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Overview
This workshop will focus on preservation theorems for iterated
forcing constructions. The goal is to better understand when iterated
forcing constructions preserve the Continuum Hypothesis and its
strengthenings and also certain inequalities of cardinal invariants
of the continuum. An additional focus will be to attempt to better
understand the relationship between Woodin's Pmax-machinery and
more conventional iterated forcing constructions. Work of Shelah
and Woodin already hints that large cardinals will likely play a
role in studying when reals are added in iterated forcing constructions.
For additional information contact thematic@fields.utoronto.ca
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