| Ramsey Cardinal |
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| CATEGORIES ABOUT RAMSEY CARDINAL | |
| large cardinals | |
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Formally, a for ''f'' (i.e.: for every ''n'', ''f'' is constant on the ''n''-tuples from ''A'') is called Ramsey. The existence of a Ramsey cardinal is sufficient to prove the existence of 0# . In fact, if κ is Ramsey, then every set with Rank less than κ has a Sharp . SEE ALSO |
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