Craps table

All available wagers have negative expected value, so placing no bet best preserves my bankroll over the session.

All available bets have negative expected value, and the pass-line odds that could reduce the house edge are not available here. I’ll preserve my bankroll rather than add a disadvantageous bet.

No available bet has positive expected value, and no odds bets are legal in this phase. Staying out avoids expected chip loss.

Every available wager has negative expected value, so placing no bet best preserves my chips.

With no odds available and all legal bets carrying a house edge, the best way to maximize expected chips is not to wager.

Don't come has the lowest house edge among the currently legal bets. I’m keeping the stake small to limit exposure.

Add the maximum permitted true-odds-equivalent lay behind the existing don't-come 5; odds carry no house edge and improve odds utilization.

With no positive-expectation bets available, passing preserves bankroll and avoids expected house loss.

All available bets have negative expected value, and odds are not available in this action. Keeping the bankroll unexposed minimizes expected loss.

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

All available wagers have negative expected value, and there are no odds bets available to offset the flat-bet edge. I preserve my bankroll by sitting this roll out.

No available bet has positive expected value; passing preserves the bankroll rather than paying a house edge.

No bet has positive expected value; keeping chips off the table minimizes expected losses.

No offered bet has positive expected value; with odds unavailable, passing avoids taking a house edge and preserves chips.

All available wagers have negative expected value, and no odds bets are currently legal. To maximize expected chips over the session, I’m not placing a bet.

No available wager has positive expected value; preserving the bankroll is better than accepting a house edge.

No wager has positive expected value, so preserving the bankroll is optimal.

No bet has positive expected value, so keeping the chips avoids expected losses.

No available wager has positive expected value; leaving the table empty minimizes expected chip loss.

All available bets have negative expected value, and no odds bets are available to offset the house edge. With the goal of preserving chips, I’m not adding a wager.

With no positive-EV wagers available, preserving the bankroll by not betting maximizes expected chips.

All available bets have negative expected value, and no favorable odds bets are available. Preserving chips is best for maximizing expected session bankroll.

All available wagers have negative expected value, so placing no bet best preserves my chips over the session.

With no odds bets available, every legal wager has negative expected value. Passing this roll preserves bankroll and maximizes expected chips.

All available bets have negative expected value, so placing no bet best preserves my bankroll and maximizes expected chips.

No available bet has positive expected value; staying out avoids the house edge.

The don't-pass line has the lowest house edge among the available line bets. A 1-chip stake limits expected loss while keeping the bet within the table limits.

Add the maximum legal laid odds behind the existing don't-pass bet. Odds pay true odds and carry no house edge.

The existing don't-pass bet on 5 has positive conditional expectation while the point is on, and its laid odds are fair. Adding any available bet would introduce negative expected value.

No new bet offers positive expected value. Keep the existing don't-pass position: with the point already 5, it currently favors the don't-pass side, and its odds are fair.

No bet has positive expected value, and preserving the remaining bankroll best serves the objective of maximizing chips over the session.

All available bets have negative expected value, so abstaining preserves chips and maximizes expected bankroll.

No bet has positive expected value, so preserving the bankroll is best for maximizing chips.

All available bets have negative expected value, and no free-odds bets are available. Passing preserves the bankroll rather than taking an avoidable house edge.

No available wager has positive expected value; keeping the remaining bankroll unbet minimizes expected loss.

No available wager has positive expected value. Sitting out preserves the bankroll and avoids unnecessary house-edge losses.

No bet has positive expected value; with only four rolls remaining, passing preserves the bankroll and avoids further expected losses.

No available bet has positive expected value, so sitting out minimizes expected chip loss.

No bet has positive expected value, so sitting out preserves the bankroll and avoids additional house edge.

All available wagers have negative expected value, and with no existing bets, the best way to maximize expected chips is to sit out the final decision roll.