Large cardinal: Revision history

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28 August 2023

  • curprev 12:4912:49, 28 August 2023‎ RhubarbJayde talk contribs‎ 4,943 bytes +4,943‎ Created page with "Large cardinals are cardinals typically defined as satisfying certain combinatorial or reflection-type properties. Their existence is asserted by various large cardinal axioms, which are usually unprovable in \( \mathrm{ZFC} \), assuming its consistency. This is because almost all large cardinals, if they exist, are worldly: a worldly cardinal is a \( \kappa \) so that \( V_\kappa \) satisfies ZFC, and thus Gödel's second incompleteness theorem applies. Due to issues..." Tag: Visual edit
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