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1.627882e+005 490 1.627456e+005 491 1.609650e+005 492 1.570500e+005 493 1.526010e+005 494 1.493986e+005 495 1.468630e+005 496 1.450313e+005 497 1.439302e+005 498 1.433373e+005 499 1.429711e+005 500 1.426211e+005 ALO_L_20180305_174911_001.img L 131647457514410000 0.0000 Gaussian Fourier 1 45.1547 2.1697 132153.4297 31602.5379 129326.8999 7900.2096 10.2512 0.0000 -1.#IND 0.0000 1 2 82.2436 2.4427 132754.0415 28155.0203 126515.3606 10850.3564 12.2940 0.2258 -1.#IND 196.8583 1 3 119.3196 2.6860 133019.4999 26900.0677 126612.7804 11288.3155 19.3641 0.2585 -1.#IND 258.0492 1 4 156.3768 2.7955 134042.8438 25469.7584 127750.3863 11104.6253 16.4181 0.2736 -1.#IND 289.1403 1 5 193.4988 2.8997 134773.7568 24854.2957 128418.2095 11226.0217 18.5374 0.2882 -1.#IND 320.7524 1 6 230.5059 2.9394 135841.4437 23902.0286 129593.1244 10975.1353 15.5434 0.2945 -1.#IND 334.9064 1 7 267.5673 3.0495 136592.6087 23222.9100 130348.3463 11024.5143 17.6028 0.3090 -1.#IND 368.6114 1 8 304.6002 3.1088 137416.8238 22784.2770 131186.9886 11015.6195 19.6350 0.3170 -1.#IND 388.1287 1 9 341.5867 3.1047 138685.5431 22038.2601 132653.7828 10650.1246 11.6218 0.3166 -1.#IND 387.0203 1 10 378.5968 3.0871 139936.8919 21612.7497 133922.7184 10470.8669 8.6306 0.3165 -1.#IND 386.7954 1 ALO_K_20180305_165339_001.img K 131647390867610000 -0.9256 Gaussian Fourier 0 0.000000e+000 1 3.114292e+003 2 3.875642e+003 3 5.238937e+003 4 7.538907e+003 5 1.199985e+004 6 2.009676e+004 7 3.235774e+004 8 4.043260e+004 9 3.409699e+004 10 2.139564e+004 11 1.275092e+004 12 7.574783e+003 13 5.021837e+003 14 3.613242e+003 15 2.771584e+003 16 2.108703e+003 17 1.772656e+003 18 1.620814e+003 19 1.287579e+003 20 1.219442e+003 21 1.157360e+003 22 9.730125e+002 23 9.321283e+002 24 8.204406e+002 25 8.029531e+002 26 8.057306e+002 27 8.891506e+002 28 8.409224e+002 29 7.659874e+002 30 8.180144e+002 31 9.110827e+002 32 9.307601e+002 33 1.027786e+003 34 1.207335e+003 35 1.266093e+003 36 1.538918e+003 37 1.959298e+003 38 2.441722e+003 39 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