Towers of measurable functions

 Access to full text

 Full (PDF)

1. [Abr80] F. G. Abramson, A simplicity theorem for amoebas over random reals, Proc. Amer. Math. Soc. 78 (1980), 409-413. Zbl0446.03040
2. [BD85] J. E. Baumgartner and P. Dordal, Adjoining dominating functions, J. Symbolic Logic 50 (1985), 94-101. Zbl0566.03031
3. [Bel81] M. G. Bell, On the combinatorial principle P(c), Fund. Math. 114 (1981), 149-157. Zbl0581.03038
4. [BJ95] T. Bartoszyński and H. Judah, Set Theory. On the Structure of the Real Line, A. K. Peters, Wellesley, MA, 1995. 
5. [Bla99] A. Blass, Combinatorial cardinal characteristics of the continuum, to appear. 
6. [BRS96] T. Bartoszyński, A. Rosłanowski and S. Shelah, Adding one random real, J. Symbolic Logic 61 (1996), 80-90. Zbl0859.03023
7. [BS96] J. Brendle and S. Shelah, Evasion and prediction. II, J. London Math. Soc. (2) 53 (1996), 19-27. Zbl0854.03045
8. [vD84] E. K. van Douwen, The integers and topology, in: Handbook of Set-Theoretic Topology, North-Holland, Amsterdam, 1984, 111-167. 
9. [Hir00] J. Hirschorn, Towers of Borel functions, Proc. Amer. Math. Soc. 128 (2000), 599-604. Zbl0933.03054
10. [Laf97] C. Laflamme, Combinatorial aspects of $F_{\sigma }$ filters with an application to N-sets, Proc. Amer. Math. Soc. 125 (1997), 3019-3025. Zbl0883.04004
11. [PS87] Z. Piotrowski and A. Szymański, Some remarks on category in topological spaces, ibid. 101 (1987), 156-160. Zbl0634.54002
12. [Roi79] J. Roitman, Adding a random or a Cohen real: topological consequences and the effect on Martin's axiom, Fund. Math. 103 (1979), 47-60. Zbl0442.03034
13. [Roi79] J. Roitman, Correction to: "Adding a random or a Cohen real: topological consequences and the effect on Martin's axiom", ibid. 129 (1988), 141. Zbl0657.03037
14. [Roy88] H. L. Royden, Real Analysis, third ed., Macmillan, New York, 1988. 
15. [Sco67] D. Scott, A proof of the independence of the continuum hypothesis, Math. Systems Theory 1 (1967), 89-111. Zbl0149.25302
16. [Vau90] J. E. Vaughan, Small uncountable cardinals and topology, with an appendix by S. Shelah, in: Open Problems in Topology, North-Holland, Amsterdam, 1990, 195-218.