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Defending the axioms = on the philos...

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Maddy, Penelope.{me_controlnum}

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Defending the axioms = on the philosophical foundations of set theory /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Defending the axioms/ Penelope Maddy.
Reminder of title:	on the philosophical foundations of set theory /
Author:	Maddy, Penelope.{me_controlnum}
Published:	Oxford :Oxford University Press, : 2011.,
Description:	1 online resource.
Subject:	Axiomatic set theory. -
Online resource:	http://dx.doi.org/10.1093/acprof:oso/9780199596188.001.0001
ISBN:	9780191725395 (ebook) :

Defending the axioms = on the philosophical foundations of set theory /
Maddy, Penelope.{me_controlnum}

Defending the axiomson the philosophical foundations of set theory /[electronic resource] :Penelope Maddy. - Oxford :Oxford University Press,2011. - 1 online resource.

Mathematics depends on proofs, and proofs must begin somewhere from some fundamental assumptions. The axioms of set theory have long played this role, so the question of how they are properly judged is important. Maddy discusses the appropriate methods for such evaluations and the philosophical backdrop that makes them appropriate.

ISBN: 9780191725395 (ebook) :No priceSubjects--Topical Terms:

668312
Axiomatic set theory.

LC Class. No.: QA248

Dewey Class. No.: 511.3'22

Defending the axioms = on the philosophical foundations of set theory /
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245 1 0 $a Defending the axioms $h [electronic resource] : $b on the philosophical foundations of set theory / $c Penelope Maddy.
260 $a Oxford : $b Oxford University Press, $c 2011.
300 $a 1 online resource.
520 8 $a Mathematics depends on proofs, and proofs must begin somewhere from some fundamental assumptions. The axioms of set theory have long played this role, so the question of how they are properly judged is important. Maddy discusses the appropriate methods for such evaluations and the philosophical backdrop that makes them appropriate.
588 $a Description based on online resource; title from PDF title page (viewed on May 11, 2011).
650 0 $a Axiomatic set theory. $3 668312
650 0 $a Axiomatic set theory $x Philosophy. $3 1617327
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856 4 0 $3 Oxford scholarship online $u http://dx.doi.org/10.1093/acprof:oso/9780199596188.001.0001

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EB QA248

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