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The Advent of the Algorithm: The 300-Year Journey from an Idea to the Computer
A Favourite of 0, Read by 1, Owned by 1, Reviewed by 0, | Quotes 25
Amazon Description:
Francis Sullivan of the Institute for Defense Analysis said "Great algorithms are the poetry of computation"; David Berlinski calls the algorithm "the idea that rules the world." The Advent of the Algorithm is not so much a history of algorithms as a historical fantasia. Berlinski spins freely between semifictional accounts of historical figures, personal reminiscence, and mathematical proofs--without ever really defining an algorithm in so many words.

This is not the book for those who were maddened by Berlinski's A Tour of the Calculus; his style remains quirky, digressive, self-referential, and dense:

And then, by some inscrutable incandescent insight, Leibniz came to see that what is crucial in what he had written is the alternation between God and Nothingness. And for this, the numbers 0 and 1 suffice.

Twinkies and Diet Coke in hand, computer programmers can now be observed pausing thoughtfully at their consoles.

Berlinski's argument seems to be that algorithms--step-by-step procedures for getting answers--superceded logic, and will be superceded in turn by more biological, empirical, fuzzy methods. The structure of the book reflects this argument--sketches of people like Leibniz, Hilbert, Gödel, and Turing are interwoven with proofs and with characters of Berlinski's own invention. Berlinski's voice, closer to Hofstadter than to Knuth, remains unique. --Mary Ellen Curtin



Added on: Sunday, March 25 2007
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Recent Quotes:

Arithmetic is where the content lies, and not logic; but logic prompts certainty, and not arithmetic.

The same procedure may be used in the predicate calculus, but it is complicated, tedious, and ugly.  It is for this reason–plain laziness, too–that the logiciain repairs to axiom schemata instead of axioms when formalizing the predicate calculus.  Axiom schemata do not themselves appear in the formal system.  They are part of the logician's own vernacular, expressed in the same language that he or she employs to talk about formulas and predicate symbols.  Each axiom schemata specifies the form of a formula, and each axiom of the system itself is obtained from the form as an instance.



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