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Cambridge capital controversy

Economic dispute

  • 30 min read
  • 9 chapters

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Through Economics, Capital (economics) and Mathematics

The English side is most often labeled "post-Keynesian", while some call it "neo-Ricardian", and the Massachusetts side "neoclassical".

Most of the debate is mathematical, while some major elements can be explained as part of the aggregation problem. The critique of neoclassical capital theory might be summed up as saying that the theory suffers from the fallacy of composition; specifically, that we cannot extend microeconomic concepts to production by society as a whole. The resolution of the debate, particularly how broad its implications are, has not been agreed upon by economists.

Background

In classical, orthodox economic theory, economic growth is assumed to be exogenously given: Growth is dependent on exogenous variables, such as population growth, technological improvement, and growth in natural resources. Classical theory claims that an increase in either of the factors of production, i.e. labor or capital, while holding the other constant and assuming no technological change, will increase output but at a diminishing rate that will eventually approach zero.

The so-called natural rate of economic growth is defined as the sum of the growth of the labor force and the growth of labor productivity. The concept of the natural rate of growth first appeared in Roy Harrod's 1939 article where it is defined as the "maximum rate of growth allowed by the increase of population, accumulation of capital, technological improvement and the work/ leisure preference schedule, supposing that there is always full employment in some sense." If the actual economic growth-rate falls below the natural rate, then the unemployment rate will rise; if it rises above it, the unemployment rate will fall. Consequently, the natural rate of growth must be the rate of growth that keeps the rate of unemployment constant.

If the natural rate of growth is not exogenously given, but is endogenous to demand, or to the actual rate of growth, this has two implications. At the theoretical level, there are implications for the efficiency and speed of the adjustment process between the warranted and the natural rates of growth in Harrod's growth model. Also, there are implications for the way the growth process should be viewed, and for understanding why growth rates differ between countries: whether growth is viewed as supply determined; or whether growth is viewed as demand determined; or determined by constraints on demand before supply constraints begin to operate.

Harrod produced a mathematical model of growth whereby the natural rate of growth fulfills two important functions. First, it sets the ceiling to the divergence between the actual growth rate and warranted growth rate and turns cyclical growth into slumps. Consequently, it is important for generating cyclical behavior in trade-cycle models that rely on first-order difference equations. Second, it ostensibly provides the maximum attainable long-run rate of growth. The natural rate is treated as strictly exogenous; it is shaped by the growth of the labor force and the growth of labor productivity, without recognition nor assumption that both might be endogenous to demand. Additionally, there was no fiscal or other economic mechanism in the theory that could bring the warranted rate of growth in line with the natural rate of growth, i.e. for society to achieve full or fuller utilization of its resources.

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