 # 3 I5 6, 6 I5 3…All I5 NEYEN (9)

4 months ago by in mathematics Believe it or not, the number 9 is everywhere. That is if you know where to “look”. In this post I am going to show you just some of the ways on how and where to look for the number 9 and the proof that 3 is 6 , 6 is 3 and eventually ALL IS NEYEN. In fact our base numbers contain the number 9 in various numerous ways. Here is just a few examples below:

( example 1: just add each opposing number together from the base numbers )

1 + 8 = 9
2 + 7 = 9
3 + 6 = 9
4 + 5 = 9

( example 2: )

1 + 2 + 3 + 4 + 5 + 6 + 7 + 8 = 36 thus 3 + 6 = 9
1 + 2 + 3 + 4 + 5 + 6 + 7 + 8 + 9 = 45 thus 4 + 5 = 9

as well as the doubling pattern of 1 2 4 8 7 5 = 9!

1 + 2 + 4 + 8 + 7 + 5 = 27 thus 2 + 7 = 9

(for more information on the ” doubling pattern ” here is link to my recent post: https://steemit.com/mathematics/@xavierhorsechode/you-do-not-have-to-be-a-ma-son-to-figure-out-the-secrets-of-the-uni-verse)

( example 3: notice the repeating oscillating pattern of 3,6, and 9 as well as what is referred to as “solfeggio numbers” 1 4 7 and 2 5 8 continuously oscillating and repeating as well? )

1 + 1 + 1 = 3
2 + 2 + 2 = 6
3 + 3 + 3 = 9
4 + 4 + 4 = (1 + 2) 3
5 + 5 + 5 = (1 + 5) 6
6 + 6 + 6 = (1 + 8) 9
7 + 7 + 7 = (2 + 1) 3
8 + 8 + 8 = (2 + 4) 6
9 + 9 + 9 = (2 + 7) 9
10 + 10 + 10 = (3 + 0) 3
11 + 11 + 11 = (3 + 3) 6
12 + 12 + 12 = (3 + 6) 9
13 + 13 + 13 = (3 + 9) 3
14 + 14 + 14 = (4 + 2) 6
15 + 15 + 15 = (4 + 5) 9
16 + 16 + 16 = (4 + 8) 3
17 + 17 + 17 = (5 + 1) 6
18 + 18 + 18 = (5 + 4) 9
19 * 19 + 19 = (5 + 7) 3
20 + 20 + 20 = (6 + 0) 6
21 + 21 + 21 = (6 + 3) 9
22 + 22 + 22 = (6 + 6) 3
23 + 23 + 23 = (6 + 9) 6
24 + 24 + 24 = (7 + 2) 9
25 + 25 + 25 = (7 + 5) 3
26 + 26 + 26 = (7 + 8) 6
27 + 27 + 27 = (8 + 1) 9
28 + 28 + 28 = (8 + 4) 3
29 + 29 + 29 = (8 + 7) 6
30 + 30 + 30 = (9 + 0) 9
31 + 31 + 31 = (9 + 3) 3
32 + 32 + 32 = (9 + 6) 6
33 + 33 + 33 = (9 + 9) 9
34 + 34 + 34 = (1 + 0 + 2) 3
35 + 35 + 35 = (1 + 0 + 5) 6
36 + 36 + 36 = (1 + 0 + 8) 9
…and so on for infinity

( example 4: in the multiplication table, just by finding the “digital root” the number 9 can be found along with other numerical patterns)

1 x 1 = 1 __ 2 x 1 = 2 __ 3 x 1 = 3 __ 4 x 1 = 4 __ 5 x 1 = 5 __ 6 x 1 = 6 __ 7 x 1 = 7 __ 8 x 1 = 8 __ 9 x 1 = (0 + 9) 9
1 x 2 = 2 __ 2 x 2 = 4 __ 3 x 2 = 6 __ 4 x 2 = 8 __ 5 x 2 = 1 __ 6 x 2 = 3 __ 7 x 2 = 5 __ 8 x 2 = 7 __ 9 x 2 = (1 + 8) 9
1 x 3 = 3 __ 2 x 3 = 6 __ 3 x 3 = 9 __ 4 x 3 = 3 __ 5 x 3 = 6 __ 6 x 3 = 9 __ 7 x 3 = 3 __ 8 x 3 = 6 __ 9 x 3 = (2 + 7) 9
1 x 4 = 4 __ 2 x 4 = 8 __ 3 x 4 = 3 __ 4 x 4 = 7 __ 5 x 4 = 2 __ 6 x 4 = 6 __ 7 x 4 = 1 __ 8 x 4 = 5 __ 9 x 4 = (3 + 6) 9
1 x 5 = 5 __ 2 x 5 = 1 __ 3 x 5 = 6 __ 4 x 5 = 2 __ 5 x 5 = 7 __ 6 x 5 = 3 __ 7 x 5 = 8 __ 8 x 5 = 4 __ 9 x 5 = (4 + 5) 9
1 x 6 = 6 __ 2 x 6 = 3 __ 3 x 6 = 9 __ 4 x 6 = 6 __ 5 x 6 = 3 __ 6 x 6 = 9 __ 7 x 6 = 6 __ 8 x 6 = 3 __ 9 x 6 = (5 + 4) 9
1 x 7 = 7 __ 2 x 7 = 5 __ 3 x 7 = 3 __ 4 x 7 = 1 __ 5 x 7 = 8 __ 6 x 7 = 6 __ 7 x 7 = 4 __ 8 x 7 = 2 __ 9 x 7 = (6 + 3) 9
1 x 8 = 8 __ 2 x 8 = 7 __ 3 x 8 = 6 __ 4 x 8 = 5 __ 5 x 8 = 4 __ 6 x 8 = 3 __ 7 x 8 = 2 __ 8 x 8 = 1 __ 9 x 8 = (7 + 2) 9
1 x 9 = 9 __ 2 x 9 = 9 __ 3 x 9 = 9 __ 4 x 9 = 9 __ 5 x 9 = 9 __ 6 x 9 = 9 __ 7 x 9 = 9 __ 8 x 9 = 9 __ 9 x 9 = (8 + 1) 9

Notice the pattern of “numerical pairs” both in the base numbers 1-9 themselves and the multiplication of the base numbers 1-9? 1 and 8, 2 and 7, & 4 and 5 all equal 9 as well as 3 and 6. But also note that 3 and 6 work separately from the rest.

Now not only can you find the number 9 in our base numbers but in degrees as well just by reducing each degree to its “digital root” with a few exceptions, the 3 and 6. Here is an example below along with an image of an outline of a protractor with each appropriate degree marked and reduced down to its digital root:

15th degree = 6
30th degree = 3
45th degree = 9
60th degree = 6
90th degree = 9
120th degree = 3
144th degree = 9
180th degree = 9
270th degree = 9
360th degree = 9
540th degree = 9
720th degree = 9
900th degree = 9
1080th degree = 9

(notice below that even on a protractor you can find the number 9 all over, again if you know where to look. Hint: remember those numerical pairs of 1 and 8, 2 and 7, 3 and 6, & 4 and 5 ) And since we are mentioning those numerical pairs, check this out. Just another way to find the number 9 and proof that eventually everything ends with NEYEN. Few more things to keep in mind. 9 is a very fascinating unique number all in its own right from the rest but can work with the rest as well. It can act as both the 0 and the 9, both the Alpha and the Omega, the beginning and the end (completion), the void / singularity to the infinite eternal spiral. You can even use the number 9 in simple addition to find the digital root of any number, no matter the size. Here is an arbitrary number for example:

353964012Can you find the digital root of this arbitrary number above?Here let me show you. Now there are two ways to find the digital root of this arbitrary number or any arbitrary number for that fact.
1.) You can add / sum all the numbers together until you get a single digit ( known as the “digital root” ) like this:

3 + 5 + 3 + 9 + 6 + 4 + 0 + 1 + 2 = 33 thus 3 + 3 = 6or2.) You can do what is referred to as “casting out nines”, meaning cast out or take away any number(s) that add to nine or the number 9 itself, including zero (0) because after all 0 and 9 act in the same way. Like this:

(note: highlighted in italic below are the number(s) being casted out because either they add to 9 or are 0 or 9 themselves. The numbers in bold are what is left which if done correctly should sum up to the single digit of this arbitrary number above.)

353964012
3 + 3 = 6Now keep in mind this could have been done in a couple ways, i.e. instead of leaving the two 3‘s left, I could have left the 6 by itself instead and I would have came to the same conclusion or left even the 1 and 2 along with one of the 3’s and again I would have came to the same conclusion. Point is, fastest way to finding the digital root of any number no matter how large can be achieved by casting out any nines, zeros or any numbers that can be added / summed up to 9. The example above is just one of the many examples. I recommend you try any random arbitrary number for yourself on your own and come to your own conclusions. I guarantee once you figure this simple technique out you are going to have fun playing with numbers and understanding the magic in numbers, especially the number 9. It is truly amazing. Again, I am sure there are various / numerous other examples of the magic and power of the number 9 and its truly remarkable mysteries.

Below I am including some more information regarding the number 9. I hope you enjoyed this little informative tutorial and that it made some sense, or at the very least it opened up a new found appreciation for numbers and their unique power, especially the number 9. And please “upvote” if you did find this information informative and entertaining. I am sure that there is more that I could have covered regarding numbers and the number 9 and maybe I will in a later post, but until then I hope you enjoyed! Once again, you most likely will not learn or be “taught” this simple information in your Rockefeller public school system. After all, knowledge is power and the power to use knowledge is wisdom! Namaste!

Terms and definitions:

• Syntony: Every number is completely distinct and in harmonic balance with the others. (Numbers have) an ability to be distinct and remain in symphony with the group.
• Enneagram: a nine-sided figure used in a particular system of analysis to represent the spectrum of possible personality types.
• Nonagon: a plane figure with nine straight sides and nine angles.
• Digital Root: The digital root (also repeated digital sum) of a non-negative integer is the (single digit) value obtained by an iterative process of summing digits, on each iteration using the result from the previous iteration to compute a digit sum. The process continues until a single-digit number is reached.
• Numerical patterns: A numerical pattern is a list of numbers that occur in some predictable way. Numerical patterns can be used to describe real-world things, such as population growth. Many patterns use addition and subtraction. To find the pattern, write the number that you need to add or subtract to find the next number in the pattern.
• Solfeggio Numbers
• George Gurdjieff                  https://arcaneknowledgeofthedeep.files.wordpress.com/2014/02/theologyarithmetic.pdf