Horizons already DO exist on the flat Earth, we see them every day.
You mean on the round Earth we live on.
Your argument is entirely circular.
You reject the fact that horizons refute the fantasy that Earth is flat, by baselessly asserting Earth is flat to pretend we would see a horizon on a flat Earth because we see it in reality.
But if we ditch your delusional assumption the horizon shows Earth is round.
A flat surface doesn't produce a horizon.
Start at a smaller scale of a ball, to get the idea of what your drawing here.
That is an incredibly dishonest start.
How about instead, we focus on the rate of curvature.
Lets start small, how about 1 nm every billion km?
This would be indistinguishable from flat.
All your lines are curving, never straight at all.
Just to an extent you cannot tell.
If Earths surface was curved, we’d see the horizons much closer than we do
No, we wouldn't.
If Earth's surface was curved (as it is) we would see the horizon exactly where we see them currently.
We would see them infinitely closer than we would for a FE, as a flat Earth has no horizons.
Again, the calculation is quite simple.
As an approximation, the horizon is located at a distance of sqrt(h*2*R).
For an observer height of 2 m, that works out to be 5.05 km.
If you wish to disagree, why don't you stop with all the pathetic BS and provide a formula for how far away you think the horizon should be?
Why would you think the surface would rise up more and more on a curved surface that curves DOWNWARDS more and more with distance?
This has been explained to you repeatedly.
You have 2 competing effects.
Perspective doesn't magically cease to exist because the surface is curved.
The distinction between a FE and a RE for the above is that the FE has the "horizon" 2 m below you, while the RE has it 4 m below you. And the RE can explain why you can't see beyond it, while the FE can't.
Again, for a flat surface, the surface would appear rise up forever, never stopping, never producing a horizon.
For a RE, it initially it behaves just like a flat surface and appears to rise. But with greater distance the curvature becomes more significant and it stops appearing to rise.
Again, the RE matches reality, the FE does not.
Stop repeating the same pathetic, refuted BS.
Start actually addressing the issues with your BS, or be honest and admit you can't.
If you had another table of the same size, which was slightly curving down from your end of it, downward over to the far end, and compare both tables, you’d see they’re different, not much different
That's right, they aren't much different.
BOTH appear to rise.
The distinction is that for the one with the slight curve, if you look at it from the right position you can see a horizon on that curved surface. For the flat one, the only horizon is the edge.
Great job refuting yourself yet again.
The slight curve excuse doesn’t work. Neither does perspective make surfaces that curve more and more downward, appear to be going more and more the opposite direction of the surface.
Why?
Because the honest analysis of both show you are lying?
Again, if your dishonest BS was true, all you would see of a ball would be a single point.
Even if the ball was billions of km wide, and you were standing directly in front of it, you would just see a point.
It is trivial to show you are spouting pure BS.
Why should perspective magically stop working just because the surface is round?
Again, the only distinction is the formula used.
For a flat surface it is atan(h/d). For a round surface it is atan(h/d+d/2R).
Again, the flat surface continues to rise, the round surface reaches a point where it stops.
A curving downward surface will not rise up more and more with more and more downward curves on it, that’s absurd!
So you’d say it is caused by perspective. No, this is what we see over flat surfaces.
You already refuted that BS above, by appealing to a table with a slight curve.
They keep rising more and more in the distance, until it forms into a horizon, at its HIGHEST point out from us.
That is what a curved surface does.
The horizon is formed at the apparent heighest point.
Before that point, perspective is dominant and the surface appears to rise.
After that point, curvature is dominant and the surface appears to go down.
Again, why do you believe that a surface will appear to only rise up more and more over it, and form a horizon at its highest point upward, then suddenly rise up less and less from that point?
Because that is what the math, observations, and logic clearly demonstrate.
Here is the distinction for you again:
atan(h/d) vs atan(h/d+d/2R)

Look at the angular position.
For a flat surface, it continues to rise. FOREVER!!! NEVER STOPPING!!!
For a round surface, it appears to rise, until it stops and goes back down.
Which one matches reality? The round surface.
From a logical point of view, for a flat surface, if you look directly towards a piece of a surface below you, and then consider a point slightly further away, that point is further away so you need to lift your head up to be looking towards it. This continues FOREVER! This is nothing like what is observed in reality.
For a round surface, the point directly below you is level, so it will behave just like a flat surface, and from looking straight down, you will need to lift your head up to see more land further away. But at the other extreme, it is going straight down, so you need to look down to see further. This means it will initially go up until it reaches a peak, and then goes down. This matches what is observed in reality.
What makes you think a flat surface should magically stop rising some finite distance away?
what makes you think it stops rising up more and more at its highest point of the horizon?
Where else is it meant to be stopping?
If it is rising, then by definition it must stop rising at the highest point.
That’s the vanishing point of our sight.
No it isn't, as clearly demonstrated by the fact we can see objects beyond it.
Objects aren’t really rising, but we see them rising up, which is not physically or geometrically possible
Not only is it possible, it is the exact result expected for a round surface.
You see based upon angles.
If you want to say it honestly, you don't see it rising, you see it at a higher angle of elevation.
We don’t see the surface rise up or dip down along a horizon, which is the same surface we see rising up outward, so we know it doesn’t rise at all
No, you don't.
A simple counterexample is standing in the centre of a bowl. The edge, to you, appears as a line across your vision.
So no, you don't know.