The uncertainty principle of quantum mechanics stated explicitly that the uncertainty of uncertainty is always greater than or equal to Planck’s constant of action ℏ. It is never less than ℏ. Moreover, if one uncertainty by a simple miracle becomes absolute certainty, the other becomes absolute uncertainty. Numerically, absolute certainty is given by the absolute difference of space-time events. For one event: ∆ = |₂-₁| or ∆ = |₁-₂| and the absolute certainty of another event is given by the same absolute difference: ∆ = |₂-₁| = |₁-₂|. Saying that either event is absolutely certain means simply that ∆ = |₂-₁| = |₁-₂| = 0 or ∆ = |₂-₁| = |₁-₂| = 0. Since uncertainty of uncertainty is given by ∆ ≥ ℏ/∆ or ∆ ≥ ℏ/∆, then if the denominator equals zero the expression is equal infinity. This implies that if one event does not change the other event changes infinitely. These inequalities do imply that changes greater than infinity is mathematically possible but unfortunately, these changes are physically meaningless.
Actually, the realistic quantum mechanical working principle asserts that ∆ represents the changes of energy, while ∆ represents the changes of time. At the least, both represent their respective uncertainties and their product is greater than or equal to Planck’s constant of action: ∆∆ ≥ ℏ. The square of both sides gives ∆²∆² ≥ ℏ². If the time uncertainty is fixed at 1 second then ∆² is more certain than ∆ and the infinite power of ∆ is absolute certainty. On the other hand, the square root of ∆ is more uncertain than ∆ and the infinite root of ∆ is exactly unity, which represents absolute uncertainty and complete decoupling of these space-time events between their temporal continuation and energy conservation. The final radicalization is the nonequivalence of inertial and gravitational mass and the total and complete separation of space and time as the manifestation of a completely unknowable and incomprehensible irrational reality.


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