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Lotto 6/45 Draw 1209: Winning Numbers and Probability Explained

Winning numbers and bonus number

  1. 2
  2. 17
  3. 20
  4. 35
  5. 37
  6. 39
  7. 24

The six winning numbers on 2026-01-31 were 2, 17, 20, 35, 37, 39 and the bonus number was 24. The bonus number only decides second prize, so it is left out of the number-feature calculations below.

First and second prize and the amount after tax

22 players won first prize, KRW 1,371,910,466 each (about KRW 1.37 billion). Applying the current tax rules, the amount after tax is about KRW 952,180,014 per winner. Second prize went to 73 players, KRW 68,908,745 each, about KRW 53,748,822 after tax.

Prize results of draw 1209
PrizeWinnersPer winnerAfter tax (reference)
1st22KRW 1,371,910,466KRW 952,180,014
2nd73KRW 68,908,745KRW 53,748,822
3rd3,141KRW 1,601,509—
4th163,147KRW 50,000—
5th2,724,028KRW 5,000—

The after-tax figures apply the current rules (income tax withheld at 20%, 30% on the part above KRW 300 million, local income tax of 10% of that, nothing withheld at KRW 2 million or less) to this draw's prize with no purchase cost deducted. The rules in force at the time may have differed. The method is the same as in the prize tax calculator.

Sales in this draw were KRW 124,040,394,000. The five prize levels together paid KRW 62,020,198,406, which is 50.0% of sales. The share varies by draw, for example when a jackpot with no winner is carried to a later draw.

Was the number of first-prize winners ordinary?

124,040,394 games were sold in this draw. If every game were chosen independently at random, the expected number of first-prize winners would be 15.23 (games sold ÷ 8,145,060). The actual number was 22.

Comparison with the Poisson model
ExpectedActualP(X = 22)P(X ≥ 22)
15.23222.26%6.03%

This is slightly higher than expected, but within the common range. A count of 22 or more has a probability of 6.03%, about once every 17 rounds.

The Poisson distribution is an approximation. In practice many people choose similar numbers, such as birthdays, so the real count varies more than the model says. The model probability is a yardstick only and says nothing about which numbers come up. See How many Lotto 6/45 jackpot winners should each round have? for the full explanation.

Cumulative comparison

Rounds 88 to 1209 (1122 rounds): the distribution of first-prize winner counts (bars) against the Poisson expectation for the same rounds (line).

First-prize winner counts versus the Poisson expectationBars are actual round counts; the line is the Poisson expectation: 0=3, 1=15, 2=30, 3=57, 4=92, 5=76, 6=112, 7=128, 8=114, 9=110, 10=66, 11=69, 12=41, 13=52, 14=34, 15=33, 16=20, 17=21, 18=10, 19=9, 20=8, 21=7, 22=2, 23=2, 24=2, 25=1, 26=0, 27=0, 28=2, 29=1, 30+=5032649612805101520253030+First-prize winners in a round

The variance of the deviations measured in model standard deviations is 1.73 (1 under a Poisson model). The real counts varied more than the model, in line with the clustering of purchases described above.

Features of the six numbers and their exact probabilities

The probabilities below come from counting all 8,145,060 ways to draw six distinct numbers exactly (no approximation). "Probability of this outcome" is the share of all combinations that have the same feature as this draw.

Features of the numbers in draw 1209
FeatureThis drawProbability of this outcome
Odd and even4 odd, 2 even25.1%
Low and high3 low (1–22), 3 high (23–45)33.5%
Neighbouring numbersno neighbouring pair47.1%
Sum of the six150sum ≤ 150: 65.8%
sum ≥ 150: 35.4%
All six at most 31no (includes 32 or higher)91.0%

Every individual combination has the same 1 in 8,145,060 chance of being drawn. The shares above only show which shapes of combination are more numerous.

Context: how often each number was drawn

Appearances of each number from 1 to 45 among the six winning numbers (bonus excluded) over draws 1 to 1209 (1209 draws). If the draws are fully random, each number is expected 161.2 times with a standard deviation of about 11.8. The shaded band is the expectation plus or minus two standard deviations.

Appearances per number versus the theoretical expectationThe shaded band is the expectation plus or minus two standard deviations: 1=166, 2=152, 3=169, 4=159, 5=151, 6=163, 7=167, 8=154, 9=132, 10=158, 11=163, 12=177, 13=174, 14=169, 15=162, 16=166, 17=168, 18=172, 19=165, 20=167, 21=164, 22=141, 23=145, 24=163, 25=148, 26=163, 27=176, 28=151, 29=152, 30=155, 31=163, 32=141, 33=172, 34=181, 35=160, 36=161, 37=171, 38=166, 39=165, 40=171, 41=146, 42=153, 43=162, 44=159, 45=17104795142190151015202530354045Number

Chi-square goodness-of-fit test: χ² = 29.8, 44 degrees of freedom, p-value = 0.950. The p-value is at least 0.05, so the differences between numbers are within random variation.

Why this result tells you nothing about the next draw

Each draw starts from scratch as an independent trial. The drawing machine does not remember earlier rounds, so the numbers, the odd-even split, the sum and the winner count of this draw have no influence on the next one, and this result tells you nothing about it. Every combination has the same 1 in 8,145,060 chance in every draw. The figures on this page explain a draw that has already happened.

Source and collection time

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