<html ><head ><title >Nilmat : a GAP 4 package - Index </title ></head >body text="#000000" bgcolor="#ffffff" >h1 ><font face="Gill Sans,Helvetica,Arial" >Nilmat</font > : a <font face="Gill Sans,Helvetica,Arial" >GAP</font > 4 package - Index </h1 >"#idxA" >A</A>"#idxC" >C</A>"#idxE" >E</A>"#idxF" >F</A>"#idxI" >I</A>"#idxJ" >J</A>"#idxM" >M</A>"#idxN" >N</A>"#idxP" >P</A>"#idxR" >R</A>"#idxS" >S</A>"#idxT" >T</A>"#idxU" >U</A>"idxA" >A</A></H2>dl >dt >A library of primitive nilpotent groups <a href="CHAP002.htm#SECT004" >2.4</a> dt >AbelianNormalSeries <a href="CHAP002.htm#SSEC001.4" >2.1.4</a> dl ><p>"idxC" >C</A></H2>dl >dt >ClassLimit <a href="CHAP002.htm#SSEC001.3" >2.1.3</a> dt >Computing with nilpotent linear groups <a href="CHAP002.htm" >2.0</a> dt >Constructing some nilpotent matrix groups <a href="CHAP003.htm#SECT001" >3.1</a> dl ><p>"idxE" >E</A></H2>dl >dt >Examples <a href="CHAP003.htm" >3.0</a> dl ><p>"idxF" >F</A></H2>dl >dt >Finiteness, Sylow subgroups, testing complete reducibility <a href="CHAP002.htm#SECT003" >2.3</a> dt >Further examples of nilpotent matrix groups <a href="CHAP002.htm#SECT005" >2.5</a> dl ><p>"idxI" >I</A></H2>dl >dt >Installation <a href="CHAP004.htm" >4.0</a> dt >Introduction <a href="CHAP001.htm" >1.0</a> dt >IsCompletelyReducibleNilpotentMatGroup <a href="CHAP002.htm#SSEC003.4" >2.3.4</a> dt >IsFiniteNilpotentMatGroup <a href="CHAP002.htm#SSEC003.1" >2.3.1</a> dt >IsNilpotentMatGroup <a href="CHAP002.htm#SSEC002.1" >2.2.1</a> dt >IsUnipotentMatGroup <a href="CHAP002.htm#SSEC001.2" >2.1.2</a> dl ><p>"idxJ" >J</A></H2>dl >dt >JordanSplitting <a href="CHAP002.htm#SSEC001.1" >2.1.1</a> dl ><p>"idxM" >M</A></H2>dl >dt >MaximalAbsolutelyIrreducibleNilpotentMatGroup <a href="CHAP002.htm#SSEC005.1" >2.5.1</a> dt >MonomialNilpotentMatGroup <a href="CHAP002.htm#SSEC005.2" >2.5.2</a> dl ><p>"idxN" >N</A></H2>dl >dt >Nilmat package <a href="CHAP001.htm#I0" >1.0</a> <a href="CHAP002.htm#I0" >2.0</a> <a href="CHAP003.htm#I0" >3.0</a> <a href="CHAP004.htm#I0" >4.0</a> dt >NilpotentPrimitiveMatGroups <a href="CHAP002.htm#SSEC004.1" >2.4.1</a> dl ><p>"idxP" >P</A></H2>dl >dt >PiPrimarySplitting <a href="CHAP002.htm#SSEC001.5" >2.1.5</a> dt >Preliminaries <a href="CHAP002.htm#SECT001" >2.1</a> dl ><p>"idxR" >R</A></H2>dl >dt >ReducibleNilpotentMatGroup <a href="CHAP002.htm#SSEC005.3" >2.5.3</a> dl ><p>"idxS" >S</A></H2>dl >dt >SizeOfNilpotentMatGroup <a href="CHAP002.htm#SSEC003.3" >2.3.3</a> dt >SizesOfNilpotentPrimitiveMatGroups <a href="CHAP002.htm#SSEC004.2" >2.4.2</a> dt >SylowSubgroupsOfNilpotentFFMatGroup <a href="CHAP002.htm#SSEC003.2" >2.3.2</a> dl ><p>"idxT" >T</A></H2>dl >dt >Testing nilpotency <a href="CHAP002.htm#SECT002" >2.2</a> dt >Testing nilpotency and other functions <a href="CHAP003.htm#SECT002" >3.2</a> dl ><p>"idxU" >U</A></H2>dl >dt >Using the library of primitive nilpotent groups <a href="CHAP003.htm#SECT003" >3.3</a> dl ><p>"chapters.htm" >Up</a>]<p>address >Nilmat manual<br >August 2022address ></body ></html >quality 97%
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