We investigate GIT quotients of polarized curves. More
specifically, we study the GIT problem for the Hilbert and Chow
schemes of curves of degree d and genus g in a projective space of
dimension d-g, as d decreases with respect to g. We prove that the
first three values of d at which the GIT quotients change are given
by d=a(2g-2) where a=2, 3.5, 4. We show that, for a>4, L.
Caporaso's results hold true for both Hilbert and Chow
semistability. If 3.5
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