استقلالية الأنساق الأكسيوماتيكية في الرياضيات الحديثة و أثرها على تصور فيتجنشتاين للغة

Abstract EN

Ludwig Wittgenstein's philosophy of mathematics is usually presented in relation to either the logicism of Russell and Frege or the intuitionism of L.

E.

J Brouwer.

This article approaches the subject from a completely different angle by examining the idea of the independence of axiomatic systems - the distinction between pure mathematics and its applications - which had a great impact on Wittgenstein's philosophy, both in the philosophy of mathematics and in his general philosophy, and this influence often brings Wittgenstein closer to formalism, in particular that of David Hilbert, Wittgenstein extended this idea of independence to become a logic of language.