Merlin Carl
Abstract
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An integer part $I$ of a real closed field $K$ is a discretely ordered subring of $K$ with minimal positive element $1$ such that, for every $x\in K$, there is $i\in I$ with $i\leq x
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An integer part $I$ of a real closed field $K$ is a discretely ordered subring of $K$ with minimal positive element $1$ such that, for every $x\in K$, there is $i\in I$ with $i\leq x
Key concepts: Mathematics, Integer (computer science), Axiom, Subring, Undecidable problem, Discrete mathematics, Field (mathematics), Axiom of choice