Table 2.
Weight combinationsa | Number of corresponding weight permutations |
---|---|
1 × 1 | 15 |
1365 | |
2730 | |
15 015 | |
2730 | |
1365 | |
60 060 | |
45 045 | |
1365 | |
2730 | |
60 060 | |
90 090 | |
270 270 | |
45 045 | |
455 | |
90 090 | |
135 135 | |
60 060 | |
675 675 | |
360 360 | |
15 015 | |
3003 | |
225 225 | |
420 420 | |
75 075 | |
1365 | |
1 | |
Possible weighted | |
sum values |
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 ‘’ represent cases where 2 of the 15 weights take the value , 1 weight takes the value , 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 weight permutations. Similarly, for weight combination ‘’, there are corresponding weight permutations.