Why Did the Cosmic Order That Existed in the Beginning Disrupt?

What happens when you're near a large mass?

We move towards that big mass! For example, if that big mass is the earth, we can walk around the earth standing up.

There is what we call the gravitational effect between masses, and the formula for this is clear.

Newton wrote this formula:

F = G m.M/ r^2

You may remember this formula from previous articles.

Although Einstein said that this was not a force, he said that the force on the mass traveling freely on a curved space-time path due to the bending of space-time by the masses is felt like a force when there is something that prevents its free movement, such as the earth's surface.

He explained the event a bit complicatedly, but one way or another, the effect between masses was put into a formula.

In fact, in principle, the main difference between Newton's and Einstein's formulas is that Einstein includes time into the event, or, more accurately, takes into account the shortening of time due to movement.

The rest of the formula is similar. In fact, the effect of the relationship between motion and time on mass is an effect that can only be understood at high speeds.

In the future, I will explain how Einstein was able to decide that time does not progress at a constant speed, and I will explain this detail, but today I will continue writing about the force-like effect we call gravity, which is not actually a force.

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Yes, we know the formula to find the value of the gravitational effect between two masses.

Well, have you thought about what happens if there are three masses instead of two?

In order not to get into vector effects for now, let's look at what happens to three equal masses lined up on a line. Let there be the same distance between the masses. Three iron balls of the same size and mass and they are lined up side by side at equal distance. Let these iron balls even touch each other. Let the distance between them that we will use for the calculation be equal to the diameters of the balls from the center of mass to the center of mass.

What kind of effects occur between them in this case?

The leftmost ball will act on both balls on the right. At the same time, he will be affected by both balls. The amount of impact can also be calculated inversely proportional to the square of the distance between them.

Since there is a two-unit distance between the centers of mass of the rightmost iron ball and the leftmost iron ball, if there is a unit effect between the ball in the middle and the one on the left, there is a quarter of this unit effect between the rightmost and the leftmost ball.

If we add it up, we can say that one full and one quarter effect is the total effect.

Let's not bother with the quarters, let's call the quarter effect the yellow effect for ease of calculation. In this case, we can say that there will be five yellow effects on the leftmost ball, four from the middle ball and one from the right one. If the balls did not touch each other, the ball on the left would be expected to move towards the right due to this effect. There is no movement, but the ball on the left seems to put pressure on the middle one for five yellows.

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So what about the ball in the middle?

Since there is equal influence on the ball in the middle in both directions, although it is not under the influence of moving, the ball in the middle seems to push the one on the left with an effect of five yellow units, which we have just calculated.

Four units of this five-unit impulse come from its own mass, and one unit comes from the mass of the ball on its right, as the effect transferred from the ball on its right to the ball on its left.

Similarly, with the ball on the right, there is an effect of five yellow units between them.

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Now develop this model in your mind in all three dimensions, that is, on all four sides of the ball in the middle and below and above.

Multiply the balls in each direction. As the balls multiply, the distance between them and the ball in the center will increase and the gravitational effect will decrease inversely proportional to the squares of the distances between the centers of mass of the balls. However, just as the gravitational effect between the balls on the far right and left in our example is transferred to each other through the ball in the middle, in the same way, this three-dimensional On a model consisting of multiple balls, the gravitational effect between all balls on the middle ball will reach its highest value on the middle ball.

Since there is an effect on the ball in the middle from all directions, even though there is no effect that will force the ball in the middle to move in one direction, that is, even though the sum of the effects is vectorially zero, there will be a tremendous gravitational pressure on the ball in the middle, resulting from the balls around it.

Although the gravitational effect is the lowest among the other three fundamental forces in nature, it can cause nuclear reactions to start in the atomic nucleus by overcoming the strong nuclear force, which is ten to forty times greater than itself, as if strength arises from unity.

Because the gravitational effect is an effect that has no distance limitation, unlike the strong nuclear force. Matter can be attracted to each other from millions of kilometers away, and they come together to form stars in the sky.

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At this point, another question comes to mind.

If in the beginning there was matter arranged side by side in an extremely orderly manner in an infinitely large place, how could this regular force communication between them have been disrupted?

The regular arrangement of the matter was somehow disrupted, and when that order was disrupted, gravitational effects like the model with a ball in the middle that I explained above came into play and gathered the matter together in certain places.

However, in an infinite-dimensional order, there is no such thing as a middle, the effect between everything is equally distributed.

Can you perceive the depth of this problem?

It doesn't seem logical that an established order could be disrupted on its own!

What is it that disrupts the initial order?

Scientists give an evasive answer to this question by saying that there were gaps in between in that orderly arrangement side by side.

In reality, no one knows what caused the disruption to begin with. No scientist has a valid and logical explanation for this.

I think this issue needs to be addressed.

Even on the cosmic background radiation that has survived from those early days to the present day, there is intense radiation in some areas, while it is seen to be diluted in others.

The reason for this irregularity is unknown!

No, I don't know why either, but I'm curious. How did it really happen that the initial infinite-dimensional orderly matter settlement was disrupted and the matter took its dispersed form in our current universe?

Logic says that in the beginning there must be an order of infinite dimensions.

If one day anyone can find the answer to this question, we can say that we will have a new Einstein.

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I guess that's enough for today.

As always, let me say stay with science, you can't go wrong!

With love and respect to everyone from Moscow.