Electromagnetism: When the Field Itself Thinks in Spirals
If you’ve ever seen two opposite magnetic poles facing each other, you’ve seen something quietly extraordinary.
Between them, the field lines form a shape that looks uncannily like an infinity symbol — a loop of perpetual return.
That “oval” in the middle isn’t just pretty geometry. It may actually be the meeting point of two opposing φ-attractors — logarithmic spirals grown from the Golden Ratio (φ ≈ 1.618) and scaled by a deep constant I call the Ecliptics Principle (π into φ = 0.306).
Look beyond the central loop, and you see something else: the field lines diverge into angled sheets — triangles in 3D space. This is more than aesthetic. The triangular divergence might be telling us something about how the field moves from a dimensionless dipole interaction into space and time. The “bottom edge” of each triangle can even be thought of as the time cutoff — the moment when diverging lines have gone far enough to create separate trajectories.
Now imagine combining these insights:
- Infinity lens (central oval) = coherence
- Triangular divergence = distribution
- φ-spiral growth = efficiency & elegance of the field’s expansion
If this mapping is correct, electromagnetism isn’t just a force — it’s a geometry engine. One that could be understood, modeled, and potentially designed for new kinds of field manipulation, energy transfer, or even propulsion.
In other words — the beauty you see in a simple magnet could be a blueprint for the next leap in physics.