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Introduction to the philosophy of mathematics

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Rowman and Littlefield, 1979 - 177 páginas

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Conteúdo

EXISTENCE IN MATHEMATICS
11
We may also ask whether mathematical statements
14
But even if postulationism is true with respect to
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Direitos autorais

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Termos e frases comuns

accept according argued argument assert assumptions axiom of choice axiom of infinity axiom of reducibility axioms of real Ayer Brouwer calculus Carnap Cauchy sequence claim commutative law concepts conclusion confirmed consider criticism Dedekind cuts deduced definition empirical example excluded middle existence explanation expressed false finitary finite cardinal number formal system formulae geometry Godel's view Heyting Hilbert imply impredicative definitions infinite number intuitionism intuitionist intuitionist theory Korner L-true law of excluded least upper bound logical truths mathematical knowledge mathematical objects mathematical principles mathematical proofs mathematical propositions mathematical statements mathematical theory mathematical truths mathematicians meaningful Mill's natural number observational consequences ontological import philosophers physical postulationism predicate premisses proof properties queer entities question rational numbers real number theory reference regard reject Robinson Russell semantical rules semantical system sense sensory observations sentence set of objects set theory skepticism sort suggests syntactical system theorem Vaihinger valid variables view that mathematical well-formed formulas

Informações bibliográficas

QR code for Introduction to the philosophy of mathematics
TítuloIntroduction to the philosophy of mathematics
American Philosophical Quarterly Library of Philosophy
APQ library of philosophy
AutorHugh Lehman
EditoraRowman and Littlefield, 1979
Num. págs.177 páginas
  
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