  We investigate the local dynamics of antiholomorphic diffeomorphisms around a
parabolic fixed point. We first give a normal form. Then we give a complete
classification including a modulus space for antiholomorphic germs with a
parabolic fixed point under analytic conjugacy. We then study some geometric
applications: existence of real analytic invariant curve, existence of
holomorphic and antiholomorphic roots of holomorphic and antiholomorphic
parabolic germs, commuting holomorphic and antiholomorphic parabolic germs.
