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. 2008 Jan 30;36(4):e22. doi: 10.1093/nar/gkm848

Table 2.

Weight combinations, permutations and possible weighted sum values in the restricted grid search parameter selection scheme

Weight combinationsa Number of corresponding weight permutations
1 × 1 15
Inline graphic 1365
Inline graphic 2730
Inline graphic 15 015
Inline graphic 2730
Inline graphic 1365
Inline graphic 60 060
Inline graphic 45 045
Inline graphic 1365
Inline graphic 2730
Inline graphic 60 060
Inline graphic 90 090
Inline graphic 270 270
Inline graphic 45 045
Inline graphic 455
Inline graphic 90 090
Inline graphic 135 135
Inline graphic 60 060
Inline graphic 675 675
Inline graphic 360 360
Inline graphic 15 015
Inline graphic 3003
Inline graphic 225 225
Inline graphic 420 420
Inline graphic 75 075
Inline graphic 1365
Inline graphic 1
Possible weighted Inline graphic
    sum values Inline graphic

aWeight combinations are denoted as the sum of each weight value multiplied by the number of weights taking the weight value, with weight value 0 omitted. For instance, ‘1 × 1’ represents cases where one weight takes the value 1, and the other 14 weights taking the value 0; and ‘Inline graphic’ represent cases where 2 of the 15 weights take the value Inline graphic, 1 weight takes the value Inline graphic, and the remaining 12 weights take the value 0. Each weight combination corresponds to one or more weight permutations. For instance, for weight combination ‘1 × 1’, the weight value 1 can be taken by each of the 15 weights, thus it corresponds to Inline graphic weight permutations. Similarly, for weight combination ‘Inline graphic’, there are Inline graphic corresponding weight permutations.