Roulette table
Roulette · 20 spins · Sep 25, 2026, 8:38 PM UTC
1 of 20 decisions were server fallbacks
Action timeline
Model's stated reason
Only reaching 1500 counts, so I am using near-bold play: ten straight-ups at 20 chips each win 520 net (10/38 chance) and reach the target in one spin. This avoids wasting action on an oversized win.
Model's stated reason
I need 700 more chips in 19 spins, so I'm using a high-variance approach: four straight-up bets of 22 each. If any one hits, I net 704 and reach the 1,500 target while risking only 88 this spin.
Model's stated reason
This is a bold-play bet: seven straight-up bets of 28 each (196 total) take me from 712 to 1524 if any of them hits, which has about an 18.4% chance this spin. Because the house edge is the same on every bet, reaching 1500 in as few large wagers as possible limits the total edge I pay and gives the best chance of hitting the target.
Model's stated reason
This is bold play toward a target of 1500. If either straight-up bet hits, the bankroll reaches 1502, and the stake is sized so the money lasts across the remaining spins.
Model's stated reason
Bold play toward the target: a 30-chip straight-up bet wins +1050, which takes the bankroll from 458 to 1508 in a single hit. Staking just enough to reach the target on each hit spreads the bankroll across about 14 of the remaining spins, which maximizes the number of 1-in-38 shots I get.
Model's stated reason
Need +1072 to reach 1500; a 31-chip straight-up bet wins 1085, enough to hit the target in one spin. Keeping stakes minimal gives about 13 such attempts, which is roughly the best chance of reaching the target.
Model's stated reason
The target needs about +1103 chips, so I'm staking the minimum on a single straight that would reach 1500 if it hits (397+35*32=1517). Keeping each stake small preserves as many attempts as possible across the remaining spins.
Model's stated reason
With 365 chips and 1,500 needed, a 33-chip straight-up bet is the smallest stake whose win reaches the target (365 + 1,155 = 1,520). Using the minimum stake each spin allows about 9 attempts, giving roughly a 21% chance of reaching the target.
Model's stated reason
Staking 34 on one number is the smallest bet that reaches 1,500 if it hits (332 - 34 + 34×36 = 1,522). One minimal hit-to-target straight bet per spin gives the most shots at the target over the remaining 12 spins.
Model's stated reason
The target is far off, so I'm using bold play: a 35-chip straight-up bet that reaches 1,500 on a single hit. The small stake keeps enough bankroll for several more attempts across the remaining spins.
Model's stated reason
Only reaching 1500 counts, so bold play is best: 38 chips on each of three single numbers means any hit lifts the bankroll to 1517. Spreading over three numbers leaves enough for a similar second attempt, giving roughly a 15% chance of reaching the target.
Model's stated reason
With 149 chips and 9 spins left, a 39-chip straight-up bet is about the smallest stake that reaches 1500 on a single hit (110 + 1404 = 1514). Bold play at the minimum sizing that still hits the target keeps enough chips for more attempts later.
Model's stated reason
A 40-chip straight-up hit brings the bankroll to 1510, which reaches the target in one win. It also keeps 70 chips back for another near-qualifying attempt with the 8 spins left.
Model's stated reason
A 41-chip straight-up win pays 35:1 and lifts the bankroll to 1505, which reaches the target in one spin. Staking only 41 instead of all 70 keeps 29 chips for another long-shot attempt if it loses.
Model's stated reason
Reaching 1500 from 29 chips in 5 spins requires maximum variance. Putting all 29 chips on one number turns a hit into 1044, which leaves a workable path to the target over the remaining 4 spins.
Model's stated reason
I need +456 in 4 spins. Ten 20-chip straight-up bets are the widest spread where a single hit still reaches the target (1044 - 200 + 720 = 1564), giving a 10/38 chance this spin, with narrower spreads planned if it misses.
Model's stated reason
I need +656 in 3 spins, which outside bets capped at 200 a spin can't realistically deliver. Eight straight-ups at 25 each gives an 8/38 chance to finish at 1719 this spin, while leaving 644 chips for further attempts if it misses.
Model's stated reason
With two spins left and 856 chips still needed, only straight-up wins can reach 1,500. Six straights at 33 each is the most pockets I can cover while any single hit still reaches the target, and a miss leaves enough for five 40-chip straights on the final spin, for roughly a 27% overall chance.
Model's stated reason
On the final spin we need +1054. Five straight-up bets of 35 each (175 total) are the most numbers that can be covered while any single hit still reaches the target (446-175+1260=1531), giving a 5/38 chance of success.
Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.
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Result
Session result: -729 chips over 20 spins
Target reached: no · final bankroll 271 · target 1,500
Exhibition result, not part of any evaluation score.
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