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The geometry of the taco—the folding of a planar disk (the tortilla) into a curved, edible container—has long been treated as a trivial matter of domestic convenience. However, we demonstrate that the structural integrity of a taco is governed by non-Euclidean constraints. By modeling the tortilla as a thin, elastic shell and the filling as a granular suspension, we prove that the traditional semicircular fold induces tensile stress concentrations at the "Anti-Meridian" (the outer rim). We propose a novel configuration, the "Helical Conformation," which minimizes structural failure probability and mitigates the "Dropped Salsa Vector." This paper establishes the mathematical foundations of Taquometrics , offering a solution to the universal problem of filling spillage. mexi.math