Neoclassical Theory of Growth

Book Name  Macroeconomics (HL Ahuja)

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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

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Harshit Sharma

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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.

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