Orders of Indescribable Sets

Author:

Hellsten Alex

Publisher

Springer Science and Business Media LLC

Subject

Logic,Philosophy

Reference14 articles.

1. Baumgartner J.E.: Ineffability properties of cardinals I. In: Hajnal A., et al. (ed.) Infinite and finite Sets, Keszthely (Hungary) (1973), Colloq. Math. Soc. János Bolyai, vol. 10, pp. 109–130. North-Holland (1975)

2. Baumgartner J.E., Taylor A.D., Wagon S. (1977) On splitting stationary subsets of large cardinals. J. Symb. Log. 42(2): 203–214

3. Hellsten A. Diamonds on large cardinals. Ann. Acad. Sci. Fenn., Ser. A I, Diss. 134 (2003)

4. Hellsten A., Hyttinen T., Shelah S. (2002) Potential isomorphism and semi-proper trees. Fundam. Math. 175(2): 127–142

5. Hyttinen T. (2002) A remark on weakly compact cardinals. Math. Log. Q. 48(3): 397–402

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1. Generalisations of stationarity, closed and unboundedness, and of Jensen's □;Annals of Pure and Applied Logic;2023-07

2. Forcing a □(κ)-like principle to hold at a weakly compact cardinal;Annals of Pure and Applied Logic;2021-07

3. Adding a Nonreflecting Weakly Compact Set;Notre Dame Journal of Formal Logic;2019-08-01

4. The weakly compact reflection principle need not imply a high order of weak compactness;Archive for Mathematical Logic;2019-07-04

5. Saturation of the weakly compact ideal;Proceedings of the American Mathematical Society;2010-09-01

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