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Journal Article
Demography (2025) 62 (2): 467–488.
Published: 01 April 2025
... determinants of expected widowhood duration at age 60 in a unified framework: (1) the degree of overlap between male and female mortality distributions, (2) the spousal age gap, and (3) the dependence of spousal mortality. Using French life tables from 1962 to 2070 and simulations based on the Gompertz law...
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Includes: Supplementary data
Journal Article
Demography (1997) 34 (1): 1–15.
Published: 01 February 1997
...S. Jay Olshansky; Bruce A. Carnes Abstract In 1825 British actuary Benjamin Gompertz made a simple but important observation that a law of geometrical progression pervades large portions of different tables of mortality for humans. The simple formula he derived describing the exponential rise...
Journal Article
Demography (2013) 50 (5): 1563–1591.
Published: 07 June 2013
...Ting Li; Yang Claire Yang; James J. Anderson Abstract Deviations from the Gompertz law of exponential mortality increases in late-middle and early-old age are commonly neglected in overall mortality analyses. In this study, we examined mortality increase patterns between ages 40 and 85 in 16 low...
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Published: 01 April 2025
Fig. 2 The role of mortality overlap in widowhood duration in 2020. Mortality distributions are simulated using a Gompertz law and assuming neither a spousal age gap nor any dependence of spousal mortality. UWD is the unconditional widowhood duration. F = M is the scenario in which women have More
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Published: 01 April 2025
Fig. 5 Projected evolution of widowhood duration from 2020 to 2070. Mortality distributions are simulated using a Gompertz law. Sources: Authors’ simulations and INSEE life tables. More
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Published: 01 April 2025
Fig. 7 Median and extreme widowhood duration by standard of living for females. Mortality distributions are simulated using a Gompertz law. Sources: Authors’ simulations and INSEE life tables. More
Journal Article
Demography (2018) 55 (6): 2025–2044.
Published: 02 November 2018
... of demography: Symposia of the Society for the Study of Human Biology (Vol. 10 , pp. 57 – 68 ). Oxford, UK : Taylor & Francis . Bebbington , M. , Green , R. , Lai , C.-D. , & Zitikis , R. ( 2014 ). Beyond the Gompertz law: Exploring the late-life mortality deceleration...
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Includes: Supplementary data
Journal Article
Demography (2018) 55 (1): 341–359.
Published: 22 January 2018
.../NEJM198007173030304 . Gavrilov , L. A. , & Gavrilova , N. S. ( 1991 ). The biology of human life span: A quantitative approach . London, UK : Harwood Academic Publishers . Gompertz , B. ( 1825 ). On the nature of the function expressive of the law of human mortality, and on a new mode...
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Includes: Supplementary data
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Published: 01 April 2025
Fig. 3 Widowhood duration in relation to the spousal age gap and dependence of spousal mortality. Mortality distributions are simulated using a Gompertz law. Note that the blue numbers are the same in each graph. Sources: Authors’ simulations and INSEE life tables. More
Journal Article
Demography (1997) 34 (1): 17–30.
Published: 01 February 1997
... . Chur, Switzerland : Harwood Academic . Gompertz B. ( 1825 ). On the Nature of the Function Expressive of the Law of Human Mortality . In D. Smith , & N. Keyfitz (Eds.), Mathematical Demography: Selected Papers (pp. 279 – 82 ). Berlin : Springer-Verlag . Hamilton...
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Published: 01 April 2025
Fig. 6 Widowhood and joint survival durations per standard-of-living ventile in 2016. Mortality distributions are simulated using a Gompertz law. Sources: Authors’ simulations and INSEE life tables. More
Journal Article
Demography (2015) 52 (1): 39–60.
Published: 25 December 2014
... mortality . Plos One , 6 ( 8 ), 1 – 5 . Gompertz , B. ( 1825 ). On the nature of the function expressive of the law of human mortality . Phylosophical Transactions , 27 , 513 – 519 . Gurven , M. , & Kaplan , H. ( 2007 ). Longevity among hunter-gatherers. A cross-cultural...
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Journal Article
Demography (1972) 9 (3): 515.
Published: 01 August 1972
... generate Reed-Merrell's version if the force of mortality follows a Gompertz law. Their choice of empiri- cal data may not have been the best, and the Gompertz law fits the force of mortality only moderately well, but that does not add any weight to the validity of the assumption on which (5) is based. We...
Journal Article
Demography (2017) 54 (3): 1097–1118.
Published: 10 April 2017
...: Gaps and lags . Population Studies , 60 , 257 – 269 . 10.1080/00324720600895876 . Gompertz , B. ( 1825 ). On the nature of the function expressive of the law of human mortality, and on a new mode of determining the value of life contingencies . Philosophical Transactions of the Royal...
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Journal Article
Demography (2007) 44 (2): 289–305.
Published: 01 May 2007
... levels of resource transfers between family members. This study employs 14 years of longitudinal data from Taiwan to examine the combined effects of the education of older adults and their adult children on the mortality outcomes of older adults. We use nested Gompertz hazard models to evaluate...
Journal Article
Demography (2020) 57 (2): 577–598.
Published: 19 March 2020
...) . Available from http://www.mortality.org Kirkwood , T. B. L. ( 2015 ). Deciphering death: A commentary on Gompertz (1825) “On the nature of the function expressive of the law of human mortality, and on a new mode of determining the value of life contingencies.” Philosophical Transactions...
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Includes: Supplementary data
Journal Article
Demography (1971) 8 (3): 331–334.
Published: 01 August 1971
...(x) = expf' p.(t) dt}. (2) The mathematical form of p.(x) , of course, remains to be determined. In 1825, Gompertz introduced his famous "Law of Mortality" p.(x) = fly which was modified 35 years later by Makeham to p.(x) =a +f3y llJ. It is well- known that the Gompertz-Makeham formula...
Journal Article
Demography (2005) 42 (1): 23–49.
Published: 01 February 2005
... for Demographic Research . Gavrilov , L.A. , & Gavrilova , N.S. ( 1991 ). The Biology of Life Span: A Quantitative Approach . Chur, Switzerland : Harwood Academic . Gompertz , B. ( 1825 ). On the Nature of the Function Expressive of the Law of Mortality . Philosophical...
Journal Article
Demography (1998) 35 (4): 391–412.
Published: 01 November 1998
... Selective Survival Swedish Male References Abrams , P.A. , & Ludwig , D. ( 1995 ). Optimality Theory, Gompertz' Law, and the Disposable Soma Theory of Senescence . Evolution , 49 , 1055 – 66 . 10.2307/2410431 Baba , S. , Ozawa , H. , Sakai , Y. , Terao...
Journal Article
Demography (2014) 51 (4): 1295–1317.
Published: 03 June 2014
... ). Mortality measurement at advanced ages: A study of the Social Security Administration Death Master File . North American Actuarial Journal , 15 , 432 – 447 . 10.1080/10920277.2011.10597629 Gompertz , B. ( 1825 ). On the nature of the function expressive of the law of mortality...
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