Analyst's Travelling Salesman Problem
There is an analogous problem in geometric measure theory which asks the following: under what conditions may a subset E of Euclidean space be contained in a rectifiable curve (that is, when is there a curve with finite length that visits every point in E)? This problem is known as the analyst's travelling salesman problem or the geometric travelling salesman problem.
Read more about this topic: Travelling Salesman Problem
Famous quotes containing the words analyst, travelling, salesman and/or problem:
“Freudianism is much more nearly a religion than a science, inasmuch as the relation between analyst and patient has a great deal in common with that between priest and communicant at confessional, and such ideas as the Oedipus complex, the superego, the libido, and the id exert an effect upon the converted which is almost identical with what flows to the devout Christian from godhead, trinity, grace, and immortality.”
—Robert Nisbet (b. 1913)
“He who should inspire and lead his race must be defended from travelling with the souls of other men, from living, breathing, reading and writing in the daily, time-worn yoke of their opinions.”
—Ralph Waldo Emerson (1803–1882)
“Nobody dast blame this man.... For a salesman, there is no rock bottom to the life. He don’t put a bolt to a nut, he don’t tell you the law or give you medicine. He’s a man way out there in the blue, riding on a smile and a shoeshine. And when they start not smiling back—that’s an earthquake. And then you get yourself a couple of spots on your hat, and you’re finished. Nobody dast blame this man. A salesman is got to dream, boy. It comes with the territory.”
—Arthur Miller (b. 1915)
“One thing in any case is certain: man is neither the oldest nor the most constant problem that has been posed for human knowledge.”
—Michel Foucault (1926–1984)