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- Cardinal_characteristic_of_the_continuum abstract "In the mathematical discipline of set theory, a cardinal characteristic of the continuum is an infinite cardinal number that may consistently lie strictly between (the cardinality of the set of natural numbers), and the cardinality of the continuum, that is, the cardinality of the set of all real numbers. The latter cardinal is denoted or . A variety of such cardinal characteristics arise naturally, and much work has been done in determining what relations between them are provable, and constructing models of set theory for various consistent configurations of them.".
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- Cardinal_characteristic_of_the_continuum wikiPageExternalLink smallcd.pdf.
- Cardinal_characteristic_of_the_continuum wikiPageID "33911166".
- Cardinal_characteristic_of_the_continuum wikiPageRevisionID "578838170".
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- Cardinal_characteristic_of_the_continuum subject Category:Cardinal_numbers.
- Cardinal_characteristic_of_the_continuum type Abstraction100002137.
- Cardinal_characteristic_of_the_continuum type CardinalNumber113597585.
- Cardinal_characteristic_of_the_continuum type CardinalNumbers.
- Cardinal_characteristic_of_the_continuum type DefiniteQuantity113576101.
- Cardinal_characteristic_of_the_continuum type Measure100033615.
- Cardinal_characteristic_of_the_continuum type Number113582013.
- Cardinal_characteristic_of_the_continuum comment "In the mathematical discipline of set theory, a cardinal characteristic of the continuum is an infinite cardinal number that may consistently lie strictly between (the cardinality of the set of natural numbers), and the cardinality of the continuum, that is, the cardinality of the set of all real numbers. The latter cardinal is denoted or .".
- Cardinal_characteristic_of_the_continuum label "Cardinal characteristic of the continuum".
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- Cardinal_characteristic_of_the_continuum wasDerivedFrom Cardinal_characteristic_of_the_continuum?oldid=578838170.
- Cardinal_characteristic_of_the_continuum isPrimaryTopicOf Cardinal_characteristic_of_the_continuum.