Naturalizing Logico-Mathematical Knowledge. Questo articolo non è disponibile.
Lingua: inglese
Editore: Routledge, 2018
Serie: Libro 4 di 5 - Routledge Studies in the Philosophy of Mathematics and Physics
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Codice articolo L2-9781138244108
- Titolo
- Naturalizing Logico-Mathematical Knowledge
- Autore
- Bangu, Sorin
- Editore
- Routledge
- Anno di pubblicazione
- 2018
- Condizione
- New
- Rilegatura
- HRD
- Lingua
- inglese
- ISBN 10
- 1138244104
- ISBN 13
- 9781138244108
- Peso dell'articolo
- 608 grammi
- Serie
- Libro 4 di 5: Routledge Studies in the Philosophy of Mathematics and Physics
This book is meant as a part of the larger contemporary philosophical project of naturalizing logico-mathematical knowledge, and addresses the key question that motivates most of the work in this field: What is philosophically relevant about the nature of logico-mathematical knowledge in recent research in psychology and cognitive science? The question about this distinctive kind of knowledge is rooted in Plato’s dialogues, and virtually all major philosophers have expressed interest in it. The essays in this collection tackle this important philosophical query from the perspective of the modern sciences of cognition, namely cognitive psychology and neuroscience. Naturalizing Logico-Mathematical Knowledge contributes to consolidating a new, emerging direction in the philosophy of mathematics, which, while keeping the traditional concerns of this sub-discipline in sight, aims to engage with them in a scientifically-informed manner. A subsequent aim is to signal the philosophers’ willingness to enter into a fruitful dialogue with the community of cognitive scientists and psychologists by examining their methods and interpretive strategies.
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Informazioni sull’autore
Sorin Bangu is Professor in the Department of Philosophy, University of Bergen, Norway. He works in philosophy of mathematics and philosophy of physics, having longstanding interests in epistemology and the history of analytic philosophy. He is the author of The Applicability of Mathematics: Indispensability and Ontology (2012).
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