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We show that Dehn filling on the manifold $v2503$ results in a non-orderablespace for all rational slopes in the interval $(-\infty , -1)$. This isconsistent with the L-space conjecture, which predicts that all fillings willresult in a non-orderable space for this manifold.

A Note on the Orderability of Dehn Fillings of the Manifold $v2503$