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The form of most fishes consists of three interacting egg-shapes. Because an egg-shape is of constantly changing, non-euclidean curvature, it is conducive to a reduction in friction and the generation of counter- thrusting vortices, which, if intensified sufficiently, result in accelerated forward movement. oped from the Pythagorean concepts of har- monics derived from the Monochord, a single resonating string, and the planetary motion and harmonies of Johannes Kepler. Through the whole-numbered division of the length of its string, i.e. by 2, 3, 4, 5, etc., certain musi- cally narmonic intervals can be obtained from the Monochord which, in their numerical 11: Floating Stones and the Stationary Trout 145 ratios of string length to pitch, can be inter- preted as reciprocities. These are the same reciprocities from which the rectangular hyperbola mentioned in previ- ous chapters is constructed according to Walter Schauberger's simple equation 1 / n x n = 1. Here 1/n represents the radius or stringlength, and n the height above the base- line or the pitch of the vibrating string. If n=1, then 1/1 x 1 = 1, actually 12 since multiplying the radius by the height produces a square with sides of unit length (see fig. 11.4) whereas, musically speaking, stringlength 1 produces pitch 1. If n = 2 on the other hand, then 1/2(radius) x 2 (height) also equals 1, in this case a rectangle of 1/2-unit width and 2-unit height and equal in area to the square mentioned above or, in terms of tone, string length 1/2 pro- duces the first octave or double the original pitch. If n = 3, then 1/3 x 3 also make a rectangle with the overall area of 1. In other words by multiplying both reciprocal terms together, the answer is always 1. What could be simpler mathematically!PDF Image | Viktor Schauberger Work Explained
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