Melate Retro

Pick 6 numbers from 1–39

MexicoTop prize odds: 1 in 3,262,623Results only
Last draw · Oct 10, 2026
1478183322
Jackpot
MX$7,900,000
Hours
13
Minutes
35
Seconds
49
Official site

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Melate Retro statistics

Number frequencies, gaps, pairs and sums for Melate Retro, from 245 draws.

Main numbers 1–39

How often each number has been drawn since Jun 8, 2024. The dashed line is the expected count if every number were equally likely.

1: 332: 313: 374: 385: 336: 297: 508: 389: 3210: 3811: 4012: 4713: 4314: 3515: 4416: 3817: 3918: 2319: 4120: 4221: 3922: 4523: 3124: 5225: 3826: 3427: 4228: 3329: 5030: 3531: 3432: 3233: 4334: 3235: 3236: 3937: 3138: 4539: 32
Expected with equal chances

Hot

Most drawn in the last 100 draws

71215222938

Overdue

Longest time since last drawn

3620282935

Sum of 6 numbers

Mean 120. Half of all draws fall within 103–138.

30: 245: 360: 475: 2090: 40105: 48120: 53135: 47150: 20165: 8

Odd / even

Odd numbers per draw

0 odd: 41 odd: 132 odd: 483 odd: 914 odd: 645 odd: 246 odd: 1

Frequent pairs

Any given pair comes up about 5 times on average.

72112
112612
152412
153612
102411
121311
222911
293811
42410
5710
71710
72910
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 3,262,623. The AI Agent’s lines are a selection based on past draws, not a forecast.

Uniformity test (χ²): main numbers p = 0.333. With p above 0.05 the differences in frequency look like ordinary random noise.

Backtest on the last 145 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 numbers0.9774.6%
Overdue numbers0.8342.3%
All-time leaders0.9493.68%
Typical shape0.9223.45%
Frequent pairs0.9754.6%
Random pick (theory)0.9233.59%

How to read Melate Retro statistics

“Total hits” counts how often each number has been drawn since Jun 8, 2024, when the current Melate Retro rules began. The dashed line shows the count expected if every number were equally likely: about 37.7 per main number.