Let RR be an ordered field, and let inj:ℤ +→Rinj: \mathbb{Z}_{+} \to R be the injection of the positive integers ℤ +\mathbb{Z}_{+} into RR. RR is an Archimedean ordered field if there is a family of dependent terms
Archimedean ordered abelian group
Archimedean ordered integral domain
ordered field
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