Is quantum mechanics itself local and realistic?
In another thread, Heine suggested that everybody take a look at the Peres reference. So, let’s actually take a close look at Peres:
https://www.fisica.net/mecanica-quantic ... ethods.pdf
Here are a few particularly important passages:
On page 160 at the start of section 6–3:
“The title of Bell’s second paper is ‘On the Einstein Podolsky Rosen paradox,’ but, contrary to the EPR argument, Bell’s is not about quantum mechanics.” (original emphasis)
Middle of page 162:
“Figure 6.6 shows the expressions (6.20) and (6.23): the quantum correlation is always stronger than the classical one, except in the trivial cases where both are 0 or ±1.”
Near the bottom of page 162 at the start of the subheading about Bell’s Theorem:
“Bell’s theorem is not a property of quantum theory.” (original emphasis)
In view of the foregoing, the following is the essence of what I am exploring and will be putting on the table prior to the symposium. My present draft of this undertaking can be found at https://jayryablon.files.wordpress.com/ ... e-4.3a.pdf:
At the present time quantum mechanics is widely understood to be a non-local theory. IF — and I emphasize that I am using the hypothetical word IF — IF it can be shown that quantum mechanics, unbeknownst to anybody at the present time, is in fact a “local“ and “realistic“ theory in accordance with commonly-accepted definitions of those terms, then Bell’s Theorem would become irrelevant. I did not say “wrong.” I said “irrelevant.” Because, as Peres has made clear, Bell’s Theorem does not apply to quantum mechanics.
As to Joy Christian‘s theory, it would then become necessary to demonstrate that this is simply the hypothesized local realistic quantum mechanics in a different mathematical language, namely, the language of geometric algebra. IF this can also be demonstrated, this would use the “quantum mechanical exemption” to Bell’s theorem to move Christian’s theory outside the zone of relevance for Bell’s Theorem, just as is quantum mechanics.
Jay
https://www.fisica.net/mecanica-quantic ... ethods.pdf
Here are a few particularly important passages:
On page 160 at the start of section 6–3:
“The title of Bell’s second paper is ‘On the Einstein Podolsky Rosen paradox,’ but, contrary to the EPR argument, Bell’s is not about quantum mechanics.” (original emphasis)
Middle of page 162:
“Figure 6.6 shows the expressions (6.20) and (6.23): the quantum correlation is always stronger than the classical one, except in the trivial cases where both are 0 or ±1.”
Near the bottom of page 162 at the start of the subheading about Bell’s Theorem:
“Bell’s theorem is not a property of quantum theory.” (original emphasis)
In view of the foregoing, the following is the essence of what I am exploring and will be putting on the table prior to the symposium. My present draft of this undertaking can be found at https://jayryablon.files.wordpress.com/ ... e-4.3a.pdf:
At the present time quantum mechanics is widely understood to be a non-local theory. IF — and I emphasize that I am using the hypothetical word IF — IF it can be shown that quantum mechanics, unbeknownst to anybody at the present time, is in fact a “local“ and “realistic“ theory in accordance with commonly-accepted definitions of those terms, then Bell’s Theorem would become irrelevant. I did not say “wrong.” I said “irrelevant.” Because, as Peres has made clear, Bell’s Theorem does not apply to quantum mechanics.
As to Joy Christian‘s theory, it would then become necessary to demonstrate that this is simply the hypothesized local realistic quantum mechanics in a different mathematical language, namely, the language of geometric algebra. IF this can also be demonstrated, this would use the “quantum mechanical exemption” to Bell’s theorem to move Christian’s theory outside the zone of relevance for Bell’s Theorem, just as is quantum mechanics.
Jay