Multi-national (Nordic/Baltic)
Every figure on this page is calculated from the game's published rules. The operator's own odds page is linked below as verification — but the working is here, on this page.
A standard entry picks 6 numbers from 48 plus 1 from a separate pool of 5. The number of possible combinations is:
C(48, 6) = 12,271,512 × C(5, 1) = 61,357,560
| Division | Match | Winning combinations | Derived odds | Probability | Prize | Operator says |
|---|---|---|---|---|---|---|
| 6 + vikingtall | 6 main + 1 supp. | 1 | 1 in 61,357,560 | 1.630e-8 | Jackpot pool share | 1 in 61,357,560 |
| 6 rette | 6 main + 0 supp. | 4 | 1 in 15,339,390 | 6.519e-8 | Pool share | 1 in 15,339,390 |
| 5 + vikingtall | 5 main + 1 supp. | 252 | 1 in 243,482 | 4.107e-6 | Pool share | 1 in 243,482 |
| 5 rette | 5 main + 0 supp. | 1,008 | 1 in 60,871 | 1.643e-5 | Pool share | 1 in 60,871 |
| 4 rette | 4 main | 64,575 | 1 in 950 | 0.1052% | Pool share | 1 in 950 |
| 3 rette | 3 main | 1,148,000 | 1 in 53.45 | 1.87% | Pool share | 1 in 53 |
"Winning combinations" counts how many of the possible outcomes land in that division. "Operator says" is the operator's published figure — shown so you can check us against them (small differences are their rounding).
Odds of winning any prize
1 in 50.55
Sum of all division probabilities — usually the number the ads quote.
Odds of the top prize
1 in 61,357,560
One standard game. Two games doubles it — and it's still tiny.
How long are these odds? Winning the top prize is about as likely as calling 25.9 coin flips in a row correctly (225.9 ≈ 61,357,560). If you bought one line every draw, at two draws a week you would expect one top-prize win roughly every 589,977 years.
Last verified: 2026-08-29