Did Heim Theory Use Empirical Data for Mass Calculations?

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Therefore, this "information" cannot be included in Wikipedia.In summary, the conversation discusses the discovery that the mysterious matrix "A" in Heim's equation for mass calculations was actually derived from empirical data of ground state masses. This explains the accuracy of the mass values predicted by Heim theory. The conversation also mentions the use of experimental mass values for estimating excited state masses and the fact that Heim theory predicts masses for neutrinos, which were believed to be massless at the time of publication. It is suggested that this information be included in Wikipedia, but it is noted that this is not possible due to Wikipedia's policy on original research.
  • #1
John Reed
I've been looking at Heim theory for some time now. I got copies of
Heim's books and finally have reached an understanding of how it works.
To briefly explain what this involves, there is a mysterous matrix Heim
called "A" in Heim's equation that is involved in all the mass
calculations, but nobody knew where it came from. I finally found this
in Heim's books and translated it. Heim said exactly where it comes
from, and this explains why the mass values are so accurate. The whole
thing is rigged. I don't think Heim did this intentionally, but those
who came after him didn't understand what he had done and assumed that
the particle masses were being computed from first principles when in
fact they had been put into the complicated equations in a hard to
understand manner.

Here's a posting I made yesterday to the PhysicsOrgForum Heim group:

"Yes, I found that part of Heim's book, and translated it for myself.
Heim does explain where the A matrix came from, and what a surprise!
Heim says "One investigates each matrix value using the interpretation
(101b), the EMPERICAL DATA OF GROUND STATES" (masses). "Then one can
heuristically reduce the A(i,m) and A(6,6) to limiting values of pi, e
and xi". In other words, the ground state masses were put into the A
matrix. No wonder we have such wonderful agreement with the observed
data. The masses were already put into the equations, and then we turn
around and recompute them. If I hadn't worked so long on this it would
be worth a good laugh. When I worked through how the A matrix was being
used to compute masses, I thought it was more than chance that 12 of the
A matrix components are being used to compute 12 ground state masses.

Heim was after the excited states, and for this he needed good estimates
of the ground states. He used experimental mass values for this. Since
the excited state masses computed with the theory are worthless, I'm
afraid that Heim theory has reached the end of the line for me."

John Reed
 
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  • #2
If I hadn't worked so long on this it would
be worth a good laugh.
If you had NOT... then it would have been a good laugh.
Thanks for doing what I could not.
jal
 
  • #3
John Reed wrote:

> "Yes, I found that part of Heim's book, and translated it for myself.
> Heim does explain where the A matrix came from, and what a surprise!
> Heim says "One investigates each matrix value using the interpretation
> (101b), the EMPERICAL DATA OF GROUND STATES" (masses). "Then one can
> heuristically reduce the A(i,m) and A(6,6) to limiting values of pi, e
> and xi". In other words, the ground state masses were put into the A
> matrix. No wonder we have such wonderful agreement with the observed
> data. The masses were already put into the equations, and then we turn
> around and recompute them. If I hadn't worked so long on this it would
> be worth a good laugh. When I worked through how the A matrix was being
> used to compute masses, I thought it was more than chance that 12 of the
> A matrix components are being used to compute 12 ground state masses.
>
> Heim was after the excited states, and for this he needed good estimates
> of the ground states. He used experimental mass values for this. Since
> the excited state masses computed with the theory are worthless, I'm
> afraid that Heim theory has reached the end of the line for me."
>
> John Reed


This information should be inserted into wikipedia. There is no
explanation how masses derived in the wiki article for now.

[Moderator's note: Why not do it yourself? -P.H.]
 
  • #4
John Reed wrote:

> "Yes, I found that part of Heim's book, and translated it for myself.
> Heim does explain where the A matrix came from, and what a surprise!
> Heim says "One investigates each matrix value using the interpretation
> (101b), the EMPERICAL DATA OF GROUND STATES" (masses). "Then one can
> heuristically reduce the A(i,m) and A(6,6) to limiting values of pi, e
> and xi". In other words, the ground state masses were put into the A
> matrix. No wonder we have such wonderful agreement with the observed
> data. The masses were already put into the equations, and then we turn
> around and recompute them. If I hadn't worked so long on this it would
> be worth a good laugh. When I worked through how the A matrix was being
> used to compute masses, I thought it was more than chance that 12 of the
> A matrix components are being used to compute 12 ground state masses.
>
> Heim was after the excited states, and for this he needed good estimates
> of the ground states. He used experimental mass values for this. Since
> the excited state masses computed with the theory are worthless, I'm
> afraid that Heim theory has reached the end of the line for me."
>
> John Reed


This information should be inserted into wikipedia. There is no
explanation how masses derived in the wiki article for now.

[Moderator's note: Why not do it yourself? -P.H.]
 
  • #5
You are claiming that Heim, in essence, typed in empirical data for particle masses. Note , however, that Heim theory predicts not only masses that were known at the time of publication, but also masses for neutrinos. This prediction is still pending verification. These posited neutrino masses cannot have been obtained from "empirical data" as you claim; at the time of publication (1980) neutrinos were believed to be massless, yet Heim's calculations showed otherwise. This inconsistency raises doubt about the accuracy of your findings.


As for inserting this "information" into Wikipedia: Please note that Wikipedia policy does not allow including original research in articles, and Usenet postings are not regarded as a http://en.wikipedia.org/wiki/Wikipedia:Reliable_sources#Reliable_sources" for article contents.
 
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1. What is Heim Theory and how does it differ from other theories?

Heim Theory is a unified field theory proposed by German physicist Burkhard Heim in the 1950s. It attempts to explain the fundamental forces of nature, including gravity, electromagnetism, and the strong and weak nuclear forces, using a mathematical framework. Unlike other theories, Heim Theory incorporates additional dimensions and postulates a more complex structure of the subatomic particles.

2. How does Heim Theory explain the concept of gravity?

In Heim Theory, gravity is not a force between masses, but rather a curvature of space and time caused by the presence of matter and energy. This curvature is described by a mathematical equation known as the Heim tensor, which takes into account the additional dimensions proposed by Heim's theory.

3. Is there any evidence to support Heim Theory?

Currently, there is no empirical evidence to support Heim Theory. However, some physicists have shown interest in the theory and have attempted to test its predictions. So far, these tests have not yielded conclusive results, but further research is ongoing.

4. Can Heim Theory be used to reconcile quantum mechanics and general relativity?

Yes, Heim Theory attempts to unify quantum mechanics and general relativity by providing a mathematical framework that can describe both the microscopic and macroscopic worlds. However, this remains a theoretical concept as experimental evidence is still lacking.

5. What are some potential implications of Heim Theory if it is proven to be accurate?

If Heim Theory is proven to be accurate, it could have significant implications for our understanding of the universe and technology. It could potentially lead to the development of new technologies, such as anti-gravity devices, and provide a deeper understanding of the fundamental forces of nature.

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