Adding and Multiplying Ratios
1 - 1.008 - 1.0015 - 1.03 - 1.06 - 1.12 - 1.25 - 1.6 - 2.0 - 2.5 - 3.15 - 4 - 5
1.0082 = 1.015 1.008 rounded value of 1.0075
=> 1.0152 = 1.03
=> 1.032 = 1.06
=> 1.062 = 1.12
=> 1.122 = 1.25
=> 1.252 = 1.57
=> 1.57 x 1,03 = 1.618
The coefficient can add of multiply by itself, but the result is the same
1.015 + 0.015 = 1.03 tai 1.015 x 1.015 = 1.03 Universal friction
1.03 + 0,03 = 1.06 or 1.03 x 1.03 = 1.06
1.06 + 0.06 = 1.12 tai 1.06 x 1.06 = 1.12 Pascal's row factor 1.1(2)
1.12 + 0.12 = 1.25 or 1.12 x 1.12 = 1.25 General ageing factor
Asymmetry arises beyond the coefficient 1.25, a threshold linked to the number five in the underlying calculation. Up to five, values and phenomena remain directly determinable; beyond it they become obscure unless an appropriate analytical method is applied. The number five functions as the fundamental constant of the system. History, too, testifies to its significance long before my development of ratio‑calculation — for example in Pythagoras’ use of the pentagon as the emblem of his teaching after his years of study in Egypt.
1.25 x 1.25 = 1.57
1.57 x 1.03 = 1.618.
1.618 x 1.618 = 2.618
1.618 + 1 = 2.618
EPC calculation is not decimals, but the whole picture. By placing the digits in the computer, the result of decimal places is not necessary the value of the Ratios. Understanding entities, then, ratios are forming a high-resolution calculation, because ratios compensate their inside erros. In the stacker example the 48-gram precision according to machine plate, provide information in relation to the hundreds of calculations and tests. Finally we do not know whether there was a starting point stacker properly sized, as the calculation does not give an answer to it. (908)
12.12.2014*10:41 (908 - 71)
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