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Around random algebra

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Abstract

It is shown that there is a subalgebra of the measure algebra forcing dominating reals. Also results are given about iterated forcing connected with random reals.

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References

  1. Bartoszynski, T.: On covering the real line by null sets. Pac. J. Math. (1988)

  2. Bartoszynski, T., Judah, H.: On cofinality of the smallest covering of the real line by meager sets. J. Symb. Logic (1989)

  3. Bartoszynski, T., Judah, H.: Jumping with random reals. Accepted in Ann. Pure Appl. Logic

  4. Bartoszynski, T., Judah, H., Shelah, S.: The cofinality of cardinal invariants related to measure and category. J. Symb. Logic (1989)

  5. Judah, H., Shelah, S.: The Kunen-Miller chart. Accepted in J. Symb. Logic

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The first author would like to thank NSF for its partial support under Grant DMS-8701828

The second author would like to thank U.S.-Israel BSF for partial supportNote. In the first version of this paper we proved only a weak form of the main result of Sect. 2 (see 2.2). Also, the first version contained a third section, but the main result of that version is a weak form of 2.5

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Judah, H., Shelah, S. Around random algebra. Arch Math Logic 30, 129–138 (1990). https://doi.org/10.1007/BF01621466

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  • DOI: https://doi.org/10.1007/BF01621466

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