25.07.2013 Views

Conservation and Innovation : Helmholtz's Struggle with Energy ...

Conservation and Innovation : Helmholtz's Struggle with Energy ...

Conservation and Innovation : Helmholtz's Struggle with Energy ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

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.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!