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Mention that exact hemispherical Fresnel albedo formula is available.
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\begin{equation}
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E_F(\eta) \approx \ln \biggl( \frac{10893\eta - 1438.2}{-774.4\eta^2 + 10212\eta + 1} \biggr) \ .
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\end{equation}
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(The more complicated exact formula is also provided in [#d'Eon2021], which we do not reproduce here).
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Values of $E_F(\eta)$ for $\eta < 1$ are related to the values for $\eta > 1$ via:
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\begin{equation}
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E_F(\eta) = 1 - \eta^2 \bigl(1 - E_F(1/\eta)\bigr) \ .

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