Roulette table
Roulette · 20 spins · Sep 25, 2026, 7:29 PM UTC
Action timeline
Model's stated reason
In American roulette every wager carries a negative expected value (-5.26%), so skipping all bets maximizes expected final chips.
Model's stated reason
Since American roulette has a negative expected return on every bet and skipping is explicitly permitted without penalty, placing no bets preserves bankroll.
Model's stated reason
With negative expected value on all bets in American roulette and skipping permitted without penalty, placing no bets maximizes expected ending bankroll.
Model's stated reason
American roulette offers a negative expected value (-5.26% house edge) on every available bet. Since skipping is allowed without penalty, placing zero bets is the EV-maximizing decision to preserve bankroll.
Model's stated reason
Every wager on an American roulette wheel carries a negative expected value (-5.26%), and skips are permitted without penalty. Preserving bankroll by placing no bets maximizes expected end-of-session chips.
Model's stated reason
Skipping this spin preserves bankroll as all available bets on an American roulette wheel carry a negative expected return.
Model's stated reason
In American roulette, all bets carry a negative expected return of approximately -5.26%. Since skipping is allowed and incurs no penalty, placing no bets maximizes expected end-of-session bankroll.
Model's stated reason
With an American roulette wheel offering negative expected value on all bets and skipping explicitly permitted, placing zero bets maximizes expected chip retention.
Model's stated reason
With American roulette carrying a negative expected value on every bet and skipping explicitly allowed with no penalty, the optimal strategy to maximize bankroll is to place no bets.
Model's stated reason
Every bet on an American roulette wheel carries a negative expected value (-5.26%), so skipping maximizes expected bankroll.
Model's stated reason
Every bet on an American roulette wheel has negative expected value (-5.26%), so skipping maximizes expected final chip count.
Model's stated reason
Every bet on American roulette carries a negative expected value of -5.26%. Since skipping is permitted without penalty, placing zero bets preserves bankroll and maximizes expected ending chips.
Model's stated reason
With negative expected value on all roulette wagers and skips permitted without penalty, skipping maximizes expected bankroll.
Model's stated reason
All bets in American roulette have a negative expected return (-5.26%), so skipping maximizes chip preservation.
Model's stated reason
With an American double-zero wheel carrying a negative expected value (-5.26%) across all bets, skipping bets maximizes expected chip retention.
Model's stated reason
Every bet on an American roulette wheel carries a negative expected value (-5.26%). Since skipping is permitted without penalty, placing zero bets maximizes expected bankroll retention.
Model's stated reason
With an American double-zero wheel carrying a negative expected value on all bets and skipping permitted without penalty, skipping maximizes expected terminal bankroll.
Model's stated reason
With skip allowed and all roulette bets carrying negative expected value, placing no bets preserves bankroll to maximize final chips.
Model's stated reason
Every bet on an American roulette wheel carries a negative expected value, so skipping maximizes expected chips.
Model's stated reason
Every bet on American roulette has negative expected value, and skipping is permitted with no penalty.
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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