![jeffgblog:
You do not need to be a rocket scientist to understand this. Vortex network, based on Marko Rodin’s vortex math, I did when I was 22 in 2010 when I was interested in ancient and sacred geometry, and it’s made so that anyone who can count can understand it. My addition is basically the symmetry obtained when “[adding 9 to {3, 9, 6} and adding 3 to {1, 4, 7} and {2, 5, 8}.]” Here is the first idea, adding 9 to {3, 9, 6}, ya know, that triangle, like THE triangle, equilateral triangle, yeah that 3, 9, 6! Well, “3”+9=12, so obviously 1+2= “3”(Returned number) creating an interesting symmetry with 6 and 9. Why interesting?, well just for clarity, “9”+9=18, so 1+8= “9” creating an interesting symmetry with 3 and 6, why interesting?, well, ”6”+9=15, so 1+5= “6” creating an interesting symmetry with 3 and 9. It is the same algorithm for when adding 3 to {1, 4, and 7} the same thing happens, and when adding 3 to {2, 5, and 8} the same thing happens, an interesting symmetry occurs when doing the arithmetic simultaneously to all said numbers, creating an interesting vortex pattern. The 6 and 9 red arrow was just a note to self that when doubling themselves return eachother.
Adding 9 to all numbers equals the number itself after simplification, i.e, “7”, so “7”+9=16, and 1+6= “7,” , just like the adding 9 to {3, 6, 9} deal, therefore, the 9 here is somehow important, as well as the 3 and 6.](http://24.media.tumblr.com/1ffa42df3e6a87d066cd06adf0c33036/tumblr_mgzon83yk41s3zr73o1_500.png)
You do not need to be a rocket scientist to understand this. Vortex network, based on Marko Rodin’s vortex math, I did when I was 22 in 2010 when I was interested in ancient and sacred geometry, and it’s made so that anyone who can count can understand it. My addition is basically the symmetry obtained when “[adding 9 to {3, 9, 6} and adding 3 to {1, 4, 7} and {2, 5, 8}.]” Here is the first idea, adding 9 to {3, 9, 6}, ya know, that triangle, like THE triangle, equilateral triangle, yeah that 3, 9, 6! Well, “3”+9=12, so obviously 1+2= “3”(Returned number) creating an interesting symmetry with 6 and 9. Why interesting?, well just for clarity, “9”+9=18, so 1+8= “9” creating an interesting symmetry with 3 and 6, why interesting?, well, ”6”+9=15, so 1+5= “6” creating an interesting symmetry with 3 and 9. It is the same algorithm for when adding 3 to {1, 4, and 7} the same thing happens, and when adding 3 to {2, 5, and 8} the same thing happens, an interesting symmetry occurs when doing the arithmetic simultaneously to all said numbers, creating an interesting vortex pattern. The 6 and 9 red arrow was just a note to self that when doubling themselves return eachother.
Adding 9 to all numbers equals the number itself after simplification, i.e, “7”, so “7”+9=16, and 1+6= “7,” , just like the adding 9 to {3, 6, 9} deal, therefore, the 9 here is somehow important, as well as the 3 and 6.
