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Reason #4 why the Wizard likes Bodog:
One-stop shopping
Bodog offers the triple crown of gambling: casino, poker, and sports. Many other casinos have tacked on poker as an afterthought, and many poker rooms have tacked on a casino as an afterthought, and the lack of attention shows, sometimes painfully. And very few of these sites let you make sports wagers.
But Bodog doesn't just offer all three, they do each one well, and everything's integrated. It's easy to play all three off one deposit, off just one account.
Another nice thing about Bodog is that you don't need a separate account to play casino games with fake money. In fact you do not even need an account for that at all, you can just click over there and play. Finally, Bodog usernames are only six or seven characters long making them possible to remember. By contrast some competitors' usernames are extremely long and cumbersome. (Visit Bodog)
Try Bodog's blackjack game. One click and you're in:
 No popups, no download, no registration, no B.S., just the game.
See important note about Bodog payouts & deposits.
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Ask the Wizard!
May 5, 2004 column
If I put a $100 bill in a 98% return video poker machine and play until I go broke then how much on average will I bet in total?
There is a simple formula for this answer. It the initial investment divided by the house edge. In this case the answer is $100/0.02 = $5000. However due to the volatility of video poker, most of the time the $100 won't last this long.
First I want to say many thanks for what I consider to be the best gambling related site on the web.
I'm a frequent player at Foxwoods and mostly play Black Jack, Craps, and some Video Poker. However when I look at your House Edge Chart, I see that Catch A Wave has a lower edge than Craps and even Baccarat.
This makes me wonder why I only observe $ 5.00 bettors playing the Wave. It seems to me that this would be an excellent game for bigger bettors.
Am I missing something?
Thanks. As good as my site it I would doubt if 1 gambler in 1000 has visited it. So the vast majority of players don't know what a good bet Catch a Wave is, if played correctly.
To the fellow who asked the question about
order statistics (column #100), I have two quibbles: one small and one large. Your method
failed to make a finite population correction, which I grant is trivial with
5000 employees, but it certainly wouldn't have been had there been 20
employees!
More importantly, however, you implicitly assume that managers have no
effect on their employees. Suppose good managers, through judicious hiring
and firing, or through above-average motivational skills, raise the average
level of their employees. Without accounting for this effect we will either
upward- or downward-bias the resulting probabilities. I'm sure you knew
this, but I am sensitized to it because I do a lot of calculations like this
in discrimination cases and failure to adjust for things we can adjust for
(in this case a group-specific effect) can often lead people astray.
Thank you for those good points. However the alternative to no control over the distribution of job performance ratings is rating inflation. The manager will be put in a position of giving out bloated ratings to keep his staff happy. As a government worker for ten years I speak with some experience on this. When I taught at UNLV there was no average class GPA standard but there were certain expectations about what a grading curve should look like at the end of the semester. At least in a college setting I thought that made for a reasonable policy. Perhaps in a business environment some sort of common sense medium would also be best.
There is a story today about a British man who will bet his life savings on one roulette roll. My friend and I have been debating about what the best casino bet is for this type of wager. If you can only place one bet, and you wish to maximize your odds, what is the best game to play and what is the best bet?
First, let me say this guy was a fool. He bet
$138,000 on a normal American roulette wheel which has two
zeros and a house edge of 5.26%. This amounted to an
expected loss of $7,263. However had he taken a 10 minute
ride to the Bellagio, Mirage, or Aladdin he could have
made the bet on a single zero wheel which follows the
European rule of giving half an even money bet back if
the ball lands in zero. He planned to make an even money
bet anyway. So, at these wheels with full European rules
his house edge would have been only 1.35%, for an
expected loss of only $1865.
To answer your question, if forced to make just one
even money type bet I would have chosen the banker bet in
baccarat with a house edge of 1.06%.
What is your opinion of Card Craps as played by many of the casinos in the San Diego area?
In California dice alone can not be used to determine the outcome of a game. To get around this law many casinos use a hybrid of cards and dice, or cards only. My crap section now addresses some of the ways this is done.
I have reviewed your blackjack site and FAQ, and I have a question about your Blackjack House Edge Calculator. From your description of methodology: "The program played each hand according to the correct basic strategy for those rules without regard to composition dependent exceptions." Can you explain how you determined total-dependent strategy (e.g., that which maximizes expected value)?
First, to those who don't know, composition dependent strategy considers each and ever card in the player's hand. Total dependent strategy only cares about the total, whether the hand is soft or hard, and whether it is a pair.
So the basic strategy is total dependent. However the analysis of blackjack is generally composition dependent. The way get derive the basic strategy charts is to take every composition of an initial two card hand and weight the expected value of each play by the probability of the composition. Let's look at the case where the dealer stands on a soft 17 and the player has a 13 against a 2. The following table shows the composition dependent expected return of standing and hitting of all ways to compose a 2-card 13. The final column is the conditional probability of each compostion.
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Expected values of 13 agaisnt 2
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| Player Cards |
Stand EV |
Hit EV |
Conditional Probability |
| 7,6 | -0.265046 | -0.331966 | 0.142857 |
| 8,5 | -0.264895 | -0.331281 | 0.142857 |
| 9,4 | -0.285726 | -0.293008 | 0.142857 |
| 10,3 | -0.31239 | -0.304215 | 0.571429 |
If we take the weighted average of standing and hitting we get the following expected values:
Stand: -0.29503
Hit: -0.31045
Although hitting 10,3 is the better play overall standing has the greater expected value and is thus the better play.
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