''Ramified-Geometric Langland Conjecture through Chaotic Number Theory

This preprint investigates the Linear function generated by arithmetic sequence in Chaotic number system. The study addresses the lack of L-function that is deterministically predicting complex-random variables with nonlinear relationship. We propose Standard-Lower limit approach to generate nine relationship outputs between three complex-random variables. Thus, the results from Complex growth analysis of Modern L-function shows that Dependent variable proportionally increases When first-independent variable increases, second-independent variable decreases and other factors remain constant after standardization. This work may contribute to the understanding of Chaotic number theory, Riemann hypothesis* and Ramified-geometric Langland conjecture in the field of modern mathematics. Thus, this result may also contribute to United Nations Sustainable Development Goal including but not limited to target 3.5.