Consumption Function (This Lecture Is Compiled from Internet for Teaching Purpose )

Consumption Function (This Lecture Is Compiled from Internet for Teaching Purpose )

CONSUMPTION FUNCTION (THIS LECTURE IS COMPILED FROM INTERNET FOR TEACHING PURPOSE ) In most of the world economies, consumer expenditure covers 50 % to 70 % of spending. Thus, it is not surprising that consumer expenditure and the consumption function have been some of the most studied topics in macroeconomics. To understand the nature of the consumption expenditure, we should first understand the fundamental theories about consumption because modern research about the topic has mainly been based on these theories .The fundamental theories of consumption are; absolute income hypothesis (Keynes, 1936), relative income hypothesis (Duesenberry, 1948), permanent income hypothesis (Friedman, 1957) and life cycle hypothesis (Modigliani, 1986) 1. Absolute Income Hypothesis: Keynes’ consumption function has come to be known as the ‘absolute income hypothesis’ or theory. His statement of the relationship between income and consumption was based on the ‘fundamental psychological law’. He said that consumption is a stable function of current income (to be more specific, current dis- posable income—income after tax payment). Because of the operation of the ‘psychological law’, his consumption function is such that 0 < MPC < 1 and MPC < APC. Thus, a non- proportional relationship (i.e., APC > MPC) between consumption and income exists in the Keynesian absolute income hypothesis. His consumption function may be rewritten here with the form C = a + bY, where a > 0 and 0 < b < 1. It may be added that all the characteristics of Keynes’ consumption function are based not on any empirical observation, but on ‘fundamental psychological law’, i.e., experience and intuition. Propositions of the Law Proposition 1 When the aggregate income increases, consumption expenditure increases but by a somewhat smaller amount After the fulfillment of intense wants there is less and less pressure to raise consumption in proportion to the increase in income. Δ C < Δ Y MPC < 1 MPC is positive but less than unity (0 < MPC<1) in normal situation. This proposition is the core of Keynes psychological law of consumption. Proposition 2 An increase in income is divided in some proportion between consumption expenditure and saving. It means that income increases will be partially consumed and partially saved. This proposition is corollary to the first proposition, because what is not spent is saved. Δ Y = ΔC + ΔS Proposition 3 With the increase in income, both consumption and savings go up. This means that increase in aggregate income will never lead to fall in consumption or saving than before. It therefore, emphasizes the short run stability of the consumption function. Table 1. Psychological Law of Consumption Income (Y) Consumption (C) Savings (S) 0 40 -40 100 120 -20 200 200 00 300 280 20 400 360 40 500 440 60 600 520 80 Table 1. verifies the three propositions. Income rises by Rs.100 and consumption rises by Rs.80. Thus it is 0.80. Increase in income of Rs.100 in each case is divided between consumption and saving (Rs.80 & Rs.20). With the rise in income both consumption and savings increase. Three propositions illustrated through the Fig. 1. 45º Line is the aggregate supply curve (Y = C+S). At zero level of income consumption is 0C. At 0Y level of income, consumption is AY which is equal to 0Y savings are zero at point A on consumption curve. When income rises from 0Y to 0Y1consumption also increases from AY to B1Y1 but this rise in consumption is less than the increase in income by A1B1.When income increases to 0Y1 and 0Y2 it is divided into some proportion between B1 Y1 and B2 Y2 (consumption) and saving A1 B1 and A2 B2respectively. With rise in income to 0Y1 and 0Y2, consumption rises to B1 Y1 and B2 Y2 . B2 Y2>B1 Y1> AY. Savings also rise. A2 B2>A1 B1> zero. Savings gap increases as increment in consumption is less than the increment in income. Assumptions of the Law Constancy of the existing psychological and institutional complex 1. Keynes presumed a constant psychological and institutional complex. In other words, consumption depends on income alone and institutional and psychological factors such as income distribution, tastes, habits, fashion, customs, rate of population growth etc. are assumed to be constant. 2. Existence of normal conditions This law assumes the existence of normal conditions in the economy. There are no abnormal and extraordinary circumstances such as war, revolution or hyper inflation etc. 3.Prosperous Capitalist Economy based on Laissez faire This law assumes a wealthy capitalist economy based on laissez faire that is a free economy in which there is no government interference. People can consume goods according to their needs & desires. Implications of the Law Application of this Law:. Refutation of Say’s Law According to Say, “Supply creates its own demand.” It means that marginal propensity to consume is equal to unity. Psychological law of consumption has explained that marginal propensity to consume is less than one that is consumption does not rise in the same ratio in which income or supply rises. It is therefore, not necessary that aggregate demand should always be equal to aggregate supply. Decline in Marginal Efficiency of Capital This law explains why marginal efficiency of capital declines. When income rises due to rise in investment, consumption does not rise in the same proportion as the increase in income. Consequently, aggregate demand falls and producers sell their unsold products at low prices. This lowers the expected profitability, which leads to the decline in marginal efficiency of capital. Underemployment Equilibrium Classicals were of the view that is always full employment situation in an economy. On the basis of this law Keynes proved that aggregate demand becomes equal to the aggregate supply before achieving the full employment. Aggregate demand falls due to fall in investment on account of declining marginal efficiency of capital (MEC) and consumption does not increase in the same proportion as income. The deficient aggregate demand matches aggregate supply before full employment position. Over saving gap In developed economies rising income leads to over savings as we know consumption does not rise much with rising income. Excess savings lead to depression and unemployment in the economy. Peaks and Troughs of trade cycles This law explains the turning point of trade cycles. On reaching the peak, downturn starts because of consumption lagging behind income. On reaching the lowest limit, consumption does not fall by the same proportion as the fall in income. This results in start of upward turn. Secular Stagnation Consumption lags behind the increase in the income. Savings go on rising. There is no scope for investment due to deficient aggregate demand. Output and employment cannot be maintained. There is secular stagnation in the economy. State Intervention This law explains the need for state intervention for increasing demand in the economy to overcome depression in the economy. During depression when private investment is not coming forward, government can increase investment to raise aggregate demand to increase output and employment in the economy. Process of Income Propagation MPC is significant in explaining the multiplier theory and income propagation process. When investment rises, income rises multiple times. This multiplier EMPIRICAL FINDINGS OF THIS LAW---- (i) Consumption Function in the Light of Empirical Observations: Meanwhile, attempts were made by the empirically-oriented economists in the late 1930s and early 1940s for testing the conclusions made in the Keynesian consumption function. (ii) Short Run Budget Data and Cyclical Data: Let us consider first the budget studies data or cross-sectional data of a cross section of the population and then time-series data. The first set of evidence came from budget studies for the years 1935-36 and 1941-42. These budget studies seemed consistent with the Keynes’ own conclusion on consumption-income relationship. The time-series data of the USA for the years 1929-44 also gave reasonably good support to the Keynesian theoretical consumption function. Since the time period covered is not long enough, this empirical consumption function derived from the time- series data for 1929-44 may be called ‘cyclical’ consumption function. Anyway, we may conclude now that these two sets of data that generated consumption function consistent with the Keynesian consumption equation, C = a + bY. Further, 0 < b < 1 and AMC < APC. (iii) Long Run Time-Series Data: However, Simon Kuznets (the 1971 Nobel prize winner in Economics) considered a long period cov- ering 1869 to 1929. His data may be described as the long run or secular time-series data. This data indicated no long run change in consumption despite a very large increase in income during the said period. Thus, the long run historical data that generated long run or secular consumption function were inconsistent with the Keynesian consumption function. From Kuznets’ data what is obtained is that: (a) There is no autonomous consumption, i.e., ‘a’ term of the consumption function and (b) A proportional long run consumption function in which APC and MPC are not different. In other words, the long run consumption function equation is C = bY. As a = 0, the long run consumption function is one in which APC does not change over time and MPC = APC at all levels of income as contrasted to the short run non-proportional (MPC < APC) consumption-income relationship. Being proportional, the long run consumption function starts form the origin while a non-proportional short run consumption function starts from point above the origin. Keynes, in fact, was concerned with the long run situation. But what is baffling and puzzling to us that the empirical studies suggest two different consumption functions a non-proportional cross-section function and a proportional long run time-series function. Thus efforts were made to explain the difference between long run and short run consumption function Two such efforts are described below--- 1.

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