135–153. - Volume 39 Issue 2 - Alonzo Church View more articles from American Journal of Mathematics.View this article on JSTOR.View this article's JSTOR metadata. §. Full text views reflects the number of PDF downloads, PDFs sent to Google Drive, Dropbox and Kindle and HTML full text views. and We limit ourselves here to sketch some aspects that are important in logic. Frank Gerald Bruner - 1943 - [Chicago]Priv. 2, “Studia Logica”, Vol. You may also retrieve all of this items metadata in JSON at the following URL: https://archive.org/metadata/jstor-2369948, Uploaded by | title = Mathematical Logic as Based on the Theory of Types | subtitle = | journal = American Journal of Mathematics | volume = 30 | number = 3 | pages = 222-262 | publisher = The Johns Hopkins University Presss | address = Baltimore | issn = | isbn = | year = 1908 | month = | day = Mathematical Logic as Based on the Theory of Types. Contemporary readings in logical theory, edited by Irving M. Copi and James A. Gould, The Macmillan Company, New York, and Collier-Macmillan Limited, London, 1967, pp. Uma curiosidade que encontrei lendo Mathematical Logic as based on the Theory of Types, do Russell.Ao arrolar as idéias primitivas e axiomas da lógica simbólica, Russell diz que toma o uso dos pontos de Peano, algo que é mais ou menos conhecido. Cohen, Cyril * Views captured on Cambridge Core between . A reprint of the first five sections of 11116. Tabareau, Nicolas View all Google Scholar citations Published online by Cambridge University Press: An abstract is not available for this content so a preview has been provided below. Reprinted in 2020 with the help of original edition published long back . Sozeau, Matthieu It was first developed by Russell in the fundamental memoir Mathematical Logic as based on the theory of types of 1908. Boulier, Simon Mathematical logic as based on the theory of types. 135–153. This data will be updated every 24 hours. Mathematical Logic as Based on the Theory of Types is an article from American Journal of Mathematics, Volume 30. For the importance of types in computer science, we refer the reader for instance to Reynolds 1983 and 1985. Email your librarian or administrator to recommend adding this journal to your organisation's collection. Bertrand Russell. Contemporary readings in logical theory, edited by Irving M. Copi and James A. Gould, The Macmillan Company, New York, and Collier-Macmillan Limited, London, 1967, pp. Anand, Abhishek See what's new with book lending at the Internet Archive. American Journal of Mathematics 30 (3):222-262 (1908) Abstract This article has no associated abstract. 2020. Usage data cannot currently be displayed. Mathematical Logic. Mathematical logic as based on the theory of types. From: Non-Linear Theory of Elasticity and Optimal Design, 2003 Related terms: Calculus - Volume 39 Issue 2 - Alonzo Church natural assumptions) that the series of all ordinals (in order of magnitude) is well-ordered. Export citation. Kunze, Fabian Proof theory is a major branch of mathematical logic that represents proofs as formal mathematical objects, facilitating their analysis by mathematical techniques. Bertrand Russell. This book is Printed in black & white, sewing binding for longer life with Matt laminated multi-Colour Soft Cover Be the first one to, Mathematical Logic as Based on the Theory of Types, Advanced embedding details, examples, and help, American Journal of Mathematics, Volume 30, https://archive.org/metadata/jstor-2369948, http://www.jstor.org/stable/10.2307/2369948, JSTOR Early Journal Content, American Journal of Mathematics, Terms of Service (last updated 12/31/2014). It follows that the series of all ordinals has an Mark as duplicate. (fix it) Keywords No keywords specified (fix it) Categories Bertrand Russell in 20th Century Philosophy (categorize this paper) DOI 10.2307/2272708: Options Edit this record. I have introduced this conception in the paperOn Proper Quantifiers, Ch. Russell's magnum opus (with A.N.Whitehead) Principia Mathematica cost him over 10 years of sustained and exhausting intellectual effort. Russell (1908): Bertrand Russell; Mathematical Logic as Based on the Theory of Types; in: American Journal of Mathematics; Band: 30; Nummer: 3; Seite (n): 222–262; Verlag: The Johns Hopkins University Presss; Adresse: Baltimore; Web-Link 0, Web-Link 1; 1908; Quellengüte: 5.
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