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PLAYING IT SMART by ALAN KRIGMAN
These figures afford several insights about low-probability
events. The most important is that averages or expected values
are not necessarily good indicators of real performance when a
single random event can have a large relative impact. If you're
dealing with the frequency of high pairs at video poker, a few
more or less than the theoretical number don't have much
significance after 1,000 rounds. Getting 210 or 220 -- five less
or more than the numero-noodniks predict -- is no big deal.
But, look what happens at Caribbean Stud. Players should average
one jackpot in 649,740 hands. But the table shows they indeed
have the same prospect, 36.8 percent, of getting none as one. And
the chance is pretty good, 18.4 percent, of getting two.
Similarly, in 1,299,480 hands, two jackpots are expected; but one
and two have the identical probabilities of occurring, 27.1
percent. And, there's a 13.5 percent chance of not getting any.
More, in a situation like that for blackjacks, you'd have cause
for concern were you to get only half the expected naturals in
10,000 hands. The table shows, though, that while three royals
are expected in 1,949,220 Caribbean Stud hands, players are as
apt to get only two -- 22.4 percent, and wouldn't ask the Supreme
Court to order a recount were they to get only one, or none at
all, the chances there being 14.9 and 5.0 percent respectively.
On the flip side of the coin, the casinos might be quick to call
in their fraud squads if they dished out more than five jackpots
within about 2 million hands. However, this can be anticipated by
chance rather than hanky panky in 8.4 percent of all 2-million
hand cycles. Here's another way the bosses could view the same
figure. They can be 100 minus 8.4 or 91.6 percent confident they
won't have to pay jackpots to more than five solid citizens in 2
million honest hands. Enough not to stew about sacrificing their
silk-suit salaries; not so much to fold the game if it happens.
There's also the issue that the statistics of high and moderate
probability events may bear on individuals. But the arithmetic of
remote phenomena applies to whole populations -- no one member of
which gets near the mean value. This imbalance was implied by the
improvisator, Sumner A Ingmark, in his impressive amoebaeum:
Why are averages unfair?
Take a million paupers and a trillionaire.
With what should I them compare?
To a million people with an equal share.
(c) 2000, ICON/Information Concepts Inc |
English
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