![]() ![]() ![]() |
|||
| ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
|
Country |
TFR |
Country |
TFR |
|
|
Spain |
1.15 |
Scotland |
1.58 |
|
|
Italy |
1.22 |
Canada |
1.64 |
|
|
Greece |
1.32 |
France |
1.71 |
|
|
Germany |
1.36 |
Luxembourg |
1.71 |
|
|
Austria |
1.36 |
England |
1.74 |
|
|
Japan |
1.44 |
Denmark |
1.75 |
|
|
Portugal |
1.46 |
Finland |
1.75 |
|
|
Switzerland |
1.48 |
Australia |
1.78 |
|
|
Sweden |
1.52 |
Norway |
1.85 |
|
|
Belgium |
1.55 |
New Zealand |
2.04 |
|
|
Netherlands |
1.57 |
United States |
2.06 |
In Australia, policy seems to have shifted back to a model that is unfriendly to the combination of work and family. Child care has become more expensive, employment conditions favourable to families with young children are being withdrawn through new industrial agreements, the tax-transfer system is being modified to provide greater benefits to parents who do not work, and the sense of job security has fallen giving rise to uncertainty.
It is no surprise to find that, under these circumstances, Australian fertility has fallen in the 1990s (Table 2) and can be expected to continue to fall. Another indicator of the future trend in fertility is the timing of the first birth. We cannot expect a cessation of fertility decline, or an increase in fertility, while the age at first birth continues to rise.
Table 2. Total Fertility Rate, Australia, 1992-1997
|
Year |
TFR |
|---|---|
|
1992 |
1.89 |
|
1993 |
1.86 |
|
1994 |
1.85 |
|
1995 |
1.83 |
|
1996 |
1.80 |
|
1997 |
1.78 |
|
1998 |
1.74 |
Finally, Table 3 shows the regional variation in fertility rates in Australia. Some States and Territories already have fertility rates in the region of 1.65 births per woman and this is the level that now already applies in the combined metropolitan areas.
Table 3. Total Fertility Rates, States and Territories and Capital Cities of Australia, 1997
|
State/Territory |
TFR |
City |
TFR |
|
|---|---|---|---|---|
|
New South Wales |
1.83 |
Sydney |
1.74 |
|
|
Victoria |
1.69 |
Melbourne |
1.61 |
|
|
Queensland |
1.80 |
Brisbane |
1.67 |
|
|
South Australia |
1.70 |
Adelaide |
1.59 |
|
|
Western Australia |
1.79 |
Perth |
1.67 |
|
|
Tasmania |
1.80 |
Hobart |
1.64 |
|
|
Northern Territory |
2.17 |
Darwin |
1.95 |
|
|
ACT |
1.60 |
Canberra |
1.60 |
|
|
Australia |
1.78 |
All capitals |
1.67 |
Thus, the assumption that Australia's fertility will continue to fall over the next decade to at least 1.65 births per woman seems justified. It is very difficult to predict the future course of fertility after this time. However, unless there is a shift in policy direction in Australia, further falls in fertility are possible beyond the next decade. Here, we take the somewhat optimistic assumption that policy makers will recognise that the level of fertility cannot continue to be forced downwards by social policy and that, within the next decade, policies halting further decline will be put in place.
Immigrants are assumed to have the same fertility rates as the rest of the population after they arrive in Australia. While there are wide variations in the levels of fertility among different immigrant groups, this assumption is very close to being correct across all immigrant groups. This is because some of the larger immigrant groups, such as those from the United Kingdom and New Zealand, have lower fertility than the Australian average.(8)
The results of the standard projection (and of the other scenarios) are presented in two main forms: a series of diagrams (Figure 1) which show the projected numbers in five-year age groups at six points in time (1998, 2018, 2038, 2058, 2078 and 2098) and a table showing outcome measures at the same six points in time.
Table 4. 'Standard' projection statistics, Australia, 1998-2098
|
Year |
Total population (millions) |
r% |
<15% |
65+% |
DR |
|
1998 |
18.8 |
1.0 |
20.9 |
12.2 |
0.73 |
|
2018 |
22.0 |
0.6 |
16.7 |
16.6 |
0.84 |
|
2038 |
23.9 |
0.2 |
15.2 |
23.1 |
1.04 |
|
2058 |
24.5 |
0.0 |
14.6 |
25.8 |
1.15 |
|
2078 |
24.6 |
0.0 |
14.2 |
27.3 |
1.19 |
|
2098 |
24.7 |
0.0 |
14.0 |
28.5 |
1.24 |
In the diagrams, each successive layer from the bottom to the top represents the size of the population in a five-year age group. The male population is depicted on the left side of the diagram and the female population on the right side. The bottom layer is age group 0-4 years, the next is 5-9 years and so on. The second top layer is age group 80-84 years and the top layer is age group 85 years and over. The diagrams relating to years after 1998 all have a grey shadow in the background. This is the size and age structure of the original population in 1998. The shadow allows the projected population to be compared with the original population. The projected population at each age for the given year is indicated by the outer lines of the diagram. The inner lines depict the projected original (1998) population and their descendants, while the gap between the inner lines and the outer lines depicts the immigrants since 1998 and their descendants. Thus, the diagram enables us to see the impact of immigration after 1998 on future population.
The main story of the standard population is that numbers are progressively added at older ages (50 and over) while, at the same time, there is very little change to the size of the population at ages below 50. Thus, the population becomes older, but there is no reduction in the working age population. Immigration has contributed substantially to maintaining the numbers in the labour force ages.
Table 4 shows five outcome measures which relate to each of the six points in time: the size of the total population in millions, the annual rate of growth of the population in the given year (r%), the proportion of the population aged less than 15 years (<15%), the proportion of the population aged 65 years and over (65+%), and an age dependency ratio (DR).(9)
The table for the standard projection shows that the total population increases to just over 24 million by 2058, after which time there is very little further increase in the size of the population. Accordingly, the second column of the table shows that the growth rate would drop close to zero by the middle of next century and remain at zero. Hence, the standard provides a zero population growth scenario from the middle of next century, but one which is achieved through a combination of low fertility and a constant level of migration.
While the numbers aged less than 15 years do not change very much during the 100 years of the projection, the percentage of the population aged less than 15 years falls from 21 per cent to 15 per cent in the next 40 years. Thereafter the percentage of children remains around 14 per cent. The main changes occur at the other end of the age distribution. The proportion aged 65 years and over more than doubles between 1998 and 2058 shifting from 12.2 per cent to 25.8 per cent. After 2058, the proportion at older ages increases at a much slower rate, reflecting the continued fall in mortality rates.
The age dependency ratio also shifts up sharply during the next 60 years after which the changes are more moderate. It is important to realise that the low level of dependency in Australia in 1998 arises from the fact that, in 1998, the age structure is heavily concentrated in the working ages. As we describe below, this is a historically unique situation arising as our age structure shifts from a young to an old age structure. The dependency ratio never has been lower than it is now and never will be again.
The standard projection scores well on all five of the demographic criteria described above. The population ages, but, as we shall see, in comparison with other projections, ageing under the standard is close to the minimum that could be expected. No momentum for population decline is created. The numbers of immigrants, being at the level of recent years, are not excessively high or negative. The age structure is very stable at the younger ages and does not fluctuate, and the numbers in the working ages do not fall. Thus, the standard projection is a good benchmark against which other projections can be compared.
In the following sections, we take quotations of prominent Australians about Australia's future population and examine the demography underlying their statements. We examine the statements of both those who call for a much smaller population and those who call for a much larger population. We have chosen the statements on the basis that they represent a range of viewpoints about Australia's future population. That is, the statements should be seen not so much as representing the views of the person quoted so much as covering a range of views held or expressed in the wider community.
|
Statement 1. Harry Recher I would stop immigration - adding more people from any source is an ecological error. Australia also needs a one-child policy. Not China's, which forces people to limit themselves to one child. But a policy in which people aspire to no more than one child. We may then avoid asking our daughters, granddaughters or great granddaughters to have no children. Harry Recher, Professor of Environmental Management |
In this projection, fertility is assumed to fall immediately to 1.0 births per woman and annual net migration is set to zero. The mortality assumption of the standard applies. This projection allows us to demonstrate the power of low fertility, something which we believe is little understood. If, on average, each woman has one child, then the size of each successive generation will be half the size of the previous generation. A demographic generation, the mean age at childbearing, is about 30 years. Literally applied, the Recher approach would reduce Australia's population to 5 million by 2098. Sustained low fertility would then lead to less than half a million by the end of the next century and, soon afterwards, the population would disappear. If we call for a one-child policy, we need to specify how and when it would be reversed as reversed it would need to be.
This projection fails on several of the criteria. Ageing of the population occurs at a much faster rate than for the standard. By 2058, 44 per cent of the population would be aged 65 years and over compared to 26 per cent for the standard. By 2098, 50 per cent of the population would be aged 65 years and over. The undercutting of the age structure also creates an enormous momentum for future population decline. Cessation of the decline at some point would require a very large increase in fertility; if all our daughters do indeed have one child, we would have to ask our grand-daughters to have four children each in order to stop the decline of population. Having a one-child policy for a period and then reversing to a high level of fertility would lead to violent fluctuations in age structure. This projection also leads to a very sharp fall in the numbers at working ages. On the other hand, as a zero migration projection, the number of immigrants is not negative or excessively high.
From a social perspective, the Recher approach tends to assume that fertility can be engineered according to our preference. All the evidence of the determinants of fertility rates is contrary to this view.
Table 5. 'Standard' and 'Recher' projection statistics, Australia, 1998-2098
|
Total population (millions) |
r% |
<15% |
65+% |
DR |
||||||
|
Year |
Std |
Recher |
Std |
Recher |
Std |
Recher |
Std |
Recher |
Std |
Recher |
|
1998 |
18.8 |
18.8 |
1.0 |
0.0 |
20.9 |
20.9 |
12.2 |
12.2 |
0.73 |
0.73 |
|
2018 |
22.0 |
18.3 |
0.6 |
-0.4 |
16.7 |
10.6 |
16.6 |
19.4 |
0.84 |
0.75 |
|
2038 |
23.9 |
16.0 |
0.2 |
-1.2 |
15.2 |
7.9 |
23.1 |
32.2 |
1.04 |
1.22 |
|
2058 |
24.5 |
12.0 |
0.0 |
-1.8 |
14.6 |
6.7 |
25.8 |
43.7 |
1.15 |
2.01 |
|
2078 |
24.6 |
7.9 |
0.0 |
-2.4 |
14.2 |
5.9 |
27.3 |
47.1 |
1.19 |
2.02 |
|
2098 |
24.7 |
5.0 |
0.0 |
-2.1 |
14.0 |
5.8 |
28.5 |
50.0 |
1.24 |
2.20 |
|
Statement 2a. Con Sciacca I believe there are terrific arguments calling for higher immigration...immigration has been and will continue to be terrific for this country...it could well help us solve our ageing problem. Canberra Times, 20 February 1999 Statement 2b. Jeff Kennett ...Australia has an ageing population...without immigration our population is going to get older, there'll be less people to provide and look after the elderly...there should be increased immigration. 3LO Radio, 19 April 1999 |
There is no question that immigration, at least the first 80 000 immigrants, provides a worthwhile reduction in the extent of ageing of the population. However, immigration cannot 'solve our ageing problem'. Substantial ageing of the Australian population over the coming decades is absolutely inevitable. To illustrate the lack of power that immigration has in relation to our age structure, we investigate the levels of immigration that would be required to maintain the proportion of the population aged 65 and over at its present level of 12.2 per cent. In doing this, we maintain the fertility and mortality assumptions of the standard but allow annual net migration to change.
To achieve our aim, enormous numbers of immigrants would be required, starting in 1998 at 200 000 per annum, rising to 4 million per annum by 2048 and to 30 million per annum by 2098 (Table 6). By the end of next century with these levels of immigration, our population would have reached almost one billion. This is obviously not what Mr Sciacca nor Mr Kennett had in mind, but it is important that the message is heard that our population cannot be kept young through immigration.(10) The problem is that immigrants, like the rest of the population, get older and as they do, to keep the population young, we would need an increasingly higher number of immigrants.
This projection obviously has excessively high levels of immigration.
Table 6. Annual Net Migration (ANM) required for the 'Sciacca/Kennett' projection
|
Year |
ANM (millions) |
Year |
ANM (millions) |
Year |
ANM (millions) |
Year |
ANM (millions) |
|
1998 |
0.2 |
2023 |
1.4 |
2048 |
4.0 |
2073 |
10.9 |
|
2003 |
0.4 |
2028 |
1.4 |
2053 |
5.2 |
2078 |
14.3 |
|
2008 |
0.8 |
2033 |
1.8 |
2058 |
6.2 |
2083 |
18.6 |
|
2013 |
1.0 |
2038 |
2.2 |
2063 |
7.3 |
2088 |
24.0 |
|
2018 |
1.2 |
2043 |
3.0 |
2068 |
8.7 |
2093 |
30.4 |
Table 7. 'Standard' and 'Sciacca/Kennett' projection statistics, Australia, 1998-2098
|
Total population (millions) |
r% |
<15% |
65+% |
DR |
||||||
|
Year |
Std |
S/K |
Std |
S/K |
Std |
S/K |
Std |
S/K |
Std |
S/K |
|
1998 |
18.8 |
18.8 |
1.0 |
1.6 |
20.9 |
20.9 |
12.2 |
12.2 |
0.73 |
0.73 |
|
2018 |
22.0 |
34.2 |
0.6 |
4.0 |
16.7 |
18.8 |
16.6 |
12.2 |
0.84 |
0.70 |
|
2038 |
23.9 |
71.1 |
0.2 |
3.6 |
15.2 |
19.1 |
23.1 |
12.2 |
1.04 |
0.70 |
|
2058 |
24.5 |
161.4 |
0.0 |
4.4 |
14.6 |
19.1 |
25.8 |
12.2 |
1.15 |
0.70 |
|
2078 |
24.6 |
374.0 |
0.0 |
4.4 |
14.2 |
19.1 |
27.3 |
12.2 |
1.19 |
0.70 |
|
2098 |
24.7 |
929.5 |
0.0 |
4.7 |
14.0 |
19.2 |
28.5 |
12.2 |
1.24 |
0.70 |
|
Virtually all hunter-gatherer societies seem to possess a 'golden rule' of population. This is, that in 'normal' times, the human population of a given area rarely exceeds 20-30 per cent of the carrying capacity of the land...If this were done, Australians might decide upon an optimum, long-term population target of 6-12 million. Tim Flannery, Senior Research Scientist |
In this projection, we aim to achieve a population of 12 million (the upper end of Flannery's target) over a period of 50 years. The fertility and mortality assumptions of the standard are used but net migration is assumed to be an annual constant number to the point where the target is reached. Once the target is reached, net migration is varied to maintain the target population at 12 million.
The main point to note here is that, to achieve the aim of this projection, we would have to remove 100 000 persons net from Australia every year for the next 50 years. However, to keep the population at 12 million once that target had been reached, we would have to switch to positive immigration from 2048 onwards. Thus, the projection fails the criterion that net migration should not be negative. It also fails the test of maintaining the size of the labour force, but this would be expected if we are aiming at a much smaller population than we have now. The age structures of this projection are interesting in that initially the population becomes much older than the standard (36 per cent aged 65 years and over in 2048 compared to 24 per cent for the standard). However, after 2048, the population becomes younger again, ending in 2098 with a very similar age structure to that of the standard. Thus, this projection leads to severely fluctuating age structures.
Substantial population decline is difficult to achieve in anything but the very long term because of the momentum for population increase inherent in Australia's present age structure.
Table 8. Annual Net Migration (ANM) required for the 'Flannery' projection
|
Year |
ANM ('000) |
Year |
ANM ('000) |
Year |
ANM ('000) |
Year |
ANM ('000) |
|
1998 |
-103 |
2023 |
-103 |
2048 |
138 |
2073 |
56 |
|
2003 |
-103 |
2028 |
-103 |
2053 |
113 |
2078 |
48 |
|
2008 |
-103 |
2033 |
-103 |
2058 |
93 |
2083 |
37 |
|
2013 |
-103 |
2038 |
-103 |
2063 |
75 |
2088 |
28 |
|
2018 |
-103 |
2043 |
-103 |
2068 |
63 |
2093 |
22 |
Table 9. 'Standard' and 'Flannery' projection statistics, Australia, 1998-2098
|
Total population (millions) |
r% |
<15% |
65+% |
DR |
||||||
|
Year |
Std |
Flannery |
Std |
Flannery |
Std |
Flannery |
Std |
Flannery |
Std |
Flannery |
|
1998 |
18.8 |
18.8 |
1.0 |
-0.1 |
20.9 |
20.9 |
12.2 |
12.2 |
0.73 |
0.73 |
|
2018 |
22.0 |
17.6 |
0.6 |
-0.7 |
16.7 |
15.2 |
16.6 |
19.5 |
0.84 |
0.93 |
|
2038 |
23.9 |
14.4 |
0.2 |
-1.7 |
15.2 |
12.6 |
23.1 |
32.2 |
1.04 |
1.42 |
|
2058 |
24.5 |
12.0 |
0.0 |
0.0 |
14.6 |
12.7 |
25.8 |
32.7 |
1.15 |
1.44 |
|
2078 |
24.6 |
12.0 |
0.0 |
0.0 |
14.2 |
14.8 |
27.3 |
26.5 |
1.19 |
1.14 |
|
2098 |
24.7 |
12.0 |
0.0 |
0.0 |
14.0 |
14.3 |
28.5 |
27.2 |
1.24 |
1.21 |
|
If we believe we can maintain Australia at 18 or 20 million people without increasing envy, without marginalising ourselves, without challenge, then we are gravely and seriously mistaken...Australia's population has grown 2 1/2 times since 1945. There is no reason at all why we could not grow 2 1/2 times again by the middle of next century. We would then be a nation of 45 million to 50 million people. Weekend Australian, May 3-4 1997 |
In this projection, we assume that fertility and mortality will follow the path of the standard projection, but that migration will be set at a constant annual figure for the next 50 years such that a population of 50 million would be reached in 2048.
The constant annual number of immigrants that would be needed if we were to reach 50 million in 50 years is 463 000 (Table 10). This is clearly above any level of immigration that could be realistically achieved. Once 50 million had been reached in 2048, we would require a period of negative migration in order to avoid overshooting the 50 million mark.
In the first 50 years, this projected population is noticeably younger and less dependent than the standard, but by 2098, it has the same age distribution as the standard. It is interesting to note that, despite vastly different assumptions about immigration, the 'Flannery' projection, the 'Fraser' projection and the standard all end in 100 years time with the same age structure. This is because the level of immigration has little impact on age structure in the long-term. In order of significance, age structure in the long-term is determined by fertility, mortality and the age distribution of immigrants, and these are the same in all three projections.
Our population cannot continue to grow at the rate of the last fifty years. The reason for this is that the fertility rate today is only half of what it was in the first 25 years after the Second World War. If current fertility was double the prevailing rate, we would have an additional 250 000 births each year. Because 250 000 people per year are not added through births in this projection, they have to be added through immigration, resulting in an unsustainably high level of immigration.
Table 10. Annual Net Migration (ANM) required for the 'Fraser' projection
|
Year |
ANM ('000) |
Year |
ANM ('000) |
Year |
ANM ('000) |
Year |
ANM ('000) |
|||
|
1998 |
463 |
2023 |
463 |
2048 |
-99 |
2073 |
131 |
|||
|
2003 |
463 |
2028 |
463 |
2053 |
-29 |
2078 |
150 |
|||
|
2008 |
463 |
2033 |
463 |
2058 |
35 |
2083 |
167 |
|||
|
2013 |
463 |
2038 |
463 |
2063 |
79 |
2088 |
180 |
|||
|
2018 |
463 |
2043 |
463 |
2068 |
109 |
2093 |
186 |
Table 11. 'Standard' and 'Fraser' projection statistics, Australia, 1998-2098
|
Total population (millions) |
r% |
<15% |
65+% |
DR |
||||||
|
Year |
Std |
Fraser |
Std |
Fraser |
Std |
Fraser |
Std |
Fraser |
Std |
Fraser |
|
1998 |
18.8 |
18.8 |
1.0 |
2.9 |
20.9 |
20.9 |
12.2 |
12.2 |
0.73 |
0.73 |
|
2018 |
22.0 |
31.1 |
0.6 |
2.0 |
16.7 |
18.6 |
16.6 |
13.1 |
0.84 |
0.73 |
|
2038 |
23.9 |
43.9 |
0.2 |
1.4 |
15.2 |
17.1 |
23.1 |
16.8 |
1.04 |
0.83 |
|
2058 |
24.5 |
50.0 |
0.0 |
|||||||