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Chapter 1.
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[]\T1/ptm/m/n/10.95 This func-tion can be ap-plied to in-fi-nite groups $\OML/z
tmcm/m/it/10.95 G$\T1/ptm/m/n/10.95 . For fi-nite groups the func-tion
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[8]
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[]\T1/ptm/m/n/10.95 If $\OML/ztmcm/m/it/10.95 G$ \T1/ptm/m/n/10.95 is fi-nite t
hen the func-tion $\OML/ztmcm/m/it/10.95 ResolutionFiniteSubgroup\OT1/ztmcm/m/n
/10.95 (\OML/ztmcm/m/it/10.95 R; G; K\OT1/ztmcm/m/n/10.95 )$ \T1/ptm/m/n/10.95 
will prob-a-bly work bet-
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\T1/ptm/m/n/10.95 ter. In par-tic-u-lar, res-o-lu-tions from this func-tion pro
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[11]
Chapter 2.

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Chapter 4.

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\T1/ptm/m/n/10.95 a res-o-lu-tion can be pro-duced us-ing TwisterTen-sor-Prod-u
ct(), Res-o-lu-tion-Nor-mal-Sub-groups() or
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Chapter 5.

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Chapter 7.

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Chapter 8.

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Chapter 9.

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Chapter 10.

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Chapter 11.

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[]\T1/ptm/m/n/10.95 For non-nilpotent groups the im-ple-men-ta-tion of the func
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Chapter 12.

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\OML/ztmcm/m/it/10.95 E:homomorphism$ \T1/ptm/m/n/10.95 is a Lie ho-mo-mor-phis
m $\OML/ztmcm/m/it/10.95 ^^V \OT1/ztmcm/m/n/10.95 : (\OML/ztmcm/m/it/10.95 L \O
MS/ztmcm/m/n/10.95 ^ \OML/ztmcm/m/it/10.95 L\OT1/ztmcm/m/n/10.95 ) [][]\OMS/ztm
cm/m/n/10.95 ! \OML/ztmcm/m/it/10.95 L$ \T1/ptm/m/n/10.95 from the non-abelian 
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Chapter 13.

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Chapter 14.

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\T1/ptm/m/n/10.95 "SL(2,O-2)" , "SL(2,O-7)" , "SL(2,O-11)" , "SL(2,O-19)" , "SL
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Chapter 15.

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Chapter 16.

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Chapter 17.

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Chapter 18.

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Chapter 19.

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[]\T1/ptm/m/n/10.95 Inputs G-outer groups $\OML/ztmcm/m/it/10.95 A$ \T1/ptm/m/n
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[]\T1/ptm/m/n/10.95 Inputs G-outer groups $\OML/ztmcm/m/it/10.95 A$ \T1/ptm/m/n
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Chapter 20.

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Chapter 21.

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\T1/ptm/m/n/10.95 This func-tion ap-plies both to cat-1-groups for which IsHap-
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[]\T1/ptm/m/n/10.95 This func-tion in-puts a free $\OML/ztmcm/m/it/10.95 ZG$\T1
/ptm/m/n/10.95 -resolution $\OML/ztmcm/m/it/10.95 R$\T1/ptm/m/n/10.95 . It firs
t con-structs the chain com-plex
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Chapter 22.

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Chapter 25.

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Chapter 30.

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Chapter 31.

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Chapter 32.

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