Finite Groups can be Arbitrarily Hamiltonian

Authors

Stephen Ahearn
Mark Huber

Document Type

Article

Publication Date

1-1994

First Advisor

Gary Sherman

Abstract

Let r be a rational in (0,1]. There exists a finite group G which is the direct product of at most four metacyclic groups and whose proportion of normal subgroups is r. An analogous result holds for three other measures of "Hamiltonianess".

Recommended Citation

Ahearn, Stephen and Huber, Mark, "Finite Groups can be Arbitrarily Hamiltonian" (1994). Mathematical Sciences Technical Reports (MSTR). 121.
https://scholar.rose-hulman.edu/math_mstr/121