  Frobenius groups are an object of fundamental importance in finite group
theory. As such, several generalizations of these groups have been considered.
Some examples include: A Frobenius--Wielandt group is a triple $(G,H,L)$ where
$H/L$ is {\it almost} a Frobenius complement for $G$; A Camina pair is a pair
$(G,N)$ where $N$ is {\it almost} a Frobenius kernel for $G$; A Camina triple
is a triple $(G,N,M)$ where $(G,N)$ and $(G,M)$ are {\it almost} Camina pairs.
In this paper we study triples $(G,N,M)$ where $(G,N)$ and $(G,M)$ are {\it
almost} Frobenius groups.
