This monograph traces the history of the concept of Gay Science, made popular by Friedrich Nietzsche through his book The Gay Science. Contrary to Nietzsche’s mistaken notion of the concept, it did not refer to a Troubadour poetics, but rather to a post-Troubadour poetics of recuperation—the complete opposite of what Nietzsche had thought. This poetry was not sung to young maidens, but instead to the Virgin Mary. The poetics of the Gay Science is found in an eight hundred page compendium (...) entitled Las leys d’amors, compiled in 1536 by Guilhem Molinier, and edited by Joseph Anglade in 1919. This post-Troubadour poetics gave rise to two schools of gaya sciensa, one in Toulouse (“Consistoire du Gai Savoir” in 1323) and the other in Barcelona (“Consistori de Barcelona” in 1338), where floral games took place. The aim here, then, is to trace the genealogy of the gay science through the cultural history of Toulouse, Barcelona, the Spanish poets of the 15th century, and its last “inheritor,” Nietzsche. -/- . (shrink)

Cet article vise tout d’abord à manifester la profondeur phénoménologique d’une expérience proustienne, celle des demi-réveils dans l’obscurité, en engageant un dialogue entre l’artiste et le philosophe – Husserl, mais aussi Levinas – autour de la notion de souvenir. Il s’agit de montrer que l’expérience dont il est fait part dans l’œuvre littéraire, inenvisagée par la phénoménologie, vient questionner les descriptions existantes du phénomène de souvenir et exige dès lors de penser le sens de celui-ci à nouveaux frais. Notre propos (...) est le suivant : l’œuvre d’art, en particulier l’œuvre littéraire, doit être un milieu de recherche privilégié pour le phénoménologue. Elle fait renaître les énigmes et, ce faisant, remet la recherche en mouvement, en la forçant à un question­nement plus approfondi. (shrink)

Scientists use models to know the world. It i susually assumed that mathematicians doing pure mathematics do not. Mathematicians doing pure mathematics prove theorems about mathematical entities like sets, numbers, geometric figures, spaces, etc., they compute various functions and solve equations. In this paper, I want to exhibit models build by mathematicians to study the fundamental components of spaces and, more generally, of mathematical forms. I focus on one area of mathematics where models occupy a central role, namely homotopy theory. (...) I argue that mathematicians introduce genuine models and I offer a rough classification of these models. (shrink)

S'étonnant qu'un simple physicien sache traiter des rapports de la physique et de la métaphysique, Edmond Domet de Vorges s'était demandé si Pierre Duhem n'avait pas bénéficié de l'aide de quelque théologien dans l'élaboration de son articulation de ces deux disci­plines. Faisant suite à cette question très perti­nente, cet article liste d'abord les intellectuels catholiques qui étaient en relation avec Duhem avant la publication, en 1893, de son article Physique et métaphysique et qui auraient effec­tivement pu l'aider à concevoir une (...) telle articulation. Se con­sacrant ensuite spécifiquement à l'un d'entre eux, à savoir Maurice Blondel, il étudie les similitudes et divergences existant entre les pensées du physicien bordelais et du philosophe d'Aix pour conclure que Blondel ne peut pas être celui qui aurait inspiré Duhem. À l'appui de cette conclusion, il fait notamment état d'une lettre inédite adressée par Duhem à Ambroise Gar­deil et dans laquelle celui-ci porte un jugement sévère à l'en­droit de son «pauvre ami» Blondel. ––– One might be surprised to find that a simple physician could be able explain with clarity the subtle relationship between physics and metaphysics. It is with this question in mind that Edmond Domet de Vorges asked himself if it might not have been with the aid of theologians that Pierre Duhem was able to find and express his subtle articulation between the two disciplines. Following in the footsteps of this pertinent question, this article begins by listing the catholic intellectuals who were acquain­tances of Pierre Duhem before the publication in 1893 of “Physique et métaphysique”, who may have been able to help him arrive at the relationship between the two sciences expressed in his publication. This line of questioning is followed by a specific study of one of these men, namely Maurice Blondel. The similarities and differences in the opinions of the physician from Bordeaux and the philosopher from Aix are explored with the resulting conclusion that Blondel could not have been he who inspired Duhem. This conclusion can be confirmed by a previously unpublished letter from Duhem to Ambroise Gardeil which contains a very severe judgement with regards to his “poor friend” Blondel. (shrink)