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$34 Inside Craps Strategy: Two Exit Plans

Sam Originally published Updated

$34 Inside · Regress 6/8 · Two-hit or rebuild exit · No chart prediction

The $34 Inside strategy starts with $5 each on 5 and 9 and $12 each on 6 and 8. After the first hit, it regresses 6 and 8 to $6 each. The original contributor offered a quick two-hit exit and a longer rebuild path.

Choose the exit before the first hit

The cash flow can be made precise; a chart of previous shooters cannot predict whether the next shooter will supply two or four inside hits. Choose an exit from your stake and loss limit, not recent inside-number counts.

Opening layout

Opening layout: Number; Starting bet; Starting win; After regression.
NumberStarting betStarting winAfter regression
5$5$7$5
6$12$14$6
8$12$14$6
9$5$7$5
Total$34Depends on winner$22

Regressing 6 and 8 from $12 to $6 returns $12. If the first hit is 5/9, the rack receives $7 + $12 = $19. If it is 6/8, the rack receives $14 + $12 = $26.

Option A: two hits and all down

  1. After the first hit and regression, leave $22 inside.
  2. Collect one more active-number win. Every $22-inside position pays $7.
  3. Remove all $22 of remaining Place bets.
Option A: two hits and all down: First hit; First-stage rack; Second win + stakes down; Cycle profit.
First hitFirst-stage rackSecond win + stakes downCycle profit
5 or 9$19$7 + $22+$14
6 or 8$26$7 + $22+$21

Option B: reduce, rebuild, then exit

The contributor’s longer path is easiest to reconcile when the first hit is 5 or 9:

  1. First hit plus regression puts $19 in the rack with $22 working.
  2. On the second hit, collect $7 and remove both $5 bets on 5/9. Rack: $36; working: $12 on 6/8.
  3. When 6 or 8 hits, its $7 payout is $3 short of restoring $5 each on 5/9. Add $3 from the rack. Rack: $33; working: $22.
  4. Collect one more $7 win and remove all $22. Rack: $62.
  5. Against the $34 entry, the completed path profits $28.

The longer exit when 6 or 8 pays first

The rebuild path also has a clean cash ledger when the first hit is 6 or 8. That $14 win plus $12 taken down from the two larger bets puts $26 in the rack and leaves $22 working. On the second active-number hit, collect its $7 and remove both $5 bets on 5 and 9. The rack rises to $43; only $6 each on 6 and 8 remains exposed.

When 6 or 8 next pays $7, restore both $5 bets using that $7 and $3 from the rack. The rack is $40 and $22 is working again. Collect one more $7 inside win, then remove all $22: $40 + $7 + $22 = $69 returned against the $34 entry, or $35 profit. The four collections must actually occur before 7; a repeat of 5 or 9 while those bets are removed is not a collection. If 7 arrives after the second hit but before rebuilding, the $43 already racked makes this Place-only cycle $9 ahead.

The longer rebuild has a 26.37% completion chance

Option B does not have the same survival probability as collecting four hits while all four inside numbers stay up. Its third collection must come from 6 or 8 because 5 and 9 have been removed. Repeated 5s and 9s during that stage are neutral rolls, not progress.

Conditional chance of reaching each next collection in the stated Option B path
StagePaying combinationsChance before working 7
First collection18 inside18/24 = 75%
Second collection18 inside75%
Third, with 5/9 removed10 on 6/810/16 = 62.5%
Fourth, after restoring 5/918 inside75%

Multiply the stages: 0.75 × 0.75 × 0.625 × 0.75 = 26.3672%. By comparison, 0.75 to the fourth power is 31.6406%, but describes four collections with all inside positions continuously present. Neither figure is a prediction for the next shooter.

This model assumes fair independent dice, the specified removals and restorations completed before the next counted roll, standard payouts and working bets throughout each counted stage. If the point is made and you call the Place bets off, pause the sequence; do not count an off-roll number as a paid collection. Use the exposure map to confirm the smaller third-stage layout before restoring it.

Probability and failure states

Inside numbers have 18 combinations and 7 has six, so each next relevant result is an inside hit with probability 75% while all four positions remain active. Two inside hits before 7 occur 56.25% of the time; three occur 42.19%; four occur 31.64%. Removing positions during the longer path changes later probabilities, so those figures are orientation—not a complete simulation of every branch.

  • 7 before any hit: −$34.
  • First 5/9 hit then 7: rack $19, so −$15.
  • First 6/8 hit then 7: rack $26, so −$8.
  • A fixed $350 buy-in does not make the next cycle safer.

Compare the smaller $22 Inside reduction and the larger $132 Inside regression.

Sam’s table note: Nostras’s reduction and rebuild gives you two distinct exits. Pick one before the first hit and keep the rack total separate from the Place bets still working.

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4 Comments

  1. Look at the chips of people playing on the table. If they have any volume of normal, the rolls of the dice is consistent to play this system. Numbers are keeping those chips in the rail. No one has to be hammering the table. But there are enough to keep interest and this system will work also.

  2. “charting” I thought CrapsPit doesn’t believe past results affecting future outcomes or that certain shooters shoot a certain number more often than others, am I wrong? or have I misunderstood the article? Does CrapsPit endorse this or as usual this is just one author’s opinion?

      1. thank you for responding. It’s his playing time, if that’s what he wants to do fine with me.

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