Mathematical Model of the Meeting of Chronowaves

Abstract

This paper describes a mathematical model for the encounter of a forward and backward chronowave. The proofs are based on the wave parts of dual equations derived by the author and presented in [1]. The underlying idea is to conceptualize time as two flows, each described by a forward and backward time vector. In our universe, time moves in one direction, from the past, through the present, to the future. However, the laws of physics do not change even when time flows backward. Therefore, it is logical to assume that the forward and backward directions of time can be reversed. Then, the forward direction should meet the backward direction. As a result of this encounter, an inversion of both directions of time should occur. Time that was forward becomes backward after the inversion. Conversely, backward time becomes forward after the inversion. The described process is very reminiscent of wave motion. Therefore, the author proposes considering two one-dimensional time flows as forward and backward chronowaves.