AI-reported Liouville Goldbach theorem
- Mathematics
Every even integer N>2 is a sum of positive integers a and b for which the Liouville function satisfies λ(a)=λ(b)=−1.
Every even integer N>2 is a sum of positive integers a and b for which the Liouville function satisfies λ(a)=λ(b)=−1.
Every even integer N>2 is a sum of positive integers a and b for which the Liouville function satisfies λ(a)=λ(b)=−1.
Every even integer N>2 is a sum of positive integers a and b for which the Liouville function satisfies λ(a)=λ(b)=−1.
If correct, answers the Liouville Goldbach question for every admissible even integer.
Does every even N>2 split into two positive integers with Liouville value −1?
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