  We construct the complete spectral curve for an arbitrary local operator,
including fermions and covariant derivatives, of one-loop N=4 gauge theory in
the thermodynamic limit. This curve perfectly reproduces the Frolov-Tseytlin
limit of the full spectral curve of classical strings on AdS_5xS^5 derived in
hep-th/0502226. To complete the comparison we introduce stacks, novel bound
states of roots of different flavors which arise in the thermodynamic limit of
the corresponding Bethe ansatz equations. We furthermore show the equivalence
of various types of Bethe equations for the underlying su(2,2|4) superalgebra,
in particular of the type "Beauty" and "Beast".
