  We describe the SU(3) deconfinement transition using Landau-Ginsberg theory.
Drawing on perturbation theory and symmetry principles, we construct the free
energy as a function of temperature and the Polyakov loop. Once the two
adjustable parameters of the model are fixed, the pressure p, energy epsilon
and Polyakov loop expectation value P_F are calculable functions of
temperature. An excellent fit to the continuum extrapolation of lattice
thermodynamics data can be achieved. In an extended form of the model, the
glueball potential is responsible for breaking scale invariance at low
temperatures. Three parameters are required, but the glueball mass and the
gluon condensate are calculable functions of temperature, along with p, epsilon
and P_F.
