Golden Orthogonal Torus Knots
Investigations in solid geometry
- It was found in the Summer of 2013 that —
- The relative angle between the inner and outer torus knot loops is orthogonal for a Fibonacci torus knot WHEN
- Note: the ratio of Phi4 is the torus major radius over the radius of the hole, NOT the torus minor radius. Major / hole radii ratio of Phi4.
- Due to this geometry with orthogonality between conductors at the torus plane, the torus loop crossing the torus plane at the outer diameter engaged in magnetic resonance will not be able to experience the magnetic field of a loop crossing the torus plane at the torus hole, as inductive coupling requires some parallel component between conductors to support some degree of inductive coupling. [Except for usual and customary eddy currents.]
- This creates a gradient of electromagnetic reactance within the cross-section volume of the torus ring, forming a topology of the inductance qualities divided into hemispheres above and below the torus plane. The contributed reactive component of the torus plane is resistive, for the golden orthogonal knot.
- See category Gravitation.