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2.152629e+003 482 2.628362e+003 483 3.057301e+003 484 3.622815e+003 485 4.683569e+003 486 6.297072e+003 487 8.317119e+003 488 1.084670e+004 489 1.422369e+004 490 1.742497e+004 491 1.991380e+004 492 2.117847e+004 493 2.055114e+004 494 1.757868e+004 495 1.403526e+004 496 1.022247e+004 497 7.331330e+003 498 5.208387e+003 499 4.056102e+003 500 3.042375e+003 ALO_L_20180308_175516_001.img L 131650054294920000 0.0314 Gaussian Fourier 1 47.6728 2.2542 3079.5196 27775.1513 -974.0833 7837.6789 12.7455 0.0000 -1.#IND 0.0000 1 2 84.7234 2.4905 2865.8991 24995.6718 -3041.0263 10016.9286 14.7429 0.2446 -1.#IND 230.9674 1 3 121.7876 2.7299 2346.4367 23780.8870 -3654.2636 10350.6707 21.7803 0.2817 -1.#IND 306.3909 1 4 158.8614 2.8592 2362.3265 22803.1171 -3678.5622 10385.4229 18.8484 0.2977 -1.#IND 342.3232 1 5 195.9260 2.9728 2206.4276 21609.5472 -3674.2900 10192.5525 20.9155 0.3141 -1.#IND 381.1143 1 6 232.9440 3.0254 2237.7579 21157.7281 -3659.4987 10165.6591 17.9106 0.3191 -1.#IND 393.2695 1 7 269.9660 3.1052 2177.8565 20732.3510 -3729.1711 10210.3137 19.9464 0.3305 -1.#IND 421.7552 1 8 307.0181 3.1233 2122.0997 20502.8059 -3739.7210 10158.5459 21.9847 0.3363 -1.#IND 436.6449 1 9 343.9890 3.1840 2204.2359 19873.8841 -3551.2232 10003.8747 13.9632 0.3405 -1.#IND 447.6274 1 10 380.9737 3.1150 2666.6799 19408.6782 -2944.6403 9606.7934 10.9441 0.3271 -1.#IND 413.1233 1 ALO_X_20180308_175538_001.img Z 1 0.00 45.00 131650054731760000 0.0375 Gaussian 0 5.3e+003 Fourier 0 1.8e+003 1 32.6514 4.3949 7464.6166 5338.4733 6360.0495 1848.6362 22.7609 0.1873 -0.0000 135.4887 1 2 69.5523 4.4631 7239.7436 5283.8262 6122.5936 1862.4793 19.6626 0.1933 -0.0000 144.3382 1 3 106.4702 4.5842 7089.5158 5244.5241 5960.7862 1890.2888 21.5654 0.2009 -0.0000 155.8246 1 4 143.3357 4.6775 6987.2112 5106.3609 5842.1101 1890.7958 18.4364 0.2095 -0.0000 169.4798 1 5 180.2473 4.7192 6878.2467 5118.0048 5734.7706 1903.2157 20.3473 0.2112 -0.0000 172.2078 1 6 217.1520 4.8047 6760.5358 5097.0119 5610.5470 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