Forcing

Studies in Logic and the Foundations of Mathematics

Volumn 90, Issue C, 1977, Pages 403-452

  Burgess, John P ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 35349000940     PISSN: 0049237X     EISSN: None     Source Type: Book Series    
DOI: 10.1016/S0049-237X(08)71109-1     Document Type: Article

References (15)

1. Cohen, P.J., Ser Theory and the Continuurn Hypothesis, 1966, Benjamin, New York.
2. Easton, W.B., Powers of regular cardinals. Ann. Math. Logic 1 (1970), 139–178.
3. Godel, K., Ann. Math. Studies. The Consistency of the Continuum Hyphothesis, 3, 1940, Princeton Univ. Press, Princeton, NJ.
4. Halmos, P.R., Naive Set Theory, 1960, Van Nostrand, New York.
5. Jech, T.J., Trees. J. Symbolic Logic 36 (1971), 1–14.
6. Lew, A., A hierarchy of formulas in set theory. Mem. Am. Math. Soc., 57, 1965.
7. Marczewski, E., Séparabilité et multiplication cartésienne des espaces topologiques. Fund. Math. 34 (1947), 127–143.
8. Scott, D.S., editor [1971] Axiomatic Set Theory, Vol. 1, Proceedings of Symposia in Pure Mathematics, Vol. 13 (Am. Math. Soc., Providence, RI).
9. J.R. Shoenfield [1971] Unramified forcing, in: Scott [1971] pp. 357–381.
10. J.H. Silver [1971] The independence of Kurepa's conjecture and the two-cardinal conjectures in model theory, in: Scott [1971] pp. 383–395.
11. Skolem, Th. [1922] Einige Bemerkungen zur axiomatischen Begrundung der Mengenlehre, in: Proceedings of the Fifrh Scandinavian Mathematical Congress, Helsinki, pp. 217–232. [English translation in: Van Heijenoort [1197] pp. 290–301.].
12. R.M. Solovay [1966] The cardinality of sets, in: Foundations of Mathematics: Symposium papers commemorating the sixtieth birthday of Kurt Giidel, edited by J.J. Bulloff, et al. (Springer, Berlin).
13. A model of set theory in which every set of reals is Lebesgue measurable. Ann. Math. 92 (1970), 1–56.
14. Solovay, R.M., Tennenbaum, S., Iterated Cohen extensions and Souslin's problem. Ann. Math. 94 (1970), 201–245.
15. Van Heijenoort, J., (eds.) From Frege to Gödel, 1967, Harvard Univ. Press, Cambridge, Mass.