RRRGGB



How much cromos should I prepare to try RRRGGB?

I don't wanna risk befor I am pretty sure, since its my main lvling chest

Anyone experienced could answer that?
id just use a tabula rasa and avoid the hassle.
IGN: Arlianth
Check out my LA build: 1782214
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Nephalim wrote:
id just use a tabula rasa and avoid the hassle.


Stats too good :3
Dys an sohm
Rohs an kyn
Sahl djahs afah
Mah morn narr
The sockets roll independently; there's some p between 0 and 1 such that:

p = probability of blue
p = probability of green
1-2p = probability of red

p is somewhere near .45 .
IGN: SplitEpimorphism
Thank you for the explaining of the numbers, but how many would that be in cromos?
Last edited by Solidwolf#7812 on Dec 22, 2013, 3:03:26 AM
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Solidwolf wrote:
Thank you for the explaining of the numbers, but how many would that be in cromos?


Probability of RRRGGB would be p^3 * (1-2p)^3 * 6! / (3!2!) = 60 * p^3 * (1-2p)^3.

The expected # of chromes would be the reciprocal of this probability. Using p = .45 gives around 182 chromes in expectation.
IGN: SplitEpimorphism
Random is random. Could be 1. Could be 1000.
_Slinger of <ZAP!>
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syrioforel wrote:
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Solidwolf wrote:
Thank you for the explaining of the numbers, but how many would that be in cromos?


Probability of RRRGGB would be p^3 * (1-2p)^3 * 6! / (3!2!) = 60 * p^3 * (1-2p)^3.

The expected # of chromes would be the reciprocal of this probability. Using p = .45 gives around 182 chromes in expectation.


ty!
"
WolfStrike wrote:
Random is random. Could be 1. Could be 1000.


Don't troll.
IGN: SplitEpimorphism
"
Solidwolf wrote:
"
syrioforel wrote:
"
Solidwolf wrote:
Thank you for the explaining of the numbers, but how many would that be in cromos?


Probability of RRRGGB would be p^3 * (1-2p)^3 * 6! / (3!2!) = 60 * p^3 * (1-2p)^3.

The expected # of chromes would be the reciprocal of this probability. Using p = .45 gives around 182 chromes in expectation.


ty!


Note that this is not a guarantee of 182 -- just that, on average, it will take around 182 chromes. Be able to spend double that and the chances will be (mostly) in your favor.
IGN: SplitEpimorphism

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