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Subjectivism and Economic Analysis: Essays in memory of Ludwig ...

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MAURIZIO CASERTAIt must be noticed that any regime that is associated with a nonfullycomprehensive theory cannot be said to be <strong>in</strong> f<strong>in</strong>al equilibrium.The whole approach, based as it is on a multiplicity <strong>of</strong> regimes,provides a solution to the problem posed by the provisional nature<strong>of</strong> the equilibrium position: a different regime will replace the oldone when the set <strong>of</strong> messages previously neglected are processed t<strong>of</strong>orm a theory. Thus, the overall picture which one gets from theadoption <strong>of</strong> this approach is that <strong>of</strong> a succession <strong>of</strong> growth regimesbrought about by the creation <strong>of</strong> new knowledge <strong>and</strong> theundertak<strong>in</strong>g <strong>of</strong> new policies.Four regimes <strong>of</strong> growthLet us consider one possible selection <strong>of</strong> <strong>in</strong>dependent relations to beadded to the common analytical core. The market-clear<strong>in</strong>ghypothesis, typical <strong>of</strong> neoclassical th<strong>in</strong>k<strong>in</strong>g, def<strong>in</strong>es one. Thisimplies add<strong>in</strong>g to the price <strong>and</strong> production equations two<strong>in</strong>dependent relations requir<strong>in</strong>g full employment <strong>of</strong> labour <strong>and</strong>equilibrium <strong>in</strong> the goods market. So we can write:g=nK/X=a 1where n is the rate <strong>of</strong> growth <strong>of</strong> the labour force. The two equationsimply, respectively, that accumulation is go<strong>in</strong>g on at a rate equal tothe rate <strong>of</strong> growth <strong>of</strong> the labour force <strong>and</strong> the capacity is be<strong>in</strong>g usedat its normal level. F<strong>in</strong>ally we need a relation l<strong>in</strong>k<strong>in</strong>g distribution togrowth. This is provided <strong>in</strong> the form <strong>of</strong> a sav<strong>in</strong>g function. A classicalsav<strong>in</strong>g function is assumed, imply<strong>in</strong>g that workers save noth<strong>in</strong>g <strong>and</strong>capitalists save a constant fraction <strong>of</strong> their <strong>in</strong>come. The fifth relationwe need is therefore the follow<strong>in</strong>g:g=srwhere s is the capitalists’ propensity to save. We are now endowedwith five <strong>in</strong>dependent relations that determ<strong>in</strong>e five unknowns: thedegree <strong>of</strong> capacity utilisation, the accumulation rate, the pr<strong>of</strong>itrate, the consumption rate <strong>and</strong> the real wage rate. It is clear thatthe <strong>in</strong>troduction <strong>of</strong> an <strong>in</strong>dependent <strong>in</strong>vestment function, allow<strong>in</strong>gfor entrepreneurial <strong>in</strong>vestment propensities, would overdeterm<strong>in</strong>ethe system. This case can be assumed to be characterised,therefore, by the absence <strong>of</strong> an <strong>in</strong>dependent <strong>in</strong>vestment function.118

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