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About a technique of comparison of spatial segments
Unfortunately, all former fair critical remarks of considerable number of sane fair researchers to address of Lorentz transformations customary in special relativity have not been perceived by scientific community to the right degree. Reasons of the author of this article about a methodological incorrectness of the process of deducing of these transformations have not considered too [1]. Apparently these failures should be referred on special world outlook and [link widoczny dla zalogowanych] methodological complexity of [link widoczny dla zalogowanych] a situation and for the present bad persuasiveness of the critical argument. We shall try to be more convincing well.
Not a secret, that the significant role of the invention of special four-dimensional Minkowski space-time in business of giving greater pictorial presentation to Special Relativity Theory (which have specially received by distortion of usual four-dimensional space-time by means of a doubtful way of synchronization [link widoczny dla zalogowanych] of clocks and the artificial imposed thesis about invariance of an interval) in one's time has played. We also shall resort to the elementary geometry for giving pictorial presentation to our reasons, but without specially invented elaborate distortions.
As it is accepted in all elementary textbooks, we shall consider a standard situation with mutual movement of two systems K and K ' with high speed along the combined axes x and x '. (See Fig.1):

Fig.1
In the further we shall exclude axes y, y ', z, z ' from consideration for simplicity and we shall represent a situation in the Cartesian orthogonal system of coordinates, on a bidimentional space-time plane. (See />

Fig.2
By analogy to Minkowski space-time we shall consider, [link widoczny dla zalogowanych] that each point on this plane, having the spatial and time coordinate, corresponds to world event in a described situation.
Here xOt - system of a stationary observer. During the initial moment of time as it is usual, reference marks of two systems O [link widoczny dla zalogowanych] and O ' it is considered conterminous. Point O ' will move in the course of time on an axis x' in this figure, representing the direct line located under a corner φ in relation to an axis t. At that φ = arctgV, where V-speed of movement of system K ' in relation to system K from the point of view of observer from system K.
Let's consider, how movement of rod AB based in system K ' and located along an axis x' will look here. Obviously, the rod in the course of time will slide on an axis x' with all own points too. We shall note, that all points of a rod in system K ' coexist simultaneously, are in one temporal "section" or temporal "echelon".
From thought experiment with ? Einstein's train ? we know, that the infringement of a principle of simultaneity of events in spatially divided points in two systems moving with high speeds takes place. This phenomenon has received the name ? a relativity of simultaneity ?. The essence of a phenomenon is evidently visible on Fig.2. All simultaneous events in system K lay on the straight lines parallel to axis Ox. For example, simultaneous events in points Ax and Bx here are. Nevertheless events, simultaneous in system K ', lay already on the straight lines parallel to axis Ox '. In particular, it is points A and B. It turns out, that two events, simultaneous in system K, do not be such in system K ' and on the contrary. Each schoolboy knows about it today.
Now we shall try to make the act of measurement of length of this rod, using opportunities and tools of stationary system K. In system K along axis Ox we shall arrange a measuring bar by means of which we shall try to measure length of a moving rod. We shall note, that all points of this bar coexist simultaneously (in one time section) on axis Ox into the combined moment of time t=0 and on an axis parallel to it into any other moment of time.
The standard technique of contact sensing of len
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