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We study several properties of $\ZZ_2^n$-equivariant triangulations of $\RRP^n$. We show that a $\ZZ_2^n$-equivariant triangulation of $\RR P^n$ induces atriangulated subdivision of the orbit space $\bigtriangleup^n$. We show thatany vertex minimum $\ZZ_2^3$-equivariant triangulation of $\RR P^3$ contains$11$ vertices.

On $\ZZ_2^n$-equivariant triangulation of $\RR P^n$