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Nonpolytopal nonsimplicial lattice spheres with nonnegative toric g-vector
We construct many nonpolytopal nonsimplicial Gorenstein* meet semi-lattices
with nonnegative toric g-vector, supporting a conjecture of Stanley. These are
formed as Bier spheres over the face posets of multiplexes, polytopes
constructed by Bisztriczky as generalizations of simplices.Comment: 10 pages. Final version. Theorem on shellability added in the last
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