Supplementary Material to: Slip Zone and Energetics of a Large Earthquake: Results from the Taiwan Chelungpu-fault Drilling Project (TCDP) Determination of Particle Size Distribution in the Major Slip Zone (MSZ): Several images from MSZ were observed through optical, scanning electron microscope (SEM), and transmission electron microscope (TEM) (Supplementary Fig. 1a-1c). The observations were made in the same area with different magnifications, following the method described by Sammis et al. (1987) with careful measurements to avoid overestimation of the grain size. Clasts were fragmented in grains. The observations of the grains in every clast were taken from at least three images with the same magnification. The grain counting of each clast was the average value from the three observations. The original concept described in Mandelbrot (1983) and techniques in Takayasu (1986), similar to Chester et al. (2005), were used to determine the particle size distribution. For each image, the grains were counted and measured one by one by eyes and by a software for grain counting developed by National Institute of Health (USA). The numbers of grains in each grain size is listed in Supplementary Table 1. According to the observation area, the number of grains were normalized to the number of grains per mm square (N(D), #/mm2) assuming homogeneous distribution of the grains. The particle size distribution shows a distribution with a power law of N(D)=0.0045D-2.3. According to the number of each grain size from the power law distribution, and consider the ratio of the surface area to volume for spheres of 3/radius, the total surface area of the grains in a unit volume of meters cubic is obtained. The corresponding values of each grain size are listed in Supplementary Table 1. The total number of grains is 1409. The total surface area per meters cubic volume is 3.23x107 m2/m3. For the 2cm major slip zone, the total surface area, SMSZ, is 6.46x105 m2 per meters squared area. The fractal dimension observed in this major slip zone has the value of 2.3, which is larger than other observations as the values of equal or less than 2.0 (e.g. Sammis et al., 1987, Chester et al., 2005). However, recent observations in Nojima fault (e.g. Otsuki et al., 2003) obtained the fractal dimension of larger than 2.0 similar to our value of 2.3 for the ultrafine, and homogeneous fault gouge. This value is also similar to the fractal dimension generally observed in hypervelocity impact fragmentation (Kadono et al. 2006). The observation of Otsuki et al. (2003) suggests that if the gouge is fluidized, the fragmentation process may not follow the constrained comminution with fractal dimension of two or less. However, the mechanism of the fractal dimension as greater than 2 in these observations is still not well understood. References: Chester, J. S., Chester, F. M., Kronenberg, A. K., Fracture surface energy of the Punchbowl Fault, San Andreas system, Nature, 437, 133-136 (2005). Kadono, T., Kameda, J., Saruwatari, K., Tanaka, H., Yamamoto, S., Fujiwa, A., Surface roughness of alumina fragments caused by hypervelocity impact, Planetary and Space Science, 54, 212-215 (2006). Mandelbrot, B. B., The Fractal Geometry of Nature, updated and augmented, W. H. Freeman, New York (1983). Otsuki, K., Monzawa, N., and Nagase, T., Fluidization and melting of fault gouge during seismic slip: Identification in the Nojima fault zone and implications for focal earthquake mechanisms, J. Geophys. Res., 108, B4, 2192, doi:10.1029/2001JB001711 (2003). Sammis, C., King, G., and Biegel, R., The kinematics of gouge deformation, Pure Appl. Geophys., 125, 777-812 (1987). Takayasu, H., Fractal, Asakura books, Japan (1986).