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PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
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AMER MATHEMATICAL SOC
DOI: 10.1090/proc/16448
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We have proven a strong form of the Gaussian product conjecture in three dimensions. Our purely analytical proof simplifies previous proofs that relied on combinatorial methods or computer-assisted methods, and it allows us to solve the case of any triple of even positive integers that has remained unsolved until now.
We prove a strong form of the Gaussian product conjecture in di-mension three. Our purely analytical proof simplifies previously known proofs based on combinatorial methods or computer-assisted methods, and allows us to solve the case of any triple of even positive integers which remained open so far.
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