Timeline for What's Wrong With My Math - Odds of 3 Cards of the Same Suit When Drawing 10 Cards
Current License: CC BY-SA 4.0
8 events
when toggle format | what | by | license | comment | |
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Jun 29 at 19:13 | comment | added | Acccumulation | @IanClayman The most generalized for is [Inclusion-Exclusion[(en.wikipedia.org/wiki/Inclusion%E2%80%93exclusion_principle), but often there are ways to simplify to calculations. For instance, in this case, as lulu pointed out in a comment to your question, you can instead calculate the probability on not getting three of the same suit. | |
Jun 29 at 3:25 | comment | added | David K | The calculation in the question also counts each hand with suites DDDDHHCCSS four times: once for each way you can choose one of the diamonds to make the remaining $7$ cards along with the HHCCSS cards. Any hand of the form DDDDDHHCCS is counted ten times. | |
Jun 28 at 23:57 | comment | added | MrPuffer | @N.F.Taussig Thanks for mentioning, completely missed it, I fixed it! | |
S Jun 28 at 23:55 | review | First answers | |||
Jun 28 at 23:56 | |||||
S Jun 28 at 23:55 | history | edited | MrPuffer | CC BY-SA 4.0 |
added 22 characters in body
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Jun 28 at 23:17 | comment | added | Ian Clayman | Is there a way to generalize this, or would the conditions change for every number of cards drawn? For example, obvious there’s no risk of drawing a second set of 3 when drawing less than 6 cards. Do I need to split my calculations into less than 6 and 6+? | |
S Jun 28 at 22:14 | review | First answers | |||
Jun 28 at 22:21 | |||||
S Jun 28 at 22:14 | history | answered | MrPuffer | CC BY-SA 4.0 |