Pocket aces
Six suit combinations belong to AA, but fixing one exact pair blocks two aces from the opponent deck.
Explore all 169 abstract Hold’em starting-hand classes, their concrete combination counts, and reproducible equity estimates against a random legal hand. The preflop poker odds view keeps class labels separate from the specific cards actually sampled.
Seed family: poc-preflop-v1; generated 2026-07-23; algorithm 1.1.0.
How the result is built
Pair, suited, and offsuit labels expand to physical two-card combinations. A known ace of spades removes every combination containing that exact card.
| Hand class | Before blocker | After A-spades blocker | Removed |
|---|---|---|---|
| AA | 6 | 3 | 3 |
| AKs | 4 | 3 | 1 |
| AKo | 12 | 9 | 3 |
Pairs occupy the diagonal. Cells above it are suited and cells below it are offsuit, producing four or twelve combinations respectively.
The benchmark samples every legal opposing combination uniformly after removing your cards. It does not represent a typical open, call, or tournament range.
Position, stack depth, future action, rake, and opponents determine strategic value. The matrix reports showdown probability under one explicit comparison.
Before blockers, six suit pairings produce paired hole cards; matching suits produce four versions of two different ranks, and unmatched suits produce twelve. Equal-sized cells in a 13-by-13 grid therefore do not represent equally frequent deals. Strategy comparisons should account for the suit combinations still available.
Six suit combinations belong to AA, but fixing one exact pair blocks two aces from the opponent deck.
Four concrete same-suit combinations make AKs, each with different blocked flush cards.
Suit-isomorphic starting hands collapse 1,326 concrete combinations into classes.
Every legal opposing two-card combination receives equal weight.
The data identifies whether a value is exact or a fixed-seed simulation.
Yes. Selecting a class reveals a card-image example and links to the calculator.