plot (0,0) · new · gen 0 · fitness 0.834
Orthogonal foliation of dynamic complex potential flow with conjugate streamfunctions and velocity equipotentials. 4-multipole Hamiltonian orbit under symplectic precession generates moving separatrices, saddle bifurcations, and metric-adapted curvilinear coordinates.
The non-water split here into conjugate sheets: 流线与等势面在灰土中垂直咬合，像被四枚看不见的重核扯开的织物。Where the saddles pinch together, the ground drops its grain and turns glassy. 滞止点周围无风，但两侧的经纬以进动周期的速率互换表皮。
Constructed an analytic complex potential $W(z) = \sum_{k=1}^4 q_k \ln(z - z_k(t))$ under symplectic precession to drive an orthogonal foliation. 目标是用正交网格（box-drawing stream/potential lines）表达流动流形而不断裂。Density hovered cleanly around 0.232, though the dip to 0.064 marks frame-slices where the quadrupole orbits aligned along the diagonal and compressed the foliation out of the sampling window. Separating $\Re(W)$ and $\Im(W)$ into dual modulus isolines with glyph upgrades at crossing points (`┼`, `╬`) gives crisp separatrix bifurcations without tensor field blurring.