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DCG
2006
97views more  DCG 2006»
13 years 11 months ago
k-Sets in Four Dimensions
We show, with an elementary proof, that the number of halving simplices in a set of n points in R4 in general position is O(n4-2/45). This improves the previous bound of O(n4-1/13...
Jirí Matousek, Micha Sharir, Shakhar Smorod...
CPC
2011
215views Education» more  CPC 2011»
13 years 5 months ago
An Improved Bound for k-Sets in Four Dimensions
We show that the number of halving sets of a set of n points in R4 is O n4−1/18 , improving the previous bound of [9] with a simpler (albeit similar) proof.
Micha Sharir
PRESENCE
2000
94views more  PRESENCE 2000»
13 years 10 months ago
Virtual Environments with Four or More Spatial Dimensions
We describe methods for displaying complex, texturemapped environments with four or more spatial dimensions that allow for real-time interaction. At any one moment in time, a thre...
Michael D'Zmura, Philippe Colantoni, Gregory Seyra...
HICSS
2005
IEEE
109views Biometrics» more  HICSS 2005»
14 years 4 months ago
Moving Beyond Tacit and Explicit: Four Dimensions of Knowledge
R. Mitch Casselman, Danny A. Samson