About: Milner–Rado paradox

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In set theory, a branch of mathematics, the Milner – Rado paradox, found by Eric Charles Milner and Richard Rado, states that every ordinal number less than the successor of some cardinal number can be written as the union of sets where is of order type at most κn for n a positive integer.

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  • In set theory, a branch of mathematics, the Milner – Rado paradox, found by Eric Charles Milner and Richard Rado, states that every ordinal number less than the successor of some cardinal number can be written as the union of sets where is of order type at most κn for n a positive integer. (en)
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  • 2726 (xsd:nonNegativeInteger)
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  • 1027512093 (xsd:integer)
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  • Eric Charles Milner (en)
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  • Richard Rado (en)
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  • Richard (en)
  • Eric Charles (en)
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  • Milner (en)
  • Rado (en)
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  • 1965 (xsd:integer)
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  • In set theory, a branch of mathematics, the Milner – Rado paradox, found by Eric Charles Milner and Richard Rado, states that every ordinal number less than the successor of some cardinal number can be written as the union of sets where is of order type at most κn for n a positive integer. (en)
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  • Milner–Rado paradox (en)
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