International audienceEtude des fondements des mathématiques dans Das Kontinuum d'Hermann Weyl. Nous étudions la façon dont la distinction traditionnelle entre intension et extension est séparée en deux moments disjoints chez Weyl. Nous comparons la hiérarchie qui en découle quant aux ensembles et aux fonctions avec celle de la théorie des types ramifiés de B.Russell
AbstractBertrand Russell's paradox of the class of all classes which do not belong to themselves is ...
Georg Cantor (1845-1919), with his seminal work on sets and number, brought forth a new field of in...
This article attempts to broaden the phenomenologically motivated perspective of H. Weyl's Das Konti...
International audienceEtude des fondements des mathématiques dans Das Kontinuum d'Hermann Weyl. Nous...
22 pagesInternational audienceIn "The Continuum", Hermann Weyl gives new bases to the notions of set...
AbstractThe goal of this paper is to discuss why, how, and when nonlogical set-theoretic paradoxes w...
Hermann Weyl published a brief survey as preface to a review of The Philosophy of Bertrand Russell i...
The years 1900-1910 in which B. Russell devoted himself to the philosophy of mathematics are among t...
The modern theory of sets has been originated by the German Mathematician George Cantor. He publishe...
When receiving word from Bertrand Russell about Russell’s paradox and the resulting inconsistency of...
Kurt Gödel (1906–1978) with his work on the constructible universe L established the relative consis...
The modern theory of sets has been originated by the German Mathematician George Cantor. He publishe...
A logic that utilizes higher-order quantification --quantifying over concepts (or relations), not ju...
This is a survey of some possible extensions of ZF to a larger universe, closer to the “naive set th...
Georg Cantor was the genuine discoverer of the Mathematical Infinity, and whatever he claimed, sugge...
AbstractBertrand Russell's paradox of the class of all classes which do not belong to themselves is ...
Georg Cantor (1845-1919), with his seminal work on sets and number, brought forth a new field of in...
This article attempts to broaden the phenomenologically motivated perspective of H. Weyl's Das Konti...
International audienceEtude des fondements des mathématiques dans Das Kontinuum d'Hermann Weyl. Nous...
22 pagesInternational audienceIn "The Continuum", Hermann Weyl gives new bases to the notions of set...
AbstractThe goal of this paper is to discuss why, how, and when nonlogical set-theoretic paradoxes w...
Hermann Weyl published a brief survey as preface to a review of The Philosophy of Bertrand Russell i...
The years 1900-1910 in which B. Russell devoted himself to the philosophy of mathematics are among t...
The modern theory of sets has been originated by the German Mathematician George Cantor. He publishe...
When receiving word from Bertrand Russell about Russell’s paradox and the resulting inconsistency of...
Kurt Gödel (1906–1978) with his work on the constructible universe L established the relative consis...
The modern theory of sets has been originated by the German Mathematician George Cantor. He publishe...
A logic that utilizes higher-order quantification --quantifying over concepts (or relations), not ju...
This is a survey of some possible extensions of ZF to a larger universe, closer to the “naive set th...
Georg Cantor was the genuine discoverer of the Mathematical Infinity, and whatever he claimed, sugge...
AbstractBertrand Russell's paradox of the class of all classes which do not belong to themselves is ...
Georg Cantor (1845-1919), with his seminal work on sets and number, brought forth a new field of in...
This article attempts to broaden the phenomenologically motivated perspective of H. Weyl's Das Konti...