Pong X Infinity
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Chuck Klosterman IV
Author: Chuck Klosterman
language: en
Publisher: Simon and Schuster
Release Date: 2006-09-05
Coming off the breakthrough success of Sex, Drugs, and Cocoa Puffs and Killing Yourself to Live, bestselling pop culture guru Chuck Klosterman assembles his best work previously unavailable in book form—including the groundbreaking 1996 piece about his chicken McNuggets experiment, his uncensored profile of Britney Spears, and a previously unpublished short story—all recontextualized in Chuck’s unique voice with new intros, outros, segues, and masterful footnotes. Chuck Klosterman IV consists of three parts: Things That Are True—Profiles and trend stories: Britney Spears, Radiohead, Billy Joel, Metallica, Val Kilmer, Bono, Wilco, the White Stripes, Steve Nash, Morrissey, Robert Plant—all with new introductions and footnotes. Things That Might Be True—Opinions and theories on everything from monogamy to pirates to robots to super people to guilt, and (of course) Advancement—all with new hypothetical questions and footnotes. Something That Isn’t True At All—This is old fiction. There’s a new introduction, but no footnotes. Well, there’s a footnote in the introduction, but none in the story.
3 [towards Infinity]
Author: Arts Council of Great Britain
language: en
Publisher: Conran Octopus
Release Date: 1970
Abish, Cecile ; Baruchello, Gianfranco ; Beuys, Joseph ; Brecht, George ; Camesi, Gianfredo ; Clark, Lygia ; De Maria, Walter ; Gerstner, Karl ; Hamilton, Richard ; Hilliard, John ; Jones, Allen ; Koetsier, Hans ; Levine, Les ; McEwen, Rory ; Martin, Kenneth ; Morellet, François ; etc.
Geometric Group Theory
Author: Cornelia Druţu
language: en
Publisher: American Mathematical Soc.
Release Date: 2018-03-28
The key idea in geometric group theory is to study infinite groups by endowing them with a metric and treating them as geometric spaces. This applies to many groups naturally appearing in topology, geometry, and algebra, such as fundamental groups of manifolds, groups of matrices with integer coefficients, etc. The primary focus of this book is to cover the foundations of geometric group theory, including coarse topology, ultralimits and asymptotic cones, hyperbolic groups, isoperimetric inequalities, growth of groups, amenability, Kazhdan's Property (T) and the Haagerup property, as well as their characterizations in terms of group actions on median spaces and spaces with walls. The book contains proofs of several fundamental results of geometric group theory, such as Gromov's theorem on groups of polynomial growth, Tits's alternative, Stallings's theorem on ends of groups, Dunwoody's accessibility theorem, the Mostow Rigidity Theorem, and quasiisometric rigidity theorems of Tukia and Schwartz. This is the first book in which geometric group theory is presented in a form accessible to advanced graduate students and young research mathematicians. It fills a big gap in the literature and will be used by researchers in geometric group theory and its applications.