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Keeping the covering number of the null ideal small

机译:保持零理想的覆盖数较小

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摘要

It is proved that ideal-based forcings with the side condition method of Todorcevic (1984) add no random reals. By applying Judah-Repicy's preservation theorem, it is consistent with the covering number of the null ideal being N-1 that there are no S-spaces, every poset of uniform density N-1 adds N-1 Cohen reals, there are only five cofinal types of directed posets of size i, and so on. This extends the previous work of Zapletal (2004).
机译:用Todorcevic(1984)的边条件方法证明了基于理想的强迫没有增加随机实数。通过应用Judah-Repicy的保存定理,与零理想的覆盖数N-1一致,即不存在S空间,每个密度均匀的N-1的姿态都增加了N-1个Cohen实数,只有五个大小为i的定向坐姿的最终类型,依此类推。这扩展了Zapletal(2004)的先前工作。

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