Contents
In ordinary craps, an affordable, constant Pass Line stake with affordable true-odds backing is a simple low-edge approach. Don't Pass with bar 12 is slightly cheaper per initial line stake. No betting sequence guarantees profit.
“Best” depends on which of three objectives you want to pursue:
- A lower blended house-edge percentage. Supplemental odds lower it when paid at true odds without commission.
- Lower expected loss in dollars. Adding odds to an unchanged base stake does not reduce it.
- Manageable total exposure. Maximum odds increase the amount at risk and are not automatically suitable for a small budget.
What to check before funding a terminal
Check the actual rules, paytable and limits first. The name Bubble Craps does not establish them.
Bubble Craps generally means physical dice under a dome with electronic wagering. Pure video/RNG craps and live-dice electronic tables are different formats. The Interblock UC Craps product description describes a mechanical dice shaker and a button. That supports the product description, not certification of a particular terminal or identical rules everywhere.
Before committing money, check:
- The actual craps variant and its rules/paytable.
- Minimum stakes and total betting limits.
- Odds caps for each point.
- Whether a Don't-side odds cap specifies the risked stake or the potential profit.
- The Field payouts on both 2 and 12.
- The commission basis, timing, minimum and rounding.
- Whether Place bets and odds work on the next come-out roll.
- Automatic repeat and confirmation settings.
Do not assume a universal button layout or default setting. If the display is unclear, ask staff or skip the game. For the basic bet types, use the separate craps rules guide.
All calculations below assume two fair, independent six-sided dice. This is a mathematical model, not a device test.
A simple plan: Pass Line with affordable odds
Place a constant, affordable Pass Line stake before the come-out roll, then add permissible supplemental odds only after a point is established.
- Choose a base stake you can lose without exceeding your predetermined budget.
- Place it on Pass Line before the come-out roll.
- A 7 or 11 wins immediately; 2, 3 or 12 loses.
- A 4, 5, 6, 8, 9 or 10 establishes the point.
- Add odds only if you can afford to lose the base stake and supplemental stake together.
These settlement rules appear, for example, in the New Jersey rules. They illustrate a particular jurisdiction, not every terminal.
With a $5 base stake, point 6 and 2x odds, the additional stake is $10:
| Outcome | Position result |
|---|---|
| 6 before 7 | $5 base profit plus $12 odds profit: $17 net profit |
| Stakes returned on that win | $15 in returned stakes plus $17 profit: $32 gross return |
| 7 before 6 | The entire $15 position loses |
| Any other total | This position remains unresolved |
Under the fair-dice model and commission-free true-odds payout, these are exact dollar amounts; no rounding is needed. The probability that an established point 6 wins before 7 is 5/11 = 45.45%, rounded to two decimal places. It is not the probability of rolling 6 next.
Free Odds have 0% house edge only at true-odds payouts without commission. They are additional money at risk, not free money. The supplemental payout ratios appear in the New Jersey rules; still check the terminal's actual terms.
Established line wagers are contractual. Do not assume you can simply remove Pass Line or an established Come bet after a point exists. Restrictions appear, for example, in the New Jersey removal rules. Plan exits around committed exposure and consult the terminal's rules.
Why a lower percentage does not mean lower dollar losses
With a constant $5 base stake, supplemental odds lower the blended house edge, but expected loss over the same number of initial Pass cycles stays unchanged.
This table assumes ordinary craps, fair independent dice and a new $5 base stake for every initial cycle. A point is established on 24/36 = 2/3 of come-out rolls. The listed odds are fully funded whenever a point exists.
| Odds schedule | Blended edge | Average total stake per initial cycle | Maximum position exposure after a point | Expected loss per 100 funded initial cycles |
|---|---|---|---|---|
| None | 1.41% | $5.00 | $5 | $7.07 |
| 1x | 0.85% | $8.33 | $10 | $7.07 |
| 2x | 0.61% | $11.67 | $15 | $7.07 |
| 3-4-5x | 0.37% | $18.89 | $30 | $7.07 |
| 5x | 0.33% | $21.67 | $30 | $7.07 |
The base house edge is 7/495 = 1.414141%. Average total stake includes odds only in cycles where a point is established. It is not maximum exposure. Table percentages and dollar averages are rounded to two decimal places.
With 3-4-5x, the caps are 3x on 4/10, 4x on 5/9 and 5x on 6/8. The average supplemental stake across all initial cycles is 25/9 times the base stake. Dividing the same expected dollar loss by more total wagering produces a smaller percentage.
Adding zero-expected-value odds to an unchanged base stake increases possible swings, or variance. Reallocating a fixed amount from a larger base stake to a smaller base stake plus odds is a different comparison and can reduce expected loss in dollars.
For illustration, a hypothetical 70 complete initial Pass cycles per hour at a $5 base stake gives $4.95 expected loss per hour and $19.80 over four hours, rounded to cents. These are not measured terminal rates, fixed session costs or promises about how long a budget lasts. Rolls per hour cannot substitute for settled cycles per hour.
When to consider Don't Pass
Don't Pass with bar 12 has a slightly lower house edge per initial line stake, but it does not protect you from losing.
On the come-out roll, 2 and 3 win, 7 and 11 lose, and 12 returns the stake. After a point is established, 7 before the point wins. These settlements are described in the New Jersey rules.
The base house edge is:
- 1.363636% counting trials that push on 12.
- 1.402597% excluding push trials.
At point 6, a $5 base stake plus $12 in supplemental lay odds gives $10 odds profit. Total risk is $17. If 7 comes first, net profit is $15; if 6 comes first, the loss is $17. This example assumes commission-free true odds and needs no dollar rounding.
| Point | True-odds profit relative to supplemental stake |
|---|---|
| 4 or 10 | 1:2 |
| 5 or 9 | 2:3 |
| 6 or 8 | 5:6 |
A Don't-side limit may be based on the amount to win rather than the amount risked. The same displayed multiplier therefore need not mean the same exposure on both sides.
Supplemental lay odds in this model are commission-free, unlike a standalone Lay bet. There is no universal combined 0.27% figure without specifying the cap and denominator.
Why multiple points are not protection
Multiple working positions can lose on one roll. That is correlated exposure, not diversification.
Consider these three established positions:
| Position | Base stake | Odds | Total at risk |
|---|---|---|---|
| Pass Line, point 8 | $5 | $25 | $30 |
| Come, point 5 | $5 | $20 | $25 |
| Come, point 10 | $5 | $15 | $20 |
| Total | $15 | $60 | $75 |
If all three positions are working, a point-phase seven out loses all three. Exception: a new Come bet still in the Come area wins on its first 7 or 11.
This is Three Point Molly exposure: more line wagers and more total risk. Covering several numbers does not make the position protected.
Iron Cross, regression, pressing, hedging and doubling do not erase negative expected value. Changing how stakes are spread or adjusted does not remove the underlying disadvantage.
How to choose optional bets by payout
Compare the actual payout and commission, not just the bet's name. Standard Place 6 or 8 paying 7 to 6 has a 1.515151% house edge per resolved bet.
“To” quotes profit relative to the stake; “for” may include the stake. Verify the meaning on the actual terminal rather than applying one jurisdiction's convention everywhere.
At 7 to 6, a winning $6 Place bet on 6 or 8 produces $7 net profit and $13 gross return. These exact amounts assume the standard payout without commission. The New Jersey payout rules use this profit-to-stake convention.
New Jersey rule fragment showing Place 6 and Place 8 payouts of 7 to 6
Original English government-rule fragment showing Place 6 and 8 at 7 to 6. It is a jurisdiction-specific source, not your terminal's paytable.
| Choice | House edge | Comparison assumptions |
|---|---|---|
| Pass Line | 1.414141% | Ordinary craps, initial base stake |
| Don't Pass | 1.363636% | Bar 12, push trials included |
| Free Odds | 0% | Supplemental stake, true odds, no commission |
| Place 6 or 8 | 1.515151% | Profit payout of 7 to 6, per resolved bet |
For Field, both endpoints matter:
- Double profit on both 2 and 12 gives a 5.555556% house edge.
- Double profit on 2 and triple profit on 12 gives a 2.777778% house edge.
Buy versus Place depends on commission timing, basis, minimum and rounding. Even “commission on wins only” is insufficient without those details. See the separate odds, payouts and commission guide.
How to check the example in the payout calculator
Use the standalone calculator to check standard payouts, not to verify a terminal's rules.
Open the craps payout calculator:
- Choose Pass Line and enter 5 in the shared stake field.
Shared stake field in the English craps calculator with a value of 5
The shared field sets the base stake. Values use stake units; this guide calls those units dollars.
- In the separate Free Odds pane, choose point 6 and multiplier 2. Check the additional stake of 10, odds profit of 12 and conditional point-win probability of 45.45%.
Free Odds pane showing point 6, multiplier 2, additional stake 10 and odds profit 12
This pane calculates taking odds on Pass Line or Come. It does not calculate the Don't Pass lay-odds example.
Its “max here: 5x” message is the calculator's limit for point 6, not your terminal's limit.
- Choose Place 6 or 8 and enter 6. Check profit 7, total return 13, house edge 1.52% and win probability 45.45% per resolved bet.
Place results showing stake 6, profit 7, total return 13 and house edge 1.52%
The calculator rounds the house edge to 1.52%. The probability applies to one selected Place 6 bet or one selected Place 8 bet: that number must roll before 7. It is not a combined bet on either number or a next-roll win probability.
These images are captures of our local tool, not production-site checks or actual casino play. The calculator uses fixed standard payouts. It cannot read a machine's configuration, predict rolls, simulate this strategy's session or calculate its survival probability. A positive interface verdict does not prove profitability. The probabilities and edges here refer to a resolved bet; the corresponding Russian interface phrase is a translation error, not a different mathematical definition.
Why the inline widget should not compare odds strategies
The inline widget contains numerical errors. Use the verified table above and the standalone payout calculator instead of its odds-mode outputs.
It calculates blended edge as base edge / (1 + multiplier), without weighting whether a point was established. It then incorrectly multiplies only the base stake by that percentage to estimate hourly loss. At a $10 base, 3-4-5x and a hypothetical 70 initial cycles per hour, it displays 0.29% and $2.06 per hour. The correct values are 0.37% and $9.90 per hour. Do not use its odds-mode results for strategy comparisons.
Do not use this widget's odds outputs to choose a strategy. Its “Optimal” badge is not a risk or budget-safety assessment. The application errors have not been fixed here.
A limited no-odds check using Pass Line, None, base 10 and 70 complete cycles per hour displays $9.87 per hour and $39.48 for four hours, because it uses the rounded 1.41% edge. The exact calculation, rounded to cents, gives $9.90 and $39.60.
Four hours is a fixed widget output, not a selectable session duration. Its Field dropdown specifies double on 12 but does not state the payout on 2, so that description cannot reliably establish the Field house edge.
How to set a budget and exit plan
Choose an entertainment limit you can afford to lose completely, and count all committed bets. There is no universally safe bankroll or stake percentage.
Suppose your limit is $100, and each fully funded point position risks $15. Six full $15 losses use $90, leaving $10, which cannot fund the same $15 position.
This is exact exposure arithmetic, not a prediction of six shooters, session duration or survival probability.
Doubling does not solve the problem: $5 / $10 / $20 / $40 / $80 costs $155 after five losses, exceeding the $100 limit.
Before playing:
- Set loss and time limits.
- Count the base stake and all working supplemental positions together.
- Do not reload, borrow or chase losses.
- Plan to stop placing new bets while accounting for positions that cannot yet be removed under the rules.
Stopping limits further play; it does not turn an unfavorable game profitable. History, streaks, button pressure and timing do not predict fair independent dice.
When a variant changes the calculation
Different rules require different calculations. Check especially carefully if the terminal offers Crapless Craps.
In a declared Crapless model where only 7 wins immediately and every other total becomes a point, the base Pass house edge is 5.382395%, not ordinary craps' 1.41%. This is calculated from the stated model, not a claim about every device's configuration.
Fewer immediate losses can still mean worse eventual payouts or expected value. Do not assume ordinary Don't bets are available or that you can switch modes. See the odds and payouts guide for detailed variant coverage.
Frequently Asked Questions
Choose an affordable base stake and add supplemental odds only if you can afford to lose the entire position. If the terminal minimum plus odds requires too much money, skip the odds or do not play. There is no universally safe bankroll.
No. With an unchanged base stake, commission-free true odds reduce the blended house-edge percentage, not expected loss in dollars. They also increase total exposure and possible swings.
No. Physical dice and a short history of results neither establish certification of a particular terminal nor prove manipulation. The calculations here assume two fair, independent six-sided dice.
The mathematics can match when rules and payouts match, but the format and rules must be checked separately. Bubble Craps generally uses physical dice under a dome. Pure video/RNG craps and live-dice electronic tables are different formats.









