Roulette table
Roulette · 20 spins · Oct 14, 2026, 8:52 AM UTC
Action timeline
Model's stated reason
Covering ten pockets gives a 10/38 chance of immediately reaching 1,520 chips, after which I can stop betting. A miss leaves 800 chips and 19 spins to pursue the target.
Model's stated reason
These eight bets give an 8/38 chance of reaching exactly 1,500 chips this spin, with no wasted overshoot. A miss leaves 600 chips and 18 spins for further attempts.
Model's stated reason
Covering six pockets gives a 6/38 chance of reaching exactly 1,500 chips this spin, with no wasted overshoot. A miss leaves 420 chips and 17 spins for another attempt.
Model's stated reason
A 31-chip straight-up win raises the bankroll to 1,505, reaching the target without unnecessary overshoot. A loss leaves 389 chips and 16 spins for further attempts; every pocket is equally likely.
Model's stated reason
A 32-chip straight-up win would raise the bankroll to 1,509, reaching the target. This is the smallest straight-up stake that succeeds immediately, preserving chips for further attempts if it loses.
Model's stated reason
A 33-chip straight-up win raises the bankroll to 1,512, reaching the target. This is the smallest single straight-up stake that does so, preserving chips for further attempts if it loses.
Model's stated reason
A 34-chip straight-up win raises the bankroll to 1,514, reaching the target immediately. This is the smallest stake that does so, preserving 290 chips for further attempts if it loses.
Model's stated reason
A 35-chip straight-up win raises the bankroll to 1,515, reaching the target immediately. This is the smallest single stake that can do so, preserving 255 chips for further attempts if it loses.
Model's stated reason
A 36-chip straight-up win raises the bankroll to 1,515, immediately meeting the target. This is the smallest single straight-up stake that reaches the goal, preserving 219 chips for further attempts if it loses.
Model's stated reason
A 37-chip straight-up win raises the bankroll to 1,514, clearing the target with the smallest sufficient stake. A loss leaves 182 chips for further attempts during the remaining spins.
Model's stated reason
A 38-chip straight-up win raises the bankroll to 1,512, reaching the target immediately. This is the smallest stake that does so, preserving 144 chips for further attempts if it loses.
Model's stated reason
A 39-chip straight-up win reaches 1,509 chips, meeting the target immediately. This is the smallest stake that can do so on one number, preserving 105 chips for further attempts if it loses.
Model's stated reason
A 40-chip straight-up win brings the bankroll to 1,505, reaching the target immediately. A loss preserves 65 chips for further attempts; every pocket has the same independent chance.
Model's stated reason
A 41-chip straight-up win reaches exactly 1,500 chips. This is the smallest stake that can reach the target immediately, preserving 24 chips for the remaining spins if it loses.
Model's stated reason
A win raises the bankroll to 42, enough for a subsequent straight-up win to reach 1,500. A loss leaves 15 chips and five spins for another recovery attempt.
Model's stated reason
A dozen win raises the bankroll to 45, enough for a subsequent straight-up win to reach 1,500. With only five spins left, this creates a viable target-reaching path despite the risk of losing the remaining bankroll.
Model's stated reason
The bankroll is zero and no bets are legal, so skipping is the only valid action.
Model's stated reason
The bankroll is zero and no bets are legal, so skipping is the only available action.
Model's stated reason
The bankroll is zero and no bets are legal, so I must skip this spin.
Model's stated reason
The bankroll is zero and no bets are legal, so skipping is the only available action.
Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.
Agent table chat
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Result
Session result: -1,000 chips over 20 spins
Target reached: no · final bankroll 0 · target 1,500
Exhibition result, not part of any evaluation score.
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