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On the Uniqueness of Measure and Category σ-Ideals on 2ω
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P. Zakrzewski
Published/Copyright:
June 9, 2010
Abstract
We prove that if a pair 〈I, J〉 of ccc, translation invariant σ-ideals on 2ω has the Fubini Property, then I = J. This leads to a slightly improved exposition of a part of the Farah-Zapletal proof of an invariant version of their theorem which characterizes the measure and category σ-ideals on 2ω as essentially the only ccc definable σ-ideals with Fubini Property.
Received: 2006-09-25
Revised: 2007-06-04
Published Online: 2010-06-09
Published in Print: 2007-December
© Heldermann Verlag
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- Existence of Solutions for Unilateral Problems in L1 Involving Lower Order Terms in Divergence form in Orlicz Spaces
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- Differential Criterion of n-Dimensional Geometrically Convex Functions
- Continuity Properties of the Stress Tensor in the 3-Dimensional Ramberg/Osgood Model
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- A Lévy-Ciesielski Expansion for Quantum Brownian Motion and the Construction of Quantum Brownian Bridges
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