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TrainYourOdds

Greek Lotto vs Eurojackpot

With one play, the Greek Lotto top prize has a chance of 1 in 13,983,816 and the Eurojackpot jackpot 1 in 139,838,160. Eurojackpot is 10 times harder: it takes 10 plays for the chance of one Greek Lotto play.

How this works

What it does
This page puts two lotteries side by side: the chance of the top prize and of any prize, the price, what a play pays back on average, and what a year of playing costs.
How to use it
Nothing to type. Read across each row; the game names lead to the full odds page of each.
How to read the result
A harder jackpot is not always the worse deal and an easier one is not a good one: look at the chance for the same money and at the payback. Both lose on average.

Side by side

ItemGreek LottoEurojackpot
Numbers6 of 495 of 50 + 2 of 12
Price of a play€1€2
Draws a week22
Top prize, with one play1 in 13,983,8161 in 139,838,160
Top prize, per €11 in 13,983,8161 in 279,676,320
Any prize1 in 6.621 in 31.83
Wait for the top prize, one play every draw130,000 years1.3 million years
A play pays back on average€0.504 (50%)€0.973 (49%)
Jackpot at which a play pays back its price—€163 million
A year of one play every draw€104€209

The payback is at fixed prizes in Greek Lotto and the smallest jackpot of €10 million in Eurojackpot, before tax. A larger jackpot raises it; each game's "is it worth it?" page shows it for any amount you type. A dash means a game with no jackpot.

What it means

For the same money, Greek Lotto gives 20 times the chance of the top prize. The price of a play counts as much as its odds.

In neither game does a play pay back its price on average, unless the jackpot reaches the amount in the table, and even then a shared jackpot pulls it back down. The likeliest result, in every draw of both, is that you win nothing.

Checked against the official figures

Every figure is the one on each game's odds page, worked out from the official rules and checked against the operator's figures. The sources, and the date they were read, are listed there.