Compared to the number of points usually displayed when most Inverse Laplace Transform algorithms are used, the resolution achievable for realistic signal-to-noise ratios is quite coarse. For the case considered in Figure , a maximum deviation of ~0.3% corresponds to a geometric increment of ~2, and coefficients of only 11 fixed-rate decay curves suffice to parameterize data for a range of relaxation rates spanning three orders of magnitude. As data quality improve, the resolution becomes less sensitive to the maximum tolerable error, slowly and asymptotically approaching a limiting value of 1. According to Figure , a range of maximum tolerable errors from 10 -6 to 10 -3 corresponds to a range of resolutions between approximately 1.3 and 1.7