Matches in DBpedia 2016-04 for { <http://books.google.com/books?vid=ISBN0-8218-2070-2> ?p ?o }
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- books?vid=ISBN0-8218-2070-2 authorlink "Cumrun Vafa".
- books?vid=ISBN0-8218-2070-2 chapter "On the Future of Mathematics/Physics Interaction".
- books?vid=ISBN0-8218-2070-2 chapter "The two cultures of mathematics".
- books?vid=ISBN0-8218-2070-2 date "2000".
- books?vid=ISBN0-8218-2070-2 first "Cumrun".
- books?vid=ISBN0-8218-2070-2 first "W. T.".
- books?vid=ISBN0-8218-2070-2 isCitedBy Dvoretzkys_theorem.
- books?vid=ISBN0-8218-2070-2 isCitedBy Relationship_between_mathematics_and_physics.
- books?vid=ISBN0-8218-2070-2 isbn "0-8218-2070-2".
- books?vid=ISBN0-8218-2070-2 last "Gowers".
- books?vid=ISBN0-8218-2070-2 last "Vafa".
- books?vid=ISBN0-8218-2070-2 location "Providence, RI".
- books?vid=ISBN0-8218-2070-2 location "USA".
- books?vid=ISBN0-8218-2070-2 pages "321–328".
- books?vid=ISBN0-8218-2070-2 pages "65–78".
- books?vid=ISBN0-8218-2070-2 publisher "AMS".
- books?vid=ISBN0-8218-2070-2 publisher "Amer. Math. Soc.".
- books?vid=ISBN0-8218-2070-2 quote "The full significance of measure concentration was first realized by Vitali Milman in his revolutionary proof [Mil1971] of the theorem of Dvoretzky ... Dvoretzky's theorem, especially as proved by Milman, is a milestone in the local theory of Banach spaces. While I feel sorry for a mathematician who cannot see its intrinsic appeal, this appeal on its own does not explain the enormous influence that the proof has had, well beyond Banach space theory, as a result of planting the idea of measure concentration in the minds of many mathematicians. Huge numbers of papers have now been published exploiting this idea or giving new techniques for showing that it holds.".
- books?vid=ISBN0-8218-2070-2 title "Mathematics: Frontiers and Perspectives".
- books?vid=ISBN0-8218-2070-2 title "Mathematics: frontiers and perspectives".
- books?vid=ISBN0-8218-2070-2 year "2000".