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<th style ="vertical-align: top;" ><big ><span
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style ="font-weight: bold;" ><span style ="font-family: opensymbol;" > <span
style ="font-family: opensymbol;" ></span ></span ></span ><span
style ="font-weight: bold;" >About HAP: Table Of Contents<br >
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<div style ="text-align: left;" ><a href="../../index.html" ><small >HAP
Home</small ></a></div >
<ul style ="font-family: helvetica,arial,sans-serif;" >
<li ><a href="aboutIntro.html" >Overview</a></li >
</ul >
<ul
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<li ><a href="aboutDefinitions.html" >Algebraic definition of
group cohomology<br >
</a></li >
</ul >
<ul
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<li ><a href="aboutTopology.html" >Topological view of group
cohomology</a></li >
</ul >
<ul
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<li ><a href="aboutGouter.html" >Extensions and second cohomology</a></li >
</ul >
<ul
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<li ><a href="aboutBogomolov.html" >Bogomolov multipliers</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutCrossedMods.html" >Homotopy 2-types and third
cohomology</a></li >
</ul >
<ul
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<li ><a href="aboutSimplicialGroups.html" >Homology of simplicial
groups and of 2-types</a></li >
</ul >
<ul
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<li ><a href="aboutquasi.html" >Enumerating homotopy 2-types</a><span
style ="font-weight: bold;" ><br >
</span ></li >
</ul >
<big ><span style ="font-weight: bold;" ></span ></big >
<ul
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</ul >
<ul
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<li ><a href="aboutExtensions.html" >Resolutions for extensions
of groups</a></li >
</ul >
<ul
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<li ><a href="aboutArithmetic.html" >Resolutions for arithmetic
groups</a></li >
</ul >
<ul
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<li ><a href="aboutBredon.html" >Bredon homology</a></li >
</ul >
<ul
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<li ><a href="aboutDavisComplex.html" >Davis
Complex</a><a> [by Alexander Rahm & Ruben
Sanchez-Garcia]<br >
</a></li >
<a> </a>
</ul >
<a> </a>
<ul
style ="font-family: helvetica,arial,sans-serif; color: rgb(0, 0, 102);" >
<a> </a>
<li ><a href="aboutFunctorial.html" >Functorial properties of
cohomology</a></li >
</ul >
<ul
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<li ><a href="aboutCoefficientSequence.html" >Exact cohomology
coefficient sequence </a><br >
</li >
</ul >
<ul
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<li ><a href="aboutSuperperfect.html" >Third integral homology of
some superperfect groups<br >
</a></li >
</ul >
<ul
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<li ><a href="aboutPeriodic.html" >Second homotopy groups of
presentations and a periodic resolution for a group not acting on a
sphere</a></li >
</ul >
<ul
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<li ><a href="table/help.html" >Presentations and modules of
identities for the nonabelian groups of order at most 30</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutAspherical.html" >Aspherical presentations</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutTensorSquare.html" >Third homotopy groups of
suspensions of classifying spaces</a></li >
</ul >
<ul
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<li ><a href="aboutNonabelian.html" >Nonabelian tensor product of crossed modules</a></li >
</ul >
<ul
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<li ><a href="aboutSchurMultiplier.html" >A relative Schur
multiplier, Baer invariants and the capability of groups</a></li >
<small > </small >
</ul >
<ul
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<li ><a href="aboutArtinGroups.html" >Resolutions for some
(infinite) Artin
groups</a></li >
</ul >
<ul
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<li ><a href="aboutCoxeter.html" >Resolutions for Coxeter groups</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutNoncrossing.html" >Non-crossing partitions for
finite Coxeter groups</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutCohomologyRings.html" >Cup product and
integral cohomology rings</a></li >
</ul >
<ul
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<li ><a href="aboutModPRings.html" >Mod p cohomology rings</a></li >
</ul >
<ul
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<li ><a href="aboutPoincareSeries.html" >Poincare series for
groups of order 32<br >
</a></li >
</ul >
<ul
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<li ><a href="aboutPoincareSeriesII.html" >Poincare series for
groups of order 64<br >
</a></li >
</ul >
<ul
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</ul >
<ul
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</ul >
<ul
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<li ><a href="aboutTorAndExt.html" >Tor and Ext of modules over a
mod p group ring</a></li >
</ul >
<ul
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<li ><a href="aboutTwistedCoefficients.html" >Cohomology with
twisted coefficients</a></li >
</ul >
<ul
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<li ><a href="aboutGraphsOfGroups.html" >Resolutions for graphs
of groups, Fuchsian groups and Kleinian groups<br >
</a></li >
</ul >
<ul
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<li ><a href="aboutSpaceGroup.html" >Piecing things together - a
space group example</a></li >
</ul >
<ul
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<li ><a href="aboutRosenbergerMonster.html" >Piecing things
together - the Rosenberger monster</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutCocycles.html" >Explicit cocycles</a></li >
</ul >
<ul
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<li ><a href="aboutPolytopes.html" >Groups acting on polytopes</a></li >
</ul >
<ul
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<li ><a href="bieberbach.html" ><big
style ="font-family: helvetica,arial,sans-serif;" ><small >Betti numbers
for some orientable 7-</small ></big ></a><big ><small
style ="font-family: helvetica,arial,sans-serif;" ><a
href="bieberbach.html" >dimensional Hantzsche-Wendt Manifolds</a>
(using HAPcryst)<br >
</small ></big ></li >
</ul >
<ul
style ="font-family: helvetica,arial,sans-serif; color: rgb(0, 0, 102);" >
</ul >
<ul
style ="font-family: helvetica,arial,sans-serif; color: rgb(0, 0, 102);" >
<li ><a href="3dflatmanifolds.html" >Fundamental domains for
3-dimensional flat manifolds</a> (using HAPcryst)<br >
</li >
</ul >
<ul
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<li ><a href="aboutLie.html" >On a relationship between group
homology and Lie algebra homology</a></li >
</ul >
<ul
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<li ><a href="aboutLieCovers.html" >Lie covering homomorphisms</a></li >
</ul >
<ul
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<li ><a href="AboutTorsionSubcomplexes.html" >Torsion subcomplexes</a>
[by Alexander Rahm and Bui Anh Tuan]<br >
</li >
</ul >
<ul
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<li ><a href="aboutCubical.html" >Simplicial, cubical,
permutahedral and regular
CW-complexes</a></li >
</ul >
<ul
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<li ><a href="aboutRandomComplexes.html" >Random simplicial
complexes</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutLinks.html" >The fundamental group of
CW-complexes</a></li >
</ul >
<ul
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<li ><a href="aboutKnots.html" >Knots, links and proteins</a></li >
</ul >
<ul
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<li ><a href="aboutPeripheral.html" >Computing a peripheral
system for a 3-manifold</a></li >
</ul >
<ul
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<li ><a href="aboutCoverinSpaces.html" >Covering spaces</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutQuandles.html" >Quandles</a> <br >
</li >
</ul >
<ul
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<li ><a href="aboutPersistent.html" >Persistent homology</a></li >
</ul >
<ul
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<li ><a href="aboutMetrics.html" >Metric Spaces</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutTDA.html" >Digital image analysis</a><br >
</li >
</ul >
<ul
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<li ><a href="aboutParallel.html" >Parallel computation</a></li >
</ul >
<ul
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<li ><a href="aboutAbelianCategories.html" >Programming
homological diagrams in abelian categories<br >
</a></li >
</ul >
<ul
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<li ><a href="aboutPerformance.html" >Computational performance
of HAP</a></li >
</ul >
<br >
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