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

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ENDOGENOUS CHANGEX=X (L*,X*) [1]w=X/L [2]X=p+wL* [3]I= s p+s p wwL* [4]I=I* [5]Equation [1] is a production function where X is the flow <strong>of</strong> theonly good produced; L* the amount <strong>of</strong> labour available <strong>in</strong> theeconomy <strong>and</strong> X* the stock <strong>of</strong> capital <strong>in</strong> existence; the output <strong>and</strong>the capital comprise the same good. Equation [2] says that thewage rate must be equal to the marg<strong>in</strong>al product <strong>of</strong> labour.Equation [3] requires pr<strong>of</strong>its <strong>and</strong> wages to exhaust the product.Equation [4] requires <strong>in</strong>vestment to be equal to sav<strong>in</strong>g. In thisequation s p<strong>and</strong> s ware the marg<strong>in</strong>al propensities to save out <strong>of</strong>pr<strong>of</strong>its <strong>and</strong> wages, respectively. F<strong>in</strong>ally, Equation [5] represents the<strong>in</strong>dependent <strong>in</strong>vestment function. There are five equations, butonly four unknowns: X, w, p, I. The problem, then, is a problem <strong>of</strong>overdeterm<strong>in</strong>acy: one equation should be dropped or a furtherunknown <strong>in</strong>troduced. Therefore, someth<strong>in</strong>g must be given up. Itcould be, <strong>in</strong> turn, the <strong>in</strong>dependent <strong>in</strong>vestment function, marg<strong>in</strong>alistdistribution, full employment, etc.The approach adopted by Sen <strong>in</strong> the treatment <strong>of</strong> distributionalproblems has been revived <strong>in</strong> the treatment <strong>of</strong> growth. Works byMargl<strong>in</strong> (1984a, b), Dutt (1987, 1990) <strong>and</strong> Taylor (199D havefollowed Sen’s procedure by start<strong>in</strong>g from a general framework <strong>and</strong>present<strong>in</strong>g different growth regimes as different ways <strong>of</strong> clos<strong>in</strong>g thesame general framework. Such a procedure amounts to decid<strong>in</strong>g onwhich variables are go<strong>in</strong>g to be exogenous <strong>and</strong> which ones are go<strong>in</strong>gto be endogenous <strong>in</strong> each particular case. Thus, by play<strong>in</strong>g withexogenous <strong>and</strong> endogenous variables, various comb<strong>in</strong>ations areobta<strong>in</strong>ed. It is argued here that this procedure proves appropriatefor generat<strong>in</strong>g a set <strong>of</strong> models, each <strong>of</strong> which is associated with anon-fully comprehensive theory. In any case such a comb<strong>in</strong>ationmust be compatible with the purpose <strong>of</strong> produc<strong>in</strong>g a determ<strong>in</strong>atesystem, that is, a system that yields an equilibrium solution.In present<strong>in</strong>g the analytical foundations <strong>of</strong> the approach, Dutt’sformulation will be followed. 11 However, while <strong>in</strong> Dutt’s work theemphasis is on closures, that is, on what is assumed to be exogenous,here the emphasis is on what is given up, that is, on the variablesmade endogenous for the sake <strong>of</strong> hav<strong>in</strong>g a determ<strong>in</strong>ate system. Thepurpose <strong>of</strong> this shift <strong>of</strong> emphasis is to highlight which set <strong>of</strong>messages is provisionally left out <strong>and</strong> not processed to form a115

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