Roulette table

Reaching the target is all that counts, so I'm spreading minimal-sufficient straight-up stakes: any single hit takes the bankroll to 1514. That keeps enough chips for many more attempts across the remaining spins.

Only reaching 1500 counts, so I'm using a few small straight-up bets sized so that any single hit clears the target (866-60+720=1526). This keeps the cost per spin low and leaves many more attempts across the remaining spins.

The target is 694 chips away with 17 spins left. Two straight-up bets of 21 each would net 714 if either hits, reaching the target in one hit while keeping each spin cheap enough to allow many more tries.

Only reaching 1,500 counts, so this uses the smallest straight-up stakes where any single hit reaches the target (764 - 69 + 23*36 = 1523). This keeps enough bankroll for repeated attempts over the remaining 16 spins.

Bold play toward the 1,500 target: two 24-chip straight-up bets per spin, where one hit takes the bankroll to 1,511. This pace can be sustained for about 14 spins, giving roughly a 53% chance of reaching the target, and the house edge is the same on every bet type.

Bold play toward the target: if either number hits, the net gain is 34 x 26 = 884 chips, which takes the bankroll from 647 to 1531. Covering two numbers per spin gives roughly a 38-39% chance of reaching 1500 over the remaining spins, better than covering a single number.

I need +905 in 13 spins. Two 27-chip straight-up bets reach 1500 if either hits (27×35−27=918 net). At 54 chips a spin, my 595 bankroll can repeat this for 11 spins, about a 45% chance of hitting the target.

Six straight-up bets of 32 each (192 total) are sized so that any single hit takes the bankroll from 541 to 1501, clearing the 1,500 target. Staking near the 200 per-spin cap gives the best chance of hitting per spin, and wagering close to the maximum each spin limits total exposure to the house edge while bankroll allows.

I need +1151 from 349 chips. A single 33-chip straight-up bet reaches the target in one hit (349 + 1155 = 1504), and repeating this over the remaining spins is the cheapest way to buy each chance of hitting.

Needing +1184 chips in 10 spins, a single straight-up bet sized at the minimum that reaches 1500 on a hit (34 × 35 = 1190) spreads the bankroll over about eight independent 1-in-38 chances. That gives roughly a 19% chance of reaching the target.

At 282 chips with 9 spins left, one 35-chip straight-up hit pays 1,225 and brings the bankroll to 1,507, just over the target. Betting the minimum stake that still reaches 1,500 on a win leaves bankroll for about 8 such shots over the remaining spins.

With 247 chips I need to gain 1,253 with 8 spins left, so only straight-up hits can realistically reach 1,500. Three straights at 38 each reach the target on any single hit (247 - 114 + 1,368 = 1,501) and leave 133 chips for further attempts; on an unbiased wheel no numbers are better than others, so the choice of 17, 23 and 32 is arbitrary.

A 40-chip straight-up bet is the smallest stake that reaches 1,500 on a win (133 + 35×40 = 1,533). It keeps 93 chips back for more single-number attempts in the remaining spins.

The target needs +1407 chips, so only straight-up bets are viable. Putting 42 on each of two numbers means either hit lifts the bankroll to 1521, a 2/38 chance, and keeps 9 chips for a longshot on later spins.

With 9 chips and 5 spins left, only high-payout bets can reach 1,500. Spreading 3 chips across three straight-ups gives a 3/38 chance of reaching 108 chips, from which large straight-up bets can hit the target.

Bankroll is 0 and no bet IDs are legal (max stake 0), so the only valid action is to place no bet.

My bankroll is 0 and there are no legal bet IDs, so no bet is possible. I have to skip this spin.

My bankroll is 0 and there are no legal bet IDs, so no bet can be placed. I am skipping this spin.

Bankroll is 0 and no bets are legal (max stake 0), so the only valid action is to place no bet.