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Hit roll probabilities

When rolling offensive or defensive formulas, in order to be successful, your roll must equal or exceed your target's defensive roll. For the dice rolled in these formulas, you count the number of faces that show a 4, 5, or 6. Each face counts as a single point, and the result is added to the other elements of the formula. Below are the probabilities when rolling the dice for hit


At least

This table shows the probabilities for rolling a 4, 5 or 6, given the number of dice rolled

Result1d62d63d64d65d66d67d68d69d610d6
At least 150.0%75.0%87.5%93.8%96.9%98.4%99.2%99.6%99.8%100%
At least 225.0%50.0%68.8%81.3%89.1%93.8%96.5%98.0%99.0%
At least 312.5%31.3%50.0%65.6%77.3%85.5%91.0%94.5%
At least 46.3%18.8%34.8%50.0%63.7%74.6%82.9%
At least 53.1%10.9%22.7%36.3%50.0%62.3%
At least 61.6%6.3%14.5%25.4%37.7%
At least 70.8%3.5%9.0%17.2%
At least 80.4%2.0%5.5%
At least 90.2%1.1%
At least 100.1%


Exact probability

This table shows the probabilities for rolling a specific number of dice where the face is a four, five, or six. The result column represents the number of successful dice. The remaining columns show the amount of dice rolled

Result1d62d63d64d65d66d67d68d69d610d6
050.0%25.0%12.5%6.3%3.1%1.6%0.8%0.4%0.2%0.1%
150.0%50.0%37.5%25.0%15.6%9.4%5.5%3.1%1.8%1.0%
225.0%37.5%37.5%31.25%23.4%16.4%10.9%7.0%4.4%
312.5%25.0%31.3%31.3%27.3%21.9%16.4%11.7%
46.3%15.6%23.4%27.3%27.3%24.6%20.5%
53.1%9.4%16.4%21.9%24.6%24.6%
61.6%5.5%10.9%16.4%20.5%
70.8%3.1%7.0%11.7%
80.4%1.8%4.4%
90.2%1.0%
100.1%
wiki/hit roll probabilities.txt · Last modified: 2017/02/05 16:15 by caleymccready