Frequency Statistics
How often has each number been drawn across every Lotto draw since October 2023? This page shows the complete frequency distribution — every ball ranked from most to least drawn, with hot and cold classifications based on deviation from the statistical average.
The dashed reference line on the chart marks the expected frequency: if draws were perfectly uniform, every number would appear equally often. Numbers sitting well above the line are classified as hot; those well below are cold. In practice, some deviation is normal — it does not mean the draws are non-random.
Important: frequency statistics are historical observations only. Every lottery draw is an independent random event. A number that has appeared frequently in the past is not more or less likely to appear next draw.
Number Frequency — All 278 Draws
Dashed line = expected frequency (32.1 per number).■ Hot■ Normal■ Cold
Most Drawn
Least Drawn
🔥 Hot Numbers
Appeared 3+ times in last 20 draws
🧊 Cold Numbers
Absent from the last 20 draws
Most Overdue Numbers
Numbers with the longest gap since last appearance
How to read frequency statistics
The frequency chart shows how many times each ball has been drawn across all Lotto draws in our dataset. The expected frequency — the dashed line — is calculated as: (total draws × balls per draw) ÷ pool size. Numbers above this line have appeared more than average; numbers below it have appeared less.
Hot numbers (orange) have appeared more than 15% above the expected average. Cold numbers (blue) have appeared more than 15% below it. Everything in between is within normal statistical noise for a random draw process.
The overdue numbers section shows which balls have gone the longest without appearing. Again, this is a historical observation — there is no “law of averages” that makes an overdue number more likely to be drawn next. National Lottery draw machines are tested for statistical independence.
Frequency statistics are purely historical. Past draw frequency has no predictive value for future draws — every combination is equally probable in each independent draw.