The full history of the Hungarian hatoslottó (6 of 45) from 1988 to the latest draw: frequency, gaps and patterns, purely as a statistical curiosity. There are two draws a week (Thursday and Sunday).
Excessive gambling is harmful and can be addictive. Only people over 18 may take part in gambling.
Color = the number's frequency relative to the expected value · hover to inspect · Click a number for details
Which number has not appeared for how long · a factual list, not a forecast
25
49 · 499
26 · 4813
22 · 4422
18 · 363
17 · 3945
16 · 4710
13 · 5027
13 · 3218
11 · 3829
11 · 4937
10 · 4412
9 · 3521
9 · 3742
9 · 4516
8 · 39A long gap does not mean better odds: on every draw every number has exactly a 6/45 chance, regardless of how long since it was drawn. The list only describes the past.
The 10 most extreme numbers of all time
How the 45 numbers are distributed by draw frequency · this bell curve is the signature of pure randomness
How often they were drawn together, in the same draw
Of all possible pairs, only a few have never come up together
Each cell shows how many times the two numbers were drawn in the same draw · hover, tap, or enter the two numbers
Three numbers that were drawn together in the same draw
How many of the 6 drawn numbers are odd · this bell curve is itself the signature of randomness
Yearly average of the sum of the 6 drawn numbers · hover over the line
Three properties, and how they actually turned out across all draws so far
The dry combinatorics: how many ways a ticket can come up, and how far reality deviates from perfect randomness
| Matches | Combinations | Odds |
|---|---|---|
| 6 / 6 | 1 | 1 : 8 145 060 |
| 5 / 6 | 234 | 1 : 34 808 |
| 4 / 6 | 11,115 | 1 : 732,8 |
| 3 / 6 | 182,780 | 1 : 44,6 |
| 2 / 6 | 1,233,765 | 1 : 6,6 |
| 1 / 6 | 3,454,542 | 1 : 2,4 |
| 0 / 6 | 3,262,623 | 1 : 2,5 |
There are 8,145,060 distinct possible tickets in total: that's how many you'd need to choose from to hit the full match. A chi-square test fitted to the frequency of the 45 numbers gives χ² = 34.13 (44 degrees of freedom, p ≈ 0.858): if the lottery weren't truly random, the gap between the most and least frequent number would have to be much larger. Our 1,851 draws fall exactly into the range a perfectly fair draw would statistically produce, in other words no number significantly "likes" or "avoids" coming up.
Drag the slider: how many years would you play two tickets a week, one for each draw? The numbers below are not tips, they are the exact results of the hypergeometric and binomial distributions showing how rare the higher match counts are.
For this many years: 30 years
30 years means 3,120 tickets in total.3 matches
Per ticket: 1 in 44.6≈ 70×
expected occurrences90% likely between 57 and 84100%
4 matches
Per ticket: 1 in 733≈ 4.3×
expected occurrences90% likely between 1 and 899%
5 matches
Per ticket: 1 in 34,808≈ 0.09×
expected occurrences90% likely between 0 and 18.6%
6 matches
Per ticket: 1 in 8,145,060≈ 0.00038×
expected occurrences0.038%
Enter your 6 favourite numbers · we'll look up their history and how many they would have matched in past draws
A playground, not a recommendation: every six comes up with exactly the same chance, 1 in 8,145,060. See what pure randomness looks like, and what that means in practice.
Its chance in any single draw: 1 in 8,145,060, the same as any other six.
Its chance in any single draw: 1 in 8,145,060, the same as any other six.
Its chance in any single draw: 1 in 8,145,060, the same as any other six.
The same odds apply to every single combination: roughly a 40% chance of 0 and a 42% chance of 1 match. That’s the mathematics of the lottery (see the “Odds & math” table).
Exactly the same as any other: every number has a 6/45 (about 13.3%) chance on every draw. That a number appeared more often over the decades is ordinary random fluctuation, the balls do not remember. A chi-square test shows the frequencies of the 90 numbers are just what a fair draw produces.
No. That is the gambler's fallacy: a long gap does not build up a "debt". A number's chance is still 6/45 on every draw, whether it was drawn yesterday or forty weeks ago. This page shows gaps only as description.
No, every six has exactly the same chance: 1 in 8,145,060. A "pretty" pattern only looks rarer to the eye, mathematically there is no difference. The playground section illustrates this.
No. Statistics describes past draws, future draws are independent of each other. This page is an entertaining and educational curiosity, not a recommendation, and does not encourage playing.
From the public draw archive of Szerencsejáték Zrt. This site is unofficial and not affiliated with Szerencsejáték Zrt.
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Excessive gambling is harmful and can be addictive. Only people over 18 may take part in gambling.
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