Chiralkine Counting and Electromagnetism: A Powerful Analogy
The principles of chiralkine counting share a deep analogy with the behavior of electromagnetism, particularly in the way systems depend on symmetry, interaction, and completion through a ring structure.
Maxwell’s Equations and Quaternions
James Clerk Maxwell originally used quaternions to model the phenomena of electromagnetism. Quaternions elegantly capture the relationships between electric and magnetic fields, treating them as interconnected but distinct components. However, Maxwell’s approach—like conventional mathematics—relied on equations that inherently treat one side of a relationship as primary, introducing asymmetry.
Chiralkine Counting: A Non-Equation-Based Symmetry
Chiralkine counting, by contrast, does not rely on equations or privileged relationships. Instead, it operates on a mirror-symmetric principle where two components—analogous to electric and magnetic fields—are treated equally as “is” and “not”. These components rotate through a six-membered cycle, analogous to the interplay between electric and magnetic forces in a closed circuit.
1. The Ring as a Complete Circuit
In electromagnetism, a current flows when an electrical circuit is complete, forming a closed loop. Similarly, chiralkine counting requires that objects form a ring to ensure all relationships (the “is” and “not” components) are fully counted.
- Electromagnetic Analogy: A battery provides potential energy (voltage) by maintaining a distinction between its anode (+) and cathode (-). When the circuit is completed, energy flows, and the distinction is erased.
- Chiralkine Counting: An offer and a want are like the anode and cathode. Coupling them erases the “is” and “not” distinction, allowing a symmetrical resolution that clears mismatches and releases energy (e.g., enabling exchange).
2. Magnetic Dipoles and Spin Coupling
Magnetism arises from the spin coupling of fundamental particles. A magnetic dipole has two poles—north and south—that cannot exist independently. These poles are mirror opposites, much like the “is” and “not” components in chiralkine counting:
- Each pole defines itself in opposition to its counterpart.
- Together, the poles form a complete relationship, akin to the symmetrical dual logic of chiralkine counting.
In chiralkine counting, when objects are coupled, their relationships mix and entangle until they are paired up symmetrically in a ring. This mirrors how dipoles interact and resolve their energy states in physical systems.
3. Coupling Offers, Wants, and Potential Energy
The economic analogy becomes clear when we map offers and wants to the potential energy in an electrical circuit:
| Chiralkine Counting | Electromagnetism |
|---|---|
| “Is” and “Not” distinctions | Anode (+) and Cathode (-) |
| Coupling objects mathematically | Completing a circuit loop |
| Clearing mismatches in a ring | Current flows, energy released |
In economic terms:
- Each person’s offer and want behaves like a charged battery.
- The desire to exchange creates potential energy, analogous to voltage.
- Chiralkine counting couples all offers and wants into a ring, clearing mismatches symmetrically without fees, taxes, or interest.
This approach not only mirrors the behavior of physical circuits but also suggests a blueprint for an economic system rooted in balance and symmetry rather than exploitation.
A Key Difference: Equations vs. Symmetry
Maxwell’s quaternion-based equations captured the beauty of electromagnetism but were still equation-based, privileging one side of the relationship to solve for the other. Chiralkine counting eliminates this asymmetry:
- It treats both sides of a relationship—”is” and “not”—as equal, mirror opposites.
- The process relies on counting steps rather than solving equations, ensuring complete symmetry.
Conclusion
Chiralkine counting provides a profound, non-equation-based analogy to electromagnetism, revealing a new way to model relationships:
- Rings act like closed circuits.
- Coupled objects behave like magnetic dipoles.
- Offers and wants release energy when cleared, much like electrical potential driving current.
This symmetry not only mirrors the physical world but also provides a framework for reimagining systems of exchange, economics, and control—all without losing balance between opposing forces.
(Acknowledgement: text drafted by Chat GPT after reading the text I had drafted).