Lottery Numbers That Have Never Been Drawn (Yet)
“Lotto Max ran 1,800+ draws since 2009 — but has nearly 100 million possible combinations. The math of what hasn't been drawn is more interesting.”
Lotto Max has run draws twice a week since September 2009. That's about 1,800 draws total, give or take. The number of possible 7-number combinations in Lotto Max (1-50 format) was 99,884,400. The number of those combinations that have ever actually been drawn: roughly 1,800 across all three sets per ticket, so under 6,000 combinations out of 99,884,400 — less than 0.006%. Put another way, more than 99.994% of all possible Lotto Max combinations have never been drawn, and probably never will be.
This is the basic math of why lottery odds are what they are. Lotto Max has 99,884,400 possible combinations under the original 1-50 format and approximately 133,784,560 under the 1-52 format introduced in April 2026. Powerball has 292,201,338 combinations. Mega Millions has roughly 290 million. Each draw selects exactly one of those combinations. Even after a thousand years of weekly draws — over 100,000 individual results — only a tiny fraction of possible combinations would have been hit. Most lottery combinations will never appear in human history.
'Cold numbers' — single numbers that haven't appeared recently — are a different concept from cold combinations. In Lotto Max, every number 1-50 has appeared hundreds of times over the game's history; some appear slightly more often than others due to random variance, but none are 'overdue' in any meaningful sense. The interesting cold thing isn't individual numbers — it's complete combinations. The seven-number set {1, 2, 3, 4, 5, 6, 7} has never been drawn in any North American lottery. The set {44, 45, 46, 47, 48, 49, 50} has never been drawn either. Every sequential or near-sequential combination is statistically extremely cold — but every random-looking combination is equally cold, because all combinations are equally rare.
Lottery corporations don't publish lists of 'never-drawn combinations' because the list is the vast majority of the combination space. There's nothing useful to learn from it. The combinations that have appeared form a tiny pseudo-random sample of the full space — and 'pseudo-random' is exactly right: it's the actual definition of a random number generator's output. Each draw is independent. The set of combinations that have been drawn doesn't predict which combinations will be drawn next. The combination space has no memory.
What this does mean: any combination you pick is overwhelmingly likely to be a combination that has never been drawn before. If you play 1-2-3-4-5-6-7 (technically valid for Lotto Max old format), you're playing a combination that has never come up. If you play your birthday combination, same. If you play the previous winning numbers from last week, almost certainly never come up either. The fact of being 'never drawn' carries zero information about future draws — but it's a useful reframe of what you're actually buying. You're not picking from a list of likely winners. You're picking one combination from 100 million, against a random sampling process that picks one of those 100 million per draw.
Several specific combination types are statistically equivalent to any other combination but feel different to humans. Sequential combinations like 1-2-3-4-5-6-7 have the same probability as random-looking ones. Identical-digit combinations same. Mirror combinations same. The reason no lottery has ever paid out on 1-2-3-4-5-6 is not because it's impossible — it's that it would be drawn roughly once every 14 million attempts in 6/49, and we haven't run that many attempts. If you played 1-2-3-4-5-6 every week starting in 1982, you would have played about 4,500 times by now — and your expected number of jackpot wins would be roughly 0.0003. Not zero. Just very small.
The reason this matters practically: many other players don't pick 'never-drawn' combinations. They pick birthdays (anything 1-31), they pick lucky numbers like 7 and 13, and they often pick the previous week's winning numbers. These combinations are overrepresented in actual ticket sales. If a sequential or unusual-looking combination wins, the winner is statistically much more likely to be the sole winner — because almost no one else played it. Picking an 'unpopular' combination doesn't improve your odds of winning. It improves your odds of not splitting the jackpot if you do win.
Two famous instances of unusual combinations winning. UK National Lottery, April 25, 2009: 4-15-19-24-27-43 — a 'diagonal' pattern on the ticket slip that 14 winners shared. Each winner received only £108,000 instead of £1.5 million. Italian SuperEnalotto, August 22, 2009: 17-24-30-65-69-77 — random-looking, won by 1 player, took €148 million. The pattern of popularity matters for prize-splitting but not for winning probability. The combinations that hit by random chance don't 'remember' how unusual they look.
The most interesting fact about lottery combinations isn't which ones have been drawn — it's how few have, and how strange that feels intuitively. After 4,500 draws of 6/49 and 1,800 of Lotto Max, the vast majority of possible combinations remain untouched. Your combination is almost certainly one of them. If you'd like to confirm, check your Lotto Max combination against the full draw history — the answer is almost always 'never drawn.' That's not a problem. That's just probability working as designed. Tonight's draw will add one more entry to the 'has been drawn' list. The 'never drawn' list will continue to dominate, as it has since 1982.