We treat the question of the low temperature behavior of the dephasing rate of the electrons in the presence of elastic spin disorder scattering and interactions. In the frame of a self-consistent diagrammatic treatment, we obtain saturation of the dephasing rate in the limit of low temperature for magnetic scattering, in agreement with the non-interacting case. The magnitude of the dephasing rate is set by the strength of the magnetic scattering rate. We discuss the agreement of our results with relevant experiments.An important quantity in disordered electronic systems is the dephasing rate τ −1 φ . It provides a measure of the loss of coherence of the carriers, but in the two-particle channel -c.f. eq. (1) below. Decoherence arises from coulombic interactions, scattering by phonons, magnetic fluctuations etc. The saturation of the dephasing rate at low temperature T seen in numerous experiments 1-13 has attracted a vigorous interest, especially given the longstanding theoretical prediction for a vanishing τ −1 φ as the temperature T → 0. 14-21 . Previous theoretical studies 14-25 have focused on the calculation of τ −1 φ in the absence of spin-scattering disorder. The majority of these studies predict, correctly, a vanishing τ −1 φ (T → 0) . Here we determine and calculate the factors which contribute to dephasing in the presence of spin-scattering disorder. The saturation obtained allows for the consistent elucidation of this puzzle.In the presence of spin-less disorder, the cooperon (particle-particle diffusion correlator -c.f. fig. 1) is given byD is the diffusion coefficient, N F is the density of states at the Fermi level and τ −1 the total impurity scattering rate. We work in the diffusive regime ǫ F τ > 1 (h = 1), ǫ F being the Fermi energy. With spin-disorder present, the cooperon becomes spin-dependent. The relevant terms C i are shown in fig. 1. We start by giving the explicit form of these C o 0,1,2 without a dephasing rate. C o 0 acquires a finite spin-dependent term in the denominator, which is crucial for the determination of the dephasing rate -c.f. below.For the case , τ −1 S > 0, τ −1 so = 0 -with τ −1 S the magnetic impurity scattering rate and τ −1 so the spin-orbit impurity scattering rate -the cooperons are given byBased on eqs. (2), we expect a saturation of the dephasing rate. The simple diffusion pole is "cut-off" by the constant terms proportional to τ −1 S . On symmetry grounds, the spin-conserving Coulomb interaction cannot eliminate these terms.We emphasize that the impurity scattering considered is elastic, bulk-type. Interfacial impurity scattering, though similar to bulk-type, is expected to differ in detail.To calculate the dephasing rate, we write down and solve the appropriate coupled equations for all three renormalized cooperons C i (q, ω), i = 0, 1, 2. We note that usually the terms containing the factors d i and h i below are completely omitted. The equations are shown schematically in fig. 2: