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Economic Science and the Austrian Method_3

Economic Science and the Austrian Method_3

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Hans-Hernt-ann Hoppein particular since Einstein's relativistic <strong>the</strong>ory of gravitation,<strong>the</strong> prevailing position regarding geometry is onceagain empiricist <strong>and</strong> formalist. It conceives of geometry asei<strong>the</strong>r being part of empirical, aposteriori physics, or asbeing empirically meaningless formalisms. Yet thatgeometryis ei<strong>the</strong>r mere pIa)', or forever subject to empirical testingseems to be irreconcilable with <strong>the</strong> fact that Euclideangeometry is <strong>the</strong> foundation of engineering <strong>and</strong> construction,<strong>and</strong> that nobody <strong>the</strong>re ever thinks ofsuch propositionsas only hypo<strong>the</strong>tically true. 61 Recognizing knowledge aspraxeologically constrained explains why <strong>the</strong> empiricist-formalistview is incorrect <strong>and</strong> why <strong>the</strong> empirical success ofEuclidean geometry is no mere accident. Spatial knowledgeis also included in <strong>the</strong> meaning of action. Action is <strong>the</strong>employment of a physical body in space. Without acting<strong>the</strong>re could be no knowledge of spatial relations, <strong>and</strong> nomeasurement. Measuring is relating something to a st<strong>and</strong>ard.Without st<strong>and</strong>ards, <strong>the</strong>re is no measurement; <strong>and</strong> <strong>the</strong>reis no measurement, <strong>the</strong>n, which could ever falsify <strong>the</strong> st<strong>and</strong>ard.Evidentl)', <strong>the</strong> ultimate st<strong>and</strong>ard must be provided by<strong>the</strong> norms underlying <strong>the</strong> construction ofbodily movementsin space <strong>and</strong> <strong>the</strong> construction of measurement instrumentsby means of one's body <strong>and</strong> in accordance with <strong>the</strong> principlesof spatial constructions embodied in it. Euclidean geometr)',as again Paul Lorenzen in particular has explained,is no more <strong>and</strong> no less than <strong>the</strong> reconstruction of <strong>the</strong> idealnorms underlying our construction of such homogeneousbasic forms as points, lines, planes <strong>and</strong> distances, which arein a more or less perfect but always perfectible way incorporatedor realized in even our most primitive instrumentsofspatial measurements such as a measuring rod. Naturall)',61SeeonthisalsoMises, The Ultimate Foundation of<strong>Economic</strong> <strong>Science</strong>) pp.12-14.The Ludwig von Mises Institute • 75

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