Establishes upper bound of logarithmic integral in number theory, implying deeper mathematical insights.
This paper establishes an explicit conditional upper bound for the Eulerian logarithmic integral by bridging transcendental and analytic number theory. Specifically, we apply the Baker-Matveev method for linear forms in logarithms to a primorial-based Diophantine system.
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Ahmet F. Gocgen (2026) studied this question.
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