================================================== x722y37 d:\lidarqa\consist_rithaiti\x722y37.txt 05 Aug 10 15:59:28 Thursday elapsed time 00:07:04 Rectangular area = 0.231 km2 Data area = 0.182 km2 *percent double coverage = 45.839 **low-curvature dc area = 0.013 km2 1st-return RMSE, low-curvature areas = 0.042 95p = 0.079, 98p = 0.092, 99.5p = 0.112 BE RMSE = 0.049 95p = 0.102, 98p = 0.135, 99.5p = 0.189 514546 unique returns and 0 duplicate returns 241879.0 723495.26 2038437.1 2.1 1 2 241881.5402 723699.97 2038450.11 9.89 1 1 782.8372 242664.3774 723699.75 2038498.18 12.84 1 1 242666.2386 723572.46 2038112.19 9.11 1 1 189.7614 242856.0 723445.28 2038354.77 4.29 1 2 242859.3954 723699.98 2038365.57 2.79 1 1 817.8396 243677.235 723699.97 2038117.42 7.89 2 1 243678.4166 723618.59 2037601.43 31.12 1 1 484950 1st returns 29596 2nd returns 0 3rd returns 0 4th returns 45765 ground returns 0 blunders curvature versus slope n = 458589 X=0, Y = 12.01 +/- 7.58 Weighted least-squares fit: Y = 7.1 + 1.073 X + -0.00201 X**2 slope versus dZ, curvature < 5 n = 7430 Weighted least-squares fit: Y = 4.0 + -0.020 X + 0.00325 X**2 at X = 100, Y = 34.5 effective RMSE xy = 53.8 slope versus dZ, curvature < 15 n = 38741 Weighted least-squares fit: Y = 3.4 + 0.124 X + 0.00022 X**2 curvature versus dZ, slope < 10 n = 212190 X=0, Y = 3.69 +/- 2.07 Weighted least-squares fit: Y = 3.4 + 0.251 X + -0.00183 X**2 Number of samples 458871 Max dz = 600 Mean dz = 7 RMS dz = 12.3288280059 100cm = 99.9245975448 percentile value of dz Mean dz (curv<=5) = 3 RMS dz (curv<=5) = 4.472135955 Number of survey units in 1 meter = 1 Nominal spot spacing (in survey units) = 0.75 Nominal pulse density (per m2) = 3.5 Difference cell size = 0.375 IsData cell size = 0.1875 IsData expand cells = 8 IsData shrink cells = 7 BE IsData cell size = 0.375 BE IsData expand cells = 24 BE IsData shrink cells = 24 MaxCurve = 106.6666666667 Curvature expand cells = 4 Curvature shrink cells = 3 Point density cell size = 3 Color critical value = 0.1 Hue jump at critical value = 90