Platonism and Anti-Platonism in Mathematics
Autor Mark Balagueren Limba Engleză Hardback – 24 sep 1998
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Specificații
ISBN-13: 9780195122305
ISBN-10: 0195122305
Pagini: 240
Dimensiuni: 161 x 237 x 20 mm
Greutate: 0.54 kg
Editura: Oxford University Press
Colecția OUP USA
Locul publicării:New York, United States
ISBN-10: 0195122305
Pagini: 240
Dimensiuni: 161 x 237 x 20 mm
Greutate: 0.54 kg
Editura: Oxford University Press
Colecția OUP USA
Locul publicării:New York, United States
Recenzii
Platonism and anti-platonism in mathematics is an impressive work. Balaguer presents forceful arguments for the viability of both FBP and fictionalism, and against the feasibility of any substantially different Platonist or anti-Platonist position. ... an admirable achievement.
Brings several interesting new ideas to the philosophy of mathematics. The most important is a new position concerning the existence of mathematical objects--his Full-Blooded Platonism. This is the novel and radical claim that any mathematical object that can consistently exist does exist. Balaguer has done an excellent job of expounding and defending this idea. I find his philosophical style unique in its honesty and boldness; for he manages to make his initially provocative claims quite plausible without having to weaken or qualify them. This is an important work from which not only philosophers of mathematics but also epistemologists and metaphysicians will profit.
In the end the author, quite as much as Goodman and Quine, though in a different way, rejects scientific standards and classical mathematics, and remains true to the spirit, if not the letter, of nominalism...In addition to his ultimate and intermediary conclusions, the author reaches conclusions on many lesser controversial questions, and offers a number of insights on the way.
Brings several interesting new ideas to the philosophy of mathematics. The most important is a new position concerning the existence of mathematical objects--his Full-Blooded Platonism. This is the novel and radical claim that any mathematical object that can consistently exist does exist. Balaguer has done an excellent job of expounding and defending this idea. I find his philosophical style unique in its honesty and boldness; for he manages to make his initially provocative claims quite plausible without having to weaken or qualify them. This is an important work from which not only philosophers of mathematics but also epistemologists and metaphysicians will profit.
In the end the author, quite as much as Goodman and Quine, though in a different way, rejects scientific standards and classical mathematics, and remains true to the spirit, if not the letter, of nominalism...In addition to his ultimate and intermediary conclusions, the author reaches conclusions on many lesser controversial questions, and offers a number of insights on the way.