A generalized temporal scaling ansatz for the frequency dependence of the loss and storage moduli and for the shear dependence of the viscosity is tested against studies on entangled solutions of star polymers in good and theta solvents. At lower frequencies or shear rates, the ansatz calls for an exponential or stretched-exponential form [e.g., G0 exp(−αων)] for G″(ω)/ω and G′(ω)/ω2, and correspondingly in κ for η(κ). At higher frequencies, the ansatz indicates that each of these quantities has a power-law dependence on its primary variable. The predicted forms are in excellent agreement with literature data on solutions of poly-α-methylstyrene, polybutadiene, polystyrene, and polyisoprene stars. A power-law correlation α∼G02/3 is observed between the zero-frequency, zero-shear modulus G0 and the low-frequency or low-shear decay constant α of the stretched exponential, the same power-law line describing both star and linear polymers in good solvents.