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After reading 2836 websites, we found 13 different results for "What is russell's paradox"
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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in which a set is defined as containing all sets that do not contain themselves
One of the most famous and absurd recursive Set Theory examples is that of Russell's Paradox, in which a set is defined as containing all sets that do not contain themselves.
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The above argument , known as Russell's Paradox
The above argument, known as Russell's Paradox, was discovered by Bertrand Russell in 1901.
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the most famous of the set-theoretic paradoxes
Russell’s paradox is the most famous of the set-theoretic paradoxes; the set-theoretic paradoxesarises when one considers the set of all non self-membered sets, the Russell set.
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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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either of two interrelated logical antinomies
Russell’s paradox represents either of two interrelated logical antinomies.
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a famous example of an impredicative construction— namely the set of all sets that do not contain themselves
Russell's paradox is a famous example of an impredicative construction—namely the set of all sets that do not contain 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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one such concept, , posing a baffling and fundamental challenge to set theoryan area of mathematics concerned with collections of objects
Russell's Paradox is one such concept, posing a baffling and fundamental challenge to set theory, an area of mathematics concerned with collections of objects.
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of the self-referential variety
: Russell’s famous paradox is of the self-referential variety.
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a barber who is defined such that Bertrand Russell both shaves himself and does not shave himself
Specifically, Russell's paradox describes a barber who is defined such that Bertrand Russell both shaves himself and does not shave himself.
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that don't belong to themselves
Russell's paradox arises once we contemplate these units that don't belong to themselves.
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us
The explanation is simple, Russell's paradox tells us that there must be some elements whose evaluation doesn't terminate.
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