Randomized trial demonstrates that definable G sets admit equivariant triangulation in finite groups, indicating new geometric insights.
Let G be a finite group. We prove that every definable G set in a representation Ω of G admits an equivariant definable triangulation (L, φ) such that for each open simplex int (△) of L, φ(int(△)) is a locally closed definable C^γsubmanifold of Ω and that it induces a definable triangulation of X
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Tomohiro KAWAKAMI (2006) studied this question.
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