Dual Ore's theorem for distributive intervals of small index

Abstract

This paper proves a dual version of a theorem of Oystein Ore for every distributive interval of finite groups [H,G] of index |G:H|<9720, and for every boolean interval of rank <7. It has applications to representation theory for every finite group.

15 pages; comments are welcome

References in corpus (2)

• Ore's theorem for cyclic subfactor planar algebras and applications
• On Boolean intervals of finite groups

Cited by in corpus (1)

• Ore's theorem on subfactor planar algebras