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So my friend just calculated the chances of rolling 6 31 IV stats

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  3. So my friend just calculated the chances of rolling 6 31 IV stats
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User Info: Great_Reapette

Great_Reapette
3 years ago#22
kirbydude385 posted...
you have a 1/32 (because of 0) to get 31 IVs in one stat. there are six stats so logically the odds should be (1/32)^6

which is 9.3132257^-10


okay see I knew I screwed up somewhere
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User Info: Luigi player

Luigi player
3 years ago#23
The number from TC basically has a ~4.934 * (10^34) to 1 chance of it happening.

So it's like 49340000000000000000000000000000000:1
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User Info: NinjaKitsune

NinjaKitsune
3 years ago#24
Toasty_Kabal posted...
Except breeding for IVs is a thing.


So we only have to roll "passed over" for two and then 3 random. It's still a number that's too big for the time it takes to breed, and that's before adding in nature which is at best a 50% chance.
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User Info: Archwing3441

Archwing3441
3 years ago#25
NinjaKitsune posted...
Toasty_Kabal posted...
Except breeding for IVs is a thing.


So we only have to roll "passed over" for two and then 3 random. It's still a number that's too big for the time it takes to breed, and that's before adding in nature which is at best a 50% chance.


nature isn't 50% chance if you're using the power items to pass down the 2 IVs. Also, you got to take into consideration for getting the right abilities.
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User Info: NinjaKitsune

NinjaKitsune
3 years ago#26
No, you pass down 1 max through the power item (guaranteed as of gen 5, I believe) and the other two stats passed down are chosen at random, with it being possible that the one passed down is also "chosen" again. I suppose I could have made that more clear than just leaving one stat unmentioned. But yeah, I also forgot abilities, which can add another 50% chance, or we could be working with a dream world ability female, and I don't remember offhand what the chances of them passing that down are, but I think it's less than 50%.
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User Info: CharizardFire

CharizardFire
3 years ago#27
The correct answer is 1.1267558900412*10^(-9), or 1 in 887,503,681.
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User Info: GX1997

GX1997
3 years ago#28
May the odds be never in your favor!
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