120 Point Vortex Coil

Rodin coils use 36 points. I thought to increase the density of 9MOD9 positions by inventing the Vortex Coil. Vortex Coils use a minimum of 120 points but can be built using any number of points higher than 120. This is done to maximize the density of nines on the toroid surface area. The greater the number of points used, however, the larger the Vortex coil construction will need to be.

In this writing, I have worked with 3 different winding configurations.

I refer to them as:

3MOD9 120 Point Winding

6MOD9 120 Point Winding

9MOD9 120 Point Winding

I have included my winding series and wiring maps for these below.

3MOD9 120 Point Winding

Winding Series Table for 3MOD9 for 120 Point Coil

The winding map is as follows.

Yin (in-flow) Windings

3MOD9 Ying Flow Winding Pattern for 120 Point Coil

Yang (out-flow) Windings

3MOD9 Yang Flow Winding Pattern for 120 Point Coil

Yin and Yang windings together

3MOD9 Yin and Yang Flow Winding Patterns for 120 Point Vortex Coil

Yin and Yang flows activating Boundary Flow


3MOD9 Yin and Yang Flows with Tertiary Boundary Flow also indicated

6MOD9 120 Point Winding

Winding Series Table for 6MOD9 for 120 Point Coil

The winding map is as follows.

Yin (in-flow) Windings

6MOD9 120 point coil Yin windings

Yang (out-flow) Windings

6MOD9 120 point coil Yang windings

Yin and Yang windings together

6MOD9 120 point coil yin and yang windings

Yin and Yang flows activating Boundary Flow

6MOD9 120 Point Coil Full Windings

9MOD9 120 Point Winding

9MOD9 winding series for 120 point coil

The winding map is as follows.

Yin (in-flow) Windings

9MOD9 120 point coil showing Yin winding pattern

Yang (out-flow) Windings

9MOD9 120 point coil showing yang winding pattern

Yin and Yang windings together

9MOD9 120 point coil showing both Yin and Yang winding pattern

Yin and Yang flows activating Boundary Flow

9MOD9 120 Point Coil showing all three flows

Image of toroidal air core prepped for winding:

.:.

On Numeric Magnetism and the Fundamentals of Primality Comparison of Numeric Polarity with a Pyramid and Torus Arithmetic Foundations
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