Vortex Mathematics

Pioneered by the work of Marko Rodin, Vortex Mathematics is found by taking a principle called “The Doubling Circuit,” where numbers are doubled and then reduced to single digits; 1, 2, 4, 8, 16=7, 32=5, 64=10=1, 128=11=2, 256=13=4, 512=8, 1024=7, 2048=14=5, 4096=19=10=1. This pattern of 1, 2, 4, 8, 7, 5, and back to 1 will infinitely repeat in that sequence (Figure 1). This creates what’s called “The Mobius Strip.” The numbers 3, 6, and 9 are missing, but it’s because 3 and 6 rotate back to each other, and 9 rotates only back to itself; 3, 6, 12=3, 24=6, 48=12=3, 96=15=6, and 9, 18=9, 36=9, 72=9, 144=9 (shown in adjacent image). Keep in mind the Doubling Circuit also works in the exactly same pattern as the "Halving Circuit."

If we now take a Double Tetrahedron (having 8 vertices) and map this Mobius Strip sequence (shown in adjacent image), we get connections at the top vertices of 1/4/7, and the bottom vertices of 2/5/8, at the poles are 3/6, and 9 is invisibly everywhere by connecting any polar opposite vertices and add them together to get 9 (Figure 2). Seeing the connections of 147, 258, and 369, when they're connected within a 9-Point clock, they create 3 equilateral triangles (Figure 3).

Once we've mapped this over the Double Tetrahedron (Merkaba), we can map the Mobius Strip 1248751 and 369 over the skin of the torus (Figure 4), where 1248751 converges in clockwise and also diverges in the opposite direction counter-clockwise, and 369 sits in the middle as reflections planes within itself. Another note to add is that each vertical line is a sequential series of 1-9 running toward the center and an equal and opposite series of 9-1 running toward the perimeter. We can see several things with this mapping. The first is the sequence of 1 through 9 moving laterally up and down. The next thing to see is taking any number and then adding all the nearest surrounding numbers. It will always produce the originally chosen number...

What's extremely interesting about this circuit's 147, 258, and 369 integer groupings is that we can map them over the first 24 digital root integers and find one VM Circuit right-side up, while there's another polar opposite VM Circuit upside down. This is where the Vortex Mathematics can connect with the Fibonacci Sequence (Figure 5)!

Seeing the amazingness of this arithmetic, geometry, and toroidal flow, inPHInities uses this mapping for a pure VM Scalar Drivers for the most true to form Vortex Mathematics design...