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Published by Bloomsbury USA Academic, 2021
ISBN 10: 1350277967 ISBN 13: 9781350277960
Language: English
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Published by Bloomsbury Publishing PLC Aug 2021, 2021
ISBN 10: 1350277967 ISBN 13: 9781350277960
Language: English
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Published by Bloomsbury USA Academic, 2020
ISBN 10: 1350102903 ISBN 13: 9781350102903
Language: English
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Published by Bloomsbury Publishing PLC, 2021
ISBN 10: 1350277967 ISBN 13: 9781350277960
Language: English
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Published by Bloomsbury Publishing PLC, 2020
ISBN 10: 1350102903 ISBN 13: 9781350102903
Language: English
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Buch. Condition: Neu. Knowledge and the Philosophy of Number | What Numbers Are and How They Are Known | Keith Hossack | Buch | Gebunden | Englisch | 2020 | Bloomsbury 3PL | EAN 9781350102903 | Verantwortliche Person für die EU: Libri GmbH, Europaallee 1, 36244 Bad Hersfeld, gpsr[at]libri[dot]de | Anbieter: preigu Print on Demand.
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Buch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - If numbers were objects, how could there be human knowledge of number Numbers are not physical objects: must we conclude that we have a mysterious power of perceiving the abstract realm Or should we instead conclude that numbers are fictions This book argues that numbers are not objects: they are magnitude properties. Properties are not fictions and we certainly have scientific knowledge of them. Much is already known about magnitude properties such as inertial mass and electric charge, and much continues to be discovered. The book says the same is true of numbers.In the theory of magnitudes, the categorial distinction between quantity and individual is of central importance, for magnitudes are properties of quantities, not properties of individuals. Quantity entails divisibility, so the logic of quantity needs mereology, the a priori logic of part and whole. The three species of quantity are pluralities, continua and series, and the book presents three variants of mereology, one for each species of quantity.Given Euclid's axioms of equality, it is possible without the use of set theory to deduce the axioms of the natural, real and ordinal numbers from the respective mereologies of pluralities, continua and series. Knowledge and the Philosophy of Number carries out these deductions, arriving at a metaphysics of number that makes room for our a priori knowledge of mathematical reality.