I need to be up in 6 hours. Got Oracle first thing in the morning. I need to have my brain partially working atleast. I won`t deny though, this is worth not sleeping for x`D
I'm willing to bet it's 100% exploit actually, no hack needed.
I need to be up in 6 hours. Got Oracle first thing in the morning. I need to have my brain partially working atleast. I won`t deny though, this is worth not sleeping for x`D
Doubtful, it seems like only hackers know how to do it.
I heard there was an exploit where you could get to +11 but then it stopped working, and this was supposedly patched already. This is what the Korean video showed.
Plus, exploits are usually found out by scrubs on the Nexon forum and are made public there before here. For example, the flour glitch and the infinite raid glitch.
Last edited by sky_dragon; 02-14-2012 at 12:22 AM.
No offense, but your math is pretty wrong, figuring out the probability of an event happening doesn't work by just adding the chances together til it equals 100, 3 attempts at a 40% chance equals to a 72% probability of being successful. You can never technically reach a 100% chance (note chance and probability are different things). 4 runes is a 96% probability of being successful, however you can still technically get it on the first try, and go ten runes without being successful, though the probability of being successful in ten runes is about 240%.
Granted MY math may be off as I haven't done binomial distribution in a while, but it should be about right.
Edit: Actually I think I did do it wrong, give me a sec and I'll redo it.
Double Edit: Nah, I had it right.
Last edited by Roxarok; 02-14-2012 at 12:47 AM.
First time contributing to a discussion lol
I've always kind of sucked at probability so correct me if I'm wrong:
Assuming you start with a +3 weapon and the success rates in vindictusdb, you have:
+4 75% = .75
+5 75% = .75
+6 50% = .50
+7 50% = .50
+8 50% = .50
+9 40% = .40
+10 40% = .40
+11 40% = .40
+12 40% = .40
+13 33% = .33
+14 33% = .33
+15 33% = .33
We want to know the average amount of runes it will take for +15 from +4
So first we need to know how many runes on average it will take for each enhance so that the final ratio is at least .50
So we have:
x^(12)=.50
ln(x^(12))=ln (.5) natural log of both sides
12ln(x)=ln (.5) take down the exponent
ln(x) = ln(.5)/12 divide by 12
e^(ln(x))=e^(ln(.5)/12) make each side a power of e
x=e^(ln(.5)/12)
x=.9438743...
So we need an average success rate of at least 94.387% on each upgrade from +4 to +15 (or a failure rate of .0561257 or less)
We calculate the needed success rate by calculating the probability that the rune will fail.
Using the failure rates, we can get how many runes we need to meet the needed amount.
a is the number of runes required
+4/+5 chance of fail is 25%
.25^a=.0561257
a=2.143 runes
x2 b/c +4 and +5 = 4.286 runes
+6/+7/+8 chance of fail is 50%
.5^a=.0561257
a=4.155 runes
x3 because +6/+7/+8 = 12.466 runes (16.752 runes total)
+9/10/11/12 chance of fail is 60%
.6^a=.0561257
a=5.61257
x4 because +9/10/11/12 = 22.553 runes (39.305 runes total)
+13/14/15 chance of fail is 67%
.67^a=.0561257
a=7.19182
x3 = 21.575 runes
The total comes out to 60.88 runes
So 50% of attempts will take 60.88 runes or less.
If we assume $19=x5 runes
Each sword will cost $231.34 to make on average.
Of course this contradicts the logical theory that the 50$ deposit is used to pay for all the required runes.
I know one seller is trying to sell weapons for $150, which means they're losing money.
This means that either there's something other than the runes
or
I suck at math xP
Last edited by Acrisius; 02-14-2012 at 04:16 AM.
How is selling hacked items with no public hack any diffrent then mpgh net letting vip hacks be sold?
[IMG]https://i134.photobucke*****m/albums/q112/larsen94/Photoshop/Batman-Sigg.jpg[/IMG]
Vouches:
oxjoexo, I went first and he promptly paid for an rs account.
Uglyman95, he went first while buying nx off of me.
stacked, I went first.
DrugsDealah, He went first and sold nx to me
Vindicatus, Sold nx. I went first.
They start at +8, not +0
Edit: Lol and my numbers were just estimates, let's focus on the glitch shall we =)
Last edited by Phemy; 02-14-2012 at 06:48 AM.
Nico (02-14-2012)
You do suck at math. Obviously they're not going to spend $231.34 to make $150. It only requires about 12 runes to go from +7 to +15. I just assume they don't use runes for up to +6 because that's what I normally do. It's pretty simple to figure out the number of runes used.
For +13, chance is 33%. That means on average you will fail two times for every successful attempt hence 2 runes will be used. Same thing with +14 and +15. (6 runes total)
For simplicity, I'll assume 40% is just like 50%, so basically for +7 to +12, on average one rune will be used for each enhancement level. Hence, 6 runes for 6 enhancement levels. (6 runes total)
Sometimes you see people get lucky and go from +11 to +15 without failing. It could happen since that's the only way one can legitamitely make one. Sometimes people get unlucky and spend like 5 or 10 runes just going for +8. But the law of probability states that, on average, about 12 runes or ~$45 to get to +15. Add in $5 for unbind potions. The cost of making each weapon is $50.
If nexon is making $50 per hacked weapon, then they're in no hurry to patch this unlike previous hack/exploit where they don't get anything. If they're not making any money off of this, you can bet they will patch it faster than you can say greedy.
Last edited by Joey2012; 02-14-2012 at 08:21 AM.
You have them spending 4 runes at going from +4-+5. I'm pretty sure that's wrong. My estimate might not be 100% correct, but it's a good enough ballpark. I haven't done binomial distribution or expectancy in like 2 years, and the only thing I ever use every day is t-square value to determine significance, and even then it's just looking up a table lol.
We're not trying to find the probability of a guaranteed +15, we're trying to get expected number of runes used, in the long run.
Edit: You also have to remember, upon success, the rune isn't used. So it's not the number of attempts we're finding, it's the number of failures.
Last edited by Phemy; 02-14-2012 at 08:33 AM.