Super 66
Six digits, matched in order from either end · Sat
Latest draw · Draw 4719, Sat 10 Oct 2026
- Draws on record
- 2,060 since 1987
- Division 1 won
- 25% of draws
- Longest wait
- 30 draws
- Biggest division 1
- $1M Jun 1997
Check your number
Prizes and odds
| Div | Needs | Odds | Average prize |
|---|---|---|---|
| 1 | All 6 digits in order | 1 in 1,000,000 | $107,515 |
| 2 | First 5 or last 5 in order | 1 in 55,556 | $8,081 |
| 3 | First 4 or last 4 in order | 1 in 5,556 | $666.00 |
| 4 | First 3 or last 3 in order | 1 in 556 | $66.00 |
| 5 | First 2 or last 2 in order | 1 in 56 | $6.60 |
The odds are exact, worked out from the game's rules. A ticket that matches from both ends only wins one prize, the bigger one. The average prize only counts draws where that division was won.
Is it fair?
Each digit should land in each position about equally often. Over these 2,060 draws, that's 206.0 times.
| Draws | p-value | Verdict |
|---|---|---|
| All 2,060, every position | < 0.001 | Unusual |
| 1980s (141 draws) | 0.90 | As expected |
| 1990s (522 draws; mostly position 1) | < 0.001 | Unusual |
| 2000s (521 draws; mostly position 1) | 0.007 | Slightly unusual |
| 2010s (522 draws) | 0.53 | As expected |
| 2020s (354 draws) | 0.13 | As expected |
1990s, 2000s are further from even than chance usually gives. Testing lots of periods makes one odd result more likely by luck alone, but these would be worth a closer look. Recent decades look even.
How often each digit lands in each position
| Digit | 1st | 2nd | 3rd | 4th | 5th | 6th |
|---|---|---|---|---|---|---|
| 0 | 182 | 215 | 181 | 204 | 201 | 204 |
| 1 | 227 | 225 | 225 | 211 | 231 | 225 |
| 2 | 215 | 206 | 234 | 210 | 218 | 230 |
| 3 | 200 | 202 | 169 | 208 | 200 | 209 |
| 4 | 230 | 216 | 193 | 229 | 183 | 209 |
| 5 | 229 | 211 | 200 | 210 | 231 | 178 |
| 6 | 204 | 183 | 239 | 206 | 192 | 215 |
| 7 | 193 | 202 | 206 | 186 | 178 | 189 |
| 8 | 159 | 183 | 183 | 196 | 219 | 185 |
| 9 | 221 | 217 | 230 | 200 | 207 | 216 |
A square is only shaded when its count is more than 1.5 standard deviations from chance. Even the lighter shades turn up by luck.
Tickets per draw
Estimated from the most common prize: how many people won it, divided by its odds. Median per year.