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Volumn 107, Issue 427, 1998, Pages 597-624

Induction and indefinite extensibility: The Gödel sentence is true, but did someone change the subject?

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EID: 3843091398     PISSN: 00264423     EISSN: None     Source Type: Journal    
DOI: 10.1093/mind/107.427.597     Document Type: Article
Times cited : (15)

References (29)
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    • Logicism and the Ontological Commitments of Arithmetic
    • Hodes, H. 1984: "Logicism and the Ontological Commitments of Arithmetic". Journal of Philosophy, 81, pp. 123-49
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    • Indiscernibility and Ontology
    • Kraut, R. 1980: "Indiscernibility and Ontology". Synthese, 44, pp. 113-35
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    • Meaning and Proofs: On the Conflict between Classical and Intuitionistic Logic
    • Prawitz, D. 1977: "Meaning and Proofs: On the Conflict between Classical and Intuitionistic Logic". Theoria, 43, pp. 2-40
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  • 20
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    • review of Dummett (1991b)
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  • 21
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    • Truth and Proof: Through Thick and Thin
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    • Shapiro, S.1
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    • On the Necessary Existence of Numbers
    • - 1997a: "On the Necessary Existence of Numbers". Nous, 31, pp.307-36
    • (1997) Nous , vol.31 , pp. 307-336
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  • 29
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    • About 'The Philosophical Significance of Gödel' s Theorem': Some Issues
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    • - 1994: "About 'The Philosophical Significance of Gödel' s Theorem': Some Issues", in McGuinness and Oliveri 1994, pp. 329-38
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* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.