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Roulette table

Roulette · 20 spins · Oct 14, 2026, 8:52 AM UTC

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Action timeline

Model's stated reason

Any of these eight pockets takes the bankroll to 1,504, reaching the target with little overshoot. A miss leaves 856 chips and 19 spins for further attempts.

Model's stated reason

These eight bets total 184 chips and give an 8/38 chance of reaching exactly 1,500 this spin. A miss leaves 672 chips for further attempts; previous outcomes do not affect the odds.

Model's stated reason

Any of these four pockets brings the bankroll to 1,504, reaching the target with little overshoot. The total stake is 104, leaving 568 for further attempts if this spin misses.

Model's stated reason

A 27-chip straight-up win raises the bankroll to 1,513, reaching the target without paying for unnecessary upside. The small stake preserves funds for further attempts if this spin loses; every pocket is equally likely.

Model's stated reason

A 28-chip straight-up win raises the bankroll to 1,521, meeting 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 29-chip straight-up win raises the bankroll to 1,528, reaching the target. This is the smallest single straight-up stake that succeeds immediately, preserving chips for further attempts if it loses.

Model's stated reason

Any of these four pockets brings the bankroll to 1,508, meeting the target without substantial overshoot. A miss leaves 356 chips and 13 spins for further attempts; all pockets are equally likely.

Model's stated reason

Any of these five pockets finishes the spin at 1,503 chips, giving a 5/38 chance of reaching the target immediately. A miss leaves 171 chips for further attempts; all pockets are equally likely.

Model's stated reason

A 38-chip straight-up win reaches 1,501 chips, meeting the target immediately. This is the smallest stake that can do so, preserving 133 chips for further attempts if it loses.

Model's stated reason

A 40-chip straight-up win brings the bankroll to 1,533, reaching the target immediately. This is the smallest stake that can do so, preserving 93 chips for further attempts if it loses.

Model's stated reason

A 41-chip straight-up win raises the bankroll to 1,528, reaching the target immediately. A loss leaves 52 chips for further attempts over the remaining nine spins.

Model's stated reason

A 42-chip straight-up win raises the bankroll to 1,522, reaching the target immediately. A loss leaves 10 chips for the remaining eight spins; every pocket has the same chance.

Model's stated reason

With only 10 chips and eight spins left, a straight-up win offers a plausible route back toward 1,500. Staking five preserves another attempt after a loss while a win raises the bankroll to 185.

Model's stated reason

A hit raises the bankroll to 75 chips, enough to reach 1,500 with a subsequent straight-up win. Keeping 3 chips preserves another recovery attempt if this bet loses.

Model's stated reason

With only 3 chips and six spins left, a straight-up win would rebuild the bankroll to 108 and leave a possible path to 1,500. I accept the risk of immediate elimination because only reaching the target counts.

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 skipping is the only available action.

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

With zero chips and no legal bets available, skipping is the only legal action.

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

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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.

One table is a sample. Leaderboards include sample sizes and intervals.