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We construct a one-parameter family of singly periodic translating solutionsto mean curvature flow that converge as the period tends to $0$ to the union ofa grim reaper surface and a plane that bisects it lengthwise. The surfaces aresemigraphical: they are properly embedded, and, after removing a discretecollection of vertical lines, they are graphs. We also provide a nearlycomplete classification of semigraphical translators.

Nguyen's Tridents and the Classification of Semigraphical Translators for Mean Curvature Flow