Isomorph-conjugacy is normalizer-closed in finite
This article gives the statement and possibly, proof, of a subgroup property satisfying a subgroup metaproperty, when the big group is a finite group. That is, it states that in a Finite group (?), the subgroup property (i.e., Isomorph-conjugate subgroup (?)) satisfies the metaproperty (i.e., Normalizer-closed subgroup property (?))
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- Normalizer of isomorph-conjugate implies isomorph-dominating
- Isomorph-dominating equals isomorph-conjugate in finite
The proof follows by piecing together facts (1) and (2).