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The numbers rule at Universe .

/ Pythagoras' theory /

Which numbers?

At first: i^2=-1, h, h=h/2pi and electron’s parameters.

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My question is :

Can imaginary and transcendental quantities belong to a real particle?

1.

Take, for example, Dirac,s sea.

The particles in this sea are negative, virtual, imaginary.

2.

The Dirac,s sea is not warm place, but very cold one.

In this cold space there are own laws.

For example.

According to J. Charles law ( 1787),

when the temperature falls down on 1 degree

the volume decreases on 1/273. And when the

temperature reaches -273 degree the volume

disappears and particles become "flat figures ".

The " Charles law" was confirmed by other physicists:

Gay-Lussac, Planck, Nernst, Einstein .

These " flat figures " have the geometrical form of a circle,

as from all flat figures the circle has the most

optimal form: C/D=pi= 3,14.

This is one of condition of " imaginary" particles.

3.

Can these " imaginary" particles become "real" ?

Of course.

How?

To use Goudsmit - Uhlenbeck's impulse / spin (h = h/ 2pi).

And as result they acquire volume.

With volume they acquire also mass, charge, energy.

4.

Quantum theory says:

when electron interacts with vacuum, its physical parameters

become infinite. But such statement contradicts the

"Law of conservation and transformation energy".

And then we should understand and accept that when the

physical parameters of electron disappear (become infinite)

it become " flat figure ".

We don’t need to dream of "a method of renormalization".

5.

The " imaginary" particle is a "real " particle.

The numbers; i^2= -1, pi=3,14…, e=2,71…

belong to the " imaginary" particle.

6.

Mathematics is not written for mathematicians.

Mathematics is written for physics, for Nature.

The numbers do not exist only for itself.

The "real" numbers exist in connection with "real" particles.

And the "imaginary " numbers also exist in connection with

"imaginary " particles.

The "imaginary " particles are not hard, steel particles.

Their geometrical form can change.

This change is explained with Lobachevsky/ Bolyai geometry.

This change is explained with the Lorentz transformations.

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Some quotations.

"A mathematician is a blind man in a dark room

looking for a black cat which isn't there"

/ Charles R. Darwin./

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As far as the laws of mathematics refer to reality,

they are not certain,

and as far as they are certain, they do not refer to reality.

/ Albert Einstein./

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