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<h3>Index</h3>
<code class="func">Augmentation</code> <a href="chap4.html#X86FA17BE858F2245">4 .2 -5 </a> <br />
augmentation homomorphism <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
augmentation ideal <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
<code class="func">AugmentationHomomorphism</code> <a href="chap4.html#X7F7FD75E84BEE0EF">4 .3 -1 </a> <br />
<code class="func">AugmentationIdeal</code> <a href="chap4.html#X7B21DB3E7CD80983">4 .3 -2 </a> <br />
<code class="func">AugmentationIdealNilpotencyIndex</code> <a href="chap4.html#X8567023A821E39A6">4 .3 -6 </a> <br />
<code class="func">AugmentationIdealOfDerivedSubgroupNilpotencyIndex</code> <a href="chap4.html#X7C0D5F3C842302EC">4 .3 -7 </a> <br />
<code class="func">AugmentationIdealPowerSeries</code> <a href="chap4.html#X84B25D3A812A8A2E">4 .3 -5 </a> <br />
Bass cyclic unit <a href="chap4.html#X8631AD178508D219">4 .2 -13 </a> <br />
<code class="func">BassCyclicUnit</code> <a href="chap4.html#X8631AD178508D219">4 .2 -13 </a> <br />
bicyclic unit <a href="chap4.html#X7FD01F52845445EC">4 .2 -12 </a> <br />
<code class="func">BicyclicUnitGroup</code> <a href="chap4.html#X859F07AE7A4D317B">4 .4 -13 </a> <br />
<code class="func">BicyclicUnitOfType1</code> <a href="chap4.html#X7FD01F52845445EC">4 .2 -12 </a> <br />
<code class="func">BicyclicUnitOfType2</code> <a href="chap4.html#X7FD01F52845445EC">4 .2 -12 </a> <br />
<code class="func">CanonicalBasis</code> <a href="chap4.html#X7C8EBFF5805F8C51">4 .5 -16 </a> <br />
<code class="func">CoefficientsBySupport</code> <a href="chap4.html#X8401D79C8678D3FA">4 .2 -2 </a> <br />
<code class="func">DihedralDepth</code> <a href="chap4.html#X7AFBD42180787A07">4 .6 -2 </a> <br />
dimension basis <a href="chap3.html#X7B74767A849D921E">3 .3 </a> <br />
<code class="func">DimensionBasis</code> <a href="chap4.html#X7D7CD02F803FFC08">4 .6 -3 </a> <br />
<code class="func">Embedding</code>, from group to Lie algebra <a href="chap4.html#X833439F7846784B5">4 .5 -8 </a> <br />
from group to unit group <a href="chap4.html#X84D64AF17941FA7F">4 .4 -5 </a> <br />
group algebra <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
<code class="func">GroupBases</code> <a href="chap4.html#X7A39E44D87CDF7B0">4 .4 -14 </a> <br />
<code class="func">InverseOp</code> <a href="chap4.html#X82EC4F49877D6EB1">4 .2 -11 </a> <br />
<code class="func">Involution</code> <a href="chap4.html#X81EB2A0A8756372B">4 .2 -7 </a> <br />
<code class="func">IsBasisOfLieAlgebraOfGroupRing</code> <a href="chap4.html#X83026DFF8461B96D">4 .5 -17 </a> <br />
<code class="func">IsFModularGroupAlgebra</code> <a href="chap4.html#X82DBCA8F7DB21AC5">4 .1 -2 </a> <br />
<code class="func">IsGroupAlgebra</code> <a href="chap4.html#X861A702283A667DF">4 .1 -1 </a> <br />
<code class="func">IsGroupOfUnitsOfMagmaRing</code> <a href="chap4.html#X7F2532888184CB22">4 .4 -8 </a> <br />
<code class="func">IsLieAbelian</code> <a href="chap4.html#X7F97D08F7B738ADE">4 .5 -11 </a> <br />
<code class="func">IsLieAlgebraByAssociativeAlgebra</code> <a href="chap4.html#X7AA7DA6082639B23">4 .5 -2 </a> <br />
<code class="func">IsLieAlgebraOfGroupRing</code> <a href="chap4.html#X78C26E3F80E55AC2">4 .5 -6 </a> <br />
<code class="func">IsLieCentreByMetabelian</code> <a href="chap4.html#X7EEAA09F818CE548">4 .5 -15 </a> <br />
<code class="func">IsLieMetabelian</code> <a href="chap4.html#X8504EC257B764BA6">4 .5 -14 </a> <br />
<code class="func">IsLieNilpotent</code> <a href="chap4.html#X78452F4E875A62A8">4 .5 -13 </a> <br />
<code class="func">IsLieSolvable</code> <a href="chap4.html#X859FF1B3812B8FCC">4 .5 -12 </a> <br />
<code class="func">IsNormalizedUnitGroupOfGroupRing</code> <a href="chap4.html#X82AC131384191CCE">4 .4 -10 </a> <br />
<code class="func">IsPModularGroupAlgebra</code> <a href="chap4.html#X849599E07C38A739">4 .1 -3 </a> <br />
<code class="func">IsSymmetric</code> <a href="chap4.html#X82D0BA3D7D3994F6">4 .2 -8 </a> <br />
<code class="func">IsUnit</code> <a href="chap4.html#X85CBFBAE78DE72E8">4 .2 -10 </a> <br />
<code class="func">IsUnitary</code> <a href="chap4.html#X7990BD877E89A9EC">4 .2 -9 </a> <br />
<code class="func">IsUnitGroupOfGroupRing</code> <a href="chap4.html#X7EF9BF297A9412AB">4 .4 -9 </a> <br />
Jennings series <a href="chap3.html#X7B74767A849D921E">3 .3 </a> <br />
<code class="func">LAGInfo</code> <a href="chap4.html#X7E5804B881DE4FF2">4 .6 -6 </a> <br />
<strong class="pkg">LAGUNA</strong> package <a href="chap0.html#X7AA6C5737B711C89">.-1 </a> <br />
<code class="func">LeftIdealBySubgroup</code> <a href="chap4.html#X837294D57E415E37">4 .3 -8 </a> <br />
<code class="func">Length</code> <a href="chap4.html#X780769238600AFD1">4 .2 -4 </a> <br />
Lie derived length <a href="chap4.html#X7E5950517F0CDB47">4 .5 -21 </a> <br />
Lie derived series <a href="chap4.html#X7E5950517F0CDB47">4 .5 -21 </a> <br />
<code class="func">LieAlgebraByDomain</code> <a href="chap4.html#X7827B4158459DEA0">4 .5 -1 </a> <br />
<code class="func">LieCentre</code> <a href="chap4.html#X8111F58E7DE3E25C">4 .5 -9 </a> <br />
<code class="func">LieDerivedLength</code> <a href="chap4.html#X7E5950517F0CDB47">4 .5 -21 </a> <br />
<code class="func">LieDerivedSubalgebra</code> <a href="chap4.html#X7C95C0057C977747">4 .5 -10 </a> <br />
<code class="func">LieDimensionSubgroups</code> <a href="chap4.html#X84B7C6A38473722F">4 .6 -4 </a> <br />
<code class="func">LieLowerNilpotencyIndex</code> <a href="chap4.html#X7D71DF0579FBE1C9">4 .5 -20 </a> <br />
<code class="func">LieUpperCodimensionSeries</code>, for group <a href="chap4.html#X7B2EAF81791D6C68">4 .6 -5 </a> <br />
for group ring <a href="chap4.html#X7B2EAF81791D6C68">4 .6 -5 </a> <br />
<code class="func">LieUpperNilpotencyIndex</code> <a href="chap4.html#X87E9411284D1A346">4 .5 -19 </a> <br />
lower Lie power series <a href="chap4.html#X7D71DF0579FBE1C9">4 .5 -20 </a> <br />
modular group algebra <a href="chap4.html#X82DBCA8F7DB21AC5">4 .1 -2 </a> <br />
<code class="func">NaturalBijectionToAssociativeAlgebra</code> <a href="chap4.html#X821DAFD585EA1DF3">4 .5 -5 </a> <br />
<code class="func">NaturalBijectionToLieAlgebra</code> <a href="chap4.html#X84050A268514F2EE">4 .5 -4 </a> <br />
<code class="func">NaturalBijectionToNormalizedUnitGroup</code> <a href="chap4.html#X83715EF37B9FA94A">4 .4 -4 </a> <br />
<code class="func">NaturalBijectionToPcNormalizedUnitGroup</code> <a href="chap4.html#X7E08F6E87C586A36">4 .4 -3 </a> <br />
normalised unit <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
normalised unit group <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
<code class="func">NormalizedUnitGroup</code> <a href="chap4.html#X817D5AC78754527F">4 .4 -1 </a> <br />
<span class="SimpleMath">p</span>-modular group algebra <a href="chap3.html#X7E26AE6C807D7C07">3 .2 </a> <br />
partial augmentation <a href="chap4.html#X83A318C887B3E735">4 .2 -6 </a> <br />
<code class="func">PartialAugmentations</code> <a href="chap4.html#X83A318C887B3E735">4 .2 -6 </a> <br />
<code class="func">PcNormalizedUnitGroup</code> <a href="chap4.html#X7D40E42A7B678598">4 .4 -2 </a> <br />
<code class="func">PcUnits</code> <a href="chap4.html#X7E67BDA77E5E6077">4 .4 -7 </a> <br />
power-commutator presentation <a href="chap3.html#X7E26AE6C807D7C07">3 .2 </a> <br />
<code class="func">RadicalOfAlgebra</code> <a href="chap4.html#X850C29907A509533">4 .3 -3 </a> <br />
<code class="func">RightIdealBySubgroup</code> <a href="chap4.html#X837294D57E415E37">4 .3 -8 </a> <br />
<strong class="pkg">SISYPHOS</strong> package <a href="chap1.html#X8557083378F2A3B2">1 .1 </a> <br />
standard product <a href="chap3.html#X7B74767A849D921E">3 .3 </a> <br />
<code class="func">StructureConstantsTable</code> <a href="chap4.html#X804ADF0280F67CDC">4 .5 -18 </a> <br />
<code class="func">SubgroupsOfIndexTwo</code> <a href="chap4.html#X85CE6B407910F768">4 .6 -1 </a> <br />
<code class="func">Support</code> <a href="chap4.html#X7B689C0284AC4296">4 .2 -1 </a> <br />
symmetric element <a href="chap4.html#X82D0BA3D7D3994F6">4 .2 -8 </a> <br />
<code class="func">TraceOfMagmaRingElement</code> <a href="chap4.html#X81DD298A7C06EC82">4 .2 -3 </a> <br />
<code class="func">TwoSidedIdalBySubgroup</code> <a href="chap4.html#X837294D57E415E37">4 .3 -8 </a> <br />
<code class="func">UnderlyingAssociativeAlgebra</code> <a href="chap4.html#X85F4712B84624DB8">4 .5 -3 </a> <br />
<code class="func">UnderlyingField</code> <a href="chap4.html#X790470C48340E8F7">4 .1 -6 </a> <br />
<code class="func">UnderlyingGroup</code>, of a group ring <a href="chap4.html#X7C966B177BB62C72">4 .1 -4 </a> <br />
of Lie algebra of a group ring <a href="chap4.html#X87CCD17A790BE256">4 .5 -7 </a> <br />
<code class="func">UnderlyingGroupRing</code> <a href="chap4.html#X82DCA8A57D0D1114">4 .4 -11 </a> <br />
<code class="func">UnderlyingRing</code> <a href="chap4.html#X8534C18E7EA81CB8">4 .1 -5 </a> <br />
unit <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
unit group <a href="chap3.html#X85C2DE1486FB45FD">3 .1 </a> <br />
unitary element <a href="chap4.html#X7990BD877E89A9EC">4 .2 -9 </a> <br />
<code class="func">UnitarySubgroup</code> <a href="chap4.html#X7A0FFABC86F89517">4 .4 -12 </a> <br />
<code class="func">Units</code> <a href="chap4.html#X853C045B7BA6A580">4 .4 -6 </a> <br />
upper Lie power series <a href="chap4.html#X87E9411284D1A346">4 .5 -19 </a> <br />
weight, of dimension basis element <a href="chap3.html#X7B74767A849D921E">3 .3 </a> <br />
<code class="func">WeightedBasis</code> <a href="chap4.html#X8292BEFC7922E773">4 .3 -4 </a> <br />
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