Mathematical logic says that continuous linear functions of independent time variable can be contracted by using Newton’s fluxion as a product of time differences. However, for every multiplicand or multiplier there is the numerator or dividend and for every dividend there has to be a divisor. Yet in order for these final multiple derivatives to exist and to become meaningful the denominators must all be necessarily approach the values of zero as required by a mathematical theory of limits. These seem to imply that relative zeros are mathematically meaningful, but what about absolute zeros? Or that is a quantity that is exactly zero? If this quantity is that of a force then a value of zero implies the existence of equal and opposite forces. For them to be conservative they must repel each other.


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