Feynman diagrams in a complex scalar field theory #
The pre-Feynman rules for a complex scalar theory.
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- One or more equations did not get rendered due to their size.
Instances For
@[simp]
@[simp]
theorem
PhiFour.complexScalarFeynmanRules_vertexLabelMap
(x : Fin 3)
:
complexScalarFeynmanRules.vertexLabelMap x = match x with
| 0 => CategoryTheory.Over.mk ![0]
| 1 => CategoryTheory.Over.mk ![1]
| 2 => CategoryTheory.Over.mk ![0, 0, 1, 1]
@[simp]
@[simp]
An instance allowing us to use integers for edge labels for complex scalar theory.
Equations
- PhiFour.instOfNatEdgeLabelComplexScalarFeynmanRules a = { ofNat := ↑a }
An instance allowing us to use integers for half-edge labels for complex scalar theory.
Equations
- PhiFour.instOfNatHalfEdgeLabelComplexScalarFeynmanRules a = { ofNat := ↑a }
An instance allowing us to use integers for vertex labels for complex scalar theory.
Equations
- PhiFour.instOfNatVertexLabelComplexScalarFeynmanRules a = { ofNat := ↑a }
The pre feynman rules for complex scalars are finite.
Equations
- One or more equations did not get rendered due to their size.