[Home]Paul Cohen

HomePage | Recent Changes | Preferences

Showing revision 3
American mathematician, noted for showing that the negation of the continuum hypothesis was consistent with the standard axioms of set theory. In conjunction with the earlier work of Goedel, this showed that the continuum hypothesis could be neither proved nor disproved from these axioms.

This result is possibly the most famous non-trivial example illustrating Goedels Incompleteness Theorem.


HomePage | Recent Changes | Preferences
This page is read-only | View other revisions | View current revision
Edited March 10, 2001 4:33 am by Gareth Owen (diff)
Search: