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Fast, Exact Nearest Neighbor in Arbitrary Dimensions with a Cover Tree
Fast,  Exact Nearest Neighbor in Arbitrary Dimensions with a Cover Tree
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Fast, Exact Nearest Neighbor in Arbitrary Dimensions with a Cover Tree
Given only a metric between points, how quickly can the nearest neighbor of a point be found? In the worst case, this time is O(n). When these points happen to obey a dimensionality constraint, more speed is possible.  The "cover tree" is O(n) space datastructure which allows us to answer queries in O(log(n)) time given a fixed intrinsic dimensionality. It is also a very practical algorithm yielding speedups between a factor of 1 and 1000 on all datasets tested. This speedup has direct implications for several learning algorithms, simulations, and some systems
Channel: VideoLectures
Category: Educational
Video Length: 0
Date Found: October 13, 2010
Date Produced: February 25, 2007
View Count: 0
 
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