Geodesic
The complexity of $\sigma$-discretely decomposable families in uniform spaces
Commentationes Mathematicae Universitatis Carolinae, Tome 22 (1981) no. 2, pp. 317-326 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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Classification : 54E15, 54H05 
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Pelant, Jan; Pták, Pavel. The complexity of $\sigma$-discretely decomposable families in uniform spaces. Commentationes Mathematicae Universitatis Carolinae, Tome 22 (1981) no. 2, pp. 317-326. http://geodesic.mathdoc.fr/item/CMUC_1981_22_2_a9/

[C] E. ČECH: Topological spaces. Academia (Academic Press), Prague 1965.

[F1] Z. FROLÍK: Basic refinements of uniform spaces. Proc. 2nd Topological Conference in Pittsburgh. Lect. Notes 378 (1972), 140-158. | MR

[F2] Z. FROLÍK: Analytic and borelian sets in general spaces. Proc. London Math. Soc. XXI (1970), 674-692. | MR

[FH1] Z. FROLÍK P. HOLICKÝ: Analytic and Luzin spaces (non-separable case). submitted to Topology and its application.

[FH2] Z. FROLÍK P. HOLICKÝ: Applications of Luzinian separation principles (non-separable case). to appear in Fund. Math. | MR

[FH3] Z. FROLÍK P. HOLICKÝ: On the non-separable descriptive theory. Fifth Winťer School on abstract analysis, Math. Inst. Czech. Academy of Sci., Prague 1977.

[H1] R. W. HANSELL: On the nonseparable theory of $k$-Borel and $k$-Souslin sets. Gen. Top. Appl. 3 (1973), 161- | MR

[H2] R. W. HANSELL: Borel measurable mappings for non-separable metric spases. Trans. Amer. Math. Soc. 161 (1971), 145-159. | MR

[Ho] P. HOLICKÝ: Non-separable analytic spaces. (Czech), CSc. thesis, Charles Uhiversity 1977.

[KP] J. KANIEWSKI R. POL: Borel-measurable selectors for compact-valued mappings in the non-separable case. Bull. Acad. Polon. Sci. 23 (1975), 1043-1050. | MR

[PP] J. PELANT P. PTÁK: On -discreteness in uniform spaces. Seminar Uniform Spaces (directed by Z. Frolík), Math. Inst. Czech. Acad. of Sci. 1977, 115-120.