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60 Living Energies As it stands, this equation is not particu- larly interesting, because it tells us nothing about the all-important type of acceleration, for one form leads to destruction and the other to creation. It is therefore necessary to differentiate between them, which is most simply done by superscripting the accelera- tion a with either a positive or negative sign, i.e. a+ or a-. This would indicate whether the radius of rotation is expanding or the form of acceleration is pressure- and friction- intensifying (+ = axial->radial, centrifugal acceleration) or conversely whether the radius of rotation is reducing, creating a form of acceleration that is suction-increasing and friction-reducing (- = radial-> axial, cen- tripetal acceleration). The equation derived using the latter Viktor Schauberger consid- ered to be the one for determining creative force. Whereas with centrifugal acceleration a+ more power must be applied in order to accelerate or to maintain the same velocity, in the case of centripetal acceleration a- the velocity and energy increase automatically. This produces Viktor's formative force, or those upbuilding energies from which all life is created. In this context we could usefully re- examine the Hasenohrl-Einstein equation (E = mc2) in connection with other energy- determining equations. While their general premises apply to mechanical systems, there is some doubt as to their relevance to living systems. As presently interpreted E = mc2 requires that the amount or energy in the Universe to be finite and assumes the speed of light to be constant. Here, however, we are reminded of Walter Schauberger's contention that the absolute speed of light is not con- stant (p.24), but dependent on the frequency- related radius of its spiral path; the smaller the radius of rotation (frequency of periodic- ity), the greater the velocity and intrinsic energy of the radiation (light) and vice versa. Such a nonconstancy in the speed of light - as a factor in quantifying energy or mass - would seemingly negate the doctrine of uni- versally finite energy and the conservation of energy law. Leaving this aside for the moment, let us now consider the standard, textbook equation for kinetic energy or work W, where W is the product of (mass m x velocity v2) divided by 2 (W=1/2*mv2), we dis- cover something very interesting. This equa- tion also relates to energetic activity and, analogous to the Hasenohrl-Einstein equa- tion, determines the quantity of energy used in our technical, mechanical systems. Here however we suddenly find that the amount of available energy in the form of work W is halved. In this equation mass is still repre- sented by m, whereas c is replaced by v - both terms relating to the time and speed taken to travel a given distance. The expres- sion mc2 can thus be equated with mv2. In the Hasenohrl-Einstein equation, however, there is no division by 2, so the amount of avail- able energy always remains undiminished. But when intrinsically the same energy equation is applied to technical energetic processes and purposes, the amount of use- ful energy is apparently halved. From text- books we learn that energy is indestructible, but merely changes form, this reduction being attributable to the encounter with a resistance of some kind (deceleration) or through the conversion of energy into heat, or both. In consideration of what has been stated above, and, Walter Schauberger's rein- terpretation of C2, perhaps the real reason for this loss is the exploitation of wasteful axial- radial, centrifugal motion. In contrast, radial- axial dynamics operate according to the law of the anti-conservation of energy mentioned in chapter 1, wherein friction - and therefore heat - constantly reduces and velocity increases automatically, because the type of motion is in conformity with natural ener- getic (spiritual) law and not the mundane, physical laws of mechanics. 4.3 Thesis, Antithesis and Synthesis W minds, let us begin our appraisal of the ith vortical motion still fresh in our elements of thesis, anthesis and synthesis by examining the dynamics of a tornado. The tor- nado descends from a lower to a higher atmos- pheric density and generally takes the form of a hyperbolic funnel or cone (fig. 4.5). The smallerPDF Image | Viktor Schauberger Work Explained
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