OK, this question is part theoretical, part practical.
We all know that a straight out & back course, with a common start/finish line, has Zero separation. But what about courses that go out and return on a slightly different line? For instance, a course goes out on Fifth St., turns right for one block on Avenue A, then returns on Fourth St. to a finish line exactly even with the start. Or, like a course I measured last week on an abandoned airplane runway, makes an elongated "U" shape?
If we follow the rules of geometry, which state that a line extends infinitely in either direction,, the "separated" start and finish lines actually overlap, and there would be Zero separation. Practically speaking, we know that isn't the case, but how does one determine the actual separation? Measure from the center of each line, or the nearest (or farthest) ends? Depending on the width of the lines (and the start could be as wide at the toll plaza at the Verrazano Bridge) the answer could vary significantly.
Just something to ponder on a hot July day. Opinions appreciated.
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