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Relational Gompertz Fertility Model×Brass P/F Ratio Method×
분야인구학인구학
계열Regression modelProcess / pipeline
기원 연도19841964
창시자William Brass; standard refined by Heather BoothWilliam Brass
유형Relational parametric model of the cumulative fertility scheduleIndirect fertility estimation adjusting period rates using reported parities
원전Booth, H. (1984). Transforming Gompertz's function for fertility analysis: The development of a standard for the relational Gompertz function. Population Studies, 38(3), 495–506. DOI ↗Brass, W. (1975). Methods for Estimating Fertility and Mortality from Limited and Defective Data. Carolina Population Center, University of North Carolina at Chapel Hill. link ↗
별칭Brass Relational Gompertz Model, Gompertz Relational Fertility Model, Relational Gompertz FunctionP/F Ratio Method, Brass P/F Ratio Technique, Parity/Fertility Ratio Method
관련44
요약The relational Gompertz model expresses any population's cumulative fertility schedule as a simple linear transformation of a fixed standard schedule, after both are mapped through a double-logarithm (gompit) transform. Developed by William Brass and given its widely used standard by Heather Booth, it characterizes the entire age pattern of fertility with just two parameters — α, which shifts the schedule earlier or later, and β, which controls how concentrated or spread out childbearing is. This makes it a robust tool for smoothing, fitting, and especially for correcting and estimating fertility from the limited and error-prone data common in developing countries.The Brass P/F ratio method is the foundational technique of indirect fertility estimation, designed to correct fertility levels in populations whose vital registration is incomplete but where a census or survey reports both recent births and lifetime children ever born. It compares F — the period fertility a synthetic cohort would have accumulated by each age — with P, the average parity (children ever born) actually reported by women of that age. The ratio of the two diagnoses and corrects errors in the reported level of current fertility, yielding an adjusted total fertility rate from data too defective for direct calculation.
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