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edit: or use karmic dice
Seconded. Miss yes. Hits no.
Answer the following:
- how many series of 5 are there?
- how likelly is it, that at least one of these series is all 1s?
You have a sequence of 50000 rolls. Each roll can be between 1 and 20. What is the probability to have a a subsequence of 5x1? That is your math problem. Not "just rolling 5x1".
OP is wrong in implying that because the chance to see such a result is low, it shouldn't happen, because the chance of each roll to have any number is indeed 1:20.
He is right in saying it is on its own an result "relativly" unlikely to be seen, as it is indeed (1/20)^5.
He is wrong in assuming all people are unlikely to see it, since he needs to consider all rolls being done, instead of just his personal specific set of 5 rolls.
It is safe to say, that potentially, the dice in BG3 are weighted regardless of karmic dice.
People are able to achieve rolls that are 1 in 1million+ on the regular whilst not able to achieve 1 in 20 type rolls consistently, its defo not "RNG" AS some would have you believe.
That means, three sets of four 1s.
(The DM always let us either try to reroll or take Standard Array if we wanted, but we'd have to take whatever we rerolled, and once we chose Standard Array, that's what we'd be stuck with using. After that streak, I took the Standard Array as a sure thing.)
I'm kind sorry to say that but also not.
Some days ago I wrote a RNG app, actualy thats not realy difficult, some thousands 1d20 generated numbers later... well the distribution curve is pretty much even.
Which reminds me of.... yah Pathfinder WOTR... going through the Gray Garrison... in every room 1-3 enemies, very easy fights, but it took their toll, by the time I reached "the end" I was all out of healing pots and spell slots, and than the "big" fight happens (to get the key, so before the demon and the mythic powers)... THAT is a test of skill and challenging, to still win with actualy no ressources left. There was not ONE fight in all of BG3 of that caliber.