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  • Berry paradox - Wikipedia
    The Berry paradox is a self-referential paradox arising from an expression like "The smallest positive integer not definable in under sixty letters" (a phrase with fifty-seven letters) Bertrand Russell, the first to discuss the paradox in print, attributed it to G G Berry (1867–1928), [1] a junior librarian at Oxford's Bodleian Library
  • Berry Paradox: Explanation and Examples - Philosophy Terms
    What is the Berry Paradox? The Berry Paradox is a puzzle that comes up when we talk about how we name numbers using words Imagine trying to pick the very smallest number that no one can describe using less than eleven words
  • Berry Paradox -- from Wolfram MathWorld
    Berry Paradox There are several versions of the Berry paradox, the original version of which was published by Bertrand Russell and attributed to Oxford University librarian Mr G Berry
  • logic - Why is the Berry Paradox a paradox at all? - Mathematics Stack . . .
    The Berry Paradox arises from first assigning every combination of 12 english words to an integer and then asking for "the smallest positive integer not definable in fewer than twelve words" This supposedly creates a paradox because the sentence is 11 words long an references an integer outside of the previously defined domain
  • Berry Paradox - ProofWiki
    Paradox Every number can be defined by a sentence in natural language For the purpose of this argument, let that natural language be English It is assumed without proof that English has a finite number of words Let $n$ be an integer such that $n \ge 15$ Then the cardinality of the set of integers that can be defined in no more than $n
  • Berry, Kolmogorov and the Halting Problem: A Paradoxical Journey
    How the Berry paradox, Kolmogorov complexity, Solomonoff induction, Occam’s razor, the Halting problem and Goldbach’s conjecture relate to each other
  • The Berry Paradox - Springer
    Berry’s Paradox, like Russell’s Paradox, is a ‘paradox’ in name only It differs from genuine logico-semantic paradoxes such as the Liar Paradox, Grelling’s Paradox,
  • The Berry Paradox - jamesrmeyer. com
    How the Berry paradox operates by confusing different levels of language, and which is a result of the inherent ambiguities in natural language
  • Berry’s paradox - PlanetMath. org
    Berry’s Paradox suggests the advantage of separating the language used to formulate mathematical statements or theory (the object language) from the language used to discuss those statements or the theory (the metalanguage)
  • Berry Paradox - archive. lib. msu. edu
    Berry Paradox There are several versions of the Berry paradox, the original version of which was published by Bertrand Russell and attributed to Oxford University librarian Mr G Berry In one form, the paradox notes that the number ``one million, one hundred thousand, one hundred and twenty one'' can be named by the description: ``the first





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