All odd numbers: lottery balance
Six odd numbers. one experiment. This is how the combination would have played out since 1955.
Your result after 72 years
Mathematical average across all prize tiers and draws in the selected period. Playing the same numbers hundreds of times, this is roughly what you'd get back on average. Your actual result depends on whether the right numbers were drawn.
Breakdown of your matches
What if you had invested in an ETF instead…
The same weekly amount, invested monthly into an S&P 500 ETF, would be worth today:
Gain: +743.791 € (+19,614% over 5.007 draws)
We use the S&P 500 with dividend reinvestment. The MSCI World is very comparable in the long run.
A look back and a look ahead
The owl has something more for you, in both directions
About the combination "All odd numbers"
Six consecutive odd numbers, all under 12. The combo is a small paradox: minimally creative, yet psychologically appealing. People pick it often because odd numbers feel culturally "luckier". Mathematically that means nothing. The chance is the usual 1 in 13,983,816.
What is statistically unusual about this combo: across 70 years of German lottery history, a main draw of six consecutive odd numbers all below 12 has never come up. That is not proof it won't. The "every number equally likely" rule holds. All it says is: out of about 14 million possible combos, none of them individually is "overdue".
