Christians, Please don’t downvote comment if you upvoted post.
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I have spoken to my brother in China before, as well as coworkers in Japan, on video chat. While it is night time where I am, it's light out for them. How is this explained by the flat earth?
Imagine a perspective above the sun looking down on the flat earth. You can look at the UN official seal for a map of the flat earth. The sun's path transits in a circular motion over that map. When the sun is over one half of the map, it's light, and the opposite side is dark.
The sun is not 800,000 miles in diameter and 93 million miles away. The sun is local, estimated to be about 3300 miles away and 32 miles in diameter, which is much smaller than the flat earth plane which is tens of thousands of miles across. Your own eyes tell you this too.
The sailors that used sextants in the past all calculated distances exactly like this, judging the sun to be local and between 3000 - 3500 miles away. Their bearings were always remarkably spot on because they had not been propagandized into the globe lie. The use of a sextant is still a perfectly valid way to circumnavigate the oceans and remains a back-up option if GPS/electronics fail.
Adding to this, you can't use a sextant without making your angular calculations with a flat plane. They would never work on a globe.
So the sun rotates around the earth, shining down like a spotlight. This is something that I have heard as well, and that image I can at least understand. Why, then, would it appear to dip below the horizon, if it remains above it the whole time?
Yes, the sun is a spotlight. Many speculate that it's actually not even the "source" of the light, but more like a portal of some greater light source.
Good question. It's a matter of the limitation of the human eye/perspective. The greater distance, the more things far off collapse into a single point. It's just the way we see. This is why you can only see a boat on the ocean out to be about 3-4 miles. That's about the limit, dependent on weather conditions of course. If you've ever stood in a really long hallway, or looked down a long street at night, you'll notice in the first example, the floor and ceiling eventually collapse and converge together, and in the latter, the lights eventually meet the street the further away they are. Our vision simply collapses into a single point.
There are literally hundreds, maybe thousands of videos out there now from people who used the Nikon P900 or P1000 camera and have zoomed into boats, oil rigs, islands, etc. that can't be seen from the same location on the beach with the naked eye. They zoom in, then zoom out (no zoom - normal human perspective where nothing can be seen), then zoom back in again where they can see even the hulls of boats 7,9,10, 15, even 17 miles out to sea. Again, this depends on weather conditions.
Needless to say, this idea that the boats "disappear under the curve" has long been debunked by these videos. As the supposed curvature of the earth is 8 inches squared per mile, something 7 miles out should be 12 feet below the curve (if you're 5 foot tall) while 17 miles out should be hidden by 135 feet of earth curvature.
That being said, it's rare to see further than about 8 miles out due to weather/humidity/temperature/evaporation etc. It's akin to looking through plates of glass. You can see through 2, 5, 10, maybe even 20 plates of glass, but eventually as you add plates, their collective imperfections and thickness distort the images beyond them until nothing can be seen at all.
This is why you can't see 100 or 500 or 1000 miles, even on a perfect day. It has nothing to do with curvature, but instead numerous atmospheric distortions --- kind of like a mirage.
Anyway, hope that helps.
Sort of. I mean I get why the sun may appear closer to the horizon as it gets further away. Your boat example explains that well. Also the plates of glass answer does explain the whole phenomenon of boats “disappearing” over the horizon.
But why then when boats move further away they appear smaller, but the sun appears larger?