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Well, Fred has proved to everyone he is a rude ignorant
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Mark knows what he is talking about.
Fred, on the other hand, appears to be a confused moron.
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On 15 Oct 2025, at 07:14, 'Jan-Åke Larsson' via Bell inequalities and quantum foundations <Bell_quantum...@googlegroups.com> wrote:
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You mean, mathematically proving without a doubt you are wrong and then pointing out that you have made no argument whatsoever for your claim?
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I suggest you study Freedman’s 1972 Ph.D. thesis, “Experimental Test of Local Hidden-Variable Theories” (available here.) It forms the foundation for the subsequent paper by Freedman and Clauser with the same title in Physical Review Letters journal.
This thesis remains, in my opinion, one of the best resources for understanding entanglement, Bell’s theorem, and the experimental methods used to test these concepts. Freedman’s original experiment — and every subsequent one — convincingly demonstrates the non-existence of local hidden variables. However, it does not exclude the possibility of a global hidden variable.
A debate contrasting probabilistic (Bohr) and deterministic (eg. de Broglie–Bohm) interpretations would, I believe, be far more intellectually fruitful — since the question of which of these two reflects physical reality remains unresolved.
Kind regards,
Anton L. Vrba
eq. (14)No. Bell says: "P can reach -1 at a=b only if A(a,lambda) = -B(a,lambda)"
He does not say "Let us assume that a=b". This is also never used in Bell's proof.
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eq. (13)No, eq. (13) only contains a as directional parameter.
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No, b is literally never mentioned in eqn (13). Let me rephrase the whole sentence:
"If the two measurement devices have the same direction setting a, the correlation P(a,a) can equal -1 only if A(a,lambda) = -B(a,lambda)."
Equation (14) is about the case when a is not equal to b.
Multivariate calculus must have been sheer terror to you, all these different coordinates all over the place
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Dear Fred,
The article you like contains many mistakes, including mathematical mistakes. I view this article as evidence of the degradation of physical thinking in the article [1].
[1] A.V. Nikulov, Physical Thinking and the GHZ Theorem. Found. Phys. 53, 51 (2023) https://doi.org/10.1007/s10701-023-00693-y .
With best wishes,
Alexey
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Fred has no clue
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eq. (13)
no equation numbers in Bell--
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Fred has now earned a new badge: auto-delete
The mathematical abilities of some people here is simply appalling.
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On 16 Oct 2025, at 18:29, Fred Diether <fredi...@gmail.com> wrote:
Hmm... What do you think -B(a, lambda) means. It means that b is in the same direction as a so a = b. It is pretty simple math and physics. No wonder you don't see Bell's mistake.
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On 16 Oct 2025, at 20:31, Fred Diether <fredi...@gmail.com> wrote:
Ok, Larsson is now going to resort to some kind of redirection nonsense since he doesn't seem to understand simple math and physics. You're out of the discussion.
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On 16 Oct 2025, at 22:52, Fred Diether <fredi...@gmail.com> wrote:
Ok, I don't know what the heck I was thinking that Bell fanatics would be somewhat honest. Boy, I was wrong about that. LOL!
So, we will continue for the benefit of lurkers that might be seeing this. I would imagine some of them will see through the nonsense and lies of the fanatics. Some of them previously agreed that the right side of eq. (14) is -1 since a = b. But now they lie about that. First a little correction,
<bell13.jpg>eq. (13)It is here that we can see a = b then Bell uses a modified (13) to substitute in (14).Then we have,
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<bell14a.jpg><bell13.jpg>

No wonder Richard doesn't see Bell's mistake. -B(a, lambda) means simply that b = a. And when b = a, the result will be the opposite of A(a, lambda). Since you all seem to be struggling with simple math, if A is +1 then B will be -1; if A is -1 then B will be +1.
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On 18 Oct 2025, at 01:17, Fred Diether <fredi...@gmail.com> wrote:
Oops, Mark has the same reading comprehension problem that Richard has.
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<bell13.jpg>


Ok, John Reed and Richard asked to see the simulation code via email. John has Mathematica so I sent him the notebook file. If anyone else has Mathematica and wants the notebook file, let me know. I'll see if I can attach the PDF of it here.On Thu, Oct 30, 2025 at 2:59 AM Richard Gill <gill...@gmail.com> wrote:I’d be interested to see your code, Fred.
Ok, John Reed and Richard asked to see the simulation code via email. John has Mathematica so I sent him the notebook file. If anyone else has Mathematica and wants the notebook file, let me know. I'll see if I can attach the PDF of it here.On Thu, Oct 30, 2025 at 2:59 AM Richard Gill <gill...@gmail.com> wrote:I’d be interested to see your code, Fred.Sent from my iPadOn 29 Oct 2025, at 20:10, Fred Diether <fredi...@gmail.com> wrote:Man, a bunch of lightweights in this group that can't even answer a simple question. :-)
Anyways, sorry Bell fans, there is a new disproof of Bell's theorem in town. Here is a plot from the simulation for it,
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<expon2.jpg>
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On 31 Oct 2025, at 21:43, Fred Diether <fredi...@gmail.com> wrote:
Oh, I guess you were just badly restating, " I think the real part of the product of two complex numbers does not have to equal the product of their real parts."
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Thanks Bryan
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Richard, Jan-Åke,
Glad you agree with my assessment of Fred’s original program. He did not address the point I raised; instead he posted a new program. This is a familiar pattern I notice with him: avoid the question, increase the complexity with irrelevant arguments or postings. The second version has the same flaw as the first, but rather rewritten in geometric algebra.
First, he does generate the ±1 outputs via sign tests:
If[cosas1 > 0, A[h] = 1, A[h] = -1]
If[cosbs2 > 0, B[h] = 1, B[h] = -1]
However, those results are then discarded when forming the “correlation.” Instead, he computes the geometric product and takes its scalar part:
gpc = GeometricProduct[gA[h], gB[h]];
pc[h] = gpc;
plotpc[h] = {angle, gpc[[1]]}
Finally, the average is taken over the geometric-algebra objects, not over the binary outcomes:
AveAB = Expand[Mean[pc]]
Thus the plotted correlation is the scalar (cosine) component of a rotor product . It is an algebraic identity that forces . It is not computed from the ±1 outcomes, as required in a Bell simulation. So the same error remains under a new wrapper: the binary results are generated and then ignored; the curve is inserted via the rotor product rather than derived from .
If there is a line in the code of either program he proffers that actually computes the mean of the binary products , I am happy to be shown it. I guess that falls on Fred. Otherwise, his programs are of little value, and do not constitute a Bell simulation..
Bryan
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Dear Bryan,
You are seeing the standard mode of operation of a Bell denier.
Best
Jan-Åke
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Hi Jan-Åke,
Agreed about Fred.
Both his programs are written in Mathematica and the quaternions are implicitly present. In GA his phases are unit rotors
![]()
with (B) a unit bivector, which is a unit quaternion. Fred uses these in both programs as a replacement for the binary pairs. In an EPR experiment the data are a stream of binary outcomes, not a stream of algebraic phases.
One can see how Fred arrived at his procedure by analogy with Joy Christian’s approach: Joy replaces the ±1 results with the geodesic distance between two points on the (S^3) hypersphere. These project onto our (1,3) space. But that is Fred's error. We live in (1,3), not on S^3. He is mixing up two normed division algebras.
By doing that, the outcome is pre-selected: he takes the real part of the rotor product (R(a)R(b)), which equals (-\cos\theta). That identity guarantees an outcome (-\cos\theta) curve, irrespective of any ±1 data. His scalar identity is a quaternion product, but it is not Bell’s < AB>. Bell requires the mean of the binary products (A B), not an average of quaternion scalars. That is the source of the error: using an average of phases rather than the binary products.
It will be interesting to see whether Fred can point to any line in his code that actually computes < AB>, because there is none I can see. So far, the binary stream is generated, discarded, and replaced by a structure that forces the quantum curve by construction.
His programs, and his methods are fundamentally flawed, and Fred should recognize it and capitulate.
Bryan
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I would appreciate it if we could refrain from personal remarks. They are not helpful to the discussion or to clarifying the mathematics. Let’s keep the focus on the technical points. That is where progress is made. I am hardly interested in your personal comments.
Private discussions with Richard on the add-average have resolved the issue in a sense. Richard did not find errors in my two page treatment of add vs average. He said he was not going to write up a critique of my paper. We decided that if one binary stream is used, BI are violated. I use two streams that are complementary pairs, and explain the violation locally. So Richard can say I do not use Bell's statistics, and that is his position: a compromise. I am fine with that. I do not want to discuss it more.
I also simply wanted to show Fred's basic error, but it is unlikely he will change his mind. He never agreed with any of your and other explanations about A and B, as clear as they were.
Regards,
Bryan
Mark,I would appreciate it if we could refrain from personal remarks. They are not helpful to the discussion or to clarifying the mathematics. Let’s keep the focus on the technical points. That is where progress is made. I am hardly interested in your personal comments.
Private discussions with Richard on the add-average have resolved the issue in a sense. Richard did not find errors in my two page treatment of add vs average. He said he was not going to write up a critique of my paper. We decided that if one binary stream is used, BI are violated. I use two streams that are complementary pairs, and explain the violation locally. So Richard can say I do not use Bell's statistics, and that is his position: a compromise. I am fine with that. I do not want to discuss it more.
I also simply wanted to show Fred's basic error, but it is unlikely he will change his mind. He never agreed with any of your and other explanations about A and B, as clear as they were.
Regards,
Bryan
On Sun, Nov 2, 2025 at 8:44 AM Mark Hadley <sunshine...@googlemail.com> wrote:
Yes Bryan,Fred, like you, is emotionally attached to one particular outcome or conclusion. Like you he cannot or will not do the simple algebra that refutes his beliefs.I think Fred is not capable of doing high school algebra.I guess,that you can do it correctly but choose not to, for personal and financial gain.It is worth noting that Bells result was most unwelcome in the scientific community and has nevertheless withstood all criticism and analysis.CheersMark
On Sun, 2 Nov 2025, 09:49 Bryan Sanctuary, <bryancs...@gmail.com> wrote:
Hi Jan-Åke,
Agreed about Fred.
Both his programs are written in Mathematica and the quaternions are implicitly present. In GA his phases are unit rotors
<image.png>