Eurojackpot hot & cold numbers: ranking of numbers
All numbers, ranked by frequency over the last N draws. Each column is a draw (most recent on the left), a ball shows when the number was drawn; on the right, the number of times drawn. The darker the blue, the more frequent the number. Purely retrospective – the next draw is independent of it.
Ranking
Click a date or a column (or ◀ ▶) to highlight a draw: its numbers are marked and their rank is shown at the top. Click a row for the number's pulse.
Temperature on the slip
Each cell shows the number of appearances, with dots below for the last 10 draws (filled = drawn). Click a number to see its pulse on the right.
A number's pulse
Each bar is a draw in the period; a tall bar = drawn.
Click a number …
The zones only describe the past. With purely random draws, about 7% of numbers land in “scorching” and 7% in “freezing” – which is what we see here most of the time.
Scatter plot: frequency over two periods
Each point is a number: on the x-axis, how many times it was drawn in the N draws before the chosen date; on the y-axis, in the M draws. The winning numbers of the chosen draw are highlighted – you can see which zone (“hot” or “cold”) they came from. Dotted lines: expected values.
How it works
Choose N (e.g. 50) – all numbers are sorted by how often they appeared in the last N draws. Each column is a draw; clicking a date shows the ranks its winning numbers had. The scatter chart compares two periods, N and M.
Example
If the average rank of the winning numbers is close to the middle (25.5), the numbers came neither preferentially from the hot nor from the cold ones.
Limitations
Hot and cold numbers are purely a look back. Over many draws, the average rank of the winning numbers sits exactly at the value expected by chance.
Frequently asked questions about this tool
- Which N is the right one?
- None is better: a small N shows short-term fluctuations, while a large N converges towards the expected value.
- What does z mean in the pulse map?
- The z-score measures how far a number's frequency deviates from the expected value, in standard deviations.