Hellooooo everyone !! I was wondering if there could be anyone of help with a small obstacle that came up while I wanted to use a new game system for a campaign soon to be started. Here's the deal : ----------------- The system is based on Xd6. Each player rolls a variable number of d6 depending on the abilities of the PC (from 1 to 10, usually around 5 or 6 wich is the average). For each result of 1, 2 or 3, there is no (0) success. For each result of 4 or 5, there is one (1) success. For each result of 6, there is a double-success (2 successes). Roll example : -------------- A character has a Dexterity ability at 4 and a Climbing skill at 3, so he should roll 7d6 to attempt overcome a wall blocking his path. The results are the following : 1, 4, 6, 2, 3, 3, 6 If I use the basic roll formula for successes equal or higher than 4, I will end up with a result of 3 successes : /r 7d6>4 But the real result according to the game system should be 5 successes because of the 6s that are counted double : ??? I have tried to simulate this with a number of different possibilities, but failed so far. Apparently, it may be impossible to reuse a roll with a different set of operators, so something along {[roll Xd6] then [compare each result of the roll to find 4s or higher and count them as 1 success] and then add [compare each result of the roll to find 6s and count them as 1 success]} is not going to work. I also tried bypassing the fact that the parser wants to add the results of the dice if you don't specifiy that it's a "successes" roll by doing this: /r 7d6>0 so it still gives me each individual results, but I failed to understand how I can reuse a line of the chat inside a future roll. my guess right now is that's it's not possible either. Finally, one of my friends/player suggested to roll two separate sets of Xd, one with the value of success at 4 or higher, the other with the value of success at 6. It "works", but to be honest I'm not sure if the probabilities are messed up or not, and neither of us are statisticians, or good at math in general, or quite intelligent overall ^^ /r [[7d6>4]] + [[7d6>6]] Intuitively, I would say it's weird and skewed up, but I've learned statistics are often counter-intuitive so... If anyone can certify me that probabilities are the same, then that would be the simplest solution so far, and I'm more than willing to roll that way. Any help/advise would be welcome ! Anyway, cheers and have fun :)