refactor: Lint
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@ -27,7 +27,7 @@ open FieldStatistic
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/--
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Let `c` be a Wick Contraction for `φ₀φ₁…φₙ`.
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We have (roughly) `N(c.insertList φ φs i none).uncontractedList = s • N(φ * c.uncontractedList)`
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We have (roughly) `N(c.insertList φ φs i none).uncontractedList = s • N(φ * c.uncontractedList)`
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Where `s` is the exchange sign for `φ` and the uncontracted fields in `φ₀φ₁…φᵢ`.
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-/
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lemma insertList_none_normalOrder (φ : 𝓕.States) (φs : List 𝓕.States)
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@ -324,7 +324,7 @@ remark wicks_theorem_context := "
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for all possible Wick contractions `c` of the list of fields `φs := φ₀φ₁…φₙ`, given by
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the multiple of:
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- The sign corresponding to the number of fermionic-fermionic exchanges one must do
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to put elements in contracted pairs of `c` next to each other.
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to put elements in contracted pairs of `c` next to each other.
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- The product of time-contractions of the contracted pairs of `c`.
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- The normal-ordering of the uncontracted fields in `c`.
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-/
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