AI-reported normality of sums of Stoneham constants
- Mathematics
For integers b,c,d≥2 with gcd(b,c)=gcd(b,d)=1, the sum of the two Stoneham constants α(b,c)+α(b,d) is normal in base b, including when c=d or the two parameters share prime factors.
For integers b,c,d≥2 with gcd(b,c)=gcd(b,d)=1, the sum of the two Stoneham constants α(b,c)+α(b,d) is normal in base b, including when c=d or the two parameters share prime factors.
For integers b,c,d≥2 with gcd(b,c)=gcd(b,d)=1, the sum of the two Stoneham constants α(b,c)+α(b,d) is normal in base b, including when c=d or the two parameters share prime factors.
For integers b,c,d≥2 with gcd(b,c)=gcd(b,d)=1, the sum of the two Stoneham constants α(b,c)+α(b,d) is normal in base b, including when c=d or the two parameters share prime factors.
If correct, answers Bailey and Borwein’s two-sum normality question in its full stated parameter range.
Is the sum of two coprime-parameter Stoneham constants normal in their common base?
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