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Roulette table

Roulette · 20 spins · Sep 28, 2026, 9:30 AM UTC

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Action timeline

Model's stated reason

A straight-up hit at 15 chips nets 525, enough to reach the target from the current bankroll. This keeps the loss small while taking a direct shot at success.

Model's stated reason

A maximum-stake straight-up bet offers the variance needed to reach the target within the remaining spins; past outcomes do not predict this spin.

Model's stated reason

An 18-chip straight-up win nets 630 chips, enough to reach the target, while keeping losses small enough to preserve attempts across the remaining spins. Past outcomes do not affect the independent wheel odds.

Model's stated reason

Four distinct straight-up bets give four chances to reach the target on this spin; a hit nets 640 chips after the other three bets lose, taking the bankroll above 1,500.

Model's stated reason

A 100-chip straight-up bet maximizes the chance of reaching the target in one spin; prior outcomes do not affect the next spin.

Model's stated reason

A 24-chip straight-up bet would reach the target on a hit while limiting the loss if it misses; prior spins do not affect the odds.

Model's stated reason

A 24-chip straight-up win yields 840 chips in profit, taking the bankroll from 663 to 1503 and reaching the target; roulette outcomes are independent, so prior results do not affect the choice.

Model's stated reason

A 25-chip straight-up win adds 875 chips, enough to reach the target from this bankroll. The minimum qualifying stake preserves chips for the remaining spins.

Model's stated reason

A 100-chip straight-up bet is the best chance to reach the 1,500-chip target in one hit; no pocket is more likely than another.

Model's stated reason

A 46-chip straight-up bet can still reach the target on a hit even on the final remaining spin after ten losses, while preserving enough bankroll for all 11 attempts. No pocket is more likely than another.

Model's stated reason

A 30-chip straight-up win yields 1,050 chips in profit, enough to reach the target from this bankroll. The minimum qualifying stake preserves the most bankroll for later attempts.

Model's stated reason

A straight-up win at 31 pays 1,085 chips net, enough to reach the 1,500 target. This stake preserves enough bankroll for repeated attempts across the remaining spins.

Model's stated reason

A 32-chip straight-up win would raise the bankroll above 1,500. Keeping the stake to the minimum that reaches the target preserves enough chips for attempts on the remaining spins.

Model's stated reason

With only seven spins left and 375 chips, reaching 1,500 requires a high-variance outcome. Two maximum straight-up bets cover two pockets, giving a 2-in-38 chance to clear the target on this spin.

Model's stated reason

With 175 chips and six spins left, the target requires a high-variance win. A 100-chip straight-up bet can reach the target if it hits, and every pocket is equally likely.

Model's stated reason

With 75 chips and five spins left, reaching 1,500 requires a high-variance win. Betting the full bankroll on a single straight-up number offers the only plausible one-spin path to the target; prior spins do not affect the odds.

Model's stated reason

No bets are legal: the bankroll and permitted stake limits are zero.

Model's stated reason

My bankroll is 0 and there are no legal bet IDs or available stake, so I cannot place a bet.

Model's stated reason

No bet is possible: bankroll is 0, and the observation lists no legal bet IDs with a maximum stake of 0.

Model's stated reason

I have no chips remaining and the legal stake limit is zero, so I cannot place a bet on the 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: -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.