On systems of null sets
The collection of all sets of measure zero for a finitely additive, group-valued measure is studied and characterised from a combinatorial viewpoint.
Generalized Lusin sets with the Blackwell property
Common extension of a family of group-valued, finitely additive measures
On the lattice of subalgebras of a Boolean algebra
Borel spaces
CONTENTSIntroduction............................................................................... 5Chapter 1. Borel spaces........................................................ 7 § 1. Borel spaces....................................................... 7 § 2. Classical descriptive set theory............................... 10 § 3. Measure and category............................................... 12 § 4. Countably generated structures.............................. 13 § 5. Product spaces..............................................................
On extensions of measures
On sequences of σ-algebras
Topological zero-one laws
A remark on E. Green’s paper “Completeness of -spaces over finitely additive set functions”
Mixtures of non-atomic measures, II
Mixtures of nonatomic measures. III
Complementation in the lattice of Borel structures
Kelly's theorem from the duality of LP and Tychonoff's theorem
Borel spaces II
CONTENTSIntroduction......................................................................................51. Blackwell spaces..........................................................................5 1.1. Blackwell spaces without the strong Blackwell property...........6 1.2. Blackwell properties and density..............................................8 1.3. Sierpiński sets and the Blackwell property.............................18 1.4. Products and intersections of Blackwell sets.........................222....
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