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P’’\mathfrak{P}’’P’’ is calculated as:
P’’=∑hHP′×10−2\mathfrak{P}’’ = \displaystyle \sum_{h}^{H} \mathfrak {P}' \times 10^{-2}P’’=h∑HP′×10−2
from which we find:
Ph′=fiCLh×Ph\mathfrak {P}'_{\tiny h} = fiCL_{\tiny h} \times \mathfrak {P}_{\tiny h}Ph′=fiCLh×Ph
with
fiCLh=iCLhtiCLHfiCL_{\tiny h} = \displaystyle \frac {iCL_{\tiny h}} {tiCL_{\tiny H}}fiCLh=tiCLHiCLh
