Since December 2014, every time a simulation is played on this site, some data are sent to our server which allow us to ellaborate the following statistics. Take them for what they are: statistics of this site.

Among all avaliable simulators, the most used is **Euromillions** Simulator with 642.906 sessions played.

Eurojackpot Simulator was added two years later than the others, so it's percentage in this graph has been adjusted.

The average duration of all simulations is 71 years (65 years in Primitiva, 34 years in Bonoloto, 87 years in Euromillions, 114 years in Eurojackpot, 30 years in Cupón, 535 years in Powerball and 221 years in Mega Millions). Few users outstrip 10.000 simulated years. If you decide to leave the application running during the night, don't miss to read the frequently asked questions.

Powerball and Mega Millions simulators were launched simultaneously on March 2017 so they deserve a personal popularity fight:

Users of Primitiva Simulator have simulated 3.888.535.768 draws among all, which is equivalent to **37.389.767 years** (counting 2 weekly draws, 104 a year)

Users of Bonoloto Simulator have simulated 1.551.950.712 draws among all, which is equivalent to **14.922.603 years** (counting 2 weekly draws, 104 a year)

Users of Euromillions Simulator have simulated 5.868.005.152 draws among all, which is equivalent to **56.423.126 years** (counting 2 weekly draws, 104 a year)

Users of Eurojackpot Simulator have simulated 1.412.446.152 draws among all, which is equivalent to **13.581.213 years** (counting 2 weekly draws, 104 a year)

Users of simulador de Cupón de la ONCE have simulated 1.072.646.536 draws among all, which is equivalent to **10.313.909 years** (counting 2 weekly draws, 104 a year)

Users of Powerball Simulator have simulated 1.768.832.728 draws among all, which is equivalent to **17.008.007 years** (counting 2 weekly draws, 104 a year)

Users of Mega Millions Simulator have simulated 594.522.344 draws among all, which is equivalent to **5.716.561 years** (counting 2 weekly draws, 104 a year)

Euromillions

Eurojackpot

Primitiva

Bonoloto

Cupón de la ONCE

Powerball

Mega Millions

**Return on Investment Calculation**

Return on investment in a simulation is calculated by dividing **total wins** by **total investment**. Results may differ quite a lot on every simulation and depend on chances, simulated period, price per draw and particularities of each game.

Of course it also depends on the number of users that by playing the simulators contribute to shape this statistics. As participants and collected data grow, these graphs will be more precise and close to reality.

Since December 2014, there have been 2.164.295 simulations played between all lottery games available: Primitiva, Bonoloto, Euromillions, Eurojackpot, Cupón de la ONCE, Powerball and Mega Millions

Currently the best return on investment percentage in 25 years is **Primitiva** Simulator, where participants would have recovered **35,62**% of total investment.

The game where less money is recovered seems to be **Mega Millions**, with a return of **8,86**% in 25 years. Both Powerball and Mega Millions are more difficult and less profitable than any of the lotteries analyzed. Their jackpots are the highest though.

As already intuited from the previous graph, where average loss represents 65-92% of investment, the percentage of users who lose their money is by far highest than those who reach or surpass the break-even point. Bet prices vary on each game (from €0.50 the cheapest up to €3) which determine the quantity that one has to win so that results are positive: betting twice a week during 25 years, total investment would be $2600 in Mega Millions, $5200 in Powerball, €5200 in Eurojackpot, €6500 in Euromillions, €1300 in Bonoloto, €2600 in Primitiva and €3900-€6500 in Cupón (counting a weekly expense of €3-€5).

**Bonoloto**'s lower price (€0.50) seems decisive for it being the game where more users got a **positive balance** after simulating 25 years: 2,58 of every 100.

On the other side, **Powerball** is the game where more users lost their money: 99,88% of users ended up with a **negative balance**.

The picture looks even worse when we examine how many users became millionaires, winning more than €1 million. At best, they don't exceed 0,01259% of total simulations played.

19 of 571.503 users (**0,00332%**) in Primitiva.

35 of 434.596 users (**0,00805%**) in Bonoloto.

55 of 642.906 users (**0,00855%**) in Euromillions.

2 of 118.464 users (**0,00169%**) in Eurojackpot.

34 of 339.198 users (**0,01002%**) in Cupón.

4 of 31.762 users (**0,01259%**) in Powerball.

2 of 25.866 users (**0,00773%**) in Mega Millions.

Next graph is not based on simulators results. They are the known mathematical probabilities:

**Which are the odds of winning an important prize?**

In order to calculate the equivalence in years we divide the prize's probability by 104 annual draws (2 weekly draws):

**Match 5+1**: 1 in **292.201.338** (equivalent to **2.809.628 years**)

**Match 5+0**: 1 in **11.688.053** (equivalent to **112.385 years**)

**Match 5+1**: 1 in **302.575.350** (equivalent to **2.909.378 years**)

**Match 5+0**: 1 in **12.607.306** (equivalent to **121.224 years**)

**Match 5+2**: 1 in **139.838.160** (equivalent to **1.344.597 years**)

**Match 5+1**: 1 in **6.991.908** (equivalent to **67.229 years**)

**Match 5+2**: 1 in **95.344.200** (equivalent to **916.771 years**)

**Match 5+1**: 1 in **5.959.013** (equivalent to **57.298 years**)

**Match 6+R**: 1 in **139.838.160** (equivalent to **1.344.597 years**)

**Match 6**: 1 in **13.983.816** (equivalent to **134.459 years**)

**Match 6**: 1 in **13.983.816** (equivalent to **134.459 years**)

**Match 5 numbers + serial number**: 1 in **90.000.000** - **150.000.000** (it depends on the day of the week and series printed) (equivalent to **865.348** o **1.442.307 years**, respectively)

**Match 5 numbers**: 1 in **100.000** (equivalent to **961 years**)

With such low probabilities, hitting the jackpot in any lottery game is **extraordinarily difficult**. Most of people will never become a lottery millionaire, which of course is inherent to lottery games: many lose so that a few might win.

**Are there better combinations than others?**

All possible combinations have EXACTLY the same probabilities to emerge. In the same way that when you roll a dice many times each side appears at least once, if you play a 6/49 game during, let's say, a million years, there is a certain probability that your combination might appear sometime. Naturally, a dice has 6 sides, but in lottery games there are millions of potential winning combinations...

**But... what if I win?**

Gambling generates the illusion that continuing to play will lead to a large win, so many are willing to spend a small amount each week (not so small when you play for years) in exchange for the posibility, as remote as it may be, of becoming rich overnight.

It's up to you to decide if you play in real life and how much to spend, just make sure you don't spend more than you can afford to lose!

For the time being, you can try your luck on this website without spending anything:

Powerball Simulator - Mega Millions Simulator - Euromillions Simulator - Eurojackpot Simulator - Simulador de Lotería Primitiva - Simulador de Bonoloto - Simulador de Cupón de la ONCE

If you win an important prize you won't be paid any money but you can save your name and be listed among the best in our Hall of Fame, in adittion to consider yourself **very lucky**.