- #36
harrylin
- 3,875
- 93
JesseM wrote:
To which I replied:
Upon reading the other discussions I'm not so sure anymore: it depends on what you mean with "the probability distribution for lambda".
I understood you to mean the general possibilities for any unknown variables before any measurement is attempted; and it certainly would be a conspiracy if random processes would be different in a convenient way for different settings.
However if you meant the probability of actual unknown values of unknown variables under the condition of actual settings, obviously some of those values may be functions of the actual settings. As I think De Raedt et al argue, such unknown variables may be different for different settings, so that the assumption that they will be the same would be erroneous. This relates to my doubt about Bell's mixing of the probability distribution with the expectation values.
The very idea that the probability distribution for lambda would be different depending on which two settings were actually used in measurements would, by definition, be a violation of the no-conspiracy condition.
To which I replied:
harrylin said:I immediately agree with that and I suppose De Raedt et al too.
Upon reading the other discussions I'm not so sure anymore: it depends on what you mean with "the probability distribution for lambda".
I understood you to mean the general possibilities for any unknown variables before any measurement is attempted; and it certainly would be a conspiracy if random processes would be different in a convenient way for different settings.
However if you meant the probability of actual unknown values of unknown variables under the condition of actual settings, obviously some of those values may be functions of the actual settings. As I think De Raedt et al argue, such unknown variables may be different for different settings, so that the assumption that they will be the same would be erroneous. This relates to my doubt about Bell's mixing of the probability distribution with the expectation values.