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math.LO2007★ 2 cited
The Schroder-Bernstein property for theories of abelian groups
John Goodrick
A first-order theory has the Schroder-Bernstein property if any two of its models that are elementarily bi-embeddable are isomorphic. We prove that if G is an abelian group, then t…
math.LO2007★ 2 cited
When does elementary bi-embeddability imply isomorphism?
John Goodrick
A first-order theory has the Schroder-Bernstein property if any two of its models that are elementarily bi-embeddable are isomorphic. We prove that if a countable theory T has the…