Every number

Badger 5 numbers

How often each number has come up, next to how often chance says it should. Any number opens its own page. Back to Badger 5

This game’s pool size was inferred, not declared

No source told us how many balls this draw uses, so we took the highest number we have actually seen drawn (31). If a ball has never come up, the real pool is larger and every expected frequency below is slightly overstated. Treat the comparison as indicative.

Draws counted: 6,018
Expected per number: 970.6
Largest deviation: 2.19σ
Beyond chance: 0

No number is drawn more often than chance explains

Across 6,018 draws, each number is expected about 971 times. Not one stands out, even before allowing for the fact that testing all 31 numbers at once would throw up about 0.3 apparent findings by luck alone. Nothing survives it: these draws behave exactly as random draws should.

Every number

Number	Drawn	Expected	σ	Last seen	Draws since
10	1033	970.6	+2.19	2026-10-05	6
2	1024	970.6	+1.87	2026-10-09	2
11	1018	970.6	+1.66	2026-10-09	2
25	1010	970.6	+1.38	2026-10-08	3
27	1010	970.6	+1.38	2026-10-11	0
20	1000	970.6	+1.03	2026-10-11	0
26	995	970.6	+0.85	2026-10-10	1
1	989	970.6	+0.64	2026-10-05	6
12	986	970.6	+0.54	2026-10-05	6
16	986	970.6	+0.54	2026-10-06	5
7	984	970.6	+0.47	2026-10-01	10
4	983	970.6	+0.43	2026-10-10	1
8	981	970.6	+0.36	2026-09-20	21
5	978	970.6	+0.26	2026-10-04	7
17	978	970.6	+0.26	2026-09-27	14
29	975	970.6	+0.15	2026-10-08	3
23	973	970.6	+0.08	2026-10-03	8
14	972	970.6	+0.05	2026-10-10	1
31	961	970.6	-0.34	2026-10-08	3
13	960	970.6	-0.37	2026-10-04	7
9	954	970.6	-0.58	2026-09-29	12
6	952	970.6	-0.65	2026-10-09	2
15	946	970.6	-0.86	2026-09-28	13
22	946	970.6	-0.86	2026-10-06	5
21	945	970.6	-0.90	2026-10-11	0
19	941	970.6	-1.04	2026-10-05	6
3	934	970.6	-1.28	2026-10-10	1
28	926	970.6	-1.56	2026-10-11	0
30	924	970.6	-1.63	2026-10-11	0
24	916	970.6	-1.92	2026-10-08	3
18	910	970.6	-2.13	2026-10-09	2

What this cannot tell you

Nothing here predicts the next draw. Each draw is independent: a number absent for fifty draws is exactly as likely to appear tonight as one drawn yesterday. The point of comparing against expectation is to show when a difference is ordinary — which, in a fair draw, it almost always is.