Conservation and Innovation : Helmholtz's Struggle with Energy ...
Conservation and Innovation : Helmholtz's Struggle with Energy ...
Conservation and Innovation : Helmholtz's Struggle with Energy ...
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assertion is surprising: it has long been known that even the third, more recent,<br />
approach had problems <strong>with</strong> the conservation of work 467. Only a fourth tradition,<br />
not mentioned in Kuhn's paper, of scientists dealing <strong>with</strong> the physicomathematical<br />
potential theory, identified the concept of work <strong>with</strong> the one of<br />
potential 468, opening the way for a mathematical expression of "energy"<br />
conservation. Thus if the concept of work is taken, as Kuhn does, in a loose<br />
sense it could derive from anybody from Hero of Alex<strong>and</strong>ria to Leibniz more than<br />
from the engineering tradition of the 18th century; in any case it would be much<br />
more a prerequisite than a trigger factor. A more stringent trigger factor or, better,<br />
a close influence is linked <strong>with</strong> a more technical concept of work, is connected<br />
<strong>with</strong> the emergence of the potential theory <strong>and</strong> is strictly related to vis viva<br />
conservation. The French theoretical engineering tradition mentioned by Kuhn<br />
has always received special attention: Ruhlmann 469 dedicated two volumes of<br />
history to the subject, Hoppe already noted 470 the influence of Carnot on<br />
Lagrange, Auerbach 471 is aware of this tradition, Cassirer 472 even discussed<br />
Poncelet's approach to projective geometry in a philosophical context. Helm<br />
Erkenntnisproblem in der Philosophie und Wissenschaft der Neueren Zeit , Berlin: B.Cassirer,<br />
vol 2.<br />
467 Helm Energetik P.12. Haas Entwickl. P.81. See also: Grattan-Guinness, Ivor.<br />
"Work for the Workers: Advances in Engineering Mechanics <strong>and</strong> Instruction in France, 1800-<br />
1830". In Annals of Science 41 (1984):1-33. P. 32.<br />
468 Wise noted the lack of mathematical factors in Kuhn's paper: Wise, Norton.<br />
"W.Thomson's Mathematical Route to <strong>Energy</strong> <strong>Conservation</strong>: a Case Study of the Role of<br />
Mathematics in Concept Formation." In HSPS 10 (1979) : 49-83. P. 5O, <strong>and</strong> attributed to<br />
Poisson the joining of the concepts of work <strong>and</strong> potential: P.64; but a different view is<br />
espressed in Wise, Norton <strong>and</strong> Smith, Crosbie. "Measurement, Work <strong>and</strong> Industry in Lord<br />
Kelvin's Britain." In HSPS 17 (1986): 147-73, P.154.<br />
469 Rühlmann Maschinenlehre<br />
470 Hoppe, E.. Histoire de la Physique . Paris: Payot,1928. P.96; compare <strong>with</strong> Kuhn<br />
Sim Disc n.44 p.86.<br />
471 Auerbach, F."Feld, Potential, Arbeit, Energie und Entropie.", in "Grundbegriffe".<br />
In H<strong>and</strong>buch der Physik. A.Winkelmann ed.2nd ed. Leipzig: Barth, 1908. 1st vol. Pp.68-91.<br />
472 Cassirer, Ernst. Das Erkenntnisproblem in der Philosophie und Wissenschaft der<br />
Neueren Zeit , Berlin: B.Cassirer. 4th vol tr by William Woglom <strong>and</strong> Charles Hendel. The<br />
Problem of Knowledge. New Haven: Yale U.P., 1950. Pp.49-50 <strong>and</strong> P.72. He discussed<br />
Poncelet's Traité des Propriétés Projectives des Figures of 1822.