“The questions no mathematician could answer today and every single kid will be able to ten years from now…”
Which one is the only number that achieves perfect symmetry with the completion of one complete cycle of ten?
What are E.R.Ps. and do they transmit the same message as calculation progress?
What is the empirical connection between the inherent perturbation of our Reality and the Plank’s constant?
I’ll answer those questions in just a moment I just had a thought I’d like to share with all of you:
It is conceivable that our existence could be shared with others like ours borrowing the same space but separated by cycles within a “Quantum of Reality” at least that’s the way I figure it out. Sometimes I wonder if those questions have been already answered long time ago in any of the many possible parallel existences besides ours…
First question first!
The answer is 7! (Seven!) Let’s see the demonstration:
The following is a list of results obtained from multiplying each fundamental number (0, 1, 2, 3, 4, 5, 6, 7, 8, and 9) by their own ten times! (One cycle elapses after 10, still remember the ‘Maya’s number theory I brought into our forum not long ago?).
1 x 1 (ten times) = 1!
2 x 2 (ten times) = 2048 *No symmetry*
3 x 3 (ten times) = 177 147 *No symmetry*
4 x 4 (ten times) = 419 4 304 *No symmetry*
5 x 5 (ten times) = 488 28 125 *No symmetry*
6 x 6 (ten times) = 362 797 056 *No symmetry*
Take a look at this one!
7 x 7 (ten times) = 197 73 267 43!
Allow me to rearrange it for you:
197 (73) 264 (73) … I will cut away for a moment 73 in both sides to simplify the operation…
197 264 >>>> what you see is obvious by now. 7 is the ‘image’ of 2, 9 is the ‘image’ of 4 and finally 6 is the ‘image’ of 1.
142 214 but having to convert them an odd number of times the result changes signs into negative (-)
7 >< 7 (half-cycle ahead in time). = -14! Where 1/14= 0.0 714 285 (71)…
As you can see the “lucky trios” are once again present, but let’s continue with the rest of the numbers left:
8 x 8 (ten times) 383 458 040 *No symmetry*
9 x 9 (ten times) 313 810 596 *No symmetry*
0 x 0 (ten times) = 0 *No symmetry*
First question has been answered and proved with numbers.
Second question:
What are the E.R.P.s? They are the smallest numerical representation carrying a repetitive message. They are a common numerical phenomenon in every single irrational number (Alpha, Golden Ratio, Fermat numbers, Fibonacci constant, Pi and the Square Root of 2 to mention just some).
The second part of the same question will be demonstrated numerically next:
I will take number 2 (arbitrarily) as an example. I will multiply 2 by itself ten times, twenty times and finally thirty times where I will finally achieve perfect symmetry. Then I will divide both “wings” and multiply each of them (separately) ten more times and check if symmetry is still holding or not.
2 x 2 (ten times) 20 48
2 x 2 (twenty times) 209 7 152
2 x 2 (thirty times) 214748 >< 3648!!!
Let’s rearrange those numbers so you can see the symmetry:
(21) (47) 48 >< 3648
(2 + 1) (4 + 2) 48 >< 3648
3648 >< 3648! See it now?
So! I will respect the original numerical configuration of both “wings” and continue performing a (by 2) multiplication on both separately:
214748 x 2 (ten more times) = 219901952!
3648 x 2 (ten more times) = 219901952!
Incredible! This means that along the calculation there is a point where two separately ‘forming’ E.R.P.s joined in a synchronized manner to continue carrying the same ‘information’ across time.
A similar parallel was presented for the first time in history of science to you when I made the same demonstration in posted blogs earlier on.
(will continue)


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