I thought this post I did deserved its own thread. Im not 100% sure on the math but I hope its right.
Edit changed this to better numbers showing number of ppl at each step instead of percents.
100,000 ppl try to temper an item with 4 options twice and them needing only 1 option on both tempers. This calculates how many will brick it. There are 4 options so 25% of the ppl hit it on each step = 1/4.
Temper 1 - Chance to brick with 4 options and you needing just 1 option
Roll 1 - 25,000 hit it. (75,000 left)
Roll 2 - 18,750 (25% of 75000) hit it. (56,250 left)
Roll 3 - 14,062 (25% of 56250 hit it. (42,188 left)
Roll 4 - 10,547 (25% of 42188) hit it. (31,641 left)
Roll 5 - 7,910 (25% of 31641) hit it. (23,731 left)
Roll 6 - 5,932 (25% of 23731) hit it. (17,799 left These ppl have in part 1)
Temper 2 - Chance to brick with 4 options and you needing just 1 option. WE can just calculate the chance for each person to miss which is 0.75^the number of rolls left.
6 rolls left: 25,000 start here. (.75^6 = 17.79% brick) = 4447 .
5 rolls left: 18750 start here. (.75^5 = 23.73% brick) = 4449
4 rolls left: 14062 start here. (.75^4 = 31.64% brick) = 4449
3 rolls left: 10547 start here. (.75^3 = 42.18% brick) = 4449
2 rolls left: 7910 start here. (.75^2 = 56.25% brick) = 4449
1 roll left: 5932 start here. (.75^1= 75% brick) = 4449
Total ppl that will brick in both scenarios is 17,799 + 4447 + 4449 + 4449 + 4449 + 4449 +4449 = 44491 total ppl with
We started with 100,000 ppl so this is a % of 44.49%. The expected outcome is almost brick here.
Imagine what rogues go through on bows. Its probably 80%+ there to brick. Expected outcome here is def brick.
Check ma maff?
What is meaning of this?
is way too fudging easy.
Thoughts?