Craps table

No bet offers a positive expected value; passing protects the bankroll and maximizes expected chips.

No available bet has positive or zero expected value; with no flat bet to attach odds to, placing any point-phase bet would worsen expected chips.

No available bet offers a positive expected value, so placing zero chips preserves bankroll and maximizes expected chips over the session.

All available bets have a negative expected value, so placing no bets preserves bankroll and maximizes expected chips for this roll.

No bet has a positive expected value, and there are no existing flat bets to take odds behind. Skipping all bets minimizes expected chip loss this roll.

All available bets carry a negative house edge and I have no flat bet with a point to attach free odds, so no bet maximizes expected chips this roll.

All available bets have negative expected value and no existing flat bet permits odds, so abstaining preserves bankroll better than placing any negative-EV wager.

All available bets have negative expected value, so the best expected-chip decision is not to bet this roll.

All available bets carry a negative house edge, so placing none minimizes expected loss and preserves bankroll.

No available bet has a positive expected value; all craps wagers carry a house edge, so the best EV decision is to place no bet.

No offered bet has a positive expected value; all carry a house edge, so the expected-value-maximizing action is to make no new bets.

No available bet has a positive expected value; all offered wagers have a house edge, so abstaining preserves the bankroll and minimizes expected loss.

No available bet offers positive expected value; even the lowest house-edge bets lose slowly, so I preserve bankroll by not betting.

All available craps bets have negative expected value, so no new bets preserves bankroll and maximizes expected chips.

No positive-EV opportunities are available; placing any offered bet has negative expected value, so I preserve bankroll.

No offered bet has a positive expected value; placing a pass or don't pass bet would incur a house edge, so the best EV action is to make no wager.

No bet placed because all available flat bets have a negative house edge and I have no flat bet to attach zero-edge odds to, so preserving bankroll maximizes expected chips.

All currently available bets carry a negative expected value and I have no flat bet to back with free odds, so the chip-maximizing decision is to make no wager this roll.

All available craps bets have negative expected value; placing no bets preserves bankroll and maximizes expected chips over the session.

All available come-out bets have negative expected value and no odds are available to offset them, so not betting maximizes expected chips.

No bet has positive expected value; every available wager carries a house edge, so the bankroll-maximizing action is to make no bet this roll.

All available craps bets carry a house edge with negative expected value; standing pat on this come-out roll maximizes expected bankroll.

No positive-edge bets are available. Every legal wager has a negative expected value, so placing no bets minimizes expected loss this roll.

All available bets have negative expected value, so the best way to preserve and maximize chips is to make no new bets this roll.

All currently offered bets carry a house edge and there is no flat bet on which to take free odds, so the highest expected-chip action is to make no bet this roll.

Don't pass has the lowest house edge among currently available bets; a small flat bet enables full lay odds later if a point is established.

Existing don't pass bet has positive EV on point 5, and adding the maximum laid odds uses the zero-house-edge odds allowance to improve expected loss per chip without changing the underlying advantage.

Current don't pass with max odds on point 5 has positive expected value; adding negative-expectation bets would reduce expected bankroll, so no action.

The established don't pass with odds is favorable on point 5; no new bets offer positive expected value, so I make no additional wagers.

Don't pass has the lowest house edge on the come-out (1.36%). A 50-chip stake allows max lay odds behind the flat within the 300 exposure cap after the point is set.

Don't pass has a low house edge (1.36%) and allows full lay odds later to reduce overall disadvantage.

Keep the existing don't pass bet on point 9, which is a positive-expectation position (7 is more likely than 9). All available new bets have negative or zero expectation, so I add none.

Point is 9, so the don't pass is now a favorite to win. Adding max laid odds has no house edge and improves odds utilization without increasing expected loss.

Point is 9 with a don't pass and lay odds; favorable 60% chance to win on a seven-out. No additional bets to avoid negative EV.

Betting pass line with a modest stake to later take full odds, reducing the overall expected loss per chip and achieving high odds utilization.

With four rolls remaining and no existing position, taking no negative-EV bet maximizes expected bankroll. All available bets have a house edge, so I preserve chips.

No legal bet currently offers zero or positive expected value; all available bets carry a negative house edge, so the best EV decision is to make no new bet.

No available bet has positive expected value; pass line and all other offered bets carry a house edge, so with only two rolls left I avoid placing a negative-EV wager.

No available bet has positive expected value; with no existing bets and only one decision roll left, preserving bankroll maximizes expected chips.