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of the scarcity type. As we know, the typical marginalistic
scheme of general equilibrium is a model of what has been
called a pure exchange economy. (3). The model presupposes
the existence of given natural resources in fixed quantities, and
of a given number of individuals (owning the resources) with
well-defined utility preferences. The economic problem these
‘ndividuals have is one of rational choice. They have to find
‘hose prices (equilibrium prices) which bring about, through
exchange, an optimum allocation of the given resources rela-
lively to their original ownership-distribution. The problem
can be represented analytically by a mathematical function
which is being maximized, subject to certain constraints fixed
oy nature.
Of course, marginalist economists have then gone on to
investigating all other economic problems as well (production
included). The relevant point is, however, that they have
done so by an extension of the theory they had originally
developed for scarce commodities. Professor SAMUELSON, at
the very beginning of what is one of the most rigorous versions
of marginal economic analysis, claims exactly this. He claims
to have been able to isolate a simple theory which can be
applied to every economic investigation: a mathematical func-
lion to be maximized under given constraints (%).
This has been a crucial step. For, in this way, every single
corner of economic theory has come to be permeated by the
character of scarce goods and by the rational problem of
making the best use we can of them, at the expense of the
character of produced goods and of the learning process of
human beings. It has meant that modern economists have
(°) See, for example: J.L. Mosak, General Equilibrium Theory in Inter-
rational Trade, Bloomington, Indiana, 1944. The same scheme can be found
n the very first chapters of all standard treatises of marginal economics.
See, for example: V. Pareto, Cours d’économie politique. Lausanne, 1895;
J.R. Hicks, Value and Capital, Oxford, 1939; P.A. SaMUELsoN, Foundations
of Economic Analysis, Cambridge Mass., 1947).
) P.A. SAMUELSON, op. cit., pp. 1 and ff
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