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continuum hypothesis

   Also found in: Dictionary/thesaurus, Acronyms, Wikipedia 0.03 sec.
continuum hypothesis [kən′tin·yü·əm hī‚päth·ə·səs]
(mathematics)
The conjecture that every infinite subset of the real numbers can be put into one-to-one correspondence with either the set of positive integers or the entire set of real numbers.


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Proving the truth or falsehood of Cantor's continuum hypothesis boils down to answering this: Where does the set of real numbers sit in the hierarchy of infinite sets?
 
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