We present the first scaling theory describing the equilibrium conform
ations of polyelectrolyte manifolds with arbitrary connectivity. Rando
mly branched polyelectrolytes and charged polymerized membranes are co
nsidered as particular cases. The most important result of the analysi
s is the dependence of the fractal dimension of charged manifolds on t
he mass of the clusters: the fractal dimension of large clusters is eq
ual to their spectral dimension whereas for small clusters it appears
to be smaller. This type of behaviour is related to the effect of char
ge renormalization and is unknown for ordinary neutral fractal objects
. Thus the interplay between the counterions distribution and the conn
ectivity is demonstrated.