N. Levashov's «SvetL Broom» in A. Khatybov's «Bath School» Book 3. The Cell and Health

F. Shkrudnev N. Levashov's "SvetL Broom" in A. Khatybov's "Bath School" and A Labour Spade 385 many similar works in this field. But dynamic processes can not be described using static tools. And while this is so, their work does not stand up to criticism. However, N. Levashov realized dynamic physics, and this can (and should) be read in his books. I had to find a solution and implement it, of course, not in the volumes and implementations as Nikolai did, but in the narrow sector of interaction with the User's Brain and the " SvetL " Programs in terms of coordinating their actions at any distance between the two points (my Brain, as point 1 , and Complex "SvetL" in interaction with the user's Brain, as point 2 ). It should be noted that these points are non-material, so the application of any material is practically impossible. You need non-material "tools" that can be created by energy (if, of course, the creator has enough "power"). Regarding "the power", of course, everything changed significantly for me (it was simplified), when Levashov’s Generator took its proper place in the North-West of Russia , "leaving" the territory of France. Adding to the spherical coordinate system another system with a different base, for example Cartesian, shows the impossibility for any two points of an equidistant position of a spheroid (ball) in any space. In a spherical (surface) coordinate system, the distance between two points in space is determined by half the length of the meridian: p D/2 , and for the Cartesian (internal) coordinate system, the distance between two points in space is determined by the diameter of the spheroid (ball): D, or p D/2 ¹ D . In a topological comparison, the different spaces and points on them relative to each other may be at "similar" or "equal" distances. This is due to the fact that in the second case we compare not scalar or vector values, but the measures by which these values are determined. Beginning with 2003 , the concept "the Brain genotype 64" was introduced, on which a complete picture (table) of Voll check points has already been compiled (but more about this in the next book). Even a simple analysis (in the limits of simple mathematics), based on the study of one or two points, shows that any number of points in the interval from 1 to n can not be equidistant from one another – even if they are not on the surface, but evenly located in the space of the used object – a spheroid (ball). And this is extremely important. We could have been satisfied with this if the surrounding world corresponded to an ideal mathematical model. Here I faced the necessity of studying not only the three dimensions of the abstract mathematical model of the Cartesian coordinate system and