Bobby S:
If I'm capturing this all correctly, then what you have for a flat earth is an upward refraction phenomenon that gives the earth a more 'spherical' appearance, as if distant objects are declined in elevation and/or your observation altitude is lower than actual.
yes, that's exactly right Bobby. Keep watching my videos cause I've done extensive research on atmospheric refraction.
If refraction's a reality, then it applies in analyzing and assessing both flat and spherical models.
yes, a proper understanding of atmospheric refraction is key, so we have to understand which way the atmosphere really bends light (and under what atmospheric conditions, etc.)
Flat earth advocates might ignore refraction (when it actually helps the theory) and assume straight line propagation when it supports their observations, but light bending is definitely needed when it comes to explaining why we have night time on a flat plane.
The first question anybody asks of the flat earth theory, how can I have night time on a flat plane surface? That was my first question.
Not to get into too many detail at this point, but we notice that at about -1.9 deg elevation from 31000 feet, we begin to see darkness with some atmospheric layering of sorts. This is similar to looking into a pool of water and when the incident angle gets to a certain critical angle, total reflection occurs, and we can't see inside the water. ( or can't see outside when we're underwater scuba diving.)
Now that's the some thing here with the atmosphere, when the viewing angle is very shallow, the atmospheric layering with the different variations and index of refraction begins to refract light upwards and it appears to reflect the darkness of space. However, the mountain peaks rise somewhat above the warmer and moist atmospheric layers that exhibit more drastic light bending, and the propagation path between airplane and mountain peak is a bit more homogeneous with less light curving, thus the mountains peaks are framed against what looks to be blackness of space (albeit with some light horizontal banding visible due to atmospheric layering perhaps)
Now here is a fun calculation we can do:
let's calculate the altitude of the sun above the flat plane, if daylight is governed by atmospheric refraction at shallow angles: at ground level we would expect the angle to be larger than the 1.9 degrees we observe from 31 000 feet, say maybe an angle of 3.0 deg.
than distance from us to where its evening (or morning) is D = pi/2*3959 = 6218 miles (assuming we're at the equator and sun is overhead)
h_sun_3deg = 6218 x tan(3.0) = 325 miles.
at 5 deg it would be:
h_sun_5deg = 6218 x tan(5.0) = 544 miles.
Now if there are high altitude light bending phenomena, in the ionosphere etc.. that angle could be a lot more drastic, placing the sun even higher. How the sun and moon stay up there above the plane of the earth is yet another issue, (weather it's a real object or an image, yet another debatable subject) keep watching my videos.
Anyway, this flat earth is damn fascinating, I'll tell you that right now. whether the models are accurate or have shortcomings, is another issue.
-JT