Thanks Scerir, but yet again, this paper get the same conclusion as mine (and 
most people here). With the MWI, non-locality does not imply action-at-a 
distance. (d'Espagnat would call it non-separability).
What I look for would be a paper which would show that in the MWI there are 
action-at-a-distance, like Bruce and John C claim.
I might comment later, as I am late in my scheduling, but will just notice that 
Gisin's paper (mentionned by Brent) use the non-compatibilist theory of 
free-will, which makes no-sense to a mechanist. I think Brent concluded 
similarly.
Bruno



If A and B are two wings of a typical Bell apparatus, i the observable to be 
measured in A
and x its possible value, j is the observable to be measured in B and y its 
possible value,
and if Lambda are hidden variables, we could write

Locality Condition 
p_A,Lambda (x|i,j) = p_A,Lambda (x|i)
p_B,Lambda (y|i,j) = p_B,Lambda (y|j)
Separability Condition 
p_A,Lambda (x|i,j,y) = p_A,Lambda (x|i,j)
p_B,Lambda (y|i,j,x) = P_B,Lambda (y|i,j)
There is (was) some agreement that a (phantomatic) deterministic theory (i.e. 
one in which the range of any probability distribution of outcomes is the set: 
0 or 1)
reproducing all the predictions of QM, can not violate the
Separability Condition, (the specification of Lambda, i, j, in principle 
determines
completely the outcomes x, y, then any additional conditioning on
x or y is superfluous, having x and y just one value allowed, so they
cannot affect the probability, which - in a deterministic theory - can
just take the values 0 or 1) and must violate the Locality
Condition.
Following the above reasoning MWI (if it is a truly deterministic theory) 
should violate the locality condition.
 

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