GAP 4.8.9 installation with standard packages -- copy to your CoCalc project to get it
################################################################################ ## ## simpcomp / generate.gd ## ## Generate simplicial complexes or construct them using existing ## complexes. ## ## $Id$ ## ################################################################################ ## GAPDoc include ## <#GAPDoc Label="generate"> ## <Section Label="sec:FromScratch"> ## <Heading>Creating an <C>SCSimplicialComplex</C> object from a facet list</Heading> ## ## This section contains functions to generate or to construct new simplicial complexes. Some of them obtain new complexes from existing ones, some generate new complexes from scratch. ## ## <#Include Label="SCFromFacets"/> ## <#Include Label="SC"/> ## <#Include Label="SCFromDifferenceCycles"/> ## <#Include Label="SCFromGenerators"/> ## ## </Section> ## ## <#Include Label="isosig"/> ## ## <Section Label="sec:Standard"> ## <Heading>Generating some standard triangulations</Heading> ## ## <#Include Label="SCBdCyclicPolytope"/> ## <#Include Label="SCBdSimplex"/> ## <#Include Label="SCEmpty"/> ## <#Include Label="SCSimplex"/> ## <#Include Label="SCSeriesTorus"/> ## <#Include Label="SCSurface"/> ## <#Include Label="SCFVectorBdCrossPolytope"/> ## <#Include Label="SCFVectorBdCyclicPolytope"/> ## <#Include Label="SCFVectorBdSimplex"/> ## </Section> ## ## <Section Label="sec:Series"> ## <Heading>Generating infinite series of transitive triangulations</Heading> ## ## <#Include Label="SCSeriesAGL"/> ## <#Include Label="SCSeriesBrehmKuehnelTorus"/> ## <#Include Label="SCSeriesBdHandleBody"/> ## <#Include Label="SCSeriesBid"/> ## <#Include Label="SCSeriesC2n"/> ## <#Include Label="SCSeriesConnectedSum"/> ## <#Include Label="SCSeriesCSTSurface"/> ## <#Include Label="SCSeriesD2n"/> ## <#Include Label="SCSeriesHandleBody"/> ## <#Include Label="SCSeriesHomologySphere"/> ## <#Include Label="SCSeriesK"/> ## <#Include Label="SCSeriesKu"/> ## <#Include Label="SCSeriesL"/> ## <#Include Label="SCSeriesLe"/> ## <#Include Label="SCSeriesLensSpace"/> ## <#Include Label="SCSeriesPrimeTorus"/> ## <#Include Label="SCSeriesSeifertFibredSpace"/> ## <#Include Label="SCSeriesS2xS2"/> ## ## </Section > ## <Section Label="sec:RegularAndChiralMaps"> ## <Heading>A census of regular and chiral maps</Heading> ## ## <#Include Label="highlysymmetricsurfaces"/> ## ## See also <Ref Func="SCSurface" /> for example triangulations of all compact closed surfaces ## with transitive cyclic automorphism group. ## ## </Section > ## <Section Label="sec:generateFromOld"> ## <Heading>Generating new complexes from old</Heading> ## ## <#Include Label="SCCartesianPower"/> ## <#Include Label="SCCartesianProduct"/> ## <#Include Label="SCConnectedComponents"/> ## <#Include Label="SCConnectedProduct"/> ## <#Include Label="SCConnectedSum"/> ## <#Include Label="SCConnectedSumMinus"/> ## <#Include Label="SCDifferenceCycleCompress"/> ## <#Include Label="SCDifferenceCycleExpand"/> ## <#Include Label="SCStronglyConnectedComponents"/> ## ## </Section> ## ## <#Include Label="fromgroup"/> ## ## <#Include Label="class3mflds"/> ## ## <#/GAPDoc>