feat: change equiv relation name
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2 changed files with 6 additions and 6 deletions
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@ -614,7 +614,7 @@ lemma eq_standParam_of_ubOnePhaseCond {V : CKMMatrix} (hV : ubOnePhaseCond V) :
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theorem exists_δ₁₃ (V : CKMMatrix) :
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∃ (δ₃ : ℝ), V ≈ standParam (θ₁₂ ⟦V⟧) (θ₁₃ ⟦V⟧) (θ₂₃ ⟦V⟧) δ₃ := by
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obtain ⟨U, hU⟩ := fstRowThdColRealCond_holds_up_to_equiv V
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have hUV : ⟦U⟧ = ⟦V⟧ := (Quotient.eq.mpr (phaseShiftEquivRelation.symm hU.1))
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have hUV : ⟦U⟧ = ⟦V⟧ := (Quotient.eq.mpr (phaseShiftRelation_equiv.symm hU.1))
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by_cases ha : [V]ud ≠ 0 ∨ [V]us ≠ 0
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· have haU : [U]ud ≠ 0 ∨ [U]us ≠ 0 := by -- should be much simplier
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by_contra hn
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@ -638,8 +638,8 @@ theorem exists_δ₁₃ (V : CKMMatrix) :
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exact ha
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simpa [not_or, VAbs] using h1
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have ⟨U2, hU2⟩ := ubOnePhaseCond_hold_up_to_equiv_of_ub_one haU hU.2
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have hUVa2 : V ≈ U2 := phaseShiftEquivRelation.trans hU.1 hU2.1
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have hUV2 : ⟦U2⟧ = ⟦V⟧ := (Quotient.eq.mpr (phaseShiftEquivRelation.symm hUVa2))
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have hUVa2 : V ≈ U2 := phaseShiftRelation_equiv.trans hU.1 hU2.1
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have hUV2 : ⟦U2⟧ = ⟦V⟧ := (Quotient.eq.mpr (phaseShiftRelation_equiv.symm hUVa2))
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have hx := eq_standParam_of_ubOnePhaseCond hU2.2
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use 0
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rw [← hUV2, ← hx]
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@ -661,7 +661,7 @@ theorem eq_standardParameterization_δ₃ (V : CKMMatrix) :
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simp
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rw [h1]
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rw [mulExpδ₁₃_on_param_eq_zero_iff, Vs_zero_iff_cos_sin_zero] at h
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refine phaseShiftEquivRelation.trans hδ₃ ?_
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refine phaseShiftRelation_equiv.trans hδ₃ ?_
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rcases h with h | h | h | h | h | h
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exact on_param_cos_θ₁₂_eq_zero δ₁₃' h
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exact on_param_cos_θ₁₃_eq_zero δ₁₃' h
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