This is a classic and an absolute must for anyone required (or wanting) to gain insight into intermediate logic.
This is a classic and an absolute must for anyone required (or wanting) to gain insight into intermediate logic. Only after significant booloss could the compactness theorem be explained in fifteen minutes. That one is pretty apt. With the Berry paradox, Boolos is able to prove the first incompleteness theorem in approximately half a page (a more standard approach is of course included as well). He has elsewhere explained the second incompleteness theorem using only one-syllable words.
George S. Boolos (Author), Richard C. Jeffrey (Author). With the Berry paradox, Boolos is able to prove the first incompleteness theorem in approximately half a page (a more standard approach is of course included as well)
George S. Find all the books, read about the author, and more. Point is: these authors (and, one suspects, Boolos in particular) has (had) an almost scary ability to make difficult things simple and easily comprehensible. That said, I do have a few misgivings.
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Computability and Logic. George S. Boolos, John P. Burgess, Richard C. Jeffrey. Van Heijenoort, Jean (1967) (e., From Frege to Gödel: A Source Book in Mathematical Logic, 1879–1931 (Cambridge, Massachusetts: Harvard University Press). Online ISBN: 9781139164931. A collection of classic papers showing the development of the subject from the origins of truly modern logic through the incompleteness theorems. Enderton, Herbert (2001), A Mathematical Introduction to Logic, 2nd ed. (New York: Harcourt/Academic Press).
Shortly before his death, Boolos chose 30 of his papers to be published in a book. Computability and Logic, 4th ed. Cambridge University Press. The result is perhaps his most highly regarded work, his posthumous Logic, Logic, and Logic.
A table of contents is missing for this source work. Boolos, Richard C. Jeffrey - Computability and Logic. e. Jeffrey Sicha, Wilfrid Sellars - Kant's Transcendental Metaphysics: Sellars' Cassirer Lectures Notes And Other Essays.
112 Logic and Primitive Recursive Functions.
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