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2021-03-09T08:04:37+00:00
Characteristicity is transitive
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en
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Fact
tabular
2014-12-19T16:10:28Z
2457011.1739352
Characteristicity is transitive
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Characteristicity is transitive#Characteristic subgroup;1
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Characteristicity is transitive#Transitive subgroup property;2
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Characteristicity is transitive#DummitFoote;137;Problem 8(b)
137
Problem 8(b)
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Characteristicity is transitive#AlperinBell;17;Lemma 4
17
Lemma 4
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Characteristicity is transitive#RobinsonGT;28;Section 1.5 (''Characteristic and Fully invariant subgroups''), 1.5.6(ii)
28
Section 1.5 (''Characteristic and Fully invariant subgroups''), 1.5.6(ii)
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Characteristicity is transitive#KhukhroNGA;4;Section 1.1;passing mention
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Section 1.1
passing mention
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list
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[[Uses::Characteristicity is transitive]]
Characteristicity is transitive
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[[Uses::Characteristicity is transitive|| <q>[[<q>[[Uses::Characteristicity is transitive]]</q>]]</q> ]]
Characteristicity is transitive
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list
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[[Uses::Characteristicity is transitive|| <q>[[<q>[[Uses::Characteristicity is transitive|| <q>[[<q>[[Uses::Characteristicity is transitive]]</q>]]</q> ]]</q>]]</q> ]]
Characteristicity is transitive
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[[Survey article about::Characteristicity is transitive]]
Characteristicity is transitive
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table
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[[Fact about.Page::Characteristic subgroup]]
Characteristicity is transitive
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table
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[[Uses property satisfaction of::Characteristic subgroup]]
Characteristicity is transitive
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table
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[[Proves property satisfaction of::Characteristic subgroup]]
Characteristicity is transitive
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table
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[[Fact about.Page::Transitive subgroup property]]
Characteristicity is transitive
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[[Proof style::tabular]]
Characteristicity is transitive
Thompson's critical subgroup theorem
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Thompson's critical subgroup theorem
Intermediately characteristic of transfer-closed characteristic implies intermediately characteristic
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Intermediately characteristic of transfer-closed characteristic implies intermediately characteristic
Pi-separable and pi'-core-free implies pi-core is self-centralizing
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Pi-separable and pi'-core-free implies pi-core is self-centralizing
Join of characteristic and characteristic-potentially characteristic implies characteristic-potentially characteristic
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Join of characteristic and characteristic-potentially characteristic implies characteristic-potentially characteristic
Finite NPC theorem
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Finite NPC theorem
Characteristically complemented characteristic is transitive
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Characteristically complemented characteristic is transitive
No nontrivial abelian normal p-subgroup for some prime p implies every p-divisible normal subgroup is potentially characteristic
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No nontrivial abelian normal p-subgroup for some prime p implies every p-divisible normal subgroup is potentially characteristic
Kernel of a characteristic action on an abelian group with which it is characteristic in the direct product implies potentially characteristic
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Kernel of a characteristic action on an abelian group with which it is characteristic in the direct product implies potentially characteristic
Transfer-closed characteristicity is transitive
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Transfer-closed characteristicity is transitive
Cyclic characteristic implies hereditarily characteristic
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Cyclic characteristic implies hereditarily characteristic
Equivalence of normality and characteristicity conditions for isomorph-free p-functor
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Equivalence of normality and characteristicity conditions for isomorph-free p-functor
Derivation-invariance is transitive
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Derivation-invariance is transitive
Characteristicity is transitive for Lie rings
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Characteristicity is transitive for Lie rings
Characteristicity is transitive for any variety of algebras
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Characteristicity is transitive for any variety of algebras
Uses
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Uses
Analogue of
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Analogue of