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Similarly, 0 < ⟨ Λ ⟩ t − 1 = ⟨ Λ − 1 ⟩ t ′ = lim t ′ → ∞ t ⁡ ( t ′ ) t ′ < ∞ 0<\langle\Lambda\rangle_{t}^{-1}=\langle\Lambda^{-1}\rangle_{t^{\prime}}=\lim_{t^{\prime}\rightarrow\infty}\frac{t(t^{\prime})}{t^{\prime}}<\infty

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