This tool creates quick, random lottery number combinations for three popular games: Powerball, Mega Millions, and EuroMillions. It is an informal picker designed for convenience and entertainment. It cannot predict winning numbers or improve your odds.
This generator is not affiliated with any official lottery operator. Always check your local lottery’s official website for the latest rules and drawing results before buying a ticket.
The generator currently supports three widely played games. For each game, it follows the standard draw format at the time of writing:
Game formats can change over time. This tool is based on commonly used configurations, but you should always verify the current rules on the official lottery site for your region before you select numbers or purchase a ticket.
Here are example formats to show how the generated results are presented. The numbers below are examples only, not recommendations:
04, 17, 28, 39, 62 | Powerball: 1309, 21, 33, 45, 56 | Mega Ball: 1003, 14, 27, 38, 49 | Lucky Stars: 02, 11Your actual generated numbers will follow these patterns, with the correct count of main numbers and special ball(s) for the game you choose.
The generator uses your browser’s JavaScript engine to create random integers in the required ranges. The key steps are:
Technically, the tool relies on JavaScript’s Math.random(), which returns a pseudo-random decimal between 0 (inclusive) and 1 (exclusive). The number is then scaled and rounded down to fit within the correct range for each ball. For casual lottery picks, this level of randomness is sufficient, but it is not suitable for cryptographic or security-sensitive purposes.
Because the algorithm draws main numbers without replacement (that is, it keeps drawing until it has the required amount of distinct values), each valid combination of main numbers has approximately equal probability of being chosen. Special balls (such as the Powerball or Mega Ball) are drawn independently, each with equal chance within their own allowed range.
Lotteries appear attractive because jackpots can grow to very large amounts, but the chance of hitting the jackpot is extremely small. Understanding the basic math behind combinations can help you set realistic expectations and play responsibly.
When you choose k distinct numbers from a pool of n possible numbers, the total number of different combinations is given by the combinations formula:
Here, n! (read as “n factorial”) means the product of all whole numbers from 1 up to n. For example, 5! = 5 × 4 × 3 × 2 × 1 = 120.
For games like Powerball or Mega Millions, you first count the combinations for the main numbers, then multiply by the number of ways to draw the special ball. The result is the total number of unique possible tickets. Your chance of winning the jackpot with one standard ticket is one divided by that number.
The exact odds can change slightly when lottery rules are updated, but the general idea remains the same: the more numbers involved and the larger the pools, the tougher it is to match every number drawn. The table below summarizes typical configurations and the approximate jackpot odds for each supported game.
| Game | Main Numbers | Special Balls | Approximate Jackpot Odds | Helpful Comparison |
|---|---|---|---|---|
| Powerball | 5 numbers from 1–69 | 1 Powerball from 1–26 | About 1 in 292,000,000 | Roughly like picking one specific person out of the entire population of the U.S. |
| Mega Millions | 5 numbers from 1–70 | 1 Mega Ball from 1–25 | About 1 in 302,000,000 | Even less likely than Powerball, on the same huge scale. |
| EuroMillions | 5 numbers from 1–50 | 2 Lucky Stars from 1–12 | About 1 in 139,000,000 | Still extremely unlikely, though somewhat better than U.S. multi-state games. |
These odds are so small that for most players, winning the jackpot is not a realistic expectation. The lottery should always be viewed as a form of entertainment, not as a financial strategy or source of reliable income.
To see how the math translates into the huge odds shown above, consider a simplified worked example for Powerball.
Main numbers: There are 69 possible white balls, and you must choose 5 distinct numbers. The number of different sets of 5 you can pick is:
C(69, 5) = 11,238,513 combinations (over eleven million).
Powerball: The red Powerball can be any single number from 1 to 26. That is 26 possibilities.
Total unique tickets: Multiply the combinations of main numbers by the number of Powerball options:
11,238,513 × 26 = 292,201,338 possible different tickets.
Single-ticket jackpot odds: If you buy one ticket with one unique combination, your chance of matching all six drawn numbers is:
1 in 292,201,338 (often rounded to 1 in 292 million).
The generator on this page simply selects one of those hundreds of millions of possible tickets at random each time you click. It does not know which combination will win and does not favor or avoid any particular pattern.
To use this tool responsibly and understand what it does and does not do, keep the following points in mind:
All lotteries are forms of gambling. Even though this tool focuses on number generation, it is important to use it within safe limits and with a clear understanding of the risks.
If you do not enjoy the process or feel in control of your spending, taking a break from all forms of gambling is a healthy choice.
You may find it helpful to combine this generator with educational resources that explain probability and risk in more detail. For example, you can explore probability or combinatorics calculators to see how changing the number of balls affects the total combinations and the odds of winning smaller prizes.
Understanding the math does not change the outcome of any particular drawing, but it can help you make informed decisions about how much to spend and what to expect from lottery games overall.