The Meaning of Something : Rethinking the Logic and the Unity of the Ontology

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Détails bibliographiques
Autres auteurs: Mariani Zini, Fosca (19..-....). (Directeur de la publication)
Support: E-Book
Langue: Anglais
Publié: Cham : Springer International Publishing.
Collection: Logic, argumentation & reasoning (Online) ; 29
Sujets:
Autres localisations: Voir dans le Sudoc
Résumé: This innovative volume investigates the meaning of 'something' in different recent philosophical traditions in order to rethink the logic and the unity of ontology, without forgetting to compare these views to earlier significative accounts in the history of philosophy. In fact, the revival of interest in "something" in the 19th and 20th centuries as well as in contemporary philosophy can easily be accounted for: it affords the possibility for asking the question: what is there? without engaging in predefined speculative assumptions The issue about "something" seems to avoid any naive approach to the question about what there is, so that it is treated in two main contemporary philosophical trends: "material ontology", which aims at taking "inventory" of what there is, of everything that is; and "formal ontology", which analyses the structural features of all there is, whatever it is. The volume advances cutting-edge debates on what is the first et the most general item in ontology, that is to say "something", because the relevant features of the conceptual core of something are: non-nothingness, otherness. Something means that one being is different from others. The relationality belongs to something.: Therefore, the volume advances cutting-edge debates in phenomenology, analytic philosophy, formal and material ontology, traditional metaphysics.
Accès en ligne: Accès à l'E-book
Lien: Collection principale: Logic, argumentation & reasoning (Online)
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520 |a This innovative volume investigates the meaning of 'something' in different recent philosophical traditions in order to rethink the logic and the unity of ontology, without forgetting to compare these views to earlier significative accounts in the history of philosophy. In fact, the revival of interest in "something" in the 19th and 20th centuries as well as in contemporary philosophy can easily be accounted for: it affords the possibility for asking the question: what is there? without engaging in predefined speculative assumptions The issue about "something" seems to avoid any naive approach to the question about what there is, so that it is treated in two main contemporary philosophical trends: "material ontology", which aims at taking "inventory" of what there is, of everything that is; and "formal ontology", which analyses the structural features of all there is, whatever it is. The volume advances cutting-edge debates on what is the first et the most general item in ontology, that is to say "something", because the relevant features of the conceptual core of something are: non-nothingness, otherness. Something means that one being is different from others. The relationality belongs to something.: Therefore, the volume advances cutting-edge debates in phenomenology, analytic philosophy, formal and material ontology, traditional metaphysics. 
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559 1 |a 1. Brentano on Presenting Something as an Intentional Object (Denis Fisette) -- 2. "Husserl's Transcendentals?): On Object, Essence, Thing, Being and Substance" (Aurélien Djian) -- 3. Something but not too much: Ontological Considerations in Intuitionistic Mathematics (Miriam Franchella) -- 4. Russell on the Widest Words in the Philosophical Vocabulary: A Platonic Path through Terms, Units and Entities (Guilherme Riscali) -- 5. The Nature of Ordinary Objects (Guillaume Bucchioni ) -- 6. Object and Something in General in Contemporary Formal Ontology (Sébastien Richard) -- 7. Flat Ontology, a Negative Cosmology? The aliquid and its Other (Isabelle Thomas-Fogiel) -- 8. Nothing, Everything, Something! (Achille C Varzi). 
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650 0 |a Mathematics.  |2 lc 
653 |a Epistemology 
653 |a Medieval Philosophy 
653 |a Philosophy of Language 
653 |a Philosophy of Mind 
653 |a Mathematics 
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