|
Reason I like Bodog #3:
|
Good
Odds
|
|

I recommend against gambling for real money, since you'll always lose in the long run. But if you're going to gamble anyway then you might as well make your money last as long as possible, so I looked for an online casino which offers good odds.
Most online casinos are
greedy when setting the odds on their
games. They think they'll make more
money by setting the games tighter, so the player
has less chance of winning, but they're wrong. Most
gamblers eventually gamble away all their playing
budget anyway. They're going to lose the same
amount of money no matter what, the only question
is how long it takes them to do so. And when they
play at a tight casino and lose quickly, they're
less likely to return.
A casino which offers good odds will make
just as much money as a tight casino, because
the players will usually gamble away whatever they
deposit anyway, no matter what the odds. The only
difference is that with better odds, they'll get to
play longer before they go bust. And that means
they had more fun in the process, and they're more
likely to return.
Bodog is one of they few casinos that
understands this. They offer games with good
odds, knowing that if your money lasts longer,
you'll be a happier, loyal customer. Among their
offerings are:
- Two blackjack games returning over
99.8%
- Single-0 roulette
- Full-pay Jacks or Better (99.54%)
- Six other video poker games returning over
99%
- Pick 'em Poker, at 99.95%!
Why play anywhere where the odds aren't this
good?

Try their blackjack for free.
One click and you're in.
|
Gambling Problem?
Call the 800-522-4700 hotline, and read this.
Also, know that Parkinson's drugs encourage gambling.
|
How
to
win $1 million at a table game with a $10 bet
Short answer: Parlay your
wins 17 times
by Michael
Bluejay • Sept. 2003 • Last update Feb. 2011
In an
earlier article we looked at the odds of winning $1 million or more
with the lottery or progressive slot machines. (see article) In theory, you could get much better odds of
winning $1 million by betting $10 on a table game (say red or black on
roulette), doubling your bet every time
you win, and winning 17 times in a row. Yeah, your chances of winning 17 times in a
row aren't that great, but they're a lot better than winning a
million dollars on a slot. Your odds of hitting $1 million would
be about 1 in 119,000 on a table game, but a whopping 1 in three
million
or so on a slot machine.
But there's a catch:
No casino on the planet will let you double up a table game bet to
$500,000. The max bet on a table is usually limited to around $5000,
and the highest limit I know of is $50,000, at Caesars Palace.
But it's still interesting
to see how such a series bet could work, and it's certainly possible to
double up to a nice jackpot of $1,000 or more, with way better odds
than on a slot machine. So let's take a look at how to do it.
How to do it
You remember that old story you heard as a kid about
the person who wanted his salary to start at only $1 and then double
every day? The punchline was that in 30 days the salary would
be over a billion dollars. We're working with the same concept
here. If you start with a $10 bet and win 17 times in a row,
you'll be betting $10, $20, $40, $80, $160, $320, $640, $1280, $2560,
$5120, $10240, $20480, $40960, $81920, $163,840,
$327,680, and $655,360, and in you win that last bet, you'll wind
up with $1,310,720.
So now we just need to pick a game to play.
We want a game with a low house edge,
because that will give us the best chance of winning. That rules
out roulette, since its house edge is a whopping 5.26%. A
single-zero wheel is better a 2.7%, but that still twice what you'd get
in a good game. If you're in Europe where they have the en
prison rule, then the edge is a respectable 1.39%, and roulette is
a decent choice. If you're in Europe and are trying this with
roulette, you can use the numbers below for craps without free odds,
since the house edge for both games is similar.
But let's say we're not in Europe and so roulette is
out. An obvious choice for a low-edge good would be
blackjack, which carries an edge as low as 0.20%. But blackjack
comes with a problem: If we bet the farm on every hand, there's
no money left for doubles and splits. So let's put blackjack
aside for now and come back to it.
Our next idea might be the banker bet in baccarat,
with a low edge of only 1.06%. But here again there's a
problem: In baccarat we have to pay a 5% commission on winning
banker bets. If we win 16 times in a row and lose the 17th, we'd
be on the hook for $16,384 in commissions. Ouch. So to do
the banker bet we'd have to squirrel away 5% of every win in order to
pay the commissions. That means our bets would grow slower, and
so it would actually take 18 bets to get to get to $1 million, not
17. That makes it twice as hard to reach our goal, so that bet is
out.
Next up is the player bet in baccarat with an edge of
1.24%. It has no problems, so this will work!
The chance of winning a single player bet is 49.317562%, so the chances
of winning 17 in a row are 1 in 1 ÷ 49.317562%17, or 1
in 165,567. That's about twenty times easier than with a slot
machine.
The house edge on the pass line in craps is almost as
low, 1.41%. Yes, the Don't Pass is just a hair lower, but if
you wanted the best odds you would have chosen baccarat. If
you're playing craps it's because craps is more fun for you, and if
that's the case you're almost certainly going to bet the pass line like
everyone else. In that case your chances are 1 in 1 ÷ 49.29292917,
or 1 in 166,979. That's nearly as good as with baccarat.
Tweaking it
further
Did you notice that even though our goal was only a
million dollars, after our 17th bet we're up $1.3 million? We
can use that to our advantage. Instead of bet #17 being $655,360,
we can bet only $500,000 to to win the $1 million. That way if we
lose, we'll have $155,360 left, and we can try to double that
up to $1 million. And here again, we'll always limit our final
bet to $500k, so we don't overshoot our goal, and so we have some left
over in case we lose. That improves our chances to 1 in 125,926 for
baccarat and 1 in 128,110 for craps. (You can't easily calculate
that, so I figured that through a computer simulation of five billion
attempts to win the $1 million. I estimated all the remaining
figures in this article the same way.)
You might think we could improve our chances further by taking the "free odds" bet in craps, since it carries no house edge. (See our how to play
craps for an explanation of this bet.) I thought the same thing, but a computer simulation proved otherwise. The
problem is that we have to bet only a fraction of our bankroll on the
come-out roll so we have money left over to put on the odds, and if we
win the come-out with a 7 or 11 then our effort is kind of wasted since
our bet was so small. Incidentally, I did find that betting 1/4th
of the bankroll on the come-out (and not being able to put the max down
on points of 5, 6, 8, and 9) yielded better chances of success then
betting 1/5th or 1/6th of the bank on the come-out roll.
(My sims used 3-4-5 odds. Yes, Casino Royale offers
100x odds, but they limit the payout on an
odds bet to just $2500, so that won't work for us. Caesars, which
allows the highest bets in Vegas, offers 3-4-5 odds, so that's what I
used. But when we got close to the goal, I stopped screwing with odds
and put as much on the pass line as necessary to hit the $1 million
goal if we won the bet.)
We can tweak some more, not to improve our odds any
further, but to let us play a little longer. The more
attempts we get, the more fun it is to try. Earlier we talked
about limiting our final bet to $500k, so we don't overshoot our goal,
and so we have some money left to try again if we lose the last
bet. We can take that one step further and make sure we have some
money left over after every bet. Instead of betting our
whole bankroll on every round, we can bet only half or one-fourth of
our bankroll, as long as we bet a minimum of $10. This won't make it more likely that we'll get our
million, but we'll have lots more chances to try. Doing it this
way, with the baccarat player bet, the odds of success increase to 1 in 200,553 if we bet half our bank every time.
Remember how we said we'd return to the question of
blackjack later? Well, now's the time. Blackjack was
problematic because if we bet our whole bankroll on every round, then
we won't have money available for doubles and splits. So I
simulated what would happen if we bet 1/4th of our bankroll on every
hand. We might still not have enough to cover every double and
split, but we can cover most of them. If we do that, with a
2-deck, DAS, S17 game, our chances of success are 1 in [coming soon!].
Finally, just to be complete, let's also return to the
baccarat banker bet. We said it's problematic because we have
to save for commissions. Well, what if we do save for
commissions? In that case our chances for success are 1 in 189,022.
Below is a table summarizing our chances for different
games, using different strategies. The "Standard Bet" line is
how much of our bankroll we're betting each round -- our entire
bankroll (which gives us the best chances of winning), or a fraction of
our bankroll, which gives us worse odds, but gives us more attempts and
which could be more fun. The "Amont of final bet" is whether
we're going to continue to bet big on the final bet (overshooting our
goal), or limit our bet to $500k so that we win $1 milion exactly, and
so we have some extra to try again with if we lose our last bet.
Odds of doubling $10 to $1
million (1 in ...)
|
Bet per round
(portion of bankroll)
|
All
|
Half
|
One-Fourth
|
Amount of final
bet
|
All
|
$500k
|
Baccarat, player
|
165,567
|
125,926
|
200,553
|
328,192
|
Craps, no odds
|
166,979
|
128,110
|
208,039
|
343,100
|
Craps, odds
|
188,679
|
175,027
|
212,062
|
303,841
|
Blackjack
|
(must bet 1/4th to save for doubles & splits)
|
179,662
|
Baccarat, banker
|
205,474
|
127,317
|
292,227
|
653,424
|
Using a more
realistic goal
Everything above is really academic because no casino
will let you make bets that large. But Caesars Palace allows
bets up to $50k, which would allow us to win $100,000. So what
are the odds of winning this more realistic amount? A whole lot
better:
Odds of doubling $10 to
$100,000 (1 in...)
|
Bet per round
(portion of bankroll)
|
All
|
Half
|
One-Fourth
|
Amount of final
bet
|
All
|
$500k
|
Baccarat, player
|
19,908
|
12,036
|
17,995
|
25,598
|
Craps, no odds
|
19,952
|
12,131
|
18,305
|
26,405
|
Craps, odds
|
17,844
|
16,738
|
18,693
|
23,967
|
Blackjack
|
(must bet 1/4th to save for doubles & splits
|
|
Baccarat, banker
|
13,535
|
12,247
|
26,151
|
51,418
|
And we can improve our chances even further.
So far we've been talking about our chances if we start with only $10,
which gives us just one attempt. But if we started with $100 then
we could try ten times. If we started with $1000 we could try 100
times. That greatly increases our chances of making our
goal. Let's see by how much:
[TABLE COMING EVENTUALLY]
If you'd like to get your hands dirty and calculate
this yourself, the chances of winning an event over multiple
attempts is:
1 - (ways to lose ÷ (ways to lose+1) ) ^ number of
attempts
So if our chances for 1 try are 1 in 40,000 and we try
100 times, our chances are 1 - (39,000 ÷ 40,000)100 ≈
0.25%. To turn that into "1 in x" style, we divide the result
into 1. So 1 ÷ 0.25% is 400, or 1 in 400.
This formula is useful for other gambling problems. For example,
if the odds of hitting the jackpot on one spin on a slot machine are 1
in 262,144, and you play the machine for 262,144 spins, you've got only
a 63% chance of hitting the jackpot. Probably not what you
expected!
Odds of winning
consecutive bets
No article about winning lots of bets in a row would
be complete without a table showing your odds of winning several bets
in a row in various games, so here you go!
Odds of winning
multiple bets in a row (1 in X)
|
|
Wins in a row
|
Roulette
(00)
|
Roulette
(0)
|
Baccarat
banker bet
|
Baccarat
player bet
|
Craps
pass line
|
Blackjack
2D, DAS, S17
| Bankroll
($10 start)
|
|
1
|
2
|
2
|
2
|
2
|
2
|
(coming
soon)
| $20
|
|
2
|
4
|
4
|
4
|
4
|
4
| $40
|
|
3
|
9
|
9
|
8
|
8
|
8
| $80
|
|
4
|
20
|
18
|
15
|
17
|
17
| $160
|
|
5
|
42
|
37
|
30
|
34
|
34
| $320
|
|
6
|
89
|
75
|
59
|
70
|
70
| $640
|
|
7
|
187
|
155
|
116
|
141
|
141
| $1280
|
|
8
|
395
|
319
|
230
|
286
|
287
| $2560
|
|
9
|
833
|
655
|
453
|
579
|
582
| $5120
|
10
|
1,758
|
1,347
|
894
|
1,175
|
1,181
| $10,240
|
11
|
3,712
|
2,768
|
1,764
|
2,382
|
2,395
| $20,480
|
12
|
7,837
|
5,691
|
3,481
|
4,830
|
4,859
| $40,960
|
13
|
16,544
|
11,697
|
6,868
|
9,794
|
9,858
| $81,920
|
14
|
34,927
|
24,044
|
13,552
|
19,860
|
19,999
| $163,840
|
15
|
73,734
|
49,424
|
26,739
|
40,269
|
40,572
| $327,680
|
16
|
155,660
|
101,594
|
52,757
|
81,653
|
82,309
| $655,360
|
17
|
328,616
|
208,832
|
104,093
|
165,567
|
166,979
| $1,310,720
|
18
|
693,745
|
429,265
|
205,383
|
335,715
|
338,748
| $2,621,440
|
Odds are rounded. Probabilitiy of winning a single
round is: Roulette 00: 18/38. Roulette 0: 18/37.
Baccarat banker: 50.682438%. Baccarat player: 49.317562%.
Craps: 244/495.
Blackjack is n/a due to doubles, splits, and naturals.
|
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