Does the farthest-point spread still beat random draws when every chooser is scored on the same held-out designs?
research/eda-adaptfixed
eda-adaptpick's adaptation-design choosers re-scored on one fixed test set per family (4 families x 5 splits): the farthest-point spread still beats random draws for the linear model at every k (4.8% against 6.0% at 5 designs, w = 5) but wins in only 65% of cells, the smallest-first rule stays worst, and the earlier 'halves the error' margin shrinks to 20-45% at 5 to 8 designs.
What it found
A check on eda-adaptpick, which scored each chooser on the designs it had not chosen. Here each of the four families is split five times into a pool (60%) and a fixed test set (40%); every chooser picks k pool designs from features only and all are scored on the same test set. The spread still beats random draws for the linear model at every k (4.8% against 6.0% at k = 5, weight 5; 2.9% against 5.2% at k = 8) but the margin is 20–45% at 5 to 8 designs, not the earlier halving, and for the linear model it wins in 50–80% of the 20 (family, split) cells rather than all. Picking the smallest designs stays worst. Stylised: 133 small designs, a Yosys cell-count target, no place and route, no significance test.
A figure from its own output
Paper, code and results
More in Algorithmic chip-design loops
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- Does the best ABC recipe for one design transfer to another?All 400 ABC pass sequences on eight small SKY130-mapped designs: one design's best recipe scores a mean 1.31× the other's optimum, and a transferred warm start helps only one design (stylised, toy designs, no place and route).
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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.