Baire sets and uniformities on complete metric spaces

 Access to full text

 Full (PDF)

1. FROLÍK Z., Absolute Borel and Souslin sets, Pacific J. Math. 32 (1970), 663-683. (1970) MR0265171
2. FROLÍK Z., Topological methods in measure theory and the theory of measurable spaces, Proc. 3rd Prague Symposium on general topology. Academia, Prague 1972. (1972) MR0372141
3. FROLÍK Z., Uniform methods in the theory of measurable spaces, to appear. 
4. FROLÍK Z., Correspondence technique in non-separable descriptive theory, to appear. 
5. HANSELL R. W., [unknown], PhD dissertation, Rochester, 1970. (1970) 
6. HANSELL R. W., On hyper-Borel sets, to appear in Bull. Amer. Math. Soc. MR0294138
7. HANSELL R. W., On the non-separable theory of k-Borel and H-Souslin sets. I, To appear in General Topology and Appl. 1972. (1972) MR0319170
8. K. KURATOWSKI, Topologie I, Warszawa 1952. (1952) 
9. D. MONTGOMERY, Non-separable metric spaces, Fund. Math. 25 (1935), 527-534. (1935) Zbl0012.32102
10. A. H. STONE, Non-separable Borel sets, Rozprawy Mat. 28, Warszawa 1962. (1962) Zbl0111.35201MR0152457
11. A. H. STONE, Non-separable Borel sets II, To appear in General Topology and Appl. Zbl0245.54039MR0312481

1. David Preiss, Completely additive disjoint system of Baire sets is of bounded class
2. Zdeněk Frolík, Prime filters with CIP
3. Zdeněk Frolík, Hyper-extensions of $\sigma$-algebras
4. Michael David Rice, Metric-fine, proximally fine, and locally fine uniform spaces
5. Zdeněk Frolík, On uniform spaces