================================================== ps3368 d:\northps\block456-14jan08\ps3368.txt 16 Jan 08 13:06:37 Wednesday elapsed time 00:11:22 Rectangular area = 0.875 km2 Data area = 0.874 km2 *percent double coverage = 75.547 **low-curvature dc area = 0.068 km2 1st-return RMSE, low-curvature areas = 1.170 95p = 2.107, 98p = 2.414, 99.5p = 2.833 BE RMSE = 3.478 95p = 6.878, 98p = 9.908, 99.5p = 15.705 1862562 unique returns and 0 duplicate returns 327612.334293 1489275.33 589251.03 5117.33 2 2 327624.836008 1492269.69 588334.78 4225.85 1 1 360.98247 327985.818478 1492269.83 589250.86 3517.84 1 2 328001.470655 1489271.09 586376.77 3411.6 1 1 936.140021 328937.610676 1489271.2 587714.01 4537.19 2 2 328950.301143 1492269.46 586268.78 4169.58 2 1 560.064711 329510.365854 1491537.46 586254.45 3882.47 1 2 329520.765328 1489277.95 586252.81 3297.37 1 1 926801 1st returns 935761 2nd returns 0 3rd returns 0 4th returns 414617 ground returns 0 blunders curvature versus slope n = 318268 X=0, Y = 60.25 +/- 25.35 Weighted least-squares fit: Y = 74.9 + 1.296 X + -0.01493 X**2 slope versus dZ, curvature < 5 n = 128040 Weighted least-squares fit: Y = 15.0 + 0.334 X + 0.00178 X**2 at X = 100, Y = 66.1 effective RMSE xy = 101.2 slope versus dZ, curvature < 15 n = 225968 Weighted least-squares fit: Y = 14.4 + 0.414 X + 0.00139 X**2 curvature versus dZ, slope < 10 n = 2875 X=0, Y = 18.54 +/- 11.15 Weighted least-squares fit: Y = 18.4 + 1.336 X + 0.42456 X**2 Number of samples 321588 Max dz = 900 Mean dz = 53 RMS dz = 77.3498545571 100cm = 91.1162729953 percentile value of dz Number of survey units in 1 meter = 3.208 Nominal spot spacing (in survey units) = 5 Nominal pulse density (per m2) = 1 Difference cell size = 2.5 IsData cell size = 1.25 IsData expand cells = 8 IsData shrink cells = 7 BE IsData cell size = 2.5 BE IsData expand cells = 24 BE IsData shrink cells = 24 MaxCurve = 24.69903359999 Curvature expand cells = 4 Curvature shrink cells = 3 Point density cell size = 20 Color critical value = 0.3208 Hue jump at critical value = 90