FERTILITY, MIGRATION, AND THE AGEING OF THE POPULATION -- AN ANALYSIS OF THE
OFFICIAL PROJECTIONS
Katharine Betts
As we move through the demographic transition, an older age structure is
inevitable but future possible scenarios vary. Official Australian Bureau of
Statistics (ABS) population projections for Australia show that, depending on
varying assumptions for fertility and migration, the population in 2051 could
be large and growing or the same size as it is today and declining. But an
analysis of these same projections confirms earlier work which finds that
migration has a minimal effect on the age structure.
The paper analyses nine different population projections produced by the
ABS, four in 1996 and five in 1998. The highest projection (fertility 1.85 and
net migration 100,000) adds an extra ten million people by the year 2051 while
the lowest (fertility 1.6 and nil net migration) adds none. This is a dramatic
difference. But the effects of different fertility and migration assumptions on
the median age in 2051 are also marked; changes in fertility have a strong
effect while changes in migration have a weak effect. The projection which
produces the lowest median age in 2051 for the least 'cost' in extra people
added is the series which holds fertility at 1.85 and net migration at
zero.
Previous work shows that replacement fertility and nil net migration would
be even more effective than this series. However, this combination of
assumptions has not been used by the ABS.
The world's population has grown significantly over the last two hundred and
fifty years. Growth has been particularly rapid over the last fifty years. But,
as far as we know this condition of sustained growth is unusual. During the
long span of human history fertility has been moderately high but growth has
been held in check by high mortality. From around 1750 in the West, and post
World War II elsewhere, mortality has fallen and it is this, rather than higher
fertility, which has led to our recent history of growth. However, in many
areas of the world fertility has now fallen and growth is easing.
Many populations have passed from a demographic regime characterised by high
mortality and high fertility to a regime characterised by low mortality and low
fertility. Those which have completed this journey are said to have passed
through the demographic transition.1 Most observers welcome this.
While there is debate about the absolute number of people that the Earth can
support in a sustainable fashion, even the most sanguine of optimists
acknowledge that growth must cease at some point. And all humanitarians would
prefer that lower fertility applied the brake rather than higher mortality.
A stationary population maintained by low fertility and low mortality is
desirable but, if we compare such a population with one characterised by high
fertility and high mortality, there is one inevitable difference between them.
The latter has a more youthful age structure than the former. An unavoidable
conclusion follows: unless we wish to return to the conditions of the past
where many children were born and few of them lived to grow old, population
stability and a mature age structure are inseparable.
Despite this, the prospect of an older population has caused considerable
alarm in Australia and a number of public figures have, for twenty years or
more, argued that we must increase the number of immigrants in order to
forestall it. During the late 1970s and early 1980s, for example, the Fraser
Government frequently argued that immigration was
necessary to offset an older age structure.2 Demographic work such
as Christabel Young's excellent research3 during the 1980s and 1990s
showed that immigration was a weak anti-ageing tonic but, despite this,
variants of the old immigration and ageing argument can still be heard to
today.4
In the 1970s supporters of zero population growth hoped for a world in which
fertility precisely matched mortality and growth came to a peaceful end with
the two-child family -- hence the slogan 'stop at two' (sometimes augmented
with a subclause 'and start at thirty'). As in most Western nations, Australian
fertility did fall dramatically during the 1970s but it did not stop at two.
Rather it kept on falling and the total fertility rate (TFR) has been below
replacement level (2.06) since 1977.5 This brings another element
into the debate. Populations such as Australia's which have a relatively
youthful age structure have a certain momentum. They can keep on growing from
natural increase for several decades.
But below replacement fertility does in the end mean population decline rather
than population stability. Many environmentalists welcome the idea of a lower
numbers but, as Rebecca Kippen and Peter McDonald pointed out in this journal
earlier this year, very low fertility (a TFR of 1.65) and nil net migration
sustained over a long period could lead to irreversible decline.6
Kippen and McDonald's objective was to explore the various pathways that
Australia might take if policy makers wished to achieve a stationary
population. They emphasised that the age distributions of possible different
stationary populations produced by varying combinations of fertility, migration
and mortality do not differ very much. They pointed out that the big difference
is between our present age structure and any one of the future stationary
structures which they model, not between the different future scenarios
themselves.7
There is no reason why a nation without a population policy should achieve a
stationary population by accident and current projections produced by the
Australian Bureau of Statistics are not built on the assumption that this will
happen. Rather they simply take plausible assumptions for fertility, mortality
and net migration and project these into the future. The purposes of this
current note is to outline nine sets of recent projections (four produced in
1996 on a base year of 1995 and five produced in 1998 on a base year of 1996)
and then ask: what are the outcomes of each scenario 53 years hence in the year
2051?
Table 1 shows that the different assumptions have a dramatic effect on the
total size of the population in 2051. It may be either the same size as it was
in 1996, for the year 2051 at least (series P 1997), or it may be more than
half as large again (series C 1995). Figure 1 graphs the trajectory of eight of
the nine series. (Series D 1995 is not shown because it is virtually identical
to series Two 1997.)
Table 1 Population by size and median age in 1996 and as projected in 2051 |
||||
TFR |
Net migration |
Population in millions |
Median age | |
in 1996 |
in 1996 | |||
1996 (actual figures) |
1.8 |
98,800 |
18.3 |
33.5 |
in 2051 |
in 2051 | |||
Series P 1997 |
1.6 |
0 |
||
Series G 1997 |
1.75 |
0 |
||
Series I 1995 |
1.85 |
0 |
||
Series Three 1997 |
1.6 |
70,000 |
23.5 |
46.2 |
Series D 1995 |
1.75 |
70,000 |
24.85 |
44.1 |
Series Two 1997 |
1.75 |
70,000 |
24.94 |
44.1 |
Series A 1995 |
1.85 |
70,000 |
26.1 |
42.6 |
Series One 1997 |
1.75 |
90,000 |
26.4 |
43.7 |
Series C 1995 |
1.85 |
100,000 |
28.3 |
42.2 |
Notes:
Projections One, Two and Three for 1997 are labelled with Roman numerals by the
ABS. These labels are spelt out here to avoid confusion with series I 1995. |
||||

Series Three 1997 and series I 1995 bear the closest appearance to
'stationarity'8 in Figure 1 and Table 1 shows that
series I has a marginally lower age structure (a median age of 44.6 years
rather than 46.2). However, Table 1 does suggest that advocates who argue that
immigration is an effective antidote for ageing may have a case. Series C 1995
has the highest migration assumption and the lowest median age in 2051. But
this is achieved at a cost: series C produces the highest total population. How
great is this cost? Table 2 quantifies this. It takes the lowest projection
with the oldest age structure, series P 1997, as the base. It then shows the
extra numbers added relative to P and the fall in the median age relative to P
for each of the other projections. (Again, series D 1995 is omitted because of
its similarity to series Two 1997). The final column shows the 'payoff'. How
far does the median age fall for each extra million people added?
Table 2: Population projections and the median age in 2051: payoff in falls in median age per million people added for different mixes of fertility and net migration relative to projection P 1997 |
|||||
Projection |
TFR |
Net migration |
Millions added relative to P 1997 |
Fall in median age relative to P 1997 |
Payoff: fall in median age per 1 million extra people |
P 1997 |
1.6 |
0 |
- |
- |
- |
G 1997 |
1.75 |
0 |
1.2 |
2.4 |
2.0 |
I 1995 |
1.85 |
0 |
1.8 |
4.1 |
2.3 |
three 1997 |
1.6 |
70,000 |
5.2 |
2.5 |
0.5 |
two 1997 |
1.75 |
70,000 |
6.6 |
4.6 |
0.7 |
A 1995 |
1.85 |
70,000 |
7.8 |
6.1 |
0.8 |
one 1997 |
1.75 |
90,000 |
8.1 |
5.0 |
0.6 |
C 1995 |
1.85 |
100,000 |
10.0 |
6.5 |
0.7 |
Source: Table 1 |
|||||
Advocates who simply press for extra numbers to ward off an older age
structure do not ask this question. The criterion of efficiency rules many
areas of public life -- employment services, education, council libraries,
parks and gardens -- but this criterion is not often applied to demography.
Table 2 provides a rough answer to the question: if we want to minimise the
median age in 2051 which of the pathways sketched in the official projections
provides the most efficient route? It is clear that the answer is series I.
Under the series I assumptions, one million extra people provides a larger
payoff in terms of the years shaved off the median age in 2051 than under any
other set of assumptions. All of the assumptions involving migration are less
effective.
Table 2 reinforces Young's work. Immigration has a minimal effect on the age
structure. In comparison, slight increases in fertility have a marked effect.
Kippen and McDonald note that the pathway to a stationary population which
yields the smallest possible final population is the one which combines
replacement fertility with zero net migration. They do not consider this path
to be feasible and mention its age structure only in passing.9
However their work shows that the smallest stationary population would
also be the youngest. Replacement fertility and nil net migration would be even
more effective than series I.
If Australia were to have an explicit population policy the question of
population growth and the effects of different inputs on Australia's age
structure would be analysed rigorously. Without such a policy ignorance,
emotion and special pleading have more scope.
References
1 See Weeks for a full account of the demographic transition: J. R.
Weeks, Population: An Introduction to Concepts and Issues, Wadsworth,
Belmont, 1996.
2 See K. Betts, Ideology and Immigration: Australia 1976 to
1987, Melbourne University Press, Melbourne, 1988, pp. 122-4, 127.
3 See for example: C. Young, Submission to the Committee to Advise
on Australia's Immigration Policies Unpublished paper, Department of
Demography, Australian National University, Canberra, January 1988;
Australia's Ageing Population: Policy Options, Australian Government
Publishing Service (Bureau of Immigration Research), Canberra, 1990; 'The
future population and the future labour force', People and Place, vol.
2, no. 4, 1994, pp. 15-21.
4 See the editorial in The Age, Melbourne, 16 March 1998, p.
14. The need to offset the ageing of the population was a strong theme in Kim
Beazley's Address to Global Foundation luncheon 'Energising Australia:
Population Issues for Australia in the 21st century', Monday 3 August 1998,
Melbourne, though he did not explicitly claim that immigration would achieve
this outcome.
5 Births in any one year are often summarised by a measure called
the total fertility rate. This is based on the average number of children that
would be born to a population of women if they were to pass through their
childbearing years conforming to the age-specific birth rates of a given year.
See A. Haupt and T. T. Kane, Population Handbook: International Edition,
Population Reference Bureau, Inc., Washington, 1980, p. 13.
6 R. Kippen and P. McDonald, 'Achieving population targets for
Australia: an analysis of the options', People and Place, vol. 6, no. 2,
1998, p. 22
7 ibid.
8 This is Kippen and McDonald's term. See ibid. p. 13.
9 See Table 2, ibid., p. 17.
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