theorem eulerConsumptionGrowth_increasing_in_r {γ τ_K r₁ r₂ ρ_time : ℝ}
(hγ : 0 < γ) (_hτ : τ_K < 1) (hr : r₁ < r₂) :
eulerConsumptionGrowth γ τ_K r₁ ρ_time <
eulerConsumptionGrowth γ τ_K r₂ ρ_time := by
simp only [eulerConsumptionGrowth]
have hg : (0 : ℝ) < 1 / γ := div_pos one_pos hγ
apply mul_lt_mul_of_pos_left _ hg
nlinarithAccumulation Dynamics (Layer 2 of Macro Extension)