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Diagrammatische Immanenz: Kategorie Theorie und Philosophie von Rocco Gangle: Neu

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Book Title
Diagrammatic Immanence: Category Theory and Philosophy
Publication Date
2020-06-04
Pages
264
ISBN
9781474474580

Über dieses Produkt

Product Identifiers

Publisher
Edinburgh Tea & Coffee Company University Press
ISBN-10
1474474586
ISBN-13
9781474474580
eBay Product ID (ePID)
2321453427

Product Key Features

Number of Pages
264 Pages
Language
English
Publication Name
Diagrammatic Immanence : Category Theory and Philosophy
Subject
Metaphysics, Criticism, Logic
Publication Year
2020
Type
Textbook
Subject Area
Philosophy
Author
Rocco Gangle
Format
Trade Paperback

Dimensions

Item Weight
14.4 Oz
Item Length
9.2 in
Item Width
6.1 in

Additional Product Features

Intended Audience
Scholarly & Professional
Dewey Edition
23
Reviews
The Philosophy of Category Theory comes of age with Spinoza, Peirce and Deleuze, understood through functors, presheaves, and adjunctions. A compelling use of nearly 50 diagrams supports a deep understanding of structure, variation, and difference. Gangle introduces a new, needed voice for the provocative "visual turn" of the 21st Century., This is a philosophical essay whose intended public is composed by philosophers. Nevertheless, for a mathematician it may be of interest because it provides a different, alternative and in some ways provocative view of category theory. In turn, this view hints toward an immanent foundation of mathematics, although the text does not elaborate this line specifically. It is a stimulating way of thinking out of the usual tracks of mathematics, and it could bring new ideas and insights or, perhaps, just provide a critical, non-standard point of view based on a solid philosophical tradition., This exceptionally useful text explores the rich and complex contours of the relation between category theory and philosophy with admirable clarity. In the process it develops a diagrammatic philosophy of immanence as an exemplar of this relation, and demonstrates the value and remarkable potential of category theory for philosophy.Simon B. Duffy, Yale-NUS College, Singapore, Do I believe that category theory and diagrams can be useful to philosophy? Certainly. Does Gangle's book provide an illustration and a useful entry point for philosophers who might want to learn how to use category theory in their own research and thinking? It will depend on their sensitivity to the philosophical issues chosen by Gangle. His presentation of category theory and categorical notational systems are clear and instructive. That will certainly be useful and could be a starting point to non-mathematicians. As to whether, in the end, philosophers will be convinced and will find ways of using these concepts and notational systems in their own philosophical work, I will leave that to readers to decide.
Illustrated
Yes
Dewey Decimal
190
Table Of Content
Acknowledgements; Introduction; 1 Spinoza and Relational Immanence; 2 Diagrams of Structure: Categories and Functors; 3 Peirce and Semiotic Immanence; 4 Diagrams of Variation: Functor Categories and Presheaves; 5 Deleuze and Expressive Immanence; 6 Diagrams of Difference: Adjunctions and Topoi; Conclusion; Bibliography.
Synopsis
Rocco Gangle addresses the methodological questions raised by a commitment to immanence in terms of how diagrams may be used both as tools and as objects of philosophical investigation. Gangle integrates insights from Spinoza, Pierce and Deleuze in conjunction with the formal operations of category theory., Spinoza, Peirce and Deleuze are, in different ways, philosophers of immanence. Rocco Gangle addresses the methodological questions raised by a commitment to immanence in terms of how diagrams may be used both as tools and as objects of philosophical investigation. Gangle integrates insights from Spinozist metaphysics, Peircean semiotics and Deleuze's philosophy of difference in conjunction with the formal operations of category theory. He introduces the methods of category theory from a philosophical and diagrammatic perspective in a way that will allow philosophers with little or no mathematical training to come to grips with this important field.

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