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[2] (./manual.toc
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Chapter 1.
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[]\T1/ptm/m/n/10.95 To use the \T1/phv/m/n/10.95 LA-GUNA \T1/ptm/m/n/10.95 on-l
ine help it is nec-es-sary to in-stall the \T1/phv/m/n/10.95 GAP\T1/ptm/m/n/10.
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Chapter 2.
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Chapter 3.
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\T1/ptm/m/n/10.95 Thus $\OT1/ztmcm/m/n/10.95 1 + \OML/ztmcm/m/it/10.95 w[] \OT1
/ztmcm/m/n/10.95 = (\OML/ztmcm/m/it/10.95 y[]\OT1/ztmcm/m/n/10.95 )[] [] (\OML/
ztmcm/m/it/10.95 y[]\OT1/ztmcm/m/n/10.95 )[](1 + \OML/ztmcm/m/it/10.95 w[]\OT1/
ztmcm/m/n/10.95 )$ \T1/ptm/m/n/10.95 for some $\OML/ztmcm/m/it/10.95 w[] \OMS/z
tmcm/m/n/10.95 2 \OML/ztmcm/m/it/10.95 A[]$\T1/ptm/m/n/10.95 , and so $\OT1/ztm
cm/m/n/10.95 1 + \OML/ztmcm/m/it/10.95 w \OT1/ztmcm/m/n/10.95 =
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Chapter 4.
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[]\T1/ptm/m/n/10.95 Please note that for cal-cu-la-tion of the aug-men-ta-tion 
of an el-e-ment of a group ring the
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\T1/ptm/m/n/10.95 user is strongly rec-om-mended to use \T1/cmtt/m/n/10.95 Augm
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[]\T1/ptm/m/n/10.95 The ar-gu-ment [] is a $\OML/ztmcm/m/it/10.95 p$\T1/ptm/m/n
/10.95 -modular group al-ge-bra over the field of $\OML/ztmcm/m/it/10.95 p$ \T1
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[]\T1/ptm/m/n/10.95 The nor-malised unit group of a $\OML/ztmcm/m/it/10.95 p$\T
1/ptm/m/n/10.95 -modular group al-ge-bra $\OML/ztmcm/m/it/10.95 KG$ \T1/ptm/m/n
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\T1/ptm/m/n/10.95 e-ments can be com-puted us-ing two meth-ods, namely \T1/cmtt
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[]\T1/ptm/m/n/10.95 This prop-erty will be au-to-mat-i-cally set \T1/cmtt/m/n/1
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\T1/ptm/m/n/10.95 of a $\OML/ztmcm/m/it/10.95 p$\T1/ptm/m/n/10.95 -modular grou
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[]\T1/cmtt/m/n/10.95 Augmentation\T1/ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 Ideal\T1
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[]\T1/cmtt/m/n/10.95 Natural\T1/ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 Bijection\T1/
ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 To\T1/ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 Norma
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[]\T1/cmtt/m/n/10.95 Natural\T1/ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 Bijection\T1/
ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 To\T1/ptm/m/n/10.95 -\T1/cmtt/m/n/10.95 Pc\T1
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