“…Two different approaches were used: for submicrometric ammonium sulfate, the correction proposed by Anderson and Ogren (1998) was applied, while for aerosols with a significant coarse fraction (dust, ambient air and kaolinite), the truncation correction was estimated by optical calculations according to the Mie theory for homogeneous spherical particles using the measured number size distribution as input. In the calculations the real and the imaginary parts of the complex refractive index m (m = n − ik, where n is the real part and k is the imaginary part) were varied in the wide range 1.42-1.56 and 0.001-0.025i for dust , and 1.50-1.72 and 0.001-0.1i for ambient air (Di Biagio et al, 2016), while the value of 1.56-0.001i was assumed for kaolinite (Egan and Hilgeman, 1979;Utry et al, 2015). Then, n and k were set to the values which reproduced the measured β sca at 7-170 • .…”