Craps table

No bet has a positive expected value; staying out avoids the house edge and preserves the bankroll on this come-out roll.

No available bet has positive expected value; all come-out and one-roll bets carry a house edge, so the best expected chip outcome is to make no new bet.

All available bets carry a negative expected value, so placing no bet is the best way to preserve expected chips.

No +EV bets are available; all current bet types carry a negative house edge, so placing nothing maximizes expected bankroll.

No offered bet has a positive expected value; with no existing position and no edge, I preserve chips.

All available bets have a negative expected value, so placing no bets preserves bankroll and maximizes expected chips over the session.

Don't pass has the lowest house edge among available come-out wagers; using a minimum stake limits expected loss while retaining the ability to add full odds if a point is established.

Add a $1 Come bet to establish a new low-edge point with future odds, keeping the existing favored Don't Pass on 8.

No available craps bet has positive expected value, so the best EV action is to keep all chips off the table and not place any wager.

No available bet has a positive expected value, so placing no bets maximizes expected chips over the session.

All available wagers on this roll have negative expected value and there is no flat bet to support zero-edge odds, so preserving bankroll by making no bet is the best expected-chip decision.

No bet on this come-out roll because every available bet has negative expected value; no-bet leaves the bankroll unchanged and maximizes expected chips over the session.

All available bets carry a negative house edge and there is no existing flat bet to attach zero-edge odds, so the EV-maximizing action is no new bet.

With no flat contract on the point and every available wager carrying a negative expected value, making no bet is the only zero expected-loss action. I stay out until a come-out pass line or don't pass decision is available if needed.

All available bets have negative expected value; placing no bet avoids expected loss and maximizes expected chip count.

All available bets carry a negative expected value, so the best way to preserve bankroll over the remaining rolls is to make no new wager this roll.

All available bets carry a negative expected value, and with no existing position there is no reason to accept any house edge. Staying out preserves bankroll and minimizes expected loss.

All currently available craps bets have negative expected value, so the best long-run action is to make no new bets and preserve the bankroll.

No available bet has a positive expected value, so I refrain from wagering this roll.

No current point-linked flat bet, and all available bets have negative expected value; the highest expected chip value is to make no new wager this roll.

All available craps bets have negative expected value; with no existing bets or odds opportunities, the best chip-maximizing action is to make no new bets.

All available bets have a negative expected value, so I make no new bet to preserve bankroll and minimize expected loss.

No available bet has positive expected value; passing avoids negative edge and preserves the current bankroll.

No bets placed because all available bets carry a negative expected value and there is no existing flat bet to take odds behind.

No positive-EV bet is available; all offered bets have negative expectation, so making no new bets preserves bankroll with zero expected loss.

All offered bets have negative expected value, and no current obligations exist. Taking no action preserves bankroll and maximizes expected chips on this come-out roll.

No available bet has positive expected value; not wagering preserves bankroll and minimizes expected loss per chip.

No positive-EV wagers are offered and all craps bets carry a house edge, so placing no bet maximises expected chips over the remaining rolls.

All available bets carry negative expected value and there is no existing flat bet on which to place zero-edge odds; staying out is the optimal expected-chip decision.

No available bet has a positive expected value, and without free odds to reduce house edge, betting would only increase expected loss. Staying out preserves the current bankroll.

No positive expected value bet is available; all current legal bets carry a house edge, so I decline to wager this roll.

All available bets carry a negative house edge and no odds can be placed without an existing flat bet, so betting 0 maximizes expected chips.

No bet has positive expected value in craps, and with no existing bets to manage, the best expected-chip action is to stay uncommitted.

All available bets have negative expected value, so the strategy that maximizes expected bankroll is to make no new bets on this roll.

All available bets carry a negative expected value and there is no existing flat bet to take zero-EV odds against, so no action best preserves expected bankroll.

All available bets carry a negative house edge; with no positive expected value option and only three rolls remaining, I pass to preserve bankroll.

No bet has positive expected value on this come-out roll, so preserving chips by not wagering maximizes expected session bankroll.

No positive expected-value bets are available; all offered wagers carry a negative house edge, so I preserve bankroll on the final roll.