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Please explain: Assume the 2 black circles are at latitudes 45[SUP]0 [/SUP]South (A) and 45[SUP]0 [/SUP]North (B).
When a person starts at A and travels clockwise, the distance is about 17,600 miles back to A.
When a person starts at B and travels clockwise, the distance is about 17,600 miles back to B.
How is this? The only explanation I can think of that would allow for the flat earth model is some kind of 'Bermuda Triangle' kind of time/space warp thing, since these distances are recorded time and time again using instrumentation that I know was in working order, and not tampered with by NASA. Also, how is it possible to go around the equator in a straight line and go in a circle at the same time and end up at the starting point 24,900 miles later? Seems to me that going in a straight line (which is what people do) they would go off the edge.
When a person starts at A and travels clockwise, the distance is about 17,600 miles back to A.
When a person starts at B and travels clockwise, the distance is about 17,600 miles back to B.
How is this? The only explanation I can think of that would allow for the flat earth model is some kind of 'Bermuda Triangle' kind of time/space warp thing, since these distances are recorded time and time again using instrumentation that I know was in working order, and not tampered with by NASA. Also, how is it possible to go around the equator in a straight line and go in a circle at the same time and end up at the starting point 24,900 miles later? Seems to me that going in a straight line (which is what people do) they would go off the edge.
Is there an image that I am not seeing?