The
occurence probabilities of the different types of Holdem flops
can be a little confusing because about half of the possible
flops contain more than one of the types that are shown. . Since
each set of properties is counted on it's own and compared individually
to the 22,100 possible three card combinations, the total of
all the various flops far exceeds the number of possible combinations.
The typical
flop shown in the illustration above is good example. . This
one contains two of our properties. These are "Two High
Card Denominations" and "Two Cards Suited".
. This particular flop would then be counted twice - once for
each of the two catagories contained.
"High
Cards" here are 10, J, Q, K, and Ace.
|
Probabilities
of Various Types of Flops
Each catagory is individually compared
to the 22,100 possible three card combinations
|
|
Flops
With These Properties / Examples
|
Number
Of
Combinations
|
Probabilities
For
1000 Dealt Flops
|
Shown
In
Percentages
|
| . Three
of a Kind . . . 7, 7, 7 |
52
|
2
|
.24%
|
| . Three
Cards Suited . . . 3h, 6h, 10h |
1144
|
52
|
5.2%
|
| . Three
Card Straight . . . 10, J, Q |
768
|
35
|
3.5%
|
| . Pair
. . . 5, 5, x |
3744
|
169
|
16.9%
|
| . Two
Cards Suited . . . 4d, 9d, x |
12168
|
550
|
55.0%
|
| . No
Gap Connector, only, to a Straight . . 9, 10, x |
10400
|
471
|
47.1%
|
| . One
Gap Connector, only, to a Straight . .8, 10, x |
6144
|
278
|
27.8%
|
| . Three
High Card Denominations . . . J, K, A |
640
|
29
|
2.9%
|
| . Two,
only, High Card Denominations . . . 10, K, x |
5120
|
232
|
23.2%
|
| . One,
only, High Card Denomination . . . Q, x, x |
9920
|
449
|
44.9%
|
| |
|
|
|
| . None
of the Above |
96
|
4
|
.43%
|
|
