Flat Earth Railway Experiment with Simulation
In a real world, The size and shape of the objects around you are always the same, regardless of where you focus. As long as your position is fixed, the size and shape of the objects around you should be the same wherever you turn. I mean, in the real world it should be something like this:
This example is the same illustrative example I would give on issues like this. Whether you are looking at alpha and beta or beta and gamma, or alpha, beta and gamma, the magnitudes and ratios to each other of alpha, beta and gamma do not change. I mean, that's what it would be like in a real world. Now let's move on to the railroad experiment.
Flat Earth Railway Experiment
In the fake world, that is, in our world, when you look at the railroad from the accross side, the railroad always appears straight to the both of left and right. Like this:
You can see this by experimenting yourself. Look from across a railway and you'll see it this way. If you take a photo, it will still look like this.
For scientific purposes, let's measure the width of the rail on the right, middle and left, and check if they are the same or not.
this is similar to the example we saw before, when you look at an object from the opposite side, the dimensions are harmonious and straight. Here, alpha, beta and gamma angles are observed to be equal.
Here the two lines of railway are parallel to each other.
Lets turn to the right and check whether or not they are still parallel.
It is seemingly not parallel, but let's mark the measurements on it in order to doing a scientific study.
The measurement point on the left is gone, but our measurement points on the middle and right are still here, so we can measure them.
The two rail lines that were (approximately) parallel in the previous illustration are no longer parallel at all and the error rate is 70%.
What is the reason of this? This is because seeing is an arctangent function. This is the second order parabola.
If we approach the subject from another angle, the shape that we should see, which includes right, left and middle, should be something like this. -with scientific impression- :
And this is the shape we see when we look at the right, left and center in parts:
It is easy to understand why the brain estimates this way.
Our brain knows:
1- The train track is straight.
2- It gets narrower as it gets farther away.
There is no other way to make these two real together. The problem is that this happens with the camera as well. However, the camera is not the brain and does not interpret anything. But when you take a picture of the right, left and middle parts of the rail, does it perform the same process that the brain does? Did someone whisper into the camera that the train track is straight and narrows as it moves away?
The answer is very simple. The information given to the brain is the same as the information instantly coming to the camera, and that the train track is straight and narrows as it moves away. The camera takes a picture of the information as it comes to the camera. Actually, the camera doesn't take pictures. When you press the shutter button, the simulation visually sends you the (estimated) shape that should be in front of you at that moment. But this visual is not real at all.
The visuals presented to us in the world cannot convince me, they cannot convince anyone who is intelligent like me. For the reasons I mentioned above. It could only convince me if the image was a parabola. But for people with low education or low IQ who don't understand these calculations, the current situation is convincing and would not be convincing if the image were parabola. This shows that the world is not created for intelligent people, but for ignorant and low IQ people. In a way, this leads to the conclusion that me and those like me are not belong this world.
See you later on another "real" working.
Flat Earth Light Experiments 1
Flat Earth Sunlight Shadow Experiment
Whether flat or not, it casts a shadow on the other side of an object hit by the sun. The reason for this is that the sun reaches the places outside the object and the sunlight does not reach the other place where the object is in the middle. This is so in theory. But this theory does not work in actual life. In real life, the two-dimensional version of this works, but the third-dimensional version does not. I want to briefly show what I'm talking about graphically.
This is what it would looks like if the distance from the sun was comparable to the size of the object.
Since the sun is 150 million kilometers away from the earth in the globe earth model and 5 thousand miles away in the flat earth model, the shadow shape that will occur locally should be as follows:
Although there is an angle between the shadows in the first display, in practice, the very distant sun creates parallel shadows like this one.
In the real world, because people know that the sun's shadow should fall on the other side of the object, I mean for ordinary people, the shadow always forms on the other side and angles between shadows. Let's examine it together whether or not happens like this.
I want to start to publish photos with this one:
This is the place Beykoz, where Jesus has been crucified mersilessly. This is a sight you see in many places. The window and the sunlight leaking from the mausoleum of the Jesus. This is how light usually leaks through the window. It is narrower near the window and spreads farther away. But this is a wrong way of reflection and the shape of the shadow. Because the sun's rays are parallel to each other, they should not form any angle. In other words, the two ends of the shadow should be parallel to each other. Here we see that the rays do not go parallel. We see that the position of the camera is centered on the bright region. Accordingly, we can measure the right and left of the bright place of the shadow. As we always do, we will measure again and determine the situation accordingly.
There has been an angle occurred here. Let me show you the situation more clearly.
Lets focus on it and check it by using "counting the paving stone" method, considering perspective mainly problems.
I present the focused image in a clean state so that you can make this measurement.
Don't think there is a trick here. I've done this measurement many times, I can do it many more times again, no problem. This is my, to it is easier to sharpen and measure the lines of paving stones.
We see that the illuminated area has increased from the size of 3 flagstones to the size of 3.5 flagstones.
This wasn't a very clear example here. I deliberately chose this example because from Beykoz, where Jesus crucified , now let's look for clearer examples.
This is a photo from Antalya. Take a good look at the direction of the shadows I've circled. It's like they cut the road vertically. Not exactly, look carefully, the one on the left is slightly to the left, the other is slightly to the right. There is a slight angle in between.
Now let's take the projection of the sun and lower it to the ground.
What do you see? Yes. As if the sun were at that exact spot on a two-dimensional screen, a shadow forms in the opposite direction. It is not compatible with the fact that the sun is 150 million kilometers away, but compatible with a shadow is formed with the sun on a two-dimensional screen.
New example:
Another image we are used to. Objects on the left are shaded to the left, and those on the right are shaded to the right. It seems to stem from perspective, but when examined in detail, we can see that it is not compatible with perspective.
Another example:
Once again, when we face the sun, objects on the right are shadowed to the right and those on the left to the left. It seems to be compatible with the perspective, but when we look at it in detail, we see that it is not fully compatible as in other examples.
Now for the last time here we will lower the sun to the ground.
As we can clearly see, it is fully compatible with the two-dimensional model of the sun. But it is not compatible with the solar model 150 million kilometers away.
Here, it seems that those who set up the simulation took into account that people would think that this is due to perspective and that this situation is negligible regarding the formation of these shadows. It is seemingly they have not take into account wise examines it.
See you later with the working of moonlight projective mistakes.