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May 8, 2021 at 10:48 comment added user22279 Projection of a course on a sphere into euclidian space results in a "straight line" only in very special cases. Along a great circle (geodesic on a sphere) other than a meridian or the equator one constantly changes the bearing wrt to the meridians crossed -> orthodrome, a straight course allways ends up at a pole -> loxodrome.
May 8, 2021 at 2:12 comment added Mark Ransom @Barmar I disagree; the point about not going south after you've passed the south pole I think is intuitive and doesn't need explanation. As long as you're continuing on a straight line, or a straight arc as it were, you'll end up at the correct point.
May 7, 2021 at 13:50 comment added Barmar This is the simple, intuitive answer I would have given.
May 6, 2021 at 22:07 review First posts
May 7, 2021 at 3:22
May 6, 2021 at 22:05 history answered Tanner Swett CC BY-SA 4.0