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Algorithmic chip-design loops

Does a space-filling grid order beat the harness's lexicographic order on other chip-design families, or was that luck of one table?

research/eda-gridxfer

Does a space-filling grid order beat the harness's lexicographic one on other families? Lexicographic is arbitrary (worst on MAC, best on FIR); farthest-point beat random from about 6 evaluations on every table, and eda-harness now offers it as an option (stylised, two 36-design families).

5 tests

What it found

The grid orders from eda-gridorder are replayed on the MAC and FIR design families of eda-surrogate (36 designs each, Yosys cell count against analytic cycles; nothing new synthesised). Lexicographic is not reliably bad but arbitrary: worst on MAC (90% of the front’s hypervolume after 25 evaluations against 3–4 for the others), best on FIR (4 against 5–9), because it wins exactly when the front sits at the first corner of the leading axis. Farthest-point beat random from about 6 evaluations on every table and found FIR’s full front in 16 evaluations against 28 for random; Halton was mixed. The harness gains an order option on its grid proposer. Stylised: two small families, two objectives, deterministic orders are single draws.

A figure from its own output

Figure produced by research/eda-gridxfer: figure_fir
eda-gridxfer/experiments/figure_fir.svg, written by the project's own experiment code.

Paper, code and results

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Produced with AI assistance (Claude). Results are from the code in this repository and are simulated or stylised unless the abstract says otherwise; nothing here implies affiliation with or endorsement by any lab, researcher or company cited. MIT licensed.