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git-slot-machine v3.1
SELECT THEME: 
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║       WINNING PATTERNS & ODDS        ║
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🎰 KNOW THE ODDS 🎰

> Every commit costs 10 points. Here's what you're playing for.

Ruleset v3 · payouts return ~109.1% over the long run · odds enumerated over all 16⁷ hashes

> WINNING PATTERNS

Every commit costs 10 points. You start with 100. Patterns are checked rarest-first, so the best match always wins. Here's what you're playing for:

PATTERN EXAMPLE PAYOUT
JACKPOT
All seven characters identical
Explain this formula for JACKPOT
  • 16 all-same hashes — one for each hex digit 0–f.
  • Minus 1 all-same hash that a rarer secret pattern claims first.
  • Net winning hashes: 15 (≈ 1 in 17,895,697).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +250,000
LUCKY SEVEN
Seven sequential hex digits in a row
Explain this formula for LUCKY SEVEN
  • 2 run directions — ascending or descending.
  • 10 starting digits for a 7-long run.
  • Net winning hashes: 20 (≈ 1 in 13,421,773).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +100,000
BIG STRAIGHT
Six sequential hex digits in a row
Explain this formula for BIG STRAIGHT
  • 2 run directions — ascending or descending.
  • 22 = 11 possible 6-long runs × 2 places the run can sit in a 7-char hash.
  • 16 choices for the one free digit.
  • Minus 20 that are really a full 7-straight (rarer, wins first).
  • Minus 20 more where the free digit extends the run (already counted).
  • Net winning hashes: 664 (≈ 1 in 404,270).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +50,000
HEXTET
Six of a kind
Explain this formula for HEXTET
  • 16 choices for the six-of-a-kind digit.
  • 7 positions for the single odd digit.
  • 15 remaining choices for that odd digit.
  • Net winning hashes: 1,680 (≈ 1 in 159,783).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +25,000
FULLEST HOUSE
4 + 3 of a kind
Explain this formula for FULLEST HOUSE
  • 16 choices for the four-of-a-kind digit.
  • 15 choices for the three-of-a-kind digit.
  • C(7,4) = 35 ways to choose which 4 of the 7 positions hold the four-of-a-kind.
  • Net winning hashes: 8,400 (≈ 1 in 31,957).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +10,000
STRAIGHT
Five sequential hex digits in a row
Explain this formula for STRAIGHT
  • 17,728 ways to place a 5-long run plus two free digits.
  • Minus 684 that are really 6- or 7-long straights (rarer).
  • Minus 384 more removed for overlap double-counting.
  • Net winning hashes: 16,660 (≈ 1 in 16,113).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +5,000
FIVE OF A KIND
Five of a kind
Explain this formula for FIVE OF A KIND
  • 16 choices for the five-of-a-kind digit.
  • C(7,5) = 21 ways to place the five matching digits.
  • 15² = 225 — the 2 leftover positions are any of the other 15 digits.
  • Net winning hashes: 75,600 (≈ 1 in 3,551).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +2,500
THREE PAIR
Three adjacent pairs
Explain this formula for THREE PAIR
  • 4 position layouts for three adjacent pairs in 7 characters.
  • 16 choices for the first pair’s digit.
  • 15 for the second pair’s digit.
  • 14 for the third pair’s digit.
  • 13 for the leftover single digit.
  • Letters-only version: 4 layouts…
  • …6 letters for the first pair…
  • …5 for the second…
  • …4 for the third…
  • …3 for the single — subtracted as a rarer letters-only pattern wins.
  • Net winning hashes: 173,280 (≈ 1 in 1,549).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +1,000
DOUBLE TRIPLE
Two different three-of-a-kinds (3-3-1)
Explain this formula for DOUBLE TRIPLE
  • C(16,2) = 120 ways to pick the two digits that each appear three times.
  • 14 choices for the leftover 7th digit.
  • 140 = 7!/(3!·3!·1!) arrangements of two triples and a single.
  • C(6,2) = 15 — the same count but letters only…
  • …4 leftover letter choices…
  • …×140 arrangements, subtracted because a rarer letters-only pattern wins first.
  • Net winning hashes: 226,800 (≈ 1 in 1,184).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +750
ALPHABET SOUP
Only letters a-f
Explain this formula for ALPHABET SOUP
  • 6⁷ = 279,936 hashes using only the letters a–f.
  • Minus 29,640 letters-only hashes that also match a rarer pattern.
  • Net winning hashes: 250,296 (≈ 1 in 1,072).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +500
FULLER HOUSE
3 + 2 + 2 of a kind
Explain this formula for FULLER HOUSE
  • 16 choices for the digit that appears three times.
  • C(15,2) = 105 ways to pick the two digits that each appear twice.
  • 210 = 7!/(3!·2!·2!) arrangements of a triple and two pairs.
  • Letters-only version: 6 choices for the triple…
  • …C(5,2) = 10 for the two pairs…
  • …×210 arrangements, subtracted as a rarer letters-only pattern wins first.
  • Net winning hashes: 340,200 (≈ 1 in 789).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +250
FOUR OF A KIND
Four of a kind
Explain this formula for FOUR OF A KIND
  • 16 choices for the four-of-a-kind digit.
  • C(7,4) = 35 ways to place the four.
  • 15³ = 3,375 — the 3 leftover positions are any of the other 15 digits.
  • Minus 8,400 that are actually a FULLEST HOUSE (4+3, rarer).
  • Net winning hashes: 1,881,600 (≈ 1 in 143).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +100
TWO PAIR
Two adjacent pairs
Explain this formula for TWO PAIR
  • Net count: hashes whose best match is exactly two adjacent pairs, after removing every rarer pattern.
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +50
ALL NUMBERS
Only digits 0-9
Explain this formula for ALL NUMBERS
  • 10⁷ = 10,000,000 digit-only hashes (each position 0–9).
  • Minus 2,932,088 digit-only hashes that also match a rarer pattern.
  • Net winning hashes: 7,067,912 (≈ 1 in 38).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +30
FULL HOUSE
3 + 2 of a kind (3-2-1-1)
Explain this formula for FULL HOUSE
  • 16 choices for the triple digit.
  • 15 choices for the pair digit.
  • C(14,2) = 91 ways to pick the two distinct leftover digits.
  • 420 = 7!/(3!·2!·1!·1!) arrangements of a triple, a pair and two singles.
  • Minus 75,600 that are actually FIVE OF A KIND (rarer).
  • Net winning hashes: 9,097,200 (≈ 1 in 30).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +25
THREE OF A KIND
Three of a kind
Explain this formula for THREE OF A KIND
  • 16 choices for the triple digit.
  • C(15,4) = 1,365 ways to pick the 4 distinct leftover digits.
  • 840 = 7!/3! arrangements of a triple and four distinct singles.
  • Minus 25,200 that also match a rarer pattern…
  • …minus 300 more for the remaining overlaps.
  • Net winning hashes: 18,320,100 (≈ 1 in 15).
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +25
ONE PAIR
One adjacent pair
Explain this formula for ONE PAIR
  • Net count: a single adjacent pair — all that remains after every rarer win is removed.
  • 16⁷ = 268,435,456 — every possible 7-character hex hash (16 options per digit).
 +10

STATS FOR NERDS

  • 36.7% of commits win something — the other 63.3% are NO WIN
  • Three of a Kind is the most common win (~1 in 15, ~6.8%)
  • One Pair pays 10 — exactly your ante back (a push), ~1 in 5
  • Hover any part of a formula — or open Explain this formula under a pattern's name for the same notes as text; every probability is exact over all 16⁷ hashes

PATTERN RULES

  • Straights - Sequential hex values in a row (ascending or descending)
  • Pairs - Must be adjacent identical characters (aa, bb)
  • Priority - Rarest pattern wins when a hash matches several
  • Letters beat numbers - ALPHABET SOUP outranks ALL NUMBERS (rarer)