$\mathbb{P}_{max}^{\mathfrak{d=\aleph_1}}$ and other variations (Forcing and Infinitary Combinatorics)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 依岡 輝幸

  静岡大学理学部

• 依岡 輝幸

  神戸大学工学部情報知能工学科

関連論文

• Another c.c.c. forcing that destroys presaturation (Combinatorial set theory and forcing theory)
• THE INEQUALITY b > N₁ CAN BE CONSIDERED AS AN ANALOGUE OF SUSLIN'S HYPOTHESIS
• DOWKER 空間の二つの構成法 : RUDIN と BALOGH の DOWKER 空間(実数の集合論と反復強制法の相互関係)
• $\mathbb{P}_{max}^{\mathfrak{d=\aleph_1}}$ and other variations (Forcing and Infinitary Combinatorics)
• $\clubsuit$ and destructible gaps (Forcing Method and Large Cardinal Axioms)
• Destructible gapsに関する強制概念とその積 (集合論的及び幾何学的位相空間論とその応用)
• An application of proper forcings with models as side conditions (Set Theory and Computability Theory of the Reals)
• KILLING SOME S-SPACES BY A COHERENT SUSLIN TREE (General and Geometric Topology and its Applications)
• SOME RESULTS IN THE EXTENSION WITH A COHERENT SUSLIN TREE (Aspects of Descriptive Set Theory)
• SOME RESULTS IN THE EXTENSION WITH A COHERENT SUSLIN TREE, PART II (Forcing extensions and large cardinals)

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