Einstein overcomplicated the theory of special and general relativity simply because he did not define time correctly.

A complete universal or physical space is a space where the Cartesian coordinates x, y, z are mutually orthogonal (independent) and time t is orthogonal to x, y, z.

Once found, this space would be able to solve almost all problems of classical and quantum physics as well as most of mathematics without discontinuities [A*].

Note that R^4 mathematical spaces such as Minkowski, Hilbert, Rieman. . . etc are all incomplete.

Schrödinger space may or may not be complete.

Heisenberg matrix space is neither statistical nor complete.

All the above mathematical constructions are not complete spaces in the sense that they do not satisfy the A* condition.

In conclusion, although Einstein pioneered the 4-dimensional unitary x-t space, he missed the correct definition of time.

Universal time t* must be redefined as an inseparable dimensionless integer woven into a 3D geometric space.

Here, universal time t* = Ndt* where N is the dimensionless integer of iterations or the number of steps/jumps dt*.

Finally, it should be clarified that the purpose of this article is not to underestimate Einstein's great achievements in theoretical physics such as the photoelectric effect equation, the Einstein Bose equation, the laser equation, etc. but only to discuss and explain the main aspects and flaws of his theory of relativity, if any.

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