  We associate with every etale groupoid G two normal subgroups S(G) and A(G)
of the topological full group of G, which are analogs of the symmetric and
alternating groups. We prove that if G is a minimal groupoid of germs (e.g., of
a group action), then A(G) is simple and is contained in every non-trivial
normal subgroup of the full group. We show that if G is expansive (e.g., is the
groupoid of germs of an expansive action of a group), then A(G) is finitely
generated. We also show that S(G)/A(G) is a quotient of H_0(G, Z/2Z).
