Hollow Earth Hohlwelttheorie KS-LANG.DE English Translation

Original source text German
https://ks-lang.de/werner/Annahmen.html

Assumptions

The idea that our earth is hollow and that we, our sun, our moon and all the stars are supposed to be inside this hollow sphere sounds completely crazy. Nevertheless, the discussion of this worldview is fascinating and gives new impetus to think about the truth character of a theory.

“If the moon were inside our earth, there would hardly be any room for anything else!” “Perhaps the moon is much smaller than you think!” “But people have been to the moon and have circled it and thus measured it!”
A conversation about the hollow earth theory could begin like this or something similar. Often unconsciously, we are guided by the assumption that space is homogeneous and isotropic, i.e. that it has the same properties at every distance and direction. But couldn’t it also be the case that, for example, the length of an object changes with its position? And if that were the case, we wouldn’t even have the chance to register this, because if the length of a body were to change in a different position in space, the measurement, our meter stick for example, would also change, so that we would never be able to detect any change. So how about trying the following assumption:

Axiom 1: In the hollow earth model, the lengths shorten the closer a body comes to the center of the hollow sphere. At the center itself, every length would have shrunk to zero.

The 384,000 km distance to the moon could thus shrink to about 100 km to the center of the hollow earth (i.e. to 6270 km from the Earth’s inner surface) and the diameter of the moon to 1 km. An astronaut on the moon’s surface would then be about 0.5 mm tall, but would still consist of the same number of atoms.
“But then a laser beam sent towards the moon and reflected there would have to reach us again in a much shorter time than 2.5 s!”
We are assuming the principle of the constancy of the speed of light. But wouldn’t the following assumption also be conceivable:

Axiom 2: In the hollow earth model, the speed of light decreases the closer the light comes to the center of the hollow earth. At the center itself, the speed of light would be c = 0 m/s.

Because both lengths shorten and the speed of light decreases towards the center, the inner world model maintains the impression that light takes the same amount of time to travel distances that appear to be the same length. In other words, an observer of the inner world will measure the same speed of light at every location.
“Ok, then I realize that I can’t see the person opposite me on the globe because the light runs out in the middle, but why can’t I look at Berlin or New York?”
In physics, straightness is defined by the undisturbed propagation of light. But how does light travel? We determine:

Axiom 3: Light that is aimed precisely at the center of the hollow world travels in a straight line in the conventional sense. In any other case, it travels in a circular path that passes through the center of the hollow world.

Fig. 1: initially assumed and actual light path in the hollow earth model

These three assumptions or axioms are sufficient to describe all processes in the hollow earth model.

The creation of day and night:**

Fig.2: left: The sun illuminates the full earth
right: The sun illuminates the earth in the interior model

Because the sun is assumed to be a point and relatively close to the earth, the day area on the earth’s surface is smaller than the night area (see also Fig. 4; here the sun is extended and drawn at a greater distance from the earth’s surface).

How does the horizon come into being and why does the Earth appear as a sphere in satellite images?**

Fig. 3: We assume that the observer is at a certain distance above the ground (upper circle).
The observer’s brain thinks of the direction of the light rays arriving at the eye as linear. When the distance is processed accordingly, the impression of a convexly curved surface of the earth is created (lower circle).
From satellites, the impression is created that the earth is a solid sphere.

Why can you see an illuminated moon at night?**

Fig.4: The spatially extended sun illuminates a little more than half the surface of the hollow earth (see Fig.2). The shadow space forms a kind of cone tip. Since the moon’s orbit is inclined by about 5 degrees to the ecliptic, ie the plane in which the sun moves around the center of the hollow earth, it does not usually end up in the shadow cone, but is caught by sunlight and thus visible from the earth even at night. The moon only moves through this shadow cone during a lunar eclipse.

The more you think about it, the clearer it seems: astronomical phenomena can be described equally by the Earth as a solid sphere or as a hollow sphere.

But how is it possible that two fundamentally different models, that of the Earth as a solid sphere and that of the Earth as a hollow sphere, represent natural processes equally?

transformation

How is it possible that two fundamentally different models, that of the Earth as a solid sphere and that of the Earth as a hollow sphere, represent natural processes equally?

The secret lies in a transformation of space. All points outside the globe are mapped onto the inside of the globe and vice versa. The mapping rule, formulated in two dimensions for the sake of simplicity, is as follows: Draw tangents from a point outside the globe to this circle, connect the points of contact with each other and choose the center of this chord as the image of the point.


Fig. 5

This makes it immediately clear why, in our worldview, equal-length lines in the hollow earth model shorten towards the center (see figure above). The assumption that straight lines become circles that run through the center of the hollow earth is also understandable.


Fig.6

This transformation can also be used to transform the physical laws. In two dimensions, the following transformation equations apply:

The question of why two different models can provide the same descriptions has been answered. But now the question arises:

Which model is closer to reality?

## equivalence

The transformation makes it clear that all experiments support both the one and the other model equally. A decision based on experiments is therefore not possible.

This has been attempted many times, but the “proofs” have always been based on logical errors.

Experiment 1: If you attach a very long straight rod to a small mountain tangentially to the surface of the earth, the distance of the rod from the surface of the earth increases the further you move away from the attachment point in the case of a convex full earth. In the case of a concave hollow earth, the rod should approach the surface of the earth with increasing distance and finally hit it.**


Fig.7

logical error!

This is because the space in the hollow earth model is not isotropic and homogeneous. What we see as a straight line in the external model is a circular line in the internal model, the end of which ends in the center of the hollow earth. This means that in the internal model, the rod will also move further away from the earth’s surface. To put it figuratively, the atomic size of the atomic layers that are closer to the center of the hollow earth decreases, but not their number. Since the crystal lattice structure is maintained, this inevitably leads to a curvature towards the center (compare also the curvature behavior of a bimetallic strip).

Experiment 2: If you drill towards the center of the solid earth, the distances between two holes will become closer and closer as you get closer to the center. In the hollow earth model, however, they should move further away from each other.**


Fig.8

logical error!

This is because the space in the hollow earth model is not isotropic and homogeneous. The size of the atoms increases with increasing distance from the center of the hollow earth (the total number of atoms on Earth, however, remains the same in both models). The second spherical shell made up of atoms below the Earth’s surface already has fewer atoms than the Earth’s surface, and this number of atoms decreases the further we move away from the Earth’s surface. This means that what appears to be an optical increase is actually a reduction in length, because the number of atoms on the distance line between the two boreholes becomes noticeably smaller the further we move away from the Earth’s surface.

FAQ

How can we talk about an expansion of the universe if all objects are moving towards the center of the hollow earth?

Just as the distances between two boreholes decrease when drilling into the earth despite the optical distance moving apart, the distances increase as we approach the center, even though here again the optical impression would suggest the opposite.

Where do you get to if you drill further and further into the “earth’s interior”?

For the Earth as a solid sphere, we consider three boreholes AB, AC, AD. If we transform these lines as described in Figs. 5 and 6, we again obtain circular arcs in the interior model that run through the center of the hollow world, but now outside the hollow sphere.


Fig. 9

When drilling, we reach exactly the same place on the earth’s surface as we would find in the solid sphere model. The central drilling path is somewhat unusual, passing through the center of the earth. In this case, in the hollow earth model, you have to drill straight to the right from A in order to then reach the earth’s surface from the left on the opposite side. The fact that this is possible is shown by a drilling path that deviates only slightly from this direction. The circular path applies again. The central drilling path is therefore only a shade longer, as it is almost the same length in terms of the number of atoms. Visually, the path only appears to be infinitely long because we forget that the size of the atoms also increases with distance from the hollow earth center and can ultimately be many kilometers. Due to the unusual spatial structure, the central atom in the earth center is ultimately deformed so that it spans the entire hollow earth. If this atom is passed in a finite amount of time, you have already changed sides.

So what is reality?

## deepening

Physical facts can be described from the perspective of different reference systems:**

It is legitimate to describe a physical phenomenon from the point of view of any observer, since ultimately the result of this observation can be transformed into any other reference system. Nevertheless, there are reference systems in which physical phenomena are easier to understand than in others.
Let us take, for example, a so-called inertial system , a system which moves at a constant speed in a predetermined direction; the speed can also be thought of as zero. In this system - let us think of a railway carriage, for example - a passenger will remain seated in his seat without changing his position unless a force acts on him. If, however, the moving train suddenly brakes, the person sitting there may be thrown from his seat without being able to detect any force. He is no longer in an inertial system, but in an accelerated system in which the previously described law of inertia no longer applies. The fact that one can only sit on a chair if one pushes oneself into it, as can be the case in the accelerated system , is not so easy for us to understand.

However, in order to better understand natural processes, the world view has changed again and again throughout history.

At first, people observed from the Earth, which was seen as the center of the world, that the stars all rotated synchronously around the so-called celestial pole, and they were amazed at how precisely their orbits were coordinated with one another. This was easy to understand, however, if they assumed that the stars stood still and only the Earth rotated on its axis.
For many years, people thought about how to explain the observed planetary loops, until Tycho Brahe and Copernicus proposed that the planets orbit the sun instead of the Earth. While Tycho Brahe still saw the Earth as the center of the world, Copernicus placed the sun in its place and had the Earth orbit the sun like the other planets. In both cases, the formation of the planetary loops was self-explanatory.
But why did the celestial bodies float in the middle of space and not fall to the Earth? Newton was able to show that two bodies can remain in a balance of forces despite mass attraction, provided they orbit a common center of gravity at the same angular velocity. In the case of the sun and the earth, this is only about 450 km from the center of the sun due to the much greater mass of the sun. The sun could therefore still be considered approximately as the center of the world. Copernicus’ model thus had an advantage over Tycho Brahe. From the perspective of the heliocentric world view, aberration and the parallax of fixed stars could also be easily explained; both phenomena are based on the annual movement of the earth around the sun.
Eventually it was recognized that the stars themselves were suns, that over 100 billion such suns formed our Milky Way and that they did not stand still, but all moved in this galaxy according to the laws of gravity. At the same time, many other galaxies were discovered in space. But where is the center of the universe? It can hardly be the center of our Milky Way, since it too moves in a galaxy cluster along with other galaxies according to the laws of gravity, similar to how stars move in a galaxy. We now believe that there are many such clusters made up of individual galaxies, which in turn interact with each other gravitationally. We have obviously lost sight of the center of the universe.
Since everything in space seems to be in motion, the only way out was to describe space as an absolute quantity in such a way that its coordinate system had to be thought of as being far removed from all movement.

After this digression, let us return to the hollow earth model. As described at the beginning, it reflects the scientific knowledge of the 17th century.**

The geocentric worldview has the earth as a special place at the centre. In the inner world theory, this becomes the shell of the universe. The spatial metric of the hollow earth theory is not limited to the inner area of ​​the globe, but also applies outside, as we have seen in the example of the hole in the earth. Consequently, the earth’s surface is not a necessary prerequisite for this different spatial structure. A transformation that swaps inside with outside can be carried out on any sphere, with the sun as well as with the earth or even on a virtual spherical shell.
The hollow earth model is comparable to Ptolemy’s geocentric worldview. In order to be able to explain the planetary loops in a plausible way, the hollow earth would have to be replaced by a hollow sun, inside of which the planets orbit. Ultimately, it no longer makes sense to define a specific celestial body as the “shell” of the universe. It is sufficient to assume the following spatial structure:

1. There is a distinguished point Omega (we call this area infinity)

2. “Straight lines” run as circular lines through this point

3. Lengths shorten the closer they are to the point Omega.

4. The speed of a force-free body decreases the closer it is to Omega.

These axioms seem unusual and contrived, especially since they do not result in any changes in the description of nature for the observer. They are chosen in such a way that neither the variability of length nor the spatial dependence of speed can ever be experienced. For us, both descriptions are therefore identical.

Why should we even strive for a complicated description of natural processes when there is a simpler way?

Of course, it is obvious that the simpler form of description is preferable here. This description is also considered to be the best form that the human mind has found so far.

On the other hand, we are part of nature and experience it as a component of nature and not from an outside perspective. We simply do not know what nature is like in itself, but only how it presents itself to us. We are not given an absolute view from the outside.

Therefore, it is not impossible that nature may appear simple to us, but in “reality” it could be more complicated. Of course, one could argue that this idea is purely hypothetical and has no effect on our lives. Nevertheless, one thing can be made clear:

Our worldviews are always models of the world; they are time-related, subjective in nature and as uncertain as any human knowledge. Scientific models are therefore not to be seen as reality in itself but as models for

Sources & Literature

The hollow earth theory was first developed in 1870 by the American Dr. Teed, who was probably inspired by the creation story of the earth as it is written down in the Bible. In Germany, Karl Neupert first advocated this idea in 1901. In the 1930s, the hollow earth theory was presented to the public as a “new world view” by Johannes Lang and others. The focus was on the agreement of this world view with the biblical statements. While God sits enthroned in the middle of the universe, the earth is his footstool.

162x250
Johannes Lang (1933):

“The New Worldview”
Verlag Schirmer & Mahlau
Frankfurt/Main 164x250
Fritz Braun:

“The Three-Story Universe of the Bible”
Rauschenberg n.d.

see also:

PA Müller-Murnau: “World Riddle of the Universe”, Bielmannen Verlag, (1949);
Fritz Tauscher: “Turning Point - Turning Point in the World”, Verlag Klaus Rauber,
ISBN 3-9805725-0-1, (1997)

Left:

Mr. Rolf Keppler also deals with the topic of “inner world”. His homepage can be found at the URL:http://www.rolf-keppler.de/

Sources:

Popular Science Papers of the Society for Earth-World Research eV,
Winnenden b.Stgtt. (1970)

Roman U.Sexl: The Hollow Earth Theory; Essay in MNU, Issue 8, 1983

contact

I am happy to accept comments, criticisms and additions.

Werner_Lang 10x10t-online.de

First published on January 8, 1998,
last modified on February 5, 2006