If I built a road from Venezuela to Bolivia on a flat level ground with no hills to speak of, in fact, I used a bulldozer to plow through mountains, this be a completely straight line. Correct? The line should look as straight as...
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Like that. Correct? Well, assuming your equator curve correctly around a globular Earth, the road winds up looking like that in brown rather than in green. The road would have to adjust for curvature, and increasingly adjust the further the distance.
The brown road would be level though. Your green road, while perfectly straight, would not be level.
There is no hill or bulge in the middle! Nor is this behavior explainable with the presence of water. There are no hills of water. Anywhere!!! We have waves, and when those settle, water is flat.
You see how I curved water to make a hill? And let's say this hill is high enough to touch the underside of the bridge. No, not a wave. A hill that just sits there. No water does not curve.
What is your definition of "hill"? Would you say it is an area of higher elevation surrounded by lower elevation?
Actually, to be perfectly accurate, I need to be moving at 67,000 mph divided by the difference in size between be and the Earth around the table, while spinning around... at (24,859.734 is the circumference, so unless you are quoting BS models from wikipedia
And what are you quoting?
(you are), they told me 465 meters/second... 0.465km/s x 60 = 27.9km/m x 60 = 1674 km/h -> 1040.175 mph rotation. Yes, you should be able to feel the Earth spinning, even per second), while doing spastic wobbling. Somehow, I am orbiting in a straight line? Whatever. This is all funny math.
Are you saying RPM is not a real measurement? It's also obvious that you don't realize we don't feel motion, but we do feel acceleration. What is the acceleration in those figures you posted?
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