Prof. Mahendra Kumar Ghadoliya
Classical economists believed
that market economy is self equilibrating and unemployment could not exist in
the long run as such the general over production cannot be a long rum
phenomenon. Their belief in Say’s Law of Market was the basis of the classical
thinking. This law in its simplest form can be summarised as saying that
‘supply creates its own demand’. This view provided the basis for the
assumption of market clearing. Labour market was thought to be competitive and automatic,
that is where individual workers and employers behave separately as individuals
rather than combining in trade unions or employers’ association.
The equilibrium level of
aggregate output and employment in the classical theory of labour market is
determined by the aggregate production function and the demand and supply
schedules of labour. Now, let us discuss the theory in detail:
The Demand for
Labour:
The demand for labour is assumed
to depend inversely on the real wage. In a purely competitive market a firm is a
price taker and not a price maker. Price is determined by the industry’s demand
and supply. The short run profit maximising level of output is the point at
which the marginal input cost of money wage is equal to the price (p) i.e.MC= P
or MRP (Marginal Revenue Produce) MRP is the marginal physical product of
labour times the marginal revenue from the firm’s output. The demand for labour
can be derived from summing the demands of each firm based on the above
mentioned assumption of profit maximisation. The profit maximising output can
be expressed as that output at which:
P= W/MPPL ---- (1)
Where; P= Price. W= Wage rate of
Labour, MPPL = Marginal
Physical Product of Labour
Labour is employed up to the
point where the MC=MR
In competitive market each individual
firm is the industry and can sell the entire output at a going market price, so
that MR=P. Under imperfect competition additional output can be sold only by
cutting P, so that MR is always less than P. From eq. 1 the profit maximising
output level will be the level at which
W=P* MPPL ---------- (2)
This identifies the point that
labour is employed by the firm at which the Marginal revenue Product i.e. the
additional receipt from the sale of the additional output produced by an
additional unit of labour (MRP= P* MPPL) just equals the wage
rate of labour.
If the receipt from the sale of output exceeds the wage rates per unit of labour the expansion of output will add to profits. On the other hand if the receipts from the sale of the output produced by an additional unit of labour is less than the wage rate i.e. (MC
and the wage rate of the labour W is
also the firm’s supply curve. It shows the various quantities of output that the
firm will supply to the market at each price in order to maximise profits. Once
the demand for labour for a single firm is found on the basis of the total
product curve the total demand curve for labour can now be derived from the
aggregate production function.If the receipt from the sale of output exceeds the wage rates per unit of labour the expansion of output will add to profits. On the other hand if the receipts from the sale of the output produced by an additional unit of labour is less than the wage rate i.e. (MC
L
The aggregate production function relates the
total output of goods and services to total labour employed. The total
production curve drawn for a fixed capital stock and given technology follows
the Law of variable proportions. Its slope changes after a point. In the
beginning the output rises at a fast rate but after point N’ it slows down the employment growth is slow
after this point.
Due to diminishing returns the
MPPL decreases as we employ more and more labour to increase output.
In eq. (2) it has already been mentioned that profit maximising firms employ labour
up to the point at which marginal revenue product is equal to the wage rate.
For any given wage rate more labour will be employed only at a higher price
conversely at any given p more labour will be hired only at a lower wage rate
W. This can also be put in real terms:
W/P = MPPL ------- (3)
This
says that the level of employment will be the point where real wage is equal to
the marginal physical product of labour ( MPPL )
Figure (2) below presents a hypothetical Demand Curve for labour.
Figure:
2 Demand Curve for labour
In
figure (2) DDL is demand for labour plotted against the real wage.
This is firm’s marginal physical product of labour curve. A real wage such as
W/P1 the firm will employ N1 units of labour. At a level
of employment such as N2 marginal physical product of labour MPPL
exceeds the real wage (W/P1). This also implies that payment to
worker in real terms is less than the real product he produces. Profits could
be increased by employing additional labour. Alternatively, at N3
level of employment real wage (W/P1) will be above the marginal
physical product of labour (MPPL). The payment to worker exceeds the
real product of the marginal worker and the marginal cost exceeds the product
price. The firm therefore will reduce labour input to increase profit. Thud the
employment will be at W/P1 at which MPPL is equal to real wage.
In
short demand for labour depends inversely on the level of real wage. The demand
for labour curve is a negatively slopped curve. The aggregate labour demand
curve is:
D= f
(W/P) Where in the aggregate, an increase in the real wage lowers the labour
demand.
Supply of Labour:
As in the case of demand for labour function, real
wages play key role in the supply of labour function for determining employment
and hence output in the classical system. Supply of labour is assumed to be
positively related to real wage. The supply of labour can be best explained by
first studying an individual’s supply function and them by summing them up for
determining the total supply function. The classical economists believe in the
unpleasantness of more work, a larger real wage will induce labour to
substitute the more work effort in place of leisure. Firms also wish to
maximise their profits and demand for labour is a derived demand. Firms will
hire more labour at a lower money wage rate if the prices of output falls
proportionately with the money wage rate because for firms the real wage rate
(W/P)is relevant. At a higher real wage rate the substitution effect of an
increase in the wage outweighs the income effect[1].
To maximise utility an individual will supply more
labour at a higher real wage. The supply curve of labour shows the number of
people willing to work at a given real wage. At a higher real wage rate people
wish to work longer hours, or more people e.g. housewives, students, wish to
join job. Thus utility maximising labourers supply more labour at higher real
wage making the supply of labour an upward slopping function of real wage SL=f(W/P).
Figure (3) Supply
of Labour curve
Figure -3 portrays the supply curve of labour in
which units of labour(N) is measured on the horizontal axis and the real wage
(W/P)on vertical axis. At real wage W/P1 N1 units of
labour are supplied, at a higher real wage W/P2 more labour N2
is supplied.
Two features of the classical labour supply
function require further comment. First, note that the wage variable is real
wage. The worker receives utility from the consumption of goods and services.
He will be induced to supply more labour only when he believes that from
increased money wage he will get command over more goods and services. Second,
supply curve is positively slopped.
Equilibrium Output and Employment in the Classical
Model
The equilibrium is determined by the intersection
of demand and supply curves for labour. We have already explained that both
demand for labour and supply of labour depend on a new endogenous variable the
real wage (W/P). The equilibrium condition DL=SL
determines output, employment, and the real wage in the classical production
function as shown in the figure (4a).
Figure-4 depicts the equilibrium in the labour market
at a point where DL = SL at real wage rate (W/Pe)
and the equilibrium level of employment is Ne. The model can be
represented by the following set of equations:
Y = f (͞K,N)
MPPL = WP,
DL=f(W/P) , SL=f (W/P)
DL=SL
Figure-4a:
Equilibrium in the Classical Model
Figure 4-b: Production function
and the equilibrium level of income and output
The important point to note for classical model is
that there is no involuntary unemployment. Once the equilibrium level of
employment is determined we can project this down in Figure4b of the figure to
determine equilibrium level of income or output Ye along the production
function curve.
In classical model the variables affecting supply
and demand for labour are assumed to be constant in the short run, the
production function will be shifted by technical change and change in capital
stock. Both these are long run variables. The demand for labour curve is
marginal physical product of labour –the slope of production function. As the
production function does not shift the labour demand function will also be
stable. The supply of labour varies with individual’s preferences with
work-leisure trade-off. Changes in these variables can take place in the long
run but not in the short run.
Another important feature of the classical model is
that all variables affect the supply side of the relationship. Increase in the
price level shift the labour supply and demand schedules up ward
proportionately. The money wage rises with the price level keeping real wage
unchanged and therefore the level of employment remains unchanged.
This information is useful in constructing the
classical aggregate supply function which is vertical and does not affect
equilibrium output. The labour market is in equilibrium with employment Ne
and real wage (W/P)e. The flexibility and self adjusting properties
of the classical model ensures the proportional increase in money wage in
response to the rise in prices keeping real wage at its original level. Thus
whatever the price level, employment is Ne and output is Ye
and the AS curve is vertical. The level of aggregate demand has no effect on
output. The aggregate demand function will be a negatively slopped function.
The aggregate demand curve slopes downward from left to right showing that
demand is higher when prices are lower (with other things being equal); it can
be thought of as derived from the classical quantity theory of money, but with
the money supply held constant and only P and Y allowed to vary. Higher price
levels are compatible only with lower levels of transactions or income. In
terms of equation:
M̅ = K̅PY
Y= M̅/ K̅. 1/P
Therefore is there is an inverse relationship
between Y and P. The equilibrium level of output or income Ye is
determined at the intersection of aggregate demand and aggregate supply curve.
To sum up, the striking feature of the classical model is supply determined
nature of real output and employment. Wages and prices are perfectly flexible
and the markets are competitive.
***
[1] The
classical economists assumed that an individual attempts to maximise utility.
The level of utility or satisfaction depends positively on both real income and
leisure. Higher real wage induce more workers to work and /or induce existing
workers to work more hours since there is a continuous trade-off between work
and leisure. Leisure also gives utility but reduces income because income is
increased by work.