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Añadir al carritoPaperback. Condición: Very Good. Connecting readers with great books since 1972! Used books may not include companion materials, and may have some shelf wear or limited writing. We ship orders daily and Customer Service is our top priority!
Idioma: Inglés
Publicado por Dover Publications, Incorporated, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications April 1992, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications April 1992, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications Inc., New York, 2003
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Añadir al carritoPaperback. Condición: new. Paperback. In 1931, a young Austrian mathematician published an epoch-making paper containing one of the most revolutionary ideas in logic since Aristotle. Kurt Giidel maintained, and offered detailed proof, that in any arithmetic system, even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. It is thus uncertain that the basic axioms of arithmetic will not give rise to contradictions. The repercussions of this discovery are still being felt and debated in 20th-century mathematics.The present volume reprints the first English translation of Giidel's far-reaching work. Not only does it make the argument more intelligible, but the introduction contributed by Professor R. B. Braithwaite (Cambridge University}, an excellent work of scholarship in its own right, illuminates it by paraphrasing the major part of the argument.This Dover edition thus makes widely available a superb edition of a classic work of original thought, one that will be of profound interest to mathematicians, logicians and anyone interested in the history of attempts to establish axioms that would provide a rigorous basis for all mathematics. Translated by B. Meltzer, University of Edinburgh. Preface. Introduction by R. B. Braithwaite. First English translation of revolutionary paper (1931) that established that even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. Introduction by R. B. Braithwaite. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
Idioma: Inglés
Publicado por Dover Publications Inc., 2003
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications, Incorporated, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications, Incorporated, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications Inc., 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Idioma: Inglés
Publicado por Dover Publications, New York, 1992
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Añadir al carritoPaperback. Condición: Very good +. Reprint. Printed card wraps. pp. 72. Has a slight curl to text block, otherwise a clean, all but unused copy.
Idioma: Inglés
Publicado por Dover Publications Inc., New York, 2003
ISBN 10: 0486669807 ISBN 13: 9780486669809
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Añadir al carritoPaperback. Condición: new. Paperback. In 1931, a young Austrian mathematician published an epoch-making paper containing one of the most revolutionary ideas in logic since Aristotle. Kurt Giidel maintained, and offered detailed proof, that in any arithmetic system, even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. It is thus uncertain that the basic axioms of arithmetic will not give rise to contradictions. The repercussions of this discovery are still being felt and debated in 20th-century mathematics.The present volume reprints the first English translation of Giidel's far-reaching work. Not only does it make the argument more intelligible, but the introduction contributed by Professor R. B. Braithwaite (Cambridge University}, an excellent work of scholarship in its own right, illuminates it by paraphrasing the major part of the argument.This Dover edition thus makes widely available a superb edition of a classic work of original thought, one that will be of profound interest to mathematicians, logicians and anyone interested in the history of attempts to establish axioms that would provide a rigorous basis for all mathematics. Translated by B. Meltzer, University of Edinburgh. Preface. Introduction by R. B. Braithwaite. First English translation of revolutionary paper (1931) that established that even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. Introduction by R. B. Braithwaite. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.
Idioma: Inglés
Publicado por Dover Publications Inc., New York, 2003
ISBN 10: 0486669807 ISBN 13: 9780486669809
Librería: CitiRetail, Stevenage, Reino Unido
EUR 17,82
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Añadir al carritoPaperback. Condición: new. Paperback. In 1931, a young Austrian mathematician published an epoch-making paper containing one of the most revolutionary ideas in logic since Aristotle. Kurt Giidel maintained, and offered detailed proof, that in any arithmetic system, even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. It is thus uncertain that the basic axioms of arithmetic will not give rise to contradictions. The repercussions of this discovery are still being felt and debated in 20th-century mathematics.The present volume reprints the first English translation of Giidel's far-reaching work. Not only does it make the argument more intelligible, but the introduction contributed by Professor R. B. Braithwaite (Cambridge University}, an excellent work of scholarship in its own right, illuminates it by paraphrasing the major part of the argument.This Dover edition thus makes widely available a superb edition of a classic work of original thought, one that will be of profound interest to mathematicians, logicians and anyone interested in the history of attempts to establish axioms that would provide a rigorous basis for all mathematics. Translated by B. Meltzer, University of Edinburgh. Preface. Introduction by R. B. Braithwaite. First English translation of revolutionary paper (1931) that established that even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. Introduction by R. B. Braithwaite. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.
Librería: comprolibros.es, Gavà, B, España
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Añadir al carritoCondición: Muy Bueno. 14x20. 90 pp. Contraportada amarillenta. **RECOMENDADO: Envío Certificado (sólo 2,90 euros, con número de seguimiento). Así evitarás posibles retrasos o pérdidas por parte de la empresa de reparto. (Con el envío ordinario, Correos suele dejar un aviso en el buzón para recoger el paquete en oficina, y pueden producirse retrasos importantes, incluso pérdidas, especialmente durante el Black Friday, Navidad o las vacaciones de verano).
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Añadir al carritoKartoniert / Broschiert. Condición: New. KlappentextrnrnFirst English translation of revolutionary paper (1931) that established that even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. Introduction by R. B. Braithwaite.
Librería: BennettBooksLtd, Los Angeles, CA, Estados Unidos de America
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Añadir al carritopaperback. Condición: New. In shrink wrap. Looks like an interesting title!
Idioma: Inglés
Publicado por Dover Publications Inc., United States, 2003
ISBN 10: 0486669807 ISBN 13: 9780486669809
Librería: WorldofBooks, Goring-By-Sea, WS, Reino Unido
EUR 69,21
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Añadir al carritoPaperback. Condición: Very Good. First English translation of revolutionary paper (1931) that established that even in elementary parts of arithmetic, there are propositions which cannot be proved or disproved within the system. It is thus uncertain that the basic axioms of arithmetic will not give rise to contradictions. Introduction by R. B. Braithwaite. The book has been read, but is in excellent condition. Pages are intact and not marred by notes or highlighting. The spine remains undamaged.