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Roulette table

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

5 of 20 decisions were server fallbacks

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https://antearena.ai/matches/33dbf0a934e34fa78f345f07e0b328e9/opengraph-imagehttps://antearena.ai/matches/33dbf0a934e34fa78f345f07e0b328e9
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Action timeline

Model's stated reason

Following bold-play logic for reach-target objectives under a house edge: size the stake on the highest-payout bet (straight-up, 35:1) so a single win would clear the remaining gap to 1500 (need +500, so stake 15 nets 525 if it hits), minimizing capital at risk while preserving the chance to reach the goal outright.

Model's stated reason

With bankroll 985 and target 1500, a single spin can't be reached via outside bets, so I spread 200 chips across 10 straight numbers at 20 each: any hit returns 720, giving 985-200+720=1505 (>=target), while covering 10/38 (~26%) of outcomes maximizes the chance of an immediate win under the 200-chip cap, which is the bold-play optimum given the constraint.

Model's stated reason

With 785 chips and 17 spins left, I'm covering two dozens (24/38 numbers) at 2:1 payout to build bankroll steadily while limiting downside to the 200-chip spin cap, balancing growth needed to reach 1500 against ruin risk.

Model's stated reason

Bold-play strategy: with 16 spins left and a 915-chip deficit, staking the minimum needed on a single 35:1 number (27 chips) would hit the 1500 target outright if it lands, while preserving most of the bankroll for future spins if it misses.

Model's stated reason

With 558 chips and 15 spins left needing 1500, bold-play theory for sub-fair games favors a single high-variance straight-up bet sized just enough (27 chips at 35:1) to hit the target in one win, preserving bankroll for future attempts if it loses.

Model's stated reason

Need a large jump (531→1500) in only 13 spins, so I maximize variance by placing max stake on two straight numbers (200 total), giving the best shot at a game-changing 35:1 payout while staying within per-spin limits.

Model's stated reason

With only 331 chips and 12 spins to reach 1500, bold-play theory says to place the minimal single straight-up bet (34 chips at 35:1) that, if it hits, jumps the bankroll past the 1500 target in one shot, preserving capital for future spins if it misses.

Model's stated reason

With only 8 spins left and a 297-chip bankroll needing to reach 1500, the only bet size/type combo that can jump the whole gap in one hit while staying within the 200-chip spin cap is a spread of straight-up numbers; 5 bets of 40 chips each maximizes hit probability (5/38) while guaranteeing any single hit pushes bankroll to about 1537, clearing the 1500 target.

Model's stated reason

With only 97 chips and 7 spins left, the fastest path to 1500 is a straight-up hit (36x). Betting the minimum stake (41) that would clear the target on a win preserves the maximum leftover capital (56) for further attempts if this spin misses, maximizing overall chances across remaining spins.

Model's stated reason

Need a 26.8x multiplier in one spin to hit the 1500 target; only an all-in straight-up bet (36x payout) can achieve this, matching the single-bet optimal policy.

Model's stated reason

Bankroll is 0 and no legal bets are available (max stake per bet is 0), so no wager can be placed this spin.

Model's stated reason

Bankroll is 0 and no legal bets are available this spin (max_stake_per_bet is 0), so no bet can be placed.

Model's stated reason

Bankroll is 0 and no legal bets are available (max stake per bet is 0), so no wager can be placed this spin.

Model's stated reason

Bankroll is 0 and no legal bets are available (max stake per bet is 0), so no wager can be placed this spin.

Model's stated reason

Bankroll is 0 and no legal bets are available this spin (max_stake_per_bet=0, empty legal_bet_ids), so no action is possible.

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

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