The Time as fourth Dimension?
What is a dimension? Here different explanations are given.
Firstly, you see a physical magnitude being a dimension.
Secondly, the number of coordinates is explained as dimension for the
description of the space.
I have recognized, that the spacecoordinates x, y and z explain and make
each of the other physical dimension if they are immediately bound to their time
functions t_{x}, t_{y} and t_{z} and if they form a
system of oscillating or vibrating states. This they are doing because the
worlds consist of waves and oscillators!
While each velocity is basically bound to the functions of r = v t, the
relation is given, too: light velocity = wave length / period time = amplitude /
radial oscillation time of a spherical wave (spherical Teslawave) = c = l
/ t = R_{o} / t_{o}. Mass and
energy, my theory explains only to be a function of spherical oscillation of
both space and time. Therefore, there the time is not the fourth coordinate, but
a magnitude which is coupled at these three space coordinates which are
exchangeable against them. The world would have only three coordinates if it
would not consist of locked worlds, of particles (additionally, of subparticles
as locked subworlds) and if it wouldn't be itself a locked and oscillating
particle as macrocosm. Do you ask why?
The total border of a world forces its coordinate system to return inside of
this world. Another interpretation: All the coordinates are just as curved, that
they  seen along larger and universal distances  turn around and that they do
not run into eternity!
Imagine, x, y and z would make a cuboid continually getting larger. The sites
don't stay straight. The larger a cuboid the more crooked are his sites.
Sometimes, somewhere  in cosmos at about 6 billion light years following my
theory  they have reached a circular arc which takes the way back to the
starting point. This way, the cuboid itself becomes a sphere at last. I say
then: All the body shapes are inside of the big universe sphere. The sphere is a
threedimensional body. Even, if you choose polar coordinates, you have to give
three magnitudes: the length of the ray and two angles, which lead the ray.
If two worlds are totally isolated from each other, because each world has
its own internal coordinate system, then you cannot travel between both worlds.
And but there must be a fourth coordinate, which couples the system of all the
worlds into a superordinated world. This again is a coordinate from way and
time, but which are bound with the imaginary magnitude j in the
equations.:
R_{i}²=c² j²t_{i}² or R_{i}²=  c²t_{i}².
If you want to extract the root from it to get a clear description of the
spacecoordinate R, so you only get R_{i} = c j t_{i}. This
means, that such a coordinate R_{i} is not equal to the wellknown
spacecoordinate R, which we can measure inside of our cosmos. Along just this
forth dimension, all the relatively elementary cosms are given together in a
receptacle cosm of higher function, which has a higher coordinate system of
three dimensions again, but which aren't equal to the dimensions of the
elementary cosms. This makes a complicated hierarchy of cosms! But the
combining dimension of the elementary cosms is always relatively just the
forth dimension, but never a higher dimension, may be, you count the
hierarchyplanes; this means, you count how deep do the cosm hierarchies run
completely.
Using three hierarchyplanes, there would be five dimensions. The first
feature of cosms is threedimensional. To exceed it, there is the fourth
dimension. Then we are in the receptacle cosm or in the superordinated cosm. All
such cosms are forming a bigger receptacle cosm, this way the fifth dimension.
But this kind of counting has no real sense because the coordinate systems do
not come out of each other continuously.
Muons are my witnesses in this link.
Why do today's scientists interpret, that the time would be the fourth
coordinate?
Obviously, they start from the following thinking. Till now, you could surely
measure a way coordinate. Since Einstein's relativity this coordinate is
dependent on the speed. Along increasing velocity, the time can be dilated or
shortened relatively to the observer's position. Totally obviously, you mean
now, that the time would go just a totally different extension than the way
coordinate. Consequently, it should be another dimension, namely the fourth.
This thinking is supported by the opinion, the increasing speed would shorten
the way coordinate.
Following my theory, there the observer's positions were not seen correctly.
The dilation of a time step means the run of less time and it does not mean a
longer time. Way shortening really means the run of less way. So the
timedilation and the wayshortening are the same change, namely the common
reduce of the dimensions of time and way.
Recognizing this, you please should read my articles 21 and 28. You will see
there, that the exchange of observer's positions makes it possible to give a
relativity, which is able to be calculated, but which hat no sense  in my
example: the flying with warp speed, because you never has been flying this
kind, but you only can calculate so.
