wiki:aiki probabilities
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wiki:aiki probabilities [2020/03/14 20:50] caleymccready |
wiki:aiki probabilities [2021/01/10 00:09] (current) caleymccready |
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| ^ 11d6 | 19% | 29% | 38% | 48% | 58% | 65% | 72% | | ^ 11d6 | 19% | 29% | 38% | 48% | 58% | 65% | 72% | | ||
| ^ 12d6 | 14% | 23% | 32% | 42% | 51% | 60% | 68% | | ^ 12d6 | 14% | 23% | 32% | 42% | 51% | 60% | 68% | | ||
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| - | **Note**: These numbers were calculated by running 12,000 simulations per matchup, and are therefore only and approximation. To stress this point, the percentages have been rounded to the nearest whole number | ||
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| **Example** | **Example** | ||
| - | The attacker has an offensive formula of 7d6+5. The defending Cleromancer is using Aiki, which has not been improved and therefore has a defensive formula of 6d6. The attacker rolls 7d6 and gets [6,6,4,3,3,2,1]. This is three successful "hits" from the [6,6,4] rolled. The cleromancer defensively rolls 6d6 and gets [6,5,3,2,2,1]. The cleromancer is successful in neutralizing the attack with the following pairs: (6,6) (6,1) (4,3) | + | The attacker has an offensive formula of 7d6+5. The defending Cleromancer is using Aiki, which has not been improved and therefore has a defensive formula of 6d6. The attacker rolls 7d6 and gets [6,6,4,3,3,2,1], which is 3 successful die that must be matched (6,6,4). The cleromancer defensively rolls 6d6 and gets [6,5,3,2,2,1]. The cleromancer is successful in neutralizing the attack with the following pairs: (6-6) (6-1) (4-3) |
| Statistically in a matchup where the attacker has 7d6 and the cleromancer has 6d6, the odds of the cleromancer defending the attack are 48%, from the table above | Statistically in a matchup where the attacker has 7d6 and the cleromancer has 6d6, the odds of the cleromancer defending the attack are 48%, from the table above | ||
wiki/aiki probabilities.1584233408.txt.gz ยท Last modified: 2020/03/14 20:50 by caleymccready
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