Chapter: Scales on coinductive sets

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Home > Games, Scales and Suslin Cardinals: The Cabal Seminar, Volume I > Scales on coinductive sets

Games, Scales and Suslin Cardinals: The Cabal Seminar, Volume I |

Alexander S. Kechris; Benedikt Löwe; John R. Steel

Cambridge University Press

Games, Scales and Suslin Cardinals: The Cabal Seminar, Volume I

Scales on coinductive sets

Chapter Info

Authors

Yiannis N. Moschovakis

ARI Id

1667161825165_9917655

Access

Not Available Free

Pages

102-109

Chapter URL

https://www.cambridge.org/core/books/games-scales-and-suslin-cardinals/scales-on-coinductive-sets/0DA245DDB910EB82D5753D4C655663E8

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Chapters/Headings	Author(s)	Pages	Info
Frontmatter		i-vi
Contents		vii-viii
Preface		ix-xi
PART I - GAMES AND SCALES		1-2
Games and scales. Introduction to Part I	John R. Steel	3-27
Notes on the theory of scales	Alexander S. Kechris; Yiannis N. Moschovakis	28-74
Propagation of the scale property using games	Itay Neeman	75-89
Scales on ∑11-sets	John R. Steel	90-93
Inductive scales on inductive sets	Yiannis N. Moschovakis	94-101
Scales on coinductive sets	Yiannis N. Moschovakis	102-109
The extent of scales in L(ℝ)	Donald A. Martin; John R. Steel	110-120
The largest countable this, that, and the other	Donald A. Martin	121-129
Scales in L(ℝ)	John R. Steel	130-175
Scales in K(ℝ)	John R. Steel	176-208
The real game quantifier propagates scales	Donald A. Martin	209-222
Long games	John R. Steel	223-259
The length-ω1 open game quantifier propagates scales	John R. Steel	260-270
PART II - SUSLIN CARDINALS, PARTITION PROPERTIES, HOMOGENEITY		271-272
Suslin cardinals, partition properties, homogeneity. Introduction to Part II	Steve Jackson	273-313
Suslin cardinals, k-Suslin sets, and the scale property in the hyperprojective hierarchy	Alexander S. Kechris	314-332
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