Deleuze, Mathematics, Metaphysics
Deleuze, Mathematics, Metaphysics
Difference and Necessity
Ardoline, Michael J.
Edinburgh University Press
03/2026
240
Mole
Inglês
9781399536349
15 a 20 dias
Descrição não disponível.
Acknowledgements
Introduction: Necessity, Eternity, and Infinity in a Dying Cosmos
Mathematical Addendum: Griss's Negationless Mathematics
Chapter 1 Nothing is Possible: Truthmakers, Difference, and Dispositionalist Grounds for Necessity
Logical Addendum: Schroedinger Logics
Chapter 2 Modalities of Difference: Deleuze's Ontology of the Actual, Intensive, and Virtual
Chapter 3 Individuation and Becoming-Continuous: The Production of the New Against Quine and Marcus
Chapter 4 Inscription and Eternity: Aion, Chronos, and the Asymmetry Between Temporality and Modality
Chapter 5 Essence and Excess: The Production of Multiplicities and Symmetry through Powers, History and Repetition
Chapter 6 Transfinite Truths Without the Infinite: Cantor's Theorem, Skolem's Paradox, and the Objective Grounds of Set Theory
Conclusion: Expression and Formalization: The Production of Mathematical Objects within Formalisms
References
Introduction: Necessity, Eternity, and Infinity in a Dying Cosmos
Mathematical Addendum: Griss's Negationless Mathematics
Chapter 1 Nothing is Possible: Truthmakers, Difference, and Dispositionalist Grounds for Necessity
Logical Addendum: Schroedinger Logics
Chapter 2 Modalities of Difference: Deleuze's Ontology of the Actual, Intensive, and Virtual
Chapter 3 Individuation and Becoming-Continuous: The Production of the New Against Quine and Marcus
Chapter 4 Inscription and Eternity: Aion, Chronos, and the Asymmetry Between Temporality and Modality
Chapter 5 Essence and Excess: The Production of Multiplicities and Symmetry through Powers, History and Repetition
Chapter 6 Transfinite Truths Without the Infinite: Cantor's Theorem, Skolem's Paradox, and the Objective Grounds of Set Theory
Conclusion: Expression and Formalization: The Production of Mathematical Objects within Formalisms
References
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Analytic Philosophy; Baruch Spinoza; Dispositionalism; Friedrich Nietzsche; Gilles Deleuze; Henri Bergson; Immanence; infinity; Manual DeLanda; Mathematics; metaphysics; Metaphysics of Mathematics; modality; Scientific Realism
Acknowledgements
Introduction: Necessity, Eternity, and Infinity in a Dying Cosmos
Mathematical Addendum: Griss's Negationless Mathematics
Chapter 1 Nothing is Possible: Truthmakers, Difference, and Dispositionalist Grounds for Necessity
Logical Addendum: Schroedinger Logics
Chapter 2 Modalities of Difference: Deleuze's Ontology of the Actual, Intensive, and Virtual
Chapter 3 Individuation and Becoming-Continuous: The Production of the New Against Quine and Marcus
Chapter 4 Inscription and Eternity: Aion, Chronos, and the Asymmetry Between Temporality and Modality
Chapter 5 Essence and Excess: The Production of Multiplicities and Symmetry through Powers, History and Repetition
Chapter 6 Transfinite Truths Without the Infinite: Cantor's Theorem, Skolem's Paradox, and the Objective Grounds of Set Theory
Conclusion: Expression and Formalization: The Production of Mathematical Objects within Formalisms
References
Introduction: Necessity, Eternity, and Infinity in a Dying Cosmos
Mathematical Addendum: Griss's Negationless Mathematics
Chapter 1 Nothing is Possible: Truthmakers, Difference, and Dispositionalist Grounds for Necessity
Logical Addendum: Schroedinger Logics
Chapter 2 Modalities of Difference: Deleuze's Ontology of the Actual, Intensive, and Virtual
Chapter 3 Individuation and Becoming-Continuous: The Production of the New Against Quine and Marcus
Chapter 4 Inscription and Eternity: Aion, Chronos, and the Asymmetry Between Temporality and Modality
Chapter 5 Essence and Excess: The Production of Multiplicities and Symmetry through Powers, History and Repetition
Chapter 6 Transfinite Truths Without the Infinite: Cantor's Theorem, Skolem's Paradox, and the Objective Grounds of Set Theory
Conclusion: Expression and Formalization: The Production of Mathematical Objects within Formalisms
References
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.