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Unit Circle We apply the same quantization procedure to the unit circle in the plane As an interesting byproduct of this fuzzy circle , we give an expression for the phase or angle operator, and we discuss its relevance in comparison with various phase operators proposed by many authors 15 Motions on Simple Geometries Two examples of coherent state quantization of classical motions taking place in simple geometries are presented in 15 Motion on the Circle Quantization of the motion of a particle on the circle (like the quantization of polar coordinates in a plane) is an old question with so far no really satisfactory answers Many questions concerning this subject have been addressed, more speci cally devoted to the problem of angular localization and related Heisenberg inequalities We apply our scheme of coherent state quantization to this particular problem Motion on the Hyperboloid Viewed as a 1 + 1 de Sitter Space-Time To a certain extent, the motion of a massive particle on a 1 + 1 de Sitter background, which means a one-sheeted hyperboloid embedded in a 2+1 Minkowski space, has characteristics similar to those of the phase space for the motion on the circle Hence, the same type of coherent state is used to perform the quantization Motion in an Interval We revisit the quantum motion in an in nite square well with our coherent state approach by exploiting the fact that the quantization problem is similar, to a certain extent, to the quantization of the motion on the circle S 1 However, the boundary conditions are different, and this leads us to introduce vector coherent states to carry out the quantization Motion on a Discrete Set of Points We end this series of examples by the consideration of a problem inspired by modern quantum geometry, where geometrical entities are treated as quantum observables, as they have to be in order for them to be promoted to the status of objects and not to be simply considered as a substantial arena in which physical objects live 16 Motion on the Torus 16 is devoted to the coherent states associated with the discrete Weyl Heisenberg group and to their utilization for the quantization of the chaotic motion on the torus 17 Fuzzy Geometries: Sphere and Hyperboloid In 17, we end this series of examples of coherent state quantization with the application of the procedure to familiar eometries, yielding a noncommutative or fuzzy structure for these objects.

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