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Mathematics and philosophy
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Mathematics and philosophy/ Daniel Parrochia.
Author:
Parrochia, Daniel,
Published:
London :ISTE ; : 2018.,
Description:
1 online resource.
Subject:
Mathematics - Philosophy. -
Online resource:
https://onlinelibrary.wiley.com/doi/book/10.1002/9781119426813
ISBN:
9781119426813
Mathematics and philosophy
Parrochia, Daniel,1951-
Mathematics and philosophy
[electronic resource] /Daniel Parrochia. - London :ISTE ;2018. - 1 online resource. - Mathematics and statistics series. - Mathematics and statistics series (ISTE).
Includes bibliographical references and index.
This book, which studies the links between mathematics and philosophy, highlights a reversal. Initially, the (Greek) philosophers were also mathematicians (geometers). Their vision of the world stemmed from their research in this field (rational and irrational numbers, problem of duplicating the cube, trisection of the angle). Subsequently, mathematicians freed themselves from philosophy (with Analysis, differential Calculus, Algebra, Topology, etc.), but their researches continued to inspire philosophers (Descartes, Leibniz, Hegel, Husserl, etc.). However, from a certain level of complexity, the mathematicians themselves became philosophers (a movement that begins with Wronsky and Clifford, and continues until Grothendieck)
ISBN: 9781119426813Subjects--Topical Terms:
575254
Mathematics
--Philosophy.
LC Class. No.: QA8.4
Dewey Class. No.: 510.1
Mathematics and philosophy
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Parrochia, Daniel,
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1951-
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Mathematics and philosophy
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[electronic resource] /
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Daniel Parrochia.
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London :
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Hoboken, NJ :
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ISTE ;
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2018.
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John Wiley & Sons,
300
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1 online resource.
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1
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Mathematics and statistics series
504
$a
Includes bibliographical references and index.
520
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This book, which studies the links between mathematics and philosophy, highlights a reversal. Initially, the (Greek) philosophers were also mathematicians (geometers). Their vision of the world stemmed from their research in this field (rational and irrational numbers, problem of duplicating the cube, trisection of the angle). Subsequently, mathematicians freed themselves from philosophy (with Analysis, differential Calculus, Algebra, Topology, etc.), but their researches continued to inspire philosophers (Descartes, Leibniz, Hegel, Husserl, etc.). However, from a certain level of complexity, the mathematicians themselves became philosophers (a movement that begins with Wronsky and Clifford, and continues until Grothendieck)
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Description based on print version record.
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Mathematics
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Philosophy.
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575254
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Mathematics and statistics series (ISTE)
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https://onlinelibrary.wiley.com/doi/book/10.1002/9781119426813
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