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We discuss non-Abelian discrete R symmetries which might have some conceivable relevance for model building.
- The focus is on settings with N=1 supersymmetry, where the superspace coordinate transforms in a one-dimensional representation of the non-Abelian discrete symmetry group.
- We derive anomaly constraints for such symmetries and find that novel patterns of Green-Schwarz anomaly cancellation emerge.
- In addition we show that perfect groups, also in the non-R case, are always anomaly-free.
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