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58 Living Energies - here the diameter of the internal passage of energy varying according to the pattern of flow. Fig. 4.3 depicts the dynamic body of the solar system over one full cycle of Saturn. It is not the fairly static, disc-like structure we are accustomed to think of, but is actually a vortex with each planet describing its own spiral path about the Sun, which is itself moving in the direction of star cluster 'Hercules' at about 20km per second. When we come to spiral-vortical motion itself, we can further subdivide it into another two forms. Viktor referred to radial- axial and axial->radial (actually tangential-> axial and axial->tangential) motion, which are terms of his coinage in this particular con- text. As illustrated in fig. 4.4 axial->radial motion signifies an initial movement around a centre, which subsequently transfers to a radial movement towards the exterior; it is thus centrifugal and a movement from the inside outwards. At the centre of the wheel, for example, there is no motion but, with increasing distance from the centre, the speed of motion and the tendency towards disinte- gration also increase. This is why the wooden wagon-wheels of earlier days had a steel band around them to hold them together. It was called a 'tie-er' (= tyre or tire) and tied the wheel together. In Viktor's theories, also proven practically, with this form of movement the resistance to motion increases by the square of the starting velocity. In other words, if the radial distance from the centre of rotation is 1 and the resis- tance is 1, when the radius is doubled, the resistance is quadrupled and the rotational period halved. If the radial distance is 3, the resultant resistance is 32 (=9) and the rotational velocity reduced to a 1/3rd, and so on. However if the rotational velocity of such a centrifugal system is to be maintained at a constant level, then a continual, wasteful and expensive increase in the amount of input energy is required to overcome the resistance, and the whole system becomes less and less efficient. Not only this, but it creates discordant noise and the more noise a device makes, the more it operates against the laws of Nature. The dispersion of energy, therefore, is asso- ciated with noise or heat, as the case may be. This is typical of our forms of technical move- ment, in which there is initially no motion at the centre, but with increasing distance from this point, velocity and resistance also increase. The axial->radial centrifugal form of motion can thus be defined as divergent, decelerating, dissipating, structure-loosening, disintegrating, destructive and friction-induc- ing. While the destructive diffusion of energy results in noise, the creative concentration of energy, however, is silent. Indeed, as Viktor asserted on many occasions, "Everything that is natural is silent, simple and cheap."3 Upon reflection, this statement is quite obvious. All the concentrated energy involved in the growth of the forest, for example, all the innumerable chemical and atomic interactions, are none other than ener- getic processes, movements of creative energy. The silence of the forest is indicative of the extraordinary concentration of creative energy. Its destruction, however, is always associated with the horrendous racket of chain-saws, heavy machinery and the like. Whereas our mechanical, technological sys- tems of motion almost without exception are axial->radial and heat- and friction-inducing, Nature uses precisely the opposite form of movement. When Nature is moving dynami- cally, the slowest movement occurs at the periphery and the fastest at the centre. One only has to observe the dynamics of a cyclone or a tornado. Her form of movement, therefore, is centripetal or radial->axial, moving from the outside inwards with increasing velocity, which acts to cool, to condense, to structure. Radial->axial motion can therefore be defined as convergent, contracting, consoli- dating, creative, integrating, formative, fric- tion reducing. If the starting radius is 1 and the initial resistance is 1 on an inwinding path, when the radius is halved, the resis- tance is (1/2)2 = 1/4 and the rotational periodic- ity, frequency or velocity is doubled. The dynamics of evolution must therefore follow this centripetal, radial->axial path, for if the opposite were the case, all would have come to a stop almost before it started. Force is the application of energy to do work. The magnitude of a force F is the prod- uct of a mass m times acceleration a (F=ma).PDF Image | Viktor Schauberger Work Explained
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