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The Collected Papers of Bertrand Russell, Volume 5: Toward Principia Mathematica, 1905 08

by Bertrand Russell

This volume of Bertrand Russell's Collected Papers finds Russell focused on writing Principia Mathematica during 1905-08. Eight previously unpublished papers shed light on his different versions of a substitutional theory of logic, with its elimination of classes and relations, during 1905-06. A recurring issue for him was whether a type hierarchy had to be part of a substitutional theory. In mid-1907 he began writing up the final version of Principia, now using a ramified theory of types, and eleven unpublished drafts from 1907-08 deal with this. Numerous letters show his thoughts on the process. The volume's 80-page introduction covers the evolution of his logic from 1896 until 1909, when volume I of Principia went to the printer.

FORMAT
Hardcover
LANGUAGE
English
CONDITION
Brand New


Author Biography

Bertrand Russell (1872-1970) was born in England and educated at Trinity College, Cambridge. His long career established him as one of the most influential philosophers, mathematicians, and social reformers of the twentieth century.

Table of Contents

Introduction Part 1: No-classes theories and substitutional theories 1905 - 06 1. The Theory of Implication [1905-06] 2. On Some Difficulties in the Theory of Transfinite Numbers and Order Types [1905-06] 3. Early Work on the Substitutional Theory [1905] 4. Developing the Substitutional Theory [1906-07] 5. Two Drafts on Substitution [1906] 6. A Paper Withdrawn from Publication [1906] 7. Logic in Which Propositions Are Not Entities [1906] 8. On the Functional Theory of Propositions, Classes and Relations [1906] 9. The Paradoxes of Logic [1906] 10. Multiplicative Axiom [1906] 11. The Paradox of the Liar [1906] 12. List of Propositions [1906] Part 2: Theories of Truth 1906 - 08 13. Two Reviews of Joachim [1906] 14. On the Nature of Truth [1907] 15. The Nature of Truth [1907] 16. William James's Conception of Truth [1908] Part 3: From substitutional theories to the ramified theory of types 1906 - 08 17. Corrections Required in PresentWork [1906] 18. Early Drafts on the Theory of Types [1906-08] 19. Fundamentals [1907] 20. The RegressiveMethod of Discovering the Premises of Mathematics [1907] 21. "If" and "Imply", A Reply to Mr.MacColl [1908] 22. Mathematical Logic as Based on the Theory of Types [1908] 23. Partial Drafts of Principia Mathematica [c.1908] Part 4: Reviews on foundations of mathematics 24. M. Poincare's Science et hypothese [1906] 25. Two Reviews of MacColl [1906] 26. Review of Pastore, Logica formale dedotta dalla considerazione di modelli meccanici [1906] 27. The Study of Logic [1906] 28. Two Reviews of Meinong [1906-07] 29. Mr. Haldane on Infinity [1908] Part 5: Other philosophical reviews and writings 30. Is Reason Irrational? [1906] 31. Metaphysics for the Man of Action [1907] 32. Spinoza'sMoral Code [1907] 33. Newton's Philosophy [1908] 34. Determinism and Morals [1908] 35. Review of Essays, Philosophical and Psychological, in Honor of William James [1908] 36. A Reply to Dr. Schiller [1908] Appendices Index

Review

"For logicians and metaphysicians curious about the evolution of Russell's logic from The Principles of Mathematics (1903) to Principia Mathematica (1910), no volume of the Collected Papers of Bertrand Russell was more eagerly awaited than Volume 5. Moore's editing of Russell's dauntingly technical manuscripts has produced a wonderful resource." - Gregory Landini, History and Philosophy of Logic Journal

Details

ISBN0415820987
Author Bertrand Russell
Short Title COLL PAPERS OF BERTRAND RUSSEL
Publisher Routledge
Series Collected Papers of Bertrand Russell
Language English
ISBN-10 0415820987
ISBN-13 9780415820981
Media Book
Format Hardcover
DEWEY 192
Series Number 5
Residence ENK
Birth 1872
Death 1970
Year 2014
Publication Date 2014-01-13
Imprint Routledge
Subtitle Toward Principia Mathematica, 1905-08
Place of Publication London
Country of Publication United Kingdom
Edited by Gregory H. Moore
Pages 960
Dimensions178mm x 53mm x 241mm

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