The nearest neighbor problem asks where a new point fits in to an existing data set. A few researchers set out to prove that there was no universal way to solve it. Instead, they found such a way.
If you were opening a coffee shop, there's a question you'd want answered: Where's the next closest cafe? This information would help you understand your competition.
This scenario is an example of a type of problem widely studied in computer science called "nearest neighbor" search. It asks, given a data set and a new data point, which point in your existing data is closest to your new point? It's a question that comes up in many everyday situations in areas such as genomics research, image searches and Spotify recommendations.
And unlike the coffee shop example, nearest neighbor questions are often very hard to answer. Over the past few decades, top minds in computer science have applied themselves to finding a better way to solve the problem. In particular, they've tried to address complications that arise because different data sets can use very different definitions of what it means for two points to be "close" to one another.
Now, a team of computer scientists has come up with a radically new way of solving nearest neighbor problems. In a pair of papers, five computer scientists have elaborated the first general-purpose method of solving nearest neighbor questions for complex data.
(Score: 1, Interesting) by Anonymous Coward on Wednesday August 15 2018, @02:12PM (5 children)
and if not, why not
(Score: 2) by takyon on Wednesday August 15 2018, @02:18PM (3 children)
Why solve when you can buy?
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(Score: 0) by Anonymous Coward on Wednesday August 15 2018, @06:06PM (2 children)
Why buy when you can steal?
(Score: 0) by Anonymous Coward on Wednesday August 15 2018, @07:03PM (1 child)
Why steal when you can control?
(Score: 2) by fyngyrz on Wednesday August 15 2018, @10:56PM
Why control when you can simply disenfranchise?
(Score: 4, Informative) by Non Sequor on Wednesday August 15 2018, @02:40PM
Well, the graph theory version of the problem actually has intractable cases, so-called expander graphs that are both highly connected (you have to remove a lot of vertices or edges to split the graph in two pieces) and with low average degree (most vertices arenâ€™t connected to many others).
Write your congressman. Tell him he sucks.