How to Play Ace-Jack: Good Against Weaker Hands, Dominated by Bigger Aces
Ace-jack plays well against the hands it dominates and badly against bigger aces. Before the flop, A♣J♣ has 71.3% against K♥J♥ and 61.6% against T♥9♥, but only 30.6% against A♥K♦ and 29.2% against A♦Q♦. Against most pocket pairs it is behind: 47.5% against 8♥8♠, 32.2% against Q♥Q♦. When it makes top pair, the kicker decides: on a jack-high board, A♣J♣ beats the one-pair jacks with a lower kicker and splits with another ace-jack.
Ace-jack on J‑8‑4‑7‑4
In the cutoff with A♣J♣, you c‑bet small on J♠ 8♦ 4♥ and the big blind called. The 7♣ turn went check-check, and the big blind checks the 4♠ river. Check back, bet 33%, bet 55% or overbet 120%?
See the answer
The board is complete, so each call is a win, a split or a loss for A♣J♣ (jacks with an ace kicker):
| Big blind's hand | Result for A♣J♣ |
|---|---|
| K♦J♦, weaker kicker | win |
| Q♥J♥, weaker kicker | win |
| T♥T♦, pair below the jack | win |
| 9♠8♠, second pair | win |
| A♦J♦, same hand | split |
| T♦9♦, straight | loss |
| A♥4♦, trips | loss |
| 8♥8♣, full house | loss |
A♣J♣ beats the weaker jacks and the smaller pairs, and loses to the hands that made trips, a straight or a full house. A small bet keeps those weaker hands calling.
Before the flop: ace-jack against one hand
| Opponent's hand | A♣J♣'s equity |
|---|---|
| K♥J♥ | 71.3% |
| J♦T♦ | 68.5% |
| T♥9♥ | 61.6% |
| 8♥8♠ | 47.5% |
| Q♥Q♦ | 32.2% |
| A♥K♦ | 30.6% |
| A♦Q♦ | 29.2% |
Keep going
- Why A♥K♦ dominates it: dominated hands.
- The next ace up: how to play ace-queen.
- Small river bets for value: the thin value bet.
- A pair against two higher cards: pair vs overcards.
- Preflop decisions to practice: the preflop quiz.
- One spot every day: the daily poker puzzle.
- Smaller suited aces: suited aces.
- Aces with an even smaller kicker: weak aces.
Sources
- Every equity and showdown is computed by exact enumeration with the app's equity module, checked on October 11, 2026.
- The answer to the spot follows rules written by the app's author; it does not come from a solver.