How to win the euromillions 5/50 according to math

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Combinatorial Patterns in EuroMillions

Let me describe a mathematical method that will catapult you to Euro Million’s success.  Deep within the finite sets of EuroMillions numbers are combinatorial patterns that should tell you the best combinations to play and the worst ones to avoid.

The image above describes the complete randomness of a lottery game. It shows that the lotteries are made up of independent random draws that, when put together with time, exhibit a mathematically deterministic behavior given the law of large numbers. See The Visual Analysis of a True Random Lottery with Deterministic Outcome

Let me clarify that we don’t need statistics to determine the best combinations in a lottery game.  Statistics is not the right tool to analyze a lottery game.

So if statistical analysis will not provide the best clue, what will?

Well, since the lottery has a finite structure, any question that we ask is a combinatorial and probability problem to solve rather than statistical.

So instead of statistics, we need the concept of combinatorics and probability theory.   These two mathematical tools will help predict the general outcome of the EuroMillions game from the perspective of the law of large numbers.

This prediction is possible because a truly random lottery follows the dictate of probability.

Again, we can explain this better from the context of combinatorial patterns.

For example, we can ask:

“What is the probability that the next winning numbers will be 1-2-3-4-5?”

To solve this question combinatorially, we can rephrase the question this way:

“What is the probability that the next winning numbers will be three-odds and two-even numbers?”

Can you see it? Composition matters.

And the composition of a combination is best described using a combinatorial pattern.  You can look at combinatorial patterns in many different ways.  There are simple patterns and there are Lotterycodex patterns.

We will talk about Lotterycodex patterns later (you don’t want to miss this section).

Let’s discuss the simple ones first.

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