModules  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
ConcatenatedTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
ContractTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
CoxeterDiagramComponents  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramDegree  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramDisplay  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramFpArtinGroup  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramFpCoxeterGroup  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramIsSpherical  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramMatrix  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterDiagramVertices  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
CoxeterSubDiagram  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
DesuspensionFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
DesuspensionMtxModule  <a href="chap16.html#X85B05BBA78ED7BE2">16.</a><br />
Dimension  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
DirectProductGog  <a href="chap17.html#X7D02CE0A83211FB7">17.</a><br />
DirectSumOfFpGModules  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
EpiCentre  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
EquivariantChainMap  <a href="chap3.html#X7E91068780486C3A">3.</a><br />
EvaluateProperty  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
EvenSubgroup  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
ExpansionOfRationalFunction  <a href="chap7.html#X850CDAFE801E2B2A">7.</a><br />
FpG_to_MtxModule  <a href="chap16.html#X85B05BBA78ED7BE2">16.</a><br />
FpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
FpGModuleDualBasis  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
FpGModuleHomomorphism  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
Fundamental domains (HAPcryst)  <a href="chap12.html#X7CD67FEA7A1B6345">12.</a><br />
GeneratorsOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
GeneratorsOfMtxModule  <a href="chap16.html#X85B05BBA78ED7BE2">16.</a><br />
GOuterGroup  <a href="chap17.html#X7D02CE0A83211FB7">17.</a><br />
GOuterGroupHomomorphismNC  <a href="chap17.html#X7D02CE0A83211FB7">17.</a><br />
GOuterHomomorphismTester  <a href="chap17.html#X7D02CE0A83211FB7">17.</a><br />
GraphOfGroupsDisplay  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
GraphOfGroupsTest  <a href="chap19.html#X79D0502085B6734A">19.</a><br />
GroupAlgebraAsFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
GroupCohomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
GroupHomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
GroupOfResolution  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
HAPcopyright  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
HAPPrintTo  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
HAPRead  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
Homology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
HomologyPb  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
HomologyPrimePart  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
HomotopyGroup  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
HomotopyModule  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
HomToGModule  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
HomToIntegers  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
HomToIntegersModP  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
HomToIntegralModule  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
IdentityAmongRelatorsDisplay  <a href="chap11.html#X7A2144518112F830">11.</a><br />
ImageOfFpGModuleHomomorphism  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
IntegralCupProduct  <a href="chap8.html#X7A9561E47A4994F5">8.</a><br />
IntegralRingGenerators  <a href="chap8.html#X7A9561E47A4994F5">8.</a><br />
IntersectionOfFpGModules  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
IsAspherical  <a href="chap11.html#X7A2144518112F830">11.</a><br />
IsAvailableChild  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
IsFpGModuleHomomorphismData  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
IsLieAlgebraHomomorphism  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
IsSuperperfect  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
LeibnizAlgebraHomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
LeibnizComplex  <a href="chap5.html#X7A06103979B92808">5.</a><br />
LeibnizQuasiCoveringHomomorphism  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
Length  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
LieAlgebraHomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
LieCoveringHomomorphism  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
LieEpiCentre  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
LieExteriorSquare  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
LieTensorCentre  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
LieTensorSquare  <a href="chap10.html#X7A3DC9327EE1BE6C">10.</a><br />
ListToPseudoList  <a href="chap24.html#X87FE4ABB83AF131C">24.</a><br />
LowerCentralSeriesLieAlgebra  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
MakeHAPManual  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
Map  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
MatrixToTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
MaximalSubmoduleOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
MaximalSubmodulesOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
ModPCohomologyGenerators  <a href="chap8.html#X7A9561E47A4994F5">8.</a><br />
ModPCohomologyRing  <a href="chap8.html#X7A9561E47A4994F5">8.</a><br />
ModPRingGenerators  <a href="chap8.html#X7A9561E47A4994F5">8.</a><br />
ModuleAsCatOneGroup  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
MooreComplex  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
MultipleOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
MultiplyWord  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
Negate  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
NegateWord  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
NextAvailableChild  <a href="chap21.html#X85F9DF1985B88C37">21.</a><br />
NonabelianExteriorProduct  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
NonabelianSymmetricKernel  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
NonabelianSymmetricSquare  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
NonabelianTensorProduct  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
NonabelianTensorSquare  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
NormalSubgroupAsCatOneGroup  <a href="chap18.html#X7B54B8CA841C517B">18.</a><br />
OrbitPolytope  <a href="chap12.html#X7CD67FEA7A1B6345">12.</a><br />
ParallelList  <a href="chap22.html#X85B21D56816A1B39">22.</a><br />
PathComponent  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
PermToMatrixGroup  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
PoincareSeries  <a href="chap7.html#X850CDAFE801E2B2A">7.</a><br />
PoincareSeriesPrimePart  <a href="chap7.html#X850CDAFE801E2B2A">7.</a><br />
PolytopalComplex  <a href="chap12.html#X7CD67FEA7A1B6345">12.</a><br />
PolytopalGenerators  <a href="chap12.html#X7CD67FEA7A1B6345">12.</a><br />
Prank  <a href="chap7.html#X850CDAFE801E2B2A">7.</a><br />
PresentationOfResolution  <a href="chap11.html#X7A2144518112F830">11.</a><br />
PrimePartDerivedFunctor  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
PrintZGword  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
ProjectedFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
RadicalOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
RadicalSeriesOfFpGModule  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
RandomHomomorphismOfFpGModules  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
Rank  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
RankHomologyPGroup  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
RankPrimeHomology  <a href="chap6.html#X782177107A5D6D19">6.</a><br />
ReadImageAsMatrix  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
ReadImageAsTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
RefineClassification  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
RelativeSchurMultiplier  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
ResolutionAbelianGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionAlmostCrystalGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionAlmostCrystalQuotient  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionArtinGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionAsphericalPresentation  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionBieberbachGroup (HAPcryst)  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionDirectProduct  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionExtension  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionFiniteDirectProduct  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionFiniteExtension  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionFiniteGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionFiniteSubgroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionFpGModule  <a href="chap2.html#X841673BA782D0D1D">2.</a><br />
ResolutionGraphOfGroups  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionNilpotentGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionNormalSeries  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionPrimePowerGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionSmallFpGroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionSubgroup  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
ResolutionSubnormalSeries  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
SingularChainComplex  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
SolutionsMatDestructive  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
Source  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
StandardCocycle  <a href="chap13.html#X85A9B66278AF63D9">13.</a><br />
SumOfFpGModules  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
SumOp  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
Syzygy  <a href="chap13.html#X85A9B66278AF63D9">13.</a><br />
Target  <a href="chap20.html#X7AE3B902812A10B0">20.</a><br />
TensorCentre  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
TensorWithIntegers  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
TensorWithIntegersModP  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
TensorWithRationals  <a href="chap4.html#X78D1062D78BE08C1">4.</a><br />
TestHap  <a href="chap25.html#X7C5563A37D566DA5">25.</a><br />
ThickenedTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
ThirdHomotopyGroupOfSuspensionB  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
TietzeReduction  <a href="chap14.html#X8276B4377D092A80">14.</a><br />
TorsionGeneratorsAbelianGroup  <a href="chap11.html#X7A2144518112F830">11.</a><br />
TwistedTensorProduct  <a href="chap1.html#X8735FC5E7BB5CE3A">1.</a><br />
UpperEpicentralSeries  <a href="chap9.html#X86DE968B7B20BD48">9.</a><br />
VectorStabilizer  <a href="chap12.html#X7CD67FEA7A1B6345">12.</a><br />
VectorsToFpGModuleWords  <a href="chap15.html#X81A2A3C97C09685E">15.</a><br />
ViewTopologicalSpace  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
WriteTopologicalSpaceAsImage  <a href="chap23.html#X7B7E077887694A9F">23.</a><br />
<p> </p>
</div>

<div class="chlinkprevnextbot">&nbsp;<a href="chap0.html">Top of Book</a>&nbsp;  &nbsp;<a href="chap25.html">Previous Chapter</a>&nbsp;  </div>


<div class="chlinkbot"><span class="chlink1">Goto Chapter: </span><a href="chap0.html">Top</a>  <a href="chap1.html">1</a>  <a href="chap2.html">2</a>  <a href="chap3.html">3</a>  <a href="chap4.html">4</a>  <a href="chap5.html">5</a>  <a href="chap6.html">6</a>  <a href="chap7.html">7</a>  <a href="chap8.html">8</a>  <a href="chap9.html">9</a>  <a href="chap10.html">10</a>  <a href="chap11.html">11</a>  <a href="chap12.html">12</a>  <a href="chap13.html">13</a>  <a href="chap14.html">14</a>  <a href="chap15.html">15</a>  <a href="chap16.html">16</a>  <a href="chap17.html">17</a>  <a href="chap18.html">18</a>  <a href="chap19.html">19</a>  <a href="chap20.html">20</a>  <a href="chap21.html">21</a>  <a href="chap22.html">22</a>  <a href="chap23.html">23</a>  <a href="chap24.html">24</a>  <a href="chap25.html">25</a>  <a href="chapInd.html">Ind</a>  </div>

<hr />
<p class="foot">generated by <a href="http://www.math.rwth-aachen.de/~Frank.Luebeck/GAPDoc">GAPDoc2HTML</a></p>
</body>
</html>