  We present a description of symmetric nuclear matter within the framework of
Landau Fermi liquid theory. The low momentum nucleon-nucleon interaction
V(low-k) is used to calculate the effective interaction between quasiparticles
on the Fermi surface, from which we extract the quasiparticle effective mass,
the nuclear compression modulus, the symmetry energy, and the anomalous orbital
gyromagnetic ratio. The exchange of density, spin, and isospin collective
excitations is included through the Babu-Brown induced interaction, and it is
found that in the absence of three-body forces the self-consistent solution to
the Babu-Brown equations is in poor agreement with the empirical values for the
nuclear observables. This is improved by lowering the nucleon and meson masses
according to Brown-Rho scaling, essentially by including a scalar tadpole
contribution to the meson and nucleon masses, as well as by scaling g_A. We
suggest that modifying the masses of the exchanged mesons is equivalent to
introducing a short-range three-body force, and the net result is that the
Brown-Rho double decimation is accomplished all at once.
