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Building the Champernowne constant digit by digit
88.517710%661771771487777776767670123456789

First 1000 digits — digit 1 appears most due to numbers 1-9, 10-19... Distribution normalises as n grows.

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Champernowne constant: digit frequencies (first 100 digits)
71410%81411101010101010100123456789

In the first 100 digits, digit 1 appears 14 times. The imbalance disappears as more digits are included.

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Two-digit sequence frequencies ≈ 1% each (normality emerging)
0.521.041%1.030.970.991.010.981.020.9910.971.0400112233445566778899

Selected 2-digit diagonal pairs in the first 10,000 digits of Champernowne's constant. Each pair appears close to 1% of the time. Full normality emerges at much larger scales.

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