Theorem: theorem1_2C (Carleson/Carleson.lean)

State before:
X : Type u_1
a : ℝ
inst✝⁵ : MetricSpace X
inst✝⁴ : IsSpaceOfHomogeneousType X a
inst✝³ : Inhabited X
τ q q' C : ℝ
Θ : Set C(X, ℂ)
inst✝² : IsCompatible Θ
inst✝¹ : IsCancellative a Θ
F G : Set X
K : X → X → ℂ
inst✝ : IsCZKernel a K
D : ℝ
ψ : ℝ → ℝ
s : ℤ
x y : X
hD : D > D1_1 a τ q
hψ : LipschitzWith (Cψ1_1 a τ q) ψ
h2ψ : support ψ = Ioo (4 * D)⁻¹ 2⁻¹
h3ψ : ∀ x > 0, ∑ s ∈ nonzeroS D x, ψ (D ^ s * x) = 1
ha : 4 ≤ a
hq : q ∈ Ioc 1 2
hqq' : q.IsConjExponent q'
hF : MeasurableSet F
hG : MeasurableSet G
hT : NormBoundedBy (ANCZOperatorLp 2 K) 1
f : X → ℂ
hf : ∀ (x : X), ‖f x‖ ≤ F.indicator 1 x
⊢ ‖∫ (x : X) in G, CarlesonOperator K Θ f x‖ ≤ C1_2 a q * volume.real G ^ q'⁻¹ * volume.real F ^ q⁻¹
Tactic:
sorry
State after:
no goals