# P-Frattini-realizable group

From Groupprops

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This article defines a property that can be evaluated for finite groups (and hence, a particular kind of group property)

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## Definition

A finite group, specifically a group of prime power order, is termed -Frattini-realizable if it can be realized as the Frattini subgroup of a -group.

## Relation with other properties

### Weaker properties

### Opposite properties

- Non-Abelian cyclic-center group:
`For full proof, refer: p-Frattini-realizable implies not non-Abelian cyclic-center`