Editing Anti-Spiral (section)

==== 5. Anti-Spiral Dynamics in Complex Systems ====

In complex systems, the Anti-Spiral effect can be described using differential equations that model the interaction between order (Spiral Energy) and chaos (entropy). A system with Spiral dynamics can be described as:

<math>
\frac{dx}{dt} = a x - b x^3
</math>

where <math>a</math> and <math>b</math> are coefficients that determine the system's behavior. The Anti-Spiral influence introduces a term that shifts the system toward equilibrium:

<math>
\frac{dx}{dt} = a x - b x^3 - \gamma x^5
</math>

Here, the additional <math>\gamma x^5</math> term represents the Anti-Spiral damping force, further stabilizing the system and preventing runaway growth.