Authors: Felix M Lev
In our previous publications we argue that finite mathematics is fundamental, classical mathematics (involving such notions as infinitely small/large, continuity etc.) is a degenerate special case of finite one, and ultimate quantum theory will be based on finite mathematics. We consider a finite quantum theory (FQT) based on a finite field or ring with a large characteristic $p$ and show that standard continuous quantum theory is a special case of FQT in the formal limit $p\to\infty$. Space and time are purely classical notions and are not present in FQT at all. In the present paper we discuss how classical equations of motions arise as a consequence of the fact that $p$ changes, i.e. $p$ is the evolution parameter.
Comments: 37 Pages.
[v1] 2017-10-18 23:30:00
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