00000cmm a22000004a 4500 UP-99796217611212578 Buklod 20230215085534.0 m go j cr |n |||auu|a 111107s2011 xxu u eng d 9781461411291 (eBook) 1461411297 (eBook) (iLib)UPD-00215704388 DML eng DMLUC QA 166.7 K47 2011eb The Kepler conjecture the Hales- Ferguson proof by Thomas Hales, Samuel Ferguson [electronic resource] Jeffrey C. Lagarias, editor. New York Birkhäuser 2011. 1 online resource (xiv, 456 p.) ill. Pt. 1. Introduction and survey -- pt. 2. Proof of the Kepler conjecture -- pt. 3. A revision to the proof of the Kepler conjecture -- pt. 4. Initial papers of the Hales program. IP-based subscription access limited to within on campus computer resources of the UPD University Library Website. The Kepler conjecture, one of geometry's oldest unsolved problems. The Kepler conjecture states that the densest packing of three-dimensional Euclidean space by equal spheres is attained by the cannonball packing. This book centers around six papers, presenting the detailed proof of the Kepler conjecture. Electronic reproduction. New York SpringerLink 2011. Available via World Wide Web through SpringerLink. Kepler's conjecture. Mathematics. Discrete groups. Convex and Discrete Geometry. Electronic book. Lagarias, Jeffrey C. 1949-. Ferguson, Samuel. SpringerLink (Online service). Electronic Resource Available for University of the Philippines Diliman via SpringerLink. Click here to access http://link.springer.com/book/10.1007%2F978-1-4614-1129-1 FO Monograph UPD DMLR Electronic Resource