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Flat Earth Investigations / Re: Investigating flight paths experiment for round earthers
« on: March 24, 2023, 09:19:25 PM »Its not easy to fly over antarcticaa you know.Why?
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Its not easy to fly over antarcticaa you know.Why?
If there were really that much curvature at 70,000 feet it would be possible to post multiple pictures of it with consistent curvature, not just one.Agree with Tom 100% (that's twice this year!).
This view from a U2 at 70,000 feet shows different shapes of the horizon at different times in the video:
I can't. I have seen images of ships allegedly half over the horizon which have been fabricated. I have seen video footage of ships at what appears to be a great distance but there is nothing to suggest they are over the curve.
So if you see bumps of waves where is the exact line? At the peak or the trough of the waves? If so which ones? Some are bigger than others.
If you agree its a tangent then you will accept tangents are infinite. there is no definite point of contact from the line of sight of the curve. Try drawing a line at a tangent to a circle on a piece of paper. the point of contact cannot technically be located as it is only so much as the minutest 'touch'. This is why there can be no definite line for the horizon. What you see is an amalgamation of the pre-curve-the curve and with light refraction the post-curve.
Regardless of how far you can see, it doesn't change what I wrote.
How far away the perceived point where "water and sky meet," cannot be precisely determined because you are truly unaware which is which.
You suggest that on a RE you would be able to see a horizon line - but on a globe that line is the curve of a 'ball'. And a curve is a continuous 'thing' on a ball. It cannot be seen as an absolutely definite line. Its almost like the horizon line is being viewed tangentially. Therefore there will always be blur as the curve appears to form and curve away. Is this not correct?
So the distinct line you see is the beginning, the top, or the falling away of the curve? Do you not consider that if the earth was a continuous curve there would be no distinct line? Curves dont have distinct lines. Even curves 'fade away'. And if there was a distinct line it would be a different (further or nearer line) for every person of differing heights and stood on different heights above sea level. You cant have an infinite number of 'distinct lines'.
This has already been performed on the Humboldt Estuary and the Verrazano Narrows.
And you obviously have a link to those claims; its ok, we don't need to see it.Have any REers claimed that?It used to be a pretty regular occurrence, yeah.