And yet again you flee from the topic, the simple lie you repeatedly claimed and had repeatedly refuted.
Again, when will you show even a single shred of integrity and admit to spouting pure BS to try to back up your flat Earth fantasy or do the impossible and defend your blatant lie?
Again, why should planes magically need to descend to stay level?
Remember, any argument you present for this MUST deal with the equivalent argument which would indicate they need to ascend.
Focusing on only one of those is just further dishonesty.
We measure objects for surface flatness to a micron, over miles of surfaces, and account for diffraction, etc.
Prove it.
The only times I have heard of anything close to that would be for things like LIGO, which had to account for curvature.
If we are able to account for diffraction, for example, as a known factor to account for in surveying land, they’d certainly account for your ‘curvature’ too.
And they do, in large distance surveying.
When they talk about their accuracy, it is a degree of accuracy at a certain distance, the maximum distance within a range of accuracy.
They are much more accurate at closer distances than the maximum stated for them.
You could just leave it as degree, as it is about ANGLES!
That means the linear measurement will depend upon distance.
That is also why they are often quoted as a gradient, e.g. 1mm per 100 m.
Do you think that laser levels cannot accurately measure for level over one mile, or over half a mile?
If you think there is one, why not provide it?
Most do not have the range to measure that far.
And as repeatedly shown, their accuracy within their range cannot account for the curve.
If you think there is a better one, PROVIDE IT!
NASA has said that they have pointed lasers at their little ‘reflectors’ on the moon, and bounced back to them. If so, they would be incredibly accurate, to a much much longer distance that you believed them to be!!
No, it wouldn't.
Not in the slightest.
You have had this delusional BS of yours refuted before. Why bring it up again?
If you would like a similar example, consider a car headlight when you driving down the street and illuminate one of the highly reflective surfaces.
Does that require you to carefully point your light at it? NO!
The same applies here.
All they need is for the laser to hit the retroreflector. It doesn't matter how wide the beam is.
And all laser beams diverge.
They are limited in their precision based upon their width, just like the angular resolution of a lens is limited.
If you want to be accurate to 1 m at 350 000 km, with a laser with a wavelength of 400 nm, you need a laser that is 170 m wide.
If you have it any narrower than that, it will diverge so it hits an area much larger than 1 m.
If you had a laser beam that was 1 m wide, by the time it reaches the moon, it would spread out to a size of 170 m wide.
And that is if it was perfect.
With things like the atmosphere scattering it and so on it is far more likely to spread out to several km wide.
So no, it does NOT need to be incredibly precise.
This is also why the return signal is so low.
It’s all fake, of course
Your arguments certainly are.
They clearly don’t account for any ‘curvature’ at all.
Based upon what? Your wishful thinking?
Simply seeing the buildings in Chicago or Toronto from over 40 or 50 miles away, when any ‘curvature’ over that distance would curve them down and out of our view, 100s of feet curving down by then, but they are still in view, except for the bottom, due to perspective.
This proves there is no ‘curvature’ right there, in fact
Wrong again.
In fact, you couldn't be further from the truth.
Even if we ignore refraction and place the observer at sea level, over 40 archaic units, the drop is only ~1000 archaic units.
The CN tower is almost double that height.
If Earth was flat, you would see the entirety of the building, just smaller. There is no reason for the bottom to be magically hidden if Earth was flat.
If Earth was flat, if you were able to resolve a 5 m section of the tower at the top, you should be able to do so at the bottom, and see the bottom of the tower.
The tower should appear to be a shrunk down version, still above the water.
But for a RE, you would expect to see the top, but the bottom hidden, obstructed by the curve.
It should appear as if the tower has sunk into the water.
And that is what we do see.
If you are on a hill, or there is significant refraction, you will see more of the tower.
So rather than disproving a curve, these observations PROVE a curve.
Perspective causes it.
No, it doesn't.
Perspective doesn't magically hide the bottom the objects.
It doesn't magically make them appear to sink below eye level.
Instead, it makes them appear smaller and closer to eye level.
No amount of perspective will hide the bottom of an object above sea level, or make it appear to sink into the water.
Why do we see further out when higher on the surface, or above the surface?
Because Earth is round, as explained repeatedly.
When I am above a flat surface, I can see to the edge of that surface, as there is nothing obstructing the view.
When I am in a straight corridor, I can see to the end of that corridor as there is nothing obstructing the view.
But when I am on a curved surface, or in a curved corridor, the curve blocks the view. As I get further from the curve I can see further.
This has been explained to you repeatedly. Stop playing dumb.

The higher you are above a RE, the further you can see.
So yet again, you are proving there is curvature.
It reaches up to a limit, where a horizon is formed.
And this limit is where curvature starts to beat perspective.
The effect of curvature makes it appear to sink, while perspective makes the ground appear to rise.

For a FE, there is no limit. The ground continues to rise at an ever decreasing rate.
For a RE, as the surface is actually going down, it eventually starts to appear to go down.
Again, you have had this explained to you before.
Again, all you are doing now is proving Earth is round.
For a FE, there should be no limit. You should be able to see to the edge, or until a mountain or the like obstructs your view.
For a RE, there should be a limit, and that limit depends upon your height.