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Synopsis
"Intuition" has perhaps been the least understood and the most abused term in philosophy. It is often the term used when one has no plausible explanation for the source of a given belief or opinion. According to some sceptics, it is understood only in terms of what it is not, and it is not any of the better understood means for acquiring knowledge. In mathematics the term has also unfortunately been used in this way. Thus, intuition is sometimes portrayed as if it were the Third Eye, something only mathematical "mystics", like Ramanujan, possess. In mathematics the notion has also been used in a host of other senses: by "intuitive" one might mean informal, or non-rigourous, or visual, or holistic, or incomplete, or perhaps even convincing in spite of lack of proof. My aim in this book is to sweep all of this aside, to argue that there is a perfectly coherent, philosophically respectable notion of mathematical intuition according to which intuition is a condition necessary for mathemati- cal knowledge. I shall argue that mathematical intuition is not any special or mysterious kind of faculty, and that it is possible to make progress in the philosophical analysis of this notion. This kind of undertaking has a precedent in the philosophy of Kant. While I shall be mostly developing ideas about intuition due to Edmund Husser! there will be a kind of Kantian argument underlying the entire book.
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- ÉditeurSpringer
- Date d'édition1989
- ISBN 10 0792301315
- ISBN 13 9780792301318
- ReliureRelié
- Langueanglais
- Nombre de pages210
- Coordonnées du fabricantnon disponible
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Mathematical Intuition: Phenomenology and Mathematical Knowledge (Synthese Library, 203)
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Mathematical Intuition: Phenomenology and Mathematical Knowledge (Synthese Library, 203)
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Mathematical Intuition
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Springer Netherlands, Springer Netherlands Jun 1989, 1989
ISBN 10 : 0792301315
ISBN 13 : 9780792301318
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Buch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -'Intuition' has perhaps been the least understood and the most abused term in philosophy. It is often the term used when one has no plausible explanation for the source of a given belief or opinion. According to some sceptics, it is understood only in terms of what it is not, and it is not any of the better understood means for acquiring knowledge. In mathematics the term has also unfortunately been used in this way. Thus, intuition is sometimes portrayed as if it were the Third Eye, something only mathematical 'mystics', like Ramanujan, possess. In mathematics the notion has also been used in a host of other senses: by 'intuitive' one might mean informal, or non-rigourous, or visual, or holistic, or incomplete, or perhaps even convincing in spite of lack of proof. My aim in this book is to sweep all of this aside, to argue that there is a perfectly coherent, philosophically respectable notion of mathematical intuition according to which intuition is a condition necessary for mathemati cal knowledge. I shall argue that mathematical intuition is not any special or mysterious kind of faculty, and that it is possible to make progress in the philosophical analysis of this notion. This kind of undertaking has a precedent in the philosophy of Kant. While I shall be mostly developing ideas about intuition due to Edmund Husser! there will be a kind of Kantian argument underlying the entire book. 228 pp. Englisch. N° de réf. du vendeur 9780792301318
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Mathematical Intuition
Edité par
Springer Netherlands, 1989
ISBN 10 : 0792301315
ISBN 13 : 9780792301318
Neuf
Couverture rigide
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Gebunden. Etat : New. Intuition has perhaps been the least understood and the most abused term in philosophy. It is often the term used when one has no plausible explanation for the source of a given belief or opinion. According to some sceptics, it is understood only in terms. N° de réf. du vendeur 5965672
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Mathematical Intuition
Edité par
Springer Netherlands, Springer Netherlands Jun 1989, 1989
ISBN 10 : 0792301315
ISBN 13 : 9780792301318
Neuf
Buch
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Buch. Etat : Neu. Neuware -'Intuition' has perhaps been the least understood and the most abused term in philosophy. It is often the term used when one has no plausible explanation for the source of a given belief or opinion. According to some sceptics, it is understood only in terms of what it is not, and it is not any of the better understood means for acquiring knowledge. In mathematics the term has also unfortunately been used in this way. Thus, intuition is sometimes portrayed as if it were the Third Eye, something only mathematical 'mystics', like Ramanujan, possess. In mathematics the notion has also been used in a host of other senses: by 'intuitive' one might mean informal, or non-rigourous, or visual, or holistic, or incomplete, or perhaps even convincing in spite of lack of proof. My aim in this book is to sweep all of this aside, to argue that there is a perfectly coherent, philosophically respectable notion of mathematical intuition according to which intuition is a condition necessary for mathemati cal knowledge. I shall argue that mathematical intuition is not any special or mysterious kind of faculty, and that it is possible to make progress in the philosophical analysis of this notion. This kind of undertaking has a precedent in the philosophy of Kant. While I shall be mostly developing ideas about intuition due to Edmund Husser! there will be a kind of Kantian argument underlying the entire book.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 228 pp. Englisch. N° de réf. du vendeur 9780792301318
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Mathematical Intuition : Phenomenology and Mathematical Knowledge
Edité par
Springer Netherlands, Springer Netherlands, 1989
ISBN 10 : 0792301315
ISBN 13 : 9780792301318
Neuf
Couverture rigide
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Buch. Etat : Neu. Druck auf Anfrage Neuware - Printed after ordering - 'Intuition' has perhaps been the least understood and the most abused term in philosophy. It is often the term used when one has no plausible explanation for the source of a given belief or opinion. According to some sceptics, it is understood only in terms of what it is not, and it is not any of the better understood means for acquiring knowledge. In mathematics the term has also unfortunately been used in this way. Thus, intuition is sometimes portrayed as if it were the Third Eye, something only mathematical 'mystics', like Ramanujan, possess. In mathematics the notion has also been used in a host of other senses: by 'intuitive' one might mean informal, or non-rigourous, or visual, or holistic, or incomplete, or perhaps even convincing in spite of lack of proof. My aim in this book is to sweep all of this aside, to argue that there is a perfectly coherent, philosophically respectable notion of mathematical intuition according to which intuition is a condition necessary for mathemati cal knowledge. I shall argue that mathematical intuition is not any special or mysterious kind of faculty, and that it is possible to make progress in the philosophical analysis of this notion. This kind of undertaking has a precedent in the philosophy of Kant. While I shall be mostly developing ideas about intuition due to Edmund Husser! there will be a kind of Kantian argument underlying the entire book. N° de réf. du vendeur 9780792301318
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Mathematical Intuition: Phenomenology and Mathematical Knowledge (Synthese Library, 203)
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