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4<br />
equation and 31.87 by the second equation.<br />
It can be shown (as we<br />
shall do in this monograph in section 5)<br />
that both these arc groa-s<br />
under-estimates.<br />
b) by using two separate models, one linking TFR and CPR in a<br />
fertility model, and the other Li nki ng CBR to variables like crude<br />
death ral;e and Life expectation in a population projection model,<br />
the underlying assumption being that since the two models have<br />
same common ee ents, the CBR values given by the second model<br />
might be consistent with the values of TFR and CPR given by the<br />
first model. Again such an assumption nead not be valid. The<br />
point to be stressed is that, in the absence of a direct<br />
relationship between CPR, TFR and CBR, unrealistic CBR targets can<br />
be tagged on<br />
to<br />
reali stic TFR<br />
targets.<br />
c) by presumi ng that the same ASFR s which are uued as an input<br />
in the ago-specific version of the Population Counci l's model<br />
will be multiplied by the number of women in the respective<br />
agegroups<br />
to calculate the numbor of births, and that will he lp<br />
compute UaR. But such a procedure wi LL necessarily involve<br />
subjective<br />
judgment for predicting ASFR and will be considered as<br />
a methodological welakness, particularly in countries like<br />
Bangladesh, as already mentioned above.<br />
In this monograph we consider as realistic the aggregate<br />
codel of the Population Counci l, but superimpose upon it a<br />
modified version of the ago-specific model. An attempt has been<br />
made to romovu the two main shortcomings of that modal, which<br />
specifically implies the following:<br />
- In our model, the age-specific ferti lity rates are shifted<br />
from the package of inputs to the package of outputs. Of