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  • ...r each isomorphism class of p-groups in turn. [[Generic classifications by p-group class|Generic classifications for classes of p-groups can be found here]].
    33 KB (3,797 words) - 19:59, 10 January 2024
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  • A p-group <math>P</math> is ''p-nilpotent forcing'' if any finite group <math>G</math ...nd only if it is [[Glossary|resistant]] and <math>{\rm Aut}(P)</math> is a p-group. Recall that <math>P</math> is resistant if whenever <math>\mathcal{F}</mat
    3 KB (455 words) - 16:50, 2 May 2024

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  • <li style="position:absolute; left:0; top:1.6em;">[[Classification by p-group]]</li> ...style="position:absolute; left:0; top:3.2em;">[[Generic classifications by p-group class]]</li>
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  • ...r each isomorphism class of p-groups in turn. [[Generic classifications by p-group class|Generic classifications for classes of p-groups can be found here]].
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  • [[Category:Cyclic p-group]] [[Category: p-group]]
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  • [[Category:Cyclic p-group]] [[Category: p-group]]
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  • === Resistant p-group === A p-group <math>P</math> is resistant if whenever <math>\mathcal{F}</math> is a satur
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  • When the classification for a given p-group is incomplete, this should be labelled clearly on the group's page, preferr
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  • [[Category:Cyclic p-group]] [[Category: p-group]]
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  • ...on for abelian 2-groups of rank at most 3, on [[Generic classifications by p-group class]] page. Including creation of group and class pages.
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  • [[Category:Cyclic p-group]] [[Category: p-group]]
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  • A p-group <math>P</math> is ''p-nilpotent forcing'' if any finite group <math>G</math ...nd only if it is [[Glossary|resistant]] and <math>{\rm Aut}(P)</math> is a p-group. Recall that <math>P</math> is resistant if whenever <math>\mathcal{F}</mat
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