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Reason #1 why the Wizard likes Bovada: Excellent customer support The thing that separates Bovada from the rest is its customer support. Many other online gaming companies outsource their support. It can be difficult getting a response from them, and if you do it is often slow and handled by somebody with little understanding of gambling or even of English. But Bovada’s support is handled by Bovada, and their support staff is actually knowledgeable and helpful. I’m so confident that you’ll have a good experience with Bovada that if you have a problem getting paid and you can’t resolve it with them on your own, I’ll talk to them myself. I personally have known the Bovada management for about three years and always found them to be professional, friendly, and knowledgeable. I have also personally visited one of their call centers so I could see first-hand how they handle customer issues. (More on my mediation service.) If you have a problem with any other casino besides Bovada, I can’t help you. I get complaints from players of other online casinos every day who have difficulty getting paid. However that isn’t my job nor my problem. If you play at Bovada after clicking through my site I’ll stand behind you 100%. Any place else and you’re on your own. |
Ask the Wizard #132Edition Date: Feb 21, 2005 Do you have any advice for picking the terminal digit in Super Bowl pools? |
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NFL Terminal Digits per Side | ||
Digit | Frequency | Probability |
0 | 1887 | 17.75% |
1 | 1097 | 10.32% |
2 | 348 | 3.27% |
3 | 1382 | 13.00% |
4 | 1608 | 15.13% |
5 | 396 | 3.73% |
6 | 848 | 7.98% |
7 | 1945 | 18.30% |
8 | 631 | 5.94% |
9 | 488 | 4.59% |
Total | 10630 | 100% |
So this table shows 7 is the best choice, followed by 0, 4, and 3.
The probability player 1 has a set is 3*combin(3,2)/combin(49,2). Then the probability player 2 has a set is 2*combin(3,2)/combin(47,2). Then the probability player 3 has a set is combin(3,2)/combin(45,2). However any three players can the three sets, not necessarily the first three. There are combin(10,3) ways to choose the 3 players out of 10 that have sets. So the answer is combin(10,3)*(3*combin(3,2)/combin(49,2))*(2*combin(3,2)/combin(47,2))*(combin(3,2)/combin(45,2)) = 0.00000154464 = 1 in 64740.
Highest of 10 Cards | ||
Highest Card | Probability | Expected |
10 | 0.000000000063 | 0.000000000632 |
11 | 0.000000000632 | 0.000000006953 |
12 | 0.000000003477 | 0.000000041719 |
13 | 0.000000013906 | 0.000000180784 |
14 | 0.000000045196 | 0.000000632742 |
15 | 0.000000126548 | 0.000001898227 |
16 | 0.000000316371 | 0.000005061939 |
17 | 0.000000723134 | 0.000012293281 |
18 | 0.00000153666 | 0.000027659882 |
19 | 0.00000307332 | 0.000058393084 |
20 | 0.000005839308 | 0.000116786168 |
21 | 0.000010616924 | 0.000222955411 |
22 | 0.000018579618 | 0.000408751587 |
23 | 0.00003144243 | 0.000723175884 |
24 | 0.00005165542 | 0.001239730087 |
25 | 0.000082648672 | 0.002066216811 |
26 | 0.000129138551 | 0.003357602319 |
27 | 0.000197506019 | 0.005332662506 |
28 | 0.000296259028 | 0.008295252787 |
29 | 0.000436592252 | 0.012661175306 |
30 | 0.000633058765 | 0.01899176296 |
31 | 0.000904369665 | 0.028035459607 |
32 | 0.001274339073 | 0.040778850337 |
33 | 0.001772993493 | 0.058508785267 |
34 | 0.002437866053 | 0.082887445794 |
35 | 0.003315497832 | 0.116042424112 |
36 | 0.004463170158 | 0.160674125694 |
| 37 | 0.005950893544 | 0.220183061136 |
38 | 0.007863680755 | 0.298819868684 |
39 | 0.010304133403 | 0.401861202713 |
40 | 0.013395373424 | 0.535814936951 |
41 | 0.017284352805 | 0.708658464999 |
42 | 0.022145577031 | 0.930114235312 |
43 | 0.028185279858 | 1.211967033891 |
44 | 0.035646089232 | 1.568427926212 |
45 | 0.044812226463 | 2.016550190844 |
| 46 | 0.056015283079 | 2.576703021634 |
47 | 0.069640622206 | 3.273109243697 |
48 | 0.086134453782 | 4.134453781513 |
49 | 0.106011635423 | 5.194570135747 |
50 | 0.129864253394 | 6.493212669683 |
51 | 0.158371040724 | 8.076923076923 |
52 | 0.192307692308 | 10 |
Total | 1 | 48.181818181818 |
Although you didn’t ask, the median card is the ace of clubs. The probability of the highest card falling under the ace of clubs is 41.34%, exactly on the ace of clubs is 10.60%, and higher than the ace of clubs is 48.05%.
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