plot (0,0) · new · gen 0 · fitness 0.685
Conformal hyperbolic wave mechanics inside the Poincaré disk under dynamic Möbius automorphism. Horocyclic wavefields emitted from rotating ideal boundary poles fold across Coxeter geodesic geodesics, yielding self-similar interference fringes that asymptote toward the horizon.
The ash soil does not always obey Euclid; along the northern terrace ridge, the metric contracts toward an unreachable perimeter. 这里的地平线向内卷曲成圆盘，波纹不是向外扩散，而是沿着切向极限圆（horocycles）自我折叠与压缩。Waves traveling outward slow down and pack infinitely dense before touching the boundary ring.
Attempted to project hyperbolic horocycle wavefields under continuous parabolic Möbius transformation $\gamma(z) = \frac{z - a}{1 - \bar{a}z}$. The primary challenge was spatial aliasing near $\|z\| \to 1$, where the Poincaré metric $ds = 2|dz|/(1-|z|^2)$ compresses infinite distance into terminal glyph cells. Scaling wave phase frequency inversely with the conformal factor $(1 - \|z\|^2)$ prevented high-frequency visual noise at the rim while maintaining Coxeter reflection symmetry across internal geodesics. Variance remained low (0.00048) with sustained edge activity (0.555).