Every number has a fingerprint: its residues mod 2, 3, 5, and 7. Because those primes multiply to 210 — well over 69 — each of the 69 numbers gets a unique fingerprint, and every draw is a signature of five.
Last 30 draws · residues mod 2 · 3 · 5 · 7
Datemod 2mod 3mod 5mod 7nums
2026-04-18
0
1
1
0
1
0
1
0
1
1
4
0
4
1
1
3
4
4
4
5
24,25,39,46,61
2026-04-15
1
1
1
1
1
1
0
0
1
0
3
1
2
3
0
6
0
6
1
3
13,21,27,43,45
2026-04-13
0
1
1
1
0
2
1
2
0
1
3
3
4
3
4
3
1
3
0
1
38,43,59,63,64
2026-04-11
0
1
1
1
0
0
2
1
2
0
1
2
4
3
0
6
5
0
4
4
6,47,49,53,60
2026-04-08
1
0
1
0
0
0
1
2
0
1
3
1
2
2
2
3
2
3
0
3
3,16,17,42,52
2026-04-06
1
0
1
0
1
1
0
1
0
0
2
4
2
2
2
0
3
2
0
1
7,24,37,42,57
2026-04-04
1
0
1
1
1
0
0
1
2
2
3
1
3
1
0
3
6
6
6
2
3,6,13,41,65
2026-04-01
0
0
1
0
0
1
1
2
1
1
4
0
1
2
4
4
3
4
3
1
4,10,11,52,64
2026-03-30
1
1
1
1
1
1
2
1
2
0
2
1
1
1
2
0
4
3
6
1
7,11,31,41,57
2026-03-28
1
0
1
1
1
2
0
1
2
1
1
2
3
4
1
4
0
1
3
5
11,42,43,59,61
2026-03-25
1
1
1
0
0
1
0
1
2
1
2
1
0
1
4
0
0
6
0
1
7,21,55,56,64
2026-03-23
0
0
1
0
1
0
0
2
2
0
2
3
2
1
3
5
4
5
0
0
12,18,47,56,63
2026-03-21
0
0
0
1
1
0
1
0
2
2
2
3
1
1
4
5
0
1
6
3
12,28,36,41,59
2026-03-18
0
0
1
1
1
2
0
1
0
0
4
3
4
1
4
0
4
5
0
6
14,18,19,21,69
2026-03-16
1
0
0
1
0
1
1
2
2
1
2
0
0
2
2
0
3
6
5
3
7,10,20,47,52
2026-03-14
1
0
0
0
0
0
0
0
2
1
4
0
2
0
2
2
2
0
1
3
9,30,42,50,52
2026-03-11
1
0
1
0
1
0
0
1
1
0
3
1
0
3
3
3
6
6
2
0
3,6,55,58,63
2026-03-09
0
1
0
0
0
1
2
1
0
0
2
3
3
1
4
1
2
0
1
5
22,23,28,36,54
2026-03-07
1
0
0
0
0
2
0
0
2
2
2
3
0
0
3
3
4
2
1
5
17,18,30,50,68
2026-03-04
1
0
0
1
0
1
2
0
2
2
2
4
2
2
1
0
0
0
5
0
7,14,42,47,56
2026-03-02
0
1
0
0
0
2
2
0
2
2
2
2
3
3
2
2
3
4
3
6
2,17,18,38,62
2026-02-28
0
0
1
0
1
0
2
2
0
2
1
0
0
4
0
6
6
0
5
2
6,20,35,54,65
2026-02-25
0
0
0
0
0
2
1
0
2
1
0
2
4
1
4
1
3
5
0
1
50,52,54,56,64
2026-02-23
1
1
1
1
1
2
2
2
2
2
0
1
3
4
2
5
4
2
1
5
5,11,23,29,47
2026-02-21
1
0
0
0
1
0
1
0
0
1
2
3
1
3
4
6
0
1
6
0
27,28,36,48,49
2026-02-18
1
1
0
0
0
0
0
1
1
0
4
3
2
4
1
2
5
3
1
3
9,33,52,64,66
2026-02-16
0
0
1
0
0
1
0
1
2
1
1
3
4
1
3
2
4
5
0
2
16,18,19,56,58
2026-02-14
1
1
0
0
0
2
1
1
0
1
3
3
3
0
4
2
1
2
4
1
23,43,58,60,64
2026-02-11
0
0
1
0
0
0
2
0
1
0
1
0
3
0
3
6
6
5
5
6
6,20,33,40,48
2026-02-09
0
1
0
0
0
0
1
1
1
0
1
4
2
3
3
6
5
1
0
6
6,19,22,28,48
mod 2
≡ 0
49.0%
≡ 1
51.0%
White line = expected rate.
mod 3
≡ 0
33.6%
≡ 1
33.2%
≡ 2
33.3%
White line = expected rate.
mod 5
≡ 0
17.9%
≡ 1
20.2%
≡ 2
20.8%
≡ 3
20.6%
≡ 4
20.5%
White line = expected rate.
mod 7
≡ 0
13.3%
≡ 1
14.5%
≡ 2
14.6%
≡ 3
15.0%
≡ 4
14.2%
≡ 5
14.5%
≡ 6
14.0%
White line = expected rate.
How it works
For each of the last 30 draws, the grid shows the residue of every drawn number mod 2, 3, 5, and 7. Darker squares are lower residues (≡ 0), brighter ones are higher. This is a more colorful way of looking at the same data as the parity / high-low criteria in the scoring model — it just exposes more periods at once.
Below, the composition plot shows how many of the five balls fall into each residue class, aggregated over all draws. If the lottery is fair, these should match the expected rates almost exactly (e.g. for mod 3, roughly 1/3 of numbers in each class).
They do. The observed rates sit within sampling error of the expected rates for every modulus.