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 389 closed Möbius sheet without width) .The real location of points in the space of the Möbius sphere topologically corresponds to the places of the Mobius sphere twists (transition) and is determined by the series of prime 65 numbers: Æ , [1], , 3,5,7,11,13, ... which represent the physical natural pattern of the development and formation of the Æ -dimensional structure into the n-dimensional one . The first two numbers ( Æ , 1) though, do not fall under the mathematically strict definition of primes, since they are not numbers greater than 1 are included into their number. Besides, nothing prevents them to be included into a number of "imaginary" (frequency) prime numbers and represent them as the following series: {1 ± i} Æ ,[1], ,3,5,7,11,13,.. By combining the inputs – outputs points (twists) of a simple series of numbers, we obtain a matrix describing some regularity of the changes that we want to make through the Generator (the User’s Program). The physical meaning lies in the fact that the formula describes a material object POSSESSING "NON-MATERIAL" (FREQUENCY) ELEMENTS, which matrix is the essence of the control – the organization of connections between the desired from the Brain and the perception of that by the Generator Programs with subsequent execution through the same User’s Brain. Under each element of the matrix, a certain function of relations (links) between different domains of a single two-dimensional Æ - structure is encoded, that is, the model of self-modifying – dynamically and geometrically changing, evolving in time and in space created by you construction (system). Suppose that 8 simple groups of numbers describe a complete Æ - structure of the n-th order, where Æ {1 ± i}- Æ - is a structure of the n-th order , an analog of the Æ -structure of the lowest (n-1) order; {1, ,3} – a group of numbers describing the frequency (irrational) component of the Æ -structure; {5,7,11,13, ..} is a group of numbers describing a linear (material) component, in its sum (5 + 7 + 11 + 13 = 36) put on the structure of a 36- point spatially distributed structure of information flows, which are created during your action between the created by you "points 1 and 2"; and on the structure of a mathematically abstract binary series made from "finite 65 . The number n> 1 is called simple if it is divided evenly without a remainder only by one and by itself.