  In this note we examine the properties of deconstructed Higgsless models for
the case of a fermion whose SU(2) properties arise from delocalization over
many sites of the deconstructed lattice. We derive expressions for the
correlation functions and use these to establish a generalized consistency
relation among correlation functions. We discuss the form of the W boson
wavefunction and show that if the probability distribution of the delocalized
fermions is appropriately related to the W wavefunction, then deviations in
precision electroweak parameters are minimized. In particular, we show that
this "ideal fermion delocalization" results in the vanishing of three of the
four leading zero-momentum electroweak parameters defined by Barbieri, et. al.
We then discuss ideal fermion delocalization in the context of two continuum
Higgsless models, one in Anti-deSitter space and one in flat space. Our results
may be applied to any Higgsless linear moose model with multiple SU(2) groups,
including those with only a few extra vector bosons.
