The phase-space approach to quantisation is extended to incorporate spinning particles with Galilean symmetry. The appropriate phase space is the coadjoint orbit r 6 *S 2 . From two basic principles, traciality and Galilean covariance, the Weyl symbol calculus is constructed. Then the Galilean-equivariant twisted products of functions on this phase space are identified.
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Gracia-Bondı́a et al. (1988) studied this question.
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