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Reason #5 why the Wizard likes Bovada: Intelligent Bonuses Many online casinos offer huge signup bonuses, but there’s a catch. Buried in the fine print is that play on the most popular games doesn’t count towards earning the bonus. It’s common for play on blackjack, baccarat, roulette, craps, and video poker to be excluded. In many cases, only slots count. And that’s if you can even find the terms and conditions. Many casinos put their 100% bonus in big flaming letters but make you hunt all over their site to find the rules. Bovada allows play on all games to count towards the wagering requirement. It’s that simple. Just no opposite betting. All casinos ought to be as easy as Bovada about this. The bonus offer itself is simple too: on your first deposit, they’ll give you an extra 10%. If you deposit $100, you’ll wind up with $110 in chips or tokens. Finally, in the unlikely event that Bovada feels you’ve been abusing their bonuses they won’t seize your winnings like most other casinos will. In the worst case scenario they will politely tell you that they will not be offering you any future bonuses, but you are welcome to keep playing and keep everything you have made already. |
“Johnny Craps” ChallengeLast Update: May 10, 2011 Shortly after I posted my challenge I asked “Johnny Craps,” keeper of An Old Timer’s Guide to Beating the Craps Table, if he wanted to accept my challenge. The site for said system no longer exists, which is usually the case with betting systems. The owners seem to vanish in the middle of the night. John replied quickly and was very confident in his system and its ability to show a profit over a billion rolls. He regaled me several stories of big winnings using his system and admitted to only one substantial loss and that was because he got drunk and didn’t follow the system. Through our discussion John was the the perfect gentleman and even refused my offer of payment if his system did beat the challenge. It was through personal application and testimony of others who purchased his system that he believed in it. His system relies on the philosophy that you are more likely to win after a previous loss. In addition, his system has controls to limit losses with the greatest pass line loss being only eight times the smallest. He bets only on the pass line and taking the odds. The fallacy lies in the assumption that a win becomes more likely after a loss. The results below bear this out.
The ratio of units lost to units bet is 0.005595, which is not far from the house advantage in craps of 0.005720 when taking full double odds, the difference being due to random variation. The maximum units won will vary substantially from one session to another and the result of 2111 above should not be expected to be easily duplicated. Below are the maximum units won at any time based on ten different sessions of one million rolls each: 224, 2521, 1226, 1199, 1298, 6130, 3123, 224, 851, and 1314. A copy of the program is below. I put I would like to thank John for his participation and cooperation in this experiment.
# include <stream.h>
# include <stdlib.h>
# include <string.h>
# include <math.h>
int main(void)
{
int numpass, numodds, numroll, tbet, er, es, point, roll, die[2], i, n, max, bet, win, num, bil;
cerr << "enter seed ";
cin >> n;
for (i = 1; i <= n; i++)
{
num = rand();
}
cerr << "enter number of trials ";
cin >> n;
numroll = 0;
bil = 0;
win = 0;
tbet = 0;
max = 0;
numpass = 0;
numodds = 0;
bil = 0;
do // repeat until end of experiment
{
es = 0;
bet = 2;
do // repeat until end of series
{
point = 0;
er = 0;
do // repeat until end of round
{
for (i = 0; i <= 1; i++)
{
num = rand(); // The maximum rand() is 32767
die[i] = 1 + int(num * 6 / 32767);
}
roll = die[0] + die[1];
numroll++;
if (point == 0)
{
numpass++;
if ((roll == 7) || (roll == 11))
{
win += bet;
tbet += bet;
er = 1;
es = 1;
}
else if ((roll == 2) || (roll == 3) || (roll == 12))
{
er = 1;
win -= bet;
tbet += bet;
}
else
{
point = roll;
numodds++;
}
}
else if (roll == point)
{
if ((roll == 4) || (roll == 10))
{
win += 5 * bet;
tbet += 3 * bet;
}
else if ((roll==5)||(roll==9))
{
win += 4 * bet;
tbet += 3 * bet;
}
else
{
win += 4 * bet;
tbet += 7 * bet / 2;
}
er = 1;
es = 1;
}
else if (roll == 7)
{
if ((point == 6) || (point == 8))
{
win -= 7 * bet / 2;
tbet += 7 * bet / 2;
}
else
{
win -= 3 * bet;
tbet += 3 * bet;
}
er = 1;
}
} while (er == 0); // repeat until end of round
if (tbet > 1000000000)
{
bil++;
tbet -= 1000000000;
}
if (win > max)
{
max = win;
}
if (es == 0)
{
if (bet == ***) { bet = ***; } else
if (bet == ***) { bet = ***; } else
if (bet == ***) { es = ***; }
}
} while (es == 0); // repeat until end of series
} while (numroll < n); // repeat until end of experiment
cerr << "Total rolls = " << numroll << "\n";
cerr << "Total pass line bets = " << numpass << "\n";
cerr << "Total odds bets = " << numodds << "\n";
cerr << "Total winnings = " << win << "\n";
cerr << "Total bets = " << bil << " billion + " << tbet << "\n";
cerr << "High winnings = " << max << "\n";
}
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