Как принять участие в лотерейной игре евромиллионс (euromillions) на территории рф

Статистика лотереи евромиллионы

How to Beat the Odds of the EuroMillions Game

Of course, you cannot beat the odds of EuroMillions.  But thankfully, math can help. There’s a way to increase your chances of winning the game.

The only way to increase your chances of winning is to buy more tickets.

But buying more tickets is useless if you’re making the wrong choices.  It’s not OK to choose 1-2-3-4-5, and 2-3-4-5-6, and 46-47-48-49-50.

I will explain why.

But first of all, I must ask you to forget about hot or cold numbers. For the longest time, people mistakenly believe that if a number frequently occurs in the past, the same number is bound to be drawn more often in the future.  This belief must be corrected.

Now, let’s proceed.

All combinations in EuroMillions 5/50 have the same probability.

It means that 1-2-3-4-5 is equally likely.

Play 2-4-6-8-10, and that is equally likely too.

Perhaps your combination is 5-10-15-20-25, this combination has the same probability as any other in the universe of Euromillions’ possible combinations.

The truth, all combinations have equal chances.

But think about this.  Consider more tickets where all numbers are picked in the form of straight combinations:

  • 1-2-3-4-5
  • 2-3-4-5-6
  • 3-4-5-6-7
  • 46-47-48-49-50

If I ask lotto players to spend their money on the above combinations, the surest response I will get is “no way.”

And why not?

That’s because people don’t trust their understanding of probability.

“Gut feeling” dominates the logic

You see, if you are confident that all combinations have the same probability, why be afraid to play all those combinations.

In other words, while you believe that all combinations have the same probability, there’s part of you that says buying “multiple tickets where all combinations are straight numbers” cannot be right.

But gut feeling shouldn’t be superior to mathematics.

If you want to win the EuroMillions game, you have to have a strong mathematical foundation.

And mathematics says:

There’s a big difference between having lots of wrong combinations and having the right combinations.

But how do we explain this mathematically?

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