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Book Name – Macroeconomics (HL Ahuja)
What’s Inside the Chapter? (After Subscription)
1. Introduction
2. Neoclassical Growth Theory: Production Function and Saving
3. Neoclassical Growth Theory: Fundamental Growth Equation
4. The Growth Process
5. Impact of Increase in the Saving Rate
6. Effect of Population Growth
7. Long-run Growth and Technological Change
8. The Golden Rule Level of Capital
9. Conclusion: Key Results of Solow Neoclassical Model
10. Sources of Economic Growth
10.1. Knowledge or Education: The Missing Factor
10.2. Economies of Scale and Economic Growth
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Neoclassical Theory of Growth
Chapter – 41
Introduction
Neoclassical Growth Theory emerged in the late 1950s and 1960s through intensive research in growth economics; its major contributors were Robert Solow and James Edward Meade.
Like the Harrod-Domar model, the neoclassical model emphasises capital accumulation and the related decision to save as important determinants of economic growth, but it introduces significant modifications in assumptions and analysis.
The model uses a two-factor production function in which output depends on capital (K) and labour (L), while also incorporating technology (A) as an exogenously determined factor:
\(Y=AF(K,L)\)
where:
Y = Gross Domestic Product (GDP).
K = stock of capital.
L = quantity of unskilled labour.
A = exogenously determined level of technology.
Since technology is treated as an external factor, changes in A shift the entire production function and thereby affect output.
Technology can be incorporated into the production function in two ways:
As labour-augmenting technology, where technology increases labour productivity:
Y=F(K,AL)
As factor-augmenting technology, where technology raises the productivity of both capital and labour:
Y=AF(K,L)
In the second formulation, A represents Total Factor Productivity (TFP), measuring the contribution to output growth that cannot be explained by changes in capital and labour inputs.
When estimated empirically, the contribution of A to output growth is known as the Solow Residual, which captures the portion of growth not accounted for by increases in capital and labour.
Unlike the Harrod-Domar model’s fixed-proportion production function, the neoclassical model assumes a variable-proportion production function, allowing unlimited substitution between capital and labour.
Because of this assumption of factor substitutability, the model is termed neoclassical, reflecting the earlier neoclassical tradition that emphasized flexible factor proportions.
Another major departure from Harrod-Domar theory is the assumption that planned saving and planned investment are always equal because prices, including the interest rate, adjust immediately to restore equilibrium.
As a result, the neoclassical model focuses primarily on supply-side determinants of growth, especially:
Capital accumulation.
Technological progress.
Unlike the Harrod-Domar model, it does not treat aggregate demand as a constraint on economic growth, which explains its closer association with classical economic reasoning.
In the short run, higher saving leads to higher investment and capital formation, thereby increasing output and promoting growth.
However, economic growth through capital accumulation alone is constrained by diminishing returns to capital; although the model assumes constant returns to scale, it exhibits diminishing returns to capital and labour when each factor is considered separately.
The neoclassical model explains how an economy grows through capital accumulation and eventually reaches a steady-state equilibrium.
Steady-state equilibrium is defined as a situation where:
The growth rate of output.
The growth rate of capital.
The growth rate of labour force (or population).
are all equal.
In steady state, per capita income and per worker capital stock remain constant because output and capital grow at the same rate as the labour force.
If n denotes the growth rate of labour force (or population), the steady-state condition is:
\(\frac{\Delta Y}{Y}=\frac{\Delta K}{K}=\frac{\Delta N}{N}=n\)
Thus, in steady-state equilibrium:
Total output, capital and labour continue to grow.
Per capita income and capital per worker no longer increase.
The central objective of the neoclassical growth theory is to explain the transition of an economy from any initial position to this steady-state equilibrium, where:
\(\frac{\Delta Y}{Y}=\frac{\Delta N}{N}\)
and long-run growth proceeds at the same rate as labour-force growth.
