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    <p>Well, if you are into math a little, you can probably try <a href="http://en.wikipedia.org/wiki/Exponential_distribution" rel="nofollow noreferrer">Exponential distribution</a></p> <p>For example, if lambda = 0.5, expected value is 2 (go read that article!), means you will most probably hit/crit/whatever every 2nd turn (like 50%, huh?). But with such probability distribution, you will definetevely miss (or do opposite to whatever) at 0th turn (the one, in which event had already occured and turn_counter had been reseted), have like 40% chance to hit next turn, about 65% chance to do it 2nd (next after next) turn, about 80% to hit 3rd and so on.</p> <p>The whole purpose of that distribution is if one has 50% hit chance and he misses 3 times in a row, he wil shurely (well, over 80% chance, and it increases every next turn) hit. It leads to more "fair" results, keeping overal 50% chance unchanged.</p> <p>Taking your 20% chance of crit, you have</p> <ul> <li>17% to crit 1st turn</li> <li>32% to crit 2nd turn, if no crit occures in all previous ones.</li> <li>45% to crit 3rd turn, if no crit occures in all previous ones.</li> <li>54% to crit 4th turn, if no crit occures in all previous ones.</li> <li>...</li> <li>80% to crit 8th turn, if no crit occures in all previous ones.</li> </ul> <p>Its still about 0.2% (vs those 5%) chance of 3 crits + 2 non-crits in 5 consequent turns. And there is 14% chance of 4 consequent non-crits, 5% of 5, 1.5% for 6, 0.3% for 7, 0.07% for 8 consequent non-crits. I bet its "more fair" than 41%, 32%, 26%,21% and 16%.</p> <p>Hope you still don't bored to death.</p>
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