how's this?
quad probabilities for 75 dealt trips:
(52 card deck, random deal)
quads probabilities
0 3.8335328%
1 12.7784428%
2 21.0134393%
3 22.7256454%
4 18.1805163%
5 11.4739259%
6 5.9494430%
7 2.6064227%
8 0.9846486%
9 0.3257850%
9 0.1281982%
formula=(22.5/23.5)^(75-quads) x (1/23.5)^quads x combin(75/quads)
--- In vpFREE@yahoogroups.com, "Harry Porter" <harry.porter@v...>
wrote:
iggy,
If you want to ensure that you're communicating effectively (which I
imagine is why you post) you gotta give us just a little more
explanation of your tables. I imagine about 1 in 100 here are able
to
pick up specifically what result you're referring to when you write
"pretty much the same results" -- despite your quote of Stuart's/my
post. Yep, we agree on cycle. But that one was a no-brainer.
As far as the table below, speaking for myself, count me out of the
"1
in 100". On first take, and before the first cup of coffee's kicked
in, I don't have the slightest clue. (And that's about all I'm
prepared to give it just now.)
- Harry
--- In vpFREE@yahoogroups.com, "nightoftheiguana2000"
<nightoftheiguana2000@y...> wrote:
> i get pretty much the same results
> cycle is 1081/46=23.5
> prob. of one hand not hitting=22.5/23.5
> prob. for 75 hands=
> (22.5/23.5)^75 x (75/23.5)^Hits / Hits!=
> Hits Probability
> 0 3.8335328%
> 1 12.2346793%
> 2 19.5234244%
> 3 20.7696004%
> 4 16.5714897%
> 5 10.5775466%
> 6 5.6263546%
> >6 10.8633722%
>
>
>
> --- In vpFREE@yahoogroups.com, "Harry Porter" <harry.porter@v...>
> wrote:
> > > In reply to misscraps:
> > > > Played 5 play DDB a couple of days ago - got trips (3 of a
> kind)
> > > > dealt 15 times before finally got 4 of a kind (on the 15th
> one).
> > > > That is the equivalent of 75 single line attempts.
> >
> > Stuart wrote:
> > > Here's the best my simple mind can figure. On the first card
> drawn,
> > > 47 of the 48 available cards will NOT give you quads. On the
2nd
> > > card drawn, it's 46 of 47. So 47/48 times 46/47 = .9574
chance of
> > > NOT getting quads, which means .0426 chance of getting them.
> 1/.0426
> > > - 23.5, so you'd expect to hit quads once every 23 or 24
tries.
> > >
> > > In 75 attempts, you'd average hitting 3 times, so hitting 1
time
> is
> > > a bit below expectation.
> >
> >
> > Extrapolating on your numbers, Stuart, the odds of failing to
> complete
> > a quad from a held trip 70 times in succession (14 5-play
attempts)
> is
> > (.9574)^70 = .0476 (about 5%).
> >
> > We can all look for this to happen more than a few times before
we
···
> hit
> > the big RF in the sky.
> >
> > - H.