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Difference between revisions of "Central death rate"

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(Eugen Grebenik et al., first edition 1958)
(Eugen Grebenik et al., first edition 1958)
 
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<noinclude>
 
<noinclude>
[[en-I:central death rate]] [[ar-I:معدل الوفيات المركزي (مركز)]] [[cs-I:tabulkový koeficient úmrtnosti]] [[de-I:Sterbetafel-Sterbeziffer]] [[es-I:coeficientes medios de mortalidad]] [[fi-I:keskikuolleisuus]] [[fr-I:taux moyen de mortalité]] [[it-I:quoziente medio di mortalità]] [[pl-I:centralny współczynnik zgonów]] [[pt-I:COEFICIENTE central de mortalidade]] [[ru-I:Табличный коэффициент смертности]]  
+
[[en-I:central death rate]] [[ar-I:معدل الوفيات المركزي]] [[cs-I:tabulkový koeficient úmrtnosti]] [[de-I:Sterbetafel-Sterbeziffer]] [[es-I:coeficientes medios de mortalidad]] [[fi-I:keskikuolleisuus]] [[fr-I:taux moyen de mortalité]] [[it-I:quoziente medio di mortalità]] [[pl-I:centralny współczynnik zgonów]] [[pt-I:COEFICIENTE central de mortalidade]] [[ru-I:Табличный коэффициент смертности]]  
 
</noinclude>
 
</noinclude>
 
{{DEFAULTSORT:Central death rate}}
 
{{DEFAULTSORT:Central death rate}}

Latest revision as of 07:50, 11 February 2010

Central death rate  (CENTRAL death rate)


The differences between the number of survivors (431-4) at different ages give the number of deaths within the age interval or the death function1. The ratio of deaths between ages x and x + n to the number of survivors at age x is called the probability of death2 between ages x and x+ n. The central death rate3 is the ratio of deaths between ages x and x + n to the mean population alive at that age. The force of mortality4 or instantaneous death rate4 is the derivative of the natural logarithm of the survivorship function (431-3) taken negatively.

  • 1. The number of deaths between ages x and x + n is written ndx and between ages x and x + 1 is written dx.
  • 2. The probability of dying between age x and x + n is written nqx and between ages x and x + 1 is written qx.
  • 3. The central death rate at age x is written mx.
  • 4. The force of mortality at age x is written µx.


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