{"id":4564,"date":"2010-06-20T04:16:02","date_gmt":"2010-06-20T09:16:02","guid":{"rendered":"http:\/\/www.theimagineershome.com\/blog\/?p=4564"},"modified":"2020-02-27T07:43:30","modified_gmt":"2020-02-27T11:43:30","slug":"lorentz-transformations-contradict-an-objective-methodological-interdiction","status":"publish","type":"post","link":"https:\/\/www.theimagineershome.com\/blog\/lorentz-transformations-contradict-an-objective-methodological-interdiction\/","title":{"rendered":"Lorentz transformations contradict an objective methodological interdiction"},"content":{"rendered":"<p><font color=\"#000000\"><span style=\"font-weight: 400\"><font color=\"#808080\" size=\"3\" face=\"Arial\">By Ravil Kalmykov <\/font><\/span><\/font><\/p>\n<div class=\"Part\">\n<h3>\n<div class=\"Sect\">\n<p><i><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Ravil8@yandex.ru <\/font><\/font><\/i><\/p>\n<\/p><\/div>\n<div class=\"Sect\">\n<h4><span><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Abstract <\/font><\/font><\/span>          <\/p>\n<p><i><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">A fact of principled compatibility of a measured rod in one inertial system of coordinates and a measuring ruler in moving by other system only in the unique point by means of the elementary space-time diagram was proved evidently and convincingly. The methodological inadmissibility of intersystem comparison of any spatial or time pieces is accented. A conclusion on a methodological incorrectness Einstein&#8217;s way of synchronization of clocks and all known variants of a conclusion of Lorentz transformations on this basis is drawn. The other variant of space-time transformations is offered and its compatibility with the Michelson-Morley Experiment is shown. Philosophical reflections of the author about the true cognitive status of Lorentz transformations are adduced. <\/font><\/font><\/i><\/p>\n<div class=\"Sect\">\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">1. About a technique of comparison of spatial segments <\/font><\/font>              <\/p>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">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 methodological complexity of a situation and for the present bad persuasiveness of the critical argument. We shall try to be more convincing well. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">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 of clocks and the artificial imposed thesis about invariance of an interval) in one&#8217;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. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">As it is accepted in all elementary textbooks, we shall consider a standard situation with mutual movement of two<\/font><i><font style=\"font-weight: normal\"> systems K<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> with high speed along the combined axes<\/font><i><font style=\"font-weight: normal\"> x<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> x &#8216;<\/font><\/i><font style=\"font-weight: normal\">. (See Fig.1): <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><img loading=\"lazy\" decoding=\"async\" src=\"https:\/\/www.theimagineershome.com\/blog\/images\/Kalmykov7%20_img_0.jpg\" width=\"437\" height=\"258\" \/><\/font><font face=\"Arial\"><font style=\"font-weight: normal\"> <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Fig.1 <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">In the further we shall exclude axes<\/font><i><font style=\"font-weight: normal\"> y, y &#8216;, z, z &#8216;<\/font><\/i><font style=\"font-weight: normal\"> 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). <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><img loading=\"lazy\" decoding=\"async\" src=\"https:\/\/www.theimagineershome.com\/blog\/images\/Kalmykov7%20_img_1.jpg\" width=\"357\" height=\"243\" \/><\/font><font face=\"Arial\"><font style=\"font-weight: normal\"> <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Fig.2 <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">By analogy to Minkowski space-time we shall consider, that each point on this plane, having the spatial and time coordinate, corresponds<\/font><i><font style=\"font-weight: normal\"> to world event<\/font><\/i><font style=\"font-weight: normal\"> in a described situation. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Here<\/font><i><font style=\"font-weight: normal\"> xOt<\/font><\/i><font style=\"font-weight: normal\"> &#8211; system of a stationary observer. During the initial moment of time as it is usual, reference marks of two systems<\/font><i><font style=\"font-weight: normal\"> O<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> O &#8216; <\/font><\/i><font style=\"font-weight: normal\">it is considered conterminous. Point<\/font><i><font style=\"font-weight: normal\"> O &#8216;<\/font><\/i><font style=\"font-weight: normal\"> will move in the course of time on an axis<\/font><i><font style=\"font-weight: normal\"> x&#8217; <\/font><\/i><font style=\"font-weight: normal\">in this figure, representing the direct line located under a corner <\/font><i><font style=\"font-weight: normal\">\u00cf\u2020 <\/font><\/i><font style=\"font-weight: normal\">in relation to an axis<\/font><i><font style=\"font-weight: normal\"> t<\/font><\/i><font style=\"font-weight: normal\">. At that <\/font><i><font style=\"font-weight: normal\">\u00cf\u2020 = arctgV<\/font><\/i><font style=\"font-weight: normal\">, where<\/font><i><font style=\"font-weight: normal\"> V-<\/font><\/i><font style=\"font-weight: normal\">speed of movement<\/font><i><font style=\"font-weight: normal\"> of system K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> in relation to<\/font><i><font style=\"font-weight: normal\"> system K<\/font><\/i><font style=\"font-weight: normal\"> from the point of view of observer from system<\/font><\/font><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\"> K. <\/font><\/font><\/i><\/h4>\n<h4><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Let&#8217;s consider, how movement of rod<\/font><i><font style=\"font-weight: normal\"> AB<\/font><\/i><font style=\"font-weight: normal\"> based in <\/font><i><font style=\"font-weight: normal\">system K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> and located along an axis<\/font><i><font style=\"font-weight: normal\"> x&#8217;<\/font><\/i><font style=\"font-weight: normal\"> will look here. Obviously, the rod in the course of time will slide on an axis<\/font><i><font style=\"font-weight: normal\"> x&#8217;<\/font><\/i><font style=\"font-weight: normal\"> with all own points too. We shall note, that all points of a rod in<\/font><i><font style=\"font-weight: normal\"> system K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> coexist simultaneously, are in one temporal &quot;section&quot; or temporal &quot;echelon&quot;. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">From thought experiment with \u00c2\u00ab Einstein&#8217;s train \u00c2\u00bb 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 \u00c2\u00ab a relativity of simultaneity \u00c2\u00bb. The essence of a phenomenon is evidently visible on Fig.2. All simultaneous events in<\/font><i><font style=\"font-weight: normal\"> system K<\/font><\/i><font style=\"font-weight: normal\"> lay on the straight lines parallel to axis<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\">. For example, simultaneous events in points <\/font><i><font style=\"font-weight: normal\">Ax<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> Bx <\/font><\/i><font style=\"font-weight: normal\">here are. Nevertheless events, simultaneous in<\/font><i><font style=\"font-weight: normal\"> system K &#8216;<\/font><\/i><font style=\"font-weight: normal\">, lay already on the straight lines parallel to axis<\/font><i><font style=\"font-weight: normal\"> Ox &#8216;<\/font><\/i><font style=\"font-weight: normal\">. In particular, it is points<\/font><i><font style=\"font-weight: normal\"> A<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> B<\/font><\/i><font style=\"font-weight: normal\">. It turns out, that two events, simultaneous in<\/font><i><font style=\"font-weight: normal\"> system K<\/font><\/i><font style=\"font-weight: normal\">, do not be such in <\/font><i><font style=\"font-weight: normal\">system K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> and on the contrary. Each schoolboy knows about it today. <\/font><\/font>                <\/p>\n<h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Now we shall try to make the act of measurement of length of this rod, using opportunities and tools of stationary <\/font><i><font style=\"font-weight: normal\">system K<\/font><\/i><font style=\"font-weight: normal\">. In<\/font><i><font style=\"font-weight: normal\"> system K<\/font><\/i><font style=\"font-weight: normal\"> along axis<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\"> 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<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\"> into the combined moment of time<\/font><i><font style=\"font-weight: normal\"> t=0<\/font><\/i><font style=\"font-weight: normal\"> and on an axis parallel to it into any other moment of time. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">The standard technique of contact sensing of length of a line segment means superimposition its ends with point labels on a measuring bar. Means, a rod and a measuring bar should have<\/font><i><font style=\"font-weight: normal\"> two joint (coincident) world events<\/font><\/i><font style=\"font-weight: normal\">. How business with it at us in this case is? <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">On Fig.2 it is evidently visible, that the rod can be superposed without effort by all own points or at least by two extreme with all measuring bars located in systems, moving with the same speed in relation to<\/font><i><font style=\"font-weight: normal\"> K<\/font><\/i><font style=\"font-weight: normal\">. These bars are displayed on the lines parallel to axis<\/font><i><font style=\"font-weight: normal\"> Ox &#8216;<\/font><\/i><font style=\"font-weight: normal\"> (for example,<\/font><i><font style=\"font-weight: normal\"> DE<\/font><\/i><font style=\"font-weight: normal\">). However it is impossible to tell the same about axis<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\">. It is obvious, that axes<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> Ox &#8216;<\/font><\/i><font style=\"font-weight: normal\"> are not parallel, therefore cannot be completely superposed, and can<\/font><i><font style=\"font-weight: normal\"> be crossed<\/font><\/i><font style=\"font-weight: normal\"> only<\/font><i><font style=\"font-weight: normal\"> in one point<\/font><\/i><font style=\"font-weight: normal\">. This consequence of the elementary Euclid axioms. It turns out, that the rod can meet a bar into the certain moment of time per only one own end (generally \u00e2\u20ac\u201c per only one point of own body). Superimposition of other end of a rod (generally \u00e2\u20ac\u201c any its other point) with a bar becomes possible only into<\/font><i><font style=\"font-weight: normal\"> other moment of time<\/font><\/i><font style=\"font-weight: normal\">, through a certain time interval. However it means that the second<\/font><i><font style=\"font-weight: normal\"> event occurs in other time echelon<\/font><\/i><font style=\"font-weight: normal\">. During the specified time interval the first end of a rod and all other points of its body, certainly, &quot;will depart&quot; on significant distance so it will not turn out as the correct act of measurement. Essentially important fact is that all points of a body of a rod, except for one superposed, appear in other time echelons. Each point of a body of a rod for a meeting with a bar should wait exclusively the especial time echelon. The transparent conclusion from here follows, that<\/font><i><font style=\"font-weight: normal\"> the rod and a measuring bar cannot have two or more joint (coincident) world events and consequently their lengths essentially cannot be compared. <\/font><\/i><font style=\"font-weight: normal\">This conclusion is so important, that deserve get-up in the form of special cognitive restriction or an interdiction that we shall make later. We already described this situation in details earlier [1], now this extraordinary occurrence is evidently visible per geometric visualization. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Perhaps, something will be changed with attempt of contactless remote measurement with use of transfer of the information by means of any signal? However signals from the ends of a rod, being are let out simultaneously in system of a stationary rod, with identical speed will move ahead to a measuring bar, being during any intermediate moment of time on direct, parallel axis <\/font><i><font style=\"font-weight: normal\">Ox &#8216;<\/font><\/i><font style=\"font-weight: normal\"> and consequently also cannot meet her simultaneously in<\/font><i><font style=\"font-weight: normal\"> system Ox<\/font><\/i><font style=\"font-weight: normal\">. These signals during all time are within the limits of the own time echelon and cannot replace one time echelon with another at will. The situation will be similar at attempt of transfer of a signal in the opposite direction, from a measuring bar to a rod. Both these variants we already considered in details earlier [1]. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">For a case of usual small speeds this fact, maybe, has no so big methodological value. During described \u00c2\u00ab defect of a simultaneity \u00c2\u00bb the rod has not time &quot;to depart&quot; too far so distortion of its length observable from another system will be insignificant. However when the rod and a measuring bar mutually move with high near-light speeds, the problem gets basic value. If to adhere to strictly scientific objective methodological approach, it is necessary to ascertain, that <\/font><\/font><\/h4>\n<h4><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">act of exact measurement of length of a rod and, in general, lengths of any line segments &quot; in the air &quot;, by measuring means of moving system turn out impracticable in principle. <\/font><\/font><\/i><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Moreover,<\/font><i><font style=\"font-weight: normal\"> the objective methodological interdiction <\/font><\/i><font style=\"font-weight: normal\">on any intersystem comparison of lengths of line segments and other extensive parameters along a line of moving of two systems takes place. As these pieces can have only one general world event, as we saw it on Fig.2, those parameters in these two systems which are entirely defined by frameworks of this dot event, for example, its spatial coordinates are supposed to comparison only. <\/font><i><font style=\"font-weight: normal\">So, it is admissible to intersystem compare in moving systems with coordinates only one point. <\/font><\/i><\/font><\/h4>\n<\/h4>\n<h4 class=\"Sect\">\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">2. Transformation of a time scale <\/font>                      <\/p>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">In the classical mechanics with its small speeds axes<\/font><i><font style=\"font-weight: normal\"> t<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> t &#8216;<\/font><\/i><font style=\"font-weight: normal\"> consider conterminous. Here transformations of coordinates of a point are reduced to transition from rectangular Cartesian <\/font><i><font style=\"font-weight: normal\">system K<\/font><\/i><font style=\"font-weight: normal\"> to oblique-angled (affine)<\/font><i><font style=\"font-weight: normal\"> system K &#8216;<\/font><\/i><font style=\"font-weight: normal\"> with one conterminous axis<\/font><i><font style=\"font-weight: normal\"> t (t &#8216;)<\/font><\/i><font style=\"font-weight: normal\">. Galilean Transformations are those: <\/font><\/font><\/h4>\n<h4><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">x &#8216; = x &#8211; V\u00c2\u00b7t t &#8216; = t <\/font><\/font><\/i><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">However we know that Galilean Transformations are not compatible to Maxwell&#8217;s Equations. For a case of movement with velocity of light or nearly other formulas should be found. Here again in all growth there is a following methodological problem: how to deduce formulas of transformations in conditions above the discovered objective interdiction on intersystem comparison of lengths of line segments? We shall recollect that all known variants of a conclusion of Lorentz Transformations are based on intersystem comparison of observable fragmentons, including infinitesimal (<\/font><i><font style=\"font-weight: normal\">dx<\/font><\/i><font style=\"font-weight: normal\">,<\/font><i><font style=\"font-weight: normal\"> dr<\/font><\/i><font style=\"font-weight: normal\">,<\/font><i><font style=\"font-weight: normal\"> dS<\/font><\/i><font style=\"font-weight: normal\">). Obviously, all this should be refer to<\/font><i><font style=\"font-weight: normal\"> incorrect procedures from the point of view of objective scientific methodology<\/font><\/i><font style=\"font-weight: normal\">. Moreover, there is all the bases to assume, as Lorentz Transformations, being are deduced by the mentioned incorrect ways, cannot be necessary correct formulas of transformations. The scandalous circumstance appears. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">How such methodological disorder could happen? Obviously, in days of creation special relativity the intuitive aspiration to prefer transformation of a spatial component to transformation of a time component has played with physicists a spiteful joke. The second, apparently, was too frightening theirs of the uncommonness. Therefore physicists have taken Lorentz&#8217;s idea about spatial &quot;flattening&quot; of objects at high speeds of movement and the corresponding formula of this deformation practically without alternative. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">In those days empirical criticism was reign over the minds of physicists. And favorite of empirical critics <\/font><i><font style=\"font-weight: normal\">the principle of economy of thinking<\/font><\/i><font style=\"font-weight: normal\"> in this case, apparently, has become a principle sparing their mind, leading thinking on a way of more habitual, less shocking schemes. But it has appeared, that this &quot;sparing way&quot; has brought as a result to the big bog of shocking consequences: as a result of Lorentz Transformations of coordinates have undergone to distortion both of space and time, and plus a phenomenon of a relativity of simultaneity in addition. And only now the fact of a methodological incorrectness of these transformations was found out. Obviously, it is necessary to search for other methodologically correct way, as well as possible really saving thinking and not leading to so grandiose transformations. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">We have earlier already found out [1], that correct formulas can be received without any problems directly from the analysis of mental experiment with \u00c2\u00ab Einstein&#8217;s train \u00c2\u00bb. The saving thinking observer at station comes to conclusion, that the problem of a relativity of a simultaneity, that is a problem of a mismatch of hours in two systems can be easily solved if to admit the fact of presence of time displacement in spatially divided points. Hence, it is necessary to correct the formula of transformation of a time scale by means of addition of spatially dependent component. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">We earlier already calculated size of a mismatch of scales <\/font><i><font style=\"font-weight: normal\">t<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> t &#8216;<\/font><\/i><font style=\"font-weight: normal\"> from the analysis of this mental experiment [1]: <\/font><\/font><\/h4>\n<h4><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">xV<\/font><\/font><\/i><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><i><font style=\"font-weight: normal\">\u00ce\u02dct = <\/font><\/i><sub><font style=\"font-weight: normal\">2 2 <\/font><\/sub><font style=\"font-weight: normal\">, where<\/font><i><font style=\"font-weight: normal\"> x<\/font><\/i><font style=\"font-weight: normal\"> \u00e2\u20ac\u201c distance between described points on scale<\/font><i><font style=\"font-weight: normal\"> Ox <\/font><\/i><\/font><\/h4>\n<h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">(<\/font><i><font style=\"font-weight: normal\">c <\/font><\/i><font style=\"font-weight: normal\">\u00e2\u02c6\u2019<\/font><i><font style=\"font-weight: normal\">V <\/font><\/i><font style=\"font-weight: normal\">) <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">From the formula it is visible, that in case of coincidence of a direction of vectors <\/font><i><font style=\"font-weight: normal\">x <\/font><\/i><font style=\"font-weight: normal\">and<\/font><i><font style=\"font-weight: normal\">V <\/font><\/i><font style=\"font-weight: normal\">, the displacement will have positive size, and in case of discrepancy \u00e2\u20ac\u201c negative. That is, for example, in case of a direction conterminous with movement of observable object, the relative<\/font><i><font style=\"font-weight: normal\"> delay<\/font><\/i><font style=\"font-weight: normal\"> of events on a time scale, and in case of an opposite direction \u00e2\u20ac\u201c a relative<\/font><i><font style=\"font-weight: normal\"> forestalling<\/font><\/i><font style=\"font-weight: normal\"> will take place. One end of a train in mental experiment with \u00c2\u00ab Einstein&#8217;s train \u00c2\u00bb is for the observer along movement of a train, and another \u00e2\u20ac\u201c against. So a relative forestalling of events on one end and a relative delay on other end compensate effect of displacement of a train during movement of a ray of light. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Thus, the situation for movement with near-light velocity on the elementary space-time plane will look geometrically as follows: <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><img loading=\"lazy\" decoding=\"async\" src=\"https:\/\/www.theimagineershome.com\/blog\/images\/Kalmykov7%20_img_2.jpg\" width=\"357\" height=\"243\" \/><\/font><font style=\"font-weight: normal\"> <\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Fig. 3 <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">As axes <\/font><i><font style=\"font-weight: normal\">Ot<\/font><\/i><font style=\"font-weight: normal\"> and <\/font><i><font style=\"font-weight: normal\">Ot &#8216;<\/font><\/i><font style=\"font-weight: normal\"> are directed under a corner to each other, the above-stated reasonings for axes <\/font><i><font style=\"font-weight: normal\">Ox<\/font><\/i><font style=\"font-weight: normal\"> and <\/font><i><font style=\"font-weight: normal\">Ox &#8216;<\/font><\/i><font style=\"font-weight: normal\"> will be fair for them too. It is necessary to ascertain, that pieces on a time scale or<\/font><i><font style=\"font-weight: normal\"> time intervals <\/font><\/i><font style=\"font-weight: normal\">in two mutually moving systems too can have only one point of crossing. Thus, time intervals in two systems cannot be methodologically correct comparing with each other too. It is permitted an overlapping only one coordinate on a time scales. <\/font><\/font><\/h4>\n<h4 class=\"Sect\">\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">3. Lorentz Transformations and the Einstein&#8217;s way of synchronization of clocks \u00e2\u20ac\u201c outside of the law <\/font><\/font>                            <\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Let&#8217;s sum up. On a way of attempt of correct measurement there is<\/font><i><font style=\"font-weight: normal\"> a basic methodological barrier<\/font><\/i><font style=\"font-weight: normal\">. It appears impracticable in principle. It is found out, that superposition only one space-time point in two moving past each other systems (in case of four-dimensional space-time superposition on a cross-section plane<\/font><i><font style=\"font-weight: normal\"> y, z <\/font><\/i><font style=\"font-weight: normal\">) is admissible. Using terminology of Minkowski, it is necessary to approve: two such systems can have only one general<\/font><i><font style=\"font-weight: normal\"> world event<\/font><\/i><font style=\"font-weight: normal\">. As such world event a start or a finish of light beams in the combined beginning of coordinates of two systems (See Fig.2) as it is made in Michelson-Morley Experiment or a meeting of two beams in the middle of a measured line segment in mental experiment with \u00c2\u00ab Einstein&#8217;s train \u00c2\u00bb can be chosen. But any second event in any second point is already cannot be correctly superposed. So mutual comparisons of lengths of spatial or time pieces in two such systems become absolutely impossible. <\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><font style=\"font-weight: normal\">From here a particular conclusion: all calculations in which comparison more than one point in bidimentional and more than one plane in four-dimensional cases takes place, it is necessary to consider incorrect, to tell more precisely, in general wrongful. If to consider, that all variants of &quot;conclusion&quot; of Lorentz transformations for a bidimentional case are based on comparison of a different sort of pieces (spatial and time pieces, vectors, radius-vectors and intervals), let even infinitesimal (<\/font><i><font style=\"font-weight: normal\">dx<\/font><\/i><font style=\"font-weight: normal\">, <\/font><i><font style=\"font-weight: normal\">dt<\/font><\/i><font style=\"font-weight: normal\">, <\/font><i><font style=\"font-weight: normal\">dr, ds<\/font><\/i><font style=\"font-weight: normal\">) it is necessary to recognize all of them incorrect. Accordingly, it is necessary to recognize wrongful all transformations, received in this way. It is necessary to consider incorrect also the way<\/font><i><font style=\"font-weight: normal\"> of synchronization of the clocks<\/font><\/i><font style=\"font-weight: normal\"> offered by Einstein, based all on the same intersystem comparison of space-time pieces. <\/font><i><font style=\"font-weight: normal\">Let&#8217;s repeat, we already brought these facts to attention earlier. Now all this is visible descriptive-geometrically. <\/font><\/i><\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Knowing size of a mismatch of time scales, it is possible to write the formula of transformation<\/font><\/font><\/p>\n<p><i><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">x \u00e2\u2039\u2026V<\/font><\/font><\/i><\/p>\n<p><font size=\"3\"><\/font><\/p>\n<p><font size=\"3\"><font color=\"#808080\" face=\"Arial\"><i><font style=\"font-weight: normal\">t&#8217; = t-. <\/font><\/i><font style=\"font-weight: normal\">It will mean on the bidimentional space-time plane, that the axis<\/font><i><font style=\"font-weight: normal\"> t &#8216;<\/font><\/i><font style=\"font-weight: normal\"> will take up <\/font><i><font style=\"font-weight: normal\">c<\/font><\/i><sup><font style=\"font-weight: normal\">2 \u00e2\u02c6\u2019V <\/font><sup><font style=\"font-weight: normal\">2 position under a corner<\/font><i><font style=\"font-weight: normal\"> \u00cf\u02c6 <\/font><\/i><font style=\"font-weight: normal\">to an axis<\/font><i><font style=\"font-weight: normal\"> t<\/font><\/i><font style=\"font-weight: normal\">. <\/font><i><font style=\"font-weight: normal\">V<\/font><\/i><\/sup><\/sup><\/font><font style=\"font-weight: normal\"> <\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><font style=\"font-weight: normal\">At that <\/font><i><font style=\"font-weight: normal\">\u00cf\u02c6 = arcctg <\/font><\/i><font style=\"font-weight: normal\">. <\/font><i><font style=\"font-weight: normal\">c<\/font><\/i><sup><font style=\"font-weight: normal\">2 \u00e2\u02c6\u2019V <\/font><sup><font style=\"font-weight: normal\">2 <\/font><\/sup><\/sup><\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">So, correct formulas of transformations for two moving systems will look like:<\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">x &#8216; = x &#8211; V\u00c2\u00b7t x <\/font><\/i><font style=\"font-weight: normal\">\u00e2\u2039\u2026<\/font><i><font style=\"font-weight: normal\">V<\/font><\/i><\/font><\/font><\/p>\n<p><font size=\"3\"><font color=\"#808080\" face=\"Arial\"><i><font style=\"font-weight: normal\">t &#8216; = t &#8211;<\/font><\/i><sub><font style=\"font-weight: normal\">22<\/font><\/sub><\/font><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">c \u00e2\u02c6\u2019V <\/font><\/font><\/i><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">And it is not necessary to think out anything anymore here.<\/font><\/font><\/p>\n<div class=\"Sect\">\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">4. New system of transformations and the Michelson-MorleyExperiment <\/font><\/font>                                <\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Obviously, it is necessary to show, as proposed system of transformations will be coordinated with experimental data. We shall consider it on an example of Michelson-Morley Experiment (See Fig.3): <\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><img loading=\"lazy\" decoding=\"async\" src=\"https:\/\/www.theimagineershome.com\/blog\/images\/Kalmykov7%20_img_3.jpg\" width=\"307\" height=\"196\" \/><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Fig. 4 <\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">We accept that unique possible general world event for two systems \u00e2\u20ac\u201c a meeting in space and time of two beams, longitudinal and transverse in a point<\/font><i><font style=\"font-weight: normal\"> O<\/font><\/i><font style=\"font-weight: normal\"> takes place. For the system connected with experimental installation, all it is so obvious. In system, concerning which this experimental installation moves with speed <\/font><i><font style=\"font-weight: normal\">V<\/font><\/i><font style=\"font-weight: normal\">, events occur in the same space points, but with displacement on the time. Size of displacement is considered of known mental experiment with \u00c2\u00ab Einstein&#8217;s train \u00c2\u00bb and equal:<\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">r<\/font><\/font><\/p>\n<p><font size=\"3\"><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">\u00ce\u02dcx<\/font><\/i><font style=\"font-weight: normal\"> = <\/font><sup><i><font style=\"font-weight: normal\">xV <\/font><\/i><\/sup><font style=\"font-weight: normal\">, where<\/font><i><font style=\"font-weight: normal\"> x<\/font><\/i><font style=\"font-weight: normal\"> \u00e2\u20ac\u201c distance between investigated points on scale<\/font><i><font style=\"font-weight: normal\"> Ox. <\/font><\/i><font style=\"font-weight: normal\">(<\/font><i><font style=\"font-weight: normal\">c<\/font><\/i><sup><font style=\"font-weight: normal\">2 \u00e2\u02c6\u2019<\/font><i><font style=\"font-weight: normal\">V <\/font><\/i><sup><font style=\"font-weight: normal\">2) The observer to whom there &quot;has arrived&quot; the center<\/font><i><font style=\"font-weight: normal\"> O<\/font><\/i><font style=\"font-weight: normal\"> from point<\/font><i><font style=\"font-weight: normal\"> A<\/font><\/i><font style=\"font-weight: normal\">, understands, that time spent for a way by a transverse beam, is equal <\/font><\/sup><\/sup><\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">t1 = 2l\/c + \u00ce\u02dcAO <\/font><\/i><font style=\"font-weight: normal\">(Taking into account a displacement of a time scales between points<\/font><i><font style=\"font-weight: normal\"> A<\/font><\/i><font style=\"font-weight: normal\"> and O<\/font><i><font style=\"font-weight: normal\">)<\/font><\/i><font style=\"font-weight: normal\">. Time spent by a longitudinal beam on passage<\/font><i><font style=\"font-weight: normal\"> \u00d0\u0090\u00d0\u2019<\/font><\/i><font style=\"font-weight: normal\">, is equal <\/font><\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">tAB = l\/c + \u00ce\u02dcAB<\/font><\/i><font style=\"font-weight: normal\"> (Taking into account a displacement of a time scales between points<\/font><i><font style=\"font-weight: normal\"> A<\/font><\/i><font style=\"font-weight: normal\"> and <\/font><i><font style=\"font-weight: normal\">B<\/font><\/i><font style=\"font-weight: normal\">). And time spent for passage<\/font><i><font style=\"font-weight: normal\"> \u00d0\u017e\u00d0\u2019<\/font><\/i><font style=\"font-weight: normal\">, equal <\/font><\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">tOB = l\/c &#8211; \u00ce\u02dcOB <\/font><\/i><font style=\"font-weight: normal\">(Taking into account a displacement of a time scales between points<\/font><i><font style=\"font-weight: normal\"> O<\/font><\/i><font style=\"font-weight: normal\"> and <\/font><i><font style=\"font-weight: normal\">B<\/font><\/i><font style=\"font-weight: normal\"> and changes of a sign at movement in an opposite direction). In sum<\/font><i><font style=\"font-weight: normal\"> \u00d0\u0090\u00d0\u2019<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> \u00d0\u017e\u00d0\u2019<\/font><\/i><font style=\"font-weight: normal\"> are the general way of a longitudinal signal so time of longitudinal passage<\/font><i><font style=\"font-weight: normal\"> t2 <\/font><\/i><font style=\"font-weight: normal\">will be equal, taking into account a difference of two displacements ( <\/font><i><font style=\"font-weight: normal\">\u00ce\u02dcAO = \u00ce\u02dcAB \u00e2\u20ac\u201c \u00ce\u02dcOB <\/font><\/i><font style=\"font-weight: normal\">): <\/font><\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><i><font style=\"font-weight: normal\">t2 = tAB + tOB = 2l\/c + \u00ce\u02dcAO = t1 <\/font><\/i><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Thus, times of passage of longitudinal and transverse shoulders of interferometer are equal for the moving observer too. The consent with experience obviously. One should think that similarly can be explained and results of all other experiments illustrating &quot;relativistic&quot; features. <\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Against the received formulas of transformations charges in their seeming &quot;asymmetry&quot; are possible. Really, the requirement of symmetry for record of transformations leads to the following:<\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">x= x&#8217; + V&#8217; \u00c2\u00b7t&#8217;x<\/font><\/i><font style=\"font-weight: normal\">\u00e2\u20ac\u00b2\u00e2\u2039\u2026<\/font><i><font style=\"font-weight: normal\">V <\/font><\/i><font style=\"font-weight: normal\">\u00e2\u20ac\u00b2 <\/font><\/font><\/font><\/p>\n<p><font color=\"#808080\" face=\"Arial\"><font size=\"3\"><i><font style=\"font-weight: normal\">t = t&#8217; + c<\/font><\/i><sup><font style=\"font-weight: normal\">2 \u00e2\u02c6\u2019V \u00e2\u20ac\u00b2<\/font><sup><font style=\"font-weight: normal\">2 <\/font><\/sup><\/sup><\/font><\/font><\/p>\n<p><font color=\"#808080\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">However, it is necessary to pay attention, that <\/font><i><font style=\"font-weight: normal\">V<\/font><\/i><font style=\"font-weight: normal\"> and<\/font><i><font style=\"font-weight: normal\"> V&#8217;, <\/font><\/i><font style=\"font-weight: normal\">the speeds of mutual moving from the point of view of each of two systems, are the absolutely different parameters<\/font><i><font style=\"font-weight: normal\">. <\/font><\/i><font style=\"font-weight: normal\">Presence in two systems of only one conterminous world event excludes for us an opportunity of intersystem comparison of speeds which are defined by means of private from division of spatial and time pieces<\/font><i><font style=\"font-weight: normal\"> V = dx\/dt<\/font><\/i><font style=\"font-weight: normal\">,<\/font><i><font style=\"font-weight: normal\"> V&#8217; = dx &#8216;\/dt &#8216;. <\/font><\/i><font style=\"font-weight: normal\">So formulas of direct and inverse transformations do not contradict each other, and no problem with a form of inverse transformations is present.<\/font><\/font><\/p>\n<div class=\"Sect\">\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">5. The Cognitive Status of Lorentz Transformations <\/font><\/font><\/h4>\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">The situation with an interdiction on comparison of space-time pieces should puzzle the researchers, wishing, nevertheless, to possess enough by the capacious information on events in other system. Perhaps, Lorentz transformations all the same will be useful to us in any cases? On Fig.1 it is visible, that moving rod <\/font><i><font style=\"font-weight: normal\">AB <\/font><\/i><font style=\"font-weight: normal\">casts the projection <\/font><i><font style=\"font-weight: normal\">AxBx<\/font><\/i><font style=\"font-weight: normal\"> on axis<\/font><i><font style=\"font-weight: normal\"> Ox<\/font><\/i><font style=\"font-weight: normal\">, and projection <\/font><i><font style=\"font-weight: normal\">AtBt <\/font><\/i><font style=\"font-weight: normal\">to axis<\/font><i><font style=\"font-weight: normal\"> Ot<\/font><\/i><font style=\"font-weight: normal\">. In case of methodological inaccessibility of exact correct measurement the researcher, wishing definiteness and pictorialness, obviously, <\/font><i><font style=\"font-weight: normal\">neglecting losses on displacement of a rod during time defect,<\/font><\/i><font style=\"font-weight: normal\"> can to set for itself a problem<\/font><i><font style=\"font-weight: normal\"> quasi-correct displays<\/font><\/i><font style=\"font-weight: normal\"> and to take advantage of the specified projections as<\/font><i><font style=\"font-weight: normal\"> substitutes<\/font><\/i><font style=\"font-weight: normal\"> of real parameters. For the lack of a normal mirror it is possible, alternatively, to try to use a distorting mirror. Lorentz&#8217;s formulas just it is necessary to reckon among such ersatz-representations. They obviously deform real characteristics of observable object and cannot be used in strict calculations; however nobody forbids using the approximate representations for the approximate calculations. But for all that it is important to remember about this <\/font><i><font style=\"font-weight: normal\">quasi-correctness<\/font><\/i><font style=\"font-weight: normal\">, to hold it in mind. It is necessary to recognize as the mistake of authors and adherents of the Special Relativity the fact, that they raise this quasi-correct representation in a rank of a unique reality with which it is necessary to deal. Actually with the aid of Lorentz Transformations it is possible to judge only scale of observable distortion of real parameters of moving by objects. It is solely the characteristic of a specific aberration of an observable picture at high speeds of movement \u00e2\u20ac\u201c and no more that. <\/font><\/font><\/h4>\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Lorentz Transformations give a local picture of observable distortions, it is a specific \u00c2\u00ab observational physics\u00c2\u00bb, a version<\/font><i><font style=\"font-weight: normal\"> of the descriptive science<\/font><\/i><font style=\"font-weight: normal\">, aspiring to absolutize the narrow private vision, to limit itself only to that is obviously found out in experience and by that to oppose with itself<\/font><i><font style=\"font-weight: normal\"> to the explanatory science<\/font><\/i><font style=\"font-weight: normal\"> opening causal bases of the phenomena. Strictly speaking, it should be referred to crude intermediate semi-empirical knowledge, poorly processed by scientific system of theoretical thinking, to an under-science. <\/font><\/font><\/h4>\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">At the article of D. Bohm [2] the bright example with two recessive travelers is made, each of which in opinion of another eventually decreases in the observable sizes. However everyone know, that in this case <\/font><i><font style=\"font-weight: normal\">the observable<\/font><\/i><font style=\"font-weight: normal\"> angular sizes decrease only, and for nobody will come to mind to insist on the fact of real reduction of the sizes of travelers. It is possible to give an example also with heard distortion of a sound from a moving by source, known as Doppler&#8217;s effect: everyone know that it is only specific phenomenon caused by mutual movement of a source and the receiver, and it has no attitude to the basic physics of a sound. If to use photo-or the video equipment with the big exposure moving by subjects merge on a picture in one blurry stream. However, thankfully, nobody yet did not do a terrible conclusion from this fact about real loss of the precise outlines by the moving objects. For certain it is possible to give many examples of specific distortions and the aberrations, accompanying situations of mutual moving of a subject and the observer, it is possible even for the refined aesthetes to describe a special exotic local picture of the observable phenomenon, it is possible even to write the special exalted philosophy of the fascinated observer. However it is not necessary to try to absolutize it, try to substitute this perversion for the strict objective physical essence. <\/font><\/font><\/h4>\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Unfortunately, we live during an epoch of domination of philosophy of empiricism in its several modern versions today. One of its branches is<\/font><i><font style=\"font-weight: normal\"> relativism<\/font><\/i><font style=\"font-weight: normal\">, aspiring inadequately to overestimate a position of the observer and to belittle objective characteristics of objects of the nature. However in the milieu where the strict exact science have respect, nevertheless, there is strong an intuitive aspiration to a recognition of the fact of objective existence of the real world, independent of the observer and his cognitive situation. This spontaneous materialistic impulse, unfortunately, has not found a worthy embodiment in the traditional materialistic philosophy, proved unable to answer a number of key questions. However today it is possible to breathe with relief because, at last, appeared a healthy doctrine of the materialistic orientation, capable to overcome traditional stumbling-blocks of materialism and thus to develop the hand about a hand with other progressive philosophical currents. It is<\/font><i><font style=\"font-weight: normal\"> the synthesizing realism <\/font><\/i><font style=\"font-weight: normal\">which is based on use of idea <\/font><i><font style=\"font-weight: normal\">ring determinism<\/font><\/i><font style=\"font-weight: normal\"> [3, 4]. <\/font><\/font><\/h4>\n<h4 align=\"left\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">The situation with relativism, in our opinion, is evidently illustrated by a following example. We shall imagine the big branchy tree on each branch of which sits a raven, considering itself as wisest. It is clear, that each of them observing for world around under the special foreshortening, has before itself a special picture of the events and events pattern differing from others. If to stand up on a way of absolutization of an observable picture, favorite for relativists and other empiricists, it is necessary to deal with a great many of variants of the reality differing from each other that can lead to chaos in knowledge. Much more reliably and more conveniently, professing a principle of <\/font><i><font style=\"font-weight: normal\">polyhedral (many-sided) monism<\/font><\/i><font style=\"font-weight: normal\"> [3, 4] to admit the fact of existence of a unique objective reality, visible different observers under specific foreshortenings and consequently naturally differing in their descriptions. <\/font><\/font><\/h4>\n<h4 class=\"Sect\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">6. New Cognitive Situation <\/font><\/font>                                    <\/p>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Following the great philosopher Kant we should inquire ourselves once again: what I basically can know about world around, in particular, on its extremely distant boundaries? Obviously, this situation has features of a basic originality and consequently should be characterized with use of a special principle which project is offered below. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><i><font style=\"font-weight: normal\">Principle of the limited accessibility<\/font><\/i><font style=\"font-weight: normal\">: in two systems moving rather each other with high speed cannot be compared (with a view of measurement or other purposes) anything more than one space-time point in a bidimentional case and anything more than one space-time plane, transverse to movement, in a four-dimensional case. Accordingly, in these systems those parameters which are completely defined in this point, for example, its space-time coordinates can be compared only.<\/font><\/font><i><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\"> All other parameters appear inaccessible to comparison. <\/font><\/font><\/i><font style=\"font-weight: normal\">&#160;<\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">It, certainly, at all does not mean, that they disappear somewhere in &quot;native&quot; system, actually their exact value becomes inaccessible for moving by &quot;relativistic&quot; observer. If this observer adheres the philosophy of empiricism in its modern versions he can draw a conclusion, convenient for him, about real absence of these parameters inaccessible to him in general, completely exclude them from sphere of the consideration. However thus he risks subsequently colliding with them under the changed circumstances (for example, in case of alignment of speeds) and, besides, he can himself appear in a similar situation when parameters of his own system will be ignored by other observers. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">It is necessary to note, that this situation is not so surprising nowadays and partly reminds that, which has developed in the mechanic of a microcosm where the significant set of combinations of some parameters describing movement of micro particles, becomes inaccessible to the macro observer. Unfortunately, unlike our case there the micro particle is deprived an opportunity \u00c2\u00ab to stand up for itself \u00c2\u00bb, therefore physicists absolutely unpunishedly deprive it of right to possess these combinations of parameters objectively. In particular, they had taken away at it the right to have own trajectory of movement. There till now profess a primitive empirical principle: I do not observe \u00e2\u20ac\u201c means, it is not present in the nature. And the principle of the limited accessibility which was assuming at them view as<\/font><i><font style=\"font-weight: normal\"> Heisenberg indeterminacy principle<\/font><\/i><font style=\"font-weight: normal\">, they treat, as real absence of parameters, inaccessible to measurement, in the nature of micro particles. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Mankind collides with the specific restrictions in access to a number of interesting parameters in cosmology too. It too have objective character: limitation of speed of the signaling, not allowing to receive the current information on much removed objects, limitation of term of human life and mankind in comparison with cycles of passing of mighty space processes and the inaccessibility of supervision of the last concerned with it and so forth. <\/font><\/font><\/h4>\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Anyway, speech in all these cases goes about one general cognitive problem: occurrence of specific objective restrictions on ways of knowledge of extremely distant areas of life of the person and the nature. It is necessary to ascertain, that the mankind at once on several sites of knowledge has clashed against a specific cognitive fencing, behind which it is possible to observe directly only a part of an interesting objective reality, to find out the incomplete, limited set of its parameters. Now comprehension of importance of an indisputable truth should come, at last: the person learns reality through a prism of special<\/font><i><font style=\"font-weight: normal\"> area of the contact<\/font><\/i><font style=\"font-weight: normal\"> with it, and from specific properties of this area depends, what picture of this reality he can depict for himself as a result. And the area of contact at times appears objectively enough narrow and uncomfortable. Thus objectively limited accessibility of direct empirical research opportunities creates a situation promoting growth of a topicality of substitutional ways of research: significance of dimensions of indirect parameters and more resolute and wide-ranging designing of system theoretical knowledge on this base increases. A topicality of this problem will be inevitable to increase with the further progress of knowledge on its remote boundaries, and it is necessary to be considered with this fact both to researchers, and philosophers of a science. So supporters of empirical and positivistic approaches to cognition inevitably should make place seriously. If to continue, as the empiricists recommend, to be limited to consideration of only those parameters that are accessible for direct supervision, excepting others from consideration, it is possible in general to lose ability to comprehend deep essence of the natural phenomena and to stop at a level of cleanly descriptive knowledge, to get confused in huge volume of poorly sensible information as it, for example, has occurred today in the physics of a microcosm. <\/font><\/font><\/h4>\n<h4 class=\"Sect\">\n<h4><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">References: <\/font><\/font><\/h4>\n<ol type=\"1\">\n<li><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Ravil Kalmykov. Relativity of Simultaneity Versus Other Relativistic Effects. Jul. 4, 2007, in \u00e2\u20ac\u0153The General Science Journal\u00e2\u20ac\u009d http:\/\/www.wbabin.net\/physics\/kalmykov.pdf <\/font><\/font><\/li>\n<li><font color=\"#000000\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">David Bohm. The special Theory of Relativity. 1965. W.A.Benjamin Inc. N.-Y.-Amsterdam <\/font><\/font><\/font><\/li>\n<li><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Ravil Kalmykov. Ring Determinism: Solving the Problems of Scientific Materialism <\/font><\/font><font color=\"#000000\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">. Sep.30, 2007, in \u00e2\u20ac\u0153The General Science Journal\u00e2\u20ac\u009d http:\/\/www.wbabin.net\/physics\/kalmykov3.pdf <\/font><\/font><\/font><\/li>\n<li><font color=\"#000000\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">Ravil Kalmykov. The personal Internet-site in Russian. <\/font><\/font><font color=\"#0000ff\"><font color=\"#808080\" face=\"Arial\"><font style=\"font-weight: normal\">http:\/\/www.globalfolio.net\/main\/CMprov-p-336.phtml (the mirror http:\/\/sinthes.boxmail.biz\/ ) <\/font><\/font><\/font><\/font><\/li>\n<\/ol>\n<\/h4>\n<\/h4><\/div>\n<p><font size=\"3\"><\/font><\/p>\n<\/h4><\/div>\n<p><font face=\"Arial\"><font size=\"3\"><font style=\"font-weight: normal\">Available on<\/font><font color=\"#0080ff\"><font style=\"font-weight: normal\"> <\/font><\/font><\/font><\/font><font color=\"#0080ff\" size=\"3\" face=\"Arial\"><font style=\"font-weight: normal\">Kindle<\/font><\/font><\/p>\n<p><font size=\"3\"><\/font><\/p>\n<\/h4>\n<\/h4>\n<\/h4>\n<p><font size=\"3\"><\/font><\/p>\n<p>                   <\/font><\/h4>\n<\/h4>\n<\/h4>\n<\/h4><\/div>\n<\/h4><\/div>\n<\/h3>\n<p><font size=\"3\"><\/font><\/p>\n<\/p><\/div>\n","protected":false},"excerpt":{"rendered":"<p>A fact of principled compatibility of a measured rod in one inertial system of coordinates and a measuring ruler in moving by other system only in the unique point by means of the elementary space-time diagram was proved evidently and convincingly. The methodological inadmissibility of intersystem comparison of any spatial or time pieces is accented. A conclusion on a methodological incorrectness Einstein&#8217;s way of synchronization of clocks and all known variants of a conclusion of Lorentz transformations on this basis is drawn. The other variant of space-time transformations is offered and its compatibility with the Michelson-Morley Experiment is shown.  Philosophical reflections of the author about the true cognitive status of Lorentz transformations are adduced.<\/p>\n","protected":false},"author":326,"featured_media":0,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"sfsi_plus_gutenberg_text_before_share":"","sfsi_plus_gutenberg_show_text_before_share":"","sfsi_plus_gutenberg_icon_type":"","sfsi_plus_gutenberg_icon_alignemt":"","sfsi_plus_gutenburg_max_per_row":"","footnotes":""},"categories":[21,19],"tags":[],"yst_prominent_words":[2398,2389,2387,2385,2394,2396,2383,2382,2397,2395,2386,2390,2388,2384,2392,2380,2381,1459,2391,2393],"class_list":["post-4564","post","type-post","status-publish","format-standard","hentry","category-theroetical","category-relativity"],"amp_enabled":true,"_links":{"self":[{"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/posts\/4564","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/users\/326"}],"replies":[{"embeddable":true,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/comments?post=4564"}],"version-history":[{"count":1,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/posts\/4564\/revisions"}],"predecessor-version":[{"id":25875,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/posts\/4564\/revisions\/25875"}],"wp:attachment":[{"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/media?parent=4564"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/categories?post=4564"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/tags?post=4564"},{"taxonomy":"yst_prominent_words","embeddable":true,"href":"https:\/\/www.theimagineershome.com\/blog\/wp-json\/wp\/v2\/yst_prominent_words?post=4564"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}