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Cardinal Invariants Associated with Predictors

Published online by Cambridge University Press:  31 March 2017

Shizuo Kamo
Affiliation:
University of Osaka Prefecture
Samuel R. Buss
Affiliation:
University of California, San Diego
Petr Hájek
Affiliation:
Academy of Sciences of the Czech Republic, Prague
Pavel Pudlák
Affiliation:
Academy of Sciences of the Czech Republic, Prague
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Logic Colloquium '98 , pp. 280 - 295
Publisher: Cambridge University Press
Print publication year: 2000

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References

1. T., Bartoszyński, Combinatorial aspects of measure and category, Fundamenta Mathematicae, 127 (1987) pp. 225-239.Google Scholar
2. T., Bartoszyński and H., Judah, Set Theory, On the structure of the real line, A.K. Peters, Wellesley, Massachusetts (1995).
3. A., Blass, Cardinal characteristics and the product of countably many infinite cyclic groups, J.Algebra 169 (1994) pp. 512-540.Google Scholar
4. A., Blass, Combinatorial cardinal characteristics of the continuum, In: Foreman, Kanamori, Magidor (eds.) Handbook of set theory, Kluwer, to appear.
5. J., Brendle, Evasion and prediction-the Specker phenomenon and Gross spaces, Forum Math. 7 (1995) pp. 513-541.Google Scholar
6. J., Brendle and S., Shelah, Evasion and Prediction II, J.London Math. Soc. 53 (1996) pp. 19-27.Google Scholar
7. M., Kada, The Baire category theorem and the evasion number, to appear in Proc. AMS.
8. S., Kamo, A cardinal invariant associated with predictors, in preparation.
9. M., Scheepers, Lebesgue measure zero subsets of the real line and an infinite game, J.Symbolic Logic 61 (1996), pp. 246-250.
10. M., Scheepers, Meager sets and infinite games, Contemp.Math. 192 (1996), pp. 77-89.Google Scholar

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