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Mathematical rigour and informal proof / Fenner Stanley Tanswell.
Author
Stanley Tanswell, Fenner
[Browse]
Format
Book
Language
English
Published/Created
Cambridge : Cambridge University Press, 2024.
Description
1 online resource (81 pages) : digital, PDF file(s).
Details
Subject(s)
Mathematics
—
Philosophy
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Proof theory
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Series
Cambridge elements. Elements in the philosophy of mathematics
[More in this series]
Cambridge elements. Elements in the philosophy of mathematics, 2399-2883
[More in this series]
Summary note
This Element looks at the contemporary debate on the nature of mathematical rigour and informal proofs as found in mathematical practice. The central argument is for rigour pluralism: that multiple different models of informal proof are good at accounting for different features and functions of the concept of rigour. To illustrate this pluralism, the Element surveys some of the main options in the literature: the 'standard view' that rigour is just formal, logical rigour -- the models of proofs as arguments and dialogues -- the recipe model of proofs as guiding actions and activities -- and the idea of mathematical rigour as an intellectual virtue. The strengths and weaknesses of each are assessed, thereby providing an accessible and empirically-informed introduction to the key issues and ideas found in the current discussion.
Notes
Title from publisher's bibliographic system (viewed on 07 Mar 2024).
ISBN
9781009325110 (ebook)
Statement on responsible collection description
Princeton University Library aims to describe library materials in a manner that is respectful to the individuals and communities who create, use, and are represented in the collections we manage.
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