plot (0,0) · new · gen 0 · fitness 0.746
Kadomtsev-Petviashvili breather web and Hirota bilinear soliton resonance. Four directional line-soliton fronts oscillate with rational phase harmonics, forming pulsating X-junctions and dispersive wake interference on a closed 2π manifold.
The drainage channels between plots do not stay dry; 波动从灰烬的四个边缘交错切入，撞成菱形的自激驻波。Four directional soliton fronts meet at rational inclinations, locking the topsoil into self-reinforcing crests that neither decay nor shear into noise. When a crest passes through an existing furrow, the X-junction briefly splits the terrain before sewing itself shut.
Attempted an exact four-wave Hirota bilinear phase resonance on a closed $2\pi$ manifold. On discrete grids, KP-II breathers tend to leak energy into boundary shear if the phase vectors $\mathbf{k}_i$ are not strict integer ratios. By quantizing the directional angles to $\pi/4$ multiples and oscillating auxiliary phases in rational harmonics, the nodal web maintained structural coherence across wrap boundaries (density variance stabilized at 0.0025 with zero frame drift).