“Hot” numbers repeat more
Matches chance“Numbers that appeared in the previous draw are more likely to appear in the next.”
- Observed
- 0.38 repeats per draw
- Expected (math)
- 0.36 (k²/pool — math)
- Simulated random
- 0.36 (range 0.34–0.39)
Observed 0.38 repeats per draw; simulated histories average 0.36.
Draws repeat numbers at exactly the rate a fair process predicts. Repeats are not a sign that certain numbers are “hot.”
Cold numbers are “due”
No evidence“A number that has not appeared for a long time is more likely to appear soon.”
- Observed
- 6.2% for the coldest 25% vs 7.6% for the rest
- Expected (math)
- 7.2% for every number (k/pool — math)
- Simulated random
- 7.3% for simulated “cold” numbers
Cold numbers appear in 6.2% of draws — the same rate as every other number (7.6%).
Long-absent numbers appear at the same rate as everyone else, in real and simulated history. An overdue number is not more likely.
A pair appears unusually often
Typical for random“The most frequent number pair appears more than chance allows.”
- Observed
- 21 appearances for the top pair
- Expected (math)
- 8.5 appearances per pair (math)
- Simulated random
- 20.3 top-pair count (range 19–23)
Most common pair appeared 21×; simulated histories top out between 19–23.
With 1,225 possible pairs in a 6/49 game, some pair will always “lead” — random history produces the same. That pair is not more likely next time.
Consecutive numbers are rare
No evidence“Draws almost never contain adjacent numbers like 17–18.”
- Observed
- 28.1% of draws
- Expected (math)
- 26.5% (combinatorics)
- Simulated random
- 26.4% (range 24.4%–27.9%)
28.1% of real draws contained a consecutive pair — close to the math expectation of 26.5%.
Consecutive numbers are common: about half of all draws include at least one adjacent pair, exactly as a random process predicts.
The previous draw affects the next
No evidence“What was drawn last time changes the odds of the next draw.”
- Observed
- 0.38 shared numbers between consecutive draws
- Expected (math)
- 0.36 (k²/pool — math)
- Simulated random
- 0.00 average random-pair gap
Overlap between consecutive draws: 0.38 vs 0.34 between random pairs — a gap of 0.04.
Consecutive draws overlap no more than randomly paired draws. There is no evidence one draw influences the next.
Balanced odd/even is more likely
Matches chance“A draw with a balanced odd/even split (e.g. 3 odd + 3 even) is more likely than skewed splits.”
- Observed
- 30.2% of draws
- Expected (math)
- 31.7% (hypergeometric)
- Simulated random
- 31.7% (range 29.6%–33.8%)
30.2% of real draws had a 2-3 split vs 31.7% expected.
Balanced splits are the single most common split — but only because there are more balanced combinations. Every specific combination is still equally likely.