Mon, 19 Mar 2007
15:45
15:45
L3
We consider as a starting point a problem raised by Kunen and Tall as to whether
the real continuum can have non-homeomorphic versions in different submodels of
the universe of all sets. Its resolution depends on modest large cardinals.
In general Junqueira and Tall have made a study of such "substructure spaces"
where the topology of a subspace can be different from the usual relative
topology.
This is one of several talks that Raphael Rouquier is organising next week on
stability conditions on triangulated categories. I have been asked to point out
that the talk will be very similar to a talk given in Oxford, by the speaker,
last June.