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About this product
- DescriptionThe 400-year-old Kepler conjecture asserts that packing of congruent balls in three dimensions can have a density exceeding the familiar pyramid-shaped cannball arrangement. In this book, a new proof of the conjecture is presented that makes it accessible for the first time to a broad mathematical audience. The book also presents solutions to other previously unresolved conjectures in discrete geometry, including the strong dodecahedral conjecture on the smallest surface area of a Voroi cell in a sphere packing. This book is also currently being used as a blueprint for a large-scale formal proof project, which aims to check every logical inference of the proof of the Kepler conjecture by computer. This is an indispensable resource for those who want to be brought up to date with research on the Kepler conjecture.
- Author BiographyProfessor Thomas Hales is Andrew Mellon Professor at the University of Pittsburgh. He is best known for his solution to the 400-year-old Kepler conjecture and is also known for the proof of the honeycomb conjecture. He is currently helping to develop technology that would allow computers to do mathematical proofs. His honors include the Chauvenet Prize of the MAA, the R. E. Moore Prize, the Lester R. Ford Award of the MAA, the Robbins Prize of the AMS and the Fulkerson Prize of the Mathematical Programming Society.
- Author(s)Thomas C. Hales
- PublisherCambridge University Press
- Date of Publication06/09/2012
- SubjectScience & Mathematics: Textbooks & Study Guides
- Series TitleLondon Mathematical Society Lecture Note Series
- Series Part/Volume Number400
- Place of PublicationCambridge
- Country of PublicationUnited Kingdom
- ImprintCambridge University Press
- Content NoteIllustrations
- Weight420 g
- Width152 mm
- Height228 mm
- Spine15 mm
- Format DetailsTrade paperback (US)
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