model stringclasses 13
values | model_display stringclasses 13
values | tier stringclasses 6
values | K float64 0.5 6.5 | rho float64 0.05 0.5 | N int64 8 32 | epsilon float64 0.03 3.25 | test_mse_mean float64 0.13 1.02 | test_mse_std float64 0 0.26 | test_mse_count int64 3 3 | test_mae_mean float64 0.17 0.87 | test_mae_std float64 0 0.2 | test_mae_count int64 3 3 | ar_vpt_mean float64 0.48 31.1 | ar_vpt_std float64 0 5.94 | ar_vpt_count int64 3 3 | ar_vpt_std_mean float64 0.37 35.1 | ar_vpt_std_std float64 0 11 | ar_vpt_std_count int64 3 3 | best_val_mse_mean float64 0.13 1.02 | best_val_mse_std float64 0 0.26 | best_val_mse_count int64 3 3 | train_time_s_mean float64 107 22.1k | train_time_s_std float64 0.01 9.56k | train_time_s_count int64 3 3 |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.05 | 8 | 0.025 | 0.329218 | 0.006151 | 3 | 0.330237 | 0.005157 | 3 | 12.866667 | 0.557524 | 3 | 2.110456 | 1.109712 | 3 | 0.337053 | 0.004076 | 3 | 22,078.117466 | 11.046909 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.05 | 16 | 0.025 | 0.382442 | 0.00083 | 3 | 0.37519 | 0.00107 | 3 | 12.65 | 0.4 | 3 | 1.021231 | 0.258615 | 3 | 0.39744 | 0.000269 | 3 | 20,415.196945 | 7.605831 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.05 | 32 | 0.025 | 0.456103 | 0.006368 | 3 | 0.43224 | 0.00512 | 3 | 11.983333 | 0.028868 | 3 | 1.210009 | 0.166037 | 3 | 0.458801 | 0.005927 | 3 | 19,572.058915 | 4,576.755971 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.075 | 8 | 0.0375 | 0.40633 | 0.011014 | 3 | 0.382626 | 0.009325 | 3 | 11.983333 | 0.202073 | 3 | 2.924183 | 0.712379 | 3 | 0.370518 | 0.013162 | 3 | 20,453.964573 | 13.726535 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.075 | 16 | 0.0375 | 0.43164 | 0.005399 | 3 | 0.4087 | 0.003753 | 3 | 11.516667 | 0.388373 | 3 | 1.484284 | 0.13821 | 3 | 0.447414 | 0.003571 | 3 | 18,927.138412 | 12.062938 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.075 | 32 | 0.0375 | 0.486808 | 0.005474 | 3 | 0.451866 | 0.004236 | 3 | 12.3 | 0.217945 | 3 | 0.577185 | 0.260359 | 3 | 0.481524 | 0.005051 | 3 | 14,279.803997 | 13.031615 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.1 | 8 | 0.05 | 0.433853 | 0.005346 | 3 | 0.406144 | 0.003931 | 3 | 11.9 | 0.35 | 3 | 2.071395 | 0.475903 | 3 | 0.459604 | 0.004895 | 3 | 20,449.589096 | 263.721766 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.1 | 16 | 0.05 | 0.469621 | 0.000861 | 3 | 0.436556 | 0.001391 | 3 | 11.7 | 0.3 | 3 | 1.865053 | 0.455375 | 3 | 0.471448 | 0.000867 | 3 | 19,088.280161 | 5.656043 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.1 | 32 | 0.05 | 0.52992 | 0.002048 | 3 | 0.482013 | 0.001269 | 3 | 12.2 | 0.132288 | 3 | 0.971635 | 0.079917 | 3 | 0.520208 | 0.002372 | 3 | 14,276.973048 | 11.534537 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.15 | 8 | 0.075 | 0.490648 | 0.003664 | 3 | 0.452272 | 0.002765 | 3 | 8.85 | 0.35 | 3 | 3.250737 | 0.343237 | 3 | 0.488125 | 0.003754 | 3 | 20,864.287707 | 19.825978 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.15 | 16 | 0.075 | 0.544302 | 0.004244 | 3 | 0.487336 | 0.003312 | 3 | 11 | 0.132288 | 3 | 2.021802 | 0.031239 | 3 | 0.537215 | 0.004407 | 3 | 19,178.544936 | 91.340643 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.15 | 32 | 0.075 | 0.574891 | 0.0018 | 3 | 0.513185 | 0.001064 | 3 | 12 | 0.229129 | 3 | 1.462234 | 0.663557 | 3 | 0.571229 | 0.002105 | 3 | 13,745.987327 | 472.837216 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.2 | 8 | 0.1 | 0.563543 | 0.006802 | 3 | 0.501731 | 0.004917 | 3 | 8.733333 | 0.557524 | 3 | 3.498165 | 0.476199 | 3 | 0.565044 | 0.006458 | 3 | 21,205.039349 | 11.96156 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.2 | 16 | 0.1 | 0.581475 | 0.002754 | 3 | 0.518759 | 0.001957 | 3 | 9.483333 | 0.292973 | 3 | 3.692429 | 0.194169 | 3 | 0.589025 | 0.003057 | 3 | 19,349.507047 | 41.310224 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.2 | 32 | 0.1 | 0.608993 | 0.002682 | 3 | 0.541076 | 0.002144 | 3 | 11.5 | 0.15 | 3 | 1.816295 | 0.39257 | 3 | 0.60043 | 0.002893 | 3 | 13,513.086451 | 74.20157 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.3 | 8 | 0.15 | 0.657375 | 0.005688 | 3 | 0.570178 | 0.004302 | 3 | 9.033333 | 0.104083 | 3 | 3.520003 | 0.389698 | 3 | 0.618285 | 0.004654 | 3 | 20,526.903402 | 62.475162 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.3 | 16 | 0.15 | 0.666487 | 0.001073 | 3 | 0.580842 | 0.000708 | 3 | 10.883333 | 0.650641 | 3 | 3.27757 | 0.876098 | 3 | 0.638786 | 0.000941 | 3 | 18,727.591612 | 36.101793 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.3 | 32 | 0.15 | 0.672999 | 0.000351 | 3 | 0.590548 | 0.000408 | 3 | 9.766667 | 0.11547 | 3 | 3.735295 | 0.276333 | 3 | 0.690301 | 0.000279 | 3 | 13,556.332013 | 1.450577 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.4 | 8 | 0.2 | 0.687691 | 0.003394 | 3 | 0.603492 | 0.002415 | 3 | 7.083333 | 0.778353 | 3 | 5.027998 | 1.72847 | 3 | 0.710555 | 0.003563 | 3 | 20,646.799221 | 131.276925 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.4 | 16 | 0.2 | 0.722519 | 0.001517 | 3 | 0.627123 | 0.001318 | 3 | 10.116667 | 0.225462 | 3 | 7.065863 | 0.981892 | 3 | 0.712431 | 0.001556 | 3 | 18,977.607912 | 6.659223 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.4 | 32 | 0.2 | 0.736244 | 0.00297 | 3 | 0.638724 | 0.002415 | 3 | 10.616667 | 0.381881 | 3 | 5.559246 | 0.448249 | 3 | 0.739795 | 0.00299 | 3 | 13,354.223662 | 6.061313 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.5 | 8 | 0.25 | 0.747881 | 0.003427 | 3 | 0.650131 | 0.002974 | 3 | 7.166667 | 0.503322 | 3 | 3.821341 | 0.501027 | 3 | 0.746973 | 0.003364 | 3 | 20,890.444944 | 46.797277 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.5 | 16 | 0.25 | 0.749957 | 0.000369 | 3 | 0.654678 | 0.000253 | 3 | 6.916667 | 1.428577 | 3 | 4.612913 | 2.419773 | 3 | 0.765405 | 0.00033 | 3 | 19,105.089923 | 96.573846 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.5 | 0.5 | 32 | 0.25 | 0.775226 | 0.001721 | 3 | 0.672895 | 0.001596 | 3 | 8.666667 | 0.028868 | 3 | 3.267436 | 0.26132 | 3 | 0.7723 | 0.00167 | 3 | 13,466.901929 | 61.337285 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.05 | 8 | 0.0485 | 0.457533 | 0.004732 | 3 | 0.431589 | 0.003956 | 3 | 10.383333 | 0.500833 | 3 | 3.553019 | 0.260442 | 3 | 0.452206 | 0.004562 | 3 | 21,127.50964 | 42.90055 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.05 | 16 | 0.0485 | 0.483034 | 0.001041 | 3 | 0.455949 | 0.00118 | 3 | 10.883333 | 0.431084 | 3 | 2.169984 | 0.710988 | 3 | 0.480764 | 0.001146 | 3 | 19,246.707762 | 105.011002 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.05 | 32 | 0.0485 | 0.528821 | 0.002708 | 3 | 0.49498 | 0.00193 | 3 | 12.166667 | 0.028868 | 3 | 0.371381 | 0.024785 | 3 | 0.525716 | 0.002691 | 3 | 13,139.392782 | 642.51794 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.075 | 8 | 0.07275 | 0.519845 | 0.003192 | 3 | 0.480803 | 0.002443 | 3 | 9.483333 | 0.25658 | 3 | 3.513687 | 0.299595 | 3 | 0.518613 | 0.003534 | 3 | 20,588.019801 | 34.31207 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.075 | 16 | 0.07275 | 0.54464 | 0.001179 | 3 | 0.500732 | 0.000646 | 3 | 10.95 | 0.1 | 3 | 2.959529 | 0.270241 | 3 | 0.560129 | 0.001414 | 3 | 18,739.943016 | 5.164384 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.075 | 32 | 0.07275 | 0.585459 | 0.003741 | 3 | 0.535663 | 0.002566 | 3 | 11.366667 | 0.104083 | 3 | 1.361011 | 0.094721 | 3 | 0.583745 | 0.003686 | 3 | 12,437.251069 | 16.07705 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.1 | 8 | 0.097 | 0.575256 | 0.005102 | 3 | 0.521656 | 0.004424 | 3 | 8.966667 | 0.378594 | 3 | 3.23945 | 0.118102 | 3 | 0.566972 | 0.00498 | 3 | 14,614.149984 | 14.603893 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.1 | 16 | 0.097 | 0.597517 | 0.002894 | 3 | 0.540949 | 0.002737 | 3 | 10.183333 | 0.23094 | 3 | 2.82795 | 0.159062 | 3 | 0.592869 | 0.00297 | 3 | 11,597.230019 | 477.03873 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.1 | 32 | 0.097 | 0.626304 | 0.003066 | 3 | 0.564724 | 0.00256 | 3 | 10.633333 | 0.275379 | 3 | 2.132826 | 0.314771 | 3 | 0.62815 | 0.002978 | 3 | 12,264.807806 | 13.648757 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.15 | 8 | 0.1455 | 0.665637 | 0.004398 | 3 | 0.590068 | 0.003591 | 3 | 7.5 | 0.409268 | 3 | 3.432387 | 0.368215 | 3 | 0.662869 | 0.004425 | 3 | 14,008.396677 | 1.774338 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.15 | 16 | 0.1455 | 0.673465 | 0.001381 | 3 | 0.5994 | 0.001065 | 3 | 8.466667 | 0.144338 | 3 | 3.931768 | 0.253571 | 3 | 0.678382 | 0.001467 | 3 | 11,374.867055 | 37.964538 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.15 | 32 | 0.1455 | 0.699626 | 0.00082 | 3 | 0.620789 | 0.000715 | 3 | 10.25 | 0.687386 | 3 | 2.813288 | 0.621985 | 3 | 0.698094 | 0.000844 | 3 | 12,416.525242 | 3.01325 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.2 | 8 | 0.194 | 0.726391 | 0.003782 | 3 | 0.638007 | 0.003322 | 3 | 7.066667 | 0.361709 | 3 | 3.626675 | 0.428181 | 3 | 0.725966 | 0.003692 | 3 | 14,061.175615 | 91.254809 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.2 | 16 | 0.194 | 0.737588 | 0.000532 | 3 | 0.649217 | 0.000516 | 3 | 8.283333 | 0.251661 | 3 | 3.472486 | 0.063303 | 3 | 0.74065 | 0.000666 | 3 | 11,331.599756 | 32.210087 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.2 | 32 | 0.194 | 0.750346 | 0.0009 | 3 | 0.660978 | 0.000771 | 3 | 8.8 | 0.526783 | 3 | 3.62133 | 0.43756 | 3 | 0.754648 | 0.000883 | 3 | 12,295.7971 | 16.383559 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.3 | 8 | 0.291 | 0.812067 | 0.001999 | 3 | 0.709034 | 0.001634 | 3 | 3.916667 | 0.25658 | 3 | 2.339689 | 0.370852 | 3 | 0.818863 | 0.001989 | 3 | 13,958.809072 | 37.699078 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.3 | 16 | 0.291 | 0.819465 | 0.000598 | 3 | 0.715333 | 0.000482 | 3 | 5.283333 | 0.407226 | 3 | 2.125946 | 0.096337 | 3 | 0.818072 | 0.000678 | 3 | 11,363.752702 | 23.693493 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.3 | 32 | 0.291 | 0.832046 | 0.000582 | 3 | 0.726886 | 0.000423 | 3 | 7.233333 | 0.028868 | 3 | 2.701454 | 0.347446 | 3 | 0.832267 | 0.000626 | 3 | 12,283.979735 | 14.049802 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.4 | 8 | 0.388 | 0.866272 | 0.001853 | 3 | 0.754967 | 0.001659 | 3 | 3.866667 | 0.728583 | 3 | 2.895255 | 0.467701 | 3 | 0.863743 | 0.00189 | 3 | 13,883.709926 | 27.207642 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.4 | 16 | 0.388 | 0.874556 | 0.000338 | 3 | 0.761493 | 0.000326 | 3 | 6.016667 | 0.633114 | 3 | 3.968067 | 1.05139 | 3 | 0.874638 | 0.000412 | 3 | 11,274.074825 | 88.18725 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.4 | 32 | 0.388 | 0.879919 | 0.000103 | 3 | 0.766404 | 0.00005 | 3 | 5.733333 | 0.284312 | 3 | 4.219227 | 0.098437 | 3 | 0.880604 | 0.000095 | 3 | 12,207.669813 | 10.877281 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.5 | 8 | 0.485 | 0.907093 | 0.001724 | 3 | 0.787811 | 0.001361 | 3 | 3.616667 | 0.305505 | 3 | 2.247045 | 0.193478 | 3 | 0.902213 | 0.001775 | 3 | 13,951.865064 | 39.856389 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.5 | 16 | 0.485 | 0.911575 | 0.000756 | 3 | 0.791908 | 0.000591 | 3 | 4.316667 | 0.431084 | 3 | 2.801748 | 0.560415 | 3 | 0.913223 | 0.000809 | 3 | 11,266.646211 | 39.211196 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 0.97 | 0.5 | 32 | 0.485 | 0.913444 | 0.001518 | 3 | 0.794813 | 0.001515 | 3 | 5.233333 | 0.292973 | 3 | 2.216678 | 0.109574 | 3 | 0.914751 | 0.001512 | 3 | 12,255.349962 | 2.259093 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.05 | 8 | 0.1 | 0.706246 | 0.007598 | 3 | 0.634366 | 0.005947 | 3 | 7.5 | 0.390512 | 3 | 3.051329 | 0.081177 | 3 | 0.710854 | 0.007911 | 3 | 12,936.115687 | 1,731.048213 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.05 | 16 | 0.1 | 0.721156 | 0.000948 | 3 | 0.647317 | 0.000704 | 3 | 6.916667 | 0.104083 | 3 | 2.323093 | 0.242088 | 3 | 0.723153 | 0.000897 | 3 | 11,261.062504 | 28.007474 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.05 | 32 | 0.1 | 0.742965 | 0.001332 | 3 | 0.665206 | 0.001115 | 3 | 8.1 | 0.8 | 3 | 2.743414 | 0.074282 | 3 | 0.739173 | 0.001413 | 3 | 12,258.469398 | 10.200414 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.075 | 8 | 0.15 | 0.751832 | 0.004628 | 3 | 0.667055 | 0.004038 | 3 | 5.366667 | 0.305505 | 3 | 2.300054 | 0.140101 | 3 | 0.74951 | 0.004862 | 3 | 13,953.724782 | 29.669479 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.075 | 16 | 0.15 | 0.765247 | 0.001774 | 3 | 0.679015 | 0.001247 | 3 | 6.533333 | 0.321455 | 3 | 3.128361 | 0.200084 | 3 | 0.766645 | 0.001768 | 3 | 9,631.007808 | 2,829.173259 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.075 | 32 | 0.15 | 0.784401 | 0.00159 | 3 | 0.695019 | 0.001303 | 3 | 8.266667 | 0.104083 | 3 | 2.932628 | 0.178996 | 3 | 0.785722 | 0.001555 | 3 | 7,140.338373 | 0.170566 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.1 | 8 | 0.2 | 0.7928 | 0.002381 | 3 | 0.697401 | 0.00198 | 3 | 4.65 | 0.132288 | 3 | 2.246208 | 0.074641 | 3 | 0.793695 | 0.002306 | 3 | 6,473.834663 | 34.524727 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.1 | 16 | 0.2 | 0.805564 | 0.001151 | 3 | 0.709393 | 0.00102 | 3 | 5.55 | 0.2 | 3 | 2.843541 | 0.229483 | 3 | 0.808049 | 0.001145 | 3 | 5,737.591583 | 293.626352 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.1 | 32 | 0.2 | 0.821493 | 0.001268 | 3 | 0.723225 | 0.001077 | 3 | 6.1 | 0.132288 | 3 | 2.577689 | 0.027891 | 3 | 0.821322 | 0.001263 | 3 | 6,370.788059 | 444.687066 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.15 | 8 | 0.3 | 0.855434 | 0.003747 | 3 | 0.746513 | 0.00328 | 3 | 3.866667 | 0.104083 | 3 | 2.408272 | 0.113307 | 3 | 0.856456 | 0.003748 | 3 | 6,565.147902 | 18.710489 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.15 | 16 | 0.3 | 0.861368 | 0.000802 | 3 | 0.752887 | 0.000674 | 3 | 4.333333 | 0.493288 | 3 | 2.285335 | 0.637075 | 3 | 0.863742 | 0.000822 | 3 | 5,854.558244 | 193.675417 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.15 | 32 | 0.3 | 0.869917 | 0.000475 | 3 | 0.760606 | 0.00043 | 3 | 4.95 | 0.173205 | 3 | 1.911403 | 0.105161 | 3 | 0.870067 | 0.000446 | 3 | 6,343.193602 | 202.420972 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.2 | 8 | 0.4 | 0.891444 | 0.003067 | 3 | 0.77585 | 0.002588 | 3 | 3.233333 | 0.189297 | 3 | 1.612521 | 0.286643 | 3 | 0.89099 | 0.003072 | 3 | 6,680.131113 | 43.590761 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.2 | 16 | 0.4 | 0.896684 | 0.000072 | 3 | 0.7806 | 0.000069 | 3 | 4.166667 | 0.453689 | 3 | 1.652872 | 0.233497 | 3 | 0.896209 | 0.000086 | 3 | 5,732.648059 | 174.066855 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.2 | 32 | 0.4 | 0.900846 | 0.000284 | 3 | 0.784715 | 0.000264 | 3 | 4.833333 | 0.25658 | 3 | 2.370782 | 0.107651 | 3 | 0.900715 | 0.000277 | 3 | 6,385.71935 | 174.337248 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.3 | 8 | 0.6 | 0.938085 | 0.002583 | 3 | 0.81395 | 0.002552 | 3 | 2.366667 | 0.292973 | 3 | 1.704755 | 0.05669 | 3 | 0.938431 | 0.002558 | 3 | 5,949.290068 | 1,410.433853 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.3 | 16 | 0.6 | 0.939086 | 0.00053 | 3 | 0.815402 | 0.000495 | 3 | 2.683333 | 0.202073 | 3 | 1.726968 | 0.100609 | 3 | 0.938987 | 0.000507 | 3 | 5,743.136837 | 156.826474 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.3 | 32 | 0.6 | 0.941756 | 0.001059 | 3 | 0.818138 | 0.001013 | 3 | 4.083333 | 0.25658 | 3 | 2.250949 | 0.220438 | 3 | 0.941305 | 0.00107 | 3 | 6,396.237169 | 114.213962 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.4 | 8 | 0.8 | 0.963431 | 0.001879 | 3 | 0.835009 | 0.001519 | 3 | 1.483333 | 0.125831 | 3 | 1.315314 | 0.116936 | 3 | 0.962999 | 0.001892 | 3 | 6,317.894126 | 231.222393 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.4 | 16 | 0.8 | 0.964125 | 0.0001 | 3 | 0.835887 | 0.000085 | 3 | 2.65 | 0.2 | 3 | 2.113204 | 0.052949 | 3 | 0.963602 | 0.000087 | 3 | 5,712.496219 | 228.668434 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.4 | 32 | 0.8 | 0.965103 | 0.000224 | 3 | 0.837326 | 0.000277 | 3 | 2.05 | 0.086603 | 3 | 1.509846 | 0.379866 | 3 | 0.965802 | 0.000204 | 3 | 6,504.612374 | 136.654706 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.5 | 8 | 1 | 0.980367 | 0.001919 | 3 | 0.849042 | 0.001602 | 3 | 0.816667 | 0.028868 | 3 | 0.762937 | 0.025298 | 3 | 0.980428 | 0.001905 | 3 | 5,486.433456 | 1,006.93123 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.5 | 16 | 1 | 0.981445 | 0.000229 | 3 | 0.84978 | 0.000238 | 3 | 1.616667 | 0.189297 | 3 | 1.945466 | 0.203691 | 3 | 0.9815 | 0.00021 | 3 | 5,473.017517 | 24.083904 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 2 | 0.5 | 32 | 1 | 0.981582 | 0.000923 | 3 | 0.850323 | 0.000704 | 3 | 2.466667 | 0.160728 | 3 | 1.841643 | 0.100136 | 3 | 0.981972 | 0.000904 | 3 | 6,331.763935 | 219.181551 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.05 | 8 | 0.325 | 0.959429 | 0.006477 | 3 | 0.832813 | 0.00509 | 3 | 1.833333 | 0.246644 | 3 | 1.523857 | 0.253556 | 3 | 0.957329 | 0.006368 | 3 | 6,677.368306 | 99.893149 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.05 | 16 | 0.325 | 0.959012 | 0.002095 | 3 | 0.833276 | 0.001494 | 3 | 2.6 | 0.180278 | 3 | 2.360347 | 0.347334 | 3 | 0.95899 | 0.002125 | 3 | 5,764.895696 | 207.591432 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.05 | 32 | 0.325 | 0.96202 | 0.001785 | 3 | 0.835756 | 0.001275 | 3 | 1.816667 | 0.076376 | 3 | 1.116001 | 0.023706 | 3 | 0.96252 | 0.001782 | 3 | 6,448.006882 | 111.286839 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.075 | 8 | 0.4875 | 0.97035 | 0.003949 | 3 | 0.841406 | 0.003191 | 3 | 1.633333 | 0.317543 | 3 | 1.403488 | 0.702019 | 3 | 0.970958 | 0.003941 | 3 | 6,613.026823 | 63.147584 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.075 | 16 | 0.4875 | 0.968536 | 0.002171 | 3 | 0.840338 | 0.001623 | 3 | 1.6 | 0.173205 | 3 | 1.12958 | 0.407522 | 3 | 0.968372 | 0.00213 | 3 | 5,725.211073 | 270.360216 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.075 | 32 | 0.4875 | 0.972642 | 0.001416 | 3 | 0.843724 | 0.001075 | 3 | 2.416667 | 0.057735 | 3 | 1.529788 | 0.02951 | 3 | 0.971128 | 0.001391 | 3 | 6,437.676079 | 272.319584 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.1 | 8 | 0.65 | 0.981275 | 0.003671 | 3 | 0.849567 | 0.002971 | 3 | 1.966667 | 0.152753 | 3 | 2.254578 | 0.017797 | 3 | 0.98093 | 0.003689 | 3 | 6,282.766102 | 332.443253 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.1 | 16 | 0.65 | 0.978324 | 0.001811 | 3 | 0.848221 | 0.001377 | 3 | 1.583333 | 0.076376 | 3 | 1.15572 | 0.072222 | 3 | 0.979502 | 0.001854 | 3 | 5,817.305834 | 240.281 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.1 | 32 | 0.65 | 0.980597 | 0.000763 | 3 | 0.85029 | 0.000668 | 3 | 1.733333 | 0.11547 | 3 | 1.476308 | 0.103786 | 3 | 0.981183 | 0.000774 | 3 | 6,357.416534 | 247.70793 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.15 | 8 | 0.975 | 0.992929 | 0.001332 | 3 | 0.859948 | 0.001023 | 3 | 1.783333 | 0.152753 | 3 | 2.634362 | 0.521011 | 3 | 0.992464 | 0.001344 | 3 | 4,316.346696 | 68.688697 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.15 | 16 | 0.975 | 0.991783 | 0.000427 | 3 | 0.858787 | 0.000366 | 3 | 1.483333 | 0.189297 | 3 | 1.008045 | 0.120488 | 3 | 0.992551 | 0.000453 | 3 | 5,459.592572 | 140.669658 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.15 | 32 | 0.975 | 0.991106 | 0.000284 | 3 | 0.858627 | 0.000262 | 3 | 1.933333 | 0.104083 | 3 | 1.56623 | 0.053699 | 3 | 0.992278 | 0.000274 | 3 | 6,106.541248 | 365.02122 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.2 | 8 | 1.3 | 0.998934 | 0.000511 | 3 | 0.865028 | 0.000473 | 3 | 1.25 | 0.1 | 3 | 1.243762 | 0.028862 | 3 | 0.997764 | 0.000499 | 3 | 3,511.573755 | 662.459776 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.2 | 16 | 1.3 | 0.998763 | 0.000278 | 3 | 0.864729 | 0.000309 | 3 | 0.95 | 0.086603 | 3 | 1.357115 | 0.033267 | 3 | 0.998774 | 0.000276 | 3 | 3,428.294261 | 223.997542 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.2 | 32 | 1.3 | 0.998176 | 0.000284 | 3 | 0.864324 | 0.000249 | 3 | 1.516667 | 0.104083 | 3 | 1.306429 | 0.060138 | 3 | 0.9986 | 0.000275 | 3 | 4,671.179706 | 532.729381 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.3 | 8 | 1.95 | 0.999264 | 0.000028 | 3 | 0.865462 | 0.000009 | 3 | 1.083333 | 0.028868 | 3 | 1.676037 | 0.009887 | 3 | 1.001019 | 0.000034 | 3 | 3,122.823182 | 1,013.780472 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.3 | 16 | 1.95 | 1.000872 | 0.000012 | 3 | 0.866465 | 0.000006 | 3 | 0.8 | 0 | 3 | 1.122497 | 0 | 3 | 1.000363 | 0.000011 | 3 | 2,142.293084 | 330.370985 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.3 | 32 | 1.95 | 0.999948 | 0.000042 | 3 | 0.865985 | 0.000011 | 3 | 0.9 | 0 | 3 | 1.545962 | 0 | 3 | 0.999971 | 0.000042 | 3 | 6,861.926924 | 1,164.530105 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.4 | 8 | 2.6 | 1.00066 | 0.000022 | 3 | 0.866488 | 0.000006 | 3 | 1.283333 | 0.028868 | 3 | 1.60276 | 0.022152 | 3 | 0.999066 | 0.000027 | 3 | 5,420.929521 | 398.624136 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.4 | 16 | 2.6 | 1.001188 | 0.000013 | 3 | 0.866529 | 0.000003 | 3 | 0.866667 | 0.028868 | 3 | 1.309563 | 0.008281 | 3 | 1.000489 | 0.000018 | 3 | 5,090.991683 | 795.904663 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.4 | 32 | 2.6 | 1.000799 | 0.000019 | 3 | 0.866397 | 0.000007 | 3 | 1.65 | 0 | 3 | 1.796524 | 0 | 3 | 1.000437 | 0.000018 | 3 | 6,091.060543 | 1,076.07353 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.5 | 8 | 3.25 | 1.000943 | 0.000041 | 3 | 0.866423 | 0.000011 | 3 | 0.766667 | 0.028868 | 3 | 1.115213 | 0.044147 | 3 | 1.000204 | 0.000039 | 3 | 5,259.939956 | 1,094.487808 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.5 | 16 | 3.25 | 0.999953 | 0.000006 | 3 | 0.86592 | 0.000001 | 3 | 1.35 | 0.086603 | 3 | 1.737863 | 0.059134 | 3 | 1.000285 | 0.00001 | 3 | 3,988.596215 | 142.264576 | 3 |
agcrn | AGCRN | 5-LearnedDiff | 6.5 | 0.5 | 32 | 3.25 | 1.000078 | 0.000024 | 3 | 0.866071 | 0.000012 | 3 | 1.25 | 0 | 3 | 1.219631 | 0 | 3 | 0.99979 | 0.000024 | 3 | 3,579.838894 | 127.550087 | 3 |
d2stgnn | D2STGNN | 5-LearnedDiff | 0.5 | 0.05 | 8 | 0.025 | 0.162431 | 0.00974 | 3 | 0.207372 | 0.011728 | 3 | 14.033333 | 0.472582 | 3 | 4.714757 | 1.175417 | 3 | 0.166023 | 0.009476 | 3 | 16,355.547321 | 0.105442 | 3 |
d2stgnn | D2STGNN | 5-LearnedDiff | 0.5 | 0.05 | 16 | 0.025 | 0.147758 | 0.005521 | 3 | 0.195636 | 0.008915 | 3 | 17.05 | 0.87892 | 3 | 4.037059 | 0.227996 | 3 | 0.155439 | 0.007707 | 3 | 19,978.752243 | 0.196518 | 3 |
d2stgnn | D2STGNN | 5-LearnedDiff | 0.5 | 0.05 | 32 | 0.025 | 0.129677 | 0.000604 | 3 | 0.173697 | 0.001002 | 3 | 17.166667 | 1.172959 | 3 | 5.028266 | 1.2678 | 3 | 0.134052 | 0.000128 | 3 | 11,842.242962 | 0.078513 | 3 |
d2stgnn | D2STGNN | 5-LearnedDiff | 0.5 | 0.075 | 8 | 0.0375 | 0.192895 | 0.005605 | 3 | 0.230264 | 0.009113 | 3 | 15.683333 | 0.982768 | 3 | 4.153562 | 0.72845 | 3 | 0.171763 | 0.005605 | 3 | 8,358.782953 | 3,856.997976 | 3 |
- Dataset Name
- Version
- License
- Purpose
- ChaosNetBench-CML is a benchmark dataset and evaluation framework for systematically comparing spatio-temporal graph neural networks on controlled chaotic lattice dynamics. Built on coupled standard maps with known ring topology and independently tunable local chaos (
K), coupling (epsilon), and system size (N), it supports regime-aware comparisons between graph-aware and purely temporal baselines across 96 system instances and 9,600 trajectories. - Contents
- Metric Definitions
- Generation Protocol
- Reviewer Sample — How It Was Created
- Responsible AI
Dataset Card — ChaosNetBench-CML
Primary dataset file: data/chaosnetbench_cml.h5
Dataset Name
ChaosNetBench-CML
Version
1.0.0
License
CC-BY 4.0
Purpose
ChaosNetBench-CML is a benchmark dataset and evaluation framework for systematically comparing spatio-temporal graph neural networks on controlled chaotic lattice dynamics. Built on coupled standard maps with known ring topology and independently tunable local chaos (K), coupling (epsilon), and system size (N), it supports regime-aware comparisons between graph-aware and purely temporal baselines across 96 system instances and 9,600 trajectories.
Contents
| Asset | Description | Size |
|---|---|---|
Full HDF5 dataset (data/chaosnetbench_cml.h5) |
All 96 system instances with 100 ICs each, including state_wrapped, initial conditions, and SALI-based orbit labels |
~27.3 GB |
data/multiseed_aggregated.csv |
Lightweight reviewer preview of aggregated benchmark results | ~350KB |
data/reviewer_sample/README.md |
note for the reviewer preview and detail on how the sample was created | ~1KB |
CSV schema
| Column | Description |
|---|---|
model |
Model identifier string |
K |
Standard Map nonlinearity in {0.5, 0.97, 2.0, 6.5} |
rho |
Coupling ratio ρ = ε/K in {0.05, 0.075, 0.10, 0.15, 0.20, 0.30, 0.40, 0.50} |
N |
Number of oscillator sites in {8, 16, 32} |
test_mse_mean |
3-seed mean test-window MSE |
test_mse_std |
Across-seed std of test MSE |
ar_vpt_mean |
3-seed mean autoregressive Valid Prediction Time |
ar_vpt_std |
Across-seed std of AR VPT |
Metric Definitions
Metric definitions are implemented in chaosnetbench/metrics.py in the anonymous code repository:
- VPT (Valid Prediction Time): first AR step where NRMSE > 1.0 (VPT_NRMSE_THRESHOLD). NRMSE is RMSE normalised by signal std.
- Convergence filter: runs with
test_mse_mean >= 0.95are degenerate (near-constant output). Excluded from VPT head-to-head comparisons. - 3-seed aggregation: each (model, K, rho, N) config is trained with 3 random seeds; ar_vpt_mean and test_mse_mean are the means; *_std are cross-seed standard deviations.
Generation Protocol
System: Coupled Standard Map (Chirikov-Taylor map, N sites, nearest-neighbour coupling).
Reference: Chirikov (1979), Physics Reports 52(5), 263–379.
Parameter grid:
- K ∈ {0.5, 0.97, 2.0, 6.5} (ordered → hyperchaotic)
- ρ ∈ {0.05, 0.075, 0.10, 0.15, 0.20, 0.30, 0.40, 0.50}; ε = ρ × K, filtered to [0.01, 5.0]
- N ∈ {8, 16, 32} sites
Trajectories per config: 100 ICs (70 train / 10 val / 20 test), IC-based split (no temporal leakage).
Steps: 1000 transient (discarded) + 10000 recorded.
Initial conditions: Uniform on [0, 2π) × (−π, π) per site; hash-based per-config seeds (base_seed=42).
SALI orbit classification: 1000 tangent-map iterations, early termination at SALI < 1e-8.
Code: trajectory generation is implemented in chaosnetbench/dataset.py and chaosnetbench/systems/standard_map.py in the anonymous code repository.
Reviewer Sample — How It Was Created
The reviewer sample (multiseed_aggregated.csv) was produced by:
- Training each model on the full trajectory dataset for 50 epochs with 3 seeds.
- Evaluating on the IC-held-out test set (20 ICs per config).
- Computing per-seed VPT and MSE; taking mean and std across the 3 seeds.
- Aggregating into a single CSV with one row per (model, K, rho, N).
The sample contains post-aggregation metrics only — no raw trajectories or model weights. It supports result verification (reproducing Table 3 and Figure 5 in the paper) without requiring model retraining.
Responsible AI
Data limitations: Covers only CSM lattice dynamics; results may not generalize to dissipative systems, continuous-time chaotic flows, or spatiotemporal PDEs. The IC-based split does not test out of distribution K/rho generalisation.
Data biases: Entirely synthetic; no human subjects. The parameter grid intentionally densifies near K=0.97 (critical transition) for scientific reasons.
Personal/sensitive information: None.
Use cases (validated): (1) Model comparison under controlled chaos. (2) STGNN vs temporal baseline evaluation. Not recommended as a general-purpose time-series benchmark unrelated to chaotic dynamics.
Social impact: Positive (reproducible benchmark, scientific transparency). No known misuse vectors.
Synthetic data: Yes — numerically simulated from a deterministic mathematical system.
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