“Insert d”, page 2
d.2 d.1 Another modality of action of the matter.
d.2 Useful values of the angular movement.
d.3 Other features of the “action d”.
d.4 “Action d” and thermodynamic balances.
d.5 Effects of the “action d” on the Earth.
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Probability.
.1 E. Schroedinger expected that the new law would have nothing to do with probability and statistics; it would have followed a kind of principle, the “order-from-order”, like a mechanical clock.
.2 Instead, probability and statistics are built in the nature of “action d”. As one can infer, when reading examples in chapters 1 and 2.
Useful discrete values of angular mouvement.
.3 Let's think of two objects, the one generating the “action d” (all the objects having sufficient mass, can have this function), the other, the potential utilizer of that energy (only open structure molecules, in an appropriate magnetic field, should be able to assume this role).
.4 At a given moment, one value of relative angular movement - between a generating object and an open structure molecule - would become useful, in dependance on the state of the energy levels, in the open structure molecule.
.5 A useful value of angular movement would be a frequency apt to trigger “type 2 dissipative reactions” in the utilizer, which, as a consequence, will improve its configuration and negentropy.
All the conditions are to be satisfied.
.6 Not all the useful values of angular movement will be utilized, but only those for which all the other constraints are satisfied, in particular the one regarding the energy exchanges of coherence.
On the values of mouvement.
.7 When the relative angular movement is between open structure molecules, and the surrounding matter, the useful frequency of movement would have a direct value.
.8 Instead, when the movement is between open structure molecules, and a mass external to the Earth, the useful frequency of angular mouvement, would be mediated by something, which could be what I call “magnetic meridian”.
.9 This is suggested by the manner of reckoning the calendar of the values of the most strong angular movement, which rules the times of important phenomena, such as the water figures, and the variation of the seed viability, attributed to “type 2 dissipative reactions”.
.10
It turns out to be the calendar of the average discrete values of the moon phase velocity, and of their variation.
In this site, monthly calenders are given, with average daily values of the moon phase velocity. Instead, in the research, one must utilize calendars, with better definitions.
The proof of the useful value of angular movement?
.10 First of all, let me say that what has been just said would be neither strange, nor farfetched, since that’s the way of working for Nature: exchanging packets of discrete values, in a context where the law is given in probability terms.
.11 At present, to suggest the existence of such useful frequencies of movement, there are a few observations and experiments, briefly introduced in the annexe “references to observations and experiments”.
Verifications.
.12 Of course, the matter is to be settled only after long and patient monitoring, done in well equipped labs, in more ways, using suitable protocols.