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What is the philosophical basis of intuitionistic mathematics?
1995Publisher Summary This chapter explores the philosophical basis of intuitionistic mathematics. There are insights in intuitionism that are found nowhere else in the philosophy of mathematics; insights that ought to be preserved, clarified, and extended. Chief among these is the idea that a proof is a mental construction.
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The Foundations of Intuitionistic Mathematics.
The American Mathematical Monthly, 1967H. E. Kyburg, S. C. Kleene, R. E. Vesley
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Negationless Intuitionistic Mathematics. IVa
Indagationes Mathematicae (Proceedings), 1951openaire +2 more sources
Axioms for Intuitionistic Mathematics Incompatible with Classical Logic
1977Standard formalizations of constructive mathematics (’constructive’ here in the narrow sense of Bishop (1967): choice sequences are regarded as inacceptable, and Church’s thesis is not assumed) can be carried out in formal systems based on intuitionistic logic which become classical formal systems on addition of the principle of the excluded third. The
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Algorithm for controllable and nilpotent intuitionistic fuzzy matrices
Afrika Matematika, 2022P Murugadas
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Logic of Negationless Intuitionistic Mathematics
Indagationes Mathematicae (Proceedings), 1951openaire +2 more sources
Intuitionistic Logic and Local Mathematical Theories
Mathematical Logic Quarterly, 1977openaire +1 more source
Intuitionistic $$L$$ -fuzzy ideals of $$BG$$ -algebras
Afrika Matematika, 2013Monoranjan Bhowmik +2 more
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Intuitionistic fuzzy competition graphs
Journal of Applied Mathematics and Computing, 2015Sankar Sahoo +2 more
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Intuitionistic fuzzy finite state machines
Journal of Applied Mathematics and Computing, 2005Young Bae Jun, Jun Young Bae
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