
AbstractBishop's Lemma is a centrepiece in the development of constructive analysis. We show that its proof requires some form of the axiom of choice; and that the completeness requirement in Bishop's Lemma can be weakened and that there is a vast class of non‐complete spaces that Bishop's Lemma applies to.
Axiom of choice and related propositions, Constructive and recursive analysis
Axiom of choice and related propositions, Constructive and recursive analysis
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