  Hypergraphs, as a generalization of simplicial complexes, have long been a
subject of interest in their geometric interpretation. The subdivision of
simplicial complexes can, to some extent, provide insights into the geometry of
simplicial complexes. In this paper, we introduce the concept of the
subdivision of hypergraphs. Notably, the subdivision of hypergraphs can be
reduced to the subdivision of simplicial complexes. Moreover, we prove that the
subdivision of hypergraphs has the topological invariance with respect to the
embedded homology.
