View Story | 133 comments
Comments: Expand Shrink Hide (Always) | Indented Flat (Always)
The Place of Dead Roads "Gentlemen, you can't fight in here! This is the War Room!"
by Nicholas Phillips on Tue Nov 30, 2004 at 12:21:02 AM PDT
Yet our good friends from the Miami Herald not only say everything is fine in these three counties, contrary to the data they themselves collected, they even have the gall to say everything is fine in the whole state!
It's really, really shoddy reporting, and they need to be taken to task on it.
by pointsoflight on Tue Nov 30, 2004 at 12:28:49 AM PDT
[ Parent ]
John McCain: Bush right to veto kids health insurance expansion
by Chris Bowers on Tue Nov 30, 2004 at 12:32:13 AM PDT
They only needed to count 6,500 more and they would have had an argument.
by fly on Tue Nov 30, 2004 at 07:24:38 AM PDT
Yes, in fact, I do drive a Volvo.
by KTinOhio on Tue Nov 30, 2004 at 02:03:28 PM PDT
by ineedalife on Tue Nov 30, 2004 at 11:33:38 AM PDT
by Cache on Tue Nov 30, 2004 at 11:59:13 AM PDT
This election was rigged. I know it and I don't need no stinkin proof, but since others seem to require some, I'm glad you math enabled folks are on the case.
by warbly on Tue Nov 30, 2004 at 12:34:19 AM PDT
95% will be within plus or minus 2 standard deviations, and 99% will be within plus or minus 3 standard deviations. So when someone says that something is 3.9 standard deviations from the average, it means there was a very low probability of its happening by random chance.
This doesn't, for example, necessarily mean that the election was rigged, but it means there is a high liklihood of some sort of anomaly having occurred (rigging being one obvious possibility) and suggests that further inquiry is needed.
BTW, in the above discussion I've glossed over some of the subtle statistical points to try to get a simple explanation for non-technical people, but if anyone thinks I've oversimplified too much please correct/followup.
by quake on Tue Nov 30, 2004 at 02:48:41 AM PDT
In this case we don't know if the individual we're looking at is really tall or if the measurements are off. (but if i could find a way to place a bet, you can guess where i'd put my money.)
That's why we like to have more than one case.
by dr colque on Tue Nov 30, 2004 at 02:50:32 PM PDT
Strateg(er)y for Du(DEM)mies
by daunte on Tue Nov 30, 2004 at 12:53:45 AM PDT
Take a deck of cards: 25% of the cards are spades. I deal myself 31 cards (almost 60%) and, by chance, I get 11 spades (11/31 = 35.5%). If I extrapolate to the 21 remaining cards, I would estimate that the deck has 0.355*21 = 7.45 more spades, for a total of 17 or 18 spades in the deck. Which is nonsense. I know that there are exactly two spades remaining in the deck because there were only 13 spades to begin with.
Now, the real question is: given the expected total we began with (if there are no shenanigai), what are the odds that the hand recounted SUBsample could have been produced?
Probability analysis of these counties is asking exactly that -- given that we expect 28.8% Kerry votes, if we pick 9,124 of the 15,675 total votes, what are the odds that we will get 32.6%? 95% of the time, we expect the total for that large a sample to be between 2548 (27.9%) and 2717 (29.7%). Getting 2984 votes is way outside that...
To put it another way: the odds of getting this many "spades" out of the deck are less than 10^-15, or less than one in a quadrillion (thousand trillion). Conclusion: our initial hypothesis (28.8% Kerry) must be rejected.
HOWEVER, I must emphasize that this number is HEAVILY dependent on random sampling. As other posters have said, we don't know if there were very pro-bush precincts excluded -- and counting the rest of the deck will tell us if there are 2 or 7 spades left.
Only one thing to do: COUNT THE VOTES!
(I did these calculations and graphs in R, an open-source stats package. Its very hard to use, and I am far from an expert, but heres the code I entered.) #### expected = 4522/(11153+4522) result = 2984 total = 2984 + 6140
# c(2300:3000) says do every integer from 2300 to 3000 plot(c(2300:3000), dbinom(c(2300:3000), total, expected, log=FALSE))
# lower 95% interval qbinom(0.025, total, expected, log.p=FALSE)
# upper 95% interval qbinom(0.975, total, expected, log.p=FALSE) #####
by bilge on Tue Nov 30, 2004 at 09:08:21 AM PDT
wide narrow
View Story | 133 comments