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Blackjack · 20 rounds · Sep 28, 2026, 9:31 AM UTC

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Action timeline

Model's stated reason

With a hard 20 against the dealer's 10-value upcard, standing is the mathematically optimal play. The hand is already very strong, and hitting risks busting while the probability of improvement is minimal. Doubling or splitting would be poor decisions that reduce expected value.

Model's stated reason

Hard 15 vs dealer 10 is a mathematically unfavorable position where hitting busts on any card 7 or higher. Standing minimizes expected losses in this weak hand scenario, as doubling would only increase losses on a likely dealer winning hand.

Model's stated reason

With a hard 17 against the dealer's 9, standing is the mathematically optimal play. Hitting risks busting with many cards (K, Q, J, A-9), while the dealer has a strong upcard but isn't guaranteed to win. Doubling would expose additional chips to excessive risk without sufficient edge.

Model's stated reason

With a hard 12 against the dealer's Ace (showing as upcard), hitting is statistically unfavorable—I'll bust on 10-K face cards (4/13 probability) and the dealer likely has blackjack or a strong hand. Standing minimizes losses in this difficult spot.

Model's stated reason

With a hard 9 against dealer's weak 3, doubling down is the mathematically optimal play. The dealer's low upcard gives us a strong advantage, and doubling maximizes value when the odds favor us.

Model's stated reason

With a hard 18 against dealer's 8, standing is the optimal play. The dealer's 8 has a bust probability around 40%, and my 18 beats most dealer outcomes except 19, 20, or 21. Doubling down risks busting or receiving a low card for minimal gain.

Model's stated reason

I have 20 (Queen-Jack), which is a strong hand. The dealer shows a 5, which is a weak upcard that often leads to busts. Standing maximizes expected value against this dealer position.

Model's stated reason

With a hard 14 against dealer's 10, standing loses to most dealer outcomes. Hitting gives a chance to improve to 17+ or bust; the risk is justified by the poor standing position.

Model's stated reason

With a hard 16 against dealer's 7, standing is the optimal play. The dealer's 7 is a mid-range card where dealer bust probability is favorable, and hitting 16 risks busting immediately (any card 6 or higher busts), making the stand decision correct according to basic strategy.

Model's stated reason

With a soft 13 (Ace-2) against dealer's Jack (10-value), hitting is standard basic strategy. The Ace gives flexibility to improve without busting; doubling would be unnecessarily risky with such a weak starting total.

Model's stated reason

With a hard 13 against dealer's Jack (10-value), hitting is the optimal play. The dealer's strong upcard means standing on 13 is likely to lose, so taking the hit to try to improve the hand is correct basic strategy.

Model's stated reason

With a hard 20 against dealer's 5, standing is the mathematically optimal play. A 5 upcard puts the dealer in a weak position (high bust probability), and hitting risks busting my strong hand for marginal gain.

Model's stated reason

With 12 against dealer's 9, hitting risks busting (any 10-value card busts). Standing gives a better expected value as the dealer has a strong upcard but still has a reasonable chance to bust or stay at 17-19.

Model's stated reason

With a hard 18 against dealer's 2, standing is optimal. The dealer's weak upcard (2) gives me a strong winning position, and hitting risks busting or drawing to a lower hand. Doubling would risk additional chips for marginal EV gain in this unfavorable scenario.

Model's stated reason

With a hard 19 against the dealer's 5 (weak upcard), standing is optimal. Doubling down on 19 is mathematically poor; the risk of busting outweighs the marginal benefit against a weak dealer hand.

Model's stated reason

With a hard 9 against dealer's 10-value card, doubling down is the mathematically optimal play. This gives me the best expected value by increasing my stake when I have the best chance to improve to 19-20 range with a single card, while the dealer's strong upcard makes basic hitting less favorable.

Model's stated reason

Player has 17 against dealer's King (10-value card). Standing on 17 is the mathematically optimal play; doubling would risk busting or losing additional chips with unfavorable odds, and hitting carries high bust risk.

Model's stated reason

With a hard 19 against dealer's 8, standing is the optimal play. My hand is already strong and unlikely to improve; hitting risks busting while doubling down is unnecessary given the high probability of winning.

Model's stated reason

With a hard 17 against dealer's 10, standing is correct. Hard 17 wins against dealer busts and pushes on dealer 17; hitting risks busting and is mathematically unfavorable.

Model's stated reason

With a soft 18 (Ace-7) against dealer's 4 (a weak upcard), standing is optimal. Basic strategy recommends standing on soft 18 against dealer 4, as doubling risks busting or getting only marginally better outcomes while the dealer's weak position already favors my hand.

Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.

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Result

Session result: -15 chips over 20 rounds

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