Works by Komjáth, P. (exact spelling)

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  1.  23
    Morasses and the lévy-collapse.P. Komjáth - 1987 - Journal of Symbolic Logic 52 (1):111-115.
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  2.  16
    Some higher-gap examples in combinatorial set theory.A. Hajnal & P. Komjáth - 1987 - Annals of Pure and Applied Logic 33 (C):283-296.
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  3.  38
    A set mapping with no infinite free subsets.P. Komjáth - 1991 - Journal of Symbolic Logic 56 (4):1400 - 1402.
    It is consistent that there exists a set mapping $F: \lbrack\omega_2\rbrack^2 \rightarrow \lbrack\omega_2\rbrack^{<\omega}$ such that $F(\alpha, \beta) \subseteq \alpha$ for $\alpha < \beta < \omega_2$ and there is no infinite free subset for F. This solves a problem of A. Hajnal and A. Mate.
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