Missing millions: the human cost of the Mexican Revolution
© 2001 Robert McCaa, University of Minnesota Population Center
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Abstract | ||
There is no consensus
among scholars regarding the demographic impact of the Mexican revolution or
its components. Total losses range from
1.9 to 3.5 million. Table 1 summarizes
the distinct scenarios proposed by nine specialists. Some discount the missing millions by emphasizing emigration and
error, such as Loyo (1935), Collver (1965, Model "B"), Alba (1977),
and Mier y Terán (1982). Others assign
a major role to lost births and thereby reduce the scale of the horror (Gonzalez
y Navarro (1974), Collver (1965), Greer (1966), and Mier y Terán (1982)). Still others blame massive mortality
(Collver (1965, Model "A"), and Ordorica and Lezama (1993)), or
exogenous mortality from the Spanish flu pandemic (Loyo 1935; Ibarra 1996).
Each of these factors must be taken into account, but there is little agreement
over their relative importance. Collver
(1965)—the authority for subsequent demographic analyses by Greer (1966) and
Ordorica and Lezama (1993)—encompasses the extremes, by offering two scenarios,
both of which he characterizes as “implausible”. Collver’s model A maximizes the impact of mortality, with two
million excess deaths. Model B
minimizes mortality (“only” one-half million excess deaths) and balances the
demographic equation by attributing the missing one and one-half million to
census error. Collver's models are
indeed implausible extremes. The
best-case scenario falls between them, at around two-thirds the mortality
maximum. Since Collver’s research was published almost forty
years ago, new information regarding the devastation of the revolution and new
demographic methods have become available. The fatally flawed 1921 census is no
longer a required benchmark, although it has been used by every previous effort
to assay the human costs of the revolution, aside from the mathematical
projection by Luna Mendez (1959). His
graphical extrapolation shows 1921 to be wildly off the mark but nothing is
made of it. Error in the 1921
enumeration is often used to explain away what otherwise was an unthinkably
large number of missing. Error also
discouraged researchers from attempting more refined analysis or proposing
anything over than crude figures. Error
can be reduced, on the one hand, by standard cohort analysis to 1930, when one
of the best Mexican censuses of the twentieth century was conducted, and, on
the other, by projecting females separately from, indeed prior to the male
population, using inverse methods to model the 1930 age structure for each sex
individually. I propose to ignore the
1921 census entirely, referring back to it only for the sake of completeness
and comparability, to obtain an estimate of the undercount in that year and to
facilitate comparison with other estimates of the human costs of the war. | ||
Two-sex inverse projection offers significant advantages
over one-sex conventional projections used by previous researchers. The most important advantage is that the
goal of two-sex inverse projection is to balance the demographic equation not
simply by population totals but by age and sex (McCaa, 1993). The inverse
method requires minimal data, yet produces refined, surprisingly accurate
demographic estimates, including life expectancies, gross reproduction ratios,
and population age structures. Annual
two-sex projections are the method’s greatest strength, even in the absence of
good data. Since inverse projection
demands little in the way of inputs, results may be compared against the most
reliable data at hand. Various scenarios can be readily tested for
plausibility. Even where the best model
fails to fit the most reliable data, departures from empirical targets may be
used to gain insight into greater than expected losses for some age groups and
less for others. Finally, the method relies on data and demography, not
mathematics. Instead of using
mechanical methods favored by demographers, which tend to smooth away history
(see, for example, Camposortega's summary of methods to resolve the age-heaping
problems in Mexican censuses, 1992:19, 86), inverse projection encodes a chronology
of births and deaths into the age and sex pyramid, year-by-year,
cohort-by-cohort. The power of the inverse projection method lies in its
theoretical underpinnings, what demographers call the ergodicity theorem
(Wachter 1986). Reduced to its simplest,
this theorem states that the structure of a population is dependent upon
demographic dynamics, not an age structure at some distant point in the past.
Simply put, populations have no long-term memory when it comes to age
structure. Moreover, contrary to common
sense, instead of projecting backward, the inverse method is most powerful in
projecting forward (Lee 1993). Thus, we
can confidently begin a projection from, say 1895, without needing to know the
demographics that came before, and if we successfully map the annual flow of
births and deaths, the age structure will map underlying population
dynamics. Estimating the annual number
of births is most important, because if this figure is wrong for a specific year,
results over the entire projected span will be distorted for the cohort born in
that year. Accuracy in predicting the
annual death flow is not as critical because deaths are distributed over all
age groups, and error in one year may be compensated by errors in subsequent
years. The same principle works for net
migration. Given the fact that the
annual volume of emigration is low (typically deaths greatly exceed migration),
errors in measuring net migration are even less significant in this regard. It is important to understand that the inverse
projection method produces a model, which mimics reality to a greater or lesser
degree. Deaths and emigration are
apportioned out by age and sex for each year of the projection, based on the
estimated total flow for that year and a pattern of change by age and sex
derived from model mortality and migration tables. Where a five percent error rate is tolerable, the method yields
amazingly accurate results. The
strengths and limitations of the method are well documented, having been
calibrated in a variety of trying historical and hypothetical conditions
(Brunborg 1977; McCaa and Vaupel 1992; Lee 1993; McCaa 1993; Galloway 1994;
Wrigley, Davies, Oeppen and Schofield, 1997).
Nevertheless, it is important to realize that we can never know, in the
case of Mexico for example, how many young boys died due to war in, say,
1915. The method helps predict how many
might have died based on various scenarios.
The only constraint is to match the age and sex structure of the 1930
census using conventional inverse projection methods and assumptions. Inverse projection’s historical encoding is what sparked
my interest in weighing the costs and consequences of the revolution in the
first place. Some years ago as a
classroom exercise, I did a simple inverse projection of the population of
Mexico for the twentieth century, using Collver's crude birth and death
rates. The results were surprising,
particularly in mimicking corrected, as opposed to raw census age structures. For example, the census of 1960 reports children
aged 0-4 years as constituting 16.59 percent of the total population. An authoritative correction by the Mexican
demographers Raul Benitez and Gustavo Cabrera (1967) boosts the figure to 18.66
percent. Benitez and Cabrera, working
in the heat of the moment to construct an accurate life table for 1960, sought
to correct both the under-count and age-heaping. Their solution increased the proportion aged 0-4 by three
percentage-points. A simple inverse
projection yields the remarkably close adjustment of 3.4 points. I was further
surprised to find that for the 1911-1920 birth cohort (aged 40-49 in 1960),
mathematical smoothing yields a figure of 7.5 percent, while inverse projection
points to a squeezed generation, amounting to only 6.8 percent of the
total. Although the difference may seem
slight, it is suggestive of how the historical origins of a cohort remain
imprinted in an inverse projection—but may be erased by mechanical adjustments
commonly used to smooth age data. | ||
Inverse projection confirms that Collver's
maximum models are implausible. The
figures proposed here intersect his models at about two-thirds of the maximum
for deaths and 90 percent for error (see Table 1). My estimates match closely the high, but plausible mortality
findings of Ordorica and Lezama (1993). Nearly one-and-one-half million excess
deaths occurred in the period 1910-1921, according to their analysis and
mine. Our interpretations differ,
however, on the matter of causes. While
we agree that famine, disease, and epidemic were the proximate causes for the
large number of excess deaths, I single out war as the root cause. Even in the case of the infamous Spanish Flu
epidemic, which medical historians think was more devastating in Mexico than
almost any other country in the world, its severity, in my view, is explained
precisely by the disorder and weakened condition of the Mexican population
vexed by years of unremitting violence, civil war and banditry. This assessment is shared by J. Gabriel Ibarra
(1996), the author of the most up-to-date, comprehensive study of the epidemic
in Mexico. Lost births amounted to slightly less than 600,000, a
surprisingly large number, but this is the smallest figure yet proposed by any
demographic model (Table 1). At
one-half million below the estimate by Ordorica and Lezama, our differences may
be due to the fact that my accounting includes census error, and theirs does
not. While their text accepts Gilberto
Loyo’s rough estimate of undercount in the 1921 census as one-half million, the
number is inexplicably omitted from their table (see Ordorica and Lezama, 1993,
Table 9). My inverse projection
ignores the flawed census of 1921 entirely, targeting 1930 totals by sex and
age. Checking the results for 1921 from
the best fitting inverse projection against the census yields a total
undercount of 1.1 million in that year, only 100,000 short of the highest
estimate by a demographer, Collver's self-described implausible error model. The proposed emigration figure, 350,000 total net
persisting emigrants over the 1910 decade, falls in the middle of earlier
estimates. While Ordorica and Lezama
favor four hundred thousand, the congruence between our figures is surprising
given that they are derived by different data and methods. Emigration is the residual from their
demographic balancing equation for the period 1910-1921, whereas my figures are
based on foreign censuses, primarily of the United States. If we are in rough agreement on the number
of Mexicans emigrating to the United States, our interpretations differ. In my view, economics, not politics, was the
motive for many, probably most, Mexicans who emigrated during these years. As the economy of the Southwest boomed
during the Great War, emigration from Europe to the United States slowed to a
trickle, from 1.2 million in 1915 to less than 100,000 in 1917 (Haines
2000). This constellation of events
lured many Mexicans “al norte”, often enticed by labor recruiters who
readily advanced train tickets and even travel expenses, to work the rails,
fields and factories in the United States (Martinez 1957, Cardoso 1980; Hall
and Coerver 1990). In the 1920s
economic slowdown and the renewed flood of Europeans dampened Mexican
emigration. For the 1910 decade, sanctuary-seekers
who remained permanently in the United States constituted only a fraction of
the total emigration flow, almost certainly less than one-half. For this reason my figure in Table 1 is
multiplied by 0.5. While the total
comes from United States census data and is required to balance the demographic
equation, a distinction should be made between emigration for political and
economic reasons. One-half seems a not
implausible fraction (see below).
Emigration to Mexico during the decade was slight (González Navarro
1993-1994). To sum up, in my view, the human cost of the Revolution
was mainly internal, paid in Mexican blood.
Of a total demographic cost of 2.1 million, excess deaths accounted for
two-thirds, lost births one-fourth and emigration considerably less than
one-tenth of the total. These
fractions are not original, having been proposed by one or another researcher
over the past three-quarters of a century.
What makes them unique, in addition to weighing the cost for females and
males separately, is how they combine and how they were derived. The remainder of the paper explains the
data and methods in which this new combination of estimates is grounded. | ||
Prior to 1930 vital statistics are
unreliable for Mexico. Over thirty percent
of births went unrecorded as recently as the 1920s, due in part to the
disruption of revolution. At the
beginning of the twentieth century, the record was better, although only by a
couple of points, with an estimated 27 percent unrecorded. Death registration, in contrast, attained a
remarkable level of completeness before the war. However, after 1910, as the intensity of fighting and looting
increased with churches and government offices favored targets, the national
registration system essentially collapsed (Collver 1965:138). While vital statistics may have been
reliable for a few districts or even cities during the war years, there are
none for the nation as a whole. Vital
statistics for this period amount to crude quinquennial or even decennial
estimates. Researchers derive crude
numbers of births and deaths from basic demographic balancing equations
suitable for projecting the total population forward from the census of 1910 to
1921 (see Collver 1965 and Mier y Teran 1982). Censuses remain the best source of information on the
Mexican population prior to 1930.
Undercounting is typically the main shortcoming of this source, but in
the case of pre-revolutionary Mexico, fraud, possibly for electoral purposes,
may have been a more significant problem.
Collver's maximum census-error model deflates the count for 1895 by
200,000, 1900 by 400-500,000, and 1910 by 200-500,000. In contrast, most researchers assume that fraud
counter-balanced undercount in these early national efforts and accept the official
figures for 1900 and 1910. For 1910,
the last enumeration during the thirty-year rule of the aged dictator Porfirio
Diaz, federal inspectors were sent into the field for the first time to monitor
the taking of the census and the tabulation of returns, but counting and
reporting remained in the hands of local officials (Greer 1966:28-38). I accept the official figures for 1910 as
reported and leave aside those of 1895 and 1900, as not crucial to resolving the
issues at hand. The 1921 enumeration attempted to replicate 1910
procedures, but failed. General Alvaro
Obregón's successful rebellion in May 1920 was followed by a purge of the
National Statistical Office. The fourth
national census of population, scheduled for October, was postponed for more
than a year to November 30, 1921.
Publication of results was delayed for many years by the failure of
state officials to send in their tally sheets and by disorganization in the
national office. Many of the more
complex tables were never published, and many partial returns can be found
today still in manuscript form, incomplete and unpublished in the Archivo
General de la Nación (Gobernación, Fomento y Obras Publicas, Ramo de Censo y
Estadística). Fraud is evident in
the 1921 enumeration, with the returns for Colima appearing particularly
suspicious (Greer 1966:7).
Undercounting, however, was most severe, certainly worse than for any
other Mexican census of the twentieth century.
Loyo's estimate of a shortfall of 500,000 is widely accepted (Loyo 1960:4-5). Although this figure has never been examined
critically, the adjustment is certainly in the right direction. On the other hand the 1921 numbers are so
fundamentally flawed that ignoring them entirely in favor of those for 1930
seems a better approach. In 1930, central processing of the original census
returns was instituted. Thanks to this
innovation, most of the sheets for the 1930 enumeration still survive and have
been microfilmed. They may be consulted
in the Archivo General de la Nación or on film at any branch library of the
Genealogical Society of Utah. The 1930
effort is widely recognized as one of the best planned and competently executed
of the century, although a complete enumeration remained an unattained
ideal. | ||
Error is the principal
culprit for Collver (Model B), Mier y Terán, and Greer, with a million or more
of the missing attributed to this factor.
Collver's model B, or maximum census error model, would account for
almost half the entire “loss” over the decade by this factor alone. Model B combines guesstimates of inflated
counts in 1910 and suspected widespread undercount in 1921 to obtain a figure
of 1.2 million total error. Greer's
study of the demographic impact of the Mexican revolution endorses Collver's
model B as the most likely scenario.
Mier y Teran also relegates one of her missing millions to census
enumeration problems. Order of magnitude is the most that historians should
expect given that adjustments for error of one-half million or more is required
for every national census since the 1921 effort. The scale of adjustments for error, subtracting one-half million
for 1910 and adding a similar amount for 1921 or 1930, shrinks estimates of
real demographic loss by a substantial fraction. However, the evidence for widespread census fraud in 1910, as
presented by Collver and Greer, is simply too scanty to be accepted. Neither author reports any systematic
attempt to examine returns for individual states to detect inflated figures for
specific census years. Arriaga (1968:163) and Mier y Terán (1982:353) place
greater confidence in both the 1910 and 1930 enumerations than those of 1921 or
1895. Mier y Terán estimates an
undercount of only 0.8 percent for 1930 (120-140,000), versus four percent for 1921 and two percent for 1940. Alba, who pays little attention to early census data,
places the undercount for 1930 at 510,000, less than for any other modern
Mexican census (1977:18). To resolve
the disagreement between Mier y Terán and Alba, splitting the difference at
300,000 seems reasonable. If Mier y
Terán's estimate of error is closer to the mark for 1930, then I will have
exaggerated census error by 150,000, but if Alba's is more accurate, then my
figure is an underestimation of some 200,000.
Whatever the total error, it must be parceled out to specific age
groups. I assign one-half of the
undercount to the age-group 0-4 (increasing the proportion from 15.2 to 15.8
percent), and the remainder, 75,000 for each sex, is spread proportionally over
ages 5-85+. In other words, my
adjustments are slight for all age groups except the youngest, which of course
were born after the revolution and consequently are not as critical for
answering the question at hand.
Nevertheless, if a good-fitting inverse projection cannot be constructed
for the decade after the revolution, then great expectations should not be held
for modeling the decade of violence. Prior attempts at assaying the costs of revolution focus
on the decade of intense fighting.
However, fighting did not end in 1917 or 1921. Indeed loss of life resulting from the Cristero rebellion in the
late 1920s was extensive. The human
cost of this event demands a study of its own, year-by-year and
region-by-region. By examining the
period 1910-1930, I base my assessment on more reliable data and make it
possible to take into account destruction in later years as well. Finally, the estimate of undercount for the
1921 enumeration is derived simply by looking back from 1930, comparing the
total population for 1921 from the inverse projection with the published
totals. | ||
Emigration, which accounts for as much as one-third of the total demographic
loss for Gamio, Loyo and Mier y Teran, amounts to less than one-tenth for
Gonzalez y Navarro and Collver's maximum mortality model. Ordorica and Lezama's figures for emigration
show how slippery words can be when one tries to convert them into numbers, as
in Table 1. While the authors give a
numeric estimate of the emigration effect (400,000), the text attributes “a
good part” of the missing millions to emigration. It seems to me that “a small part” might be more appropriate for
describing a thirteen percent loss. For
other authors, where no numbers are available (noted by brackets in Table 1), I
have converted slippery narrative into concrete numbers. Those who see emigration as a minor effect of the
revolution can find comfort in new evidence from the original United States
census manuscripts for 1920 which only became available to the public in 1992
(Gutmann, McCaa, Gutierrez-Montes and Gratton, 2000). Likewise, a re-working of rarely used published census figures
also supports a low emigration scenario.
The total Mexican born population in the United States increased from
221,915 in 1910 to 486,418 in 1920 and 641,462 in 1930, an increase of 260,000
in the first decade and 160,000 in the second (U.S. Census Bureau, 1933, vol.
2, p. 14, Table 17). These are net
figures, not total flow. To arrive at
the number of total persisting emigrants, an estimate is required of Mexicans
who died in the U.S. in each decade and were replaced by new emigrants. Mortality of 10-20 percent per decade would
encompass the true rate, as we shall see below. This would increase total net emigrants by 22-44,000 for the
first decade and 50-100,000 for the second.
Adding 33,000 and 75,000 yields mortality-adjusted numbers of 300,000
and 230,000 total persisting Mexican emigrants to the United States for the
1910 and 1920 decades, respectively. | ||
Any complete assessment of the human impact
of the revolution must take into account not only error, emigration and excess
deaths, but also lost births—that is births that did not occur because of the
disruption of normal family life. Here
too, there is substantial disagreement among the authorities. Most demographers discern nearly a million
lost births, equivalent to a decline of 10-15 percent in the crude birth rate
over the entire decade. On the other
hand, the father of Mexican demography, Gilberto Loyo, seems to have considered
fertility effects as rather slight.
Indeed his magnum opus on the population history of Mexico, although
highly critical of the demographic attainments of the ancien regime of Porfirio
Diaz as “no tan buena como debería haber sido”, omits any discussion of the
impact of the revolution on fertility (1935:118). His assessment must be gleaned instead from musings toward the
end of his career (1960:4). In
contrast, Gonzalez Navarro's unpublished population history of Mexico in the
twentieth century offers a figure of almost 1.5 million, which he describes as
“crecimiento que no se afectuó [sic]”, but this number includes increased
mortality due to disease, famine, and disorder. | ||
Here, disagreement is greatest. On one extreme are the strict
constructionists who would exclude epidemics as exogenous factors (Loyo and
Gonzalez Navarro), and on the other are those who define mortality as the
residual, after taking into account error, emigration and fertility (Collver,
model A). Loyo, for example, blames the
influenza epidemic of 1918 for much of the loss of the decade (1960:4): Así, se puede
estimar que la población de 1910 a 1921 perdió dos millones de personas. Una parte de estos dos millones, la menos,
corresponde a las pérdidas de vidas en los años de las luchas armadas de la
Revolución Mexicana, y la otra, la mayor, a la tremenda mortalidad por la
epidemia de gripa llamada ‘influenza española’. That the Spanish influenza epidemic was devastating in
some regions of Mexico is beyond dispute, but its effects seem to have been
most severe precisely where fighting had been most intense, and the population
most weakened. For example, in Mexico
City, deaths abruptly tripled in December 1918, reaching 4,329 (AHSS, Epidemiología,
box 11, exp. 1-2). Nevertheless this
number is well below the devastation of 1915, the year of hunger. 1915 was the deadliest year in the modern
history of the city, with almost twenty-five thousand reported deaths, or more
than five percent of the population.
1916 was nearly as bad with barely 500 fewer deaths. In the year of the
flu epidemic over 23,000 deaths were recorded, but this fell short of 1915 by more
than one thousand. Then too, after the
epidemic passed, mortality declined by almost one-half in the following year to
fewer than 12,000 deaths. The average
for the biennium yields nearly normal levels of mortality. In contrast, recovery from war, hunger or
typhus was not immediate, as mortality remained high (AHSS, Epidemiología,
box 11, exp. 1-2). Similarly, in the historic city of Aguascalientes
respiratory mortality in 1918 soared, but total deaths still fell considerably
short of the 1916 record, where war, famine and other diseases tripled the
pre-war average (González Esparza 1992:43). With respect to the Spanish flu
pandemic, Ibarra's study (1996) offers a comprehensive review of the meager
statistics available. Sánchez Rosales
(2000:23), citing vague contemporary conjectures from the press, which placed
total mortality for the Republic at 350-450,000 deaths (2-3 percent of the
population), calls for a major study of the epidemic. The one more-or-less
reliable statistic which he reports comes from the Mexican army. Of 125,000 men on the rolls, 1,862 died from
the disease, a death rate of 15 per thousand. While the regional picture is far
from complete, Allan Knight's detailed study of the revolution offers a
succinct chronological and spatial description of the devastating effects of
war on food supply, disease, and epidemics (see vol. 2:413-423). Finally, it should be noted that public health efforts
to contain epidemics did not completely collapse, even in the worst years of
violence. Smallpox, for example,
remained under control, notwithstanding isolated outbreaks. In 1910, as revolution erupted on the
northern border, annual smallpox mortality in Mexico City fell to a
half-century low of only 90 deaths for the entire year. Then the figure began to rise, to 390 in
1911 and 429 in 1912. As warring and banditry worsened, migration increased and
the instinct for survival overpowered charitable inclinations of both parents
and public officials. In 1915, the last
great smallpox epidemic in the City's history erupted. Yet, it was a faint shadow of former
bouts. From a weekly average of 10
cases (not fatalities) over much of 1914, 18 cases were recorded in the first
week of 1915, rising to 50 per week in March and 70 in April. While total deaths for the year surged by
nearly one-third, hunger and typhus accounted for much of the increase. Smallpox deaths probably numbered
significantly less than one thousand, assuming a case fatality rate of
one-in-four (AHSS, Epidemiología, box 11, exp. 1-2). When cause of death statistics become
available again in 1918, smallpox mortality in the City had fallen to a mere
140 deaths for the entire year (AHSS, Estadística, box 10, exp. 27). Unfortunately, what we lack is a general picture for the
entire country. Nevertheless from the
scattered statistics available it would seem, first, that Spanish influenza,
while deadly, was not the biggest killer of the decade, particularly when
averaged with the abnormally low number of deaths in the years following. Second, the general mortality level
increased greatly due to violence, particularly in the four years when fighting
was most intense, 1913-1916. Third,
epidemic eruptions and famine—unlike any Mexicans had suffered since the end of
Spanish colonial rule (McCaa 2000)—pushed death rates higher still. From the data on Mexico City and
Aguascalientes (including its hinterland), an increase in the crude death rate
of at least one-fourth above the norm occurred in each of four years over the
decade, 1914, 1915, 1916 and 1918. | ||
The best-fitting model for each sex will
approximate 1930 census figures for each age group. Contrary to common sense, the inverse method most easily
accomplishes this by means of annual projections, rather than simpler
quinquennial or decennial computations (McCaa 1993). The preferred inverse projection maps annual fluctuations in
crude birth, death and net emigration rates by sex. For the years of greatest
crisis, higher mortality and lower fertility are postulated. Appendix I lists the computer instructions
required to reproduce the various scenarios explained below using the inverse
projection program Populate. First, the female population is projected with the goal
of matching the corrected female age structure in the 1930 census. The best-fitting annual series of births,
deaths and net-migration for the female population provides a basis for
projecting the male population. Then
the male simulation, based on births obtained from the optimal female
projection, adjusts deaths, but not births, to fit the 1930 male age structure.
Extreme age-heaping in all Mexican censuses before 1960 (Camposortega 1992:94)
foils attempts to compare cohorts by five or ten year age groups, so the age structures
are presented graphically and slightly smoothed. Figure 1 reveals a surprisingly close fit between the observed
and projected census age distributions for females. Indeed, based on the corrected census figures for 1930, for the
4.2 million females under 20 years of age, the absolute error is a trivial six
thousand (0.1 percent). For females
born in the first years of the revolution (1911-1915, aged 15-19 in 1930), the
corrected census figure is 812.4 thousand and the projected is 811.6 while for
ages 10-14 the respective figures are 901.6 and 899.6 thousand. How sensitive is this model to mis-specification? Shifting the crude rates up or down by as
little as one point increases error ten fold, to one percent ( ~50 thousand). If a high-pressure demographic regime is
hypothesized, with crude rates, say, four points greater, error for ages 0-19
years balloons from -6 to +171 thousand.
Decreasing the demographic pressure by four points creates a shortfall
of 196 thousand at the same ages and a corresponding surplus at ages 20+. Note that the totals for females and males
are matched in each instance, but the age distributions shift substantially
with only slight adjustments in the crude rates. Because the favored model closely approximates the under-twenty
age structure in 1930 it is superior to alternative models, and therefore,
superior in approximating demographic conditions over the period
1910-1929. For middle-aged and older women (35 years of age or more
in 1930) the model is not as successful.
In part this is due to the fact that the older groups continue to bear
the imprint of the hypothesized age structure for 1895 used to initiate the
projection. Beginning a projection
prior to 1895 is an exercise in sheer invention because there are no
national-level data prior to that year (Camposortega, 1992:12; McCaa
2000). Even for 1895, the published
census age structures cannot be used because of odd groupings and pronounced
age-heaping. A model age structure is
necessary. In 1930, extreme age heaping
remains a severe problem. Indeed as
late as 1950, on the Whipple index scale of "exact" to "very
bad," Mexican age structures for both sexes continued to score a
"worst" rating. Only with the
1970 census was a rating of "bad" finally attained by each sex
(Camposortega 1992:94). The biggest disparities in the best fitting models are
for females aged 35-44 (93 thousand too few in the model, -8.5 percent). This error is due to a combination of
additional deaths and emigration at these ages over the 1895-1930 period, to
age-heaping in the 1930 enumeration, and to errors in the hypothesized 1895 age
distribution. Without additional data
for the pre-1895 period, it is impossible to decompose these errors with much
certainty. Since the overall totals match, excesses for one group must be
counterbalanced by deficits for others. For females aged 55-59 (+75 thousand)
and 65-69 (+35 thousand), age heaping, in this case age-avoidance in the census
data is the likely problem, not the projection. The saw-toothed pattern of digit attraction is extreme at these
ages with 293 thousand females aged 50-54, but only 164 at ages 55-59, surging
to 201 at 60-64 and falling to 87 aged 65-69.
For those 75 years of age and older, the number projected is half the
census figure (42.5 vs. 87.3 thousand), a clear indication of the exaggerated
ages common to the oldest old. For
mature women aged 30-34 (588 thousand enumerated vs. 613 projected for females born
between 1896 and 1900), the projection does not account for what may have been
a more severe thinning of the cohort during the years of the revolution. While the difference of 25,000 amounts to
one of the largest substantive errors in the model (at other ages digit
attraction or age heaping is the greater problem), it illustrates the uncanny
ability of the method to imprint cohorts with birth, death and even emigration
histories as they are projected forward through time. Once the female population is successfully modeled, the
results are used to calculate the birth stream for males (1.05 times the
estimated annual number of female births), year-by-year from 1895. It is hypothesized that male mortality will
be higher than female, and this is borne out by the projection. Both before and after the decade of
violence, the difference in crude death rates by sex is a matter of only a
point or two, but during the years of greatest fighting and hardship, the
best-fitting model requires an increase in the crude death rate above female
levels of four points year-after-year.
Even so, the projected male age structure does not fit the entire 1930
age distribution. For the youngest age
groups (0-14), the model fits almost perfectly. The target is 3.417 million and the projected figure is 3.408
million. For 15-19 year olds (born
1911-15), the model projects 934 thousand, but the adjusted census figure is
only 801. Excess deaths of perhaps 50-100
thousand seems the most likely explanation because by peeking ahead ten years
to the 1940 census reveals 752 thousand reported for this group (versus 850
projected). For the following cohort
(born 1906-10), peeking ahead also suggests heightened mortality. Compared with the model there is a deficit
of 140 thousand, and the shortfall also persists in the 1940 enumeration. Redress comes at ages 35+, where the
projection falls short of the enumerated population by 200 thousand. The model fails to capture the heightened
mortality for teenage boys during the decade of revolution, and instead
distributes deaths more evenly among younger and older males. Given the nature of this exercise, rather
than tinkering with the model, I prefer to report its blemishes and use them to
speculate on the effects of error, mortality, and emigration. Given the general, often arbitrary character of the
inputs used in these projections (Appendix I), it might be surprising to those
unfamiliar with the inverse projection methodology that the simulated age
structures match the enumerated population so closely, indeed almost perfectly
for females below age 35. For males,
inflating deaths in the late 1920s for the years of the Cristero rebellion
(with a corresponding reduction in the most violent years of 1910 decade) would
lead to a better fitting model.
Instead, the projections are reported as they are with the proviso that
male mortality is probably overstated by perhaps as much as 100,000 in the
first decade and understated by a similar amount in the second. | ||
In addition to the new inverse projection scenario, Table 2 summarizes four
sets of vital rates postulated for the period—models by Collver (maximum
mortality and maximum census error), Mier y Terán, and Greer. All scenarios balance the demographic
equation for the period 1910 to 1921, but each does so somewhat differently. Collver's maximum mortality model places Porfirian crude
birth rates in the upper-40s, and for the decade of revolution allows them to
decline by 3-6 points. Death rates
surge from the low-30s to the high-40s, an increase of 10-15 points. Unfortunately, Collver’s models are not
based on a well-founded understanding of the course of the revolution. This should not be surprising because Mexico
is allotted a scant thirty pages, in a book devoted to developing base-line
crude birth and death rates for all of Latin America from the earliest reliable
vital statistics to 1960. Collver was
not a student of the Mexican revolution, as evidenced by his statement that
“most of the excess deaths probably occurred during two brief periods: the actual physical conflict which began in
the fall of 1910, and the epidemic of Spanish influenza of 1918-19”
(1965:38). Actual physical conflict and
the deaths inflicted thereby were not confined to brief periods, certainly not
the Fall of 1910. In fact the overthrow of Diaz, which occurred in late
spring 1911, was accomplished with little violence or destruction. The fighting scarcely began until 1911. The best example is the state of Morelos,
where devastation was greatest (Holt Buttner 1962). There the dominant revolutionary chieftain for much of the decade
was the legendary Emiliano Zapata.
Zapata dallied some four months from November 1910 until March 1911,
before finally answering Franciso Madero's call to revolt against Diaz. Three months later, Mexico's aged, six-term
President resigned, not so much due to developments in Morelos as to the defeat
of a 700 man-contingent of the federal army at the small, but strategic
northern border town of Ciudad Juarez.
In 1910, Ciudad Juarez numbered fewer than 20,000 inhabitants (Katz
1998:104). Victory at Ciudad Juarez came
to the revolutionaries on May 10, 1911, after a siege lasting only a couple of
days. Ten days later Zapata achieved
his greatest success against Diaz, with the capture of Cuautla (pop.
11,169). Defended by a troop of 400 federales,
the town was evacuated after a six-day siege.
The classic account does not mention casualties (Womack 1969:84). The pact of Ciudad Juarez was signed on May
21, and Diaz resigned on the 25th. The real fighting began, when the revolutionaries
trained their weapons on one another over the course of the following six
years. Indeed the first mutiny against
Madero had already occurred, on May 13.
Led by the victors of Ciudad Juarez, Pascual Orozco and Pancho Villa,
Madero put it down without a single casualty by boldly leaping to the top of a
car and appealing directly to the troop (Katz 1998:111). While Zapata waited four months to rebel against the
hated Diaz, not four weeks passed before he rebelled against the enormously
popular Madero. In late November 1911,
Zapata, tired of waiting to be appointed chieftain of the army of the South,
denounced Mexico’s first democratically elected president by proclaiming the
Plan of Ayala. While the Plan contained
a fig-leaf statement on returning land to villagers whose holdings had been
usurped (as well as the ever popular promise of land to revolutionaries and
their heirs), most of the document’s 2,000 words was about power—and
personality, not to mention perquisites—as a cursory reading of the complete
document readily reveals (Womack 1969:394-397). Only in 1912 did serious fighting break out in Morelos. Elsewhere regional bands (and bandits), some
with plans, others without, escalated the plundering of the countryside,
hamlets and towns. As is well known, in
less than two years after Diaz’s resignation the nation slid into chaos. With the assassination of Madero on February
21, 1913—probably at the order of the Madero-appointed commander-in-chief of
the federal army, Victoriano Huerta—, civil war erupted in most regions of the
country. Deprived of arms by a United States naval blockade, the usurper proved
incapable of suppressing the many revolts.
The battle of Zacatecas, June 23, 1914, where 6,000 federal troops died,
sealed the fate of Huerta, who fled into exile two weeks later. Now, an even bloodier phase of the revolution began, as,
once again, the victors turned on one another.
1915 was the year of hunger.
Marauding bands destroyed the few crops that were sown, many before they
could be harvested. Destruction
continued into 1916, although with the defeat of the northern chieftain Pancho
Villa at the battle of Celaya in April 1915, the violence began to wane,
however slowly. Collver's maximum mortality model is based on a cursory
understanding of the course of the decade of revolution. Nor does it take into account the
not-inconsiderable amount of “robolución,” which plagued Mexicans for much of
the decade. Collver's alternative model
minimizes mortality by starting the decade with the total population discounted
due to fraud and slightly lower birth rates and slightly higher death rates. With revolution, death rates in this model
rise fewer than five points, but the fall in fertility is more dramatic—to
account for the missing millions. Greer adopted Collver’s minimum mortality
model as his own with some slight adjustments.
Mier y Terán offers a substantially different
scenario. Porfirian vital rates are
much higher, with births at 50 per thousand population and death rates
approaching 40. The impact of the
revolution is rather slight, with birth rates showing the greatest change. Death rates increase by only a few points. The inverse projection scenario differs dramatically
from others, because this model must balance two complex demographic
equations—projecting the female and male population to 1930 using sex-specific
crude birth and death rates. Counter-factual projections provide benchmarks to
weigh effects of mortality and fertility, by simulating, on the one hand, what
might have happened if there had been no revolution (“reform” in Table 2), and
on the other, what the effects might have been if the revolution had only
impacted mortality or fertility separately (“revolution” death rates and
“reform” birth rates for the former and the reverse for the latter). For all projections crude rates for 1910 and
1920 provide anchors for interpolating intervening years. The reform model
establishes a baseline—the course of vital rates without war. This model simply
interpolates vital rates from 1910 to 1920, assuming no disturbances or change
in the direction or pace of trend. The
exception is 1918 where the Spanish influenza epidemic as an exogenous factor
in the reform model adds four points to the crude death rate for that year
(some 60,000 deaths). The revolution
model, already discussed above, attempts to portray the likely course of vital
rates during the war years. Two sex projections are made in each case. If there had been no revolution and rates of natural
increase had risen slowly over the decade from one percent to 1.4 percent per
annum, the population of Mexico would have been 17.3 million in 1921, with
normal emigration. The enumerated total was 3 million less, or 14.3
million. Adding 1.1 million to this
figure for under-enumeration in 1921 (with a range of +/-200,000 depending upon
whether one favors corrections for 1930 by Mier y Terán or Alba), reduces the
net loss to 1.9 million (see Figure 2). If fertility had been unaffected by the
war, there would have been 550,000 additional children born who would have
survived to be enumerated in the 1921 census.
This is equivalent to a four point loss in the annual crude birth rate
over the decade. Under this scenario
total population would have shrunk to 16.7 million. Excess war mortality accounts for 1.4 missing millions, pushing
the total to 15.9. In relative terms,
one-in-seven deaths over the decade was probably due to the violence and chaos
of the revolution. Combining the two
effects we arrive at the 15.4 adjusted figure for the 1921 census. In these scenarios the effect of the Spanish
flu epidemic in 1918 is discernible, but clearly it was not the biggest killer
in the larger picture. If the 400,000
flu deaths estimated by Ibarra (1996:65) is correct, the total is only slightly
less than the United States's 550,000, but the population of the U.S. at 103
million was at least six times that of Mexico (Moyner and Garenne 2000). It would seem reasonable to ascribe at least
half of Mexico's enormous loss from the flu, if true, to the disorder and
weakened state of the population caused by a decade of war. The reform model adds “only” four percentage
points to the crude death rate for that year or 60,000 deaths, as the more
likely endogenous effect of the epidemic.
To appease apologists of the Revolution who favor exogenous epidemics to
explain the missing millions, we may, generously, sextuple the Spanish flu
effect to 350,000, reducing deaths due to the revolution from 1.4 to 1.1
million. Apologists would be forced to
conclude that on the whole endogenous epidemics probably accounted for much
less than one-half of the excess mortality over the decade. War-related causes—hunger, violence, and the
like—constituted the bulk of the 1.4 million lives lost. Persisting war-induced
emigration, as noted above, probably totaled no more than 200,000 over the
decade. Alternatively, minimizing the number of excess deaths
(and maximizing lost births to keep the population equations in balance) would
halve the mortality cost but double the fertility effect. Unfortunately the high birth loss model
cannot match the 1930 age structures.
If we ignore this inconvenient fact and embrace the high fertility loss
model anyway, excess deaths amounted to about eight hundred thousand (or half
that if all Spanish flu deaths are considered exogenous). At the other extreme, the fertility effect
could be minimized (and mortality maximized).
This scenario, which also fails to produce a good fit with the 1930
population age structures, points to one-half million lost births and 1.7
million excess deaths. These
simulations offer a range in which the true losses probably fall. Whichever scenario one chooses, the human
cost was enormous: 0.8 – 1.7 million
excess deaths and 0.5 – 1.6 million lost births. I favor mid-range estimates of 1.4 and 0.6 million, respectively,
because this scenario most closely approximates the population age structures for
females and males in 1930. From the best fitting model, we learn that life
expectancy probably fell 10-15 years during the periods of greatest violence,
from 30-32 years in 1910 to 15-20 in 1913-1916 (Table 3). Infant mortality would have increased by
one-fifth or more in those years, with more than one-fourth of all babies dying
during the first year of life in 1915, 1916 and 1918. These basic demographic statistics fail to communicate the depths
of the many personal tragedies, but they provide important new details for
understanding broad national trends. Table
3 near hear | ||
For those not persuaded by the
unconventional method of inverse projection,
consider what a more conventional tool, cohort analysis, has to offer as
a means of measuring the impact of the revolution. With this approach, data from the 1910 and 1930 censuses of both
Mexico and the United States are combined to study Mexicans born before 1910
and enumerated in either country. To
obtain the complete Mexican born population by sex in both years, we sum
Mexicans residing in the United States to the population of Mexico. As an aside, consider that very few Mexicans resided outside
these two countries at either date.
Mexicans supposedly sought refuge from revolutionary violence in
Guatemala, Belize, Cuba and even Spain, but censuses show otherwise. The largest number of Mexicans in any of
these countries, some 4,000, resided in Spain, where priests and nuns did
indeed seek refuge. The figure is
dwarfed by the several hundred thousand Mexicans resident in the United
States. Then too, the number of
refugees in the United States was never as great as often thought. If a half million “cultured” Mexicans sought
refuge in the United States, as the often cited remark by the Mexican
Ambassador to the United States asserts (Ordorica and Lezama, 1993, 46), they
were not sufficiently cultured to appear on the United States census rolls for
1920. Meanwhile, their several hundred
thousand illiterate compatriots experienced no such aversion or problem. Gonzalez Navarro also questions the half million figure
and the emphasis on sanctuary as a cause of emigration. According
to Gonzalez Navarro (1994, vol. 3:194), “En la década 1910-1920 según el
parecer más generalizado, el bracero emigraba en busca de un mayor salario,
para huir de la servidumbre y por falta de garantías.” The
fact that the 1920 U.S. census shows New Mexico attracting only a few thousand
Mexican born, while California drew more than 50,000 and Texas double even that
figure suggests that the giant sucking sound of the 1910s was the United States
economy, not the storm of the Mexican revolution (Gutmann, McCaa, Gutierrez-Montes
and Gratton, 2000; figures are from Haines, forthcoming). The scale of permanent war-related
emigration has been greatly exaggerated, as the cohort analysis shows. In this cohort analysis, fertility is not an issue,
because we focus attention only on Mexicans already born before census day in
1910. In the enumeration of 1930, the
survivors from this cohort were twenty years of age or older. Although census dates in the two countries
differ by a few months, this distortion is minor given our interest in
magnitudes. Likewise enumeration error,
whether due to under-counting or misclassification of the Mexican born
declaring themselves as citizens of the USA, is unlikely to have a significant
effect on the proportions. The purpose of Figure 3 is, first, to emphasize how
small net emigration to the U.S.A was over the two decades, not only in
absolute terms but also as a fraction of total population in 1910, and second,
to stress how great the excess mortality was.
Losses due to mortality were at least double and perhaps triple those
due to emigration to the United States—without taking into account losses to
those born after 1910. For females, the size of the cohort born before 1910
shrinks by forty-one percent from 7.7 million Mexican-born enumerated in both
countries in that year to 4.4 million in 1930 (Figure 3). The figure for males, 44 percent, is
significantly worse, with a decline from 7.6 to 4.0 million. As a comparison for the same period, Blacks
in the U.S.A. lost 31 percent of their numbers over the two decades, with Black
females enjoying a two-point advantage over males (Haines, forthcoming). Comparing U.S. whites is impossible due to
the confounding effects of a substantial influx of European immigrants during
the period. For Mexicans, a large
fraction of the loss was due to higher mortality prevailing in Mexico. In 1910, life expectancy at birth hovered at
thirty years, ten years lower than for Blacks in the U.S.A. Indeed, according to the best estimates, not
until 1940 did life expectancy at birth reach forty years in Mexico, a figure
attained three decades earlier by Blacks in the U.S.A (Arriaga 1968; Haines
forthcoming). If, without the
revolution, life expectancy had continued to improve only slightly over the
decades, approximately 35 percent of Mexican females alive in 1910 and 36
percent of males would have died during the years 1910-1930. Excess mortality, then, amounts to roughly
five percentage-points for females alive in 1910 and nine points for males, some
400 thousand excess female deaths and 700 thousand male. These figures do not
include children born in the 1910 decade and who died due to revolutionary
violence. In contrast, emigration for the cohort born before the
revolution was considerably less. The
fraction residing in the United States more than doubled over the period
1910-1921, but the total remained small, some five percent of all female
Mexicans born before census day in 1910 compared with 6.6 percent of
males. The number of female emigrants
born before 1910 and residing in the United States grew from 92 thousand in
that year to 207 in 1930. For males the relative increase was similar, from 141
to 285,000. Discounting mortality from the 1910 cohort would point to
130-150,000 net female immigrants over two decades and 200-225,000 males, for a
total of 350-400,000. However,
emigration in the decade of revolution was, in fact, only slightly more than in
the 1920s as noted above, so that halving these figures would be a rough
approximation. Then the figures should
be halved again to take into account the fact that many Mexicans were drawn to
the United States, even during the 1910s, as much by the booming economy of the
Southwest as by the search for sanctuary. Of course, both the push of revolutionary
chaos and the pull of economic opportunity were at play. To assign half to each, placing war-induced
emigration for the pre-1910 birth cohorts at 30-40,000 females and 50-60,000
males, would be less erroneous than to assign the entire sum to a single
factor. Thus, the increase in
permanently emigrating refugees among those already born in 1910 was probably
less than 100,000, 0.7 percent of the population enumerated in 1910. The absolute maximum would be 1.5 percent,
assuming that the entire net increase of the decade for the pre-1910 birth
cohort resident in the U.S.A., 175-200,000, was due to war. Cohort analysis can be something of a hammer in the
demographer's toolkit. Comparing
censuses two decades apart and combining results for two countries is difficult
to do well. Conjecturing mortality
rates is even more challenging. For
these reasons, inverse projection offers an alternative, comprehensive means of
assessing not only the total demographic losses over the decade, but also
decomposing the losses into mortality, fertility, and migration
components. What inverse projection cannot do is assess the damage state-by-state
("entidad federal" in Mexican statistical parlance). Cohort analysis, on the other hand, can help
distinguish where losses were greatest, although excess mortality is
indistinguishable from losses due to migration because no table was published
for migrants by age. In the worst case,
that of Morelos, the total loss exceeded sixty percent for both males and
females born before 1910 (Figure 4). Of
90,052 females counted in 1910, only 35,614 were enumerated in 1930. The
greatest female losses, with less than 50% of the 1910 cohort enumerated two
decades later, occurred in six of thirty-one entitidades--Morelos, Durango,
Colima, Guerrero, San Luis Potosi, and Zacatecas. For males five additional entities must be added to the
list: Campeche, Queretaro, Nayarit
(Tepic), Mexico and Jalisco. In
contrast, in-migration led to survival ratios greater than one for Baja
California (males) and the Federal District (DF, females; 0.88 for males). Survival ratios of 0.6 or greater for both
sexes were attained in only two other entities: Sinaloa and Tampico.
Detailed studies such as that for Morelos (Holt Buttner 1962) are needed
to assess losses state-by-state and settlement-by-settlement. | ||
Given the magnitude of the human losses
caused by the Mexican revolution, the silence of some scholars and disbelief by
others is surprising. Indeed, the
Mexican revolution is omitted from a recent historical summary of the human
cost of modern warfare. Whether this is due to oversight, confusion, or
selection criteria (the authors may not consider the Mexican Revolution as an
“international” war), of twenty-five wars listed, the Mexican revolution would
rank ninth, tied with the Spanish Civil War and surpassed by each of the two
World Wars, the Russian Revolution, the Korean and Vietnamese Wars, the
Napoleonic Wars (1803-1815), Sino-Japanese War (1937-1941), and the
Soviet-Afghanistan war (Clemens and Singer 2000). In the case of the Mexican Revolution, losses due to
emigration was important, but this was not a major factor in the sharp fall of
the population. Error, in the poorly
enumerated census of 1921, created confusion for those trying to make an
assessment, but the availability of high quality data from the 1930 enumeration
resolved this problem many decades ago.
Fertility effects can be discerned by examining the population below age
ten in the 1921 census, or below twenty in 1930. Excess mortality can be
estimated by focusing on Mexicans who were enumerated in the 1910 census, that
is those who were born before the revolution began. Following this cohort in subsequent censuses provides an
alternative means of assaying the demographic devastation of the
revolution. This conventional method
leads to the same conclusion as inverse projection: mortality costs of the revolution were massive, so great in fact
as to be characterized as "implausible" by demographers. The best two-sex inverse projection to 1930, taking into
account the age and sex distribution of the population in that year, points to
some three million missing as of 1921.
Census error in the 1921 enumeration reduces this figure by one-million.
Two-thirds of the remainder was due to one factor: excess mortality (1.4 million deaths), with 350,000 more male
deaths than female. Lost births were
substantially less at 550 thousand.
Smaller still, at less than ten percent of the total loss, was
emigration to the United States, with the persisting number of male refugees
slightly more than 100,000, and females about three-fourths of this figure.
Total persisting emigration was less than 400,000, of which half was probably due
more to money than mayhem, the lure of better paying jobs than the flight for
safety. From the best-fitting inverse projection model then,
excess mortality is the principal explanation for the missing millions. Ordorica and Lezama (1993) reached a similar
conclusion some years ago, although attained by different methods. On the other hand, I estimate fertility and
emigration effects to be considerably smaller than they. Our scenarios are members of the same
high-mortality family—well-below Collver’s implausible maximum—and are unlike
earlier estimates by historians and demographers. From a millennial perspective, the human cost of the Mexican
Revolution was exceeded only by the devastation of Christian conquest,
colonization, and accompanying epidemics, nearly four centuries earlier. | ||
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