Hall not implies WNSCDIN
This article gives the statement and possibly, proof, of a non-implication relation between two subgroup properties. That is, it states that every subgroup satisfying the first subgroup property (i.e., Hall subgroup) need not satisfy the second subgroup property (i.e., WNSCDIN-subgroup)
View a complete list of subgroup property non-implications | View a complete list of subgroup property implications
Get more facts about Hall subgroup|Get more facts about WNSCDIN-subgroup
EXPLORE EXAMPLES YOURSELF: View examples of subgroups satisfying property Hall subgroup but not WNSCDIN-subgroup|View examples of subgroups satisfying property Hall subgroup and WNSCDIN-subgroup
- Sylow implies WNSCDIN: This is a combination of the facts Sylow implies pronormal and pronormal implies WNSCDIN.
- Hall not implies procharacteristic
- Hall not implies pronormal