Rion The Lion
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I want to investigate this topic with you on this forum if you don't mind.
Greetings
Okay, lets rewind. I was actually planning to release this explanation of Time for the first time in my book, but I'll just drop it here. This is going to be long, but I think you might find it interesting, so here we go...
Let us begin with a question. . .
What are the mechanics and components of Time?
We can understand time (or animation rates) through the following example.
Let us imagine we have 5 different objects.
- Domain Field A
- Domain Field B
- Mechanical Clock A
- Mechanical Clock B
- And a single Hydrogen Atom that consists of 1 electron and 1 proton.
So, lets say Domain Field B is a small clear-bubble, and Domain Field A is a big clear-bubble. Furthermore, let us say that Domain Field B is contained within Domain Field A.
Within Domain Field A a single object exists, Mechanical Clock A.
Within Domain Field B two objects exists, Mechanical Clock B and the Hydrogen Atom.
Now, let us assume that the animation rates of Domain Field A and Domain Field B are both set to "1", and thus the two domains are currently in sync with each other; despite the fact that each domain contains it own distinct Field of Time.
In Domain Field B, we have two objects, Mechanical Clock B and the Hydrogen Atom. Let us imagine that the electron [of the hydrogen atom] is orbiting around its atomic nucleus [the proton] in a perfect-horizontal-360-ring.
We are able to tell that the two Domain Fields are in sync with one another, for the time being at least, because let us imagine that the Mechanical Clocks each Domain Field contains are ticking in a perfect rhythm and harmony.
Every time the electron orbits 1/4 of the distance around the ring, let us assume that a second passes and Mechanical Clock B goes "tick",
then the electron orbits 2/4 of the distance around the ring, another second passes, and Mechanical Clock B goes "tock",
then the electron orbits 3/4 of the distance around the ring, another second passes, and Mechanical Clock B goes "tick".
All-in-all, lets just say it would take 4 full seconds for the electron to do a complete orbit—in a ring motion—around its atomic nucleus.
Now keep in mind, at this point: both Mechanical Clock B and Mechanical Clock A are ticking and tocking in a perfect rhythm and harmony. So when Mechanical Clock A ticks, we know that Mechanical Clock B is also going tick, at the same exact "point in time", at 1 second intervals.
Okay, here is where you need to really stretch your mind...stay with me here...
Let us now imagine, that we set the Animation Rate of Domain Field B to "0"; while keeping the Animation Rate of Domain Field A to "1". What happens?
Well, the electron stops orbiting around its atomic nucleus, and it simply freezes in place, in the exact position it was at the precise moment we set the Animation Rate of Domain Field B to "0".
If the electron had only completed 1/4 of the orbit around its atomic nucleus, then it will remain at that 1/4 point indefinitely. Additionally, Mechanical Clock B stops ticking and tocking at 1 second intervals. This is because the Hydrogen Atom and Mechanical Clock B both became inanimate in timelessness once the Animation Rate of Domain Field B was set to "0".
HOWEVER, since the Animation Rate of Domain Field A is still set to "1", we still hear the ticking and the tocking of Mechanical Clock A at 1 second intervals.
Here is the part of the explanation where we are going to lose just about everybody who isn't at least familiar with quantum physics—because what I'm about to say is not intuitive at all.
If we keep the Animation Rate of Domain Field B set to "0", and we keep the Animation Rate of Domain Field A set to "1" long enough for 10 seconds to pass (according to Mechanical Clock A.) How much time has passed within Domain Field B?
Keep in mind, Domain Field A and Domain Field B are overlapped with each other, but within each Domain Field there exists a distinct Field of Time.
So, I'll ask again, If we set the Animation Rate of Domain Field B to "0", and we keep the Animation Rate of Domain Field A set to "1" long enough for 10 seconds to pass (according to Mechanical Clock A.) How much time has passed within Domain Field B?
The answer is: 0 seconds.
Now why is this? If were sitting in Domain Field A and literally looking into Domain Field B, and count 10 seconds passing, how could 10 seconds pass within Domain Field A, but 0 seconds pass within Domain Field B?
Well, that is the nature of time; it is controlled by Animation Rates. What we experience as time is really just the motion of particles being moved through space at a constant and specific Animation Rate. If we turn the Animation Rate off, by setting its value to "0", time ceases to exist. There is no time without motion. The mechanic of time doesn't just exist in the volume of space around us, like most assume.
I'll add a little more to this explanation.
Let us now assume that we change the Animation Rate of Domain Field B from "0" to "2" and we leave the Animation Rate of Domain Field A to "1". If were sitting within Domain Field A and 10 seconds pass; how many seconds have passed within Domain Field B during that same period of time?
...The answer is: 20 seconds. And the electron has completed 5 orbits around its atomic nucleus.
I hope you were able to gain something of value from this explanation.
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