Doing this work, I proceed from the paradigm of the lifetime of a wave object proportional to the "wave interval" of its life path. The concept of "wave interval" corresponds to the fact that each object has its own scalar time (life?), which does not correspond to the coordinate "time", and it is proportional to the change in the accompanying frame of reference invariant phase of the wave field and the invariant, phase–independent, metric scalar "interval". This does not mean that the object itself is a wave object, but it is allowed. And this all means that the moving object "lives" longer, because the speed of the wave time of its "life" slows down. The purpose of this work is to analyze different types of space – time (ST) with the so–called correspondence of their metrics to the "interval" metric of the "continuous" absolute reference system environment. The analysis is based on the selection of a certain "reference" wave device–a resonator, which is used to create standards for the length and time of the SP, and changes in its metric properties when the state of motion changes from these selected standards. The ultimate associated goal is to convert ST for Tangherlini and special relativity A.Einstein based on the properties of the selected wave standard. The main conclusion: no matter what transformations of the ST are used, it is important that in any coordinate system there is a metric tensor "interval" responsible for the metric properties of the ST.