| |
| \herset{updated}{2 October 2026} |
| \herset{n-encoders}{38} |
| \herset{n-runs}{228} |
| \herset{rand-yy}{0.590} |
| \herset{rand-yy-sd}{0.004} |
| \herset{rand-yy-v}{0.5900} |
| \herset{rand-yy-mf}{0.602} |
| \herset{rand-yy-mfsd}{0.010} |
| \herset{rand-yy-s1}{0.588} |
| \herset{rand-yy-s2}{0.587} |
| \herset{rand-yy-s3}{0.595} |
| \herset{rand-tt}{0.508} |
| \herset{rand-tt-sd}{0.012} |
| \herset{rand-tt-v}{0.5080} |
| \herset{rand-tt-mf}{0.517} |
| \herset{rand-tt-mfsd}{0.014} |
| \herset{rand-tt-s1}{0.503} |
| \herset{rand-tt-s2}{0.522} |
| \herset{rand-tt-s3}{0.499} |
| \herset{rand-ty}{0.438} |
| \herset{rand-ty-sd}{0.032} |
| \herset{rand-ty-v}{0.4375} |
| \herset{rand-ty-mf}{0.447} |
| \herset{rand-ty-mfsd}{0.033} |
| \herset{rand-ty-s1}{0.404} |
| \herset{rand-ty-s2}{0.467} |
| \herset{rand-ty-s3}{0.441} |
| \herset{rand-yt}{0.485} |
| \herset{rand-yt-sd}{0.002} |
| \herset{rand-yt-v}{0.4849} |
| \herset{rand-yt-mf}{0.489} |
| \herset{rand-yt-mfsd}{0.002} |
| \herset{rand-yt-s1}{0.487} |
| \herset{rand-yt-s2}{0.484} |
| \herset{rand-yt-s3}{0.484} |
| \herset{rand-probe}{0.096} |
| \herset{dinov2s-yy}{0.719} |
| \herset{dinov2s-yy-sd}{0.020} |
| \herset{dinov2s-yy-v}{0.7192} |
| \herset{dinov2s-yy-mf}{0.733} |
| \herset{dinov2s-yy-mfsd}{0.009} |
| \herset{dinov2s-yy-s1}{0.719} |
| \herset{dinov2s-yy-s2}{0.739} |
| \herset{dinov2s-yy-s3}{0.699} |
| \herset{dinov2s-tt}{0.501} |
| \herset{dinov2s-tt-sd}{0.023} |
| \herset{dinov2s-tt-v}{0.5011} |
| \herset{dinov2s-tt-mf}{0.525} |
| \herset{dinov2s-tt-mfsd}{0.018} |
| \herset{dinov2s-tt-s1}{0.488} |
| \herset{dinov2s-tt-s2}{0.488} |
| \herset{dinov2s-tt-s3}{0.527} |
| \herset{dinov2s-ty}{0.589} |
| \herset{dinov2s-ty-sd}{0.020} |
| \herset{dinov2s-ty-v}{0.5889} |
| \herset{dinov2s-ty-mf}{0.562} |
| \herset{dinov2s-ty-mfsd}{0.014} |
| \herset{dinov2s-ty-s1}{0.566} |
| \herset{dinov2s-ty-s2}{0.596} |
| \herset{dinov2s-ty-s3}{0.604} |
| \herset{dinov2s-yt}{0.576} |
| \herset{dinov2s-yt-sd}{0.012} |
| \herset{dinov2s-yt-v}{0.5764} |
| \herset{dinov2s-yt-mf}{0.563} |
| \herset{dinov2s-yt-mfsd}{0.006} |
| \herset{dinov2s-yt-s1}{0.563} |
| \herset{dinov2s-yt-s2}{0.583} |
| \herset{dinov2s-yt-s3}{0.583} |
| \herset{dinov2s-probe}{0.310} |
| \herset{rn50-yy}{0.701} |
| \herset{rn50-yy-sd}{0.043} |
| \herset{rn50-yy-v}{0.7009} |
| \herset{rn50-yy-mf}{0.720} |
| \herset{rn50-yy-mfsd}{0.060} |
| \herset{rn50-yy-s1}{0.741} |
| \herset{rn50-yy-s2}{0.656} |
| \herset{rn50-yy-s3}{0.706} |
| \herset{rn50-tt}{0.552} |
| \herset{rn50-tt-sd}{0.028} |
| \herset{rn50-tt-v}{0.5517} |
| \herset{rn50-tt-mf}{0.554} |
| \herset{rn50-tt-mfsd}{0.028} |
| \herset{rn50-tt-s1}{0.540} |
| \herset{rn50-tt-s2}{0.584} |
| \herset{rn50-tt-s3}{0.532} |
| \herset{rn50-ty}{0.630} |
| \herset{rn50-ty-sd}{0.015} |
| \herset{rn50-ty-v}{0.6296} |
| \herset{rn50-ty-mf}{0.605} |
| \herset{rn50-ty-mfsd}{0.008} |
| \herset{rn50-ty-s1}{0.638} |
| \herset{rn50-ty-s2}{0.612} |
| \herset{rn50-ty-s3}{0.639} |
| \herset{rn50-yt}{0.561} |
| \herset{rn50-yt-sd}{0.007} |
| \herset{rn50-yt-v}{0.5606} |
| \herset{rn50-yt-mf}{0.540} |
| \herset{rn50-yt-mfsd}{0.003} |
| \herset{rn50-yt-s1}{0.568} |
| \herset{rn50-yt-s2}{0.554} |
| \herset{rn50-yt-s3}{0.560} |
| \herset{s16s5-yy}{0.726} |
| \herset{s16s5-yy-sd}{0.006} |
| \herset{s16s5-yy-v}{0.7264} |
| \herset{s16s5-yy-mf}{0.750} |
| \herset{s16s5-yy-mfsd}{0.006} |
| \herset{s16s5-yy-s1}{0.719} |
| \herset{s16s5-yy-s2}{0.731} |
| \herset{s16s5-yy-s3}{0.729} |
| \herset{s16s5-tt}{0.570} |
| \herset{s16s5-tt-sd}{0.013} |
| \herset{s16s5-tt-v}{0.5697} |
| \herset{s16s5-tt-mf}{0.576} |
| \herset{s16s5-tt-mfsd}{0.015} |
| \herset{s16s5-tt-s1}{0.578} |
| \herset{s16s5-tt-s2}{0.555} |
| \herset{s16s5-tt-s3}{0.576} |
| \herset{s16s5-ty}{0.676} |
| \herset{s16s5-ty-sd}{0.018} |
| \herset{s16s5-ty-v}{0.6764} |
| \herset{s16s5-ty-mf}{0.607} |
| \herset{s16s5-ty-mfsd}{0.022} |
| \herset{s16s5-ty-s1}{0.690} |
| \herset{s16s5-ty-s2}{0.656} |
| \herset{s16s5-ty-s3}{0.683} |
| \herset{s16s5-yt}{0.523} |
| \herset{s16s5-yt-sd}{0.004} |
| \herset{s16s5-yt-v}{0.5228} |
| \herset{s16s5-yt-mf}{0.512} |
| \herset{s16s5-yt-mfsd}{0.006} |
| \herset{s16s5-yt-s1}{0.527} |
| \herset{s16s5-yt-s2}{0.523} |
| \herset{s16s5-yt-s3}{0.519} |
| \herset{s16s5-probe}{0.195} |
| \herset{s16s20-yy}{0.738} |
| \herset{s16s20-yy-sd}{0.013} |
| \herset{s16s20-yy-v}{0.7382} |
| \herset{s16s20-yy-mf}{0.784} |
| \herset{s16s20-yy-mfsd}{0.023} |
| \herset{s16s20-yy-s1}{0.734} |
| \herset{s16s20-yy-s2}{0.752} |
| \herset{s16s20-yy-s3}{0.728} |
| \herset{s16s20-tt}{0.567} |
| \herset{s16s20-tt-sd}{0.011} |
| \herset{s16s20-tt-v}{0.5675} |
| \herset{s16s20-tt-mf}{0.584} |
| \herset{s16s20-tt-mfsd}{0.009} |
| \herset{s16s20-tt-s1}{0.560} |
| \herset{s16s20-tt-s2}{0.580} |
| \herset{s16s20-tt-s3}{0.562} |
| \herset{s16s20-ty}{0.617} |
| \herset{s16s20-ty-sd}{0.043} |
| \herset{s16s20-ty-v}{0.6174} |
| \herset{s16s20-ty-mf}{0.593} |
| \herset{s16s20-ty-mfsd}{0.018} |
| \herset{s16s20-ty-s1}{0.568} |
| \herset{s16s20-ty-s2}{0.649} |
| \herset{s16s20-ty-s3}{0.635} |
| \herset{s16s20-yt}{0.545} |
| \herset{s16s20-yt-sd}{0.001} |
| \herset{s16s20-yt-v}{0.5451} |
| \herset{s16s20-yt-mf}{0.539} |
| \herset{s16s20-yt-mfsd}{0.002} |
| \herset{s16s20-yt-s1}{0.544} |
| \herset{s16s20-yt-s2}{0.546} |
| \herset{s16s20-yt-s3}{0.545} |
| \herset{s16s20-probe}{0.288} |
| \herset{s16s35-yy}{0.804} |
| \herset{s16s35-yy-sd}{0.011} |
| \herset{s16s35-yy-v}{0.8039} |
| \herset{s16s35-yy-mf}{0.819} |
| \herset{s16s35-yy-mfsd}{0.005} |
| \herset{s16s35-yy-s1}{0.792} |
| \herset{s16s35-yy-s2}{0.808} |
| \herset{s16s35-yy-s3}{0.812} |
| \herset{s16s35-tt}{0.599} |
| \herset{s16s35-tt-sd}{0.008} |
| \herset{s16s35-tt-v}{0.5992} |
| \herset{s16s35-tt-mf}{0.635} |
| \herset{s16s35-tt-mfsd}{0.005} |
| \herset{s16s35-tt-s1}{0.603} |
| \herset{s16s35-tt-s2}{0.605} |
| \herset{s16s35-tt-s3}{0.590} |
| \herset{s16s35-ty}{0.561} |
| \herset{s16s35-ty-sd}{0.015} |
| \herset{s16s35-ty-v}{0.5613} |
| \herset{s16s35-ty-mf}{0.575} |
| \herset{s16s35-ty-mfsd}{0.014} |
| \herset{s16s35-ty-s1}{0.576} |
| \herset{s16s35-ty-s2}{0.546} |
| \herset{s16s35-ty-s3}{0.561} |
| \herset{s16s35-yt}{0.531} |
| \herset{s16s35-yt-sd}{0.004} |
| \herset{s16s35-yt-v}{0.5306} |
| \herset{s16s35-yt-mf}{0.526} |
| \herset{s16s35-yt-mfsd}{0.005} |
| \herset{s16s35-yt-s1}{0.532} |
| \herset{s16s35-yt-s2}{0.533} |
| \herset{s16s35-yt-s3}{0.526} |
| \herset{s16s35-probe}{0.334} |
| \herset{s16s40-yy}{0.792} |
| \herset{s16s40-yy-sd}{0.019} |
| \herset{s16s40-yy-v}{0.7919} |
| \herset{s16s40-yy-mf}{0.812} |
| \herset{s16s40-yy-mfsd}{0.008} |
| \herset{s16s40-yy-s1}{0.770} |
| \herset{s16s40-yy-s2}{0.804} |
| \herset{s16s40-yy-s3}{0.803} |
| \herset{s16s40-tt}{0.620} |
| \herset{s16s40-tt-sd}{0.009} |
| \herset{s16s40-tt-v}{0.6199} |
| \herset{s16s40-tt-mf}{0.632} |
| \herset{s16s40-tt-mfsd}{0.019} |
| \herset{s16s40-tt-s1}{0.622} |
| \herset{s16s40-tt-s2}{0.610} |
| \herset{s16s40-tt-s3}{0.628} |
| \herset{s16s40-ty}{0.565} |
| \herset{s16s40-ty-sd}{0.017} |
| \herset{s16s40-ty-v}{0.5651} |
| \herset{s16s40-ty-mf}{0.559} |
| \herset{s16s40-ty-mfsd}{0.015} |
| \herset{s16s40-ty-s1}{0.581} |
| \herset{s16s40-ty-s2}{0.547} |
| \herset{s16s40-ty-s3}{0.567} |
| \herset{s16s40-yt}{0.514} |
| \herset{s16s40-yt-sd}{0.003} |
| \herset{s16s40-yt-v}{0.5144} |
| \herset{s16s40-yt-mf}{0.514} |
| \herset{s16s40-yt-mfsd}{0.003} |
| \herset{s16s40-yt-s1}{0.515} |
| \herset{s16s40-yt-s2}{0.511} |
| \herset{s16s40-yt-s3}{0.517} |
| \herset{s16s40-probe}{0.336} |
| \herset{s16s45-yy}{0.760} |
| \herset{s16s45-yy-sd}{0.024} |
| \herset{s16s45-yy-v}{0.7601} |
| \herset{s16s45-yy-mf}{0.778} |
| \herset{s16s45-yy-mfsd}{0.024} |
| \herset{s16s45-yy-s1}{0.740} |
| \herset{s16s45-yy-s2}{0.753} |
| \herset{s16s45-yy-s3}{0.787} |
| \herset{s16s45-tt}{0.589} |
| \herset{s16s45-tt-sd}{0.019} |
| \herset{s16s45-tt-v}{0.5887} |
| \herset{s16s45-tt-mf}{0.597} |
| \herset{s16s45-tt-mfsd}{0.029} |
| \herset{s16s45-tt-s1}{0.602} |
| \herset{s16s45-tt-s2}{0.567} |
| \herset{s16s45-tt-s3}{0.598} |
| \herset{s16s45-ty}{0.587} |
| \herset{s16s45-ty-sd}{0.066} |
| \herset{s16s45-ty-v}{0.5873} |
| \herset{s16s45-ty-mf}{0.582} |
| \herset{s16s45-ty-mfsd}{0.038} |
| \herset{s16s45-ty-s1}{0.553} |
| \herset{s16s45-ty-s2}{0.545} |
| \herset{s16s45-ty-s3}{0.663} |
| \herset{s16s45-yt}{0.525} |
| \herset{s16s45-yt-sd}{0.006} |
| \herset{s16s45-yt-v}{0.5253} |
| \herset{s16s45-yt-mf}{0.526} |
| \herset{s16s45-yt-mfsd}{0.003} |
| \herset{s16s45-yt-s1}{0.526} |
| \herset{s16s45-yt-s2}{0.531} |
| \herset{s16s45-yt-s3}{0.519} |
| \herset{s16s45-probe}{0.337} |
| \herset{s16s50-yy}{0.781} |
| \herset{s16s50-yy-sd}{0.017} |
| \herset{s16s50-yy-v}{0.7808} |
| \herset{s16s50-yy-mf}{0.817} |
| \herset{s16s50-yy-mfsd}{0.012} |
| \herset{s16s50-yy-s1}{0.794} |
| \herset{s16s50-yy-s2}{0.788} |
| \herset{s16s50-yy-s3}{0.761} |
| \herset{s16s50-tt}{0.608} |
| \herset{s16s50-tt-sd}{0.004} |
| \herset{s16s50-tt-v}{0.6085} |
| \herset{s16s50-tt-mf}{0.625} |
| \herset{s16s50-tt-mfsd}{0.006} |
| \herset{s16s50-tt-s1}{0.611} |
| \herset{s16s50-tt-s2}{0.604} |
| \herset{s16s50-tt-s3}{0.611} |
| \herset{s16s50-ty}{0.550} |
| \herset{s16s50-ty-sd}{0.017} |
| \herset{s16s50-ty-v}{0.5499} |
| \herset{s16s50-ty-mf}{0.551} |
| \herset{s16s50-ty-mfsd}{0.004} |
| \herset{s16s50-ty-s1}{0.560} |
| \herset{s16s50-ty-s2}{0.531} |
| \herset{s16s50-ty-s3}{0.559} |
| \herset{s16s50-yt}{0.528} |
| \herset{s16s50-yt-sd}{0.006} |
| \herset{s16s50-yt-v}{0.5281} |
| \herset{s16s50-yt-mf}{0.520} |
| \herset{s16s50-yt-mfsd}{0.006} |
| \herset{s16s50-yt-s1}{0.535} |
| \herset{s16s50-yt-s2}{0.526} |
| \herset{s16s50-yt-s3}{0.523} |
| \herset{s16s50-probe}{0.338} |
| \herset{s16s55-yy}{0.788} |
| \herset{s16s55-yy-sd}{0.028} |
| \herset{s16s55-yy-v}{0.7880} |
| \herset{s16s55-yy-mf}{0.810} |
| \herset{s16s55-yy-mfsd}{0.026} |
| \herset{s16s55-yy-s1}{0.756} |
| \herset{s16s55-yy-s2}{0.811} |
| \herset{s16s55-yy-s3}{0.797} |
| \herset{s16s55-tt}{0.589} |
| \herset{s16s55-tt-sd}{0.003} |
| \herset{s16s55-tt-v}{0.5888} |
| \herset{s16s55-tt-mf}{0.616} |
| \herset{s16s55-tt-mfsd}{0.016} |
| \herset{s16s55-tt-s1}{0.589} |
| \herset{s16s55-tt-s2}{0.592} |
| \herset{s16s55-tt-s3}{0.585} |
| \herset{s16s55-ty}{0.600} |
| \herset{s16s55-ty-sd}{0.052} |
| \herset{s16s55-ty-v}{0.6004} |
| \herset{s16s55-ty-mf}{0.581} |
| \herset{s16s55-ty-mfsd}{0.027} |
| \herset{s16s55-ty-s1}{0.558} |
| \herset{s16s55-ty-s2}{0.585} |
| \herset{s16s55-ty-s3}{0.658} |
| \herset{s16s55-yt}{0.532} |
| \herset{s16s55-yt-sd}{0.006} |
| \herset{s16s55-yt-v}{0.5322} |
| \herset{s16s55-yt-mf}{0.524} |
| \herset{s16s55-yt-mfsd}{0.004} |
| \herset{s16s55-yt-s1}{0.532} |
| \herset{s16s55-yt-s2}{0.526} |
| \herset{s16s55-yt-s3}{0.539} |
| \herset{s16s55-probe}{0.342} |
| \herset{s16s60-yy}{0.777} |
| \herset{s16s60-yy-sd}{0.009} |
| \herset{s16s60-yy-v}{0.7775} |
| \herset{s16s60-yy-mf}{0.819} |
| \herset{s16s60-yy-mfsd}{0.008} |
| \herset{s16s60-yy-s1}{0.778} |
| \herset{s16s60-yy-s2}{0.768} |
| \herset{s16s60-yy-s3}{0.786} |
| \herset{s16s60-tt}{0.596} |
| \herset{s16s60-tt-sd}{0.006} |
| \herset{s16s60-tt-v}{0.5958} |
| \herset{s16s60-tt-mf}{0.606} |
| \herset{s16s60-tt-mfsd}{0.008} |
| \herset{s16s60-tt-s1}{0.589} |
| \herset{s16s60-tt-s2}{0.600} |
| \herset{s16s60-tt-s3}{0.599} |
| \herset{s16s60-ty}{0.592} |
| \herset{s16s60-ty-sd}{0.031} |
| \herset{s16s60-ty-v}{0.5922} |
| \herset{s16s60-ty-mf}{0.574} |
| \herset{s16s60-ty-mfsd}{0.008} |
| \herset{s16s60-ty-s1}{0.611} |
| \herset{s16s60-ty-s2}{0.609} |
| \herset{s16s60-ty-s3}{0.556} |
| \herset{s16s60-yt}{0.532} |
| \herset{s16s60-yt-sd}{0.003} |
| \herset{s16s60-yt-v}{0.5318} |
| \herset{s16s60-yt-mf}{0.526} |
| \herset{s16s60-yt-mfsd}{0.005} |
| \herset{s16s60-yt-s1}{0.536} |
| \herset{s16s60-yt-s2}{0.530} |
| \herset{s16s60-yt-s3}{0.530} |
| \herset{s16s60-probe}{0.341} |
| \herset{s16s65-yy}{0.759} |
| \herset{s16s65-yy-sd}{0.015} |
| \herset{s16s65-yy-v}{0.7588} |
| \herset{s16s65-yy-mf}{0.804} |
| \herset{s16s65-yy-mfsd}{0.010} |
| \herset{s16s65-yy-s1}{0.751} |
| \herset{s16s65-yy-s2}{0.749} |
| \herset{s16s65-yy-s3}{0.776} |
| \herset{s16s65-tt}{0.621} |
| \herset{s16s65-tt-sd}{0.017} |
| \herset{s16s65-tt-v}{0.6211} |
| \herset{s16s65-tt-mf}{0.634} |
| \herset{s16s65-tt-mfsd}{0.011} |
| \herset{s16s65-tt-s1}{0.640} |
| \herset{s16s65-tt-s2}{0.610} |
| \herset{s16s65-tt-s3}{0.613} |
| \herset{s16s65-ty}{0.553} |
| \herset{s16s65-ty-sd}{0.054} |
| \herset{s16s65-ty-v}{0.5530} |
| \herset{s16s65-ty-mf}{0.539} |
| \herset{s16s65-ty-mfsd}{0.026} |
| \herset{s16s65-ty-s1}{0.603} |
| \herset{s16s65-ty-s2}{0.496} |
| \herset{s16s65-ty-s3}{0.560} |
| \herset{s16s65-yt}{0.518} |
| \herset{s16s65-yt-sd}{0.002} |
| \herset{s16s65-yt-v}{0.5177} |
| \herset{s16s65-yt-mf}{0.519} |
| \herset{s16s65-yt-mfsd}{0.006} |
| \herset{s16s65-yt-s1}{0.516} |
| \herset{s16s65-yt-s2}{0.519} |
| \herset{s16s65-yt-s3}{0.518} |
| \herset{s16s65-probe}{0.345} |
| \herset{s16final-yy}{0.767} |
| \herset{s16final-yy-sd}{0.027} |
| \herset{s16final-yy-v}{0.7675} |
| \herset{s16final-yy-mf}{0.820} |
| \herset{s16final-yy-mfsd}{0.021} |
| \herset{s16final-yy-s1}{0.776} |
| \herset{s16final-yy-s2}{0.738} |
| \herset{s16final-yy-s3}{0.789} |
| \herset{s16final-tt}{0.589} |
| \herset{s16final-tt-sd}{0.013} |
| \herset{s16final-tt-v}{0.5891} |
| \herset{s16final-tt-mf}{0.609} |
| \herset{s16final-tt-mfsd}{0.018} |
| \herset{s16final-tt-s1}{0.575} |
| \herset{s16final-tt-s2}{0.601} |
| \herset{s16final-tt-s3}{0.591} |
| \herset{s16final-ty}{0.584} |
| \herset{s16final-ty-sd}{0.038} |
| \herset{s16final-ty-v}{0.5841} |
| \herset{s16final-ty-mf}{0.587} |
| \herset{s16final-ty-mfsd}{0.037} |
| \herset{s16final-ty-s1}{0.594} |
| \herset{s16final-ty-s2}{0.542} |
| \herset{s16final-ty-s3}{0.617} |
| \herset{s16final-yt}{0.521} |
| \herset{s16final-yt-sd}{0.003} |
| \herset{s16final-yt-v}{0.5205} |
| \herset{s16final-yt-mf}{0.516} |
| \herset{s16final-yt-mfsd}{0.003} |
| \herset{s16final-yt-s1}{0.524} |
| \herset{s16final-yt-s2}{0.518} |
| \herset{s16final-yt-s3}{0.520} |
| \herset{s16final-probe}{0.342} |
| \herset{b16s10-yy}{0.758} |
| \herset{b16s10-yy-sd}{0.036} |
| \herset{b16s10-yy-v}{0.7575} |
| \herset{b16s10-yy-mf}{0.775} |
| \herset{b16s10-yy-mfsd}{0.016} |
| \herset{b16s10-yy-s1}{0.726} |
| \herset{b16s10-yy-s2}{0.751} |
| \herset{b16s10-yy-s3}{0.796} |
| \herset{b16s10-tt}{0.588} |
| \herset{b16s10-tt-sd}{0.005} |
| \herset{b16s10-tt-v}{0.5877} |
| \herset{b16s10-tt-mf}{0.604} |
| \herset{b16s10-tt-mfsd}{0.003} |
| \herset{b16s10-tt-s1}{0.584} |
| \herset{b16s10-tt-s2}{0.593} |
| \herset{b16s10-tt-s3}{0.586} |
| \herset{b16s10-ty}{0.572} |
| \herset{b16s10-ty-sd}{0.020} |
| \herset{b16s10-ty-v}{0.5724} |
| \herset{b16s10-ty-mf}{0.558} |
| \herset{b16s10-ty-mfsd}{0.003} |
| \herset{b16s10-ty-s1}{0.572} |
| \herset{b16s10-ty-s2}{0.553} |
| \herset{b16s10-ty-s3}{0.593} |
| \herset{b16s10-yt}{0.531} |
| \herset{b16s10-yt-sd}{0.011} |
| \herset{b16s10-yt-v}{0.5307} |
| \herset{b16s10-yt-mf}{0.528} |
| \herset{b16s10-yt-mfsd}{0.009} |
| \herset{b16s10-yt-s1}{0.531} |
| \herset{b16s10-yt-s2}{0.541} |
| \herset{b16s10-yt-s3}{0.520} |
| \herset{b16s10-probe}{0.275} |
| \herset{b16s35-yy}{0.829} |
| \herset{b16s35-yy-sd}{0.010} |
| \herset{b16s35-yy-v}{0.8290} |
| \herset{b16s35-yy-mf}{0.852} |
| \herset{b16s35-yy-mfsd}{0.002} |
| \herset{b16s35-yy-s1}{0.825} |
| \herset{b16s35-yy-s2}{0.822} |
| \herset{b16s35-yy-s3}{0.840} |
| \herset{b16s35-tt}{0.582} |
| \herset{b16s35-tt-sd}{0.018} |
| \herset{b16s35-tt-v}{0.5819} |
| \herset{b16s35-tt-mf}{0.615} |
| \herset{b16s35-tt-mfsd}{0.011} |
| \herset{b16s35-tt-s1}{0.569} |
| \herset{b16s35-tt-s2}{0.574} |
| \herset{b16s35-tt-s3}{0.603} |
| \herset{b16s35-ty}{0.638} |
| \herset{b16s35-ty-sd}{0.023} |
| \herset{b16s35-ty-v}{0.6380} |
| \herset{b16s35-ty-mf}{0.598} |
| \herset{b16s35-ty-mfsd}{0.023} |
| \herset{b16s35-ty-s1}{0.621} |
| \herset{b16s35-ty-s2}{0.628} |
| \herset{b16s35-ty-s3}{0.665} |
| \herset{b16s35-yt}{0.546} |
| \herset{b16s35-yt-sd}{0.002} |
| \herset{b16s35-yt-v}{0.5455} |
| \herset{b16s35-yt-mf}{0.536} |
| \herset{b16s35-yt-mfsd}{0.003} |
| \herset{b16s35-yt-s1}{0.544} |
| \herset{b16s35-yt-s2}{0.547} |
| \herset{b16s35-yt-s3}{0.545} |
| \herset{b16s35-probe}{0.364} |
| \herset{b16s40-yy}{0.793} |
| \herset{b16s40-yy-sd}{0.013} |
| \herset{b16s40-yy-v}{0.7934} |
| \herset{b16s40-yy-mf}{0.810} |
| \herset{b16s40-yy-mfsd}{0.014} |
| \herset{b16s40-yy-s1}{0.804} |
| \herset{b16s40-yy-s2}{0.778} |
| \herset{b16s40-yy-s3}{0.799} |
| \herset{b16s40-tt}{0.607} |
| \herset{b16s40-tt-sd}{0.016} |
| \herset{b16s40-tt-v}{0.6074} |
| \herset{b16s40-tt-mf}{0.631} |
| \herset{b16s40-tt-mfsd}{0.009} |
| \herset{b16s40-tt-s1}{0.623} |
| \herset{b16s40-tt-s2}{0.591} |
| \herset{b16s40-tt-s3}{0.608} |
| \herset{b16s40-ty}{0.665} |
| \herset{b16s40-ty-sd}{0.038} |
| \herset{b16s40-ty-v}{0.6651} |
| \herset{b16s40-ty-mf}{0.619} |
| \herset{b16s40-ty-mfsd}{0.011} |
| \herset{b16s40-ty-s1}{0.705} |
| \herset{b16s40-ty-s2}{0.631} |
| \herset{b16s40-ty-s3}{0.659} |
| \herset{b16s40-yt}{0.547} |
| \herset{b16s40-yt-sd}{0.006} |
| \herset{b16s40-yt-v}{0.5472} |
| \herset{b16s40-yt-mf}{0.532} |
| \herset{b16s40-yt-mfsd}{0.003} |
| \herset{b16s40-yt-s1}{0.543} |
| \herset{b16s40-yt-s2}{0.554} |
| \herset{b16s40-yt-s3}{0.545} |
| \herset{b16s40-probe}{0.383} |
| \herset{d13-yy}{0.771} |
| \herset{d13-yy-sd}{0.020} |
| \herset{d13-yy-v}{0.7714} |
| \herset{d13-yy-mf}{0.806} |
| \herset{d13-yy-mfsd}{0.005} |
| \herset{d13-yy-s1}{0.749} |
| \herset{d13-yy-s2}{0.778} |
| \herset{d13-yy-s3}{0.787} |
| \herset{d13-tt}{0.590} |
| \herset{d13-tt-sd}{0.017} |
| \herset{d13-tt-v}{0.5899} |
| \herset{d13-tt-mf}{0.586} |
| \herset{d13-tt-mfsd}{0.024} |
| \herset{d13-tt-s1}{0.570} |
| \herset{d13-tt-s2}{0.599} |
| \herset{d13-tt-s3}{0.601} |
| \herset{d13-ty}{0.701} |
| \herset{d13-ty-sd}{0.021} |
| \herset{d13-ty-v}{0.7010} |
| \herset{d13-ty-mf}{0.667} |
| \herset{d13-ty-mfsd}{0.017} |
| \herset{d13-ty-s1}{0.721} |
| \herset{d13-ty-s2}{0.680} |
| \herset{d13-ty-s3}{0.702} |
| \herset{d13-yt}{0.545} |
| \herset{d13-yt-sd}{0.008} |
| \herset{d13-yt-v}{0.5454} |
| \herset{d13-yt-mf}{0.540} |
| \herset{d13-yt-mfsd}{0.005} |
| \herset{d13-yt-s1}{0.554} |
| \herset{d13-yt-s2}{0.545} |
| \herset{d13-yt-s3}{0.537} |
| \herset{d13-probe}{0.487} |
| \herset{d14-yy}{0.806} |
| \herset{d14-yy-sd}{0.018} |
| \herset{d14-yy-v}{0.8064} |
| \herset{d14-yy-mf}{0.844} |
| \herset{d14-yy-mfsd}{0.013} |
| \herset{d14-yy-s1}{0.822} |
| \herset{d14-yy-s2}{0.786} |
| \herset{d14-yy-s3}{0.812} |
| \herset{d14-tt}{0.669} |
| \herset{d14-tt-sd}{0.010} |
| \herset{d14-tt-v}{0.6688} |
| \herset{d14-tt-mf}{0.676} |
| \herset{d14-tt-mfsd}{0.012} |
| \herset{d14-tt-s1}{0.679} |
| \herset{d14-tt-s2}{0.668} |
| \herset{d14-tt-s3}{0.659} |
| \herset{d14-ty}{0.716} |
| \herset{d14-ty-sd}{0.015} |
| \herset{d14-ty-v}{0.7157} |
| \herset{d14-ty-mf}{0.699} |
| \herset{d14-ty-mfsd}{0.020} |
| \herset{d14-ty-s1}{0.708} |
| \herset{d14-ty-s2}{0.733} |
| \herset{d14-ty-s3}{0.706} |
| \herset{d14-yt}{0.573} |
| \herset{d14-yt-sd}{0.004} |
| \herset{d14-yt-v}{0.5733} |
| \herset{d14-yt-mf}{0.567} |
| \herset{d14-yt-mfsd}{0.006} |
| \herset{d14-yt-s1}{0.572} |
| \herset{d14-yt-s2}{0.570} |
| \herset{d14-yt-s3}{0.578} |
| \herset{d14-probe}{0.489} |
| \herset{d15rand-yy}{0.762} |
| \herset{d15rand-yy-sd}{0.024} |
| \herset{d15rand-yy-v}{0.7616} |
| \herset{d15rand-yy-mf}{0.769} |
| \herset{d15rand-yy-mfsd}{0.023} |
| \herset{d15rand-yy-s1}{0.735} |
| \herset{d15rand-yy-s2}{0.767} |
| \herset{d15rand-yy-s3}{0.782} |
| \herset{d15rand-tt}{0.547} |
| \herset{d15rand-tt-sd}{0.024} |
| \herset{d15rand-tt-v}{0.5474} |
| \herset{d15rand-tt-mf}{0.561} |
| \herset{d15rand-tt-mfsd}{0.021} |
| \herset{d15rand-tt-s1}{0.520} |
| \herset{d15rand-tt-s2}{0.556} |
| \herset{d15rand-tt-s3}{0.566} |
| \herset{d15rand-ty}{0.621} |
| \herset{d15rand-ty-sd}{0.035} |
| \herset{d15rand-ty-v}{0.6205} |
| \herset{d15rand-ty-mf}{0.599} |
| \herset{d15rand-ty-mfsd}{0.035} |
| \herset{d15rand-ty-s1}{0.634} |
| \herset{d15rand-ty-s2}{0.581} |
| \herset{d15rand-ty-s3}{0.646} |
| \herset{d15rand-yt}{0.529} |
| \herset{d15rand-yt-sd}{0.003} |
| \herset{d15rand-yt-v}{0.5288} |
| \herset{d15rand-yt-mf}{0.524} |
| \herset{d15rand-yt-mfsd}{0.005} |
| \herset{d15rand-yt-s1}{0.529} |
| \herset{d15rand-yt-s2}{0.531} |
| \herset{d15rand-yt-s3}{0.526} |
| \herset{d15rand-probe}{0.289} |
| \herset{d15s50k-yy}{0.772} |
| \herset{d15s50k-yy-sd}{0.016} |
| \herset{d15s50k-yy-v}{0.7718} |
| \herset{d15s50k-yy-mf}{0.808} |
| \herset{d15s50k-yy-mfsd}{0.015} |
| \herset{d15s50k-yy-s1}{0.781} |
| \herset{d15s50k-yy-s2}{0.781} |
| \herset{d15s50k-yy-s3}{0.753} |
| \herset{d15s50k-tt}{0.569} |
| \herset{d15s50k-tt-sd}{0.009} |
| \herset{d15s50k-tt-v}{0.5688} |
| \herset{d15s50k-tt-mf}{0.583} |
| \herset{d15s50k-tt-mfsd}{0.013} |
| \herset{d15s50k-tt-s1}{0.558} |
| \herset{d15s50k-tt-s2}{0.572} |
| \herset{d15s50k-tt-s3}{0.576} |
| \herset{d15s50k-ty}{0.724} |
| \herset{d15s50k-ty-sd}{0.018} |
| \herset{d15s50k-ty-v}{0.7244} |
| \herset{d15s50k-ty-mf}{0.678} |
| \herset{d15s50k-ty-mfsd}{0.013} |
| \herset{d15s50k-ty-s1}{0.707} |
| \herset{d15s50k-ty-s2}{0.724} |
| \herset{d15s50k-ty-s3}{0.742} |
| \herset{d15s50k-yt}{0.558} |
| \herset{d15s50k-yt-sd}{0.011} |
| \herset{d15s50k-yt-v}{0.5576} |
| \herset{d15s50k-yt-mf}{0.556} |
| \herset{d15s50k-yt-mfsd}{0.005} |
| \herset{d15s50k-yt-s1}{0.562} |
| \herset{d15s50k-yt-s2}{0.566} |
| \herset{d15s50k-yt-s3}{0.545} |
| \herset{d15s50k-probe}{0.450} |
| \herset{d15final-yy}{0.792} |
| \herset{d15final-yy-sd}{0.021} |
| \herset{d15final-yy-v}{0.7923} |
| \herset{d15final-yy-mf}{0.822} |
| \herset{d15final-yy-mfsd}{0.013} |
| \herset{d15final-yy-s1}{0.770} |
| \herset{d15final-yy-s2}{0.795} |
| \herset{d15final-yy-s3}{0.812} |
| \herset{d15final-tt}{0.588} |
| \herset{d15final-tt-sd}{0.007} |
| \herset{d15final-tt-v}{0.5878} |
| \herset{d15final-tt-mf}{0.605} |
| \herset{d15final-tt-mfsd}{0.020} |
| \herset{d15final-tt-s1}{0.580} |
| \herset{d15final-tt-s2}{0.595} |
| \herset{d15final-tt-s3}{0.588} |
| \herset{d15final-ty}{0.651} |
| \herset{d15final-ty-sd}{0.029} |
| \herset{d15final-ty-v}{0.6512} |
| \herset{d15final-ty-mf}{0.619} |
| \herset{d15final-ty-mfsd}{0.012} |
| \herset{d15final-ty-s1}{0.618} |
| \herset{d15final-ty-s2}{0.673} |
| \herset{d15final-ty-s3}{0.663} |
| \herset{d15final-yt}{0.553} |
| \herset{d15final-yt-sd}{0.002} |
| \herset{d15final-yt-v}{0.5526} |
| \herset{d15final-yt-mf}{0.543} |
| \herset{d15final-yt-mfsd}{0.004} |
| \herset{d15final-yt-s1}{0.555} |
| \herset{d15final-yt-s2}{0.552} |
| \herset{d15final-yt-s3}{0.552} |
| \herset{d15final-probe}{0.461} |
| \herset{d16rand-yy}{0.792} |
| \herset{d16rand-yy-sd}{0.009} |
| \herset{d16rand-yy-v}{0.7922} |
| \herset{d16rand-yy-mf}{0.816} |
| \herset{d16rand-yy-mfsd}{0.017} |
| \herset{d16rand-yy-s1}{0.785} |
| \herset{d16rand-yy-s2}{0.790} |
| \herset{d16rand-yy-s3}{0.802} |
| \herset{d16rand-tt}{0.592} |
| \herset{d16rand-tt-sd}{0.014} |
| \herset{d16rand-tt-v}{0.5922} |
| \herset{d16rand-tt-mf}{0.620} |
| \herset{d16rand-tt-mfsd}{0.003} |
| \herset{d16rand-tt-s1}{0.581} |
| \herset{d16rand-tt-s2}{0.608} |
| \herset{d16rand-tt-s3}{0.587} |
| \herset{d16rand-ty}{0.739} |
| \herset{d16rand-ty-sd}{0.028} |
| \herset{d16rand-ty-v}{0.7387} |
| \herset{d16rand-ty-mf}{0.699} |
| \herset{d16rand-ty-mfsd}{0.017} |
| \herset{d16rand-ty-s1}{0.748} |
| \herset{d16rand-ty-s2}{0.761} |
| \herset{d16rand-ty-s3}{0.707} |
| \herset{d16rand-yt}{0.563} |
| \herset{d16rand-yt-sd}{0.002} |
| \herset{d16rand-yt-v}{0.5632} |
| \herset{d16rand-yt-mf}{0.562} |
| \herset{d16rand-yt-mfsd}{0.001} |
| \herset{d16rand-yt-s1}{0.565} |
| \herset{d16rand-yt-s2}{0.563} |
| \herset{d16rand-yt-s3}{0.562} |
| \herset{d16rand-probe}{0.329} |
| \herset{d16s50k-yy}{0.814} |
| \herset{d16s50k-yy-sd}{0.008} |
| \herset{d16s50k-yy-v}{0.8143} |
| \herset{d16s50k-yy-mf}{0.829} |
| \herset{d16s50k-yy-mfsd}{0.004} |
| \herset{d16s50k-yy-s1}{0.809} |
| \herset{d16s50k-yy-s2}{0.810} |
| \herset{d16s50k-yy-s3}{0.824} |
| \herset{d16s50k-tt}{0.636} |
| \herset{d16s50k-tt-sd}{0.004} |
| \herset{d16s50k-tt-v}{0.6361} |
| \herset{d16s50k-tt-mf}{0.672} |
| \herset{d16s50k-tt-mfsd}{0.008} |
| \herset{d16s50k-tt-s1}{0.640} |
| \herset{d16s50k-tt-s2}{0.632} |
| \herset{d16s50k-tt-s3}{0.636} |
| \herset{d16s50k-ty}{0.739} |
| \herset{d16s50k-ty-sd}{0.017} |
| \herset{d16s50k-ty-v}{0.7393} |
| \herset{d16s50k-ty-mf}{0.722} |
| \herset{d16s50k-ty-mfsd}{0.013} |
| \herset{d16s50k-ty-s1}{0.756} |
| \herset{d16s50k-ty-s2}{0.740} |
| \herset{d16s50k-ty-s3}{0.722} |
| \herset{d16s50k-yt}{0.622} |
| \herset{d16s50k-yt-sd}{0.004} |
| \herset{d16s50k-yt-v}{0.6215} |
| \herset{d16s50k-yt-mf}{0.596} |
| \herset{d16s50k-yt-mfsd}{0.006} |
| \herset{d16s50k-yt-s1}{0.620} |
| \herset{d16s50k-yt-s2}{0.619} |
| \herset{d16s50k-yt-s3}{0.626} |
| \herset{d16s50k-probe}{0.446} |
| \herset{d16final-yy}{0.820} |
| \herset{d16final-yy-sd}{0.020} |
| \herset{d16final-yy-v}{0.8196} |
| \herset{d16final-yy-mf}{0.842} |
| \herset{d16final-yy-mfsd}{0.009} |
| \herset{d16final-yy-s1}{0.797} |
| \herset{d16final-yy-s2}{0.835} |
| \herset{d16final-yy-s3}{0.826} |
| \herset{d16final-tt}{0.623} |
| \herset{d16final-tt-sd}{0.023} |
| \herset{d16final-tt-v}{0.6228} |
| \herset{d16final-tt-mf}{0.658} |
| \herset{d16final-tt-mfsd}{0.016} |
| \herset{d16final-tt-s1}{0.598} |
| \herset{d16final-tt-s2}{0.644} |
| \herset{d16final-tt-s3}{0.627} |
| \herset{d16final-ty}{0.744} |
| \herset{d16final-ty-sd}{0.022} |
| \herset{d16final-ty-v}{0.7443} |
| \herset{d16final-ty-mf}{0.728} |
| \herset{d16final-ty-mfsd}{0.013} |
| \herset{d16final-ty-s1}{0.762} |
| \herset{d16final-ty-s2}{0.751} |
| \herset{d16final-ty-s3}{0.720} |
| \herset{d16final-yt}{0.593} |
| \herset{d16final-yt-sd}{0.006} |
| \herset{d16final-yt-v}{0.5930} |
| \herset{d16final-yt-mf}{0.577} |
| \herset{d16final-yt-mfsd}{0.003} |
| \herset{d16final-yt-s1}{0.586} |
| \herset{d16final-yt-s2}{0.598} |
| \herset{d16final-yt-s3}{0.595} |
| \herset{d16final-probe}{0.451} |
| \herset{d18s40k-yy}{0.818} |
| \herset{d18s40k-yy-sd}{0.010} |
| \herset{d18s40k-yy-v}{0.8177} |
| \herset{d18s40k-yy-mf}{0.847} |
| \herset{d18s40k-yy-mfsd}{0.001} |
| \herset{d18s40k-yy-s1}{0.811} |
| \herset{d18s40k-yy-s2}{0.813} |
| \herset{d18s40k-yy-s3}{0.829} |
| \herset{d18s40k-tt}{0.633} |
| \herset{d18s40k-tt-sd}{0.016} |
| \herset{d18s40k-tt-v}{0.6332} |
| \herset{d18s40k-tt-mf}{0.662} |
| \herset{d18s40k-tt-mfsd}{0.006} |
| \herset{d18s40k-tt-s1}{0.651} |
| \herset{d18s40k-tt-s2}{0.627} |
| \herset{d18s40k-tt-s3}{0.621} |
| \herset{d18s40k-ty}{0.776} |
| \herset{d18s40k-ty-sd}{0.010} |
| \herset{d18s40k-ty-v}{0.7757} |
| \herset{d18s40k-ty-mf}{0.759} |
| \herset{d18s40k-ty-mfsd}{0.012} |
| \herset{d18s40k-ty-s1}{0.780} |
| \herset{d18s40k-ty-s2}{0.783} |
| \herset{d18s40k-ty-s3}{0.764} |
| \herset{d18s40k-yt}{0.641} |
| \herset{d18s40k-yt-sd}{0.008} |
| \herset{d18s40k-yt-v}{0.6406} |
| \herset{d18s40k-yt-mf}{0.622} |
| \herset{d18s40k-yt-mfsd}{0.003} |
| \herset{d18s40k-yt-s1}{0.633} |
| \herset{d18s40k-yt-s2}{0.649} |
| \herset{d18s40k-yt-s3}{0.640} |
| \herset{d18s40k-probe}{0.471} |
| \herset{d18s45k-yy}{0.777} |
| \herset{d18s45k-yy-sd}{0.009} |
| \herset{d18s45k-yy-v}{0.7765} |
| \herset{d18s45k-yy-mf}{0.829} |
| \herset{d18s45k-yy-mfsd}{0.013} |
| \herset{d18s45k-yy-s1}{0.775} |
| \herset{d18s45k-yy-s2}{0.768} |
| \herset{d18s45k-yy-s3}{0.787} |
| \herset{d18s45k-tt}{0.633} |
| \herset{d18s45k-tt-sd}{0.014} |
| \herset{d18s45k-tt-v}{0.6329} |
| \herset{d18s45k-tt-mf}{0.668} |
| \herset{d18s45k-tt-mfsd}{0.014} |
| \herset{d18s45k-tt-s1}{0.637} |
| \herset{d18s45k-tt-s2}{0.617} |
| \herset{d18s45k-tt-s3}{0.644} |
| \herset{d18s45k-ty}{0.762} |
| \herset{d18s45k-ty-sd}{0.004} |
| \herset{d18s45k-ty-v}{0.7623} |
| \herset{d18s45k-ty-mf}{0.747} |
| \herset{d18s45k-ty-mfsd}{0.009} |
| \herset{d18s45k-ty-s1}{0.758} |
| \herset{d18s45k-ty-s2}{0.764} |
| \herset{d18s45k-ty-s3}{0.765} |
| \herset{d18s45k-yt}{0.621} |
| \herset{d18s45k-yt-sd}{0.007} |
| \herset{d18s45k-yt-v}{0.6215} |
| \herset{d18s45k-yt-mf}{0.604} |
| \herset{d18s45k-yt-mfsd}{0.005} |
| \herset{d18s45k-yt-s1}{0.615} |
| \herset{d18s45k-yt-s2}{0.620} |
| \herset{d18s45k-yt-s3}{0.629} |
| \herset{d18s45k-probe}{0.480} |
| \herset{d18s50k-yy}{0.803} |
| \herset{d18s50k-yy-sd}{0.040} |
| \herset{d18s50k-yy-v}{0.8032} |
| \herset{d18s50k-yy-mf}{0.841} |
| \herset{d18s50k-yy-mfsd}{0.012} |
| \herset{d18s50k-yy-s1}{0.766} |
| \herset{d18s50k-yy-s2}{0.798} |
| \herset{d18s50k-yy-s3}{0.845} |
| \herset{d18s50k-tt}{0.615} |
| \herset{d18s50k-tt-sd}{0.002} |
| \herset{d18s50k-tt-v}{0.6148} |
| \herset{d18s50k-tt-mf}{0.641} |
| \herset{d18s50k-tt-mfsd}{0.002} |
| \herset{d18s50k-tt-s1}{0.617} |
| \herset{d18s50k-tt-s2}{0.614} |
| \herset{d18s50k-tt-s3}{0.613} |
| \herset{d18s50k-ty}{0.755} |
| \herset{d18s50k-ty-sd}{0.007} |
| \herset{d18s50k-ty-v}{0.7547} |
| \herset{d18s50k-ty-mf}{0.729} |
| \herset{d18s50k-ty-mfsd}{0.011} |
| \herset{d18s50k-ty-s1}{0.762} |
| \herset{d18s50k-ty-s2}{0.755} |
| \herset{d18s50k-ty-s3}{0.747} |
| \herset{d18s50k-yt}{0.614} |
| \herset{d18s50k-yt-sd}{0.001} |
| \herset{d18s50k-yt-v}{0.6136} |
| \herset{d18s50k-yt-mf}{0.600} |
| \herset{d18s50k-yt-mfsd}{0.004} |
| \herset{d18s50k-yt-s1}{0.613} |
| \herset{d18s50k-yt-s2}{0.615} |
| \herset{d18s50k-yt-s3}{0.613} |
| \herset{d18s50k-probe}{0.490} |
| \herset{hibou-yy}{0.779} |
| \herset{hibou-yy-sd}{0.012} |
| \herset{hibou-yy-v}{0.7794} |
| \herset{hibou-yy-mf}{0.817} |
| \herset{hibou-yy-mfsd}{0.015} |
| \herset{hibou-yy-s1}{0.792} |
| \herset{hibou-yy-s2}{0.768} |
| \herset{hibou-yy-s3}{0.778} |
| \herset{hibou-tt}{0.644} |
| \herset{hibou-tt-sd}{0.016} |
| \herset{hibou-tt-v}{0.6442} |
| \herset{hibou-tt-mf}{0.664} |
| \herset{hibou-tt-mfsd}{0.009} |
| \herset{hibou-tt-s1}{0.650} |
| \herset{hibou-tt-s2}{0.626} |
| \herset{hibou-tt-s3}{0.657} |
| \herset{hibou-ty}{0.717} |
| \herset{hibou-ty-sd}{0.030} |
| \herset{hibou-ty-v}{0.7172} |
| \herset{hibou-ty-mf}{0.679} |
| \herset{hibou-ty-mfsd}{0.024} |
| \herset{hibou-ty-s1}{0.693} |
| \herset{hibou-ty-s2}{0.708} |
| \herset{hibou-ty-s3}{0.751} |
| \herset{hibou-yt}{0.631} |
| \herset{hibou-yt-sd}{0.011} |
| \herset{hibou-yt-v}{0.6309} |
| \herset{hibou-yt-mf}{0.606} |
| \herset{hibou-yt-mfsd}{0.005} |
| \herset{hibou-yt-s1}{0.637} |
| \herset{hibou-yt-s2}{0.619} |
| \herset{hibou-yt-s3}{0.637} |
| \herset{phikon-yy}{0.876} |
| \herset{phikon-yy-sd}{0.005} |
| \herset{phikon-yy-v}{0.8756} |
| \herset{phikon-yy-mf}{0.890} |
| \herset{phikon-yy-mfsd}{0.006} |
| \herset{phikon-yy-s1}{0.876} |
| \herset{phikon-yy-s2}{0.880} |
| \herset{phikon-yy-s3}{0.871} |
| \herset{phikon-tt}{0.669} |
| \herset{phikon-tt-sd}{0.008} |
| \herset{phikon-tt-v}{0.6690} |
| \herset{phikon-tt-mf}{0.687} |
| \herset{phikon-tt-mfsd}{0.006} |
| \herset{phikon-tt-s1}{0.661} |
| \herset{phikon-tt-s2}{0.668} |
| \herset{phikon-tt-s3}{0.678} |
| \herset{phikon-ty}{0.813} |
| \herset{phikon-ty-sd}{0.019} |
| \herset{phikon-ty-v}{0.8128} |
| \herset{phikon-ty-mf}{0.768} |
| \herset{phikon-ty-mfsd}{0.017} |
| \herset{phikon-ty-s1}{0.791} |
| \herset{phikon-ty-s2}{0.828} |
| \herset{phikon-ty-s3}{0.819} |
| \herset{phikon-yt}{0.661} |
| \herset{phikon-yt-sd}{0.000} |
| \herset{phikon-yt-v}{0.6606} |
| \herset{phikon-yt-mf}{0.648} |
| \herset{phikon-yt-mfsd}{0.003} |
| \herset{phikon-yt-s1}{0.661} |
| \herset{phikon-yt-s2}{0.661} |
| \herset{phikon-yt-s3}{0.660} |
| \herset{phikon-probe}{0.551} |
| \herset{virchow2-yy}{0.867} |
| \herset{virchow2-yy-sd}{0.009} |
| \herset{virchow2-yy-v}{0.8673} |
| \herset{virchow2-yy-mf}{0.889} |
| \herset{virchow2-yy-mfsd}{0.010} |
| \herset{virchow2-yy-s1}{0.874} |
| \herset{virchow2-yy-s2}{0.870} |
| \herset{virchow2-yy-s3}{0.858} |
| \herset{virchow2-tt}{0.634} |
| \herset{virchow2-tt-sd}{0.015} |
| \herset{virchow2-tt-v}{0.6336} |
| \herset{virchow2-tt-mf}{0.665} |
| \herset{virchow2-tt-mfsd}{0.019} |
| \herset{virchow2-tt-s1}{0.626} |
| \herset{virchow2-tt-s2}{0.625} |
| \herset{virchow2-tt-s3}{0.650} |
| \herset{virchow2-ty}{0.743} |
| \herset{virchow2-ty-sd}{0.035} |
| \herset{virchow2-ty-v}{0.7425} |
| \herset{virchow2-ty-mf}{0.708} |
| \herset{virchow2-ty-mfsd}{0.024} |
| \herset{virchow2-ty-s1}{0.740} |
| \herset{virchow2-ty-s2}{0.709} |
| \herset{virchow2-ty-s3}{0.779} |
| \herset{virchow2-yt}{0.654} |
| \herset{virchow2-yt-sd}{0.006} |
| \herset{virchow2-yt-v}{0.6541} |
| \herset{virchow2-yt-mf}{0.636} |
| \herset{virchow2-yt-mfsd}{0.009} |
| \herset{virchow2-yt-s1}{0.652} |
| \herset{virchow2-yt-s2}{0.649} |
| \herset{virchow2-yt-s3}{0.661} |
| \herset{midnight-yy}{0.806} |
| \herset{midnight-yy-sd}{0.009} |
| \herset{midnight-yy-v}{0.8064} |
| \herset{midnight-yy-mf}{0.834} |
| \herset{midnight-yy-mfsd}{0.003} |
| \herset{midnight-yy-s1}{0.813} |
| \herset{midnight-yy-s2}{0.810} |
| \herset{midnight-yy-s3}{0.796} |
| \herset{midnight-tt}{0.597} |
| \herset{midnight-tt-sd}{0.003} |
| \herset{midnight-tt-v}{0.5970} |
| \herset{midnight-tt-mf}{0.611} |
| \herset{midnight-tt-mfsd}{0.005} |
| \herset{midnight-tt-s1}{0.597} |
| \herset{midnight-tt-s2}{0.600} |
| \herset{midnight-tt-s3}{0.594} |
| \herset{midnight-ty}{0.716} |
| \herset{midnight-ty-sd}{0.009} |
| \herset{midnight-ty-v}{0.7163} |
| \herset{midnight-ty-mf}{0.695} |
| \herset{midnight-ty-mfsd}{0.003} |
| \herset{midnight-ty-s1}{0.712} |
| \herset{midnight-ty-s2}{0.711} |
| \herset{midnight-ty-s3}{0.726} |
| \herset{midnight-yt}{0.624} |
| \herset{midnight-yt-sd}{0.004} |
| \herset{midnight-yt-v}{0.6240} |
| \herset{midnight-yt-mf}{0.606} |
| \herset{midnight-yt-mfsd}{0.002} |
| \herset{midnight-yt-s1}{0.619} |
| \herset{midnight-yt-s2}{0.627} |
| \herset{midnight-yt-s3}{0.626} |
| \herset{midnight-probe}{0.690} |
| \herset{midnightcm-yy}{0.811} |
| \herset{midnightcm-yy-sd}{0.011} |
| \herset{midnightcm-yy-v}{0.8114} |
| \herset{midnightcm-yy-mf}{0.853} |
| \herset{midnightcm-yy-mfsd}{0.007} |
| \herset{midnightcm-yy-s1}{0.799} |
| \herset{midnightcm-yy-s2}{0.821} |
| \herset{midnightcm-yy-s3}{0.814} |
| \herset{midnightcm-tt}{0.610} |
| \herset{midnightcm-tt-sd}{0.008} |
| \herset{midnightcm-tt-v}{0.6105} |
| \herset{midnightcm-tt-mf}{0.632} |
| \herset{midnightcm-tt-mfsd}{0.004} |
| \herset{midnightcm-tt-s1}{0.602} |
| \herset{midnightcm-tt-s2}{0.611} |
| \herset{midnightcm-tt-s3}{0.618} |
| \herset{midnightcm-ty}{0.734} |
| \herset{midnightcm-ty-sd}{0.021} |
| \herset{midnightcm-ty-v}{0.7337} |
| \herset{midnightcm-ty-mf}{0.700} |
| \herset{midnightcm-ty-mfsd}{0.012} |
| \herset{midnightcm-ty-s1}{0.757} |
| \herset{midnightcm-ty-s2}{0.727} |
| \herset{midnightcm-ty-s3}{0.717} |
| \herset{midnightcm-yt}{0.638} |
| \herset{midnightcm-yt-sd}{0.004} |
| \herset{midnightcm-yt-v}{0.6376} |
| \herset{midnightcm-yt-mf}{0.627} |
| \herset{midnightcm-yt-mfsd}{0.004} |
| \herset{midnightcm-yt-s1}{0.641} |
| \herset{midnightcm-yt-s2}{0.638} |
| \herset{midnightcm-yt-s3}{0.633} |
| \herset{midnightcm-probe}{0.705} |
| \herset{midnight1um-yy}{0.801} |
| \herset{midnight1um-yy-sd}{0.006} |
| \herset{midnight1um-yy-v}{0.8013} |
| \herset{midnight1um-yy-mf}{0.825} |
| \herset{midnight1um-yy-mfsd}{0.022} |
| \herset{midnight1um-yy-s1}{0.795} |
| \herset{midnight1um-yy-s2}{0.807} |
| \herset{midnight1um-yy-s3}{0.801} |
| \herset{midnight1um-tt}{0.586} |
| \herset{midnight1um-tt-sd}{0.013} |
| \herset{midnight1um-tt-v}{0.5858} |
| \herset{midnight1um-tt-mf}{0.598} |
| \herset{midnight1um-tt-mfsd}{0.013} |
| \herset{midnight1um-tt-s1}{0.598} |
| \herset{midnight1um-tt-s2}{0.588} |
| \herset{midnight1um-tt-s3}{0.572} |
| \herset{midnight1um-ty}{0.724} |
| \herset{midnight1um-ty-sd}{0.027} |
| \herset{midnight1um-ty-v}{0.7243} |
| \herset{midnight1um-ty-mf}{0.681} |
| \herset{midnight1um-ty-mfsd}{0.019} |
| \herset{midnight1um-ty-s1}{0.740} |
| \herset{midnight1um-ty-s2}{0.740} |
| \herset{midnight1um-ty-s3}{0.693} |
| \herset{midnight1um-yt}{0.609} |
| \herset{midnight1um-yt-sd}{0.005} |
| \herset{midnight1um-yt-v}{0.6087} |
| \herset{midnight1um-yt-mf}{0.601} |
| \herset{midnight1um-yt-mfsd}{0.003} |
| \herset{midnight1um-yt-s1}{0.615} |
| \herset{midnight1um-yt-s2}{0.605} |
| \herset{midnight1um-yt-s3}{0.606} |
| \herset{hoptaug-yy}{0.898} |
| \herset{hoptaug-yy-sd}{0.010} |
| \herset{hoptaug-yy-v}{0.8978} |
| \herset{hoptaug-yy-mf}{0.912} |
| \herset{hoptaug-yy-mfsd}{0.006} |
| \herset{hoptaug-yy-s1}{0.886} |
| \herset{hoptaug-yy-s2}{0.906} |
| \herset{hoptaug-yy-s3}{0.901} |
| \herset{hoptaug-tt}{0.669} |
| \herset{hoptaug-tt-sd}{0.023} |
| \herset{hoptaug-tt-v}{0.6685} |
| \herset{hoptaug-tt-mf}{0.683} |
| \herset{hoptaug-tt-mfsd}{0.015} |
| \herset{hoptaug-tt-s1}{0.691} |
| \herset{hoptaug-tt-s2}{0.671} |
| \herset{hoptaug-tt-s3}{0.644} |
| \herset{hoptaug-ty}{0.798} |
| \herset{hoptaug-ty-sd}{0.017} |
| \herset{hoptaug-ty-v}{0.7977} |
| \herset{hoptaug-ty-mf}{0.747} |
| \herset{hoptaug-ty-mfsd}{0.019} |
| \herset{hoptaug-ty-s1}{0.812} |
| \herset{hoptaug-ty-s2}{0.779} |
| \herset{hoptaug-ty-s3}{0.802} |
| \herset{hoptaug-yt}{0.656} |
| \herset{hoptaug-yt-sd}{0.001} |
| \herset{hoptaug-yt-v}{0.6562} |
| \herset{hoptaug-yt-mf}{0.642} |
| \herset{hoptaug-yt-mfsd}{0.002} |
| \herset{hoptaug-yt-s1}{0.655} |
| \herset{hoptaug-yt-s2}{0.658} |
| \herset{hoptaug-yt-s3}{0.656} |
| \herset{hoptrep-yy}{0.895} |
| \herset{hoptrep-yy-sd}{0.014} |
| \herset{hoptrep-yy-v}{0.8954} |
| \herset{hoptrep-yy-mf}{0.912} |
| \herset{hoptrep-yy-mfsd}{0.006} |
| \herset{hoptrep-yy-s1}{0.879} |
| \herset{hoptrep-yy-s2}{0.900} |
| \herset{hoptrep-yy-s3}{0.907} |
| \herset{hoptrep-tt}{0.668} |
| \herset{hoptrep-tt-sd}{0.015} |
| \herset{hoptrep-tt-v}{0.6683} |
| \herset{hoptrep-tt-mf}{0.678} |
| \herset{hoptrep-tt-mfsd}{0.014} |
| \herset{hoptrep-tt-s1}{0.677} |
| \herset{hoptrep-tt-s2}{0.652} |
| \herset{hoptrep-tt-s3}{0.676} |
| \herset{hoptrep-ty}{0.787} |
| \herset{hoptrep-ty-sd}{0.031} |
| \herset{hoptrep-ty-v}{0.7871} |
| \herset{hoptrep-ty-mf}{0.751} |
| \herset{hoptrep-ty-mfsd}{0.016} |
| \herset{hoptrep-ty-s1}{0.814} |
| \herset{hoptrep-ty-s2}{0.753} |
| \herset{hoptrep-ty-s3}{0.793} |
| \herset{hoptrep-yt}{0.656} |
| \herset{hoptrep-yt-sd}{0.005} |
| \herset{hoptrep-yt-v}{0.6562} |
| \herset{hoptrep-yt-mf}{0.642} |
| \herset{hoptrep-yt-mfsd}{0.003} |
| \herset{hoptrep-yt-s1}{0.652} |
| \herset{hoptrep-yt-s2}{0.654} |
| \herset{hoptrep-yt-s3}{0.662} |
| \herset{hoptcard-yy}{0.887} |
| \herset{hoptcard-yy-sd}{0.007} |
| \herset{hoptcard-yy-v}{0.8868} |
| \herset{hoptcard-yy-mf}{0.906} |
| \herset{hoptcard-yy-mfsd}{0.006} |
| \herset{hoptcard-yy-s1}{0.879} |
| \herset{hoptcard-yy-s2}{0.893} |
| \herset{hoptcard-yy-s3}{0.888} |
| \herset{hoptcard-tt}{0.676} |
| \herset{hoptcard-tt-sd}{0.016} |
| \herset{hoptcard-tt-v}{0.6755} |
| \herset{hoptcard-tt-mf}{0.696} |
| \herset{hoptcard-tt-mfsd}{0.013} |
| \herset{hoptcard-tt-s1}{0.694} |
| \herset{hoptcard-tt-s2}{0.663} |
| \herset{hoptcard-tt-s3}{0.669} |
| \herset{hoptcard-ty}{0.810} |
| \herset{hoptcard-ty-sd}{0.012} |
| \herset{hoptcard-ty-v}{0.8100} |
| \herset{hoptcard-ty-mf}{0.764} |
| \herset{hoptcard-ty-mfsd}{0.010} |
| \herset{hoptcard-ty-s1}{0.799} |
| \herset{hoptcard-ty-s2}{0.810} |
| \herset{hoptcard-ty-s3}{0.822} |
| \herset{hoptcard-yt}{0.653} |
| \herset{hoptcard-yt-sd}{0.008} |
| \herset{hoptcard-yt-v}{0.6531} |
| \herset{hoptcard-yt-mf}{0.642} |
| \herset{hoptcard-yt-mfsd}{0.007} |
| \herset{hoptcard-yt-s1}{0.645} |
| \herset{hoptcard-yt-s2}{0.655} |
| \herset{hoptcard-yt-s3}{0.660} |
| \herset{hoptcard-probe}{0.581} |
| \herset{hoptcm-yy}{0.893} |
| \herset{hoptcm-yy-sd}{0.016} |
| \herset{hoptcm-yy-v}{0.8925} |
| \herset{hoptcm-yy-mf}{0.915} |
| \herset{hoptcm-yy-mfsd}{0.002} |
| \herset{hoptcm-yy-s1}{0.875} |
| \herset{hoptcm-yy-s2}{0.904} |
| \herset{hoptcm-yy-s3}{0.899} |
| \herset{hoptcm-tt}{0.672} |
| \herset{hoptcm-tt-sd}{0.018} |
| \herset{hoptcm-tt-v}{0.6723} |
| \herset{hoptcm-tt-mf}{0.688} |
| \herset{hoptcm-tt-mfsd}{0.011} |
| \herset{hoptcm-tt-s1}{0.671} |
| \herset{hoptcm-tt-s2}{0.655} |
| \herset{hoptcm-tt-s3}{0.691} |
| \herset{hoptcm-ty}{0.803} |
| \herset{hoptcm-ty-sd}{0.025} |
| \herset{hoptcm-ty-v}{0.8028} |
| \herset{hoptcm-ty-mf}{0.764} |
| \herset{hoptcm-ty-mfsd}{0.011} |
| \herset{hoptcm-ty-s1}{0.774} |
| \herset{hoptcm-ty-s2}{0.815} |
| \herset{hoptcm-ty-s3}{0.819} |
| \herset{hoptcm-yt}{0.663} |
| \herset{hoptcm-yt-sd}{0.006} |
| \herset{hoptcm-yt-v}{0.6630} |
| \herset{hoptcm-yt-mf}{0.649} |
| \herset{hoptcm-yt-mfsd}{0.005} |
| \herset{hoptcm-yt-s1}{0.657} |
| \herset{hoptcm-yt-s2}{0.665} |
| \herset{hoptcm-yt-s3}{0.667} |
| \herset{hoptcm-probe}{0.592} |
| \herset{hopt1um-yy}{0.909} |
| \herset{hopt1um-yy-sd}{0.007} |
| \herset{hopt1um-yy-v}{0.9088} |
| \herset{hopt1um-yy-mf}{0.925} |
| \herset{hopt1um-yy-mfsd}{0.008} |
| \herset{hopt1um-yy-s1}{0.904} |
| \herset{hopt1um-yy-s2}{0.906} |
| \herset{hopt1um-yy-s3}{0.916} |
| \herset{hopt1um-tt}{0.659} |
| \herset{hopt1um-tt-sd}{0.015} |
| \herset{hopt1um-tt-v}{0.6591} |
| \herset{hopt1um-tt-mf}{0.677} |
| \herset{hopt1um-tt-mfsd}{0.013} |
| \herset{hopt1um-tt-s1}{0.666} |
| \herset{hopt1um-tt-s2}{0.641} |
| \herset{hopt1um-tt-s3}{0.670} |
| \herset{hopt1um-ty}{0.803} |
| \herset{hopt1um-ty-sd}{0.011} |
| \herset{hopt1um-ty-v}{0.8033} |
| \herset{hopt1um-ty-mf}{0.764} |
| \herset{hopt1um-ty-mfsd}{0.020} |
| \herset{hopt1um-ty-s1}{0.814} |
| \herset{hopt1um-ty-s2}{0.793} |
| \herset{hopt1um-ty-s3}{0.803} |
| \herset{hopt1um-yt}{0.642} |
| \herset{hopt1um-yt-sd}{0.007} |
| \herset{hopt1um-yt-v}{0.6419} |
| \herset{hopt1um-yt-mf}{0.630} |
| \herset{hopt1um-yt-mfsd}{0.004} |
| \herset{hopt1um-yt-s1}{0.635} |
| \herset{hopt1um-yt-s2}{0.642} |
| \herset{hopt1um-yt-s3}{0.649} |
| \herset{lb-n}{11} |
| \herset{lb-n-path}{6} |
| \herset{lb-pathrank-yy}{4} |
| \herset{lb-pathrank-tt}{5} |
| \herset{lb-pathrank-ty}{3} |
| \herset{lb-pathrank-yt}{6} |
| \herset{lb-n-small}{5} |
| \herset{lb-smallrank-yy}{1} |
| \herset{lb-smallrank-tt}{1} |
| \herset{lb-smallrank-ty}{1} |
| \herset{lb-smallrank-yt}{1} |
| \herset{par-phikon}{86M} |
| \herset{gmac-phikon}{17.6} |
| \herset{parn-phikon}{8.58e+07} |
| \herset{cpu-phikon}{23.0} |
| \herset{lb-rank-phikon-yy}{2} |
| \herset{lb-rank-phikon-tt}{2} |
| \herset{lb-rank-phikon-ty}{1} |
| \herset{lb-rank-phikon-yt}{1} |
| \herset{par-hoptcard}{1.1B} |
| \herset{gmac-hoptcard}{304.2} |
| \herset{parn-hoptcard}{1.135e+09} |
| \herset{cpu-hoptcard}{312.3} |
| \herset{lb-rank-hoptcard-yy}{1} |
| \herset{lb-rank-hoptcard-tt}{1} |
| \herset{lb-rank-hoptcard-ty}{2} |
| \herset{lb-rank-hoptcard-yt}{3} |
| \herset{par-d18s40k}{86M} |
| \herset{gmac-d18s40k}{17.6} |
| \herset{parn-d18s40k}{8.58e+07} |
| \herset{cpu-d18s40k}{23.0} |
| \herset{lb-rank-d18s40k-yy}{5} |
| \herset{lb-rank-d18s40k-tt}{5} |
| \herset{lb-rank-d18s40k-ty}{3} |
| \herset{lb-rank-d18s40k-yt}{4} |
| \herset{par-d16final}{22M} |
| \herset{gmac-d16final}{4.6} |
| \herset{parn-d16final}{2.167e+07} |
| \herset{cpu-d16final}{8.4} |
| \herset{lb-rank-d16final-yy}{4} |
| \herset{lb-rank-d16final-tt}{6} |
| \herset{lb-rank-d16final-ty}{4} |
| \herset{lb-rank-d16final-yt}{7} |
| \herset{par-virchow2}{631M} |
| \herset{gmac-virchow2}{170.1} |
| \herset{parn-virchow2}{6.312e+08} |
| \herset{lb-rank-virchow2-yy}{3} |
| \herset{lb-rank-virchow2-tt}{4} |
| \herset{lb-rank-virchow2-ty}{5} |
| \herset{lb-rank-virchow2-yt}{2} |
| \herset{par-midnightcm}{1.1B} |
| \herset{gmac-midnightcm}{299.4} |
| \herset{parn-midnightcm}{1.135e+09} |
| \herset{cpu-midnightcm}{312.3} |
| \herset{lb-rank-midnightcm-yy}{6} |
| \herset{lb-rank-midnightcm-tt}{7} |
| \herset{lb-rank-midnightcm-ty}{6} |
| \herset{lb-rank-midnightcm-yt}{5} |
| \herset{par-hibou}{86M} |
| \herset{gmac-hibou}{23.5} |
| \herset{parn-hibou}{8.572e+07} |
| \herset{lb-rank-hibou-yy}{7} |
| \herset{lb-rank-hibou-tt}{3} |
| \herset{lb-rank-hibou-ty}{7} |
| \herset{lb-rank-hibou-yt}{6} |
| \herset{par-d13}{22M} |
| \herset{gmac-d13}{4.6} |
| \herset{parn-d13}{2.167e+07} |
| \herset{cpu-d13}{8.4} |
| \herset{lb-rank-d13-yy}{8} |
| \herset{lb-rank-d13-tt}{8} |
| \herset{lb-rank-d13-ty}{8} |
| \herset{lb-rank-d13-yt}{10} |
| \herset{par-rn50}{26M} |
| \herset{gmac-rn50}{4.1} |
| \herset{parn-rn50}{2.56e+07} |
| \herset{lb-rank-rn50-yy}{11} |
| \herset{lb-rank-rn50-tt}{10} |
| \herset{lb-rank-rn50-ty}{9} |
| \herset{lb-rank-rn50-yt}{9} |
| \herset{par-dinov2s}{22M} |
| \herset{gmac-dinov2s}{6.1} |
| \herset{parn-dinov2s}{2.162e+07} |
| \herset{lb-rank-dinov2s-yy}{10} |
| \herset{lb-rank-dinov2s-tt}{11} |
| \herset{lb-rank-dinov2s-ty}{10} |
| \herset{lb-rank-dinov2s-yt}{8} |
| \herset{par-s16final}{22M} |
| \herset{gmac-s16final}{4.6} |
| \herset{parn-s16final}{2.167e+07} |
| \herset{cpu-s16final}{8.4} |
| \herset{lb-rank-s16final-yy}{9} |
| \herset{lb-rank-s16final-tt}{9} |
| \herset{lb-rank-s16final-ty}{11} |
| \herset{lb-rank-s16final-yt}{11} |
| \herset{gmacx-phikon}{3.8} |
| \herset{parx-phikon}{4.0} |
| \herset{cpux-phikon}{2.7} |
| \herset{cpuhour-phikon}{157} |
| \herset{gmacx-hoptcard}{66} |
| \herset{parx-hoptcard}{52} |
| \herset{cpux-hoptcard}{37} |
| \herset{cpuhour-hoptcard}{12} |
| \herset{gmacx-d18s40k}{3.8} |
| \herset{parx-d18s40k}{4.0} |
| \herset{cpux-d18s40k}{2.7} |
| \herset{cpuhour-d18s40k}{157} |
| \herset{gmacx-d16final}{1.0} |
| \herset{parx-d16final}{1.0} |
| \herset{cpux-d16final}{1.0} |
| \herset{cpuhour-d16final}{427} |
| \herset{gmacx-virchow2}{37} |
| \herset{parx-virchow2}{29} |
| \herset{gmacx-midnightcm}{65} |
| \herset{parx-midnightcm}{52} |
| \herset{cpux-midnightcm}{37} |
| \herset{cpuhour-midnightcm}{12} |
| \herset{gmacx-hibou}{5.1} |
| \herset{parx-hibou}{4.0} |
| \herset{gmacx-d13}{1.0} |
| \herset{parx-d13}{1.0} |
| \herset{cpux-d13}{1.0} |
| \herset{cpuhour-d13}{427} |
| \herset{gmacx-rn50}{0.9} |
| \herset{parx-rn50}{1.2} |
| \herset{gmacx-dinov2s}{1.3} |
| \herset{parx-dinov2s}{1.0} |
| \herset{gmacx-s16final}{1.0} |
| \herset{parx-s16final}{1.0} |
| \herset{cpux-s16final}{1.0} |
| \herset{cpuhour-s16final}{427} |
| \herset{dot-rows}{47} |
| \herset{pd-s16final-dinov2s-yy}{+0.048} |
| \herset{pd-s16final-dinov2s-yy-k}{2/3} |
| \herset{pd-s16final-dinov2s-tt}{+0.088} |
| \herset{pd-s16final-dinov2s-tt-k}{3/3} |
| \herset{pd-s16final-dinov2s-ty}{$-$0.005} |
| \herset{pd-s16final-dinov2s-ty-k}{2/3} |
| \herset{pd-s16final-dinov2s-yt}{$-$0.056} |
| \herset{pd-s16final-dinov2s-yt-k}{0/3} |
| \herset{pd-s16final-s16s5-yy}{+0.041} |
| \herset{pd-s16final-s16s5-yy-k}{3/3} |
| \herset{pd-s16final-s16s5-tt}{+0.019} |
| \herset{pd-s16final-s16s5-tt-k}{2/3} |
| \herset{pd-s16final-s16s5-ty}{$-$0.092} |
| \herset{pd-s16final-s16s5-ty-k}{0/3} |
| \herset{pd-s16final-s16s5-yt}{$-$0.002} |
| \herset{pd-s16final-s16s5-yt-k}{1/3} |
| \herset{pd-s16final-s16s20-yy}{+0.029} |
| \herset{pd-s16final-s16s20-yy-k}{2/3} |
| \herset{pd-s16final-s16s20-tt}{+0.022} |
| \herset{pd-s16final-s16s20-tt-k}{3/3} |
| \herset{pd-s16final-s16s20-ty}{$-$0.033} |
| \herset{pd-s16final-s16s20-ty-k}{1/3} |
| \herset{pd-s16final-s16s20-yt}{$-$0.025} |
| \herset{pd-s16final-s16s20-yt-k}{0/3} |
| \herset{pd-midnight-d13-yy}{+0.035} |
| \herset{pd-midnight-d13-yy-k}{3/3} |
| \herset{pd-midnight-d13-tt}{+0.007} |
| \herset{pd-midnight-d13-tt-k}{2/3} |
| \herset{pd-midnight-d13-ty}{+0.015} |
| \herset{pd-midnight-d13-ty-k}{2/3} |
| \herset{pd-midnight-d13-yt}{+0.079} |
| \herset{pd-midnight-d13-yt-k}{3/3} |
| \herset{pd-hoptcard-d14-yy}{+0.080} |
| \herset{pd-hoptcard-d14-yy-k}{3/3} |
| \herset{pd-hoptcard-d14-tt}{+0.007} |
| \herset{pd-hoptcard-d14-tt-k}{2/3} |
| \herset{pd-hoptcard-d14-ty}{+0.094} |
| \herset{pd-hoptcard-d14-ty-k}{3/3} |
| \herset{pd-hoptcard-d14-yt}{+0.080} |
| \herset{pd-hoptcard-d14-yt-k}{3/3} |
| \herset{pd-hoptcard-d16final-yy}{+0.067} |
| \herset{pd-hoptcard-d16final-yy-k}{3/3} |
| \herset{pd-hoptcard-d16final-tt}{+0.053} |
| \herset{pd-hoptcard-d16final-tt-k}{3/3} |
| \herset{pd-hoptcard-d16final-ty}{+0.066} |
| \herset{pd-hoptcard-d16final-ty-k}{3/3} |
| \herset{pd-hoptcard-d16final-yt}{+0.060} |
| \herset{pd-hoptcard-d16final-yt-k}{3/3} |
| \herset{pd-d13-s16s50-yy}{$-$0.009} |
| \herset{pd-d13-s16s50-yy-k}{1/3} |
| \herset{pd-d13-s16s50-tt}{$-$0.019} |
| \herset{pd-d13-s16s50-tt-k}{0/3} |
| \herset{pd-d13-s16s50-ty}{+0.151} |
| \herset{pd-d13-s16s50-ty-k}{3/3} |
| \herset{pd-d13-s16s50-yt}{+0.017} |
| \herset{pd-d13-s16s50-yt-k}{3/3} |
| \herset{pd-d14-s16s50-yy}{+0.026} |
| \herset{pd-d14-s16s50-yy-k}{2/3} |
| \herset{pd-d14-s16s50-tt}{+0.060} |
| \herset{pd-d14-s16s50-tt-k}{3/3} |
| \herset{pd-d14-s16s50-ty}{+0.166} |
| \herset{pd-d14-s16s50-ty-k}{3/3} |
| \herset{pd-d14-s16s50-yt}{+0.045} |
| \herset{pd-d14-s16s50-yt-k}{3/3} |
| \herset{pd-d14-d13-yy}{+0.035} |
| \herset{pd-d14-d13-yy-k}{3/3} |
| \herset{pd-d14-d13-tt}{+0.079} |
| \herset{pd-d14-d13-tt-k}{3/3} |
| \herset{pd-d14-d13-ty}{+0.015} |
| \herset{pd-d14-d13-ty-k}{2/3} |
| \herset{pd-d14-d13-yt}{+0.028} |
| \herset{pd-d14-d13-yt-k}{3/3} |
| \herset{pd-d15final-d15rand-yy}{+0.031} |
| \herset{pd-d15final-d15rand-yy-k}{3/3} |
| \herset{pd-d15final-d15rand-tt}{+0.040} |
| \herset{pd-d15final-d15rand-tt-k}{3/3} |
| \herset{pd-d15final-d15rand-ty}{+0.031} |
| \herset{pd-d15final-d15rand-ty-k}{2/3} |
| \herset{pd-d15final-d15rand-yt}{+0.024} |
| \herset{pd-d15final-d15rand-yt-k}{3/3} |
| \herset{pd-d16final-d16rand-yy}{+0.027} |
| \herset{pd-d16final-d16rand-yy-k}{3/3} |
| \herset{pd-d16final-d16rand-tt}{+0.031} |
| \herset{pd-d16final-d16rand-tt-k}{3/3} |
| \herset{pd-d16final-d16rand-ty}{+0.006} |
| \herset{pd-d16final-d16rand-ty-k}{2/3} |
| \herset{pd-d16final-d16rand-yt}{+0.030} |
| \herset{pd-d16final-d16rand-yt-k}{3/3} |
| \herset{pd-d16final-d16s50k-yy}{+0.005} |
| \herset{pd-d16final-d16s50k-yy-k}{2/3} |
| \herset{pd-d16final-d16s50k-tt}{$-$0.013} |
| \herset{pd-d16final-d16s50k-tt-k}{1/3} |
| \herset{pd-d16final-d16s50k-ty}{+0.005} |
| \herset{pd-d16final-d16s50k-ty-k}{2/3} |
| \herset{pd-d16final-d16s50k-yt}{$-$0.029} |
| \herset{pd-d16final-d16s50k-yt-k}{0/3} |
| \herset{pd-d16final-s16final-yy}{+0.052} |
| \herset{pd-d16final-s16final-yy-k}{3/3} |
| \herset{pd-d16final-s16final-tt}{+0.034} |
| \herset{pd-d16final-s16final-tt-k}{3/3} |
| \herset{pd-d16final-s16final-ty}{+0.160} |
| \herset{pd-d16final-s16final-ty-k}{3/3} |
| \herset{pd-d16final-s16final-yt}{+0.072} |
| \herset{pd-d16final-s16final-yt-k}{3/3} |
| \herset{pd-b16s40-s16s40-yy}{+0.001} |
| \herset{pd-b16s40-s16s40-yy-k}{1/3} |
| \herset{pd-b16s40-s16s40-tt}{$-$0.013} |
| \herset{pd-b16s40-s16s40-tt-k}{1/3} |
| \herset{pd-b16s40-s16s40-ty}{+0.100} |
| \herset{pd-b16s40-s16s40-ty-k}{3/3} |
| \herset{pd-b16s40-s16s40-yt}{+0.033} |
| \herset{pd-b16s40-s16s40-yt-k}{3/3} |
| \herset{pd-d18s40k-b16s40-yy}{+0.024} |
| \herset{pd-d18s40k-b16s40-yy-k}{3/3} |
| \herset{pd-d18s40k-b16s40-tt}{+0.026} |
| \herset{pd-d18s40k-b16s40-tt-k}{3/3} |
| \herset{pd-d18s40k-b16s40-ty}{+0.111} |
| \herset{pd-d18s40k-b16s40-ty-k}{3/3} |
| \herset{pd-d18s40k-b16s40-yt}{+0.093} |
| \herset{pd-d18s40k-b16s40-yt-k}{3/3} |
| \herset{pd-d18s40k-d18s45k-yy}{+0.041} |
| \herset{pd-d18s40k-d18s45k-yy-k}{3/3} |
| \herset{pd-d18s40k-d18s45k-tt}{0.000} |
| \herset{pd-d18s40k-d18s45k-tt-k}{2/3} |
| \herset{pd-d18s40k-d18s45k-ty}{+0.013} |
| \herset{pd-d18s40k-d18s45k-ty-k}{2/3} |
| \herset{pd-d18s40k-d18s45k-yt}{+0.019} |
| \herset{pd-d18s40k-d18s45k-yt-k}{3/3} |
| \herset{pd-d18s40k-d18s50k-yy}{+0.015} |
| \herset{pd-d18s40k-d18s50k-yy-k}{2/3} |
| \herset{pd-d18s40k-d18s50k-tt}{+0.018} |
| \herset{pd-d18s40k-d18s50k-tt-k}{3/3} |
| \herset{pd-d18s40k-d18s50k-ty}{+0.021} |
| \herset{pd-d18s40k-d18s50k-ty-k}{3/3} |
| \herset{pd-d18s40k-d18s50k-yt}{+0.027} |
| \herset{pd-d18s40k-d18s50k-yt-k}{3/3} |
| \herset{pd-d18s40k-d16final-yy}{$-$0.002} |
| \herset{pd-d18s40k-d16final-yy-k}{2/3} |
| \herset{pd-d18s40k-d16final-tt}{+0.010} |
| \herset{pd-d18s40k-d16final-tt-k}{1/3} |
| \herset{pd-d18s40k-d16final-ty}{+0.031} |
| \herset{pd-d18s40k-d16final-ty-k}{3/3} |
| \herset{pd-d18s40k-d16final-yt}{+0.048} |
| \herset{pd-d18s40k-d16final-yt-k}{3/3} |
| \herset{pd-d18s40k-phikon-yy}{$-$0.058} |
| \herset{pd-d18s40k-phikon-yy-k}{0/3} |
| \herset{pd-d18s40k-phikon-tt}{$-$0.036} |
| \herset{pd-d18s40k-phikon-tt-k}{0/3} |
| \herset{pd-d18s40k-phikon-ty}{$-$0.037} |
| \herset{pd-d18s40k-phikon-ty-k}{0/3} |
| \herset{pd-d18s40k-phikon-yt}{$-$0.020} |
| \herset{pd-d18s40k-phikon-yt-k}{0/3} |
| \herset{pd-d18s45k-d16final-yy}{$-$0.043} |
| \herset{pd-d18s45k-d16final-yy-k}{0/3} |
| \herset{pd-d18s45k-d16final-tt}{+0.010} |
| \herset{pd-d18s45k-d16final-tt-k}{2/3} |
| \herset{pd-d18s45k-d16final-ty}{+0.018} |
| \herset{pd-d18s45k-d16final-ty-k}{2/3} |
| \herset{pd-d18s45k-d16final-yt}{+0.028} |
| \herset{pd-d18s45k-d16final-yt-k}{3/3} |
| \herset{pd-d18s50k-d16final-yy}{$-$0.016} |
| \herset{pd-d18s50k-d16final-yy-k}{1/3} |
| \herset{pd-d18s50k-d16final-tt}{$-$0.008} |
| \herset{pd-d18s50k-d16final-tt-k}{1/3} |
| \herset{pd-d18s50k-d16final-ty}{+0.010} |
| \herset{pd-d18s50k-d16final-ty-k}{3/3} |
| \herset{pd-d18s50k-d16final-yt}{+0.021} |
| \herset{pd-d18s50k-d16final-yt-k}{3/3} |
| \herset{pd-hoptrep-hoptaug-yy}{$-$0.002} |
| \herset{pd-hoptrep-hoptaug-yy-k}{1/3} |
| \herset{pd-hoptrep-hoptaug-tt}{0.000} |
| \herset{pd-hoptrep-hoptaug-tt-k}{1/3} |
| \herset{pd-hoptrep-hoptaug-ty}{$-$0.011} |
| \herset{pd-hoptrep-hoptaug-ty-k}{1/3} |
| \herset{pd-hoptrep-hoptaug-yt}{0.000} |
| \herset{pd-hoptrep-hoptaug-yt-k}{1/3} |
| \herset{pd-hoptcard-hoptrep-yy}{$-$0.009} |
| \herset{pd-hoptcard-hoptrep-yy-k}{0/3} |
| \herset{pd-hoptcard-hoptrep-tt}{+0.007} |
| \herset{pd-hoptcard-hoptrep-tt-k}{2/3} |
| \herset{pd-hoptcard-hoptrep-ty}{+0.023} |
| \herset{pd-hoptcard-hoptrep-ty-k}{2/3} |
| \herset{pd-hoptcard-hoptrep-yt}{$-$0.003} |
| \herset{pd-hoptcard-hoptrep-yt-k}{1/3} |
| \herset{pd-hoptcm-hoptcard-yy}{+0.006} |
| \herset{pd-hoptcm-hoptcard-yy-k}{2/3} |
| \herset{pd-hoptcm-hoptcard-tt}{$-$0.003} |
| \herset{pd-hoptcm-hoptcard-tt-k}{1/3} |
| \herset{pd-hoptcm-hoptcard-ty}{$-$0.007} |
| \herset{pd-hoptcm-hoptcard-ty-k}{1/3} |
| \herset{pd-hoptcm-hoptcard-yt}{+0.010} |
| \herset{pd-hoptcm-hoptcard-yt-k}{3/3} |
| \herset{pd-hopt1um-hoptcard-yy}{+0.022} |
| \herset{pd-hopt1um-hoptcard-yy-k}{3/3} |
| \herset{pd-hopt1um-hoptcard-tt}{$-$0.016} |
| \herset{pd-hopt1um-hoptcard-tt-k}{1/3} |
| \herset{pd-hopt1um-hoptcard-ty}{$-$0.007} |
| \herset{pd-hopt1um-hoptcard-ty-k}{1/3} |
| \herset{pd-hopt1um-hoptcard-yt}{$-$0.011} |
| \herset{pd-hopt1um-hoptcard-yt-k}{0/3} |
| \herset{pd-midnightcm-midnight-yy}{+0.005} |
| \herset{pd-midnightcm-midnight-yy-k}{2/3} |
| \herset{pd-midnightcm-midnight-tt}{+0.013} |
| \herset{pd-midnightcm-midnight-tt-k}{3/3} |
| \herset{pd-midnightcm-midnight-ty}{+0.017} |
| \herset{pd-midnightcm-midnight-ty-k}{2/3} |
| \herset{pd-midnightcm-midnight-yt}{+0.014} |
| \herset{pd-midnightcm-midnight-yt-k}{3/3} |
| \herset{pd-midnight1um-midnight-yy}{$-$0.005} |
| \herset{pd-midnight1um-midnight-yy-k}{1/3} |
| \herset{pd-midnight1um-midnight-tt}{$-$0.011} |
| \herset{pd-midnight1um-midnight-tt-k}{1/3} |
| \herset{pd-midnight1um-midnight-ty}{+0.008} |
| \herset{pd-midnight1um-midnight-ty-k}{2/3} |
| \herset{pd-midnight1um-midnight-yt}{$-$0.015} |
| \herset{pd-midnight1um-midnight-yt-k}{0/3} |
| \herset{pd-hoptcard-midnightcm-yy}{+0.075} |
| \herset{pd-hoptcard-midnightcm-yy-k}{3/3} |
| \herset{pd-hoptcard-midnightcm-tt}{+0.065} |
| \herset{pd-hoptcard-midnightcm-tt-k}{3/3} |
| \herset{pd-hoptcard-midnightcm-ty}{+0.076} |
| \herset{pd-hoptcard-midnightcm-ty-k}{3/3} |
| \herset{pd-hoptcard-midnightcm-yt}{+0.016} |
| \herset{pd-hoptcard-midnightcm-yt-k}{3/3} |
| \herset{gap-d18s40k-yy}{26} |
| \herset{gap-d18s40k-tt}{38} |
| \herset{gap-d18s40k-ty}{76} |
| \herset{gap-d18s40k-yt}{88} |
| \herset{gap-d16final-yy}{44} |
| \herset{gap-d16final-tt}{39} |
| \herset{gap-d16final-ty}{71} |
| \herset{gap-d16final-yt}{55} |
| \herset{rand-costyale}{0.152} |
| \herset{rand-costtcga}{0.023} |
| \herset{dinov2s-costyale}{0.130} |
| \herset{dinov2s-costtcga}{-0.075} |
| \herset{rn50-costyale}{0.071} |
| \herset{rn50-costtcga}{-0.009} |
| \herset{s16s5-costyale}{0.050} |
| \herset{s16s5-costtcga}{0.047} |
| \herset{s16s20-costyale}{0.121} |
| \herset{s16s20-costtcga}{0.022} |
| \herset{s16s35-costyale}{0.243} |
| \herset{s16s35-costtcga}{0.069} |
| \herset{s16s40-costyale}{0.227} |
| \herset{s16s40-costtcga}{0.106} |
| \herset{s16s45-costyale}{0.173} |
| \herset{s16s45-costtcga}{0.063} |
| \herset{s16s50-costyale}{0.231} |
| \herset{s16s50-costtcga}{0.080} |
| \herset{s16s55-costyale}{0.188} |
| \herset{s16s55-costtcga}{0.057} |
| \herset{s16s60-costyale}{0.185} |
| \herset{s16s60-costtcga}{0.064} |
| \herset{s16s65-costyale}{0.206} |
| \herset{s16s65-costtcga}{0.103} |
| \herset{s16final-costyale}{0.183} |
| \herset{s16final-costtcga}{0.069} |
| \herset{b16s10-costyale}{0.185} |
| \herset{b16s10-costtcga}{0.057} |
| \herset{b16s35-costyale}{0.191} |
| \herset{b16s35-costtcga}{0.036} |
| \herset{b16s40-costyale}{0.128} |
| \herset{b16s40-costtcga}{0.060} |
| \herset{d13-costyale}{0.070} |
| \herset{d13-costtcga}{0.045} |
| \herset{d14-costyale}{0.091} |
| \herset{d14-costtcga}{0.095} |
| \herset{d15rand-costyale}{0.141} |
| \herset{d15rand-costtcga}{0.019} |
| \herset{d15s50k-costyale}{0.047} |
| \herset{d15s50k-costtcga}{0.011} |
| \herset{d15final-costyale}{0.141} |
| \herset{d15final-costtcga}{0.035} |
| \herset{d16rand-costyale}{0.053} |
| \herset{d16rand-costtcga}{0.029} |
| \herset{d16s50k-costyale}{0.075} |
| \herset{d16s50k-costtcga}{0.015} |
| \herset{d16final-costyale}{0.075} |
| \herset{d16final-costtcga}{0.030} |
| \herset{d18s40k-costyale}{0.042} |
| \herset{d18s40k-costtcga}{-0.007} |
| \herset{d18s45k-costyale}{0.014} |
| \herset{d18s45k-costtcga}{0.011} |
| \herset{d18s50k-costyale}{0.049} |
| \herset{d18s50k-costtcga}{0.001} |
| \herset{hibou-costyale}{0.062} |
| \herset{hibou-costtcga}{0.013} |
| \herset{phikon-costyale}{0.063} |
| \herset{phikon-costtcga}{0.008} |
| \herset{virchow2-costyale}{0.125} |
| \herset{virchow2-costtcga}{-0.020} |
| \herset{midnight-costyale}{0.090} |
| \herset{midnight-costtcga}{-0.027} |
| \herset{midnightcm-costyale}{0.078} |
| \herset{midnightcm-costtcga}{-0.027} |
| \herset{midnight1um-costyale}{0.077} |
| \herset{midnight1um-costtcga}{-0.023} |
| \herset{hoptaug-costyale}{0.100} |
| \herset{hoptaug-costtcga}{0.012} |
| \herset{hoptrep-costyale}{0.108} |
| \herset{hoptrep-costtcga}{0.012} |
| \herset{hoptcard-costyale}{0.077} |
| \herset{hoptcard-costtcga}{0.022} |
| \herset{hoptcm-costyale}{0.090} |
| \herset{hoptcm-costtcga}{0.009} |
| \herset{hopt1um-costyale}{0.106} |
| \herset{hopt1um-costtcga}{0.017} |
| \herset{ta-budget-yale-sslvits16final400tiles}{0.827} |
| \herset{ta-budget-yale-sslvits16final400tiles-sd}{0.048} |
| \herset{ta-budget-yale-sslvits16final400tiles-rank}{1} |
| \herset{ta-budget-yale-p9finalall}{0.811} |
| \herset{ta-budget-yale-p9finalall-sd}{0.026} |
| \herset{ta-budget-yale-p9finalall-rank}{2} |
| \herset{ta-budget-yale-p9finalall-pbest}{0.097} |
| \herset{ta-budget-yale-n}{2} |
| \herset{ta-budget-yale-ntop}{2} |
| \herset{ta-eq-ish-hoptcard}{0.765} |
| \herset{ta-eq-ish-hoptcard-sd}{0.107} |
| \herset{ta-eq-ish-hoptcard-rank}{1} |
| \herset{ta-eq-ish-s16final}{0.698} |
| \herset{ta-eq-ish-s16final-sd}{0.072} |
| \herset{ta-eq-ish-s16final-rank}{2} |
| \herset{ta-eq-ish-s16final-pbest}{0.080} |
| \herset{ta-eq-ish-d13}{0.690} |
| \herset{ta-eq-ish-d13-sd}{0.103} |
| \herset{ta-eq-ish-d13-rank}{3} |
| \herset{ta-eq-ish-d13-pbest}{0.007} |
| \herset{ta-eq-ish-midnight}{0.675} |
| \herset{ta-eq-ish-midnight-sd}{0.119} |
| \herset{ta-eq-ish-midnight-rank}{4} |
| \herset{ta-eq-ish-midnight-pbest}{0.008} |
| \herset{ta-eq-ish-n}{4} |
| \herset{ta-eq-ish-ntop}{2} |
| \herset{ta-her2-tcga-hoptcm}{0.669} |
| \herset{ta-her2-tcga-hoptcm-sd}{0.072} |
| \herset{ta-her2-tcga-hoptcm-rank}{1} |
| \herset{ta-her2-tcga-hoptcm-prn}{0.001} |
| \herset{ta-her2-tcga-hopt1um}{0.665} |
| \herset{ta-her2-tcga-hopt1um-sd}{0.060} |
| \herset{ta-her2-tcga-hopt1um-rank}{2} |
| \herset{ta-her2-tcga-hopt1um-pbest}{0.376} |
| \herset{ta-her2-tcga-hopt1um-prn}{0.002} |
| \herset{ta-her2-tcga-d18s40k}{0.663} |
| \herset{ta-her2-tcga-d18s40k-sd}{0.062} |
| \herset{ta-her2-tcga-d18s40k-rank}{3} |
| \herset{ta-her2-tcga-d18s40k-pbest}{0.312} |
| \herset{ta-her2-tcga-d18s40k-prn}{0.001} |
| \herset{ta-her2-tcga-hoptcard}{0.660} |
| \herset{ta-her2-tcga-hoptcard-sd}{0.072} |
| \herset{ta-her2-tcga-hoptcard-rank}{4} |
| \herset{ta-her2-tcga-hoptcard-pbest}{0.278} |
| \herset{ta-her2-tcga-hoptcard-prn}{0.001} |
| \herset{ta-her2-tcga-hoptaug}{0.659} |
| \herset{ta-her2-tcga-hoptaug-sd}{0.058} |
| \herset{ta-her2-tcga-hoptaug-rank}{5} |
| \herset{ta-her2-tcga-hoptaug-pbest}{0.097} |
| \herset{ta-her2-tcga-hoptaug-prn}{0.001} |
| \herset{ta-her2-tcga-d16final}{0.658} |
| \herset{ta-her2-tcga-d16final-sd}{0.073} |
| \herset{ta-her2-tcga-d16final-rank}{6} |
| \herset{ta-her2-tcga-d16final-pbest}{0.312} |
| \herset{ta-her2-tcga-d16final-prn}{0.002} |
| \herset{ta-her2-tcga-phikon}{0.656} |
| \herset{ta-her2-tcga-phikon-sd}{0.058} |
| \herset{ta-her2-tcga-phikon-rank}{7} |
| \herset{ta-her2-tcga-phikon-pbest}{0.216} |
| \herset{ta-her2-tcga-phikon-prn}{0.007} |
| \herset{ta-her2-tcga-d14}{0.653} |
| \herset{ta-her2-tcga-d14-sd}{0.082} |
| \herset{ta-her2-tcga-d14-rank}{8} |
| \herset{ta-her2-tcga-d14-pbest}{0.188} |
| \herset{ta-her2-tcga-d14-prn}{0.003} |
| \herset{ta-her2-tcga-d16s50k}{0.651} |
| \herset{ta-her2-tcga-d16s50k-sd}{0.050} |
| \herset{ta-her2-tcga-d16s50k-rank}{9} |
| \herset{ta-her2-tcga-d16s50k-pbest}{0.138} |
| \herset{ta-her2-tcga-d16s50k-prn}{0.005} |
| \herset{ta-her2-tcga-d18s45k}{0.645} |
| \herset{ta-her2-tcga-d18s45k-sd}{0.064} |
| \herset{ta-her2-tcga-d18s45k-rank}{10} |
| \herset{ta-her2-tcga-d18s45k-pbest}{0.007} |
| \herset{ta-her2-tcga-d18s45k-prn}{0.001} |
| \herset{ta-her2-tcga-midnightcm}{0.630} |
| \herset{ta-her2-tcga-midnightcm-sd}{0.048} |
| \herset{ta-her2-tcga-midnightcm-rank}{11} |
| \herset{ta-her2-tcga-midnightcm-pbest}{0.053} |
| \herset{ta-her2-tcga-midnightcm-prn}{0.019} |
| \herset{ta-her2-tcga-b16s40}{0.621} |
| \herset{ta-her2-tcga-b16s40-sd}{0.069} |
| \herset{ta-her2-tcga-b16s40-rank}{12} |
| \herset{ta-her2-tcga-b16s40-pbest}{0.053} |
| \herset{ta-her2-tcga-b16s40-prn}{0.065} |
| \herset{ta-her2-tcga-d13}{0.616} |
| \herset{ta-her2-tcga-d13-sd}{0.040} |
| \herset{ta-her2-tcga-d13-rank}{13} |
| \herset{ta-her2-tcga-d13-pbest}{0.010} |
| \herset{ta-her2-tcga-d13-prn}{0.080} |
| \herset{ta-her2-tcga-s16s45}{0.612} |
| \herset{ta-her2-tcga-s16s45-sd}{0.066} |
| \herset{ta-her2-tcga-s16s45-rank}{14} |
| \herset{ta-her2-tcga-s16s45-pbest}{0.005} |
| \herset{ta-her2-tcga-s16s45-prn}{0.080} |
| \herset{ta-her2-tcga-s16s35}{0.610} |
| \herset{ta-her2-tcga-s16s35-sd}{0.056} |
| \herset{ta-her2-tcga-s16s35-rank}{15} |
| \herset{ta-her2-tcga-s16s35-pbest}{0.019} |
| \herset{ta-her2-tcga-s16s35-prn}{0.042} |
| \herset{ta-her2-tcga-midnight}{0.606} |
| \herset{ta-her2-tcga-midnight-sd}{0.034} |
| \herset{ta-her2-tcga-midnight-rank}{16} |
| \herset{ta-her2-tcga-midnight-pbest}{0.007} |
| \herset{ta-her2-tcga-midnight-prn}{0.080} |
| \herset{ta-her2-tcga-hibou}{0.605} |
| \herset{ta-her2-tcga-hibou-sd}{0.048} |
| \herset{ta-her2-tcga-hibou-rank}{17} |
| \herset{ta-her2-tcga-hibou-pbest}{0.005} |
| \herset{ta-her2-tcga-hibou-prn}{0.080} |
| \herset{ta-her2-tcga-midnight1um}{0.603} |
| \herset{ta-her2-tcga-midnight1um-sd}{0.054} |
| \herset{ta-her2-tcga-midnight1um-rank}{18} |
| \herset{ta-her2-tcga-midnight1um-pbest}{0.003} |
| \herset{ta-her2-tcga-midnight1um-prn}{0.216} |
| \herset{ta-her2-tcga-s16s40}{0.597} |
| \herset{ta-her2-tcga-s16s40-sd}{0.070} |
| \herset{ta-her2-tcga-s16s40-rank}{19} |
| \herset{ta-her2-tcga-s16s40-pbest}{0.014} |
| \herset{ta-her2-tcga-s16s40-prn}{0.188} |
| \herset{ta-her2-tcga-s16final}{0.595} |
| \herset{ta-her2-tcga-s16final-sd}{0.052} |
| \herset{ta-her2-tcga-s16final-rank}{20} |
| \herset{ta-her2-tcga-s16final-pbest}{0.010} |
| \herset{ta-her2-tcga-s16final-prn}{0.188} |
| \herset{ta-her2-tcga-s16s65}{0.594} |
| \herset{ta-her2-tcga-s16s65-sd}{0.061} |
| \herset{ta-her2-tcga-s16s65-rank}{21} |
| \herset{ta-her2-tcga-s16s65-pbest}{0.010} |
| \herset{ta-her2-tcga-s16s65-prn}{0.246} |
| \herset{ta-her2-tcga-s16s60}{0.592} |
| \herset{ta-her2-tcga-s16s60-sd}{0.049} |
| \herset{ta-her2-tcga-s16s60-rank}{22} |
| \herset{ta-her2-tcga-s16s60-pbest}{0.010} |
| \herset{ta-her2-tcga-s16s60-prn}{0.188} |
| \herset{ta-her2-tcga-b16s10}{0.591} |
| \herset{ta-her2-tcga-b16s10-sd}{0.050} |
| \herset{ta-her2-tcga-b16s10-rank}{23} |
| \herset{ta-her2-tcga-b16s10-pbest}{0.003} |
| \herset{ta-her2-tcga-b16s10-prn}{0.138} |
| \herset{ta-her2-tcga-s16s20}{0.591} |
| \herset{ta-her2-tcga-s16s20-sd}{0.047} |
| \herset{ta-her2-tcga-s16s20-rank}{24} |
| \herset{ta-her2-tcga-s16s20-pbest}{0.007} |
| \herset{ta-her2-tcga-s16s20-prn}{0.188} |
| \herset{ta-her2-tcga-d16rand}{0.590} |
| \herset{ta-her2-tcga-d16rand-sd}{0.079} |
| \herset{ta-her2-tcga-d16rand-rank}{25} |
| \herset{ta-her2-tcga-d16rand-pbest}{0.001} |
| \herset{ta-her2-tcga-d16rand-prn}{0.246} |
| \herset{ta-her2-tcga-b16s35}{0.590} |
| \herset{ta-her2-tcga-b16s35-sd}{0.061} |
| \herset{ta-her2-tcga-b16s35-rank}{26} |
| \herset{ta-her2-tcga-b16s35-pbest}{0.002} |
| \herset{ta-her2-tcga-b16s35-prn}{0.216} |
| \herset{ta-her2-tcga-s16s55}{0.589} |
| \herset{ta-her2-tcga-s16s55-sd}{0.036} |
| \herset{ta-her2-tcga-s16s55-rank}{27} |
| \herset{ta-her2-tcga-s16s55-pbest}{0.005} |
| \herset{ta-her2-tcga-s16s55-prn}{0.138} |
| \herset{ta-her2-tcga-s16s50}{0.587} |
| \herset{ta-her2-tcga-s16s50-sd}{0.049} |
| \herset{ta-her2-tcga-s16s50-rank}{28} |
| \herset{ta-her2-tcga-s16s50-pbest}{0.002} |
| \herset{ta-her2-tcga-s16s50-prn}{0.216} |
| \herset{ta-her2-tcga-d15s50k}{0.572} |
| \herset{ta-her2-tcga-d15s50k-sd}{0.043} |
| \herset{ta-her2-tcga-d15s50k-rank}{29} |
| \herset{ta-her2-tcga-d15s50k-pbest}{0.002} |
| \herset{ta-her2-tcga-d15s50k-prn}{0.278} |
| \herset{ta-her2-tcga-rn50}{0.567} |
| \herset{ta-her2-tcga-rn50-sd}{0.068} |
| \herset{ta-her2-tcga-rn50-rank}{30} |
| \herset{ta-her2-tcga-rn50-pbest}{0.001} |
| \herset{ta-her2-tcga-d15final}{0.560} |
| \herset{ta-her2-tcga-d15final-sd}{0.097} |
| \herset{ta-her2-tcga-d15final-rank}{31} |
| \herset{ta-her2-tcga-d15final-pbest}{0.007} |
| \herset{ta-her2-tcga-d15final-prn}{0.577} |
| \herset{ta-her2-tcga-d15rand}{0.558} |
| \herset{ta-her2-tcga-d15rand-sd}{0.051} |
| \herset{ta-her2-tcga-d15rand-rank}{32} |
| \herset{ta-her2-tcga-d15rand-pbest}{0.001} |
| \herset{ta-her2-tcga-d15rand-prn}{0.652} |
| \herset{ta-her2-tcga-s16s5}{0.543} |
| \herset{ta-her2-tcga-s16s5-sd}{0.055} |
| \herset{ta-her2-tcga-s16s5-rank}{33} |
| \herset{ta-her2-tcga-s16s5-pbest}{0.002} |
| \herset{ta-her2-tcga-s16s5-prn}{0.722} |
| \herset{ta-her2-tcga-dinov2s}{0.541} |
| \herset{ta-her2-tcga-dinov2s-sd}{0.081} |
| \herset{ta-her2-tcga-dinov2s-rank}{34} |
| \herset{ta-her2-tcga-dinov2s-pbest}{0.003} |
| \herset{ta-her2-tcga-dinov2s-prn}{0.688} |
| \herset{ta-her2-tcga-rand}{0.485} |
| \herset{ta-her2-tcga-rand-sd}{0.054} |
| \herset{ta-her2-tcga-rand-rank}{35} |
| \herset{ta-her2-tcga-rand-pbest}{0.001} |
| \herset{ta-her2-tcga-rand-prn}{0.995} |
| \herset{ta-her2-tcga-n}{35} |
| \herset{ta-her2-tcga-p-phikon-d18s40k}{0.539} |
| \herset{ta-her2-tcga-d-phikon-d18s40k}{-0.006} |
| \herset{ta-her2-tcga-p-phikon-d16final}{0.539} |
| \herset{ta-her2-tcga-d-phikon-d16final}{-0.001} |
| \herset{ta-her2-tcga-ntop}{11} |
| \herset{ta-her2-tcga-bestrank}{6} |
| \herset{ta-her2-tcga-bestgap}{0.002} |
| \herset{ta-her2-yale-hopt1um}{0.913} |
| \herset{ta-her2-yale-hopt1um-sd}{0.067} |
| \herset{ta-her2-yale-hopt1um-rank}{1} |
| \herset{ta-her2-yale-hopt1um-prn}{0.001} |
| \herset{ta-her2-yale-hoptcard}{0.913} |
| \herset{ta-her2-yale-hoptcard-sd}{0.061} |
| \herset{ta-her2-yale-hoptcard-rank}{2} |
| \herset{ta-her2-yale-hoptcard-pbest}{0.451} |
| \herset{ta-her2-yale-hoptcard-prn}{0.001} |
| \herset{ta-her2-yale-hoptcm}{0.911} |
| \herset{ta-her2-yale-hoptcm-sd}{0.057} |
| \herset{ta-her2-yale-hoptcm-rank}{3} |
| \herset{ta-her2-yale-hoptcm-pbest}{0.161} |
| \herset{ta-her2-yale-hoptcm-prn}{0.001} |
| \herset{ta-her2-yale-hoptaug}{0.907} |
| \herset{ta-her2-yale-hoptaug-sd}{0.058} |
| \herset{ta-her2-yale-hoptaug-rank}{4} |
| \herset{ta-her2-yale-hoptaug-pbest}{0.152} |
| \herset{ta-her2-yale-hoptaug-prn}{0.001} |
| \herset{ta-her2-yale-phikon}{0.901} |
| \herset{ta-her2-yale-phikon-sd}{0.059} |
| \herset{ta-her2-yale-phikon-rank}{5} |
| \herset{ta-her2-yale-phikon-pbest}{0.116} |
| \herset{ta-her2-yale-phikon-prn}{0.001} |
| \herset{ta-her2-yale-midnightcm}{0.878} |
| \herset{ta-her2-yale-midnightcm-sd}{0.064} |
| \herset{ta-her2-yale-midnightcm-rank}{6} |
| \herset{ta-her2-yale-midnightcm-pbest}{0.013} |
| \herset{ta-her2-yale-midnightcm-prn}{0.001} |
| \herset{ta-her2-yale-d16final}{0.870} |
| \herset{ta-her2-yale-d16final-sd}{0.053} |
| \herset{ta-her2-yale-d16final-rank}{7} |
| \herset{ta-her2-yale-d16final-pbest}{0.032} |
| \herset{ta-her2-yale-d16final-prn}{0.001} |
| \herset{ta-her2-yale-d18s40k}{0.856} |
| \herset{ta-her2-yale-d18s40k-sd}{0.052} |
| \herset{ta-her2-yale-d18s40k-rank}{8} |
| \herset{ta-her2-yale-d18s40k-pbest}{0.005} |
| \herset{ta-her2-yale-d18s40k-prn}{0.003} |
| \herset{ta-her2-yale-d14}{0.856} |
| \herset{ta-her2-yale-d14-sd}{0.046} |
| \herset{ta-her2-yale-d14-rank}{9} |
| \herset{ta-her2-yale-d14-pbest}{0.002} |
| \herset{ta-her2-yale-d14-prn}{0.001} |
| \herset{ta-her2-yale-midnight}{0.856} |
| \herset{ta-her2-yale-midnight-sd}{0.043} |
| \herset{ta-her2-yale-midnight-rank}{10} |
| \herset{ta-her2-yale-midnight-pbest}{0.007} |
| \herset{ta-her2-yale-midnight-prn}{0.001} |
| \herset{ta-her2-yale-hibou}{0.853} |
| \herset{ta-her2-yale-hibou-sd}{0.062} |
| \herset{ta-her2-yale-hibou-rank}{11} |
| \herset{ta-her2-yale-hibou-pbest}{0.001} |
| \herset{ta-her2-yale-hibou-prn}{0.002} |
| \herset{ta-her2-yale-d18s50k}{0.851} |
| \herset{ta-her2-yale-d18s50k-sd}{0.046} |
| \herset{ta-her2-yale-d18s50k-rank}{12} |
| \herset{ta-her2-yale-d18s50k-pbest}{0.007} |
| \herset{ta-her2-yale-d18s50k-prn}{0.003} |
| \herset{ta-her2-yale-b16s35}{0.847} |
| \herset{ta-her2-yale-b16s35-sd}{0.047} |
| \herset{ta-her2-yale-b16s35-rank}{13} |
| \herset{ta-her2-yale-b16s35-pbest}{0.002} |
| \herset{ta-her2-yale-b16s35-prn}{0.001} |
| \herset{ta-her2-yale-d16s50k}{0.846} |
| \herset{ta-her2-yale-d16s50k-sd}{0.052} |
| \herset{ta-her2-yale-d16s50k-rank}{14} |
| \herset{ta-her2-yale-d16s50k-pbest}{0.004} |
| \herset{ta-her2-yale-d16s50k-prn}{0.001} |
| \herset{ta-her2-yale-s16s55}{0.845} |
| \herset{ta-her2-yale-s16s55-sd}{0.057} |
| \herset{ta-her2-yale-s16s55-rank}{15} |
| \herset{ta-her2-yale-s16s55-pbest}{0.005} |
| \herset{ta-her2-yale-s16s55-prn}{0.001} |
| \herset{ta-her2-yale-midnight1um}{0.840} |
| \herset{ta-her2-yale-midnight1um-sd}{0.063} |
| \herset{ta-her2-yale-midnight1um-rank}{16} |
| \herset{ta-her2-yale-midnight1um-pbest}{0.002} |
| \herset{ta-her2-yale-midnight1um-prn}{0.002} |
| \herset{ta-her2-yale-b16s40}{0.840} |
| \herset{ta-her2-yale-b16s40-sd}{0.060} |
| \herset{ta-her2-yale-b16s40-rank}{17} |
| \herset{ta-her2-yale-b16s40-pbest}{0.003} |
| \herset{ta-her2-yale-b16s40-prn}{0.001} |
| \herset{ta-her2-yale-d18s45k}{0.839} |
| \herset{ta-her2-yale-d18s45k-sd}{0.049} |
| \herset{ta-her2-yale-d18s45k-rank}{18} |
| \herset{ta-her2-yale-d18s45k-pbest}{0.002} |
| \herset{ta-her2-yale-d18s45k-prn}{0.005} |
| \herset{ta-her2-yale-d13}{0.838} |
| \herset{ta-her2-yale-d13-sd}{0.066} |
| \herset{ta-her2-yale-d13-rank}{19} |
| \herset{ta-her2-yale-d13-pbest}{0.005} |
| \herset{ta-her2-yale-d13-prn}{0.002} |
| \herset{ta-her2-yale-s16s35}{0.831} |
| \herset{ta-her2-yale-s16s35-sd}{0.058} |
| \herset{ta-her2-yale-s16s35-rank}{20} |
| \herset{ta-her2-yale-s16s35-pbest}{0.001} |
| \herset{ta-her2-yale-s16s35-prn}{0.001} |
| \herset{ta-her2-yale-s16s50}{0.831} |
| \herset{ta-her2-yale-s16s50-sd}{0.071} |
| \herset{ta-her2-yale-s16s50-rank}{21} |
| \herset{ta-her2-yale-s16s50-pbest}{0.003} |
| \herset{ta-her2-yale-s16s50-prn}{0.001} |
| \herset{ta-her2-yale-s16s40}{0.830} |
| \herset{ta-her2-yale-s16s40-sd}{0.070} |
| \herset{ta-her2-yale-s16s40-rank}{22} |
| \herset{ta-her2-yale-s16s40-pbest}{0.010} |
| \herset{ta-her2-yale-s16s40-prn}{0.010} |
| \herset{ta-her2-yale-d16rand}{0.828} |
| \herset{ta-her2-yale-d16rand-sd}{0.077} |
| \herset{ta-her2-yale-d16rand-rank}{23} |
| \herset{ta-her2-yale-d16rand-pbest}{0.003} |
| \herset{ta-her2-yale-d16rand-prn}{0.002} |
| \herset{ta-her2-yale-s16s60}{0.827} |
| \herset{ta-her2-yale-s16s60-sd}{0.047} |
| \herset{ta-her2-yale-s16s60-rank}{24} |
| \herset{ta-her2-yale-s16s60-pbest}{0.003} |
| \herset{ta-her2-yale-s16s60-prn}{0.001} |
| \herset{ta-her2-yale-s16final}{0.827} |
| \herset{ta-her2-yale-s16final-sd}{0.048} |
| \herset{ta-her2-yale-s16final-rank}{25} |
| \herset{ta-her2-yale-s16final-pbest}{0.001} |
| \herset{ta-her2-yale-s16final-prn}{0.001} |
| \herset{ta-her2-yale-b16s45}{0.820} |
| \herset{ta-her2-yale-b16s45-sd}{0.047} |
| \herset{ta-her2-yale-b16s45-rank}{26} |
| \herset{ta-her2-yale-b16s45-pbest}{0.001} |
| \herset{ta-her2-yale-b16s45-prn}{0.001} |
| \herset{ta-her2-yale-s16s45}{0.817} |
| \herset{ta-her2-yale-s16s45-sd}{0.058} |
| \herset{ta-her2-yale-s16s45-rank}{27} |
| \herset{ta-her2-yale-s16s45-pbest}{0.001} |
| \herset{ta-her2-yale-s16s45-prn}{0.001} |
| \herset{ta-her2-yale-b16s20}{0.813} |
| \herset{ta-her2-yale-b16s20-sd}{0.051} |
| \herset{ta-her2-yale-b16s20-rank}{28} |
| \herset{ta-her2-yale-b16s20-pbest}{0.001} |
| \herset{ta-her2-yale-b16s20-prn}{0.002} |
| \herset{ta-her2-yale-d15final}{0.809} |
| \herset{ta-her2-yale-d15final-sd}{0.059} |
| \herset{ta-her2-yale-d15final-rank}{29} |
| \herset{ta-her2-yale-d15final-pbest}{0.002} |
| \herset{ta-her2-yale-d15final-prn}{0.002} |
| \herset{ta-her2-yale-d15s50k}{0.808} |
| \herset{ta-her2-yale-d15s50k-sd}{0.044} |
| \herset{ta-her2-yale-d15s50k-rank}{30} |
| \herset{ta-her2-yale-d15s50k-pbest}{0.002} |
| \herset{ta-her2-yale-d15s50k-prn}{0.005} |
| \herset{ta-her2-yale-d15rand}{0.807} |
| \herset{ta-her2-yale-d15rand-sd}{0.057} |
| \herset{ta-her2-yale-d15rand-rank}{31} |
| \herset{ta-her2-yale-d15rand-pbest}{0.001} |
| \herset{ta-her2-yale-d15rand-prn}{0.010} |
| \herset{ta-her2-yale-s16s65}{0.802} |
| \herset{ta-her2-yale-s16s65-sd}{0.045} |
| \herset{ta-her2-yale-s16s65-rank}{32} |
| \herset{ta-her2-yale-s16s65-pbest}{0.002} |
| \herset{ta-her2-yale-s16s65-prn}{0.001} |
| \herset{ta-her2-yale-s16s20}{0.799} |
| \herset{ta-her2-yale-s16s20-sd}{0.073} |
| \herset{ta-her2-yale-s16s20-rank}{33} |
| \herset{ta-her2-yale-s16s20-pbest}{0.001} |
| \herset{ta-her2-yale-s16s20-prn}{0.004} |
| \herset{ta-her2-yale-dinov2s}{0.794} |
| \herset{ta-her2-yale-dinov2s-sd}{0.057} |
| \herset{ta-her2-yale-dinov2s-rank}{34} |
| \herset{ta-her2-yale-dinov2s-pbest}{0.001} |
| \herset{ta-her2-yale-dinov2s-prn}{0.024} |
| \herset{ta-her2-yale-s16s5}{0.786} |
| \herset{ta-her2-yale-s16s5-sd}{0.083} |
| \herset{ta-her2-yale-s16s5-rank}{35} |
| \herset{ta-her2-yale-s16s5-pbest}{0.001} |
| \herset{ta-her2-yale-s16s5-prn}{0.032} |
| \herset{ta-her2-yale-b16s10}{0.756} |
| \herset{ta-her2-yale-b16s10-sd}{0.054} |
| \herset{ta-her2-yale-b16s10-rank}{36} |
| \herset{ta-her2-yale-b16s10-pbest}{0.001} |
| \herset{ta-her2-yale-b16s10-prn}{0.097} |
| \herset{ta-her2-yale-rn50}{0.730} |
| \herset{ta-her2-yale-rn50-sd}{0.073} |
| \herset{ta-her2-yale-rn50-rank}{37} |
| \herset{ta-her2-yale-rn50-pbest}{0.001} |
| \herset{ta-her2-yale-rand}{0.661} |
| \herset{ta-her2-yale-rand-sd}{0.065} |
| \herset{ta-her2-yale-rand-rank}{38} |
| \herset{ta-her2-yale-rand-pbest}{0.001} |
| \herset{ta-her2-yale-rand-prn}{0.995} |
| \herset{ta-her2-yale-n}{38} |
| \herset{ta-her2-yale-p-phikon-d18s40k}{0.014} |
| \herset{ta-her2-yale-d-phikon-d18s40k}{+0.045} |
| \herset{ta-her2-yale-p-phikon-d16final}{0.080} |
| \herset{ta-her2-yale-d-phikon-d16final}{+0.031} |
| \herset{ta-her2-yale-ntop}{5} |
| \herset{ta-her2-yale-bestrank}{7} |
| \herset{ta-her2-yale-bestgap}{0.043} |
| \herset{agree-yale}{0.93} |
| \herset{agree-yale-n}{36} |
| \herset{agree-tcga}{0.87} |
| \herset{agree-tcga-n}{35} |
| \herset{seedsd-median}{0.012} |
| \herset{seedsd-max}{0.066} |
| \herset{seedsd-n}{152} |
| \herset{ta-her2-tcga-check}{matches} |
| \herset{ta-her2-yale-check}{matches} |
| \herset{ov-cohort-slides}{490} |
| \herset{ov-cohort-cases}{490} |
| \herset{ov-cohort-positive}{156} |
| \herset{ov-corpus-selected-slides}{9,752} |
| \herset{ov-corpus-selected-brca}{1,062} |
| \herset{ov-corpus-programmes}{TCGA} |
| \herset{ov-overlap-slides}{490} |
| \herset{ov-overlap-cases}{490} |
| \herset{ov-overlap-positive-slides}{156} |
|
|
