Abstract
We note that the accidental symmetries which are present in some examples of duality imply the existence of continuously infinite sets of theories with the same infrared behavior. These sets interpolate between theories of different flavors and colors; the change in color and flavor is compensated by interactions (often non-perturbative) induced by operators in the superpotential. As an example we study the behavior of SU(2) gauge theories with 2N ƒ doublets; these are dual to SU(N ƒ−2) gauge theories whose ultraviolet flavor symmetry is SU(N ƒ) L × SU(N ƒ) R × U(1) B but whose flavor symmetry is SU(2N ƒ) in the infrared. The infrared SU(2N ƒ) flavor symmetry is implemented in the ultraviolet as a non-trivial transformation on the Lagrangian and matter content of the magnetic theory, involving (generally non-renormalizable) baryon operators and non-perturbative dynamics. We discuss various implications of this fact, including possible new chiral fixed points and interesting examples of dangerously irrelevant operators.
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