The first regular can be the first measurable at any height.

**Abstract.** We're going to see a set sized version of the first Gitik model (see
[Gi80]) and modify that to get for any alpha, a model V(G) in which the
first measurable is א_{α+1} and every uncountable cardinal below
that measurable is singular. This is joint work with Arthur Apter.

[Gi80] Moti Gitik, All uncountable cardinals can be singular, Israel Journal of Mathematics 35, p 61-88 (1980).