15 Lottery Myths, Tested Against 4,346 Real Draws

Most lottery myths are simply false. A few describe real patterns and are still useless to you. None of them change your odds of winning a jackpot, because nothing does. Here are 15 of the most common, checked against the 4,346 Powerball and Mega Millions draws in our database.

Key takeaways

• Consecutive numbers are ordinary. They show up in 26.3% of the 1,389 Powerball draws under the current 5/69 matrix and 25.9% of the 914 Mega Millions draws under the current 1–70 white-ball pool.
• No combination has ever repeated in 4,346 draws — but with 11,238,513 possible Powerball white-ball sets, that's arithmetic, not protection.
• All-odd and all-even draws happen. 2.88% of Powerball draws were all odd and 2.66% were all even, almost exactly what the math predicts.
• Last week's numbers come back constantly. At least one number repeats from the previous draw in 32.0% of Powerball draws and 32.8% of Mega Millions draws.
• "Overdue" and "hot" are the same numbers. Powerball 23 is both the 8th most-drawn white ball (116 hits against 100.7 expected) and the most overdue, unseen for 63 draws.
• Buying more tickets scales linearly and expensively. 100 Powerball lines cost $200 and move you from 1 in 292,201,338 to about 1 in 2,922,013.

How these were tested

Every figure below comes from completed draws: Powerball through August 3, 2026, and Mega Millions through July 31, 2026. Frequency and pattern claims are scoped to the current ball pool, because older matrices used different numbers and mixing them produces junk. That means 1,389 Powerball draws under the 5/69 + 1/26 matrix in place since October 2015, and 914 Mega Millions draws under the 1–70 white-ball pool in place since October 2017. The Mega Ball pool shrank from 25 to 24 in April 2025, so Mega Ball frequency covers just 138 draws — far too few to say anything about individual balls.

One thing to hold onto: frequency data describes the past. A draw machine has no memory of what it did last Wednesday.

The 15 verdicts at a glance

#	Myth	Verdict
1	Overdue numbers are due to hit	FALSE
2	Hot numbers keep running	FALSE
3	Avoid last week's numbers	FALSE
4	Consecutive numbers never come up	FALSE
5	All-odd or all-even is basically impossible	FALSE
6	1-2-3-4-5 is less likely than a "random-looking" set	FALSE
7	A combination that already won won't repeat	TRUE BUT USELESS
8	Spread your picks across all the decades	TRUE BUT USELESS
9	Birthday numbers are lucky	MISLEADING
10	Quick Pick wins more often	MISLEADING
11	Playing the same numbers weekly improves your chances	FALSE
12	More tickets meaningfully improve your odds	MISLEADING
13	Some stores are lucky	MISLEADING
14	Some draw days are luckier	FALSE
15	The lottery is rigged	FALSE

Myths about patterns in past draws

Myth 1: Overdue numbers are due to hit

Verdict: FALSE.

The claim is that a number absent for a long stretch has to "catch up." The cleanest disproof isn't a probability lecture — it's that the hot list and the overdue list contain the same numbers.

Powerball number	Times drawn in 1,389 draws	vs. expected (100.7)	Draws since last hit
23	116	+15.2%	63
33	115	+14.3%	42
32	116	+15.2%	25
64	121	+20.2%	25

All four are in the top 10 most-drawn white balls and the top 10 most overdue. Under the myth, 23 should be simultaneously running hot and desperately due. It's neither. It's a ball. Mega Millions shows the same collision: 11 (74 hits against 65.3 expected) and 14 (76 hits) both sit in the top 10 by frequency and the top 10 by drought.

A gap of 63 draws also isn't strange. Each Powerball draw gives any specific white ball 5 chances out of 69, so long gaps are routine across 69 balls and 1,389 draws. There's more on why the whole framework collapses in our full breakdown of hot, cold and overdue numbers.

Myth 2: Hot numbers keep running

Verdict: FALSE.

Powerball 61 and 21 lead the current matrix with 123 hits each, 22.2% above the 100.7 expected. Powerball 13 trails at 75, or 25.5% below. That's a 48-hit spread between top and bottom across 1,389 draws.

That spread sounds large until you ask what random variation should produce. With 69 balls each expected around 100.7 hits, some will land near 120 and some near 80 purely by chance — and which ones do is reshuffled by every additional draw. Mega Millions shows a narrower spread of 35 between its most-drawn white ball (10, at 85) and its least (51, at 50), on fewer draws.

Pairs behave the same way. A specific pair of Powerball white balls is expected to appear 5.9 times in 1,389 draws; the most frequent pairs — 52-64, 21-32, 37-44, 61-69 — have appeared 15 times each. Impressive-looking, and completely without forward value. The most common Powerball numbers piece works through why a leaderboard built on the past can't rank the future.

Myth 3: Avoid numbers that came up last week

Verdict: FALSE.

Repeats from the immediately preceding draw are one of the most common things in the data.

Numbers repeating from previous draw	Powerball (1,389 draws)	Mega Millions (914 draws)
None	945 (68.0%)	614 (67.2%)
Exactly 1	399 (28.7%)	268 (29.3%)
Exactly 2	43 (3.1%)	31 (3.4%)
Exactly 3	2 (0.1%)	1 (0.1%)
At least 1	32.0%	32.8%

The math predicts almost exactly this. For Powerball, the chance a new draw avoids all five of last draw's numbers is C(64,5)/C(69,5) = 7,624,512/11,238,513 = 67.8%, so at least one should repeat 32.2% of the time. Observed: 32.0%. Crossing off last week's numbers deletes five perfectly ordinary candidates for no reason.

Myth 4: Consecutive numbers never come up

Verdict: FALSE.

Consecutive pairs appear in 26.3% of the 1,389 current-matrix Powerball draws and 25.9% of the 914 Mega Millions draws. Breaking Powerball down: 1,024 draws had no consecutive pair, 330 had exactly one, 34 had two, and 1 draw had three.

Again the math agrees. The chance of a Powerball draw containing no consecutive pair is C(65,5)/C(69,5) = 8,259,888/11,238,513 = 73.5%, leaving 26.5% that contain at least one. Observed: 26.3%. Mega Millions predicts 26.2% against 25.9% observed.

Roughly one draw in four contains a consecutive pair, which makes "never" an odd word for it. The full look at consecutive numbers covers the three-in-a-row cases too — two Mega Millions draws contained three consecutive numbers.

Myths about which combinations can come up

Myth 5: All-odd or all-even is basically impossible

Verdict: FALSE.

40 Powerball draws (2.88%) were all odd and 37 (2.66%) were all even. Mega Millions had 21 all-odd draws (2.3%) and 37 all-even (4.05%).

The predicted rate for all-odd Powerball is C(35,5)/C(69,5) = 324,632/11,238,513 = 2.89%, against 2.88% observed. These are rare because there are far more mixed combinations than pure ones, not because the machine avoids them. Balanced splits — two or three odd numbers — cover 63.0% of Powerball draws and 63.9% of Mega Millions draws for exactly that reason.

Odd numbers in draw	Powerball	Mega Millions
0 (all even)	37 (2.7%)	37 (4.0%)
1	204 (14.7%)	144 (15.8%)
2	427 (30.7%)	303 (33.2%)
3	448 (32.3%)	281 (30.7%)
4	233 (16.8%)	128 (14.0%)
5 (all odd)	40 (2.9%)	21 (2.3%)

Myth 6: 1-2-3-4-5 is less likely than a random-looking set

Verdict: FALSE.

There are 11,238,513 ways to choose 5 white balls from 69, and the draw machine assigns each exactly one of them. 1-2-3-4-5 has the same 1 in 11,238,513 chance as 7-19-34-52-68. Multiply by the 26 Powerballs and any full Powerball line is 1 in 292,201,338; Mega Millions is C(70,5) × 24 = 12,103,014 × 24 = 1 in 290,472,336.

What is different about 1-2-3-4-5 is how many other people play it. Sequences and simple patterns are heavily played, so a line like that is far more likely to be split several ways if it hits. That's the only real argument against it, and it's about payout, not probability.

Myth 7: A combination that already won won't come up again

Verdict: TRUE BUT USELESS.

No combination has repeated in the 4,346 draws on record. That's a true statement and a completely empty one.

Here's why: 1,389 Powerball draws under the current matrix produce C(1389,2) = 963,966 pairs of draws that could have matched, and each pair has a 1 in 11,238,513 chance of sharing white balls. That's about 0.09 expected repeats. Seeing zero is the boring outcome, not evidence that a used combination gets retired. If you play a set that won last year, it has precisely the same chance as any other set — and it's more heavily played, which hurts you on splitting.

Myths about how you pick

Myth 8: Spread your picks across all the decades

Verdict: TRUE BUT USELESS.

Draws really do tend toward the middle. Powerball sums run from 52 to 299 with a median of 178, and the middle 50% of draws land between 149 and 206. The 175–199 band alone holds 329 draws (23.7%), and 150–174 holds 304 (21.9%). Mega Millions is similar: a median of 173, with 215 draws (23.5%) in the 150–174 band.

So a spread-out ticket does resemble a typical draw. The catch is that this is a property of aggregates, not a filter that improves anything. There are simply far more combinations that spread out than combinations that clump, which is why the middle bands are crowded. Every individual line — spread or clumped — carries the same 1 in 292,201,338. Picking a "typical-looking" line just puts you in a more crowded neighbourhood of tickets. If you want spread-out lines without pretending they're smarter, the Number Generator will produce them.

Myth 9: Birthday numbers are lucky

Verdict: MISLEADING.

Birthdays confine you to 1–31, which is 44.9% of the Powerball pool and 44.3% of the Mega Millions pool. All five numbers landing at 31 or under happened in 21 Powerball draws — 1.51% of the 1,389 — matching the predicted C(31,5)/C(69,5) = 169,911/11,238,513 = 1.51% almost exactly. Mega Millions had 21 such draws too, 2.3% of 914.

Birthday numbers aren't unlucky and they aren't lucky. They're just heavily played, which means an all-low winning line is more likely to be shared. The honest framing throughout this article: your odds are fixed, but how much you'd keep isn't.

Myth 10: Quick Pick wins more often

Verdict: MISLEADING.

Quick Picks win a large share of jackpots, and that fact gets quoted constantly. It's true because most tickets sold are Quick Picks — if roughly three-quarters of tickets are machine-generated, roughly three-quarters of winners will be too. The win rate per ticket is identical either way, since a random selection and a hand-picked selection both draw from the same 11,238,513 combinations.

The genuine difference is behavioural: machine picks range across the whole pool, while hand-picked lines cluster in 1–31 and in patterns. That affects splitting, not winning. The Quick Pick comparison goes through the numbers.

Myths about how you play

Myth 11: Playing the same numbers every week improves your chances

Verdict: FALSE.

Each draw is independent. Playing 4-8-15-16-23 for ten years gives you a 1 in 292,201,338 shot on each of those draws, exactly as if you'd picked fresh numbers each time. Persistence doesn't accumulate credit.

The reason people believe it is loss aversion, not math — the fear of missing the week your numbers finally come up. That fear is real, and it's a reason to be deliberate about what you spend, not a reason to think the odds moved.

Myth 12: Buying more tickets meaningfully improves your odds

Verdict: MISLEADING.

More tickets do improve your odds, precisely and linearly. The problem is the starting point. One Powerball line is 1 in 292,201,338. Ten lines cost $20 and give you 1 in 29,220,134. One hundred lines cost $200 and give you about 1 in 2,922,013 — a hundredfold improvement that still leaves you a very long way from likely.

The cost side is fixed too. Excluding the jackpot, the average Powerball ticket returns $0.3199 against its $2 price — 16.0% of what you paid. Overall odds of winning any prize are 1 in 24.87 for Powerball and 1 in 23.07 for Mega Millions, and most of those wins are small. The expected value math covers when the jackpot side of the equation shifts and when it doesn't.

Myth 13: Some stores are lucky

Verdict: MISLEADING.

Some stores really do sell more winners. They also sell far more tickets — high-traffic locations on commuter routes and near state borders move enormous volume, and a hundred times the tickets produces about a hundred times the winners with no luck involved. There's a reporting effect on top of it: a store that sells a jackpot ticket gets coverage, which draws more players, which raises the chance it sells the next one. Nothing about the ticket printed there is different.

Myth 14: Some draw days are luckier

Verdict: FALSE.

Across the 406 Powerball draws with jackpot data and the 270 for Mega Millions, jackpots landed like this:

Game	Draw day	Draws	Jackpot wins	Win rate
Powerball	Monday	136	7	5.1%
Powerball	Wednesday	135	5	3.7%
Powerball	Saturday	135	8	5.9%
Mega Millions	Tuesday	135	8	5.9%
Mega Millions	Friday	135	5	3.7%

Saturday looks 60% "luckier" than Wednesday for Powerball. The entire gap is three jackpots out of 20. Mega Millions shows the same shape from a three-jackpot difference out of 13. With counts that small, the day-of-week column is noise dressed up as a pattern — and even the direction of the gap isn't stable, since a single win flips it.

Myth 15: The lottery is rigged

Verdict: FALSE — and the data is the argument.

If draws were manipulated toward or away from particular numbers, the frequency table would show it. Instead Powerball's 69 white balls cluster around the expected 100.7 hits, spanning 75 to 123 across 1,389 draws — the ordinary spread you get from random sampling. Sums, odd/even splits, consecutive-pair rates and repeat rates all land within a few tenths of a percent of their theoretical values, as shown throughout this article. That's a strong signature of an unmanipulated process.

The jackpot record fits too: 20 Powerball jackpot wins across 406 draws with jackpot data, averaging 45 days between wins, from $20,000,000 to $1,800,000,000; and 13 Mega Millions wins across 270 draws, averaging 71 days apart, from $60,000,000 to $1,220,000,000. Long droughts are what a 1 in 292,201,338 game produces naturally.

What actually holds up

Three things survive all 15 tests.

Your odds are fixed. 1 in 292,201,338 for Powerball, 1 in 290,472,336 for Mega Millions, regardless of which numbers you write down or how you write them down.

Splitting is the one thing you can influence. Popular patterns — birthdays, sequences, "spread" lines that look like typical draws — attract more co-players. Avoiding them doesn't raise your chance of winning by a hair, but it raises what you'd keep if you did. If you want lines chosen without those clusters, the Number Generator handles it in a few seconds.

What you spend is entirely yours to set. A $2 Powerball ticket returns $0.3199 on average outside the jackpot. Decide the number in advance, treat it as the price of the entertainment, and let the rest of it go.

Frequently asked questions

Do overdue lottery numbers exist?

Numbers that haven't appeared for a long stretch exist, but "overdue" implies pressure to return, and there isn't any. Powerball 23 has gone 63 draws without appearing while still being one of the ten most-drawn white balls of the current matrix, with 116 hits against 100.7 expected. Long gaps are normal across 69 balls and 1,389 draws. A drought carries no information about the next draw.

How often do consecutive numbers actually win?

Constantly. Consecutive pairs appear in 26.3% of the 1,389 Powerball draws under the current 5/69 matrix and 25.9% of the 914 Mega Millions draws under the current white-ball pool. Of the Powerball draws, 330 contained exactly one consecutive pair, 34 contained two, and one contained three. The predicted rate from the math is 26.5%, so the data matches theory closely. Avoiding consecutive numbers removes ordinary combinations for no benefit.

Has the same lottery combination ever been drawn twice?

Not in the 4,346 Powerball and Mega Millions draws on record. That sounds meaningful but follows directly from the size of the pool: with 11,238,513 possible Powerball white-ball sets, the 1,389 current-matrix draws produce about 0.09 expected repeats. Zero is the expected result. A combination that already won has exactly the same chance next time as any other combination.

Are all-odd or all-even lottery draws possible?

Yes, and they happen regularly. 40 Powerball draws in the current matrix were all odd (2.88%) and 37 were all even (2.66%). Mega Millions recorded 21 all-odd draws (2.3%) and 37 all-even (4.05%). Theory predicts 2.89% for all-odd Powerball, which the data matches almost exactly. They're uncommon only because mixed combinations vastly outnumber pure ones.

Does buying more lottery tickets improve my chances?

Yes, linearly, from a very small base. One Powerball line is 1 in 292,201,338; 100 lines cost $200 and give you roughly 1 in 2,922,013. That's a hundredfold improvement that still leaves the outcome overwhelmingly unlikely. Excluding the jackpot, the average $2 Powerball ticket returns $0.3199 — 16.0% of its price. Buying more raises both your chance and your cost in exact proportion.

Are some lottery draw days luckier than others?

No. Across 406 Powerball draws with jackpot data, Saturday produced 8 jackpot wins in 135 draws (5.9%) and Wednesday produced 5 in 135 (3.7%) — a gap of three jackpots out of 20 total. Mega Millions shows the same pattern size, 8 wins on Tuesday against 5 on Friday out of 13. Those differences are well within random variation and would flip with a single additional win.