The mathematics why a hidden information channel can violate the BI
Posted: Sun Nov 07, 2021 8:51 am
FrediFizzx seem to have a problem which I don't understand.
My claim is that if there exists some hidden faster than light information channel between the particle flying to Alice and the particle flying to Bob than the Bell inequalities can be easily violated.
How does this work in QT? The particles fly away. If one particle is measured by Alice in direction a, and it has not received a message from Bob's particle, it makes some choice for and sends an immediate message to the other particle which contains the information about the direction of the measurement a and the measurement result . This immediate information transfer is the reduction of the wave function of the other particle to the eigenstate . But, of course, we don't need here quantum mystery. All we need is the possibility to send to Bob's particle the information immediately, faster than light.
Then Bob measures in direction b. And Bob's particle, having received the information , can give now as B any answer defined by whatever function one likes to violate the Bell inequalities.
The straightforward choice would be the quantum choice, where we already know that it violates the BI. But you can have even stronger violations, so that you lose the game described in https://ilja-schmelzer.de/realism/game.php always.
My question to FrediFizzx is where do you need more mathematical details? Or maybe you were thinking about something else, different from my claim that with some hidden FTL information transfer one can violate the Bell inequalities also in a quite classical way?
My claim is that if there exists some hidden faster than light information channel between the particle flying to Alice and the particle flying to Bob than the Bell inequalities can be easily violated.
How does this work in QT? The particles fly away. If one particle is measured by Alice in direction a, and it has not received a message from Bob's particle, it makes some choice for and sends an immediate message to the other particle which contains the information about the direction of the measurement a and the measurement result . This immediate information transfer is the reduction of the wave function of the other particle to the eigenstate . But, of course, we don't need here quantum mystery. All we need is the possibility to send to Bob's particle the information immediately, faster than light.
Then Bob measures in direction b. And Bob's particle, having received the information , can give now as B any answer defined by whatever function one likes to violate the Bell inequalities.
The straightforward choice would be the quantum choice, where we already know that it violates the BI. But you can have even stronger violations, so that you lose the game described in https://ilja-schmelzer.de/realism/game.php always.
My question to FrediFizzx is where do you need more mathematical details? Or maybe you were thinking about something else, different from my claim that with some hidden FTL information transfer one can violate the Bell inequalities also in a quite classical way?
I'm impressed by the high standards of politeness here. I especially like the red color and the large size. Impressive.FrediFizzx wrote: ↑Sun Nov 07, 2021 3:52 am Man, I am really really tired of your freakin' nonsense!!!
Perhaps you can show a valid situation where the bounds of the inequality are exceeded?
Let's see your math right here and now. You can't do it because it is impossible.
So, you Bell fanatics need to quit lying about it.
No Bell inequality has EVER been "violated" or had its bounds exceeded. It is just freakin' mathematically impossible. And it boggles my mind big time that smart intelligent people don't realize that.