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- Vafa–Witten_theorem abstract "In theoretical physics, the Vafa–Witten theorem, named after Cumrun Vafa and Edward Witten, is a theorem that shows that vector-like global symmetries (those that transform as expected under reflections) such as isospin and baryon number in vector-like gauge theories like QCD cannot be spontanteously broken as long as the theta angle is zero. This theorem can be proved by showing the exponential fall off of the propagator of fermions.".
- Vafa–Witten_theorem wikiPageID "3036126".
- Vafa–Witten_theorem wikiPageRevisionID "605985132".
- Vafa–Witten_theorem subject Category:Quantum_field_theory.
- Vafa–Witten_theorem subject Category:Theorems_in_mathematical_physics.
- Vafa–Witten_theorem comment "In theoretical physics, the Vafa–Witten theorem, named after Cumrun Vafa and Edward Witten, is a theorem that shows that vector-like global symmetries (those that transform as expected under reflections) such as isospin and baryon number in vector-like gauge theories like QCD cannot be spontanteously broken as long as the theta angle is zero. This theorem can be proved by showing the exponential fall off of the propagator of fermions.".
- Vafa–Witten_theorem label "Vafa-Wittenの定理".
- Vafa–Witten_theorem label "Vafa–Witten theorem".
- Vafa–Witten_theorem sameAs Vafa%E2%80%93Witten_theorem.
- Vafa–Witten_theorem sameAs Vafa-Wittenの定理.
- Vafa–Witten_theorem sameAs Q10859514.
- Vafa–Witten_theorem sameAs Q10859514.
- Vafa–Witten_theorem wasDerivedFrom Vafa–Witten_theorem?oldid=605985132.