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Tempo-Adjusted Fertility×Bongaarts Proximate Determinants×
NozareDemogrāfijaDemogrāfija
SaimeProcess / pipelineProcess / pipeline
Izcelsmes gads19981978
AutorsJohn Bongaarts & Griffith FeeneyJohn Bongaarts
TipsTempo-and-quantum adjustment of the period total fertility rateMultiplicative decomposition of fertility into behavioural and biological factors
PirmavotsBongaarts, J., & Feeney, G. (1998). On the quantum and tempo of fertility. Population and Development Review, 24(2), 271–291. DOI ↗Bongaarts, J. (1978). A framework for analyzing the proximate determinants of fertility. Population and Development Review, 4(1), 105–132. link ↗
Citi nosaukumiBongaarts-Feeney adjustment, Tempo-adjusted TFR, Quantum-tempo decomposition of fertility, Tempo Düzeltmeli DoğurganlıkProximate determinants framework, Bongaarts fertility-inhibiting indices, Cm Cc Ca Ci model, Yakın Belirleyiciler Çerçevesi
Saistītās44
KopsavilkumsTempo-adjusted fertility is the Bongaarts-Feeney correction of the period total fertility rate that removes the distortion introduced when the timing of childbearing changes. When women collectively postpone (or advance) births, the conventional period total fertility rate is artificially depressed (or inflated) even if the number of children women ultimately have is unchanged; the adjustment inflates each birth-order-specific rate by a factor based on the changing mean age at childbearing to recover an undistorted measure of fertility quantum.The Bongaarts framework of the proximate determinants of fertility decomposes a population's fertility into a biological maximum reduced by a small set of directly fertility-inhibiting factors: the proportion of women in sexual unions, contraceptive use, induced abortion, and postpartum infecundability. By expressing observed fertility as total fecundity multiplied by four indices between zero and one, it quantifies how much each behavioural and biological channel suppresses fertility below its potential ceiling.
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ScholarGateSalīdzināt metodes: Tempo-Adjusted Fertility · Bongaarts Proximate Determinants. Izgūts 2026-06-25 no https://scholargate.app/lv/compare