On O-Minimal Expansions of (mathbb{Q},<,+,0)
classification
🧮 math.LO
math.NT
keywords
mathbbo-minimaladditiondefinableelementaryequivalenteventuallyevery
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Let $f:\mathbb{Q}\to \mathbb{Q}$ be a function definable in an o-minimal expansion of $(\mathbb{Q},<,+,0)$. We show that $f$ is eventually linear. In addition, we show that this holds in every elementary equivalent structure.
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