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2018-02-24 03:13:42
"Über formal unentscheidbare Sätze der Principia Mathematica und verwandter Systeme I." Offprint from Monatshefte für Mathematik und Physik, XXXVIII, Band I.
Akademische verlagsgesellschaft, 1931. FIRST EDITION Original printed back wrapper; front wrapper in facsimile (from the copy owned by Princeton University, with Überreicht vom Verfasser printed on top); small stain (from tape?) on bottom corner of first page. Preserved in a full morocco clamshell case. First edition of the first printing of Gödel's Proof, the single most celebrated result in mathematical logic. This paper, On Formally Undecidable Propositions (Incompleteness Theorem) is of legendary rarity. We were only able to locate one copy at Princeton University. Famed mathematician Kurt Gödel proved two extraordinary theorems. His paper showed that arithmetic was incomplete. In any consistent formal system able to describe simple arithmetic, there are propositions that can be neither proved nor disproved on the basis of the system. Thus a larger system may have to be used to prove consistency, and its consistency assumed; all pretty unsatisfactory. Accepted by all mathematicians, these propositions have revolutionized mathematics, showing that mathematical truth is more than logic and computation. It helped tear down the notion that there was anything certain about the universe.. According to philosophy professor Rebecca Goldstein, Gödel was an intellectual heir to Plato, whose sense of alienation from the positivists and post-modernists of the 1940's was only ameliorated by his friendship with Einstein. As Goldstein writes, "That his work, like Einstein's, has been interpreted as not only consistent with the revolt against objectivity but also as among its most comp … [Click Below for Full Description]
Bookseller: B & L Rootenberg
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