2004
Annales de démographie historique
Biodémographie : Une nouvelle
frontière
Height, wealth and longevity in xixth
century East Belgium
George Alter
Indiana
University
Muriel Neven
University of
Liège
Michel Oris
University of
Geneva
Les épidémiologistes et les démographes ont pendant longtemps
suspecté les conditions de vie et de maladie au cours de l'enfance d'influencer
la mortalité ultérieure, mais il a été difficile de faire la part entre les
effets de ces conditions et les autres facteurs s'exerçant sur la santé. Les
enfants élevés dans les familles pauvres connaissent plus fréquemment que les
autres une situation économique très difficile au cours de leur âge adulte mais
une mauvaise santé peut conduire à des difficultés socio-économiques. Un suivi
longitudinal des membres d'une communauté du xixe siècle permet ici d'identifier les
effets de long terme des privations au cours des premières années de vie. La
taille, appréciée lors du conseil de révision, fournit un indice des conditions
de nutrition et de morbidité de l'enfance. Il ressort de l'analyse des
relations complexes entre la richesse, la taille, le mariage et la mortalité
tout au long de la vie. L'aisance des parents est corrélée avec la taille des
enfants qui affecte à son tour la probabilité qu'un homme se marie. La taille
et l'aisance au cours de l'âge adulte sont fortement corrélées à la survie dans
la vieillesse en particulier pour les premières générations du siècle, la
relation s'affaiblit pour celles nées après 1850.
Epidemiologists and demographers have long suspected that
childhood experiences affect mortality at later ages, but it has been very
difficult to separate the persistent effects of early life conditions from
other determinants of health. Individuals raised in poor families are more
likely to be economically deprived in adulthood, and poor health can cause
lower socio-economic achievement. We use life histories from a 19th century community to identify the
long-term effects of deprivation in childhood. Heights derived from military
conscription examinations provide a summary measure of childhood experiences of
nutrition and disease. We find a complex pattern of relationships between
wealth, height, marriage, and mortality across the life course. Parental wealth
was related to height, which in turn affected the likelihood that a man would
marry. Height and wealth in adulthood were strongly related to survival in old
age in earlier cohorts, but this relationship weakened after 1850.
Recent developments in demography and epidemiology have focused
attention on the links between events in early life and mortality later in
life. Processes developing over the life course can only be studied with
long-run longitudinal data, which is quite difficult to obtain. Historical
demography is unusually rich in such data. Indeed, one might say that any
longitudinal data set describing complete life histories (e.g. more than fifty
years) must be viewed in a historical perspective, because changing
epidemiological, economic, and social contexts may affect the impacts of early
life conditions on later health. This article is a preliminary attempt to link
together demographic events and economic characteristics across the life course
from childhood to old age. We are motivated by a particular interest in the
effects of early life conditions on old age mortality, but we also want to know
whether experiences in childhood can be mediated by experiences in
midlife.
Demographers have long suspected that health and mortality in
later life can be linked to earlier experiences (e.g. Derrick, 1927; Kermack
et al., 1934; Finch and Crimmins,
2004; Doblhammer, 2004). Recently Barker’s “fetal origins” hypothesis (Barker,
1994; Barker and Osmond, 1986) has attracted attention and debate in the
bio-medical community (Whincup and Cook, 1997; Järvelin
et al., 1998; Kannisto
et al., 1997; Stanner
et al., 1997) and stimulated research
in epidemiology and demography (e.g., Elo and Preston, 1996; Leon
et al., 1998; Lundberg, 1993; Östberg
and Vågerö, 1991; Preston et al.,
1998; Vågerö and Leon, 1994; Vaupel et
al., 1998). While Barker focuses on conditions
in utero, other researchers highlight
conditions in early childhood. Bengtsson and Lindstrom (2000) emphasize
exposure to disease in infancy. They found that the level of infant mortality
in the year of birth predicted mortality at older ages, while food prices did
not. Robert Fogel (1993, 1996) has drawn attention to the implications of
historical trends in stature. Height in adulthood is strongly linked to
nutrition and disease in early childhood, and Waaler’s (1984) study showed that
height is inversely correlated with mortality in late adulthood.
Research in this area has had difficulty disentangling the
persistent effects of early life conditions from other determinants of health.
On one hand, the configuration of economic, social, and epidemiological
conditions that cause poor health in early childhood are likely to be
correlated with conditions in later life. Individuals who are born into poor
families are more likely to be economically deprived in adulthood as well. On
the other hand, poor health in childhood can contribute to lower socio-economic
achievement. Ben Shlomo and Smith (1991) argue that associations between early
life environments and late adult mortality may be due to the persistence of
childhood differentials during adolescence and adulthood. Smith (Smith
et al., 1998), however, found that the
effects of childhood background were not removed by controls for adult
conditions.
Kuh and Ben-Shlomo (2004) expand the links between early-life
and later morbidity and mortality to include the accumulation of risk
throughout the life course. This notion differs from Barker’s approach by
emphasizing a greater range of experiences over a wider range of ages. In
describing results from the British MRC 1946 birth cohort study, Wadsworth and
Kuh (1997) write: “Associations between childhood and poor adult health in this
investigation were evidently the products of continuing social disadvantage, of
the effects of illness in childhood, adolescence and early adulthood, and the
effects in adult life of gaining no educational qualifications.” Thus, even
when correlations between early life conditions and health or mortality in old
age are observed, it is not clear whether these correlations are due to the
physiological effects of childhood or to contemporaneous conditions that are
correlated with childhood health for other reasons.
Historical demography can play a special role in this area, as
the recent contribution of Bengtsson and Lindstrom (2000) shows. Historical
sources can provide information about complete lives so that experiences in
early, middle and later life can be considered simultaneously. Recent work with
population registers (Bengtsson, Campbell and Lee, 2004) and event history
methods (Alter, 1998) have expanded the range of questions that can be asked
with historical demographic data. In addition, historical demographers have
become increasingly adept at enhancing demographic sources with information on
socio-economic status from taxes, successions, and other documents.
In this paper we look at the long-run effects of early life
conditions on health by viewing the life course in a multi-period framework. We
use indicators of health in childhood and parental wealth to predict both adult
wealth and the likelihood of marriage. Then, we use a combination of measures
from childhood and early adulthood to predict longevity. In this way, we look
for both direct and indirect pathways leading from childhood experiences to
health in old age.
Wealth, Health, and Mortality: A Multi-period Approach
A simplified model of interrelations between wealth and health
over the life course is illustrated in Figure 1. The arrows in the diagram
indicate causal pathways linking outcomes in mid- and later life to earlier
conditions. The model describes four outcomes. First, we hypothesize that
health in childhood is strongly affected by parents’ wealth (Aïach 1996; Power,
Manor and Fox, 1991). We cannot measure health directly, of course, but the
heights of men who were examined for military service provide a summary
indicator of health and nutrition in childhood. While height is not a measure
of health, it is strongly correlated with conditions that lead to good health.
Height reflects cumulative experiences of both diet and diseases in childhood.
Poor diet has a direct effect on adult stature, and diseases, like diarrhea,
also prevent children from absorbing nutrients from the food that they do eat.
Haines (1998) found that the heights of nineteenth-century American soldiers
were strongly related to epidemiological conditions in their home
communities.
Fig. 1
Conceptual Model of Wealth,
Health and Mortality in Three Periods of the Life Course
Second, we examine the transition to marriage, and we
hypothesize that marriage is affected by both parents’ wealth and height.
Nineteenth-century writers, who were usually inspired by Malthus, often
stressed the link between economic self-sufficiency and marriage. In a rural
setting, such as the one examined here, wealthy parents could transfer property
to their children, allowing them to marry earlier. Height is both a measure of
health and a potential indicator of potential work effort, both of which would
have mattered in the marriage market (Baten and Murray, 1998; Murray, 2000;
Herpin, 2003; Hacker, 2004). Thus, we expect taller men to marry
earlier.
Third, we look at the effects of parents’ wealth, height,
marriage, and number of children on wealth in midlife. We expect that wealth in
midlife is affected by transfers of wealth from parents to children and by
health and potential work effort, which are reflected in heights. Marriage was
probably wealth enhancing in a nineteenth century context. In a time when work
roles were often defined by gender, marriage was an economic as well as an
emotional partnership. Children could contribute either positively or
negatively to wealth. If childrearing was expensive, we might expect to find
that children depleted wealth. Children, especially older children, were also
an important source of family labor, who might have increased wealth. It is
also possible that marriage and family size will capture aspects of health and
wealth in midlife that are not measured by the other two indicators, which are
more strongly related to conditions in childhood.
Fourth, we use height, wealth at age 50, marriage, and number
of children to predict mortality after age 50. Height is included to look for
long-run effects of conditions in childhood, as discussed above. If height has
measurable effects on old age mortality, it suggests that childhood experiences
have permanent physiological consequences. Wealth at age 50 is a measure of
current experiences. Marriage and family size also describe important aspects
of the domestic environment, which can have important effects on health.
Married men usually have lower mortality than bachelors or widowers, and
children can provide support and care in old age.
A model like this is challenging to estimate even under the
best circumstances, but historical research presents both special problems and
unique opportunities. The creation and preservation of documents with relevant
information are often due historical accidents. Administrative agencies in a
number of societies collected information that we can use to examine health,
wealth, and longevity, but the array of measures available for any specific
time and place is the result of a chain of chance events. Historical sources,
however, cover long periods of time, allowing us to study entire lives and even
successive generations. Fortunately, our database on the Belgian commune of
Sart includes comprehensive demographic information, several different measures
of wealth, and the heights recorded for military conscripts.
Data for this study come from the commune of Sart-lez-Spa,
located in the Belgian Ardennes (See Alter, Neven and Oris, 2004a).
Nineteenth-century Sart covered a large, sparsely populated area. In spite of
its close proximity to the most advanced agricultural and industrial areas on
the European continent, Sart was poor and relatively backward. The terrain is
steep, soils are poor, and a peat bog covers a large area. At the beginning of
the century swidden agriculture was still being practiced in Sart’s extensive,
communally-owned forests (Vliebergh and Ulens, 1912). All accounts speak of the
area’s poverty, and there are signs of increasing Malthusian pressure as the
population grew from 1,791 in 1806 to 2,380 in 1846. After 1850 conditions in
Sart improved dramatically. Rapidly expanding factories in the nearby city of
Verviers drew migrants from Sart, reducing population pressure. More advanced
agricultural practices were introduced, including artificial
fertilizers.
Sart was chosen for study, not because it is in any way typical
of Eastern Belgium, but because of its excellent population records. In
addition to complete registers of births, marriages, and deaths, we have
population registers describing household composition and migration from 1811
to 1900
[1]. These
documents allow us to reconstruct the biographies of everyone living in Sart
during most of the nineteenth century. We know not only when they were born,
married, and died, but also the lives of their parents, siblings, and children.
The main weakness of these documents lies in the underreporting of migration.
Out-migrants often failed to report their departures, and some short-term
residents, like servants, are not counted. We have adjusted the data by
randomly assigning exit dates where they were missing.
In this paper, we supplement the population history with
measures of wealth and heights from the following sources.
Successions
[2]
After the death of a property owner, the value of the estate
and a list of heirs were recorded in the Enregistrement des successions. Accurate
valuation of the estate was important, because few people left wills and the
Belgian Civil Code, which was based on the Napoleonic Code, divided estates
equally among the heirs. Successions were usually registered within three
months of the date of death, but large and complicated estates might take
longer to inventory. We have collected the estate valuations and the names of
heirs for persons who died in Sart between 1818 and 1900, and these records
have been linked to the population registers. Successions are available for
less than 20 percent of those who died in nineteenth-century Sart (See
Appendix). When no succession is available, we assume that the decedent had no
wealth.
Tax registers of 1818 and 1822
[3]
From 1818 to 1822 the commune of Sart imposed a special tax
on all taxpayers. This was a period of extreme distress in much of Europe. The
region had been annexed to France in 1794, and records from the French regime
show frequent demands for military supplies and conscripts. Napoleon’s defeat
in 1815 was followed by harvest failures, high prices, and a major epidemic of
typhus. In addition, Sart still had outstanding debts from loans contracted
during the eighteenth century. The 1818 and 1822 tax registers show both
“personal” taxes and business licenses (patentes), and individuals were assessed
approximately 116% of the sum of those amounts. We use these tax assessments as
indicators of wealth in 1818 and 1822.
Landholding in 1843
[4]
The population register of 1843 includes the amount of land
belonging to each household. We use the area (in hectares) listed with each
household as an indicator of wealth in 1843.
Atlas Popp
[5]
In the 1870s a map showing landowners and the value of each
property was constructed from cadastral records for Sart. This process was
conducted throughout Belgium and is known as the Atlas Popp. We use the total
value of land and buildings associated with each property-owner as an indicator
of wealth in 1870.
Height
[6]
From the time that Eastern Belgium was under French control,
all young men were required to report for military conscription when they
reached age 20 (1794-1814 and 1849-1880) or age 19 (1816 to 1847). The
conscription process included a medical examination at age 19 (1816-47) or 20
(1806- 1815 and 1848-1880). Men who were physically unfit or shorter than the
minimum height (155 centimeters) could be excused from military service or
required to appear for re-examination a year later. Military service could also
be canceled or postponed for men who had brothers on active duty. We have
linked records from military conscription lists beginning in 1834 to the
population registers
[7].
Since we are observing people over time, the number of
subjects for any type of analysis will depend upon which variables are
included. Figure 2 illustrates the availability of data from these various
sources. For example, 1 165 men were present when the 1822 tax was taken, and 1
527 were there in the early 1870s when the Atlas Popp was constructed. But only
230 men were present for both, and we have heights for only 56 of
them.
Fig. 2
Availability of Data for Sart,
Belgium, 1812-1900
Dark shading = Demographic data on cohorts in conscription
listsLight shading = Availability of successions
Since our measures of wealth come from four different types
of sources, they are measured on different scales (taxes, land, estate values).
We used the successions, which are the most comprehensive of these sources, to
standardize the others to a common scale. The procedure assumes that there is a
standard trajectory of wealth over the life course, which can be used to
extrapolate from wealth at one age to wealth at any other age. We estimate a
regression model predicting the value of the estate at the time of death based
on each measure of mid-life wealth (taxes, land, estate values), age at the
time when wealth was measured, and age at death. These regression models are
then used to compute a predicted value of the logarithm of wealth at age 50 for
use in the analysis. We use the logged values for all measures of wealth to
reduce the effects of relatively large values. Details of the procedure are
given in the Appendix.
Height and Conditions in Childhood
Our previous research using military conscription lists from
communities in Eastern Belgium suggested a strong link between childhood
conditions and height (Alter, Neven and Oris, 2004b). We found several
important patterns. First, at the beginning of the nineteenth century men from
this region were very short by international standards (Alter, Neven and Oris,
2004b). The average height of men in Sart examined before 1850 was less than
163 centimeters (Table 4). In contrast, Quetelet (1869, 354) computed an
average height of 164 centimeters for all Belgian men examined between 1842 and
1865, and even this is below the averages of other contemporary European
countries
[8]. Second,
heights increased substantially, going from 161 for those measured in the 1820s
to 165 around 1880 (Alter, Neven and Oris, 2004b, Table 5). The trend in
heights in Sart is shown in Table 1. Third, heights were strongly related to
conscripts’ occupations. At the extremes, we found an average height of 157 for
men working as day laborers compared to 164 and 167 for those who were still in
students in rural and urban areas respectively (Alter, Neven and Oris 2004b,
Table 8)
[9]. Since
occupation at age 20 is primarily a reflection of the economic position of the
parental household, we interpret this as strong evidence that height reflected
conditions in early life. Fourth, socio-economic differences in height narrowed
after 1850. While heights among all groups increased, the increase was greatest
among those who were shorter in earlier years. This suggests that the improving
conditions after 1850 had the greatest impact on the nutrition and health of
the poor.
Tab. 1
Mean Heights of Men Examined for
Military Service by Year of Birth, Sart, Belgium
|
Year of birth |
Mean height |
Number |
|
1810-9 |
160.4 |
48 |
|
1820-9 |
160.2 |
202 |
|
1830-9 |
161.1 |
222 |
|
1840-9 |
162.7 |
247 |
|
1850-9 |
164.3 |
229 |
|
1860-9 |
165.6 |
18 |
In Table 2 we look at the effect of parental wealth on the
heights of men in Sart. Parents’ wealth is measured in 1818, 1822, 1843, or
1870, but it is adjusted to a common standard by the method described in the
Appendix
[10]. We
estimate separate models for men examined for military service from 1834 to
1847 (born 1815 to 1826) and for those examined 1849 to 1880 (born 1828 to
1860). There are two reasons for stratifying the data in this way. First, the
earlier cohort was measured at age 19 and the later cohort at age 20. While
growth is nearly completed at these ages in a well-nourished population,
individuals who were severely malnourished in childhood can experience catch-up
growth well into their twenties (Bogin 1999, 92). We have estimated that men
grew an average of one and a half centimeters between age 19 and age 20 in our
study population. Since this catch-up growth would have varied by social and
economic status, it is risky to apply a single correction factor to all
individuals in order to pool the data across cohorts. Second, we know that
there were important social and economic changes in Sart around the middle of
the nineteenth century. The first half century was characterized by backward
agricultural techniques and growing population pressure. After 1850 new
agricultural technologies were introduced, and out-migration to growing
industrial areas reduced the total size of the population. Dividing the data
into two cohorts highlights the effects of social and economic change.
Tab. 2
Regression Models of Height in
Military Examinations, Males, Sart, Belgium, 1806-1880 (Dependent variable:
Height at age 19 or 20)
|
Covariate |
Coefficient |
p-value |
Mean |
|
A. Military examinations
1834-47 (men born 1815-28) (mean of dependent variable =
160.5) |
|
Parents’ tax or property |
2.54 |
0.00 |
3.1 |
|
Year of birth |
0.59 |
0.00 |
123.0 |
|
Constant |
225.37 |
0.00 | |
|
N |
208 | | |
|
R-squared |
0.06 | | |
|
F(2,213) |
6.43 | | |
|
p |
0.06 | | |
|
B. Military examinations
1849-80 (men born 1829-60) (mean of dependent variable =
162.8) |
|
Parents’ tax or property |
0.16 |
0.59 |
4.7 |
|
Year of birth |
0.13 |
0.00 |
145.2 |
|
Constant |
142.45 |
0.00 | |
|
N |
649 | | |
|
R-squared |
0.03 | | |
|
F(2,646) |
10.84 | | |
|
P |
0.00 | | |
The main lesson of Table 2 is that height was strongly related
to parental wealth in the 1834-47 cohort of military conscripts but not in the
1849-80 cohort. In the earlier cohort the estimated coefficient for parental
wealth is statistically significant and quite large (2.54). This implies that a
ten percent increase in wealth would have increased height by almost one
quarter of a centimeter
[11]. In the later cohort, however, parents’ wealth does
not have any effect on height. As we noted above, socio-economic differences in
height became much more attenuated after 1850 in Sart and several other
communities in eastern Belgium. As the economy of Sart responded to the rapid
growth of nearby industrial cities, the importance of wealth in determining
childhood experiences decreased.
To examine the timing of marriage we use a Cox proportional
hazards model (Cox 1972) shown in Table 3. Relative risks estimated in this
model show the effect of each covariate on the instantaneous rate of transition
from single to married. A relative risk greater (less) than one means that a
covariate increased (decreased) the probability of marriage. When the estimated
relative risk does not differ from one, the covariate has no association with
the timing of marriage. Models have been estimated for unmarried men observed
between ages 18 and 50 in each cohort of military examinations.
Tab. 3
Hazard Models of the Risk of
Marriage (Ages 18-50), Sart, Belgium, 1811-1899
|
Covariate |
Relative risk |
p-value |
Mean |
|
A. Military examinations
1834-47 (men born 1815-28) |
|
Parents’ tax or property |
1.31 |
0.04 |
3.14 |
|
Height |
1.04 |
0.00 |
160.63 |
|
Year of birth |
0.96 |
0.23 |
123.10 |
|
Subjects |
203 | | |
|
Deaths |
103 | | |
|
Time at risk |
2743.74 | | |
|
Log likelihood |
-450.73 | | |
|
Chi-squared |
18.11 | | |
|
p-value |
0.00 | | |
|
B. Military examinations
1849-80 (men born 1829-60) |
|
Parents’ tax or property |
0.96 |
0.48 |
4.50 |
|
Height |
1.02 |
0.00 |
162.75 |
|
Year of birth |
0.99 |
0.33 |
145.21 |
|
Subjects |
645 | | |
|
Deaths |
296 | | |
|
Time at risk |
9064.16 | | |
|
Log likelihood |
-1679.36 | | |
|
Chi-squared |
11.07 | | |
|
p-value |
0.01 | | |
Parents’ wealth has a large effect on marriage in the first
cohort, but no effect in the second cohort. The estimated relative risk for
parents’ wealth in the first cohort is 1.31. This means that a ten percent
increase in parents’ wealth increased the relative risk of marriage by about
2.5 percent. Since the model assumes that unmarried men are continuously
exposed to the risk of marriage, this increase in the relative risk of marriage
has a cumulative effect over time. The estimated relative risk in the second
cohort is.96, and the associated p-value implies that it may differ from the
null hypothesis (no effect of wealth on marriage, i.e. relative risk=1.0) only
by chance.
Height has a strong effect on the marriages of men in both
cohorts. In the first cohort the estimated relative risk for a one-centimeter
increase in height is 1.04. This is a large effect at a time when wealthy men
were ten centimeters taller than unskilled laborers. A ten centimeter increase
in heights would have increased the risk of marrying by about fifty percent.
The estimated relative risk is only half as large in the second cohort, 1.02,
but this is still a substantial and statistically significant effect.
These results imply that the marriage market in Sart changed
significantly during the nineteenth century. Family wealth, which was very
important in the first half of the century, had little effect on the timing of
marriage after 1850. The changing economy of the region and increasing
out-migration from Sart appear to have reduced the importance of inherited
wealth in determining the timing of marriage. Height, as an indicator of health
or physical ability or both, continued to have a large effect on the timing of
marriage, but it was twice as important before 1850 as it was after
1850.
In Table 4 we ask whether parents’ wealth, height, or marital
status affected wealth in mid-life. The dependent variable is our estimate of
wealth at age 50 constructed by the method described in the Appendix.
Tab. 4
Regression Models of Predicted
Wealth at Age 50, Males, Sart, Belgium, 1806-1880 (Dependent variable:
Logarithm of predicted wealth at age 50) (Men observed until age 40 or
older)
|
Covariate |
Coefficient |
p-value |
Mean |
|
A. Military examinations
1834-47 (men born 1815-28) (mean of dependent variable =
4.70) |
|
Parents’ tax or property |
0.14 |
0.33 |
3.23 |
|
Height |
0.00 |
0.81 |
161.26 |
|
Children ever born |
0.00 |
0.95 |
4.81 |
|
Ever married |
0.67 |
0.06 |
0.85 |
|
Year of birth |
-0.12 |
0.00 |
3.23 |
|
Constant |
18.41 | | |
|
N |
104 | | |
|
R-squared |
0.16 | | |
|
F(5,98) |
3.60 | | |
|
p |
0.00 | | |
|
B. Military examinations
1849-80 (men born 1829-60) (mean of dependent variable =
2.42) |
|
Parents’ tax or property |
-0.03 |
0.65 |
4.61 |
|
Height |
0.00 |
0.80 |
162.15 |
|
Children ever born |
0.02 |
0.27 |
3.82 |
|
Ever married |
0.62 |
0.00 |
0.74 |
|
Year of birth |
-0.18 |
0.00 |
4.61 |
|
Constant |
28.02 |
0.00 | |
|
N |
187 | | |
|
R-squared |
.63 | | |
|
F(5,18) |
62.54 | | |
|
P |
0.00 | | |
The only variable that appears to make a difference in Table 4
is whether the subject was ever married. The estimated coefficients for having
been married (67 and.62) imply that married men were almost twice as wealthy as
those who remained unmarried. Children, however, made no difference.
Although parents’ property and height do not appear to have
direct effects on mid-life wealth, they do have indirect effects. As we saw
above, parents’ wealth and height strongly affected the likelihood of marriage,
and marriage appears to have mediated the effects of childhood conditions on
socio-economic status in mid-life. When we estimate the regression model
without the marriage and family size variables (results not shown), the
coefficients of parents’ wealth and height are larger, which also suggests that
they affect mid-life wealth indirectly through marriage.
We use the Cox partial likelihood model shown in Table 5 to
estimate the effects of early life conditions on old age mortality. Again, we
find an important difference between the early and later cohorts. Mid-life
wealth and height mattered a great deal in the early cohort and not at all in
the later cohort. This suggests that a ten percent increase in wealth would
have reduced the risk of dying by more than five percent; while each additional
centimeter increase in height was associated with a six percent reduction in
the risk of dying. These effects do not appear in the later cohort.
Tab. 5
Hazard Models of the Risk of
Dying after Age 50, Sart, Belgium, 1811-1899
|
Covariate |
Relative risk |
p-value |
Mean |
|
A. Military examinations
1834-47 (men born 1815-28) |
|
Predicted wealth at age 50 |
0.54 |
0.00 |
4.87 |
|
Height |
0.95 |
0.04 |
160.71 |
|
Children ever born |
0.94 |
0.20 |
5.10 |
|
Ever married |
1.14 |
0.80 |
0.87 |
|
Year of birth |
0.91 |
0.04 |
122.61 |
|
Subjects |
93 | | |
|
Deaths |
54 | | |
|
Time at risk |
1791.81 | | |
|
Log likelihood |
-196.19 | | |
|
chi2(5) |
27.43 | | |
|
p-value |
0.00 | | |
|
B. Military examinations
1849-80 (men born 1829-60) |
|
Predicted wealth at age 50 |
0.87 |
0.48 |
2.49 |
|
Height |
1.00 |
0.96 |
161.96 |
|
Children ever born |
1.05 |
0.51 |
4.34 |
|
Ever married |
0.42 |
0.17 |
0.79 |
|
Year of birth |
0.92 |
0.15 |
140.59 |
|
Subjects |
160 | | |
|
Deaths |
30 | | |
|
Time at risk |
1368.72 | | |
|
Log likelihood |
-117.74 | | |
|
chi2(5) |
4.93 | | |
|
p-value |
0.42 | | |
It is somewhat surprising not to find a clearly beneficial
effect for either marriage or family size in these data. The estimated effect
for marriage in the second cohort is actually quite large, but it is not
statistically significant. Descriptive statistics from the full population
(including men whose heights do not appear in the military conscription lists)
do show much higher mortality among men who never married. The absence of that
pattern here points to the relationships among the variables included in the
model. We showed above that marriage was strongly affected by both height and
wealth, both of which affect old age mortality in the earlier cohort. Indeed,
when we omit height and wealth from the model, marriage has a strong negative
effect on mortality (results not shown). This suggests that married men had
lower mortality, because they were already more healthy before they married.
This does not mean that marriage did not have beneficial effects on health, but
marriage was also a selective process that favored men with better health and
more wealth.
We have emphasized both the long-run effects of conditions
early in life and the mediating effects of conditions in mid-life. The
interactions between health and wealth over the life course sometimes make it
difficult to separate their effects. Wealthier families have more resources to
invest in the health of their children. Healthier adults are more likely to
marry, and married couples have advantages in accumulating additional wealth.
Wealth, marriage, and a healthy childhood all contribute to longer life in old
age. The multi-period, longitudinal model used here helps to show these
overlapping and reinforcing effects.
Our results also illustrate the importance of historical
context. In general, we found much clearer and stronger effects in the cohort
that reached adulthood before 1850 than among those born later, even though our
sample of the later cohort is larger. This difference may be partly due to
changes in the quality of our sources, but we are generally reassured by the
fact that some results, like the effect of height on marriage, were very
similar in both cohorts. It is more likely that these differences are due to
the economic and social transformation of Sart as it was drawn into the new
industrial world. Wealth in land meant something quite different after 1850
when jobs in factories, mills, and mines were available nearby. Migration,
moreover, often drew the healthiest young men away from home, and this
selective process may have reduced the apparent relationship between height and
old age mortality in the later cohort (Oris and Alter, 2001).
Since the samples used here are small, the conclusions drawn
here must be preliminary. We believe, however, that these results do
demonstrate the value in taking a life course approach to the analysis of
demographic and socio-economic events.
Appendix: wealth by age and time
This appendix explains how we adjust measurements of wealth
of different kinds to a common standard and age. We begin with a simple model
of the growth of wealth over the life course:
(1)
log(Wx) = log(W0) +
ß1x + ß2t0
in which,
x represents age,
t0 is the individual’s year of
birth,
and Wx is wealth at age x.
This is an exponential growth model in which each individual
begins with an initial endowment of wealth (W0) that increases
at a constant rate with age. Year of birth is included in the model to capture
exogenous conditions affecting the value of wealth, such as changes in
technology and markets.
Tables A1 and A2 indicate that this model captures basic
features of wealth at the time of death in nineteenth-century Sart. Table A1
shows that wealth did rise with age. Whether we look at average wealth for all
decedents or at the average of those who left inheritance records, wealth
increases with age. There is also a suggestion that wealth accumulation ended
in old age. In Table A2 we see that the average value of estates rose
dramatically during the nineteenth century. Since there was little inflation
and prices actually fell after 1870, increased property values must have been
due to improvements in agriculture and rising incomes.
Tab. A1
Value of Estate by Age at
Death
|
Non-zero estates |
All decedents | |
|
Age at death |
Mean |
Number |
Mean |
Number |
Percent with no estates |
|
0-9 |
245 |
44 |
13 |
850 |
94.8 |
|
10-9 |
932 |
26 |
258 |
94 |
72.3 |
|
20-9 |
1 177 |
34 |
328 |
122 |
72.1 |
|
30-9 |
1 277 |
34 |
457 |
95 |
64.2 |
|
40-9 |
3 110 |
39 |
1 123 |
108 |
63.9 |
|
50-9 |
2 940 |
94 |
1 607 |
172 |
45.3 |
|
60-9 |
4 545 |
107 |
2 123 |
229 |
53.3 |
|
70-9 |
4 492 |
100 |
1 936 |
232 |
56.9 |
|
80-9 |
4 284 |
47 |
1 830 |
110 |
57.3 |
|
90-9 |
|
0 |
0 |
3 |
100.0 |
Tab. A2
Value of Estate by Year of
Death
|
Non-zero estates |
All decedents | |
|
Year of death |
Mean |
Number |
Mean |
Number |
Percent with no estates |
|
1810-9 |
713 |
19 |
64 |
213 |
91.1 |
|
1820-9 |
2 948 |
21 |
333 |
186 |
88.7 |
|
1830-9 |
867 |
19 |
72 |
229 |
91.7 |
|
1840-9 |
1 329 |
58 |
393 |
196 |
70.4 |
|
1850-9 |
2 308 |
96 |
818 |
271 |
64.6 |
|
1860-9 |
2 986 |
100 |
1 176 |
254 |
60.6 |
|
1870-9 |
4 095 |
104 |
1 717 |
248 |
58.1 |
|
1880-9 |
5 202 |
63 |
1 413 |
232 |
72.8 |
|
1890-9 |
4 575 |
46 |
1 125 |
187 |
75.4 |
Tab. A3
Regression Models of Wealth
at Death with Three Measures of Wealth, Males, Sart, Belgium, 1811-1899
(Dependent variable: Logarithm of value of estate at death)
|
Covariate |
Coefficient |
t |
p-value |
Mean |
|
A. Tax in
1818 (mean of dependent variable = 3.2) |
|
Tax in 1818 |
0.64 |
2.61 |
0.01 |
0.39 |
|
Year of birtha |
0.01 |
1.12 |
0.26 |
91.7 |
|
Year of death - 1818 |
0.06 |
8.53 |
0.00 |
33.5 |
|
Constant |
-0.16 |
-0.18 |
0.86 | |
|
N |
603 | | | |
|
R-squared |
0.15 | | | |
|
F(3,599) |
34.25 | | | |
|
p |
0.00 | | | |
|
B. Tax in
1822 (mean of dependent variable = 3.3) |
|
Tax in 1822 |
0.71 |
2.81 |
0.01 |
0.3 |
|
Year of birtha |
0.01 |
1.04 |
0.30 |
95.1 |
|
Year of death - 1822 |
0.07 |
8.01 |
0.00 |
33.7 |
|
Constant |
-0.14 |
-0.15 |
0.88 | |
|
N |
596 | | | |
|
R-squared |
0.15 | | | |
|
F(3,617) |
33.73 | | | |
|
p |
0.00 | | | |
|
C. Land in
1843 (mean of dependent variable = 3.9) |
|
Land in 1843 |
0.73 |
3.29 |
0.00 |
0.4 |
|
Year of birtha |
-0.02 |
-2.67 |
0.01 |
110.3 |
|
Year of death - 1843 |
0.04 |
3.96 |
0.00 |
25.5 |
|
Constant |
5.16 |
5.27 |
0.00 | |
|
N |
646 | | | |
|
R-squared |
0.06 | | | |
|
F(3,642) |
13.93 | | | |
|
p |
0.00 | | | |
|
D. Real estate value in
1870 (mean of dependent variable = 3.6) |
|
Real estate value in 1870 |
0.24 |
5.54 |
0.00 |
3.6 |
|
Year of birtha |
-0.05 |
-7.32 |
0.00 |
127.9 |
|
Year of death - 1870 |
-0.06 |
-3.45 |
0.00 |
12.2 |
|
Constant |
9.14 |
10.76 |
0.00 | |
|
N |
575 | | | |
|
R-squared |
0.17 | | | |
|
F(3,571) |
39.82 | | | |
|
p |
0.00 | | | |
Although we have measurements of age at death throughout the
nineteenth century, we only have indicators of wealth of the living population
at three points in time: 1822, 1843, and 1870. Since our subjects were at
different ages when these records were collected, it is not possible to compare
them without adjustment. We use a regression model based on Equation 1 to
compute predicted wealth at age 50 for each person. Equation 1 implies that if
we compare wealth at two ages, x and x+n, we get:
(2)
log(Wx+n) = log(Wx) +
ß1n
In other words, the log of wealth at any age can be described
by wealth at an earlier age plus the product of the rate of growth for age
(?1) and the number of years between these ages. Estimated
values of the rate of growth can be used to predict wealth at any other
age.
We estimate models like Equation 2 by regressing each of our
measures of the wealth of the surviving population on the values of estates in
the inheritance records. These results are shown in Table A3. Each of these
regression models includes an indicator of wealth (taxes in 1822, land in 1843,
value of real estate in 1870) and the time between the wealth measure and the
date of death. Unlike Equation 2 the regression models include a constant. We
also include the year of birth. Equation 2 implies that year of birth should
have no effect when we include wealth at an earlier age, but it is included in
the model to detect unforeseen trends in the data. We arbitrarily add one franc
to each estate, so that we can calculate the logarithm of estates with no
reported property.
The estimated coefficients of all the wealth measures in
Table A3 are positive and statistically significant as we expect. The estimated
coefficients for the time between death and the measurement of wealth are
positive in the equation for 1822 and 1843 but negative in the equation for
1870. The latter seems to capture a decline in land prices during the years of
deflation after the 1874.
[12] The coefficient for year of birth is close to zero
in the 1822 model, but negative and statistically significant in the later
years. The coefficients of determination (R
2) for the models are low (.15,.06,
and.15), but our prediction of wealth at death is better when we use the tax or
property indicator closest to the subject’s death. The correlation coefficient
between this synthetic predicted wealth and the observed estate is.40
(equivalent to R
2
=.16).
The estimated models in Table A3 are not intended to explain
all of the variation in the estates, but they should be sufficient for
converting our three different measures of wealth to a common standard. We
compute predicted values of wealth at age 50 by substituting the difference
between the individual's current age and age 50 into the regression model in
place of the difference between current age and age at death. When an
individual's wealth was observed more than once, we use the one closest to his
50th birthday.
This research was made possible by a grant from the National
Institute on Aging (AG18314-01). We are grateful to Leah VanWey for helpful
comments on an earlier draft.
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[1]
Archives de l’État à Liège, Communes, Sart-lez-Spa, Registres
de population n° 27-34 (1811-1866) et Administration communale de Sart-lez-Spa,
Registres de population n° 1-9 (1867-1900).
[2]
Archives de l’État Liège, Déclarations de successions. Bureau
de Spa. Série 187: 187/4 à 187/82 (1819-1900).
[3]
Archives de l’État Liège, Communes, Sart-lez-Spa, Fiscalité,
Correspondance, n° 26.
[4]
Archives de l'État à Liège, Communes, Sart-lez-Spa, Registres
de population n° 28 (1843).
[5]
Archives de l'État à Liège, Collection des Plans Popp.
Sart-lez-Spa.
[6]
Conscription lists are found in the Archives de l’État à Liège
in the Fonds Francais, Fonds Hollandais, and Communes under the heading
Miliciens.
[7]
Some military conscriptions lists also exist from the
Napoleonic period. Those records are not included here, because we are unsure
of the quality and completeness of recording during that period.
[8]
For a survey of the anthropometric history and the historical
anthropometric data, see Coll and Komlos 1998.
[9]
These estimates come from regression models using data from
conscripts examined between 1816 and 1847.
[10]
We adjust the parents’ wealth to wealth at age 50 by assuming
that parents were 30 years old when the subject was born.
[11]
Logarithms are used for all wealth variables. In this case
ln(1.1)( 2.542) = 0.242.
[12]
We tried using series of agricultural prices to convert the
estates to real value, but it made almost no difference.