<html><head><title>SymbCompCC : a GAP 4 package - Index </title></head>
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<h1><font face="Gill Sans,Helvetica,Arial">SymbCompCC</font> : a <font face="Gill Sans,Helvetica,Arial">GAP</font> 4 package - Index </h1>
<p>
<a href="#idxA">A</A>
<a href="#idxB">B</A>
<a href="#idxC">C</A>
<a href="#idxE">E</A>
<a href="#idxF">F</A>
<a href="#idxG">G</A>
<a href="#idxI">I</A>
<a href="#idxL">L</A>
<a href="#idxO">O</A>
<a href="#idxP">P</A>
<a href="#idxS">S</A>
<a href="#idxZ">Z</A>
<H2><A NAME="idxA">A</A></H2>
<dl>
<dt>AbelianInvariants, for p-power-poly-pcp-groups <a href="CHAP005.htm#SSEC002.3">5.2.3</a>
<dt>AbelianInvariantsMultiplier <a href="CHAP005.htm#SSEC002.1">5.2.1</a>
</dl><p>
<H2><A NAME="idxB">B</A></H2>
<dl>
<dt>Background on (polycyclic) parametrised presentations <a href="CHAP002.htm#SECT002">2.2</a>
</dl><p>
<H2><A NAME="idxC">C</A></H2>
<dl>
<dt>COLLECT_PPOWERPOLY_PCP <a href="CHAP003.htm#SSEC006.1">3.6.1</a>
<dt>CollectPPPPcp <a href="CHAP003.htm#SSEC003.1">3.3.1</a>
<dt>Computation of low-dimensional cohomology <a href="CHAP002.htm#SECT004">2.4</a>
<dt>Computation of Schur multiplicators <a href="CHAP002.htm#SECT003">2.3</a>
<dt>Computing other invariants from Schur extensions <a href="CHAP005.htm#SECT002">5.2</a>
<dt>Computing Schur extensions <a href="CHAP005.htm#SECT001">5.1</a>
</dl><p>
<H2><A NAME="idxE">E</A></H2>
<dl>
<dt>Example <a href="CHAP002.htm#SECT005">2.5</a> <a href="CHAP003.htm#SECT001">3.1</a>
</dl><p>
<H2><A NAME="idxF">F</A></H2>
<dl>
<dt>FirstCohomologyPPPPcps <a href="CHAP005.htm#SSEC002.5">5.2.5</a>
</dl><p>
<H2><A NAME="idxG">G</A></H2>
<dl>
<dt>GAPInputPPPPcpGroups <a href="CHAP003.htm#SSEC004.6">3.4.6</a>
<dt>GAPInputPPPPcpGroupsAppend <a href="CHAP003.htm#SSEC004.7">3.4.7</a>
<dt>GeneratorsOfGroup <a href="CHAP003.htm#SSEC004.1">3.4.1</a>
<dt>GetPcGroupPPowerPoly <a href="CHAP003.htm#SSEC004.4">3.4.4</a>
<dt>GetPcpGroupPPowerPoly <a href="CHAP003.htm#SSEC004.5">3.4.5</a>
<dt>Global variables for the p-power-poly-pcp-groups <a href="CHAP003.htm#SECT006">3.6</a>
</dl><p>
<H2><A NAME="idxI">I</A></H2>
<dl>
<dt>Info classes for the computation of the Schur extension <a href="CHAP005.htm#SECT003">5.3</a>
<dt>Info classes for the p-power-poly-pcp-groups <a href="CHAP003.htm#SECT005">3.5</a>
<dt>InfoCollectingPPowerPoly <a href="CHAP005.htm#SSEC003.2">5.3.2</a>
<dt>InfoCollectingPPPPcp <a href="CHAP003.htm#SSEC005.2">3.5.2</a>
<dt>InfoConsistencyPPPPcp <a href="CHAP003.htm#SSEC005.1">3.5.1</a>
<dt>InfoConsistencyRelPPowerPoly <a href="CHAP005.htm#SSEC003.1">5.3.1</a>
<dt>Installing and Loading the SymbCompCC Package <a href="CHAP001.htm">1.0</a>
<dt>Installing the SymbCompCC Package <a href="CHAP001.htm#SECT001">1.1</a>
<dt>Introduction <a href="CHAP002.htm">2.0</a>
<dt>IsConsistentPPPPcp <a href="CHAP003.htm#SSEC004.3">3.4.3</a>
</dl><p>
<H2><A NAME="idxL">L</A></H2>
<dl>
<dt>LatexInputPPPPcpGroups <a href="CHAP003.htm#SSEC004.8">3.4.8</a>
<dt>LatexInputPPPPcpGroupsAllAppend <a href="CHAP003.htm#SSEC004.10">3.4.10</a>
<dt>LatexInputPPPPcpGroupsAppend <a href="CHAP003.htm#SSEC004.9">3.4.9</a>
<dt>Loading the SymbCompCC Package <a href="CHAP001.htm#SECT002">1.2</a>
</dl><p>
<H2><A NAME="idxO">O</A></H2>
<dl>
<dt>Obtaining p-power-poly-pcp-groups <a href="CHAP003.htm#SECT002">3.2</a>
<dt>One <a href="CHAP003.htm#SSEC004.2">3.4.2</a>
<dt>Operations and functions for p-power-poly-pcp-group elements <a href="CHAP003.htm#SECT003">3.3</a>
<dt>Operations and functions for p-power-poly-pcp-groups <a href="CHAP003.htm#SECT004">3.4</a>
<dt>Overview <a href="CHAP002.htm#SECT001">2.1</a>
</dl><p>
<H2><A NAME="idxP">P</A></H2>
<dl>
<dt>p-power-poly-pcp-groups <a href="CHAP003.htm">3.0</a>
<dt>Parametrised Presentations <a href="CHAP004.htm">4.0</a>
<dt>ParPresGlobalVar_2_1 <a href="CHAP004.htm#SSEC001.1">4.1.1</a>
<dt>ParPresGlobalVar_2_2 <a href="CHAP004.htm#SSEC001.1">4.1.1</a>
<dt>ParPresGlobalVar_3_1 <a href="CHAP004.htm#SSEC001.1">4.1.1</a>
<dt>ParPresGlobalVar_p_r_Names <a href="CHAP004.htm#SSEC001.2">4.1.2</a>
<dt>PPPPcpGroups <a href="CHAP003.htm#SSEC002.1">3.2.1</a>
<dt>PPPPcpGroupsElement <a href="CHAP003.htm#SSEC002.2">3.2.2</a>
<dt>Provided pp-presentations <a href="CHAP004.htm#SECT001">4.1</a>
</dl><p>
<H2><A NAME="idxS">S</A></H2>
<dl>
<dt>Schur extensions for p-power-poly-pcp-groups <a href="CHAP005.htm">5.0</a>
<dt>SchurExtParPres <a href="CHAP005.htm#SSEC001.2">5.1.2</a>
<dt>SchurMultiplicatorPPPPcps, for p-power-poly-pcp-groups <a href="CHAP005.htm#SSEC002.2">5.2.2</a>
<dt>SecondCohomologyPPPPcps <a href="CHAP005.htm#SSEC002.6">5.2.6</a>
</dl><p>
<H2><A NAME="idxZ">Z</A></H2>
<dl>
<dt>ZeroCohomologyPPPPcps <a href="CHAP005.htm#SSEC002.4">5.2.4</a>
</dl><p>
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<address>SymbCompCC manual<br>February 2022
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