Capitalism; Imperialism; Saving and investment; Socialism
Hobson is refuted and the matter settled because 'in the diagram' no
surplus product comes into being.
Admittedly, Tugan Baranovski knows quite well that in hard fact things
do not work out so smoothly. There are continual fluctuations in the
exchange relations and periodical crises. But these crises happen only
because in the expansion of production the proper proportions are not
maintained, because, that is to say, the proportions of 'diagram No. 2'
are not observed in the first place. If they were, there would be no
crisis, and capitalist production could get along as nicely as it does
on paper, in every detail. Tugan Baranovski is committed to the view
that we can ignore the crises if we consider the reproductive process as
a continuous process. Although the 'proportion' may be upset at any
moment, yet on average it will always be re-established by different
deviations, by price-fluctuations from day to day, and in the long run
by periodical crises. That on the whole this 'proportion' is more or
less maintained is proved by the fact that capitalist economy is still
going strong--otherwise it would long ago have ended in chaos and
collapse. In the long run, then, Tugan Baranovski's 'proportion' is
observed by and large, and we must conclude that reality obeys 'diagram
No. 2'. And since this diagram can be indefinitely extended, it follows
that capitalist accumulation can also proceed _ad infinitum_.
What is striking in all this is not Tugan Baranovski's conclusion that
the diagram corresponds to the actual course of events--as we have seen,
Bulgakov also shared this belief; the really startling fact is that
Tugan Baranovski sees no necessity for as much as _inquiring_ whether
the diagram is correct, that, instead of proving the diagram, he
considers this, the arithmetical exercise on paper, as proof of the
actual state of affairs. Bulgakov honestly tried to project Marx's
diagram on the real concrete relations of capitalist economy and of
capitalist exchange; he endeavoured to overcome the difficulties
resulting from it, though without success, it is true, remaining to the
last involved with Marx's analysis, which he himself recognised to be
incomplete and fragmentary. But Tugan Baranovski does not need any
proof, he does not greatly exercise his brains: since the arithmetical
sums come out satisfactorily, and may be continued _ad lib._, this is to
him proof that capitalist accumulation can also proceed without let or
hindrance--provided the said 'proportion' obtains, which it will have to
do by hook or by crook, as he himself would not dream of denying.
Public-domain text, read in full here on John Shaqi.
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