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what is the mathematical definition of direction ?
is it always associated with movement or transfer ?
if not then what is the meaning of initial and final point in the definition of directed line segment?
HallsofIvy
Jan20-08, 05:17 AM
Since neither movement nor transfer is a "mathematical term", no, direction is not mathematically defined in terms of them. "Direction" is defined as a ray- that part of a line segment on one side of a given point. Of course, "on one side of" is just defined as "a point divides a segment into two parts: choose either of them."
I apparently don't understand your last question. I don't see what it has to do with "if not". A "directed" line segment starts with a line segment. Then you choose one of the end points as the 'base' for the ray that determines the direction. Neither movement nor transfer required there.
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