Abstract

We point out the presence of a T→−TT \to -T temperature-reflection (TT-reflection) symmetry for the partition functions of many physical systems. Without knowledge of the origin of the symmetry, we have only been able to test the existence of TT-reflection symmetry in systems with exactly-calculable partition functions. We show that TT-reflection symmetry is present in a variety of conformal and non-conformal field theories and statistical mechanics models with known partition functions. For example, all minimal model partition functions in two-dimensional conformal field theories are invariant under TT-reflections. An interesting property of the TT-reflection symmetry is that it can be broken by shifts of the vacuum energy.

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