Choice principles in intuitionistic set theory
| Abstract | subsets X of A for which ∃x (x ∈ A). The set of functions from A to B is denoted by BA. | |||||||||
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H. C. M. de Swart (1992). Spreads or Choice Sequences? History and Philosophy of Logic 13 (2):203-213.
David Dedivi (2004). Choice Principles and Constructive Logics. Philosophia Mathematica 12 (3):222-243.
J. Todd Wilson (2001). An Intuitionistic Version of Zermelo's Proof That Every Choice Set Can Be Well-Ordered. Journal of Symbolic Logic 66 (3):1121-1126.
V. H. Hahanyan (1981). The Consistency of Some Intuitionistic and Constructive Principles with a Set Theory. Studia Logica 40 (3):237 - 248.
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