Wisconsin Pick 3 · positional

Wisconsin Pick 3 — positional

Three digits, 0–9, drawn twice daily by the Wisconsin Lottery. Outcome space: 1,000 combinations.

14,791 draws1992-09-21 → 2026-11-10midday: 12,451evening: 2,340

Reading this honestly

Each cell shows how often a digit landed in a particular slot. If the draws are fair, every slot should look like 0–9 picked from a hat — about 10% each, with sample noise. Any heat pattern you can see by eye is almost certainly within that noise band.

showing 2,340 draws (evening)

Digit-by-position heatmap

Which digit shows up where

How often each digit 0–9 landed in each position
pos / digit	0	1	2	3	4	5	6	7	8	9
P1	266 11.4%	247 10.6%	218 9.3%	221 9.4%	254 10.9%	221 9.4%	243 10.4%	233 10.0%	220 9.4%	217 9.3%
P2	244 10.4%	236 10.1%	228 9.7%	225 9.6%	229 9.8%	256 10.9%	214 9.1%	238 10.2%	225 9.6%	245 10.5%
P3	258 11.0%	225 9.6%	236 10.1%	237 10.1%	217 9.3%	246 10.5%	258 11.0%	228 9.7%	230 9.8%	205 8.8%

coolerwarmer

Sum distribution

All digits added together (0–27)

Middling sums are commonest simply because more digit combinations produce them.

Draw count for each possible digit sum
0	1
1	8
2	16
3	32
4	49
5	52
6	77
7	71
8	121
9	133
10	147
11	152
12	168
13	169
14	168
15	175
16	151
17	155
18	118
19	113
20	78
21	61
22	43
23	33
24	29
25	11
26	8
27	1

Draw shapes

Repeats inside one draw

All distinct1,686 · 72.1%

Has a double644 · 27.5%

Has a triple10 · 0.4%

Has a quad0 · 0.0%

Digital root distribution

Sum reduced to a single digit (0–9)

Digital root keeps adding digits until one is left. Reference under uniform digits ≈ 11.1% per class for 1–9, lower for 0.

root = 01 · 0.0%

root = 1268 · 11.5%

root = 2246 · 10.5%

root = 3261 · 11.2%

root = 4261 · 11.2%

root = 5253 · 10.8%

root = 6281 · 12.0%

root = 7233 · 10.0%

root = 8284 · 12.1%

root = 9252 · 10.8%

Box-type breakdown

Pick 3 box types

Observed share vs the theoretical share under uniform random digits.

single72.1% · expected 72.0%

double27.5% · expected 27.0%

triple0.4% · expected 1.0%

0	1
1	8
2	16
3	32
4	49
5	52
6	77
7	71
8	121
9	133
10	147
11	152
12	168
13	169
14	168
15	175
16	151
17	155
18	118
19	113
20	78
21	61
22	43
23	33
24	29
25	11
26	8
27	1

0	1
1	8
2	16
3	32
4	49
5	52
6	77
7	71
8	121
9	133
10	147
11	152
12	168
13	169
14	168
15	175
16	151
17	155
18	118
19	113
20	78
21	61
22	43
23	33
24	29
25	11
26	8
27	1

0	1
1	8
2	16
3	32
4	49
5	52
6	77
7	71
8	121
9	133
10	147
11	152
12	168
13	169
14	168
15	175
16	151
17	155
18	118
19	113
20	78
21	61
22	43
23	33
24	29
25	11
26	8
27	1