  One examines putative corrections to the Bell operator due to the
noncommutativity in the phase-space. Starting from a Gaussian squeezed envelop
whose time evolution is driven by commutative (standard quantum mechanics) and
noncommutative dynamics respectively, one concludes that, although the time
evolving covariance matrix in the noncommutative case is different from the
standard case, the squeezing parameter dominates and there are no noticeable
noncommutative corrections to the Bell operator. This indicates that, at least
for squeezed states, the privileged states to test Bell correlations,
noncommutativity versions of quantum mechnics remains as non-local as quantum
mechanics itself.
