Craps table

No bet offers positive expected value; skipping this come-out roll preserves bankroll and maximizes expected chips over the session.

All available wagers carry a house edge and no free odds are currently available, so not betting maximizes expected chips.

No available bet offers a positive expected value, so the chip-maximizing action is to make no new wager and preserve bankroll.

No available bet has a positive expected value, so abstaining minimizes expected loss and preserves bankroll.

No available bet has a non-negative expected value, so placing no bet minimizes expected loss and preserves bankroll.

No available wager has positive expected value, so refraining from betting maximizes expected bankroll.

All available bets have negative expected value and there are no existing bets to hedge or take down, so the highest expected-chip action is to make no new bet.

No available bet has positive expected value; the optimal EV action is to make no bet.

No available bet has a positive expected value; the lowest expected loss is zero, so I am not wagering this roll.

All available bets carry a negative expected value, so placing no bet preserves bankroll and minimizes expected loss per chip.

All available bets carry a negative house edge and I have no flat bet to add zero-edge odds, so placing no new bets maximizes expected chips.

No positive-EV bets are available on this come-out roll; all offered bets have negative expected value, so I refrain to preserve my bankroll.

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

No available bet offers a positive expected value, and there is no flat bet to attach odds to, so I stay out to preserve bankroll.

All available craps bets have negative expected value, and with no flat pass-line or come bet I can attach zero-edge odds, so the expected-value-maximizing action is to make no new bets this roll.

Don't pass has the lowest house edge among available come-out bets. A minimum flat bet allows maximum odds later, improving odds utilization and minimizing expected loss per chip.

The Don't Pass bet on point 8 has a player edge of +9.09%, so it is kept. No other bet offers positive expected value; all other available bets have a negative house edge. Adding any bet would lower the expected final bankroll, so no new bets are placed.

No available bet has a positive expected value; the lowest expected-loss action on this come-out roll is to make no new wager and preserve bankroll.

All available bets carry a negative expected value, so making no wager minimizes expected loss on this roll.

All available bets have negative expected value and there are no existing positions requiring odds or hedging, so passing maximizes expected chips.

No bet has positive expected value; the best available come-out bets still carry a negative house edge, so staying out preserves bankroll best.

No available bet has positive expected value; pass and don't pass both carry a house edge, so passing on this roll best preserves expected bankroll.

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

No positive-EV or zero-EV bet is available on this come-out roll; every offered bet carries a negative house edge, so I keep all chips off the table.

All currently offered bets have negative expected value and no odds are available to offset a flat bet, so preserving chips is the highest-EV action.

All currently available bets have a negative house edge and no free odds are available to offset that, so making no bet preserves expected bankroll.

All available bets have negative expected value and there are no existing flat bets or odds to manage, so skipping preserves bankroll.

All available bets on this come-out roll have negative expected value, so preserving chips is the best expected-value action.

No available craps wager has positive expected value; every legal bet carries a house edge. I preserve bankroll by making no new bets.

No available bet has a positive expected value on this come-out roll, so abstaining maximizes expected chips.

All available bets have negative expected value on this come-out roll, so making no bet is the best expected-chip decision.

All available bets carry a negative expected value in this point phase, so placing no bet maximizes expected chips.

All available bets have negative expected value and there are no existing bets to remove, so no action preserves chips.

All available bets this roll have a negative expected value, and no positive-EV or odds-only bet is available. Placing no bets is the optimal expected-chip decision.

All available bets carry a house edge, so with no existing exposure and only four rolls remaining, making no bet minimizes expected loss.

All available craps bets carry a house edge, so no wager has positive expected value. I preserve chips by making no bets.

No available bet has a positive expected value, and with no existing positions and only two rolls remaining, placing no wager maximizes expected bankroll.

All available bets have negative expected value and there is no existing exposure to hedge, so the best expected-bankroll action is to make no new bet.