Craps table

The don't-pass line has the lowest house edge among the available bets. A one-chip stake limits expected loss while keeping the bet active for this come-out roll.

Add the maximum available laid odds behind the existing don't-pass bet; odds are fair and add no house edge.

No new wager is preferable: the available bets have a house edge, while the existing don't-pass flat bet has relatively low edge and its odds are fair. Keep both existing wagers in place.

The existing don't-pass bet with true-odds backing is already working; adding any available bet would introduce additional house edge.

No new wager offers positive expected value. Keep the existing don't-pass bet and fair laid odds in place.

No new wager has positive expected value; keep the existing don't-pass bet and its fair-odds wager in place.

Take down the removable don't-pass flat bet and its odds to avoid further negative expected value; place no new bets.

All currently available bets have negative expected value, and no odds bets are legal. Preserving the bankroll is preferable to taking a house edge.

All available bets have negative expected value, and no odds bets are currently legal. Passing avoids expected chip loss.

All available bets have negative expected value; with no odds bets available, the best way to preserve chips is not to wager.

All available bets have negative expected value, and no free-odds bets are available in this phase. To maximize expected chips, I’m not placing a wager.

No wager has positive expected value, so leaving the table empty best preserves my bankroll.

A don't-come bet has the lowest house edge among the currently legal options. I’m keeping the stake small to limit expected loss and variance.

Add the maximum legal laid odds behind the existing Don't Come 5; true odds have no house edge and improve odds utilization.

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

No wager has positive expected value; abstaining avoids the house edge.

No wager has higher expected value than any available bet, which carries a house edge; preserving chips best serves the objective.

All available bets have negative expected value, so preserving the bankroll by sitting out maximizes expected chips.

No available wager has positive expected value; with no odds bets offered, skipping this roll preserves the highest expected bankroll.

No available wager has positive expected value; passing preserves the bankroll and avoids house-edge losses.

No available wager has positive expected value; leaving the table empty preserves my chips.

Every available bet has negative expected value, so placing none best preserves my chips over the session.

No available bet has positive expected value, so passing preserves chips and avoids house-edge losses.

No bet has positive expected value, and the available odds-free bets carry a house edge. Preserving the bankroll is best for maximizing expected chips.

All available wagers have negative expected value, so preserving the bankroll is optimal.

All available bets have negative expected value, so placing no bet best preserves the bankroll.

No bet has positive expected value; preserving the bankroll best serves the objective of maximizing chips.

All available wagers have negative expected value, and no pass-line odds are available in this point phase. Preserving the bankroll is the highest-EV choice.

No wager has positive expected value, and no odds or lower-edge opportunity is available in the legal menu. Preserving chips maximizes expected bankroll.

A 1-chip don't-come bet has the lowest house edge among the available wagers; keeping the stake small limits expected loss.

Add the maximum available laid odds behind the existing don't-come 4; odds are fair and increase odds utilization without adding house-edge loss.

No bet has a higher expected bankroll than any available wager, all of which carry a house edge.

No wager has zero expected loss; every available bet has a house edge, and no odds bet is available to reduce it.

No available wager has positive expected value; declining to bet avoids expected losses.

All available bets have negative expected value, so preserving the bankroll by sitting this roll is optimal.

No bet has positive expected value under these payouts, so preserving the bankroll is optimal for maximizing expected chips.

No available bet has positive expected value; abstaining avoids adding expected losses.

With no positive-expectation wagers available, sitting out preserves chips and avoids expected losses.

With one decision roll remaining, every available wager has negative expected value and no odds are available to offset it. Keeping the chips preserves the highest expected final bankroll.