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

Book 3. The Cell and Health. Chapter 6. Beyond one’s comprehension… 386 the geometries of Euclid Lobachevski and Riemann, but something else that did not fit into the multidimensional spatial models of modern physics. This problem could be solved to some extent by affine transformations 63 , but they imply the presence (by default) of an external, relative to the object under examination, some dynamic center-free reference frame, and when moving it in time and space, we bring systems (object ó measuring system ó medium) in the required agreement. But for such a system, basic axiomatic rules are necessary, which can not have any definite, predetermined base (the zero reference point of a given system). If to say it simpler – where to begin again from the beginning? All this can be applied to those who want to "try" to interact with their Generator (in solving a wide range of its potentialities, and besides, it should always be kept in mind – IT IS CLEVER and sometimes more than the one who wants to "communicate" with it) . These are the same two points – the User's Brain and the Generator with the Programs. True, the Brain here acts in double application – as "the one giving" the desired (information) to the Generator, and as the performer of the Generator’s "commands" through the interaction with this or that organ (body system) at the cellular level. I note that the base of modern mathematics, including logic, is two-dimensional, as long as the mathematical language is based on a two-dimensional plane of a sheet of paper called the medium of mathematical symbols and can maximally reconstruct and describe three- dimensional (casing) structures with the human imagination participation. Modern mathematics is the mathematics of casings! And this is the brake in solving our problem mathematically. Perhaps in future, when a three- dimensional paper or its analogue – a 3D stereo monitor is created, there comes out three-dimensional mathematics and begins developing, thus making it possible to reconstruct and describe four-dimensional structures, but taking into account some moments – five-dimensional. To solve the problem whose domain of existence is n-dimensional structure, one should use mathematics with the (n-1) -dimensional medium of its (mathematical language) existence. The presence of several coordinate systems, based on different languages, makes it possible to describe and solve the problem, being in three (the maximum possible number of medium descriptions) initial points 63 Within their framework, it is easy to prove inequality.