  We define the notion of mock hyperbolic reflection spaces and use it to study
Frobenius groups, in particular in the context of groups of finite Morley rank
including the so-called bad groups. We show that connected Frobenius groups of
finite Morley rank and odd type with nilpotent complement split or interpret a
bad field of characteristic zero. Furthermore, we show that mock hyperbolic
reflection spaces of finite Morley rank satisfy certain rank inequalities,
implying in particular that any connected Frobenius group of odd type and
Morley rank at most ten either splits or is a simple non-split sharply
2-transitive group of characteristic different from 2 and of Morley rank 8 or
10.
