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In
An Essay on the Principle of Population , first published
in 1798, Thomas Malthus stated his aphorism that the geometric growth
of population must eventually exceed the arithmetic growth of resources.
Malthus is most often invoked in the context of acrimonious ideological
debates on human population growth and its effect on the natural
environment. Environmental advocates, including Paul Ehrlich,
Harvard
University
's
Club of Rome and the United Nations, decry human population growth,
claiming that it causes intolerable pollution and will result in
a scarcity of key natural resources and mass starvation. Others
have called for international programs to slow or reverse population
growth and for governmental controls on natural resource use. However
, Malthus' arguments, upon which some of these fears are based,
are rarely scientifically analyzed.
The
Theory. The gist of Malthus'
theory was that population growth must eventually outstrip the growth
of resources, primarily food. According to Malthus, “ the
power of population is indefinitely greater than the power in the
earth to produce subsistence for man. Population, when unchecked,
increases in a geometrical ratio. Subsistence increases only
in an arithmetical ratio.” As a result, Malthus concluded , “humanity
must perpetually exist in a state of misery, as population tends
to invariably expand to the point that food supplies are at the
subsistence level.”
Following
Malthus, contemporary scholars often mistakenly assume that exponential
growth necessarily implies fast growth. For instance, in the
1972 book Limits to Growth , by Dennis Meadows and others,
the authors stated that “Exponential increase is deceptive because
it generates immense numbers very quickly.” That
statement is not necessarily true. Exponential growth need not
be faster than linear growth (a straight line), nor is it true that
exponential growth must eventually exceed linear growth. Both
exponential and linear growth can be fast or slow. Exponential
growth of any arbitrary value only exceeds arithmetic growth in one
uninteresting case: infinite time. Thus, Malthus' thesis
is not necessarily true.
The
Facts. Malthus'
thesis can also be tested scientifically. As Malthus himself
noted, "a just theory will always be confirmed by experiment.”
Since Malthus first published more than 200 years ago, arguably
enough time has passed to determine whether or not he was correct.
From 1800 to 2000, world population increased from about 1 to 6
billion. According to Malthus' thesis, per capita food consumption
for the world should now be lower than in 1800. While historical
food-production data are difficult to find, proxies indicate that
per capita food production has increased over the last 200 years.
- From
1600 through 1974, the percentage of the population in Great
Britain
employed in agriculture dropped from 67 percent to about 6 percent.
- From
1800 through 1990, the price of wheat in the United
States
— expressed as a percentage of wages — fell 96
percent.
- From
1800 to 2000, the population of England
and Wales
increased from about 9 million to more than 50 million while the
inflation-adjusted price of wheat fell by more than 90 percent.
- From
1961 through 1998, the world population increased from 3.1 billion
to 5.9 billion — but over the same time period world daily average
consumption of food calories increased from 2,250 to 2,800.
The
preceding facts would seem to falsify Malthus' hypothesis.
Empirical
falsifications of Malthus' proposition are often met by the criticism
that not enough time has passed for population growth to outstrip
food production. But how much time is necessary to test the
hypothesis? Is 200 years not enough? A hallmark of scientific
hypotheses is that they make specific predictions that can be falsified.
If Malthus' hypothesis cannot be falsified within any finite value
of time, then its scientific status is questionable.
Demographic
Transitions. Malthus
did not foresee that technological changes would enable resource
growth to outstrip population growth. Nor did he anticipate
the demographic transition that takes place as societies move from
agricultural to technological civilizations. Malthus thought
that population increase in prosperous societies was a universal
rule and called it an "incontrovertible truth."
In
his memorable 1968 essay Tragedy of the Commons , Garrett
Hardin (1968, p. 1,244) noted that "there is no prosperous
population in the world today that has, and has had for some time,
a [population] growth rate of zero." If this was true
in 1968, it is no longer true today. The birthrate
necessary for zero population growth is 2.1 births per woman. The
birthrate in many developed countries is now substantially lower
than the minimum required to replace the population. For instance:
-
Japan
has a total fertility rate
of 1.3 births per woman, and its population is projected to
fall 21 percent by 2050.
-
The
total fertility rate for Europe in 2002 was 1.4 births per woman,
and the population is projected to fall 11 percent by 2050.
-
Developed
regions of the world — Europe, North America, Australia, Japan
and New Zealand — have 19 percent of the world's population
and an average fertility rate of 1.6 births per woman.
In
less developed areas the fertility rate has also fallen dramatically
and continues to decline:
-
In
the 1950s, the average woman in Africa
, Asia
and Latin
America gave birth to 6 children.
-
By
2002, the average fertility rate in these less developed areas
had fallen to 3.1 births per woman.
Among
the reasons that have been given for the falling birth rates that
accompany economic development:
- In
agrarian societies, children are an economic asset, whereas in
technological societies they are an economic liability.
- Birth
control has become increasingly available and culturally acceptable.
-
Infant mortality has fallen.
- Women
in technological societies spend more time on education and work,
and less time on childbearing and rearing.
In
retrospect, it is now apparent that a turning point in the history
of human population growth took place in the period from 1962 to
1963. In those years, the Earth's human population reached
its highest growth rate — 2.2 percent per year. Since then, the
growth rate has decreased, reaching 1.2 percent in 2001. If
this trend continues , the world's
population will likely stabilize and perhaps even begin declining
before the end of this century.
Scientist
Edward S. Deevey predicted this demographic transition in
world population in 1960. Deevey
identified three surges in world population during human history
and prehistory.

The
first expansion began during the period when people developed
language and tool-making, and began using fire . The second
population explosion started about 10,000 years ago when people
began to abandon the hunter-gatherer lifestyle for agriculture
and animal husbandry. Deevey attributed the third
acceleration of world population in 1960 to a decrease in the death
rate caused by the scientific-industrial revolution. He
noted that the growth of the human population in previous
revolutions had followed an S-shaped curve, with a plateau
inevitably following a period of rapid growth.
In
the 1970s, however, it is clear that Deevey's analysis was largely
forgotten. A larmed by the rapid growth of world population,
neomalthusian prophets predicted catastrophic famines during the
1970s that never occurred.
Conclusion. The
fact that Malthus was wrong should not be interpreted to suggest that
a large human population is desirable, or that growing human populations
do not sometimes contribute to environmental degradation. On
the contrary, increases in human population are often accompanied
by environmental problems. However, it is time to put Malthus'
morbid specter of mass starvation and unremitting poverty due to unrestrained
population growth to rest.
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