**Authors:** Andrey N. Smirnov

An axiomatic deterministic theory of physics based on a single unified field was proposed. In the theory model at the fundamental level there is no time and dynamics. It is shown how space-time with matter and fields emerge in this model. It is shown that the anthropic principle emerges as a consequence of the theory. The causality principle is derived as a consequence of the main principles of the theory. All three Newton's equations are obtained as consequences of the theory and in the nonrelativistic approximation. Mass, energy and other concepts of mechanics were obtained. The Schrödinger equation is derived. An explanation of the nature of particle spin is proposed. It is shown that the maximum speed of interactions must be finite and be the same in all inertial frames of reference. It is shown that the light speed and the maximum speed of interactions are exactly equal. A special theory of relativity with all its equations is obtained. The Klein-Gordon-Fock equations and, with some assumptions, the Dirac equations are obtained. Particles interaction is considered. There were given explanations of what virtual particles and quanta of field interactions are, and how renormalization works in quantum field theory. Seemingly fundamental interactions, such as strong, weak and electromagnetic are shown. Maxwell's equations are obtained, with some assumptions. It is shown that the standard model does not contradict the proposed theory. The nature of gravitation is considered. A strong equivalence principle is proved, all assumptions on which the general theory of relativity is based are proved. Based on this, it can be argued that the equations of the general relativity theory satisfy the theory of emergent space-time-matter. It is shown that gravity can not have quanta. Thus, this theory asserts that no theory of quantum gravity can exist. An explanation of the origin of the universe is proposed. An explanation is offered for the nature of dark energy and dark matter. Physical foundations of mathematics are considered.

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