Craps table

All available craps bets have negative expected value, so placing no bet maximizes expected chip retention over the session.

All available bets have negative expected value and no flat bet exists yet to attach zero-edge odds, so placing no bet maximizes expected chips.

All available wagers have negative expected value, and no free-odds bets are possible because there are no existing flat bets. Placing no bet minimizes expected loss.

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

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

No bet is placed because every available bet has a negative expected loss, and with no flat bet on the table I cannot add zero-edge odds to reduce the house edge.

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

No bet has a positive expected value, so I keep chips off the table and avoid negative EV bets.

All available bets have negative expected value on this come-out roll; passing preserves bankroll and maximizes expected session chips.

No bet on this come-out roll; all available bets have negative expected value and free odds are not yet available.

All available bets carry a house edge and there is no existing flat bet to take zero-edge odds, so placing no bet minimises expected loss this roll.

All available bets carry a house edge and no odds are available to reduce it; placing no bet preserves bankroll and maximizes expected chips.

All available bets have negative expected value and there are no existing odds to take, so making no bet minimizes expected loss.

All available bets on this come-out roll have negative expected value; with no point or flat bet, I cannot place zero-edge odds, so I make no bet to minimize expected loss and preserve bankroll.

No offered bet has a positive or zero expectation: pass line and don't pass carry a house edge, and all other offered bets are worse. I refrain from betting to avoid expected loss.

All available bets carry a negative house edge, so the best expected-chip action is to make no new bets this roll.

Don't pass has the lowest house edge (1.36%) among available come-out bets. Betting the minimum reduces expected loss while allowing full odds later if a point is established.

Pass line bet with the intention to take full odds behind it, achieving near-zero house edge and maximizing odds utilization.

Taking maximum 4x odds behind the pass line on point 9 reduces the combined house edge to nearly zero and utilises the full odds allowance, which is the best expected-value play available.

Pass line and max pass odds on 9 already have zero house-edge odds exposure; adding any new negative-EV bet would reduce expected value, so stay with the current optimal position.

Existing pass line with max odds already carries the best available risk/return; adding any new bet would introduce additional negative expected value, so I stand pat.

The point is 9 and the pass-line odds are already at the maximum 4x, which has zero house edge; all remaining offered bets carry negative expected value, so standing pat minimizes expected loss per chip.

All offered new bets carry a negative expected value, so adding none preserves EV. Existing pass odds are maxed at zero house edge, so leaving them in place maintains optimal odds utilization.

I already have pass line plus full odds, which has zero house edge on the odds portion; adding any of the available point-phase bets would introduce a positive house edge and reduce expected chips.

Existing pass line and full odds have the lowest possible expected loss; any additional bet has a worse house edge, so no new bets are added.

No available bet offers positive expected value; the lowest house edge is don't pass at about 1.36%, so I decline to bet to preserve chips.

All available bets have negative expected value, so I preserve bankroll by not betting this roll.

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

No positive-EV bets are available; all offered bets have negative house edge, so the optimal expected-value action is to make no new wagers.

All available bets have negative expected value, so I avoid placing any wager to preserve bankroll.

No available bet has a positive expected value; with only 9 rolls remaining, the best expected-value action is to avoid placing any negative-expectation wager and preserve the current bankroll.

No bet has positive expected value; with point 8 and only negative-expectation options available, preserving chips is optimal.

All currently available bets have negative expected value and there is no flat bet to take free odds against, so the best expected-chip action is to make no new wager.

All offered bets have a negative house edge and there is no flat bet to justify odds, so staying out minimizes expected loss.

All available bets have negative expected value, so adding no new wagers preserves bankroll and maximizes expected chips over the remaining rolls.

No available bet has a positive expectation, and with only a few rolls left I avoid locking in any house-edge loss.

All available bets have negative expected value, and with only three decision rolls remaining there is no reason to expose chips. I choose to stand pat.

No positive-EV bets are available this roll; all offered wagers have negative house edge and there is no flat bet to attach odds.

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