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Continuous phase spaces have become a powerful tool for describing, analyzing, and tomographically reconstructing
quantum states in quantum optics and beyond. A plethora of these phase-space techniques are known, however a thorough
understanding of their relations was still lacking for finite-dimensional quantum states. We present a unified approach to
continuous phase-space representations which highlights their relations and tomography. The quantum-optics case is
then recovered in the large-spin limit. Our results will guide practitioners to design robust innovative tomography schemes.
Joint work with R. Zeier and S. J. Glaser, arXiv:1711.07994.