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

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JOCHEN RUNDE AND JÖRG BIBOW<strong>in</strong>ner range fairly quickly, this will confirm the conventional view <strong>of</strong>what is normal. However, if prices stay <strong>in</strong> the outer range, marketparticipants will gradually come to revise their notion <strong>of</strong> the normalprice. 5 This means that speculators will seek to buy at prices atwhich they would formerly have sold (<strong>and</strong> vice versa), suggest<strong>in</strong>gthat once the limits <strong>of</strong> the <strong>in</strong>ner range have been breached, pricemovements may be carried further by the very speculative pressuresthat formerly resisted them. F<strong>in</strong>ally, where prices move beyond thelimits <strong>of</strong> the outer range they become ‘unquestionably mean<strong>in</strong>gful’<strong>and</strong> carry a def<strong>in</strong>ite message that cannot be disregarded. The marketwill have to revise its views on what is normal: ‘It must now becomeclear to everybody that the hypothesis about the constellation <strong>of</strong>fundamental forces which formed the basis <strong>of</strong> our range structurehas been tested <strong>and</strong> failed’ (Lachmann 1978:32). But while thenegative message is clear enough, namely that the former hypothesis<strong>of</strong> what consisted as the normal is <strong>in</strong>valid, its positive content is lessso. The message still requires <strong>in</strong>terpretation, the soundness <strong>of</strong>which, accord<strong>in</strong>g to Lachmann, will depend on the <strong>in</strong>sight <strong>and</strong><strong>in</strong>telligence <strong>of</strong> market participants.Divergent expectations <strong>and</strong> equity pricesWe are now <strong>in</strong> a position to say someth<strong>in</strong>g about Lachmann’sdist<strong>in</strong>ction between ‘convergent’ <strong>and</strong> ‘divergent’ expectations. Ifthe expectations <strong>in</strong> question were the po<strong>in</strong>t predictions <strong>of</strong> assetprices at some future date held by different <strong>in</strong>dividuals act<strong>in</strong>g <strong>in</strong>the context <strong>of</strong> a social group, the dist<strong>in</strong>ction would seem to befairly straightforward. Convergent expectations would then bepo<strong>in</strong>t predictions that have a significant tendency to converge (orhave converged) on a unique value <strong>of</strong> the relevant variable overtime, perhaps because its value has been stable <strong>in</strong> the past.Divergent expectations, <strong>in</strong> contrast, would refer to the case <strong>in</strong>which <strong>in</strong>dividual po<strong>in</strong>t predictions <strong>of</strong> the value <strong>of</strong> some variableare not convergent, or display a tendency to diverge over sometime period.But we have seen that Lachmann rejects the assumption <strong>of</strong> po<strong>in</strong>texpectations <strong>in</strong> favour <strong>of</strong> the <strong>in</strong>terval-valued conception describedabove. Now it is possible to argue that the dist<strong>in</strong>ction betweenconvergent <strong>and</strong> divergent expectations still applies. Convergentexpectations might then be those the ‘normal’ <strong>in</strong>tervals <strong>of</strong> whichhave a tendency to co<strong>in</strong>cide more closely over time, or that doco<strong>in</strong>cide. But th<strong>in</strong>gs are not that simple. The trouble is that the wider186

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