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References:
[1] L. BUKOVSKÝ: The consistency of some theorems concerning Lebesgue measure. Comment. Math. Univ. Carol. 6, 2 (1965), 179-180. MR 0184850
[2] L. BUKOVSKÝ: $\nabla $ -models and distributivity in Boolean algebras. Abstracts of papers 3rd ICLMPS, Amsterdam 1967, p. 27.
[3] K. GÖDEL: The consistency of the continuum hypothesis. Annals of Math. Studies, No. 3, Princeton 1940. MR 0002514
[4] K. HRBÁČEK: Measurable cardinals in some Gödelian set theory. Comment. Math. Univ. Carol. 7, 3 (1966), 343-358. MR 0209146
[5] K. KURATOWSKI: Topologie I. Warsaw 1958.
[6] R. S. PIERCE: Distributivity in Boolean algebras. Pacific. J. Math. 7 (1997), 983-992. MR 0089180
[7] R. S. PIERCE: A note on complete Boolean algebras. Proc. Am. Math. Soc. 9 (1958), 892-896. MR 0102487
[8] D. SCOTT: The independence of certain distributive laws in Boolean algebras. Trans. Am. Math. Soc. 34 (1957), 258-261. MR 0086048 | Zbl 0092.03401
[9] R. SIKORSKI: Remarks on some topological spaces of high power. Fund. Math. 37 (1950), 125-136. MR 0040643 | Zbl 0041.09705
[10] R. SIKORSKI: Boolean algebras. Springer Verlag, Berlin 1964. MR 0126393 | Zbl 0123.01303
[11] P. VOPĚNKA: Properties of $\nabla $ -model. Bull. Acad. Polon. Sci., Sér. Mat., Astr. et Phys. XIII (1965), 189-192.
[12] P. VOPĚNKA: General theory of $\nabla $ -models. Comment. Math. Univ. Carol. 8, 1 (1967), 145-170. MR 0214460
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