Geodesic
Remarks on $\mathcal P_{\kappa}\lambda$-combinatorics
Fundamenta Mathematicae, Tome 145 (1994) no. 2, pp. 141-151 Cet article a éte moissonné depuis la source Institute of Mathematics Polish Academy of Sciences

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We prove that $\{x \in \mathcal P_\kappa \lambda\mid x \cap \kappa$ is almost $x$-ineffable$\}$ has $p_*({\rm NIn}_{\kappa, \lambda^{\kappa}})$-measure 1 and $\{x \in\mathcal P_\kappa\lambda\mid x \cap \kappa$ is $x$-ineffable$\}$ has I-measure 1, where $\mathcal I$ is the complete ineffable ideal on $\mathcal P_\kappa\lambda$. As corollaries, we show that $\lambda$-ineffability does not imply complete $\lambda$-ineffability and that almost $\lambda$-ineffability does not imply $\lambda$-ineffability.
DOI : 10.4064/fm_1994_145_2_1_141_151

Shizuo Kamo 1

1 
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Shizuo Kamo. Remarks on $\mathcal P_{\kappa}\lambda$-combinatorics. Fundamenta Mathematicae, Tome 145 (1994) no. 2, pp. 141-151. doi: 10.4064/fm_1994_145_2_1_141_151

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