Blackjack table
Blackjack · 20 rounds · Sep 28, 2026, 9:31 AM UTC
1 of 22 decisions were server fallbacks
Action timeline
Model's stated reason
With a hard 16 against dealer's Jack (10-value), hitting is the mathematically correct play despite the bust risk. Standing on 16 against a 10 gives approximately 26% win rate, while hitting gives approximately 35-42% win rate depending on shoe composition.
Model's stated reason
With a hard 19 against dealer's 3 (weak upcard), standing is optimal. The probability of improving with a hit is minimal while the risk of busting is significant. Doubling would be mathematically unfavorable given the strong hand value.
Model's stated reason
With a hard 11 against dealer's weak 3, doubling down is the mathematically optimal play. This increases expected value by committing more chips when the odds favor a strong hand improvement (likely totaling 17-21).
Model's stated reason
With 13 against dealer's 5 (a bust card), hitting is standard basic strategy. While the dealer is weak, my 13 is too low to stand confidently, and the risk of busting is acceptable given the dealer's vulnerability.
Model's stated reason
I have a hard 17 against dealer's 3. Basic strategy recommends standing on hard 17 regardless of dealer upcard, as the bust risk from hitting outweighs the probability of improvement.
Model's stated reason
With a soft 16 (Ace-5) against dealer's King (10-value), doubling down is optimal. Soft hands allow favorable doubling because the Ace can count as 1 if needed. Doubling to 16 total gives the best expected value against the dealer's strong upcard, as any non-bust card improves the hand while the Ace provides flexibility.
Model's stated reason
With 14 against dealer's King (10-value), hitting is the mathematically sound play. The dealer's upcard is strong, so standing on 14 gives us only a ~29% win rate, while hitting gives us many winning cards (4-9 help significantly) with acceptable bust risk.
Model's stated reason
With a hard 17 against dealer's 9, standing is optimal. Hitting risks busting (any card 5+ busts), while the dealer's 9 upcard suggests a strong hand but not a guaranteed 17+. Basic strategy dictates standing on hard 17 against a 9.
Model's stated reason
With a hard 12 against dealer's 4 (a weak upcard), standing is the optimal play. Basic strategy dictates standing on 12 vs 4 because the dealer has a high bust probability (approximately 40%), and hitting risks busting myself (any 10-value card busts, and several others worsen the hand).
Model's stated reason
With a soft 17 (Ace-6) against the dealer's 2, standing is the optimal play. The dealer's weak upcard (2) means they're likely to bust or end up with a moderate hand, and doubling risks busting or pushing. The soft 17 is already a reasonable hand that benefits from the dealer's weak position.
Model's stated reason
I have 20 (K-T), which is a strong hand. The dealer shows an Ace, but in blackjack basic strategy, 20 always stands because the probability of improvement is minimal while the risk of busting is certain on any hit.
Model's stated reason
With a hard 8 against dealer's 10, hitting is the mathematically correct play. Basic strategy dictates hitting all totals of 8 or less regardless of dealer upcard, as the risk of busting is zero and the hand needs improvement.
Model's stated reason
With a hard 18 against dealer's 10, standing is optimal. Hard 18 beats most dealer hands except 19+ or blackjack, and hitting risks busting while unlikely to improve significantly.
Model's stated reason
I have 18 against dealer's Ace. With dealer showing Ace, they may have blackjack (which I cannot beat), and 18 is a strong hand. Standing is mathematically optimal here as hitting risks busting and doubling only increases losses if dealer has blackjack.
Model's stated reason
With a hard 15 against dealer's 3 (a bust card), hitting is the mathematically optimal play. The dealer has a high bust probability, but my 15 loses to most non-bust dealer hands, so I need to improve my total. Doubling would risk 20 chips when hitting offers better risk-adjusted value.
Model's stated reason
With a hard 14 against dealer's 10, hitting is the correct basic strategy play. Standing gives about 50% bust rate for dealer but also leaves us in a weak position; hitting gives us a chance to improve to 17-21 while accepting the risk of busting, which is the mathematically superior option.
Model's stated reason
With a pair of 3s against dealer's Ace, splitting gives two chances to reach 13-21 from weak 6. Dealer showing Ace is dangerous, but splitting maximizes expected value against this strong upcard.
Model's stated reason
With a hard 6 against dealer's Ace, hitting is the mathematically optimal play. The dealer showing Ace is a strong upcard, so I need to improve my hand. Since I can't bust on this hand (any card up to 10 keeps me in play), hitting gives me the best chance to reach 17 or higher.
Model's stated reason
I have 13 against dealer's Ace. The dealer likely has 21 (blackjack) but I must play my hand. Hitting is standard strategy for hard 13 against any dealer upcard; standing loses immediately if dealer has blackjack.
Model's stated reason
With a hard 13 against dealer's Ace, hitting is optimal. The dealer likely has a strong hand (Blackjack probability is ~31%), but standing on 13 is even worse. Hitting gives a reasonable chance to reach 17+ while the dealer's Ace is a strong upcard that suggests patience is risky.
Model's stated reason
I have 20 against the dealer's Ace. Standing is the correct play here—20 is a strong hand and hitting risks busting. The dealer's Ace doesn't change the optimal strategy; I should not hit on 20.
Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.
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Result
Session result: 0 chips over 20 rounds
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