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E=Mc’. It is indeed possible to prove that value m in Einstein’s equation is the inertia. In the new formalism it is written as follows: Inert mass m is growing because quantum space e,,; is much larger than e,. Since e,,, is in square, its influence is preeminent on t,,,, which diminishes along with space. This expression clearly shows that inert mass is essentially subject to space. The expression mentioned above does not take into account ¥!-§* (where B is v/c), which completes Einstein’s equation in the denominator. When we replace v and c by their formulation in absolute relativity (v=e,/t, as expressed above), two things become clear: v tends towards c or c tends towards v. Indeed, v/ is no longer a ratio lower than or equal to 1, but a quantum value ratio higher or lower than 1. The first situation describes the point of view of the observer, which is the observational measurement. This is written as follows: VI-@>D vl-(@< 1) which is a natural number. This clearly shows that the point of view of the observer does not correspond to reality. Usually, weighty mass and inert mass are mixed up on our macro- scopic scale because c is large. However, as we probe deeper into the infi- nitely small, and the so-called weighty mass grows, inert mass disappears completely, either because c diminishes, or because the observer is located in an intermediate horizon between e, and e,,,. In both cases e,,; is written as e,,,, where n < 7. On the other hand, on the large scales, inert mass increases, but weighty mass diminishes. The expression of a force (f = m.a) is therefore written with the following magnitudes: ratio of time _ space ————— x = ratio of space ~ time force = This shows that a force, i.e., an interaction, is affected by time-space ratios. Depending on the value of these ratios, the intensity of a force (on a specific scale) compared to other forces is therefore different. That is definitely true, particularly between gravity and strong interaction. We can compare this vision to Heisenberg’s quantitative uncer- tainty relations that limit time At, during which a boson is able to exist. The Heisenberg inequality is written as: 222 The Science of Extraterrestrials: UFOs Explained at Last * Eric Julien which is an imaginary number. In the second case it is written as: