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In other words: only four IVs that give different remainders when divided by four would cover all possible Hidden Power types and powers. | In other words: only four IVs that give different remainders when divided by four would cover all possible Hidden Power types and powers. | ||
If so, the number of possible Hidden Powers should be 4<sup>6</sup>=2<sup>12</sup>=64*64=4096. This number, however is again far too large, as the real number of possible variations of Hidden power is simply 16*41=656, as Hidden Power exists in 16 types and has 41 different powers. The significant difference between 656 and 4096 is explained by the function ''floor[]'', which reduces theoretically different numbers (for example 10.952 and 10.476) to the same integer | If so, the number of possible Hidden Powers should be 4<sup>6</sup>=2<sup>12</sup>=64*64=4096. This number, however is again far too large, as the real number of possible variations of Hidden power is simply 16*41=656, as Hidden Power exists in 16 types and has 41 different powers. The significant difference between 656 and 4096 is explained by the function ''floor[]'', which reduces theoretically different numbers (for example 10.952 and 10.476) to the same integer, or whole number (in this case 10). | ||
==Percentage distribution of different variations of Hidden Power== | ==Percentage distribution of different variations of Hidden Power== |
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