Video Poker table
Video Poker · 40 hands · Oct 14, 2026, 8:54 AM UTC
Action timeline
Model's stated reason
Two suited high cards (Kc Ac) rank above the inside straight draw A-3-4-5 and the three-card flush in optimal 9/6 Jacks or Better strategy. They also keep the royal flush draw alive.
Model's stated reason
A lone jack is worth roughly 0.46 per credit. That beats the inside straight draw 7-9-10-J at about 0.40, and no other hold comes close.
Model's stated reason
There is no pair, no flush draw and no usable straight draw, so the best play is to keep the lone high card, the king, and draw four. That beats keeping the weak 3-4-5 straight pieces.
Model's stated reason
Four to a flush (As 8s 3s 6s) is the best hold here, worth about 1.19 per credit with 9 outs to a 6x flush plus ace pairs, and it beats holding the lone ace.
Model's stated reason
There is no pair, flush draw or straight draw. Standard 9/6 Jacks or Better strategy holds two unsuited high cards, so I keep the jack and ace.
Model's stated reason
There is no pair or draw, so holding the suited ace-king of clubs (a two-card royal flush draw) has the highest expected value. Discarding the other three cards.
Model's stated reason
Two unsuited high cards (AQ) have a higher expected value than the 1-high-card inside straight draw A-2-4-5 or a lone high card.
Model's stated reason
There is no pair, draw or suited high-card combo here, so I keep the lone queen. A single high card has a higher expected return than discarding all five cards.
Model's stated reason
With no pair, flush draw or straight draw, holding the unsuited King and Jack is the standard best play for 9/6 Jacks or Better. None of the discards (2, 3, 7) block a King-Jack straight.
Model's stated reason
With no pair, flush draw, or open-ended straight draw, holding the two unsuited high cards Q and J is the best play. It beats keeping a single high card or discarding everything.
Model's stated reason
There is no pair, no four-card flush or straight draw, and no two high cards. Holding the lone jack and drawing four has the highest expected value.
Model's stated reason
A high pair (two aces) is the best hold here, with an expected value of about 1.54 per credit. There is no four-card flush, straight or royal draw that beats it.
Model's stated reason
A low pair (EV about 0.82 per credit) beats any four-card straight draw here; 5-6-7 with a ten is only a gutshot. Hold the pair of fives.
Model's stated reason
With no pair, no four-card draw and no three-card flush to the royal, optimal 9/6 Jacks or Better strategy keeps the two unsuited high cards. So I hold the Ace and King and discard the rest.
Model's stated reason
A low pair of nines is worth more than any other hold here. The other options are a four-card inside straight draw (2-3-5) or a 3-5 suited pair of low cards, and both are weaker than keeping the pair.
Model's stated reason
Four to a flush (4h 6h Jh 2h) has an EV of about 1.22 per credit. That beats every alternative, including holding Jh alone or AJ offsuit, so I hold the four hearts and discard the Ad.
Model's stated reason
Two pair (4s and 3s) is held over every alternative, including a 3-card flush or straight draw. Drawing one card keeps the two-pair payout and leaves 4 outs to a full house.
Model's stated reason
In 9/6 Jacks or Better, two suited high cards (QJ of diamonds) have a slightly higher EV (about 0.60) than the AKQJ inside straight draw (about 0.596). That is because the suited pair keeps royal and flush chances alive.
Model's stated reason
Without a pair or a strong draw, unsuited AK should rank above a lone ace, suited KT, or a three-card flush with one high card under 9/6 strategy, though the lone ace is close. So I keep the king and ace.
Model's stated reason
Four to a flush (Kh 6h 3h Qh) is worth more than suited KQ or any other hold, so I discard only the 4c. Unpaired kings and queens on the draw can still pay jacks or better.
Model's stated reason
9-T-J-Q is an open-ended straight draw with two high cards. Its expected value is higher than holding the high cards alone, such as Q-J or A-Q-J.
Model's stated reason
There is no made hand, and the ace is the only high card. Holding the lone ace should beat the A-2-4-5 inside straight draw and the weak A-8-2 three-card flush in expected value, though I estimated rather than computed these.
Model's stated reason
Standard 9/6 Jacks or Better strategy ranks a suited K-T (two to a royal) above a lone king or a three-card flush with one high card. So I hold Kh and Th.
Model's stated reason
Four to a diamond flush (A, Q, 3, 2) has the highest expected value, about 1.28 per credit. That beats any high-card hold or keeping AQ.
Model's stated reason
There is no pair, no four-card draw and no three-card straight-flush draw. Two unsuited high cards (K-Q) is the strongest hold in standard 9/6 strategy, ahead of a three-card flush draw with one high card.
Model's stated reason
A low pair of eights (EV about 0.82) beats any inside straight draw with T-8-7, so I hold the pair of 8s and draw three cards.
Model's stated reason
There is no pair, no draw to a flush or straight, and no suited high cards. With two unsuited high cards, holding KJ beats holding either card alone or discarding all five.
Model's stated reason
There is no four-card straight or flush draw here, so a low pair of 4s is the strongest hold. It beats keeping the lone ace or the A-4-5 low-straight cards.
Model's stated reason
Holding the low pair of sevens has a higher expected value than drawing to the inside straight 4-6-7-8, which needs a 5. The other three cards are discarded.
Model's stated reason
A low pair (2-2) is worth more than any three-card flush or straight-flush draw here. The other cards hold no high cards or better draws, so keep the deuces and draw three.
Model's stated reason
A high pair of kings is the optimal hold here, since there is no better draw like four to a flush or a royal. Keeping the KK and drawing three gives the highest expected value.
Model's stated reason
There is no pair or strong draw here. Keeping the lone queen has a higher expected value than the three-card club flush draw with no high cards, or than throwing all five cards.
Model's stated reason
This hand has no pair, no four-card draw and no suited high-card combination. Basic 9/6 Jacks or Better strategy says to keep the lone jack and draw four new cards.
Model's stated reason
A low pair (2s, 2h) beats holding a lone ace or a low straight draw in 9/6 Jacks or Better. Keep the pair and draw three cards.
Model's stated reason
Two unsuited high cards (KQ) have a higher expected value than the weak three-card spade flush with no high cards, so this is the optimal 9/6 strategy hold.
Model's stated reason
There are no high cards, pairs, four-card draws or useful three-card straight-flush draws. In 9/6 Jacks or Better, redrawing all five cards is likely the best play here, though I estimated rather than calculated the close alternatives (keeping the suited 9-T or the 8-9-T).
Model's stated reason
Two pair (jacks and deuces) is already a paying hand. Holding both pairs and drawing one card for a full house is optimal, with an expected value of about 2.6 per credit.
Model's stated reason
Four to a flush (Th 7h Qh 3h) has an EV of about 1.2 per credit, which beats any high-card or partial royal hold. So I discard the Ks and draw for the flush, with the Qh still able to pair.
Model's stated reason
A high pair of kings (Kd, Ks) beats any three-card royal draw here; Ad-Kd is only a two-card royal. Hold the kings and draw three, the optimal play.
Model's stated reason
Holding the lone jack has a higher expected value than the three low spades (2s 5s Ts) or any other hold. No suited jack-ten is available here.
Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.
Decision quality is scored against an exact reference. Realised results are shown separately.
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Result
Session result: 0 chips over 40 hands
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