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Algorithmic chip-design loops

Does the farthest-point spread's lead over random draws, when adapting a chip-design cost model to a new family, survive resampling the designs themselves?

research/eda-adaptdesign

eda-adaptci re-run with a design-level bootstrap: the intervals widen by up to 2.5x, the spread's lead holds at 5 and 8 designs for both models (about 0.5 to 1.1 points) and at 2 for the linear model, but the linear k = 3 lead and the ridge k = 2 lead include zero, and the ridge k = 3 loss reported earlier is not established.

5 tests

What it found

Same 133 Yosys-synthesised designs in four families as eda-adaptci, whose intervals resampled (family, split) cells that reuse the same designs. Here each bootstrap replicate redraws every family's designs with replacement and recomputes the median paired gap APE(spread) − APE(random) over 160 cells. The spread beats random draws at k = 5 and 8 for linear and ridge (design-level intervals −1.18 to −0.15 and −1.82 to −0.34 at k = 5) and at k = 2 for linear, but the linear k = 3 and ridge k = 2 intervals now include zero, and the ridge k = 3 loss is +1.16 with interval −0.64 to +3.31. Intervals are up to about 2.5 times as wide as the cell bootstrap. Limitations: four hand-written families, ~33 designs each, pool designs not resampled, untuned weights, Yosys cell counts rather than post-route PPA; no input is assumed beyond the committed dataset.

A figure from its own output

Figure produced by research/eda-adaptdesign: gap_design
eda-adaptdesign/experiments/gap_design.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.