One complete set = 28 tiles covering all combinations 0–0 through 6–6.
Two complete sets = 56 tiles (2× each combination).
0 1 2 3 4 5 6 0 [2] [2] [2] [2] [2] [2] [2] ← 0-0, 0-1...0-6 (2 each) 1 [2] [2] [2] [2] [2] [2] ← 1-1, 1-2...1-6 2 [2] [2] [2] [2] [2] ← 2-2...2-6 3 [2] [2] [2] [2] ← 3-3...3-6 4 [2] [2] [2] ← 4-4...4-6 5 [2] [2] ← 5-5, 5-6 6 [2] ← 6-6 Total: 56 tiles
| Set Type | Max Pip | Tile Count | Formula |
|---|---|---|---|
| Double-Nine | 9 | 55 | (n+1)(n+2)/2 |
| Double-Twelve | 12 | 91 | (13×14)/2 |
| Double-Fifteen | 15 | 136 | (16×17)/2 |
| Double-Eighteen | 18 | 190 | (19×20)/2 |
If you have tiles with 7, 8, 9+ pips → you have a larger set mixed in.
Store each set in a zippered pouch labeled "Set A / Set B" with a printed inventory checklist taped inside. Prevents re-mixing.