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Frank T. Denton and Byron G. Spencer

                                      natural replacement rate is approximately 2.07; we experiment with different rates in later
                                      simulations.) The proportion of old people (Seniors plus Aged) increases from 16.8 per-
                                      cent at t = 0 to 26.6 percent at t = 1, and then almost doubles the initial level, rising to 31.5
                                      and 31.9 percent. Concomitantly, the proportion of Children decreases. The ratio of labour
                                      force to population falls from 48.1 percent at t = 0 to 44.5 percent at t = 1, and then to 42.2
                                      and 41.7 percent, producing sharp declines in the national income index: from a base of
                                      100.0 at t = 0, income falls to 96.8 at t = 1, 86.1 at t = 2, and 75.6 at t = 3. Income per ca-
                                      pita falls accordingly, but less precipitously after one generation, since the population is
                                      also declining: the unweighted measure falls to 92.6, 87.9, and 86.8; the weighted measure
                                      falls even more — to 90.7, 85.2, and 84.2. Such is the population/economy trajectory in
                                      the absence of immigration. We have run the simulations out for several more generations
                                      beyond the three for which results are shown in the table but the longer-run pattern is clear
                                      after three: a continuing high proportion of old people relative to the base generation, a
                                      continuing lower proportion of children, a much reduced labour force-to-population ratio,
                                      a declining national income, and a much lower level of income per capita, weighted or
                                      unweighted.
                                        Immigration is introduced in Table 1 (and in subsequent tables) at three quota levels: 10,
                                      20, and 30 percent per generation. (The corresponding annual rates are approximately 0.48,
                                      0.92, and 1.32 percent; a sustained level of .48 would be considered rather high by modern
                                      international standards for an industrialized country, and 1.32 as very high.) As noted
                                      above, the age distribution chosen for this first set of simulations with immigration is the
                                      distribution of the population as it was at t = 0; it is chosen simply as a reference case. One
                                      effect is to stop the decline of the population (with the exception of a very slight dip when
                                      q  = 10  percent, at  t  = 3). The proportion of old people is a little lower than in  the
                                      no-immigration case and the labour force/population ratio a little higher, although it takes
                                      a very high quota rate to have much effect in that regard. The immediate decline of nation-
                                      al income is arrested: with q = 10 percent income roughly levels off; it increases signifi-
                                      cantly with q = 20 percent and rapidly with q = 30 percent. But income per capita (either
                                      measure) never recovers; it is higher than the corresponding no-immigration level in all
                                      cases but still well below what is was at t = 0. In short, bringing in immigrants with the
                                      base level age distribution can moderate the income decline induced by population aging,
                                      but only in limited degree if one takes account of the effect of immigration on the size of
                                      the population as well as the level of economic activity, and then only with a high quota
                                      level.
                                      3.2 Immigration with Working-age Concentration

                                      Choosing an age distribution with a high concentration of immigrants in the working ages
                                      — Young Adults and Middle Aged — makes a big difference. Table 2 assumes two such
                                      distributions: (a) 50 percent Young Adults, 25 percent Middle Aged, plus 25 percent
                                      Children; (b) 75 percent Young Adults, no Middle Aged, plus 25 percent Children. Both
                                      distributions raise the labour force/population ratio and increase the level of national in-
                                      come per capita (either measure) above what it would have been had there been no immi-
                                      gration, and also above the level resulting from the immigrant age distribution assumed in
                                      Table 1. The effects are greater, the higher the quota. The immediate effect (t = 1) is the
                                      same for both distributions but by the second generation (t = 2) the Middle Aged immi-
                                      grants admitted previously under distribution (a) have become Seniors, and thus started to
                                      add to the dependent population. Under distribution (b) this effect is delayed until the third
                                      generation (t = 3).
                                        A fraction of the decline in income per capita from the base period is offset under either
                                      distribution. The quota matters greatly in this regard but whatever the quota, the distribution

       International Journal of Population Studies | 2015, Volume 1, Issue 1                                    81
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