SymLab — Symbolic Regression Lab (Accuracy and Recovery, Separately)

Published:

A public research lab on symbolic regression: recovering an explicit closed-form expression from data, rather than fitting a predictor nobody can read. Live at symlab.fasl-work.com.

SymLab — genetic programming and sparse regression on known-law cases, accuracy and recovery in two separate columns

Accuracy and recovery are different claims

A method can fit a curve almost perfectly and hand back an expression that is structurally nothing like the law that generated the data. Reported as one averaged number, that failure is invisible, and “solved” benchmarks routinely reward getting the wrong equation. SymLab reports accuracy (R2 on test) and structural recovery (did it return the true law) as two separate columns, on every case, never averaged.

The headline, live

On known-law cases (the Feynman set) recovery is scored exactly by edit distance to the true structure. On the Feynman Gaussian, sparse regression reaches R2 = 1 - 1.8e-09 in about zero seconds and does not recover the law, and neither does any genetic-programming configuration (Koza, linear scaling, deduplication). Two search families with nothing in common, one reaching a near-perfect fit in ten milliseconds, and neither finds the equation. Every accuracy-only benchmark scores this as solved; SymLab does not.