Capitalism; Imperialism; Saving and investment; Socialism
There is no difficulty, however, in choosing numbers which satisfy the
requirements of the model. The numerical examples derived from Marx's
jottings are cumbersome and confusing, but a clear and simple model can
be constructed on the basis of the assumptions set out in chapter vii.
In each department, constant capital is four times variable capital.[18]
(Constant capital is the stock of raw materials which is turned over
once a year; variable capital is the wages bill, which is equal to the
capital represented by the wages fund.) Surplus is equal to variable
capital (net income is divided equally between wages and surplus) and
half of surplus is saved.[19] Savings are allotted between constant and
variable capital in such a way as to preserve the 4 to 1 ratio. Thus
four-fifths of savings represents a demand for producers' goods, and is
added to constant capital each year, and one-fifth represents a demand
for consumers' goods, and is added to the wages fund (variable capital).
These ratios dictate the relationship between Department I (producers'
goods) and Department II (consumers' goods).[20] It can easily be seen
that the basic assumptions require that the output of Department I must
stand in the ratio of 11 to 4 to the output of Department II.[21] We can
now construct a much simpler model than those provided in the text.
_c_ _v_ _s_ _Gross Output_
Department I 44 11 11 66
Department II 16 4 4 24
--
Total 90
In Department I, 5·5 units are saved (half of _s_) of which 4·4 are
invested in constant capital and 1·1 in variable capital. In Department
II 2 units are saved, 1·6 being added to constant and 0·4 to variable
capital. The 66 units of producers' goods provide 44 + 4·4 constant
capital for Department I and 16 + 1·6 constant capital for Department
II and the 24 units of consumers' goods provide 11 + 4 wages of labour
already employed, 5·5 + 2 for consumption out of surplus, and 1·1 + 0·4
addition to variable capital, which provide for an addition to
employment.
After the investment has been made, and the labour force increased in
proportion to the wages bill, we have
_c_ _v_ _s_ _Gross Output_
Department I 48·4 12·1 12·1 72·6
Department II 17·6 4·4 4·4 26·4
-----
Total 99
The two departments are now equipped to carry out another round of
investment at the prescribed rate, and the process of accumulation
continues. The ratios happen to have been chosen so that the total
labour force, and total gross output, increase by 10 per cent per
annum.[22]
Public-domain text, read in full here on John Shaqi.
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