Craps table

All available bets have a negative expected value on this come-out roll, so placing no bets maximizes expected chip retention.

All available bets have negative expected value, so placing none maximizes expected bankroll.

No legal bet offers positive expected value; staying out preserves the bankroll and maximizes expected chips.

Don't pass has the lowest house edge among available come-out bets and allows laying free odds if a point is set; minimum stake limits expected loss.

Laying maximum odds on the don't pass point 4 to reduce house edge and improve EV, as odds have no house advantage.

Placing a Don't Come bet to establish another point and subsequently lay odds, reducing house edge and maximizing odds utilization.

All available bets have negative expected value on a come-out roll, so placing no bet maximizes expected bankroll.

No offered bet has a positive expected value, and the point phase legal bets all carry a house edge; placing no bet maximizes expected bankroll for this roll.

No available bet has positive expected value, and the best available flat bets still carry a house edge, so preserving chips by not betting is optimal.

No positive-EV bets are available in the point phase, so placing no action avoids the negative expected loss and preserves the bankroll.

With the point on 4 and no existing bets, all available bets carry a negative expected value, so I skip betting to preserve bankroll.

On the come-out roll all available bets have negative expected value and no odds can be added yet, so making no bet is the best way to preserve expected bankroll.

No available bet has positive expected value, and there are no existing bets to remove. The optimal expected-value action is to preserve chips and wait.

All available bets have negative expected value on this come-out roll, so no bet preserves expected bankroll.

No offered craps wager has positive expected value, and with no flat bets there are no free odds available. I avoid placing any negative-EV bet to maximize expected chips.

All available bets have negative expected value, so placing no bet maximizes expected chips.

No positive-expectation bets are available in the point phase without an existing flat bet for odds. Placing any offered negative-EV bet would reduce expected chips, so I preserve bankroll.

No available bet on this come-out roll has a positive expected value, so placing no wagers minimizes expected loss and preserves the current bankroll.

No available bet has positive expected value; all offered bets carry a house edge, so preserving bankroll is the best expected-chip action with no existing position to hedge.

No available bet has positive expected value and there are no existing flat bets to take odds behind, so skipping bets preserves bankroll.

No bet offered has a positive expected value; placing nothing minimizes expected loss on this roll.

All currently available bets carry a negative house edge and there are no free odds behind a flat bet, so the best expected-value action is to make no new bet this roll.

All available bets have negative expected value on this roll, so making no wager maximizes expected chips.

No available bet has positive expected value and no existing flat bet needs hedging, so placing no wager preserves bankroll best.

No available bet has positive expected value and all carry a house edge, so I preserve bankroll by not wagering this roll.

All available bets have a negative expected value, so placing no wager minimizes expected loss.

No craps bet has a positive expected value; every offered wager carries a house edge, so the chip-maximizing action is to make no new bet on this come-out roll.

All available bets carry negative expected value and there is no existing flat bet to take odds behind, so preserving bankroll is optimal.

No available wager has positive expected value; with no flat bet to attach odds, the least negative action is to make no bet and preserve bankroll.

All currently legal bets have a negative expected value and there is no flat bet available to attach zero-edge odds to, so the chip-maximizing action is to make no new wagers this roll.

No available bet has a positive expected value; with the point already 9 and no flat bet to take odds against, the best expected-chip decision is to avoid negative house-edge wagers and keep the bankroll intact.

All available bets on this come-out roll have negative expected value, so the EV-maximizing action is to make no new bets.

No bets placed because all available bets have negative expected value and there is no flat point bet to attach fair odds to.

All available craps bets have negative expected value, and with no obligation to bet, the chip-maximizing action is to make no new wagers this roll.

No available bet has positive expected value; on a come-out roll all offered wagers carry a house edge, so the best expected-chip decision is to make no new bet.

No available bet has a positive expected value; with only a few rolls left and no existing flat bet to attach odds to, the best chip-maximizing action is to make no new bets.

No available bet has zero or positive expected value; all offered craps wagers carry a house edge, so staying out preserves chips.

All available bets have negative expected value and only two rolls remain, so placing no bet minimizes expected loss.

No positive-expectation bets are available; all offered bets carry negative expected value, so no action best preserves bankroll.