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or (microscopic) and with v” if the observer measures a horizon higher than his own (macroscopic). S and T are the quantum numbers of space and time of the observer’s horizon. This means that v’ and v” are not only velocities, but deviations between the measured ST and the observer ST. The problem is to correctly calculate S$ and T, as well as the number of iterations and the magnification factor of S and T. Please note that this reasoning concurs with the reduction of the wave packet, for the act of observing (or measuring) from our horizon actually deletes T’ from our perception. This development, even if it is new to this budding formalism, allows us to understand a vital property of the acceleration of UFOs. They produce a logarithmic time scale slip by using the spinning movement of two inverted disks, before a spatial scale change appears in a delayed reaction. It may be necessary to consult Garnier-Malet to find the relation between Q, (10°) and Q, (10°) or Lehto to find the x-y relation (x/y=24M where M=1n(A/B)/1n2, where M is of the type M=N/3) and assess the ad hoc factors that must be taken into account. At this time, we do not know exactly the number of iterations and the magnification factor for S and T used by the ETs. Nonetheless, it is not difficult to see that an Towards a new formalism 225 with v’ if the observer measures a horizon lower than his own