Ordinal: Revision history

Jump to navigation Jump to search

Diff selection: Mark the radio buttons of the revisions to compare and hit enter or the button at the bottom.
Legend: (cur) = difference with latest revision, (prev) = difference with preceding revision, m = minor edit.

6 September 2023

3 September 2023

31 August 2023

29 August 2023

16 October 2022

19 September 2022

  • curprev 19:4119:41, 19 September 2022EricABQ talk contribs 445 bytes +445 Created page with "In set theory, the '''ordinal numbers''' or '''ordinals''' are an extension of the natural numbers that describe the order types of well-ordered sets. A set \( S \) is '''well-ordered''' if each non-empty \( T \subseteq S \) has a least element. ==Von Neumann definition== The Von Neumann definition of ordinals defines ordinals as objects in ZFC. Each ordinal \( \alpha \) is defined as the set of all ordinals less than \( \alpha \)."