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In this short note we provide a few examples of non-isomorphic arithmeticallyequivalent global function fields. These examples are obtained via well-knowntechnique of adjoining the torsion points of various Drinfeld Modules torealise the $Gl_n(\mathbb F_q)$ as a Galois group of extensions of globalfunction fields. Furthermore we afford the code of the Magma scripts to verifythe results and construct more examples in similar fashion.

Notes on Explicit Constructions of Arithmetically Equivalent Global Function Fields via Torsion Points On Drinfeld Modules