Correct cardinal: Revision history

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25 March 2024

2 October 2023

  • curprev 06:3906:39, 2 October 2023C7X talk contribs 508 bytes +11 No edit summary undo
  • curprev 06:3806:38, 2 October 2023C7X talk contribs 497 bytes +1 No edit summary undo
  • curprev 06:3606:36, 2 October 2023C7X talk contribs 496 bytes +496 Created page with "A \(\Sigma_n\)-correct cardinal is a cardinal \(\kappa\) such that \(V_\kappa\) is a \(\Sigma_n\)-elementary substructure of \(V\), where \(\Sigma_n\) is from the Lévy hierarchy.{{citation needed}} A regular cardinal is \(\Sigma_2\)-correct iff for every first-order formula \(\phi(x)\) and any \(x\in H_\kappa\), if \(\exists\alpha(H_\alpha\vDash\phi(x)\)<ref>, then there is a \(\beta<\kappa\) such that \(H_\beta\vDash\phi(x)\). [https://logicdavid.github.io/files/mthes..."