Fine structure constant has geometrical nature

In summary, the conversation discusses the relationship between tangential energy and the dipole of speed in a ring, as well as the use of mathematical simulations to confirm this relationship in the spectrums of ionized atoms. The number 1.08612 is obtained as a result of calculations and is used to accurately calculate the radiated frequency of ionized atoms, similar to how Rydberg's constant is used in the formula by Balmer.
  • #1
vlamir
149
0
In the previous theme I spoke, that tangential energy of the dipole of speed is proportional to its square. Accordingly, tangential energy of radial resonance oscillations of the energy ring is proportional to the total square of all dipoles of speed in the ring. See file "dipole of speed.pdf" in thread "New interpretation of gravitational constant".
At mathematical simulation of atomic ring oscillators it was revealed, that the radiation of the oscillator consists of tangential energy practically 100 %.
The matching of the calculated outcomes with experimental data in spectrums of ionized atoms of hydrogen, helium, lithium, beryllium, boron, carbon, nitrogen and oxygen has confirmed this legitimacy.
...
Math see in attached zip-file (5Kb)
 

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  • #2
what does the number 1.08612 represent?
 
  • #3
Originally posted by loop quantum gravity
what does the number 1.08612 represent?
At calculation of resonance energy in a ring (this energy has 6 variable components) main condition is the condition of constant value of length of a ring (piD). All 6 formulas contain composite integrals, which cannot be solved by standard methods. Therefore I have exchanged integrals by more simple algebraic expressions. In outcome, for tangential energy the number 1.08612 was obtained.
Then I have applied the formula to spectrums of ionized atoms.
Number 1.08612, coefficient K and amplitude order of resonance allow to calculate the radiated frequency of ionized atoms with more accuracy.
I consider, that these three numbers fulfill the same function, as Rydberg's constant in the formula by Balmer.
 

1. What is the fine structure constant?

The fine structure constant, denoted by the symbol α, is a dimensionless constant in physics that describes the strength of the electromagnetic interaction between elementary particles. It is approximately equal to 1/137 and plays a crucial role in the structure and behavior of atoms.

2. How is the fine structure constant related to geometry?

The fine structure constant is believed to have a geometrical nature, meaning that it may arise from the inherent geometry of the universe. This theory is based on the idea that the universe has a fundamental underlying structure, and the value of α is a consequence of this structure.

3. What evidence supports the idea that the fine structure constant has a geometrical origin?

There are several pieces of evidence that suggest the fine structure constant may have a geometric nature. For example, it has been observed that the value of α is the same in different regions of the universe, indicating a universal underlying structure. Additionally, certain mathematical patterns and relationships have been found that connect α to other fundamental constants, further supporting the idea of a geometrical origin.

4. How does the concept of a geometrical fine structure constant relate to other theories in physics?

The idea of a geometrical fine structure constant is closely related to other theories in physics, such as string theory and the holographic principle. These theories propose that the universe is fundamentally made up of strings or information, respectively, and that the value of α is a result of the way these fundamental components are arranged in space.

5. What are the potential implications of a geometrical fine structure constant?

If it is confirmed that the fine structure constant has a geometrical nature, it could have significant implications for our understanding of the universe. It could provide a deeper understanding of the fundamental laws of nature and potentially lead to the development of new theories and technologies. Additionally, it could shed light on the question of why the value of α is what it is, rather than any other value.

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