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\Psi^n(p_b) - \Psi^n(p_{wf}) = (q/q_\mathrm{max} - q_b/q_\mathrm{max}) \left[  \frac{1}{(1-q_b/q_\mathrm{max})} \cdot \Psi^n(p_b) +  (1-q/q_\mathrm{max}) \cdot H(q)\right]
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H(q) = \frac{\sum_{k=0}^m a_k \, (q/q_\mathrm{max})^k}{\sum_{k=0}^m} b_k \, (q/q_\mathrm{max})^k} = 
\frac{a_0 + a_1 \cdot (q/q_\mathrm{max}) + a_2 \cdot (q/q_\mathrm{max})^2 + ... + a_m \cdot (q/q_\mathrm{max})^m}
{b_0 + b_1 \cdot (q/q_\mathrm{max}) + b_2 \cdot (q/q_\mathrm{max})^2 + ... + b_m \cdot (q/q_\mathrm{max})^m}
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 p_b > p_r > p_{wf} 

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