Friday, September 27, 2013 - 11:00 to 11:50
703 Thackeray Hall
Abstract or Additional Information
In my previous talk, we saw that if X is a compact space such that X2/D has relative calibre (ω1,ω) in K(X2/D), then X need not be metrizable. Here, D is the diagonal in X2 and K(Y) denotes the set of compact subspaces of Y. In this talk, we will show that the stronger property that K(X2/D) has calibre (ω1,ω) does, in fact, imply metrizability for compact spaces X.