No one seems to have mentioned that there are some respectable dissenters to the conventional interpretation of the Bell's theorem experiments that they confirm the universe is necessarily non-deterministic and/or non-local on a microscopic scale. The best known of these is probably Christian, who is an Oxford professor, and earned his doctorate under Abner Shimony, who is one of the prominent Bell's inequality theorists (Shiminoy being the S in the CHSH inequality described in the wikipedia article). Here is a quote from Christian's newest paper on the subject (
http://arxiv.org/abs/0904.4259):
No-go theorems in physics are often founded on unjustified, if tacit assumptions, and Bell’s theorem is no exception.
It is no different, in this respect, from von Neumann’s theorem rejecting all hidden variables [1], or Coleman-Mandula
theorem neglecting supersymmetry [2]. Despite being in plain sight, the unjustified assumptions underlying the latter
two theorems seemed so innocuous to many that they escaped detection for decades. In the case of Coleman-Mandula
theorem—which concerned combining spacetime and internal symmetries—it took a truly imaginative development
of supersymmetry to finally bring about recognition of its limited veracity. In the curious case of von Neumann’s
theorem, however, even an explicit counterexample—namely, the pilot wave theory [3][4]—did not discourage a series
of similarly misguided “impossibility proofs” for decades [5]. Thus ensued over half a century of false belief that no
such completion of quantum mechanics is possible, even in principle. Unfortunately, as is evident from the widespread
belief in Bell’s theorem, such examples of institutionalized denial are not confined to the history of physics. Just as in
the premises of von Neumann and Coleman-Mandula theorems, the unjustified assumption underlying Bell’s theorem
is also in plain sight—in the very first equation of Bell’s paper [6]—and yet it has received little attention. As innocent
as this equation may seem, it amounts to assuming incorrect topology for the EPR elements of reality [7]. The aim
of the present paper is to bring out this topological error explicitly, and demonstrate that—once recognized and
corrected—it gives way to an intrinsically local and manifestly realistic underpinning of the EPR-type correlations,
thereby providing explicit counterexamples to Bell’s theorem and several of its variants [8][9][10][11][12].