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 This topic has 60 replies, 2 voices, and was last updated 4 years, 11 months ago by Gyula Szász.

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April 22, 2016 at 7:11 am #538Gyula SzászModerator
I don’t know if Einstein did his quote in German or English. My translation of the German text would be:
“You image that I look back with quiet satisfaction on my life’s work. But, it is quite different considering from nearness. There is no single concept from which I would be confident that it will be stand and I feel unsure if I was ever on the right path.”
My comment:
Not only Einstein was ever on the right path, but, I am sure that the whole modern physics was never on the right way since Max Planck’s introduction of the action quantum, 1900.
The Planck constant h is not an action quantum, but h is a Lagrange multiplier which appears at the variation because of the subsidiary conditions of conserved particle numbers.
April 22, 2016 at 10:24 am #539Gyula SzászModeratorA comment of me to Anton Zeilinger’s book „Einsteins Schleier; Die neue Welt der Quantenphysik“.
Lieber Herr Zeilinger,
Sie schreiben in Ihrem Buch „Einsteins Schleier; Die neue Welt der Quantenphysik“ im Abschnitt „Abschied vom Gewohnten“:
„Wir haben ja bereits gelernt, dass Max Planck selbst nach einer anderen Erklärung suchte, die ohne die Quantenhypothese aus kommt – natürlich vergeblich.“
Nicht „natürlich“!
Nur Max Planck, und auch die anderen Physiker, Sie auch nicht, haben daran gedacht, dass man bei der Variation des Wirkungsintegrals über einem endlichen Gebiet des MinkowskiRaums Randbedingungen und Nebenbedingungen für die Felder und für die Teilchen berücksichtigen muss. Die Berücksichtigung von Nebenbedingungen der Teilchensysteme ergeben Lagrange Multiplikatoren, und die Planck Konstante h ist so ein Lagrange Multiplikator. Also, h ist nicht ein „Wirkungsquantum“; es quantelt weder die Energie von Teilchen, noch quantelt h das elektromagnetisches Feld.Die moderne Physik kam auf den Holzweg seit Max Planck das Wirkungsquantum im Jahre 1900 eingeführt hat.
Die eigentliche Quantenphysik baut auf gequantelten (erhaltenen) Ladungen der Elementarteilchen, in dem nur die Quellen der Wechselwirkungen gequantelt sind, die Wechselwirkungen jedoch bleiben ungequantelt.Einsteins Schleier verschleiert sich immer noch die Augen der Physiker, auch Ihre Augen: sie merken es immer noch nicht, dass die richtige Quantenphysik auf die stabilen Elementarteilchen e, p, P und E basiert.
Mit kollegialen Grüßen,
Gyula I. SzászApril 22, 2016 at 12:43 pm #540Gyula SzászModeratorAnother comment to Anton Zeilinger:
Der amerikanisch Physiker Richard Feyman hat bezüglich der akzeptierten Quantenphysik dies einmal folgendermaßen formuliert: „Ich glaube, mit Sicherheit behaupten können, dass heutzutage niemand die Quantenmechanik versteht.“
Natürlich nicht! Es sind nur Konventionen was die moderne Physik befolgt, ohne einen physikalischen Hintergrund.
Mit kollegialen Grüßen,
Gyula I. SzászApril 23, 2016 at 9:53 am #541Bill EshlemanParticipantDear Gyula,
If I was starting a new thread I would call it:
“RealQuantities, PseudoQuantities, and the Singularity”
In your theory, the realquantities are (e,P,p,E) which
quantize the electric and gravitational charges and fields.
Everything else is continuous in nature. I’m not sure how
you have came to the conclusion that “everything else” is
NOT quantized, but I’ve come to the same conclusion from
my indepth study of 1/(1x); I probably know more bizaar
properties of this relation than anyone else in this world.I literally know of an infinity of identities for this
seemingly simple relationship; the socalled Lorentz factor
is but one of its family members. I know its infinite sums
and its infinite products. I view the products as generalizations of the sums; generalizations that yield
many surprizing features. But I digress.When multiplying vectors we have two choices; the scalar
product(dot product) and the pseudovector product(cross
product). Therefore I take care never to multiply
polynomial vector spaces to avoid those pseudovectors.It is my contension that standard QM does need crossproducts
and that is where false quantizations rear their ugly heads.
Magnetism, angular momentum and lots of other things are
pseudovectors and therefore pseudoquantities as such.My speculation that pseudovectors are the source of
pseudoquantizations is certainly a quite weak conjecture, but
it lead me to investigate the relation between how close
“x” is to unity and how many of the infinite set of factors
that are needed. As I suspected, this seemingly trivial
relation showed factors “popping” into existance as I
successively halved the distance to the singularity at x=1.So I have come to the conclusion that the quantizations of
the properties that you reject are somewhat convincingly rejected for mathematical reasons as well.I’m anxious for you to explain how you have come to the
same conclusion that those quantizations are false. Maybe it will help or give me ideas that are mathematically more
“concrete” than my currently quite hypothetical(bizaar)
ramblings.Please start a new thread if you choose to respond, but
realize that I’m currently quite interested in why(how) you
reject the quantizations that most of your peers take for
granted.Sincerely,
Bill Eshleman This reply was modified 5 years ago by Bill Eshleman.
 This reply was modified 5 years ago by Bill Eshleman.
April 23, 2016 at 10:48 am #544Gyula SzászModerator“In your theory, the realquantities are (e,P,p,E) which
quantize the electric and gravitational charges and fields.”No!
I my theory are only the charges are quantized, the fields are not quantized. The fields have continuous nature. Infinity does not occur in the interactions of particles. The charges are invariants and quantized and conserved.April 23, 2016 at 11:34 am #545Gyula SzászModeratorThe (statically) interactions between particles behave like
qi∙qj/4π (rirj)^2.
But, the singularity at a small relative distance, ri → rj, or with other words, the singularity of
1/r^2 for r → 0,
cannot occur in the interactions.
April 23, 2016 at 12:31 pm #546Bill EshlemanParticipantIt is not clear to me at the moment as to why the field of
a quantized charge is NOT quantized itself, but please let
us discuss that at another time.But for now, please explain to me why you reject the
quantizations of the other things that your peers take for
granted are quantized.I concur, Nature does abhor a singularity because, for lack
of other analogies, the singularity is merely an unachievable asymptote; and there is not enough energy in
the universe for matter to achieve a socalled singularity.
And there is not enough time in the universe for a computer
to achieve it either; all a computer can do is calculate an
unending sequence of terms and/or factors analogous to
attempting to calculate the value of an irrational number.Again, why do you hold that things your peers think are
quantized, are not quantized, but continuous?I agree that they should be continuous as well, but am
fishing for reasons why. Please explain.April 23, 2016 at 7:42 pm #547Gyula SzászModeratorThe elementary electric and gravitational charges are quantized. The electric charge of electron is measured as – e, the electric charge of proton and positron are measured as +e. The elementary gravitational charge of electron is – g me, the elementary gravitational charge of proton is + g mP and of positron is + g me. The charges as sources of the fields are quantized. Why? Only the Nature knows is, why.
The fields are continuous functions of r and t which have discrete sources (= the elementary charges). The fields obey the Maxwellequations as equation of motions for continuous functions. There are no physical reasons to assume that these fields are quantized.
April 23, 2016 at 8:59 pm #548Bill EshlemanParticipantDear Gyula,
“There are no physical reasons to assume that these fields are quantized.”
Then I anticipate some very good news for you….
There is no purely mathematical reason for quantization
of fields nor any of the other false quantizations either.
Certainly, there are good reasons, like the doubleslit
experiment and the discrete spectrum of atoms, to be
tricked into believing that the false quantizations are
real, but tricks are neither physics nor are they
mathematics; they are illusions; they are caused by the
real quantizations… the quantization and conservation
of electric and gravitational charges, as you profess.I have suspected this for decades, and you have put it
into a nutshell. you have united electricity and
gravitation. What’s left is to unite electricity and
the socalled strong force, and then your theory will be
no less than a new and complete standard model.And I say this in great sincerity and admiration of your
efforts.Mit kollegialen Grüßen,
BillApril 23, 2016 at 11:23 pm #549Bill EshlemanParticipant“No one can take from us the joy of first becoming aware of something, the socalled discovery. But if we also demand the honor, it can be utterly spoiled for us, for we are usually not the first.” Goethe
If one considers that there are most likely a vast number
of conscious and intelligent lifeforms in just our own galaxy,
then there is only a very slim chance to be the “first discoverer” of anything.April 24, 2016 at 8:34 am #550Gyula SzászModeratorDear Bill,
Once more again: we have obviously to do with two different kinds of quantum field theories.
In the currently accepted quantum theory the energy (or with the ad hoc assumption of Max Planck the action, 1900) AND the interaction (with the ad hoc assumption of the light quantum hypothesis, Einstein 1905) are quantized. A mysterious constant, the Planck constant h, appear in the physical description.
Max Planck tried for a long time to avoid his ad hoc “quantum condition” and to replace it with some physical founded relation. Einstein did not believe, 1909, on the accident brought in the physics through his ad hoc hypothesis. Feynman, a creator of the quantum electrodynamics (QED), said „Ich glaube, mit Sicherheit behaupten können, dass heutzutage niemand die Quantenmechanik versteht.“ In my translation: „I believe to claim with safety that nowadays nobody understand the quantum mechanics. “ Surely, no quantum physicist understands why the fine structure constant α hat the value 1/137.03. α is appearing in the Planck constant h.I have proposed another kind of quantum field theory: Only the sources of the interaction fields are quantized (with the stable elementary particles, or with other words: with two kinds of conserved charges.) In the action integral, two different kinds of subsidiary condition must be applying for the fields and for the particles. The mathematical consequence for the subsidiary condition for the particles is the appearing of Lagrange multiplier in the equations of particles motion, and only in these equations. Hence, the role of the Planck constant h in the case of bound states is that it is a Lagrange multiplier. With other words: the h does not appear ad hoc, and h does not appear in the equations of fields motions. Neither the action (the energy), nor the interaction is quantized in my quantum field theory.
Therefore, I contradict the ad hoc assumptions of Max Planck and of Albert Einstein, I reject their quantum theories.
You write “There is no purely mathematical reason for quantization of fields nor any of the other false quantizations either. Certainly, there are good reasons, like the doubleslit experiment and the discrete spectrum of atoms, to be tricked into believing that the false quantizations are real, but tricks are neither physics nor are they mathematics; they are illusions; they are caused by the real quantizations… the quantization and conservation of electric and gravitational charges, as you profess.”
Neither the doubleslit experiment, nor the discrete spectrum of atoms, nor anything else justifies physically the “false quantization” of Planck and Einstein.
April 24, 2016 at 8:58 am #551Gyula SzászModeratorDear Bill,
I think, I have said clearly what I mean. I have the impression, you don’t understand or/and you don’t reflect to my clear arguments. I am considering the end of our discussion is coming. I don’t respond more, until you could give me a significant new argument for discussion, and I decide what is significant. The entropy argument is not significant,
Sincerely,
GyulaApril 24, 2016 at 9:54 am #552Gyula SzászModerator“What’s left is to unite electricity and the socalled strong force, and then your theory will be no less than a new and complete standard model.”
Good news, Bill: there is no need for the strong interaction!
Since several Lagrange multipliers exist, not only one, the processes in the nuclei can be explained and described with “another kind of Planck constant” h0 and the value is h0 = h/387.
This h0 is also responsible for the decay of the instable neutron N
N =(P,e,p,e) → P + e + (e,p) = P + e + νe; the νe is an electronneutrino.
I notice: the strong and the weak interaction do not exist in Nature! Only the electromagnetism and the gravitation exist in physics as interactions. The strong interaction must not unite to the electromagnetism and the gravitation.
My theory is a complete new “Standard Model of Physics”.
 This reply was modified 5 years ago by Gyula Szász.
 This reply was modified 5 years ago by Gyula Szász.
 This reply was modified 5 years ago by Gyula Szász.
April 24, 2016 at 1:09 pm #556Gyula SzászModeratorWithout the rejected false quantum theory of Planck and Einstein, I could calculate the physical properties of the bound twoparticlesystems, (P,e), (p,e), (p,E) and (P,E). All these systems correspond to attractive electromagnetic interactions between the particles. The calculations give the bound energies, the sizes, the relative velocities of the particles in the bound states and the inertial and gravitational masses of the twoparticle systems. I must not use the variation calculus explicitly, but, I have used the Lagrange multipliers h and h0 for each twoparticlessystem. For instance at the usage of h0, the smallest approach of the particles in (P,e), (p,E) and (P,E) are 0.382 ∙10 ^16 cm and for (e,p) there is 0.703 ∙10 ^13 cm. Therefore, we can conclude, a singularity does not occur in the particles interactions.
Of course, we can also use the variation calculus to determine the concrete probability distribution of residence of the particles with h0 for all bound particle systems, such as for the stable neutron, for the instable neutron, for deuteron and so forth for all nucleonsystems and for instable particles. For these calculations there is only the electromagnetic interaction needed with h0 and with the elementary masses mP and me and of course, with the number of the elementary particles building the bound states. The result would be the intrinsic structures of atomic nuclei and the intrinsic structures of instable particles.
The inertial masses of the particle system are experimentally well known, in these appear the also the number of (e,p)pairs. On the other side, the gravitations masses do not contain the numbers of the (e,p)pairs. The full structurally information of the particle systems derived from the variation calculus determine also the number of the (e,p)pairs.
 This reply was modified 5 years ago by Gyula Szász.
April 25, 2016 at 2:16 am #558Bill EshlemanParticipantGyula said:
“I think, I have said clearly what I mean. I have the impression, you don’t understand or/and you don’t reflect to my clear arguments. I am considering the end of our discussion is coming. I don’t respond more, until you could give me a significant new argument for discussion, and I decide what is significant. The entropy argument is not significant,”
But now you have seen even more of how difficult it is to
try to teach new things to folks who have been brainwashed
by the 20th century “physics interpretations”;interpretations of both the data and the mathematics.
I warned you in private email at the beginning of our
discussions that I would not be a “blankslate”, but more
like the worst student you’ve ever had… full of crazy,
preconceived notions, so it is to your credit as a teacher,
that you putupwithme for so long……..One more thing, is the question significant as to whether
the electromagnetic and gravitomagnetic interactions(forces)
become one in the very strong field?Sincerely,
Bill 
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