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

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MISES AND LACHMANN ON HUMAN ACTIONHowever, action <strong>and</strong> thought are quite dist<strong>in</strong>ct: because ‘the m<strong>in</strong>d’ isnecessary to identify action does not mean we can ‘read <strong>of</strong>f certa<strong>in</strong>truths about action directly from it. M<strong>in</strong>d might be necessary foridentification, but it is not sufficient: we also require the actionsthemselves. Mises thus obliterates the differences betweencomprehend<strong>in</strong>g human action <strong>and</strong> perform<strong>in</strong>g valid deductionsfrom the axioms <strong>of</strong> marg<strong>in</strong>al analysis, between establish<strong>in</strong>g thenecessary conditions for comprehend<strong>in</strong>g action <strong>and</strong> establish<strong>in</strong>gcerta<strong>in</strong> a priori ‘truths’.In summaris<strong>in</strong>g the above, two po<strong>in</strong>ts are worth emphasis<strong>in</strong>g.First, certa<strong>in</strong> <strong>of</strong> the concepts Mises def<strong>in</strong>es as ‘a priori’ appear morebasic, <strong>in</strong> the sense <strong>of</strong> possibly be<strong>in</strong>g universal, than others withregard to human action. Concepts such as ‘rationality’ <strong>and</strong>‘purposive’ are significantly more general than concepts such as‘buy<strong>in</strong>g’ or ‘pr<strong>of</strong>its’. The less generalised concepts appear <strong>in</strong> theanalysis because Mises confuses comprehend<strong>in</strong>g action withexpla<strong>in</strong><strong>in</strong>g action with the assistance <strong>of</strong> marg<strong>in</strong>al theory. Second, wecannot, solely from an <strong>in</strong>vestigation <strong>in</strong>to the contents <strong>of</strong>consciousness, recognise th<strong>in</strong>gs <strong>in</strong> the world to which conceptsapply. In order to justify our ‘hav<strong>in</strong>g’ a concept, it is not sufficient to<strong>in</strong>dicate how it coherently <strong>in</strong>tegrates with other concepts.Exp<strong>and</strong><strong>in</strong>g on the first <strong>of</strong> these po<strong>in</strong>ts: the question <strong>of</strong> theuniversality <strong>of</strong> a priori concepts raises problems for Mises’s analysis.As noted, Mises lists the concepts <strong>of</strong> ends <strong>and</strong> means as a prioripraxeological categories. He also refers to the concept <strong>of</strong> causalityas ‘a category or an a priori <strong>of</strong> th<strong>in</strong>k<strong>in</strong>g <strong>and</strong> act<strong>in</strong>g’ (1962:20), yetadmits that the concepts <strong>of</strong> means <strong>and</strong> ends presuppose the category<strong>of</strong> causality (1958:92). This suggests that Mises acknowledges someform <strong>of</strong> hierarchy with<strong>in</strong> the various a priori categories. Now it maybe plausible to defend the category <strong>of</strong> causality as a priori, as Kanthimself argued. 7 However, as Mises himself recognises (1958:92),the category <strong>of</strong> causality is also applicable <strong>in</strong> the natural sciences.Consequently, with<strong>in</strong> the hierarchy <strong>of</strong> a priori categories, some, likecausality, are universally applicable, whilst others, such as means<strong>and</strong> ends, are only applicable to human action. However, thisimplies that we must already know, prior to us<strong>in</strong>g any a prioricategories <strong>of</strong> human action, that we are apply<strong>in</strong>g them to humanaction, <strong>and</strong> not to natural events. Yet it seems that it is only because<strong>of</strong> the a priori categories that we can comprehend anyth<strong>in</strong>g ashuman action. Thus we must have comprehended certa<strong>in</strong>movements as human actions, <strong>and</strong> not natural events, prior to thepossibility <strong>of</strong> us be<strong>in</strong>g capable <strong>of</strong> so comprehend<strong>in</strong>g them.41

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