18.12.2015, 09:02
Well I've been looking at complicated maths recently and came across GTA V score formula. It's way too complicated.
Take a look at how score is jumping
http://pastebin.com/aYZZ4EKS
People found the formula for level 100 and up so they can calculate it like that
Here is the link for the orignal thread http://gta.wikia.com/wiki/Rank
I'm trying to find on how to calculate the score from the beginning which means from rank 1 to 99. However it says that this quadratic polynomial function works from 100 and above however when I used it at level 99 it worked aswell.
Also GTA V final rank is 8000 which reaches the limit of 32 bit system 2,147,483,647. So there are in total 2,147,483,647 points for collect in GTA V. Will probably take a couple of years.
I might be wrong about that there is a formula. I used an online program to find the correct formula but failed.
http://www.electrictactics.com/poly/polyin.html
Also when you enter numbers from 100 and above it doesn't give you the same function but it looks a bit correct at the beginning.
Well lets see maybe somebody has a clue about whats going on.
Take a look at how score is jumping
http://pastebin.com/aYZZ4EKS
People found the formula for level 100 and up so they can calculate it like that
Код:
Reputation points for rank 100 and greater can be calculated with following quadratic polynomial function: f(x)=25x^2 + 23,575x - 1,023,150, where x is given rank.
I'm trying to find on how to calculate the score from the beginning which means from rank 1 to 99. However it says that this quadratic polynomial function works from 100 and above however when I used it at level 99 it worked aswell.
Also GTA V final rank is 8000 which reaches the limit of 32 bit system 2,147,483,647. So there are in total 2,147,483,647 points for collect in GTA V. Will probably take a couple of years.
I might be wrong about that there is a formula. I used an online program to find the correct formula but failed.
http://www.electrictactics.com/poly/polyin.html
Also when you enter numbers from 100 and above it doesn't give you the same function but it looks a bit correct at the beginning.
Well lets see maybe somebody has a clue about whats going on.