Arithmetic of Dedekind cuts of ordered Abelian groups

Mathematics – Logic

Scientific paper

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Scientific paper

10.1016/j.apal.2008.05.001

We study the set of Dedekind cuts over a linearly ordered Abelian group as a
structure over the language (0,<,+,-). Moreover, we obtain a simple set of
axioms for the universal part of the theory of such structures. Finally, we
prove that every structure satisfying the given axioms is a sub-structure of
the set of cuts over a suitable group.

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