The "Vig,"
derived from the word vigorish, is defined
as the percentage edge the house extracts for every
dollar gambled. The vig is often misleading when
it comes to how much a casino actually makes and
how much a player actually loses in a random game
and it is seriously misleading when it comes to
an advantage player at craps who changes the odds
by his controlled throwing.
For
example, if Place betting is your style and if you Place
the 6 and 8 in multiples of $6, the vig is considered
1.52 percent. You should get paid $7.20 for a winning
$6 bet on the 6 or 8, but you only get paid $7 when
you win. You'll have five winners ($5 X $7 = $35) and
six losers when the 7 rears its ugly head (6 X $6 =
$36). In those 11 decisions, you'll be down a dollar
because the casino kept that dollar as its share. You've
wagered $66 dollars on those 11 decisions, lost one
dollar
(1 divided by 66 is
0.01515). There's the vig for the normal, random
placing of the 6 and 8.
So you bring $100 to the casino and you figure you're
going to bet $6 on the 6 and 8, which is $12 total,
thinking that you only stand to lose about 1.52
percent of your money, a dollar fifty to make it
rounded. So you think you're going to go home with
about $98.50 in the long run using that same $100.
But you won't. In the long run the 1.52 percent
house edge will wipe your $100 away and safely tuck
it into the casino coffers. Why? Because in the
long run, or even over one or a few sessions, you
will bet far, far more than that $100.
You money will be going back and forth, back and
forth, and with each back and forth, the house edge
is subtly chop, chop, chopping away at your cash.
The placement of the 6 and 8 will see it acted upon
approximately 44 times per hour, if we assume 100
rolls of the dice in that hour. So assuming in 100
rolls the numbers were concerned with, the
6, 8 or 7, will appear (on average) about 44 times.
The 6 and 8 will appear approximately 28 times (winning
you $196, while the 7 will pop up 17 times (losing
you $204). I'm rounding up the fractions here so
that's why we have 44 percent but 45 appearances.
Darn math!
In 100 rolls, you can
expect to be down $8. One hundred rolls of the dice
is about one hours worth of play, sometimes
less in a fast game. Now that $100 has been whittled
away to $92. In the second hour, you'll lose another
$8 and be down to $84 and on down it goes over time.
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Columns By Franki Scoblete