Consecutive numbers Kaskada
How often do numbers next to each other appear in a single draw?
What would you like to check?
Enter or load your numbers in the analyzer. The latest draw report describes the actual draw, not your selection.
Explore all statistics — guided topics
These pages describe the history of this game. They do not predict future numbers. Use the selection tool on a page to compare your own numbers.
Numbers and gaps
Start with frequency and gaps: how often each number appeared in the selected historical sample.
Draw structure
Compare sum, parity, endings and range. On a page with a selection comparison, open it to check your numbers.
Relationships and random model
Explore pairs, triples and partners, then the random model. Historical relationships do not improve future odds.
Draws and tools
Read the latest draw report for the actual drawn numbers. Use the analyzer and matching draws for your own selection.
- Game
- Kaskada
- Number pool
- 24
- Selected range
- 500 most recent
- Draws in the sample
- 500
- From
- 2026-01-25T13:00:00Z
- To
- 2026-10-01T20:00:00Z
- Latest draw in the sample
- 2026-10-01T20:00:00Z
- Calculated at
- 2026-10-01T23:56:37+02:00
- Source
- Service draw archive
- Freshness
- Checking…
No observations in the selected range.
Choose a different range of draws or years.
Consecutive numbers in a draw
A block is a run of consecutive numbers in the drawn set (e.g. 17, 18, 19 make one block). A set of 12 numbers with no adjacent pair has 12 blocks. Every adjacent pair lowers the block count by one, so the number of adjacent pairs is 12 minus the number of blocks. The random model for Kaskada gives the exact distribution of the block count — computed from all possible sets, not from a simulation.
Some model values are not available — a dash is shown in those spots. Historical numbers remain complete.
At least one adjacent pair (N = 500)
100,0%
500 draws in history · model: 100,0%
Most common pattern in range
blocks 6 · pairs 6
164 draws (32,8%) · model: 29,3%
With no adjacent pair (12 blocks)
0,0%
0 draws in history · model: —
Consecutive-number blocks versus the model
Bars: observed history; dashed line: expected count from the random model.
Number of blocks — history next to model
Observed = how many draws in the range had this number of blocks. % history = share of N draws. % model = probability of this number of blocks under the random model; a dash means the model value is not available.
| blocks | adjacent pairs | observed | % history | % model |
|---|---|---|---|---|
| 1 | 11 | 0 | 0,0% | 0,0% |
| 2 | 10 | 0 | 0,0% | 0,6% |
| 3 | 9 | 1 | 0,2% | 4,4% |
| 4 | 8 | 17 | 3,4% | 15,7% |
| 5 | 7 | 72 | 14,4% | 29,3% |
| 6 | 6 | 164 | 32,8% | 29,3% |
| 7 | 5 | 137 | 27,4% | 15,7% |
| 8 | 4 | 90 | 18,0% | 4,4% |
| 9 | 3 | 16 | 3,2% | 0,6% |
| 10 | 2 | 3 | 0,6% | 0,0% |
| 11 | 1 | 0 | 0,0% | 0,0% |
| 12 | 0 | 0 | 0,0% | — |
How we calculate this
We sort the drawn numbers in ascending order and count the blocks — groups of numbers differing by 1. For every block count r the model gives an exact probability: the number of sets with r blocks is C(k−1, r−1) · C(m−k+1, r), divided by all C(m, k) sets, where k = 12 numbers picked and m = 24 numbers in the pool. Comparing history with the model is descriptive and is not the result of a significance test — the shorter the range, the more ordinary large deviations become. Over a range of years we sum the raw yearly counters, and N is the sum of their draws.
Interactive tools
Explore the same data actively. The tools describe history and the random model; they do not predict the next result.
My selection — check its properties against history
This describes the entered selection and its position in the historical sample. It does not increase its chance.
History player — move through past draws
Choose a year, use the slider or start automatic playback. This is a presentation of recorded results, not a forecast.
Open the module to load the available years.
Random-model simulator — see ordinary random variation
Generate independent draws with the rules of this game and compare observed counts with the common expected value. Every run is different.
What do these numbers show?
- At least one pair of adjacent numbers showed up in 500 of 500 draws (100,0%). The random model gives 100,0%. That is a descriptive comparison, not a test result.
- The most frequent split in this range: 6 blocks, 6 adjacent pairs — it came up in 164 draws (32,8%). The model gives 29,3%.
These are historical data. Each draw is independent of previous draws, so these numbers do not tell us what will be drawn next.
How do I use this page?
- Choose a number of recent draws or a range of years.
- Check how often a draw contained at least one pair of adjacent numbers — the random-model value stands next to it.
- In the table, compare the share of each block count in history with the model share.
- The fewer blocks, the more adjacent pairs: the number of pairs is the number of picks minus the number of blocks.
What this page does not do: it does not point to numbers to play and does not say whether adjacent numbers will come up in the next draw.