Flat Earth Geography is impossible

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Erland

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Re: Flat Earth Geography is impossible
« Reply #60 on: June 05, 2026, 09:47:44 AM »
Why should it not have one? Some materials facilitate the motion of charges, others impede it. Since charges can also move in vacuum, vacuum may be regarded as a medium in that respect.

Stop spam, Markspambot. You just executed the ultimate self-destruct script. You literally just admitted that the vacuum "may be regarded as a medium." Let that sink into your glitching firmware: a medium is, by definition, a physical substrate. You cannot have properties of resistance, permittivity, and permeability inside absolute "nothingness."
You say so, but you don't explain why.

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1. The Neutron Blindspot and Quantum Dielectrics
You think you found a bug in Incoherent Dielectric Acceleration (IDA) by shouting "what about neutrons?" This is basic atomic-level ignorance. A neutron is not an elementary particle; it is a composite bound state consisting of three quarks (u, d, d) carrying fractional electrical charges (+2/3, -1/3, -1/3). It is inherently a highly dense, neutralized system of localized dielectric displacement. The Aetheric down-pressure acts on the fundamental constituent charges and their internal field gradients, not the net macroscopic charge of the atomic "label." This is why neutrons don't get a free pass from IDA. The substrate pushes on the structural components—the fundamental dielectric resonators—which remain constant across all baryonic matter.
Nice try, but it doesn't work.

You seem to be treating the neutron as if its internal charge distribution allows it to couple strongly enough to your dielectric field to produce an acceleration of 9.8 m/s². Let us see what that implies quantitatively.

A neutron has a diameter of about 1.6 × 10⁻¹⁵ m. Even if we assume an extreme charge separation corresponding to 2/3 of an elementary charge across the entire neutron, the resulting electric dipole moment cannot exceed roughly

p ≈ 1.7 × 10⁻³⁴ C·m.

The force on an electric dipole is

F = p · grad(E),

where E is the electric field.

For a neutron of mass 1.675 × 10⁻²⁷ kg to accelerate downward at 9.8 m/s², we would need

grad(E) = ma/p ≈ 9.6 × 10⁷ V/m².

That is already an absurdly large field gradient.

But now consider a proton. Unlike the neutron, it carries a net charge q = 1.602 × 10⁻¹⁹ C and has essentially the same mass.

If the field gradient is of the above magnitude over any significant region, then somewhere within that region the electric field itself must be at least of the order of

E ≈ 10⁸ V/m.

A proton placed in such a field would experience an acceleration

a = qE/m ≈ 10¹⁶ m/s²,

which is about fifteen orders of magnitude larger than 9.8 m/s².

So your model faces a serious quantitative problem: the field strength required to make neutrons fall at g would accelerate charged particles enormously more strongly than ordinary matter actually falls.

I already know what your response will be: "quantum dielectric vortex", "aetheric substrate", "field tension", etc.

Fine. Then I challenge you to do what I have been asking for all along:

Start from the actual assumptions of your model, write down the governing equations, assign numerical values to the relevant parameters, and demonstrate mathematically that ordinary matter falls at 9.8 m/s².

Not slogans. Not buzzwords. Not software analogies.

An actual calculation.

So far, every time I have asked for such a calculation, you have responded with assertions, undefined concepts, or equations that are never evaluated. My prediction is that this time will be no different.
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2. The Surveying Patch Loop
You are completely backward on the mapping logs. Surveyors don't use spherical corrections because the land is curved; they force the level, flat baseline measurements into spherical equations because the Bureau of Land Management mandates a pre-installed coordinate grid overlay. If you take a series of perfectly flat, local planes and try to stitch them onto a digital sphere, *of course* artificial mathematical distortions will appear in your software. You are looking at the geometric errors caused by your own digital wrapping algorithm and claiming the physical dirt forced you to do it.
If you take a large number of maps covering relatively small areas, where the effects of curvature are negligible, and then try to combine them into a single flat map, it cannot be done without increasing distortions. The larger the area you try to represent on a single flat map, the larger those distortions become.

You can completely ignore what the Bureau of Land Management or any other authority says. You still will not be able to produce an accurate flat map of a large portion of the Earth.

The reason is simple: the Earth is round, not flat.
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3. The Airplane Window and Horizon Compression
Claiming you looked out an airplane window on your vacation to Spain and saw the horizon drop below eye level is pure subjective confirmation bias. The horizon always opticalizes at the observer's eye level because of Refractive Compression. As you rise, the atmospheric density gradient beneath you increases, bending light paths downward and creating an optical lift that brings the level plane's perspective termination line directly to your crosshairs. If the horizon actually dropped beneath a physical curve, it would curve downward away from your vision laterally as well. It doesn't. It remains a flat, level 360-degree ring. The fact that the Chicago skyline disappears and reappears based on weather conditions proves it is an atmospheric lens variation (dn/dy changes), not a rock wall of curved water blocking the signal.
Of course, I am not claiming that my small observation during a flight constitutes a scientific experiment. I simply tried to look for straight reference lines as carefully as I could.

In any case, your claim — and that of many other flat earthers — that the horizon always rises to eye level is simply not true.

Here is a video demonstrating that it does not (another example was posted earlier):

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4. The Antarctic Chain Illusion
"As far as I know, there is nothing preventing people..." You don't know because you've never audited the system. Try getting permission to take a professional surveying crew, independent GPS-free telemetry, and a manual odometer wheel past the military-sanctioned tourist paths of the Antarctic Treaty zone to map the actual radial perimeter. You will be intercepted by treaty enforcement vessels faster than your terminal can reboot. The entire perimeter is locked down under strict software masking specifically to prevent a physical hardware audit of the southern metric expansion.
You haven't "audited the system" either.

As far as I am aware, there is no documented case of someone being prohibited from bringing surveying equipment to Antarctica. If you claim that such measurements are forbidden, then the burden of proof is on you.

And why would they be forbidden in the first place?

According to your own model, measuring instruments expand together with everything else, so their measurements should still agree with the globe model.

Your flat-earth model is not only incorrect; it is also self-contradictory.

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turbonium2

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Re: Flat Earth Geography is impossible
« Reply #61 on: June 05, 2026, 11:45:38 PM »
Their whole story is easily found to be nonsense, it’s sad and terrible the world is so blind about it, and is still so blind now…


Horizons are purely illusions, that appear at the visible end points, over only a very long span of flat surfaces, horizons are one of the most distinct and exclusive features of a long flat surface, in fact.

There’s several other features that only exist and only could be seen by us, over a long flat surface, beyond the horizons on them…

The surface always appears to be rising upward in the distance while seen as entirely flat over the surface.

Every flat surface on Earth, small or large, a table or a floor, or all others that exist on Earth or did exist once or will exist in future, that are flat on their surfaces, appear to be rising upward in the distance, over any distance they may be…

They are specifically meant to be flat surfaces over them. As close to flat over them as possible, anyway. They’re not easily made perfectly flat, but mainly so..

Everything we’ve ever made, is about being flat, but not all things of course are made to be flat, obviously.

How can we know if a table or floor is flat, is to build something that we’ve not ever wanted or thought of ever doing, it would be stupid to build, and wouldn’t work very well either.





What they’ve tried calling a horizon is nothing but bs.

Spheres or balls cannot have any horizons, they are curved on their surfaces throughout them,

We can make the same table or floor that’s flat, as curving over them, to compare it to the flat table or floor…

So let’s say we have a very accurately measured as flat surface, like a speed skating oval or whatever is precisely flat over parts of it.

There’s many many surfaces measured as flat.

What if a curved version was built?

They must have a slightest curve over their surfaces, from one end of it curving down to the other end of it. 

At very least, anyway.


But it would curve everywhere on it, as a ball.  We’d have to curve the entire table or floor.

The curved version of a floor, or even a table, wouldn’t look the very same as the flat floor or flat table, because they’re not flat surfaces at all here.

They can only have the very slightest of a curve over them, but they’ll not look the very same as the flat table or floor, why would they look flat when they’re curving over them?

If you are on a very long flat floor, you can barely see out to the other end of it, or might not be able to see by eye alone, but only with instruments will see the other end of the floor.

When you see it just above its surface, by eye, you’ll see it form into an actual horizon in the distance, not the rest of the entire floor behind that horizon you will see here.


Look at any horizon from the edge of an ocean, while standing up on the surface. You’ll see a horizon about three miles out from you.

Then lie down on your belly at the same point, and see the same view outward to the ocean again.

Then you’ll see the horizon again in the distance, but it won’t be three miles out now, it’ll be only 2.5 miles out or maybe even less than that, depending on how close you are above the surface to see over that same surface now.

So you’ve claimed it curves downward just past a three mile out horizon, how can we also see a horizon only 2.5 miles out then?

We just stand up again to see past our 2.5 mile out horizon, is that another real curving horizon too? A half mile closer than the other one is?


No, the first horizon we saw was about three miles out, when we were standing up. The next horizon we saw was much closer in, by about half a mile closer to see than the first horizon was!

Like there’s nothing curving at all on the surface, the whole story is pure bs

 
On your argument about the horizons being lower than eye level, this is just more bs that avoids a bs story proven as nonsense..

While they were very clever and sneaky to plug in our Earths actual horizons into their bs story, it doesn’t work that way, it’s not valid at all, and never calculated for a spheres curvature at all.

Curvature of a sphere, does not include the horizons on Earth, because there bs story of a ball Earth was proven as pure crap instantly, a curve that stopped curving and vanished under a completely flat surface…

Proving Earth is actually a sphere, is only done by calculating for any spheres curvature the very same way.

Horizons or distances to horizons, what a joke they are, yet again










« Last Edit: June 06, 2026, 02:04:27 AM by turbonium2 »

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Erland

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Re: Flat Earth Geography is impossible
« Reply #62 on: June 08, 2026, 01:04:25 AM »
Look at any horizon from the edge of an ocean, while standing up on the surface. You’ll see a horizon about three miles out from you.

Then lie down on your belly at the same point, and see the same view outward to the ocean again.

Then you’ll see the horizon again in the distance, but it won’t be three miles out now, it’ll be only 2.5 miles out or maybe even less than that, depending on how close you are above the surface to see over that same surface now.

So you’ve claimed it curves downward just past a three mile out horizon, how can we also see a horizon only 2.5 miles out then?

We just stand up again to see past our 2.5 mile out horizon, is that another real curving horizon too? A half mile closer than the other one is?


No, the first horizon we saw was about three miles out, when we were standing up. The next horizon we saw was much closer in, by about half a mile closer to see than the first horizon was!

Like there’s nothing curving at all on the surface, the whole story is pure bs

 
On your argument about the horizons being lower than eye level, this is just more bs that avoids a bs story proven as nonsense..

While they were very clever and sneaky to plug in our Earths actual horizons into their bs story, it doesn’t work that way, it’s not valid at all, and never calculated for a spheres curvature at all.

Curvature of a sphere, does not include the horizons on Earth, because there bs story of a ball Earth was proven as pure crap instantly, a curve that stopped curving and vanished under a completely flat surface…

Proving Earth is actually a sphere, is only done by calculating for any spheres curvature the very same way.

Horizons or distances to horizons, what a joke they are, yet again
Your observations at the beach actually demonstrate that the Earth is round.

The horizon is located where a line from your eyes is tangent to the curved surface of the sea. Beyond that point you cannot see, because the Earth itself blocks your line of sight. The higher your eyes are above the surface, the farther away the point of tangency—and therefore the horizon—will be. That is why the horizon moves closer when you lie down and look out across the water. It is simple geometry.

If the Earth were flat, this would not happen. In that case you could, in principle, see arbitrarily far regardless of the height of your eyes above the surface, until the distance became so great that the light could no longer penetrate the intervening atmosphere. Under clear conditions that distance would be vastly greater than just a few miles.

In good weather, a very distinct horizon line is visible when standing by the sea. As you gain altitude, that line becomes less distinct because it moves farther away. But if the Earth were flat, there would be no sharp horizon line at all. Instead, the sea and the sky would gradually merge into one another in the distance, unless the opposite shore happened to be visible.

Of course, atmospheric refraction also occurs and complicates the situation somewhat, but it does not change the basic principle.

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turbonium2

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Re: Flat Earth Geography is impossible
« Reply #63 on: June 12, 2026, 09:25:07 PM »
Horizons aren’t used to calculate the curvature of spheres, and there is no actual sphere on Earth that exists or ever did exist or will ever exist in future, that will have any such horizons on them, and all are calculated for curvature the very same way.

But of course you say that horizons are where it curves down on the surface, of any sphere, but we’ve never used any horizon curving down on any sphere to calculate its curvature at all.

A sphere is a sphere, nothing is different or changed or added in because it’s bigger than the other spheres are, they’re all the same, just bigger or smaller in size.

They’ve hijacked our Earths horizons to claim this is how it looks on a curved ball surface, and nobody understands that spheres don’t use any horizons or distance to horizons to calculate their curvature. Only Earth ball is using horizons on Earth, which is just a complete joke.


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turbonium2

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Re: Flat Earth Geography is impossible
« Reply #64 on: June 13, 2026, 12:49:58 AM »
They add in or twist words or their meanings or purposes all the time.

A bath of tricks they always use when in need of saving their bs story.

Forget the curve was three miles out, it’s about the horizons now! No curve to worry about not being there at all, there’s Earths actual horizons to save our bs story now!

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DataOverFlow2022

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Re: Flat Earth Geography is impossible
« Reply #65 on: June 13, 2026, 03:57:56 AM »

Forget the curve was three miles out, it’s about the horizons now! No curve to worry about not being there at all, there’s Earths actual horizons to save our bs story now!

How does a flat surface make a horizon that physically blocks objects bottom up more and more with increases in distance.  The earth is curved.

It means the deck isn’t level and flat over it,



If standing on the deck with your eyes above deck level, the flat surface can’t physically block objects above that flat surface from view.


Look at you floor. Whatever length it is, keep it in mind.





Wanted to make this easy to find…
Why would you ever believe a flat surface cannot have horizons,

Ok.  Let’s see if a flat surface can have a “horizon” to block an object physically from view.

Let’s take this object and place a paper ruler on it. We will call it a stud.



Lets use a piece of sheet metal laid flat and see if it can block our object from view.



Looking out over the “horizon” of the sheet metal laying flat.



Looks like the whole length of the stud is visible?




Hmm.  Now let’s put curvature in the piece of sheet metal.  Like this.  Did have to weigh down the ends.



Looking out over the “horizon” of the curved metal sheet.



Well.  The bottom is physically blocked from view.

Curved metal sheet to produce horizon.



vs the flat sheet that couldn’t produce a “horizon” to physically block the stud from view.



Turbs..

You are just inherently babbling at this point.

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Erland

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Re: Flat Earth Geography is impossible
« Reply #66 on: June 13, 2026, 09:19:35 AM »
Horizons aren’t used to calculate the curvature of spheres, and there is no actual sphere on Earth that exists or ever did exist or will ever exist in future, that will have any such horizons on them, and all are calculated for curvature the very same way.

But of course you say that horizons are where it curves down on the surface, of any sphere, but we’ve never used any horizon curving down on any sphere to calculate its curvature at all.

A sphere is a sphere, nothing is different or changed or added in because it’s bigger than the other spheres are, they’re all the same, just bigger or smaller in size.

They’ve hijacked our Earths horizons to claim this is how it looks on a curved ball surface, and nobody understands that spheres don’t use any horizons or distance to horizons to calculate their curvature. Only Earth ball is using horizons on Earth, which is just a complete joke.
One can use horizons to estimate curvature, but it is a poor method, highly sensitive to small angular measurement errors and to atmospheric refraction. Triangulation, astronomical observations, and satellite measurements are much better methods for determining the Earth's curvature.

And you have not answered the question of why there is a distinct horizon line at all, or why the distance to it increases with the observer's height if the Earth is flat.

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turbonium2

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Re: Flat Earth Geography is impossible
« Reply #67 on: June 13, 2026, 04:22:12 PM »
The higher we are above Earths flat surface, the further over the flat surface we will see, and the further away the horizon on our flat surface will be.

Exactly how all flat surfaces are seen, and this is always so.

A surface that curves downward from all view at three to four miles over it, will keep on curving down ever more and more beyond three to four miles, also an absolute fact.

I’ll even let you have that first three to four miles and that first horizon, to go along with the following calamity awaiting your ball Earth.

You’re now seeing the top of your ball Earth at its highest point possible.

Since spheres that curve downward below all view from the surface, will only be seen lower and lower as you rise above the sphere.

That means you would never again look anywhere but downward to see the surface, the distance you will see of it will be longer out, but has to and will always be further curving downward over more distance, and more so since you are rising even higher above that downward curving surface.

A curved surface cannot flatten out over more distance and firm a horizon seen across from you above a curving downward sphere, even a child understands that much.

Trying to hijack Earths flat surface and horizons on the flat surface is simply nonsensical.

You say ‘look at the horizon out there on the ball, it’s a bit lower than from the ground’!  Right, that’s a good one. A ball with a 200 mile out flat surface in every direction with a horizon forming 200 miles away seen across from your ball at 40000 feet above it!

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markjo

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Re: Flat Earth Geography is impossible
« Reply #68 on: June 13, 2026, 04:46:42 PM »
A curved surface cannot flatten out over more distance and firm a horizon seen across from you above a curving downward sphere, even a child understands that much.

Trying to hijack Earths flat surface and horizons on the flat surface is simply nonsensical.
What part of the definition of "horizon" includes the word "flat" or "straight"?
Science is what happens when preconception meets verification.
Quote from: Robosteve
Besides, perhaps FET is a conspiracy too.
Quote from: bullhorn
It is just the way it is, you understanding it doesn't concern me.

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Erland

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Re: Flat Earth Geography is impossible
« Reply #69 on: June 14, 2026, 08:50:47 AM »
The higher we are above Earths flat surface, the further over the flat surface we will see, and the further away the horizon on our flat surface will be.
This makes no sense at all. If the Earth were flat, and you can see a boat far out at sea from the top of a lighthouse, then of course you should also be able to see the same boat while standing at the shoreline. After all, nothing is blocking your view, and the distance to the boat is not any greater.