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a set-theoretic paradox discovered by the British philosopher and mathematician Bertrand Russell in 1901
In mathematical logic, Russell's paradox (also known as Russell's antinomy) is a set-theoretic paradox discovered by the British philosopher and mathematician Bertrand Russell in 1901.
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an aa kent as Russell's antinomy
In the foondations o mathematics, Russell's paradox (an aa kent as Russell's antinomy), discovered bi Bertrand Russell in 1901, shawed that some attemptit formalisations o the naive set theory creatit by Georg Cantor led tae a contradiction.
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a set-theoretic paradox published by the British philosopher and mathematician Bertrand Russell in 1901
In mathematical logic, Russell's paradox, also known as Russell's antinomy, is a set-theoretic paradox published by the British philosopher and mathematician Bertrand Russell in 1901.
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a mathematical problem that would later become known as Russell's paradox
In a letter to Gottlob Frege, Bertrand Russell first described a mathematical problem that would later become known as Russell's paradox.
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the set of all sets that are not members of themselves
Russell’s paradox concerns the set of all sets that are not members of themselves.
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either of two interrelated logical antinomies
Russell's paradox represents either of two interrelated logical antinomies.
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a set-theoretic paradox
Russell’s paradox is a set-theoretic paradox.
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that every set theory every set theory that conta ... that conta ...
Russell's paradox shows that every set theory that conta ...
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a famous paradox of set theory1 that was observed around 1902 by Ernst Zermelo2
Russell’s paradox is a famous paradox of set theory1 that was observed around 1902 by Ernst Zermelo2
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an actual contradiction
Russell's paradox is an actual contradiction: if you assume you can quantify over all sets, then you derive a contradiction.
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one such gaping inconsistency , also known as Russell’s paradox, which deals with the set of all sets that are not members of themselves
dream of grounding mathematics in naive set theory fell apart when Jung found that naive set theory contained one such gaping inconsistency, also known as Russell’s paradox, which deals with the set of all sets that are not members of themselves.
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a well-known logical paradox involving self-reference
Russell's Paradox is a well-known logical paradox involving self-reference.
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