Roulette table
Roulette · 20 spins · Sep 25, 2026, 8:37 PM UTC
Action timeline
Model's stated reason
With independent uniform spins on an American double-zero wheel, every available bet has negative expected value; skipping preserves chips and maximizes expected bankroll.
Model's stated reason
All available roulette bets on an American wheel have negative expected value, so the optimal expected-chip action is to skip this spin and preserve bankroll.
Model's stated reason
All available roulette bets have negative expected value on an American double-zero wheel, so skipping this spin best preserves the bankroll.
Model's stated reason
American roulette has negative expected value on every available bet, so the chip-maximizing action is to skip this spin and preserve the bankroll.
Model's stated reason
All available roulette bets have negative expected value on an American double-zero wheel, so the best way to maximize chips is to skip this spin and preserve bankroll.
Model's stated reason
All roulette wagers have negative expected value on an American double-zero wheel, so the optimal chip-maximizing play is to skip this spin.
Model's stated reason
All roulette wagers have negative expected value on an American wheel, so the optimal chip-maximizing action is to skip this spin and preserve bankroll.
Model's stated reason
All roulette wagers on an American wheel have negative expected value; with skip allowed, placing no bets is optimal for maximizing expected chips.
Model's stated reason
Every available roulette wager has negative expected value on an American wheel, so skipping this spin avoids unnecessary risk and best preserves the bankroll.
Model's stated reason
All available roulette bets have negative expected value on an American wheel, so the optimal chip-maximizing play is to skip this spin.
Model's stated reason
Every available roulette bet has negative expected value due to the American double-zero wheel, so skipping preserves bankroll and maximizes expected chips.
Model's stated reason
No bet: every available wager has negative expected value on an American double-zero wheel, so passing maximizes expected chip preservation.
Model's stated reason
All roulette wagers have negative expected value on an American wheel due to 0 and 00, so the optimal bankroll-preserving action is to skip this spin.
Model's stated reason
All roulette bets on an American wheel have negative expected value, so the optimal chip-maximizing action is to place no bet and preserve the bankroll.
Model's stated reason
All roulette wagers have negative expected value on an American wheel, so the optimal chip-maximizing play is to skip this spin and preserve bankroll.
Model's stated reason
All available roulette bets have negative expected value on an American double-zero wheel, so skipping preserves expected bankroll and maximizes chip outcomes over the session.
Model's stated reason
American roulette has a fixed house edge on every available bet, so no wager has positive expected value. Skipping preserves chips and maximizes expected bankroll.
Model's stated reason
All roulette bets have negative expected value on an American double-zero wheel, so the optimal chip-maximizing action is to skip this spin and preserve bankroll.
Model's stated reason
All roulette wagers have negative expected value on an American wheel; with skip allowed and no penalty, the optimal chip-maximizing action is to place no bet.
Model's stated reason
All roulette bets have negative expected value on an American double-zero wheel, so the optimal chip-maximizing choice is to skip this final spin.
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 spins
Exhibition result, not part of any evaluation score.
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