Gain of each reading (APS | CHA), by the similarity S used in the STEP. Negative = cheaper. S in the step slope-sign gate triple by shape far end by dissimilarity decision 'defect' decision 'simpair' (uses S) tent 1-|z| +42 | -106 -493 | +194 -122 | -315 -283 | -10 +2515 | -310 1-sqrt|z| +16 | +226 -47 | -17 -186 | -65 +195 | -34 +18 | -206 1-|z|^1/3 +3 | +188 -36 | +131 -776 | -359 +215 | +8 +208 | -58 1/(1+|z|) +165 | -24 +126 | +361 -118 | -354 +8 | -8 +3825 | -407 (1+|z|)^-2 +29 | -100 -255 | +175 +29 | -235 +204 | -111 +49 | -641 e^-|z| +64 | -145 -227 | +276 +30 | -404 -2 | -2 +3194 | -473 1/(1+z^2) +2 | +1 +11 | +275 -9 | -300 +14 | -146 +18 | -825 e^-z^2 +1 | -3 -224 | +321 -8 | -294 +14 | -77 +10 | -767 1/sqrt(1+z^2) +0 | +14 +250 | +192 -12 | -264 -10 | -107 +4 | -778 Does the gain depend on S? Range of the gain over the nine functions: slope-sign gate APS +0 .. +165 CHA -145 .. +226 (over 9 functions) triple by shape APS -493 .. +250 CHA -17 .. +361 (over 9 functions) far end by dissimilarity APS -776 .. +30 CHA -404 .. -65 (over 9 functions) decision 'defect' APS -283 .. +215 CHA -146 .. +8 (over 9 functions) decision 'simpair' (uses S) APS +4 .. +3825 CHA -825 .. -58 (over 9 functions)