that
parallel
and
Space-time
Analysis in The Theory of Relativity
Zhouju
【Abstract】 In this paper, redefine coordinate on basis of analysis in the theory of relativity, and observational value is standard, and show more
simple relationship of space-time. There are new interpretation about motion or gravitational field bring relation of space-time ( For example: Einstein
shift and photon refraction in gravitational field and precessi- on of Mercury ), then think that acceleration can change space-time, too. Motion,
acceleration and gravity change space- time for the same essence .
【Key Words】 Space-time Euclidean geometry True observational value The theory of space-time’s symmetry Relativity flat coordinate
Density of space-time
Density of time Density
of space
1. Introduction
In the theory of relativity, the results often aren’t true observational values. The relation between the results and true observational values, there isn’t
the unified standard, what reason are these? Use the four-dimensional coordinate to represent space-time, which is a problem or not. In the special
relativity, there is only one dimensional length changing, why? But which isn’t verified by experimentation. Expect Motion and gravity, there are other
factors change space-time or not? Since Einstein had accomplished the theory of relativity, the debate never stop. The debate isn’t mainstream because
experimentation. In this paper, try to give some answers about above questions, and give some experimentations to verify some viewpoints and some
results that differ with the theory of relativity.
2.
The
solution of the special relativity and its contrast
In the theory of special relativity, the relative velocity of two inertial
coordinates is
that
parallel
and
（1）
（
）is
coordinate
and （
）is
coordinate, let
，
，so
its transfer matrix is
（2）