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Diagonalization
Diagonalization The term diagonalization is used in two different senses in ... can solve the halting problem. See the Diagonalization Lemma for a more formal version. This ...
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Diagonalization lemma
Diagonalization lemma In mathematical logic, the diagonalization lemma states that for any well formed ... the Gdel number for ψ. Informally, the diagonalization lemma states that ψ can refer to ... it wishes. Notice the similarity between the diagonalization lemma and Kleene's recursion theorem. Gdel ... incompleteness theorem can be proved via the diagonalization lemma. It takes its name from ...
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Talk:Diagonalization
Talk:Diagonalization Common usage of diagonalization (at least in school) is simply to solve a linear equation. Not true. Diagonalization is all about eigenvalues and eigenvectors, and ...
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Diagonalization method (Uncyclopedia.org wiki)
Diagonalization method The diagonalization method was first contrived by Joanne Cantor ... Tic-tac-toe. After thinking up the diagonalization method, word has it she went on ... came up with the idea for the diagonalization method while playing Tic-tac-toe, which ... any player would eventually win. However the diagonalization method, or strategy as it is ...
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Talk:Diagonalization lemma
Talk:Diagonalization lemma The typeset judgement is not only ...
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Talk:Cantor's diagonal argument/Archive1
... fact the main difference between the actual diagonalization argument and its generalization that is used ... tenet of actual or completed infinity, his diagonalization argument is untenable because: (1) its line ... proposition". In the case of Cantor's diagonalization argument: (a) it is always true that ... 31, 2 Jul 2004 (UTC) Cantor's Diagonalization Argument is untenable Georg Cantor actually made four salient premises in his diagonalization argument: (1) that the row-listed ...
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Diagonal lemma
... x in A. This mapping is called diagonalization, D(A) the diagonalization of A, and D the diagonal function ... sentence A(diag(x)). This says: the diagonalization of x has property A. Now, consider the diagonalization of A(diag(x))! I.e., let ... B <-> A(t) But t denotes the diagonalization of A(diag(x)). So, t ...
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Talk:Gödel's incompleteness theorem/Archive01
... use Gödel's construction. He did use diagonalization, which was not Gödel's invention.] With "diagonalization", you basically mean the Barber's paradox ... the proof, Gdel used a technique called diagonalization, which is a formalization of Barber's ... to solve the Entscheidungsproblem." --AxelBoldt COMMENT: The diagonalization argument was introduced by Cantor, and is ...
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Diagonalizable matrix
... T is represented by a diagonal matrix. Diagonalization is the process of finding a corresponding ... 2 and geometric multiplicity 1. An application Diagonalization can be used to compute the powers ... also Jordan form Scaling (geometry) External links Diagonalization on PlanetMath. References Roger A. Horn and ...
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Talk:Cantor's diagonal argument
... about Cantor diagonilization, there are other such diagonalization proofs, e.g. to prove that the ... December 2005 (UTC) It isn't a diagonalization proof in the same sense (though a ... doesn't belong here. There are other diagonalization proofs which share essential properties with the ...
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