Quote:
Originally Posted by Martin Alvito
Stated rate: 63%
Actual rate: 64.2% (derived by: (977-350)/977) See how easy these things are to test? If the lockpick algorithm "works", 95% of repeated 1000-ish openings should be within 3-4% of the stated rate. Odds are, this is the majority of what you'll see when people post larger blocks of results. |
Again, I could be entirely wrong here, flames aren't needed.
But, it seems to me, that lets say you have 10 LPs with a 50% chance to retain, SO, people think quickly that you should get 15 items (yes, we're in a perfect statistics world right now, welcome to it.) But in fact, you shouldn't get 15 items should you?
The way I see it, you have your 10 LPs, and use them all, that leaves you with 10 items, sweeeet. Now half your picks broke, you have 5 picks left, so, you use them all, you know have 15 items (the originally thought amount) and 2.5 picks left, so you use those, you know have 17.5 items, and 1.25 picks left, etc etc. Which will approach 20 I believe? giving a mathematical retention rate of 50%
Hmmm, after looking at where I am going with this, I kinda prove that Martin is right, but like I said, this wasn't meant to say he was wrong. I am leaving this post though to show a little more detail on WHY he is right, so there aren't other people like me curious as to whether or not you can use a simple equation like that to do it.