theorem lafferRevenue_peak_is_max {B₀ η τ : ℝ}
(hB : 0 < B₀) (hη : 0 < η) (_hτ_pos : 0 < τ) (_hτ_upper : τ < 1 / η)
(hτ_ne : τ ≠ lafferPeak η) :
lafferRevenue B₀ η τ < lafferRevenue B₀ η (lafferPeak η) := by
by_cases h : τ < lafferPeak η
· exact lafferRevenue_increasing_below_peak hB hη h (le_refl _)
· push_neg at h
have hlt : lafferPeak η < τ := lt_of_le_of_ne h (Ne.symm hτ_ne)
exact lafferRevenue_decreasing_above_peak hB hη hlt (le_refl _)Government Tax Structure (Layer 3 of Macro Extension)