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tion is totally out of harmony with that of Nature (see fig. 2.1). To obtain some inkling of the possible mag- nitude of global oxygen consumption, for example, and to provoke some interest in the question, I have used the figures in Fig. 2.1 as a basis for calculation3. I do not claim any high degree of accuracy, however, because there are so many variables and data involved, which are unknown to me. Be that as it may, accord- ing to my calculations the annual demand for oxygen world-wide could be as much as 38,496,255,232 tonnes, which may be an under- estimate. To satisfy this demand would require an area of healthy, productive forest amounting to 38,259,432 km2. This represents 28.3% of the world's total land area of 135,000,000km2, whereas we know the forests are being deci- mated at a precipitous pace. A higher annual rate of O2 consumption would naturally require a commensurately larger area of forest for replenishment. On the other hand, it is also possible that the point may have already been reached where existing areas of forest and veg- etation are insufficient to compensate for what is presently being consumed, thus creating a nett oxygen deficit. While it is normally assumed that the avail- able oxygen pool is so large as to be almost inexhaustible (it comprises 20-21% of the atmospheric gases by volume), it could be mooted that, although the relative proportions of these gases remain the same, their actual atmospheric depth may be diminishing. In other words, when initially measured, the abundance of molecular oxygen may have 2: Energy 33 reached a height of, say, 100km, but due to its rapid and unnatural overconsumption, its overall depth may now have been consider- ably reduced in a manner similar to the drain- ing of a bucket. For those who live in the water at the bottom of the bucket, however, there would appear to be no change to the quantity of available water (the oxygen), until such time as the bucket is empty! Remaining at all times thoroughly immersed until this catastrophic event, they are oblivious to the slow death that inexorably approaches. It would therefore be of great interest to know whether an accurate audit of the residual oxygen pool has recently been undertaken. If not, then perhaps it should be put in hand as a matter of some urgency. If we now consider the famous Hasenohrl- Einstein equation for energy (E=mc2), in which the amount of energy E in a given system is the product of mass m times the speed of light c squared, then in 1 gram of undifferentiated matter 25 million kWh of energy are stored (fig. 2.2). It matters not what the gram of sub- stance is. It could be of human flesh, of carpet, of wood, of whatever we choose, but in this minuscule gram this seemingly huge and dis- proportionate amount of energy is concentra- ted. This means that the relatively minute vol- ume of l cm3 of water contains 25 million kWh of energy. As Viktor Schauberger once said: More energy is encapsulated in every drop of good spring water than an average-sized power station is presently able to produce.4 We do not seem to know how to unlock it in a creative way, however, because we have failedPDF Image | Viktor Schauberger Work Explained
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