A family of dp-minimal expansions of $(\mathbb{Z};+)$

Abstract

We show that the cyclically ordered-abelian groups expanding $(\mathbb{Z};+)$ contain a continuum-size family of dp-minimal structures such that no two members define the same subsets of $\mathbb{Z}$.

References in corpus (1)

• On dp-minimal fields

Cited by in corpus (1)

• Dp-minimal profinite groups and valuations on the integers