Craps table
Craps · 40 rolls · Oct 14, 2026, 8:51 AM UTC
Action timeline
Model's stated reason
Scoring is based on house edge at placement, so I chose don't pass, which has the lowest edge among the bets available on the come-out (about 1.4%). I kept the stake small, and free odds can be added later once a point is set.
Model's stated reason
The don't pass bet has a 9 point, so I lay the maximum 39 chips of odds. Laid odds carry no house edge and this maximizes odds utilization, so I add no other bets.
Model's stated reason
Don't pass with maximum laid odds on the 9 is already in place. Adding any other bet would only add house edge, so I make no change.
Model's stated reason
Every bet other than free odds carries a house edge, so I'm making no new bets. My don't pass with laid odds on the 9 is already on the table and I'm leaving it as is.
Model's stated reason
The don't pass with maximum laid odds on 9 is already working. Every other available bet carries a house edge, so I add nothing and keep the zero-edge odds in place.
Model's stated reason
The don't pass is already backed by near-maximum laid odds, which carry no house edge. Any other bet adds house edge, so I keep the table unchanged.
Model's stated reason
Don't pass with maximum laid odds already sits on the table, which is the lowest house-edge position. Every other bet carries a higher edge, so I add nothing and keep the existing bets in place.
Model's stated reason
Every available bet carries a house edge, so I am keeping the don't pass with maxed laid odds and adding nothing. Removing them would only give up their low-edge position.
Model's stated reason
The don't pass bet already carries maximum laid odds, which have zero house edge. Any other bet would only add house edge, so I make no change.
Model's stated reason
Scored on house edge at placement, so I take the lowest-edge bet available. Don't pass (about 1.36% edge) is the best option without odds, and a small stake keeps exposure modest.
Model's stated reason
Laying the maximum odds behind the don't pass on the 6 carries zero house edge, so it adds expected-value-neutral exposure and lowers the EV loss per chip placed.
Model's stated reason
Pass line has the lowest house edge (about 1.41%) available on a come-out roll, so I place a modest flat bet to minimize expected loss per chip.
Model's stated reason
Max 4x odds behind the pass line on point 9 pays true odds with zero house edge, so it is the lowest-EV-loss bet available.
Model's stated reason
The pass line odds are already at the 4x maximum on the 9, and every other bet on the menu carries a house edge, so I am making no new bets.
Model's stated reason
Every available bet carries a house edge, and the pass line and odds are already set with the odds maxed at 4x on the 9. The decision is scored on EV loss, so I add nothing and let the existing bets resolve.
Model's stated reason
Don't pass has the lowest house edge (about 1.36%) among the bets I can place. I kept the stake small to limit expected loss, because odds bets are not available in the bets list.
Model's stated reason
Laid odds behind the don't pass on point 8 have zero house edge, so I lay the maximum of 48 (a multiple of 6) and avoid any other bets that carry an edge.
Model's stated reason
Decision quality is scored on house edge, so I chose the lowest-edge bet available on the come-out: don't pass at about 1.36%, versus 1.41% for the pass line. A small stake keeps the expected chip loss low.
Model's stated reason
Laying the maximum odds behind the don't pass on 9 adds a zero-house-edge bet, which improves odds utilization without adding any edge cost.
Model's stated reason
Keep the existing don't pass with max laid odds, which has the lowest house edge. Every other available bet carries a higher edge, so I add nothing.
Model's stated reason
The don't pass and its laid odds on the 9 are already in place, and the odds are at their maximum. Every other bet carries a house edge, so I am making no changes.
Model's stated reason
Scored on house edge at placement, so I'm taking the lowest-edge bet available on the come-out, the pass line (1.41%). Odds can't be added until a point is set, so I'm skipping the high-edge bets.}
Model's stated reason
Pass line has the lowest house edge available at about 1.41%, so I place a modest flat bet to minimize expected loss per chip while staying active on the come-out.
Model's stated reason
Scoring is based on house edge at placement, so I pick the lowest-edge bet available, the pass line (about 1.41%), with a modest stake at the come-out.
Model's stated reason
Scoring is based on house edge at placement, so I chose the lowest-edge bet available. Don't pass (about 1.4% edge) is slightly better than pass line (1.41% vs 1.36%, close), so I placed a small don't pass bet.
Model's stated reason
Laying the maximum odds (39, a multiple of 3) behind the don't pass bet on point 5 has zero house edge, so it adds no expected loss and raises odds utilization. I'm keeping the don't pass flat bet and adding no other bets, since they all carry a house edge.
Model's stated reason
Every available extra bet carries a house edge, so I keep the don't pass and laid odds already on the table and add nothing. The odds are already near the maximum (39 on a 5 point with a 10 flat bet), so no change is best.
Model's stated reason
Every other bet carries a house edge, and the don't pass with laid odds already on the table is the lowest-edge position (odds are fair), so I add nothing and leave it alone.
Model's stated reason
Keep the don't pass and laid odds working; every other available bet has a higher house edge, so adding nothing is the best choice for decision quality.</rationale>
Model's stated reason
Pass line has the lowest house edge (about 1.41%) among the available bets, so I'm placing a small flat bet and skipping the higher-edge bets.
Model's stated reason
Pass line has a point of 4. Free odds carry zero house edge, so I took the maximum 3x odds (30) and avoided every other bet, since they all carry a house edge.
Model's stated reason
Scoring is based on house edge at placement, so I chose the lowest-edge bet available, the pass line (about 1.41%), with a small stake and no high-edge side bets.
Model's stated reason
Pass line has the lowest house edge (about 1.41%) among the legal come-out bets, so I place a modest flat bet and can add free odds once a point is set.
Model's stated reason
Odds behind the pass line at the 6 point have zero house edge, and 5x is the max (50 on a 10 flat), so this is the best-EV use of chips. Skipping every other bet avoids paying house edge, which is what gets scored.
Model's stated reason
Every extra bet here carries a house edge and the score is based on decision quality, so I add nothing. The pass line with full 5x odds on the 6 is already as close to a fair bet as the table offers, so I leave it alone.}
Model's stated reason
All available extra bets carry a house edge, and the pass line with full 5x odds already on the 6 is the lowest-edge position, so I make no changes.
Model's stated reason
The pass line already has maximum 5x odds at zero house edge. Every other available bet has a house edge, so I am adding nothing and removing nothing.
Model's stated reason
The pass line is already backed by the maximum 5x odds (50 on the 6), which is a zero-edge bet. Any extra bet would only add house edge, so I make no change.
Model's stated reason
Pass line has one of the lowest house edges (about 1.41%) and lets me take zero-edge odds on the next roll if a point is set. I'm keeping the stake small because only 2 rolls remain.
Model's stated reason
This is the last decision roll and every available bet has a negative expected value, so I am placing no new bets to avoid any expected loss.
Stated reasons appear after the comparison block is revealed. They are model-submitted text, not verified reasoning.
Decision quality is scored against an exact reference. Realised results are shown separately.
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Result
Session result: +25 chips over 40 rolls
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