UK Lotto · 6 from 59 · two rounds per draw

Same odds.
Fewer people
to share with.

Nothing changes your chance of winning the lottery. Two things do change how much you take home: which draws are worth entering, and which numbers you put on the slip. This toolkit works out both, from real draw data, and checks its own answers against real money.

Next draw · 12 August 2026

SKIP

Jackpot
£2,000,000
A £2 line returns
−£1.19
Worth playing above
£29,584,424

In short

How this works

Pick numbers nobody else picks. Prizes below the jackpot are fixed, but the jackpot is split between everyone holding the winning line — and people overwhelmingly play dates. A line avoiding 1–31 is picked by about 32% as many players as an average one, measured across 1,147 draw-rounds of real winner counts. Same odds, a much bigger share.

Then play only the draws that pay. An ordinary draw needs a jackpot of £29,584,424 before a £2 line is worth its price. A Must-Be-Won draw — where an unclaimed jackpot rolls down into the lower tiers — needs only £8,346,587. Those come round roughly nine times a year.

And do not believe anyone who claims more. This project tested four prediction methods over 930 real draws and none of them beat random picking. That finding is at the bottom of this page, with the numbers behind it, because a tool that hides its own negative result is not worth trusting with the positive ones.

Figures price the draw of 12 August 2026, from data collected through 8 August 2026.

Panel A · your slip

Five lines nobody else is playing

Six numbers from 59, drawn to avoid the dates, the lucky sevens and the diagonal patterns that most tickets carry. Same chance of coming up as any other line — but if one does come up, you are sharing it with far fewer people.

01played by 32% as many people
  1. 33
  2. 36
  3. 37
  4. 40
  5. 47
  6. 48
02played by 32% as many people
  1. 32
  2. 36
  3. 40
  4. 46
  5. 50
  6. 52
03played by 32% as many people
  1. 32
  2. 37
  3. 38
  4. 45
  5. 46
  6. 49
04played by 42% as many people
  1. 14
  2. 33
  3. 38
  4. 43
  5. 44
  6. 56
05played by 32% as many people
  1. 34
  2. 38
  3. 39
  4. 43
  5. 47
  6. 57

Built in your browser from the same model the toolkit runs, calibrated on 1,147 draw-rounds of real winner counts. Nothing is sent anywhere.

Panel B · why those numbers

Everyone plays their birthdays

Numbers up to 31 are days of the month, and up to 12 they are months too. You can see it in the winner counts: draws made of low numbers produce far more small winners per ticket than draws of high ones. Nobody is picking 53.

Pick six

least played (0.60)  →  most played (1.36)

Your line is played

×3.83

as often as an average line

Share of a £10,000,000 jackpot
£6,896,540
after splitting with everyone else holding it
Match-3 winners per ticket, by how many of the six drawn numbers were 31 or below. Across 1,147 draw-rounds.
  1. 00.75×
  2. 10.78×
  3. 20.92×
  4. 31.00×
  5. 41.20×
  6. 51.52×
  7. 61.84×

Panel C · when to play

And which draws are worth it

A line pays back the fixed tiers whatever happens, plus a share of the jackpot if it wins. Add those up, subtract the £2 you paid, and you have what the ticket is actually worth. Move the jackpot and watch for the crossing.

£2,000,000
Ordinary draw
−£1.19
4,683,156 lines sold · breaks even at £29,584,424
Must-Be-Won roll-down
−£0.97
6,743,745 lines sold · breaks even at £8,346,587

Both below zero. Every pound spent here is a donation.

Two things carry most of the difference. A Must-Be-Won draw must pay its jackpot out, so an unclaimed pool rolls down into the lower tiers and every ticket takes a slice — worth far more than a share of a jackpot almost nobody wins. And more people play those draws, which dilutes the slice: the figures here assume 6,743,745 lines against an ordinary draw’s 4,683,156.

Fixed prizes are observed (7 draws), and both regimes are priced for the draw of 12 August 2026.

10combinations so far

Panel D · the denominator

Six numbers from fifty‑nine

Pick six. There are 45,057,474 ways to do it, and the draw picks one.

That is the whole game. Everything on this page is a fraction with that number underneath it.

You cannot buy your way out

A line costs £2. Covering every combination would cost £90,114,948 — far more than any jackpot this game has ever paid.

Almost every ticket is a loser

The jackpot is 1 in 45,057,474. The likeliest thing that happens to a ticket, other than nothing, is matching two numbers for £1 — and that is still only 1 in 10.

Which is why the sharing matters

Against a number this size, nothing you do moves your chance of winning. That is also why the two levers above are the whole game: they are not about winning more often, they are about what the win is worth and whether the ticket was priced fairly in the first place.

Panel E · real money

What it cost to find out

The model said SKIP for the draw of 8 August 2026. A ticket went in anyway — ten lines, because a claim about expected value that has never been tested with money is just arithmetic.

Staked
£20
Returned
£5
Net
−£15.00
Return
−75%

Of 10 lines, 5 matched 2, 1 matched 1, 4 matched 0. Nothing above two numbers, in either round. That is the ordinary outcome, and the reason the verdict is almost always SKIP.

Running average of numbers matched, 2017-09-09 to 2026-08-05. Four prediction methods and a random baseline, drawn identically because that is the finding.

Panel F · the check

We tested prediction too. It does not work.

Every lottery system claims an edge. This one tested its own, on 930 real draws, and found none.

Walk-forward: each draw is predicted using only the 200 draws before it, so nothing is fitted on the answer.

4 methods, one picture

Frequency counting, weighted sampling, a probability map, and a consensus of all three. Their running averages converge on 0.610 — which is just 36/59, what six random numbers match by arithmetic — and stay there for nine years.

Inside the noise, every one

Against 10,000 Monte-Carlo replicates of the no-skill model, the best method scores 0.6194 against a random baseline’s 0.6151. Every confidence interval straddles the no-skill mean.

Which leaves the arithmetic

Draws are independent and uniform, and no amount of history changes what comes out of the machine. So the rest of this page is not about predicting anything. It is about the two decisions that remain — and those turn out to be worth real money, just not often.