Texas Holdem poker odds - Flop types.

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Texas Hold'em Poker - Flop Types
typical flop
Flops

Presenting the occurence probabilities of the different types of Holdem flops in a way that makes sense is a little complicated. . The complications arise from the fact that over 80% of all the flops contain more than one of the properties that we are trying to quantify. . Quite a few will have as many as four or more of the listed properties. . This overlapping of properties accounts for the fact that the total of combinations shown for the various flops, far exceeds the 22,100 possible three card combinations.

The typical flop shown in the illustration above is good example. . This one contains four of our properties - ie: Two High Card Denominations; One High Card Denomination; Two Cards Suited; and One No-Gap Connector. . This particular flop would then be counted four times - once for each of the catagories contained within.

Frequence probabilities  of various types of flops

* NOTES about the flop properties listed:

Just to explain the tabulation process used here, it might help to mention that flops with Three of a Kind, Three Cards Suited, Three High Card Denominations, and Two High Card Denominations, always have other properties contained within. . Three nines - 999 - includes a Pair. . Three Cards Suited - 7h 5h 2h - includes Two Cards Suited. . Three High Card Denominations - K Q 10 - includes both Two High Card Denominations and One High Card Denomination. . All the primary properties and sub-properties are counted separately.

The rest of the flop types can exist on their own, without any other properties included. . Here are examples of each of these:
Three Cards to a Straight (only) - 9s 7h 5d . . . Pair (only) - 6c 6d 4h . . . Two Cards Suited (only) - 8h 6h 2d
No-Gap Connector (only) - 8c 7h 3s . . . One High Card Denomination (only) - Ks 9c 4d.

Although this last group can flop without other properties included, that only happens about 15% of the time. They almost always have one to three others.


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