Loto 6 (JP)

Pick 6 numbers from 1–43

JapanTop prize odds: 1 in 6,096,454Results only
Last draw · Oct 12, 2026
46811242736
Jackpot
¥200,000,000
Days
02
Hours
10
Minutes
35
Official site

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Loto 6 (JP) statistics

Number frequencies, gaps, pairs and sums for Loto 6 (JP), from 242 draws.

Main numbers 1–43

How often each number has been drawn since Jun 10, 2024. The dashed line is the expected count if every number were equally likely.

1: 382: 393: 324: 305: 386: 397: 318: 349: 2510: 3711: 3012: 3013: 3314: 3215: 2816: 2917: 2918: 4119: 3120: 3721: 3922: 3123: 2824: 3825: 3226: 3927: 3528: 3829: 4030: 3631: 2832: 2833: 3334: 3135: 4436: 4137: 3938: 2939: 2240: 3341: 3142: 3743: 37
Expected with equal chances

Hot

Most drawn in the last 100 draws

6818353743

Overdue

Longest time since last drawn

121718303542

Sum of 6 numbers

Mean 132.4. Half of all draws fall within 112–151.

45: 260: 475: 690: 31105: 38120: 46135: 45150: 38165: 19180: 9195: 4

Odd / even

Odd numbers per draw

0 odd: 31 odd: 192 odd: 583 odd: 784 odd: 675 odd: 166 odd: 1

Frequent pairs

Any given pair comes up about 4 times on average.

13510
22610
183710
202910
284310
2259
6339
6369
7129
8279
8379
13359
Does this work? An honest check

Every draw is an independent random event: every line has the same chance of the top prize, 1 in 6,096,454. The AI Agent’s lines are a selection based on past draws, not a forecast.

Uniformity test (χ²): main numbers p = 0.917. With p above 0.05 the differences in frequency look like ordinary random noise.

Backtest on the last 142 draws: for each draw every strategy picked numbers from earlier history only (3 lines per draw), then matches were counted.

StrategyAvg. matches (of 6)3+ matches
Hot numbers0.7982.58%
Overdue numbers0.8853.52%
All-time leaders0.8311.64%
Typical shape0.7321.64%
Frequent pairs0.8473.29%
Random pick (theory)0.8372.72%

How to read Loto 6 (JP) statistics

“Total hits” counts how often each number has been drawn since Jun 10, 2024, when the current Loto 6 (JP) rules began. The dashed line shows the count expected if every number were equally likely: about 33.8 per main number.