No.1686
–ณŒภW‡ใ‚ฬ‘g‡‚น˜_‚ฦ‹ญง–@—˜_
Combinatorial set theory and forcing theory
RIMS Œค‹†W‰๏•๑W
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2009/11/16`2009/11/19
ˆห‰ช@‹PK
Teruyuki Yorioka
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–ฺ@ŽŸ
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1. Meagre Subsets of $^\omega[0,1]$ and $\mathcal{B}(l^2)$ (Combinatorial set theory and forcing theory)-----------------------------1
@@@@_Œห‘ๅŠwHŠwŒค‹†‰ศ@@@Bice,Tristan
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2. Ultrafilter limits of asymptotic density are not universally measurable (Combinatorial set theory and forcing theory)------------16
@@@@_Œห‘ๅŠwHŠwŒค‹†‰ศ /@@@ƒuƒŒƒ“ƒhƒŒ ƒˆ[ƒO /@(Brendle,Jorg / Larson,Paul B.)
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3. MAXIMAL MEASURE ALGEBRAS IN $\mathcal{P}(\mathbb{N})/\mathcal{Z}_0$ (Combinatorial set theory and forcing theory)----------------19
@@@@DEPARTMENT OF MATHEMATICS, YORK UNIVERSITYEMATEMATICKI INSTITUTEFIELDS INSTITUTE@@@FARAH,ILIJAS
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4. Forcing, Combinatorics and Definability (Combinatorial set theory and forcing theory)--------------------------------------------24
@@@@Kurt Godel Research Center, University of Vienna@@@Friedman,Sy-David
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5. Fodor-type Reflection Principle and Balogh's reflection theorems (Combinatorial set theory and forcing theory)-------------------41
@@@@_Œห‘ๅŠw‘ๅŠw‰@HŠwŒค‹†‰ศ@@@Ÿบ–์ น@(Fuchino,Sakae)
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6. Coanalytic sets with Borel sections (Combinatorial set theory and forcing theory)------------------------------------------------59
@@@@ˆค•Q‘ๅŠw—HŠwŒค‹†‰ศ@@@“ก“c ”ŽŽi@(Fujita,Hiroshi)
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7. Remarks on the preservation of topological covering properties under Cohen forcing (Combinatorial set theory and forcing theory)---63
@@@@‘ๅใ•{—ง‘ๅŠw—ŠwŒnŒค‹†‰ศ@@@‰ร“c Ÿ@(Kada,Masaru)
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8. Another c.c.c. forcing that destroys presaturation (Combinatorial set theory and forcing theory)---------------------------------73
@@@@/ ร‰ช‘ๅŠw—Šw•”@@@/ ˆห‰ช ‹PK@(Larson,Paul B. / Yorioka,Teruyuki)
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9. Notes on Skinny Stationary Subsets of $\mathcal{P}_\kappa\lambda$ (Combinatorial set theory and forcing theory)------------------75
@@@@–ผŒร‰ฎ‘ๅŠw๎•๑‰ศŠwŒค‹†‰ศ@@@ผŒด —m@(MATSUBARA,YO)
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10. On the consistency strength of the FRP for the second uncountable cardinal (Combinatorial set theory and forcing theory)--------80
@@@@“์ŽR‘ๅŠwŒo‰cŠw•”@@@‹{Œณ ’‰•q@(MIYAMOTO,Tadatoshi)
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