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The Elton-Odell (1 + ε)-Separation Theorem
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Author(s):
Joseph Diestel
Publication date
(Print):
1984
Publisher:
Springer New York
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OnB-convex Banach spaces
Louis Sucheston
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Banach-Saks properties and spreading models.
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An application of Ramsey sets in analysis
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L Sucheston
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Book Chapter
Publication date (Print):
1984
Pages
: 241-255
DOI:
10.1007/978-1-4612-5200-9_15
SO-VID:
d2efd6b0-9f91-42eb-ba05-cd07cb0e5840
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Book chapters
pp. 1
Riesz’s Lemma and Compactness in Banach Spaces
pp. 9
The Weak and Weak* Topologies: An Introduction
pp. 17
The Eberlein-Šmulian Theorem
pp. 24
The Orlicz-Pettis Theorem
pp. 32
Basic Sequences
pp. 58
The Dvoretsky-Rogers Theorem
pp. 66
The Classical Banach Spaces
pp. 124
Weak Convergence and Unconditionally Convergent Series in Uniformly Convex Spaces
pp. 147
Extremal Tests for Weak Convergence of Sequences and Series
pp. 173
Grothendieck’s Inequality and the Grothendieck-Lindenstrauss-Pelczynski Cycle of Ideas
pp. 192
An Intermission: Ramsey’s Theorem
pp. 200
Rosenthal’s l 1 Theorem
pp. 219
The Josefson-Nissenzweig Theorem
pp. 226
Banach Spaces with Weak Sequentially Compact Dual Balls
pp. 241
The Elton-Odell (1 + ε)-Separation Theorem
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