Not long ago, a team of researchers from Stanford and McGill
universities broke a 35-year record in computer science by an almost
imperceptible margin — four hundredths of a trillionth of a trillionth
of a trillionth of a trillionth of a percent, to be exact. The advance —
made to that poster child for hard-to-solve computer science
quandaries, the “traveling salesman” problem — was too minuscule to have
any immediate practical significance, but it has breathed new life into
the search for improved approximate solutions.
The traveling salesman problem asks: Given a collection of cities
connected by highways, what is the shortest route that visits every city
and returns to the starting place? The answer has practical
applications to processes such as drilling holes in circuit boards,
scheduling tasks on a computer and ordering features of a genome.
For the rest of the story: http://www.wired.com/wiredscience/2013/01/traveling-salesman-problem/all/
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