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Emissions Scenarios - IPCC

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Scenario Driving Forces 123<br />

0.15<br />

0.10 -<br />

Log (real per capita<br />

GDP)<br />

Figure 3-11: Residual GDP per capita growth rates as a<br />

function of GDP per capita (log scale). The residual growth<br />

rate is that per capita GDP growth not explained by other<br />

factors such as education, terms-of-trade, institutional factors,<br />

etc., in Barro's multi-factor analysis of per capita GDP<br />

growth. Data source: Barro, 1997.<br />

2-3% per year. It may take an economy 27 years to reach 50%<br />

of steady-state levels (the productivity frontier) and some 90<br />

years to achieve 90% of that level. Based on this convergence<br />

criterion alone, it may well take a century (given all other<br />

factors set favorably) for a poor economy to catch-up to levels<br />

that prevail in the industrial countries today, never mind the<br />

levels that might prevail in affluent countries 100 years in the<br />

future. Barro's analysis indicates a threshold GDP per capita<br />

level at approximately US$3000 per year. Below that level,<br />

additional productivity growth potentials result from catch-up;<br />

beyond that level, higher per capita GDP levels make further<br />

productivity growth ever more difficult to achieve (as indicated<br />

by the negative values of the residual GDP per capita growth<br />

rates in Figure 3-11).<br />

Given the wide range in historical experiences and the slow<br />

rates of convergence suggested by neoclassic growth theory, it<br />

is not surprising that the available scenario literature takes a<br />

cautious view on economic catch-up. Whereas convergence<br />

tendencies are generally evident in scenario assumptions (see<br />

the signiñcantly higher GDP per capita growth rates for<br />

currently developing countries compared to industrial<br />

countries in Figure 3-10), long-term convergence rates are low.<br />

For instance, from all six IS92 scenarios only one (IS92e)<br />

assumes that developing countries outside China may<br />

eventually reach present OECD income levels, and even in this<br />

most optimistic scenario it is assumed to occur only after 2080<br />

(Pepper et al., 1992). Even in this convergence scenario per<br />

capita income differences remain large - a factor of five by the<br />

end of the simulation horizon (US$31,000 per capita GDP per<br />

year in developing countries outside China versus US$150,000<br />

OECD average). In an influential critique Parikh (1992)<br />

referred to the IS92 scenario series as being "unfair to the<br />

South," a point also taken up in the evaluation of the IS92<br />

scenarios. Alcamo et al. (1995) concluded that new <strong>IPCC</strong><br />

scenarios "will be needed for exploring a wide variety of<br />

economic development pathways, for example, a closing of the<br />

income gap between industrial and developing countries." With<br />

a few notable exceptions (e.g., the scenario developed by<br />

Lazarus et al. (1993) and the Case С scenarios presented in<br />

IIASA-World Energy Conference (WEC) (IIASA-WEC,<br />

1995) and Nakicenovic etal. (1998a)), the challenge to explore<br />

conditions and pathways that close the income gap between<br />

developing and industrial regions appears to have been<br />

insufficientiy taken up in the scenario literature, a gap this<br />

report aims to begin to fill. Chapter 4 describes two scenarios<br />

in which the ratios between regions of GDP/capita decline and<br />

the absolute differences increase.<br />

3.3.4.7. Economic Productivity and Energy and Materials<br />

Intensity<br />

Evidence suggests that the physical input of energy or<br />

materials per unit of monetary output (materials or energy<br />

intensity) follows an inverted U-curve (lU hypothesis) as a<br />

function of income. For some materials the lU-hypothesis<br />

(Moll, 1989; Tilton, 1990) holds quite well. The underiying<br />

explanatory factors are a mixture of structural change in the<br />

economy along with technology and resource substitution and<br />

innovation processes. Recent literature illustrates material<br />

consumption that rises faster than GDP in well-developed<br />

countries in a relationship better described as N-shaped (de<br />

Bruyn and Opschoor, 1994; de Bruyn, et al, 1995; Suri and<br />

Chapman, 1996; Ansuategi et al, 1997). A similar lU curve is<br />

observed for modem, commercial energy forms (Darmstadter<br />

et al, 1977; Goldemberg et al, 1988; Martin, 1988;<br />

IIASA-WEC, 1995; Watson et al, 1996; Judson et al, 1999),<br />

although the initially rising part of commercial energy<br />

intensity stems from the substitution of traditional (inefficient)<br />

energy fonns and technologies by modem commercial energy<br />

forms (see also the discussion of the "environmental Kuznets<br />

curve" for traditional air pollutants in Section 3.1, also an<br />

inverted U-shaped curve). The resultant aggregate total<br />

(commercial plus non-commercial) energy intensity shows a<br />

persistent declining trend over time, especially with rising<br />

incomes (Watson et al, 1996; Nakicenovic et al, 1998a).<br />

Empirical evidence thus suggests that, all else being equal,<br />

energy and materials intensities are closely related to overall<br />

macroeconomic productivity. In other words, higher<br />

productivity (GDP per capita) is associated with lower energy<br />

and materials intensity (lower use of energy and materials per<br />

unit of GDP).<br />

Figure 3-12 shows material intensity versus per capita income<br />

data for 13 world regions for some metals (Van Vuuren et al,<br />

2000; see also the discussion in de Vries et al, 1994). Figure<br />

3-13 shows a similar curve for total energy intensity (including<br />

traditional non-commercial energy forms) for 11 world

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