Karl Jones: Created page with "In set theory, the '''critical point''' of an elementary embedding of a transitive class into another transitive class is the smallest ordinal num..."

2016-09-17T16:06:03Z

Created page with "In set theory, the '''critical point''' of an elementary embedding of a transitive class into another transitive class is the smallest ordinal num..."

New page

In [[set theory]], the '''critical point''' of an [[elementary embedding]] of a [[Transitive set|transitive class]] into another transitive class is the smallest [[ordinal number]] which is not mapped to itself.

== See also ==

* [[Ordinal number]]
* [[Transitive set]]

== External links ==

* [https://en.wikipedia.org/wiki/Critical_point_(set_theory) Critical point (set theory)] @ Wikipedia.org

[[Category:Mathematics]]
[[Category:Set theory]]

Critical point (set theory) - Revision history

Karl Jones: Created page with "In set theory, the '''critical point''' of an elementary embedding of a transitive class into another transitive class is the smallest ordinal num..."