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| | Fidelio Article - Schiller Institute- LEIBNIZ on the Catenary Spring 2001 issue |
 | | Leibniz's paper on the catenary curve, was written at the instigation of Jacques Bernoulli for the Acta Eruditorum of Leipzig, June 1691. |
 | | Conversely, if the catenary curve is physically constructed, by suspending a string, or a chain, you can construct from it as many proportional means as you wish, and find the logarithms of numbers, or the numbers of logarithms. |
 | | Thus, the logarithmic curve is the geometric mean of the catenary curve, and the catenary curve is the arithmetic mean of the logarithmic curve. |
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