gill1109 wrote:Sorry, but I've put Joy Christian on my list of "foes" so I don't see his postings here unless I take extra action. When he's posted a computer file of directions on internet, he can personally email me the URL. Or somebody else can let me know.
minkwe wrote:gill1109 wrote:Sorry, but I've put Joy Christian on my list of "foes" so I don't see his postings here unless I take extra action. When he's posted a computer file of directions on internet, he can personally email me the URL. Or somebody else can let me know.
We've seen statements like this in the past. We know how long the tantrum will last. Joy's R-code is very clear. You do not say what is wrong with it. First it was the suggestion that 'b' was fixed at 0, which was swiftly snuffed, then the suggestion that "good" was doing some magic. That too was swiftly snuffed. Then next was the suggestion that Joy had produced a curve rather than a surface. That line of argument was long abandoned. All of a sudden the master of R is no longer interested in R but in two separate files and a different method of calculation. As I suggested all along, the real issue is not whether Joy can reproduce QM correlations, Richard's real interest is in playing games with method of calculation, as we've already established elsewhere.
Some questions are begging to be asked:
1) Is Joy's simulation local-realistic or not? If not state precisely where in the code.
2) Does any of the correlations E(a,b) deviate from the QM prediction by more than 0.2 or not? (Simply look at the plot. or point out precisely why you believe the calculation of the plot is in error, the code is public).
I suspect you won't answer these questions. I suspect you would resort to a different method of calculation, and blame Joy for the failure of your method to reproduce the results/calculation he has posted in the open. Not only that, I suspect you will then claim that Joy has agreed to your method, and you will then try to deflect by accusing me of not having read Joy's paper. But the above questions will remain as a dark cloud over your head, and you will know it is there, and it will bother you until you address them.
minkwe wrote:2) Does any of the correlations E(a,b) deviate from the QM prediction by more than 0.2 or not? (Simply look at the plot. or point out precisely why you believe the calculation of the plot is in error, the code is public).
for (i in 1:(K - 1)) {
alpha <- angles[i]
a <- c(cos(alpha), sin(alpha)) ## Measurement vector 'a'
for (j in 1:(K - 1)) {
beta <- angles[j]
b <- c(cos(beta), sin(beta)) ## Measurement vector 'b'
ca <- colSums(e * a) ## Inner products of cols of 'e' with 'a'
cb <- colSums(e * b) ## Inner products of cols of 'e' with 'b'
N <- length(ca)
corrs[i] <- sum(sign(-ca) * sign(cb))/N
Ns[i] <- N
}
}Heinera wrote:First the code loops on i (the alpha angles), and then on j (the beta angles).
But the assignment to the correlations corrs[i] within the j-loop only has one index i. So for each new value of j, the previous assignment to corrs[i] is simply forgotten and overwritten. So at the end of the loop, we end up with corrs[i] dependent only on angles[K-1] (the last assignment to beta). All other values of beta are irrelevant. Agree?
minkwe wrote:Heinera wrote:First the code loops on i (the alpha angles), and then on j (the beta angles).
But the assignment to the correlations corrs[i] within the j-loop only has one index i. So for each new value of j, the previous assignment to corrs[i] is simply forgotten and overwritten. So at the end of the loop, we end up with corrs[i] dependent only on angles[K-1] (the last assignment to beta). All other values of beta are irrelevant. Agree?
That is a fair criticism.
Joy Christian wrote:minkwe wrote:Heinera wrote:First the code loops on i (the alpha angles), and then on j (the beta angles).
But the assignment to the correlations corrs[i] within the j-loop only has one index i. So for each new value of j, the previous assignment to corrs[i] is simply forgotten and overwritten. So at the end of the loop, we end up with corrs[i] dependent only on angles[K-1] (the last assignment to beta). All other values of beta are irrelevant. Agree?
That is a fair criticism.
How is this equivalent to "b" being fixed? It seems to me that the last assignment of beta can take any value.
gill1109 wrote:This is the letter I am thinking of sending to the adjudicators:
Joy Christian wrote:minkwe wrote:Heinera wrote:First the code loops on i (the alpha angles), and then on j (the beta angles).
But the assignment to the correlations corrs[i] within the j-loop only has one index i. So for each new value of j, the previous assignment to corrs[i] is simply forgotten and overwritten. So at the end of the loop, we end up with corrs[i] dependent only on angles[K-1] (the last assignment to beta). All other values of beta are irrelevant. Agree?
That is a fair criticism.
How is this equivalent to "b" being fixed? It seems to me that the last assignment of beta can take any value.
Joy Christian wrote:gill1109 wrote:This is the letter I am thinking of sending to the adjudicators:
Nice letter, but in the mean time a new argument has emerged that "b" may be fixed in my simulation. I would like to investigate that further before we proceed.
minkwe wrote:1) Is Joy's simulation local-realistic or not? If not state precisely where in the code.
2) Does any of the correlations E(a,b) deviate from the QM prediction by more than 0.2 or not? (Simply look at the plot. or point out precisely why you believe the calculation of the plot is in error, the code is public).

Joy Christian wrote:Nice!
Now we are making progress. I see these images as both good news and bad news. Note that my LHV surface is a massive improvement over the traditional LHV surface (or Bell-CHSH surface). But the images also reveal that the surfaces do not match perfectly.
Heinera wrote:Joy Christian wrote:Nice!
Now we are making progress. I see these images as both good news and bad news. Note that my LHV surface is a massive improvement over the traditional LHV surface (or Bell-CHSH surface). But the images also reveal that the surfaces do not match perfectly.
Actually not. For some pints it is an improvement, for orher points it performs worse. If you take the average absolute difference between your surface and the QM surface, it persforms as bad as the picewice linear Bell surface.
Joy Christian wrote:Heinera wrote:Joy Christian wrote:Nice!
Now we are making progress. I see these images as both good news and bad news. Note that my LHV surface is a massive improvement over the traditional LHV surface (or Bell-CHSH surface). But the images also reveal that the surfaces do not match perfectly.
Actually not. For some pints it is an improvement, for orher points it performs worse. If you take the average absolute difference between your surface and the QM surface, it persforms as bad as the picewice linear Bell surface.
I disagree. I have run the R script for 10^6 and 10^7 trials, and the wrinkles in the LHV surface smooth out considerably for these larger number of trials. They do not go away, however, and so there are indeed specific points where my (current) LHV model does worse than the Bell-CHSH model.
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