Table 8 Euclidean distance from IB and IW, performance score \(\:P\), and ranking.
Sr. No | \(\:\varvec{D}+\) | \(\:\varvec{D}-\) | \(\:\varvec{P}\:=\varvec{D}-/\left(\right(\varvec{D}-)+(\varvec{D}+)\) | Ranking |
|---|---|---|---|---|
1 | \(\:2.25\:\times\:\:10^{-2}\) | \(\:8.01\:\times\:\:10^{-2}\) | \(\:7.807\:\times\:\:10^{-1}\) | 3 |
2 | \(\:8.34\:\times\:\:10^{-2}\) | \(\:2.65\:\times\:\:10^{-2}\) | \(\:2.412\:\times\:\:10^{-1}\) | 29 |
3 | \(\:7.98\:\times\:\:10^{-2}\) | \(\:3.25\:\times\:\:10^{-2}\) | \(\:2.893\:\times\:\:10^{-1}\) | 26 |
4 | \(\:2.68\:\times\:\:10^{-2}\) | \(\:7.36\:\times\:\:10^{-2}\) | \(\:7.332\:\times\:\:10^{-1}\) | 7 |
5 | \(\:4.22\:\times\:\:10^{-2}\) | \(\:5.80\:\times\:\:10^{-2}\) | \(\:5.789\:\times\:\:10^{-1}\) | 12 |
6 | \(\:5.09\:\times\:\:10^{-2}\) | \(\:4.73\:\times\:\:10^{-2}\) | \(\:4.816\:\times\:\:10^{-1}\) | 18 |
7 | \(\:5.02\:\times\:\:10^{-2}\) | \(\:5.77\:\times\:\:10^{-2}\) | \(\:5.345\:\times\:\:10^{-1}\) | 16 |
8 | \(\:2.92\:\times\:\:10^{-2}\) | \(\:8.39\:\times\:\:10^{-2}\) | \(\:7.421\:\times\:\:10^{-1}\) | 6 |
9 | \(\:7.94\:\times\:\:10^{-2}\) | \(\:1.91\:\times\:\:10^{-2}\) | \(\:1.937\:\times\:\:10^{-1}\) | 32 |
10 | \(\:6.64\:\times\:\:10^{-2}\) | \(\:3.57\:\times\:\:10^{-2}\) | \(\:3.495\:\times\:\:10^{-1}\) | 24 |
11 | \(\:7.80\:\times\:\:10^{-2}\) | \(\:3.05\:\times\:\:10^{-2}\) | \(\:2.814\:\times\:\:10^{-1}\) | 27 |
12 | \(\:4.18\:\times\:\:10^{-2}\) | \(\:6.27\:\times\:\:10^{-2}\) | \(\:6.003\:\times\:\:10^{-1}\) | 11 |
13 | \(\:8.04\:\times\:\:10^{-2}\) | \(\:2.40\:\times\:\:10^{-2}\) | \(\:2.296\:\times\:\:10^{-1}\) | 30 |
14 | \(\:4.79\:\times\:\:10^{-2}\) | \(\:6.49\:\times\:\:10^{-2}\) | \(\:5.755\:\times\:\:10^{-1}\) | 13 |
15 | \(\:5.64\:\times\:\:10^{-2}\) | \(\:4.28\:\times\:\:10^{-2}\) | \(\:4.313\:\times\:\:10^{-1}\) | 20 |
16 | \(\:2.60\:\times\:\:10^{-2}\) | \(\:7.51\:\times\:\:10^{-2}\) | \(\:7.429\:\times\:\:10^{-1}\) | 5 |
17 | \(\:5.27\:\times\:\:10^{-2}\) | \(\:6.45\:\times\:\:10^{-2}\) | \(\:5.502\:\times\:\:10^{-1}\) | 15 |
18 | \(\:5.55\:\times\:\:10^{-2}\) | \(\:5.03\:\times\:\:10^{-2}\) | \(\:4.753\:\times\:\:10^{-1}\) | 19 |
19 | \(\:2.11\:\times\:\:10^{-2}\) | \(\:8.89\:\times\:\:10^{-2}\) | \(\:8.083\:\times\:\:10^{-1}\) | 2 |
20 | \(\:7.23\:\times\:\:10^{-2}\) | \(\:3.50\:\times\:\:10^{-2}\) | \(\:3.260\:\times\:\:10^{-1}\) | 25 |
21 | \(\:1.58\:\times\:\:10^{-2}\) | \(\:9.18\:\times\:\:10^{-2}\) | \(\:8.533\:\times\:\:10^{-1}\) | 1 |
22 | \(\:3.86\:\times\:\:10^{-2}\) | \(\:7.50\:\times\:\:10^{-2}\) | \(\:6.606\:\times\:\:10^{-1}\) | 9 |
23 | \(\:5.14\:\times\:\:10^{-2}\) | \(\:4.79\:\times\:\:10^{-2}\) | \(\:4.826\:\times\:\:10^{-1}\) | 17 |
24 | \(\:9.14\:\times\:\:10^{-2}\) | \(\:2.01\:\times\:\:10^{-2}\) | \(\:1.803\:\times\:\:10^{-1}\) | 33 |
25 | \(\:5.88\:\times\:\:10^{-2}\) | \(\:4.03\:\times\:\:10^{-2}\) | \(\:4.064\:\times\:\:10^{-1}\) | 21 |
26 | \(\:7.80\:\times\:\:10^{-2}\) | \(\:2.52\:\times\:\:10^{-2}\) | \(\:2.441\:\times\:\:10^{-1}\) | 28 |
27 | \(\:7.24\:\times\:\:10^{-2}\) | \(\:4.79\:\times\:\:10^{-2}\) | \(\:3.981\:\times\:\:10^{-1}\) | 22 |
28 | \(\:8.59\:\times\:\:10^{-2}\) | \(\:2.34\:\times\:\:10^{-2}\) | \(\:2.140\:\times\:\:10^{-1}\) | 31 |
29 | \(\:2.75\:\times\:\:10^{-2}\) | \(\:8.28\:\times\:\:10^{-2}\) | \(\:7.507\:\times\:\:10^{-1}\) | 4 |
30 | \(\:2.78\:\times\:\:10^{-2}\) | \(\:7.60\:\times\:\:10^{-2}\) | \(\:7.326\:\times\:\:10^{-1}\) | 8 |
31 | \(\:7.64\:\times\:\:10^{-2}\) | \(\:4.24\:\times\:\:10^{-2}\) | \(\:3.570\:\times\:\:10^{-1}\) | 23 |
32 | \(\:5.28\:\times\:\:10^{-2}\) | \(\:7.13\:\times\:\:10^{-2}\) | \(\:5.744\:\times\:\:10^{-1}\) | 14 |
33 | \(\:3.92\:\times\:\:10^{-2}\) | \(\:7.45\:\times\:\:10^{-2}\) | \(\:6.553\:\times\:\:10^{-1}\) | 10 |
34 | \(\:2.933\:\times\:\:10^{-1}\) | \(\:2.05\:\times\:\:10^{-2}\) | \(\:6.530\:\times\:\:10^{-2}\) | 36 |
35 | \(\:2.933\:\times\:\:10^{-1}\) | \(\:2.05\:\times\:\:10^{-2}\) | \(\:6.540\:\times\:\:10^{-2}\) | 35 |
36 | \(\:2.933\:\times\:\:10^{-1}\) | \(\:2.06\:\times\:\:10^{-2}\) | \(\:6.570\:\times\:\:10^{-2}\) | 34 |