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Added by Rowena Parker on December 26, 2016 at 8:43am — No Comments

Hello,

I noticed your group of people have understood that 2 and 3 do not fit in the pattern they create for the other primes.

I also noticed this about 13 years ago.

It took me up to a few weeks ago to be able to put the right words to it. Except 2 and 3, prime are

the numbers before and after 6n without their square and products

I will publish this shortly in a mathematical journal. And on the 23th of octobre I will present this…

ContinueAdded by Peter John Joseph Wynen on September 16, 2015 at 12:35pm — 7 Comments

I think I have found the rule that explains, not exactly doubling, but increment patterns of the decimal sequences. It just needs elaboration and tuning.

For reciprocal primes below 10, for example 1/7 substract 7 from 10 and use it as an increment base:

Sum[(10-7)^(n-1)/10^n, {n, 1, Infinity}] = Sum[3^(n-1)/10^n, {n, 1, Infinity}]

=> 0.142857...

Or the beginning of the iteration:…

ContinueAdded by Marko Manninen on July 20, 2015 at 9:00am — No Comments

Grieve"s Twin Prime Conjecture, by John Grieve

Points of Symmetry/ Work in Progress

Goldbach's Conjecture which states that all even numbers greater than 6 can be expressed as the sum of two odd primes, implies that every number greater than 3 is equidistant from two odd primes.( For example, if 20 equals 7 13 then 10 is equidistant from 7 and 13).

This of course applies to prime numbers themselves, so we can say (if Goldbach is correct) that every prime…

Added by Dr. Jone Dae on March 3, 2015 at 9:43pm — No Comments

1/7 has a repeating pattern as we know: .142857

This can be seen also as a doubling of 7 with two decimal slot addition:

07.14 28 56 112 224 448 896 ->…

ContinueAdded by Marko Manninen on January 28, 2015 at 9:30am — No Comments

I just realized, why all modulos has a repeating patterns in Fibonacci sequence. It is because every prime number has a repeating cycle on the sequence. 72 first Fibonacci numbers has 63 prime divisors and they appear in certain index of the Fibonacci sequence.

{0: 1, -> number 1 is a divisor for all numbers

2: 3, -> number 2 repeats every third position

3: 4, -> number 3 repeats every fourth position. thus number 6 will repeat every 12 position

5:…

Added by Marko Manninen on November 26, 2014 at 12:30pm — 3 Comments

Reducing fibonacci sequence by mirroring its digital root 9 pattern:

1 1 2 3 5 8 4 3 7 1 8 9

8 8 7 6 4 1 5 6 2 8 1 9

- - - - - - - - - - - -

9 9 9 9 9 9 9 9 9 9 9 9

Vertical grouping:

1 8 9 A

1 8 9 A

2 7 9 B

3 6 9 C

5 4 9 D

8 1 9 A-

4 5 9 D-

3 6 9 C

7 2 9 B-

1 8 9 A

8 1 9 A-

9 9 …

Added by Marko Manninen on November 18, 2014 at 11:30am — No Comments

I try to collect here historical writings of the subject relating to Vortex based matematics.

*Refutation of All Heresies* by Hippolytus of Rome from early third century, Book 4, chapter 14. System of Aritmeticians is described there with an interesting notation to Number 9 root monad modulation as well as root 7 MOD:

"Those, then, that conduct their calculations according to the rule of the number nine, take the ninth part of the aggregate number of…

ContinueAdded by Marko Manninen on November 18, 2014 at 4:10am — No Comments

See the blog site for that post about the Rodin Coil.

Added by Henry Jay Koehler on August 22, 2014 at 1:45pm — No Comments

I wonder if people have made research about doubling the area (and maybe the volume) and related number patterns? Next table (missing footer part of the whole) is a demonstration of the calculus of the doubling with square root 2. I find few interesting patterns over there that brings to the very basics of reduced number sequences of 1*2*3*4*5*6*7.…

ContinueAdded by Marko Manninen on June 4, 2014 at 4:48pm — No Comments

It hard to get calculators doing decent job with fraction numbers that has lots of digits, like 1/49. So I had to find out some methods to calculate it by hand. And this is what I found:

http://blogannath.blogspot.fi/2010/06/vedic-mathematics-lesson-51-recurring.html

Recurring decimals on fraction numbers and their cyclic nature. Here it is shown, that there are…

Added by Marko Manninen on January 13, 2014 at 5:11pm — 3 Comments

Added by Dr. Jone Dae on October 20, 2013 at 1:31pm — 4 Comments

http://jonedae.wordpress.com/2012/12/25/overview-of-our-electric-universe/

December 25, 2012 by …

Continue
Added by Dr. Jone Dae on October 17, 2013 at 10:29pm — No Comments

http://jonedae.wordpress.com/2012/11/10/plasmaelectric-universe-and-the-okidanokh/

Note that this was the first time that these subjects were looked at together online; Mr. Will Mesa very soon plagiarized our idea (mine and Jae's) and started a blog of his own with a very similar name. He later denied it.

Added by Dr. Jone Dae on October 17, 2013 at 10:27pm — No Comments

http://jonedae.wordpress.com/2012/12/12/plasma-science-and-the-okidanokh/

December 12, 2012 by …

Continue
Added by Dr. Jone Dae on October 17, 2013 at 10:24pm — No Comments

http://jonedae.wordpress.com/2013/09/27/plasmaelectric-universe-and-the-okidanokh-update/

Added by Dr. Jone Dae on October 17, 2013 at 10:21pm — No Comments

http://jonedae.wordpress.com/2013/09/09/plasmaelectric-universe-and-the-okidanokh-continued/

Added by Dr. Jone Dae on October 17, 2013 at 10:18pm — No Comments

Added by Marko Manninen on July 22, 2013 at 5:48pm — No Comments

- Doubling sequence of the reciprocal primes ie. cyclic numbers demystified
- Every prime number divisor in fibonacci has a repeating cycle
- Grieve's Twin Prime Conjecture
- Primes in simple words
- http://henryjay.wordpress.com/2014/08/22/more-about-the-rodin-coil/
- Fascinating serie of 1/49
- Investigation of the standard multiplication table

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