Successor ordinal: Revision history

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25 March 2024

31 August 2023

  • curprev 14:5214:52, 31 August 2023‎ RhubarbJayde talk contribs‎ 563 bytes +563‎ Created page with "An ordinal is called a successor if it is equal to \(\alpha + 1\) for some other \(\alpha\). An ordinal \(\alpha\) is a successor if and only if \(\max \alpha\) exists. The smallest successor ordinal is 1, which is also the only successor ordinal to also be additively principal. The least ordinal that is not a successor, other than 0, is \(\omega\). If \(\beta\) is successor, then \(\alpha+\beta\) is also successor f..." Tag: Visual edit
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