Commit 49327ccd authored by Shuai Feng's avatar Shuai Feng
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0415 first upload

parent 722e0d0d
model mu Z Age M(*+remn) F275_wfc3 F336_WFC3 F435W_WFC F475W_WFC F555W_WFC F606W_WFC F775W_WFC F502N_WFC F550M_WFC F658N_WFC F660N_WFC F439W_WFPC2 F555W_WFPC2 F675W_WFPC2
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Ech1.30Zm2.32T00.0708_iPp0.00_baseFe.fits 1.30 -2.32000 0.07080 0.79540 1.18127 1.61475 2.58286 2.64903 2.70570 2.71787 2.74952 2.71667 2.73002 2.67326 2.70053 2.60447 2.69954 2.74509
Ech1.30Zm2.32T00.0794_iPp0.00_baseFe.fits 1.30 -2.32000 0.07940 0.78930 1.29980 1.71852 2.64277 2.70418 2.75467 2.76316 2.77853 2.76727 2.77617 2.71346 2.73836 2.66343 2.74946 2.78140
Ech1.30Zm2.32T00.0891_iPp0.00_baseFe.fits 1.30 -2.32000 0.08910 0.78320 1.40092 1.81871 2.70153 2.75810 2.80204 2.80691 2.80686 2.81699 2.82075 2.75160 2.77499 2.72141 2.79798 2.81682
Ech1.30Zm2.32T00.1000_iPp0.00_baseFe.fits 1.30 -2.32000 0.10000 0.77070 1.53307 1.92869 2.77557 2.82767 2.86574 2.86734 2.85392 2.88155 2.88208 2.80698 2.82935 2.79465 2.86268 2.86938
Ech1.30Zm2.32T00.1122_iPp0.00_baseFe.fits 1.30 -2.32000 0.11220 0.76400 1.65802 2.02151 2.83118 2.87883 2.91035 2.90826 2.88013 2.92795 2.92402 2.84100 2.86291 2.84982 2.90850 2.90185
Ech1.30Zm2.32T00.1259_iPp0.00_baseFe.fits 1.30 -2.32000 0.12590 0.75710 1.76001 2.10756 2.88703 2.92964 2.95373 2.94729 2.90184 2.97345 2.96475 2.87175 2.89340 2.90530 2.95326 2.93109
Ech1.30Zm2.32T00.1413_iPp0.00_baseFe.fits 1.30 -2.32000 0.14130 0.75050 1.85700 2.20238 2.95262 2.99019 3.00734 2.99706 2.93686 3.02898 3.01557 2.91517 2.93617 2.97025 3.00805 2.97221
Ech1.30Zm2.32T00.1585_iPp0.00_baseFe.fits 1.30 -2.32000 0.15850 0.74470 1.96578 2.25210 2.79096 2.72200 2.55296 2.41555 1.93959 2.67555 2.48863 2.09550 2.13197 2.81839 2.58589 2.15943
Ech1.30Zm2.32T00.1778_iPp0.00_baseFe.fits 1.30 -2.32000 0.17780 0.73840 2.06962 2.33542 2.84901 2.77199 2.59008 2.44381 1.94309 2.71735 2.51956 2.10996 2.14873 2.87662 2.62463 2.17083
Ech1.30Zm2.32T00.1995_iPp0.00_baseFe.fits 1.30 -2.32000 0.19950 0.73200 2.21248 2.42641 2.90346 2.82075 2.62821 2.47411 1.95014 2.75930 2.55210 2.12735 2.16863 2.93148 2.66412 2.18601
Ech1.30Zm2.32T00.2239_iPp0.00_baseFe.fits 1.30 -2.32000 0.22390 0.72560 2.41084 2.53829 2.96681 2.87606 2.67061 2.50766 1.96017 2.80659 2.58853 2.14750 2.19118 2.99515 2.70808 2.20347
Ech1.30Zm2.32T00.2512_iPp0.00_baseFe.fits 1.30 -2.32000 0.25120 0.71900 2.51264 2.63337 3.03064 2.93219 2.71461 2.54421 1.97739 2.85599 2.62714 2.17276 2.21814 3.05952 2.75369 2.22732
Ech1.30Zm2.32T00.2818_iPp0.00_baseFe.fits 1.30 -2.32000 0.28180 0.71250 2.63753 2.74865 3.10937 3.00284 2.77292 2.59505 2.00880 2.92103 2.68056 2.21238 2.25890 3.13904 2.81372 2.26641
Ech1.30Zm2.32T00.3162_iPp0.00_baseFe.fits 1.30 -2.32000 0.31620 0.70610 2.75759 2.86666 3.20101 3.09832 2.87739 2.70633 2.13632 3.01897 2.78855 2.33558 2.38033 3.22888 2.91685 2.38746
Ech1.30Zm2.32T00.3548_iPp0.00_baseFe.fits 1.30 -2.32000 0.35480 0.70000 2.89161 2.96218 3.27271 3.16899 2.94843 2.77839 2.21202 3.08845 2.86000 2.41031 2.45394 3.29995 2.98774 2.46107
Ech1.30Zm2.32T00.3981_iPp0.00_baseFe.fits 1.30 -2.32000 0.39810 0.69370 3.01551 3.07329 3.35926 3.25366 3.03265 2.86306 2.29982 3.17172 2.94421 2.49731 2.53982 3.38567 3.07185 2.54671
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Ech1.30Zm2.32T00.5012_iPp0.00_baseFe.fits 1.30 -2.32000 0.50120 0.68200 3.25404 3.27494 3.54814 3.44881 3.24228 3.08263 2.54463 3.37039 3.15975 2.73521 2.77377 3.57197 3.27890 2.78133
Ech1.30Zm2.32T00.5623_iPp0.00_baseFe.fits 1.30 -2.32000 0.56230 0.67630 3.35989 3.36861 3.62427 3.52007 3.31041 3.15086 2.61548 3.43796 3.22737 2.80592 2.84327 3.64704 3.34738 2.85042
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Ech1.30Zm2.32T00.7079_iPp0.00_baseFe.fits 1.30 -2.32000 0.70790 0.66490 3.63092 3.61256 3.80407 3.69037 3.47156 3.30931 2.76969 3.60091 3.38636 2.96136 2.99800 3.82594 3.51023 3.00522
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Ech1.30Zm2.32T01.2589_iPp0.00_baseFe.fits 1.30 -2.32000 1.25890 0.63670 4.29580 4.11214 4.19347 4.02667 3.73338 3.53355 2.91584 3.89733 3.62652 3.12456 3.16911 4.22430 3.78406 3.17657
Ech1.30Zm2.32T01.4125_iPp0.00_baseFe.fits 1.30 -2.32000 1.41250 0.63070 4.55516 4.34345 4.47179 4.32637 4.06545 3.88578 3.31615 4.21065 3.96997 3.50743 3.54839 4.49909 4.11143 3.55808
Ech1.30Zm2.32T01.5849_iPp0.00_baseFe.fits 1.30 -2.32000 1.58490 0.62570 4.75098 4.42997 4.53959 4.38970 4.12314 3.94143 3.36887 4.27010 4.02626 3.55933 3.60089 4.56755 4.17013 3.61105
Ech1.30Zm2.32T01.7783_iPp0.00_baseFe.fits 1.30 -2.32000 1.77830 0.62050 4.93231 4.54367 4.66288 4.50684 4.23159 4.04571 3.46634 4.38243 4.13232 3.65652 3.69903 4.69224 4.27997 3.70975
Ech1.30Zm2.32T01.9953_iPp0.00_baseFe.fits 1.30 -2.32000 1.99530 0.61610 5.08087 4.72962 4.80846 4.65152 4.37853 4.19488 3.61929 4.52690 4.28033 3.81025 3.85162 4.83631 4.42641 3.86186
Ech1.30Zm2.32T02.2387_iPp0.00_baseFe.fits 1.30 -2.32000 2.23870 0.61150 5.32752 4.81089 4.91657 4.76024 4.48596 4.30113 3.72470 4.63473 4.38763 3.91346 3.95526 4.94572 4.53418 3.96657
Ech1.30Zm2.32T02.5119_iPp0.00_baseFe.fits 1.30 -2.32000 2.51190 0.60690 5.48868 4.93338 5.04876 4.89194 4.61800 4.43453 3.86483 4.76506 4.52063 4.04860 4.08993 5.07815 4.66635 4.10203
Ech1.30Zm2.32T02.8184_iPp0.00_baseFe.fits 1.30 -2.32000 2.81840 0.60330 5.64080 5.04277 5.16878 5.00628 4.72437 4.53752 3.96169 4.87477 4.62483 4.14485 4.18721 5.19968 4.77409 4.20010
Ech1.30Zm2.32T03.1623_iPp0.00_baseFe.fits 1.30 -2.32000 3.16230 0.59950 5.72830 5.11797 5.27251 5.10750 4.82131 4.63333 4.05809 4.97338 4.72092 4.23781 4.28095 5.30484 4.87199 4.29490
Ech1.30Zm2.32T03.5481_iPp0.00_baseFe.fits 1.30 -2.32000 3.54810 0.59540 5.82027 5.20801 5.38116 5.21078 4.91679 4.72550 4.14540 5.07203 4.81447 4.32378 4.36782 5.41523 4.96897 4.38256
Ech1.30Zm2.32T03.9811_iPp0.00_baseFe.fits 1.30 -2.32000 3.98110 0.59150 5.95584 5.32272 5.49318 5.32123 5.02518 4.83332 4.25079 5.18136 4.92243 4.43067 4.47472 5.52766 5.07780 4.48984
Ech1.30Zm2.32T04.4668_iPp0.00_baseFe.fits 1.30 -2.32000 4.46680 0.58760 6.09532 5.45136 5.61028 5.43735 5.14060 4.94874 4.36468 5.29687 5.03781 4.54624 4.59016 5.64471 5.19333 4.60535
Ech1.30Zm2.32T05.0119_iPp0.00_baseFe.fits 1.30 -2.32000 5.01190 0.58400 6.15832 5.56634 5.72819 5.55326 5.25467 5.06257 4.47654 5.41166 5.15158 4.65950 4.70353 5.76280 5.30770 4.71893
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Ech1.30Zm2.32T06.3096_iPp0.00_baseFe.fits 1.30 -2.32000 6.30960 0.57730 6.54780 5.85303 5.96333 5.78094 5.47494 5.28030 4.68464 5.63418 5.37000 4.87275 4.91700 5.99828 5.52917 4.93262
Ech1.30Zm2.32T07.0795_iPp0.00_baseFe.fits 1.30 -2.32000 7.07950 0.57420 6.70376 5.98069 6.07810 5.89486 5.58791 5.39232 4.79301 5.74803 5.48252 4.98275 5.02685 6.11298 5.64216 5.04309
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Ech1.30Zm2.32T08.9125_iPp0.00_baseFe.fits 1.30 -2.32000 8.91250 0.56820 7.00480 6.25092 6.32168 6.13356 5.82142 5.62398 5.01974 5.98281 5.71504 5.21074 5.25512 6.35710 5.87660 5.27213
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Ech1.30Zm2.32T11.2202_iPp0.00_baseFe.fits 1.30 -2.32000 11.22020 0.56310 7.22932 6.50664 6.52500 6.33674 6.02639 5.82958 5.22128 6.18676 5.92036 5.41649 5.46032 6.55919 6.08106 5.47734
Ech1.30Zm2.32T12.5893_iPp0.00_baseFe.fits 1.30 -2.32000 12.58930 0.55710 7.28034 6.60895 6.62861 6.44079 6.13152 5.93476 5.32509 6.29122 6.02553 5.52028 5.56384 6.66235 6.18592 5.58212
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Ech1.30Zm2.32T15.8489_iPp0.00_baseFe.fits 1.30 -2.32000 15.84890 0.54280 7.58455 6.85406 6.90281 6.71497 6.40673 6.21310 5.61148 6.56449 6.30202 5.80429 5.84719 6.93699 6.46125 5.86556
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Ech1.30Zm1.71T00.2239_iPp0.00_baseFe.fits 1.30 -1.71000 0.22390 0.72860 2.49943 2.64484 3.00451 2.90127 2.67736 2.50126 1.91891 2.82161 2.58666 2.12430 2.16787 3.03260 2.71631 2.17457
Ech1.30Zm1.71T00.2512_iPp0.00_baseFe.fits 1.30 -1.71000 0.25120 0.72240 2.61830 2.74399 3.08051 2.98066 2.76398 2.59281 2.01877 2.90362 2.67589 2.22460 2.26657 3.10728 2.80174 2.27327
Ech1.30Zm1.71T00.2818_iPp0.00_baseFe.fits 1.30 -1.71000 0.28180 0.71620 2.73268 2.83157 3.16715 3.07168 2.86459 2.69989 2.13892 2.99768 2.78014 2.34325 2.38292 3.19225 2.90072 2.39011
Ech1.30Zm1.71T00.3162_iPp0.00_baseFe.fits 1.30 -1.71000 0.31620 0.71000 2.86801 2.94824 3.26744 3.17899 2.98410 2.82800 2.28612 3.10961 2.90471 2.48438 2.52249 3.29158 3.01860 2.53133
Ech1.30Zm1.71T00.3548_iPp0.00_baseFe.fits 1.30 -1.71000 0.35480 0.70390 2.95428 3.02851 3.34879 3.25618 3.05730 2.90009 2.35707 3.18393 2.97689 2.55579 2.59325 3.37259 3.09246 2.60188
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Ech1.30Zm1.71T00.4467_iPp0.00_baseFe.fits 1.30 -1.71000 0.44670 0.69180 3.19059 3.24930 3.53307 3.43280 3.22618 3.06621 2.51907 3.35483 3.14380 2.72000 2.75637 3.55643 3.26236 2.76466
Ech1.30Zm1.71T00.5012_iPp0.00_baseFe.fits 1.30 -1.71000 0.50120 0.68570 3.32606 3.37210 3.62884 3.52858 3.32558 3.16894 2.63502 3.45040 3.24506 2.82972 2.86467 3.65064 3.36109 2.87288
Ech1.30Zm1.71T00.5623_iPp0.00_baseFe.fits 1.30 -1.71000 0.56230 0.68010 3.47737 3.48671 3.72510 3.61929 3.40923 3.25024 2.71241 3.53768 3.32658 2.90817 2.94286 3.74748 3.44586 2.95107
Ech1.30Zm1.71T00.6310_iPp0.00_baseFe.fits 1.30 -1.71000 0.63100 0.67440 3.63992 3.63031 3.83809 3.72470 3.50512 3.34127 2.79513 3.63739 3.41974 2.99229 3.02732 3.86083 3.54319 3.03497
Ech1.30Zm1.71T00.7079_iPp0.00_baseFe.fits 1.30 -1.71000 0.70790 0.66870 3.72934 3.72826 3.94465 3.82878 3.60707 3.44346 2.90246 3.73895 3.52153 3.09431 3.12944 3.96755 3.64547 3.13793
Ech1.30Zm1.71T00.7943_iPp0.00_baseFe.fits 1.30 -1.71000 0.79430 0.66310 3.86391 3.85177 4.04620 3.92131 3.68854 3.52001 2.97079 3.82441 3.60000 3.16332 3.19880 4.06979 3.72868 3.20740
Ech1.30Zm1.71T00.8913_iPp0.00_baseFe.fits 1.30 -1.71000 0.89130 0.65790 3.98903 3.95686 4.15933 4.02588 3.78174 3.60875 3.05339 3.92218 3.69009 3.24455 3.28130 4.18430 3.82374 3.29020
Ech1.30Zm1.71T01.0000_iPp0.00_baseFe.fits 1.30 -1.71000 1.00000 0.65260 4.24039 4.09865 4.25866 4.12078 3.87305 3.69997 3.14485 4.01399 3.78096 3.33561 3.37233 4.28357 3.91562 3.38157
Ech1.30Zm1.71T01.1220_iPp0.00_baseFe.fits 1.30 -1.71000 1.12200 0.64740 4.31112 4.17350 4.31604 4.16441 3.89791 3.71487 3.13887 4.04768 3.80013 3.33401 3.37276 4.34290 3.94335 3.38216
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Ech1.30Zm1.71T01.4125_iPp0.00_baseFe.fits 1.30 -1.71000 1.41250 0.63400 4.75667 4.50122 4.61947 4.45481 4.17250 3.98246 3.39384 4.32854 4.07025 3.59005 3.63031 4.64794 4.22018 3.64005
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Ech1.30Zm1.71T01.7783_iPp0.00_baseFe.fits 1.30 -1.71000 1.77830 0.62390 5.10134 4.71034 4.81585 4.63721 4.33731 4.14052 3.53823 4.49941 4.23102 3.73604 3.77830 4.84739 4.38792 3.78897
Ech1.30Zm1.71T01.9953_iPp0.00_baseFe.fits 1.30 -1.71000 1.99530 0.61920 5.26140 4.80042 4.92463 4.74165 4.43570 4.23683 3.63177 4.60027 4.32807 3.82800 3.87129 4.95769 4.48733 3.88278
Ech1.30Zm1.71T02.2387_iPp0.00_baseFe.fits 1.30 -1.71000 2.23870 0.61470 5.37411 4.89193 5.03720 4.85138 4.54096 4.34044 3.73300 4.70747 4.43216 3.92811 3.97217 5.07151 4.59348 3.98417
Ech1.30Zm1.71T02.5119_iPp0.00_baseFe.fits 1.30 -1.71000 2.51190 0.60980 5.56547 5.03160 5.15317 4.96707 4.65794 4.45924 3.85543 4.82300 4.54981 4.04967 4.09335 5.18691 4.71033 4.10547
Ech1.30Zm1.71T02.8184_iPp0.00_baseFe.fits 1.30 -1.71000 2.81840 0.60530 5.69464 5.16001 5.24895 5.06071 4.75090 4.55273 3.95022 4.91512 4.64278 4.14479 4.18774 5.28198 4.80342 4.19957
Ech1.30Zm1.71T03.1623_iPp0.00_baseFe.fits 1.30 -1.71000 3.16230 0.60120 5.89821 5.29548 5.38001 5.18853 4.87482 4.67532 4.07069 5.04034 4.76577 4.26477 4.30810 5.41374 4.92804 4.32041
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Ech1.30Zm1.71T03.9811_iPp0.00_baseFe.fits 1.30 -1.71000 3.98110 0.59340 6.22480 5.58210 5.63500 5.43524 5.11276 4.91029 4.30047 5.28148 5.00163 4.49457 4.53845 5.66972 5.16736 4.55137
Ech1.30Zm1.71T04.4668_iPp0.00_baseFe.fits 1.30 -1.71000 4.46680 0.58950 6.38851 5.72741 5.76023 5.55609 5.22955 5.02609 4.41275 5.39923 5.11753 4.60888 4.65300 5.79531 5.28474 4.66581
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Ech1.30Zm1.71T05.6234_iPp0.00_baseFe.fits 1.30 -1.71000 5.62340 0.58240 6.71605 6.00535 5.99183 5.77946 5.44413 5.23718 4.61641 5.61764 5.32987 4.81382 4.85861 6.02780 5.50064 4.87183
Ech1.30Zm1.71T06.3096_iPp0.00_baseFe.fits 1.30 -1.71000 6.30960 0.57890 6.87366 6.14101 6.11244 5.89662 5.55782 5.34953 4.72586 5.73295 5.44266 4.92381 4.96884 6.14871 5.61475 4.98240
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Ech1.30Zm1.71T08.9125_iPp0.00_baseFe.fits 1.30 -1.71000 8.91250 0.56940 7.28364 6.49236 6.46758 6.23941 5.88684 5.67337 5.04129 6.06720 5.76835 5.23860 5.28450 6.50621 5.94594 5.29978
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Ech1.30Zm1.71T11.2202_iPp0.00_baseFe.fits 1.30 -1.71000 11.22020 0.56420 7.53246 6.71724 6.71036 6.47905 6.12339 5.90974 5.27878 6.30542 6.00421 5.47368 5.51905 6.74981 6.18306 5.53611
Ech1.30Zm1.71T12.5893_iPp0.00_baseFe.fits 1.30 -1.71000 12.58930 0.55990 7.66243 6.82873 6.82452 6.58962 6.22986 6.01484 5.38112 6.41390 6.10954 5.57674 5.62221 6.86472 6.29016 5.63955
Ech1.30Zm1.71T14.1254_iPp0.00_baseFe.fits 1.30 -1.71000 14.12540 0.55190 7.72855 6.92637 6.92436 6.69609 6.34398 6.13176 5.50031 6.52456 6.22544 5.69644 5.74159 6.96315 6.40308 5.76009
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Ech1.30Zm1.71T17.7828_iPp0.00_baseFe.fits 1.30 -1.71000 17.78280 0.53780 7.86327 7.12015 7.12182 6.90195 6.55971 6.35125 5.72430 6.73604 6.44333 5.92064 5.96496 7.15894 6.61711 5.98414
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Ech1.30Zm1.31T00.1000_iPp0.00_baseFe.fits 1.30 -1.31000 0.10000 0.77530 1.70024 1.99195 2.56990 2.56803 2.51874 2.46682 2.26023 2.56863 2.50103 2.29932 2.32588 2.58939 2.53134 2.35681
Ech1.30Zm1.31T00.1122_iPp0.00_baseFe.fits 1.30 -1.31000 0.11220 0.76950 1.88865 2.12430 2.57404 2.50165 2.32537 2.17898 1.65270 2.44658 2.25386 1.84319 1.88290 2.60094 2.35781 1.89640
Ech1.30Zm1.31T00.1259_iPp0.00_baseFe.fits 1.30 -1.31000 0.12590 0.76320 2.00421 2.23358 2.65496 2.57924 2.39998 2.25069 1.71087 2.52091 2.32765 1.91103 1.94960 2.68095 2.43283 1.96197
Ech1.30Zm1.31T00.1413_iPp0.00_baseFe.fits 1.30 -1.31000 0.14130 0.75670 2.17891 2.34631 2.73941 2.65629 2.46690 2.31090 1.75009 2.59187 2.39106 1.96136 1.99992 2.76546 2.50121 2.01084
Ech1.30Zm1.31T00.1585_iPp0.00_baseFe.fits 1.30 -1.31000 0.15850 0.75010 2.29124 2.44682 2.82491 2.73194 2.52854 2.36558 1.78448 2.66204 2.44805 2.00559 2.04454 2.85203 2.56507 2.05600
Ech1.30Zm1.31T00.1778_iPp0.00_baseFe.fits 1.30 -1.31000 0.17780 0.74380 2.43942 2.56364 2.93135 2.83425 2.62704 2.46440 1.88371 2.76322 2.54599 2.10597 2.14407 2.95851 2.66429 2.15723
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Ech1.30Zm1.31T00.2239_iPp0.00_baseFe.fits 1.30 -1.31000 0.22390 0.73100 2.67295 2.76789 3.13189 3.03881 2.84231 2.69024 2.13486 2.97297 2.76603 2.34920 2.38471 3.15772 2.87797 2.40130
Ech1.30Zm1.31T00.2512_iPp0.00_baseFe.fits 1.30 -1.31000 0.25120 0.72490 2.77881 2.86536 3.20602 3.11868 2.93367 2.79037 2.25906 3.05667 2.86188 2.46493 2.49824 3.23008 2.96753 2.51626
Ech1.30Zm1.31T00.2818_iPp0.00_baseFe.fits 1.30 -1.31000 0.28180 0.71880 2.89911 2.94987 3.28323 3.19770 3.01656 2.87563 2.35161 3.13673 2.94613 2.55515 2.58754 3.30647 3.04969 2.60526
Ech1.30Zm1.31T00.3162_iPp0.00_baseFe.fits 1.30 -1.31000 0.31620 0.71270 3.00368 3.04129 3.34909 3.26991 3.10198 2.96993 2.46690 3.21410 3.03629 2.66745 2.69653 3.36995 3.13278 2.71413
Ech1.30Zm1.31T00.3548_iPp0.00_baseFe.fits 1.30 -1.31000 0.35480 0.70690 3.13202 3.15094 3.42867 3.34896 3.18347 3.05377 2.56060 3.29253 3.11874 2.75774 2.78505 3.44808 3.21360 2.80167
Ech1.30Zm1.31T00.3981_iPp0.00_baseFe.fits 1.30 -1.31000 0.39810 0.70110 3.26240 3.26701 3.51686 3.42911 3.25270 3.11674 2.61350 3.36583 3.18445 2.81096 2.83911 3.53669 3.28436 2.85464
Ech1.30Zm1.31T00.4467_iPp0.00_baseFe.fits 1.30 -1.31000 0.44670 0.69500 3.39329 3.38280 3.60355 3.51100 3.32885 3.19036 2.68239 3.44442 3.25869 2.88157 2.90956 3.62324 3.36131 2.92445
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Ech1.30Zm1.31T00.5623_iPp0.00_baseFe.fits 1.30 -1.31000 0.56230 0.68350 3.69091 3.64855 3.83984 3.72696 3.51751 3.36636 2.83884 3.64462 3.43895 3.03534 3.06695 3.86155 3.55431 3.08165
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Ech1.30Zm1.31T00.7943_iPp0.00_baseFe.fits 1.30 -1.31000 0.79430 0.66670 4.17894 4.04101 4.17139 4.03773 3.80444 3.64346 3.09632 3.93918 3.71891 3.29843 3.33055 4.19383 3.84469 3.34372
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Ech1.30Zm1.31T01.1220_iPp0.00_baseFe.fits 1.30 -1.31000 1.12200 0.65100 4.73610 4.43353 4.45808 4.30825 4.05684 3.88792 3.32267 4.19788 3.96611 3.53051 3.56359 4.48091 4.09975 3.57622
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Ech1.30Zm1.31T01.4125_iPp0.00_baseFe.fits 1.30 -1.31000 1.41250 0.63740 5.14761 4.69045 4.64770 4.45838 4.15513 3.95947 3.32974 4.32165 4.04792 3.56091 3.59895 4.67578 4.20568 3.60932
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Ech1.30Zm1.31T01.7783_iPp0.00_baseFe.fits 1.30 -1.31000 1.77830 0.62610 5.47159 4.93693 4.93189 4.73890 4.43130 4.23689 3.61885 4.59747 4.32407 3.83739 3.87676 4.96206 4.48312 3.88890
Ech1.30Zm1.31T01.9953_iPp0.00_baseFe.fits 1.30 -1.31000 1.99530 0.62130 5.69126 5.11771 5.06093 4.85528 4.53399 4.33366 3.70518 4.70583 4.42288 3.92585 3.96595 5.09191 4.58773 3.97758
Ech1.30Zm1.31T02.2387_iPp0.00_baseFe.fits 1.30 -1.31000 2.23870 0.61660 5.84753 5.23297 5.17688 4.96620 4.63880 4.43653 3.80818 4.81300 4.52618 4.02484 4.06576 5.20912 4.69353 4.07803
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Ech1.30Zm1.31T03.1623_iPp0.00_baseFe.fits 1.30 -1.31000 3.16230 0.60280 6.22139 5.57891 5.52212 5.30741 4.97631 4.77358 4.14517 5.15085 4.86317 4.36057 4.40196 5.55494 5.03169 4.41447
Ech1.30Zm1.31T03.5481_iPp0.00_baseFe.fits 1.30 -1.31000 3.54810 0.59890 6.37252 5.70544 5.64968 5.43105 5.09514 4.89072 4.25994 5.27230 4.98073 4.47416 4.51626 5.68349 5.15129 4.52969
Ech1.30Zm1.31T03.9811_iPp0.00_baseFe.fits 1.30 -1.31000 3.98110 0.59500 6.52439 5.82469 5.77012 5.54616 5.20380 4.99675 4.36029 5.38382 5.08765 4.57545 4.61832 5.80521 5.26092 4.63219
Ech1.30Zm1.31T04.4668_iPp0.00_baseFe.fits 1.30 -1.31000 4.46680 0.59120 6.66703 5.93698 5.88327 5.65371 5.30457 5.09426 4.45070 5.48758 5.18661 4.66749 4.71094 5.91955 5.36269 4.72500
Ech1.30Zm1.31T05.0119_iPp0.00_baseFe.fits 1.30 -1.31000 5.01190 0.58740 6.80438 6.04795 6.00647 5.77350 5.41985 5.20751 4.56036 5.60478 5.30071 4.77662 4.82083 6.04376 5.47880 4.83527
Ech1.30Zm1.31T05.6234_iPp0.00_baseFe.fits 1.30 -1.31000 5.62340 0.58390 6.95962 6.17041 6.11993 5.88109 5.52098 5.30574 4.65299 5.70866 5.40005 4.87012 4.91486 6.15818 5.58079 4.92950
Ech1.30Zm1.31T06.3096_iPp0.00_baseFe.fits 1.30 -1.31000 6.30960 0.58040 7.10232 6.28630 6.23872 5.99487 5.62898 5.41109 4.75309 5.81922 5.50652 4.97107 5.01642 6.27801 5.68961 5.03118
Ech1.30Zm1.31T07.0795_iPp0.00_baseFe.fits 1.30 -1.31000 7.07950 0.57710 7.26097 6.41887 6.37041 6.12302 5.75284 5.53273 4.87025 5.94496 5.62907 5.08877 5.13470 6.41053 5.81402 5.14951
Ech1.30Zm1.31T07.9433_iPp0.00_baseFe.fits 1.30 -1.31000 7.94330 0.57380 7.39214 6.53066 6.48819 6.23590 5.85937 5.63621 4.96860 6.05459 5.73360 5.18753 5.23396 6.52944 5.92154 5.24889
Ech1.30Zm1.31T08.9125_iPp0.00_baseFe.fits 1.30 -1.31000 8.91250 0.57080 7.53586 6.65390 6.60957 6.35306 5.97134 5.74556 5.07537 6.16931 5.84382 5.29293 5.33988 6.65168 6.03410 5.35489
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Ech1.30Zm1.31T11.2202_iPp0.00_baseFe.fits 1.30 -1.31000 11.22020 0.56540 7.81519 6.89622 6.85127 6.58794 6.19842 5.96842 5.28961 6.39986 6.06847 5.50788 5.55581 6.89471 6.26207 5.57159
Ech1.30Zm1.31T12.5893_iPp0.00_baseFe.fits 1.30 -1.31000 12.58930 0.56350 7.96145 7.02029 6.97480 6.70768 6.31369 6.08126 5.39498 6.51747 6.18225 5.61676 5.66521 7.01907 6.37787 5.68089
Ech1.30Zm1.31T14.1254_iPp0.00_baseFe.fits 1.30 -1.31000 14.12540 0.55500 8.06298 7.10119 7.05443 6.78641 6.39065 6.15697 5.47070 6.59573 6.25835 5.69066 5.73916 7.09897 6.45492 5.75540
Ech1.30Zm1.31T15.8489_iPp0.00_baseFe.fits 1.30 -1.31000 15.84890 0.54900 8.21845 7.25135 7.20605 6.94037 6.54797 6.31649 5.63287 6.75128 6.41654 5.85191 5.90045 7.25016 6.61164 5.91780
Ech1.30Zm1.31T17.7828_iPp0.00_baseFe.fits 1.30 -1.31000 17.78280 0.54080 8.24866 7.32691 7.27657 7.02238 6.64259 6.41554 5.73508 6.84033 6.51424 5.95717 6.00475 7.31826 6.70442 6.02150
Ech1.30Zm0.71T00.0631_iPp0.00_baseFe.fits 1.30 -0.71000 0.06310 0.80070 1.26522 1.60456 2.32327 2.32828 2.28065 2.22287 1.98801 2.34155 2.25942 2.03854 2.07093 2.34541 2.29196 2.10137
Ech1.30Zm0.71T00.0708_iPp0.00_baseFe.fits 1.30 -0.71000 0.07080 0.80070 1.39362 1.71743 2.40529 2.40625 2.35350 2.29242 2.04672 2.41531 2.33050 2.10463 2.13637 2.42699 2.36549 2.16344
Ech1.30Zm0.71T00.0794_iPp0.00_baseFe.fits 1.30 -0.71000 0.07940 0.79470 1.52797 1.82713 2.48761 2.48735 2.43559 2.37663 2.13320 2.49494 2.41349 2.19432 2.22459 2.50831 2.44738 2.25118
Ech1.30Zm0.71T00.0891_iPp0.00_baseFe.fits 1.30 -0.71000 0.08910 0.78870 1.68268 1.94566 2.56310 2.55990 2.50611 2.44703 2.20350 2.56484 2.48350 2.26670 2.29505 2.58288 2.51807 2.32134
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Ech1.30Zp0.22T00.2239_iPp0.00_baseFe.fits 1.30 0.22000 0.22390 0.74390 3.53132 3.37054 3.49374 3.44659 3.35273 3.28015 2.96637 3.41523 3.31637 3.10115 3.10965 3.50485 3.36881 3.13094
Ech1.30Zp0.22T00.2512_iPp0.00_baseFe.fits 1.30 0.22000 0.25120 0.73940 3.73093 3.53645 3.60566 3.54677 3.43960 3.36202 3.03843 3.50588 3.39896 3.17658 3.18449 3.61614 3.45768 3.20396
Ech1.30Zp0.22T00.2818_iPp0.00_baseFe.fits 1.30 0.22000 0.28180 0.73470 3.90760 3.68047 3.70726 3.64145 3.52650 3.44525 3.11399 3.59526 3.48343 3.25363 3.26113 3.71741 3.54568 3.28063
Ech1.30Zp0.22T00.3162_iPp0.00_baseFe.fits 1.30 0.22000 0.31620 0.73020 4.11270 3.85860 3.81202 3.73865 3.61536 3.53152 3.18986 3.68835 3.56989 3.33632 3.34519 3.82142 3.63607 3.36322
Ech1.30Zp0.22T00.3548_iPp0.00_baseFe.fits 1.30 0.22000 0.35480 0.72580 4.23943 3.98248 3.93687 3.84805 3.70506 3.61449 3.25693 3.78552 3.65420 3.40656 3.41736 3.94791 3.72892 3.43583
Ech1.30Zp0.22T00.3981_iPp0.00_baseFe.fits 1.30 0.22000 0.39810 0.72160 4.57405 4.13063 4.04853 3.95508 3.80607 3.71105 3.33893 3.88987 3.75333 3.49330 3.50593 4.05972 3.83060 3.52496
Ech1.30Zp0.22T00.4467_iPp0.00_baseFe.fits 1.30 0.22000 0.44670 0.71720 4.83833 4.30434 4.19268 4.08146 3.90865 3.80379 3.40861 4.00340 3.84810 3.56684 3.58182 4.20627 3.93723 3.60112
Ech1.30Zp0.22T00.5012_iPp0.00_baseFe.fits 1.30 0.22000 0.50120 0.71280 5.04674 4.45204 4.32832 4.20124 4.00869 3.89632 3.48143 4.11203 3.94242 3.64495 3.66254 4.34394 4.04037 3.68196
Ech1.30Zp0.22T00.5623_iPp0.00_baseFe.fits 1.30 0.22000 0.56230 0.70820 5.26722 4.59715 4.46332 4.32297 4.11599 3.99982 3.56523 4.22534 4.04660 3.73934 3.75975 4.48053 4.15005 3.77915
Ech1.30Zp0.22T00.6310_iPp0.00_baseFe.fits 1.30 0.22000 0.63100 0.70360 5.48754 4.75296 4.61226 4.45354 4.22505 4.10147 3.64520 4.34283 4.14997 3.82475 3.84841 4.63297 4.26234 3.86912
Ech1.30Zp0.22T00.7079_iPp0.00_baseFe.fits 1.30 0.22000 0.70790 0.69910 5.72271 4.91904 4.77122 4.59677 4.34423 4.20550 3.71701 4.47725 4.26005 3.90156 3.92741 4.79370 4.38588 3.94912
Ech1.30Zp0.22T00.7943_iPp0.00_baseFe.fits 1.30 0.22000 0.79430 0.69450 5.99691 5.11548 4.94723 4.74946 4.46308 4.30429 3.77915 4.61663 4.36610 3.96719 3.99606 4.97342 4.50996 4.01753
Ech1.30Zp0.22T00.8913_iPp0.00_baseFe.fits 1.30 0.22000 0.89130 0.68980 6.18850 5.26400 5.09880 4.88583 4.57811 4.40670 3.85244 4.74532 4.47321 4.04706 4.07929 5.12765 4.62807 4.10082
Ech1.30Zp0.22T01.0000_iPp0.00_baseFe.fits 1.30 0.22000 1.00000 0.68480 6.37784 5.39533 5.23362 5.00620 4.68081 4.50062 3.92404 4.85769 4.57063 4.12497 4.16038 5.26509 4.73337 4.18199
Ech1.30Zp0.22T01.1220_iPp0.00_baseFe.fits 1.30 0.22000 1.12200 0.68040 6.59759 5.52411 5.37361 5.13329 4.79303 4.60730 4.01475 4.97929 4.67880 4.22159 4.26006 5.40730 4.84810 4.28124
Ech1.30Zp0.22T01.2589_iPp0.00_baseFe.fits 1.30 0.22000 1.25890 0.67570 6.80413 5.67203 5.50691 5.24657 4.88299 4.68556 4.06828 5.08211 4.76130 4.28040 4.32129 5.54374 4.94113 4.34400
Ech1.30Zp0.22T01.4125_iPp0.00_baseFe.fits 1.30 0.22000 1.41250 0.67080 7.02619 5.81614 5.61509 5.32325 4.92199 4.70295 4.03191 5.14322 4.78705 4.26368 4.30810 5.65792 4.98448 4.33135
Ech1.30Zp0.22T01.5849_iPp0.00_baseFe.fits 1.30 0.22000 1.58490 0.66380 7.25424 5.99662 5.76327 5.44691 5.01605 4.77534 4.02219 5.25639 4.86990 4.30397 4.35085 5.81112 5.08138 4.37050
Ech1.30Zp0.22T01.7783_iPp0.00_baseFe.fits 1.30 0.22000 1.77830 0.65650 7.48983 6.21915 6.01427 5.70646 5.28560 5.05081 4.32334 5.52007 5.14263 4.58755 4.63310 6.05988 5.34966 4.65439
Ech1.30Zp0.22T01.9953_iPp0.00_baseFe.fits 1.30 0.22000 1.99530 0.65140 7.71179 6.40530 6.17942 5.85898 5.42449 5.18300 4.44271 5.66737 5.27676 4.70972 4.75646 6.22704 5.49001 4.77843
Ech1.30Zp0.22T02.2387_iPp0.00_baseFe.fits 1.30 0.22000 2.23870 0.64670 7.94611 6.57325 6.32190 5.99097 5.54537 5.29811 4.54157 5.79578 5.39371 4.81662 4.86471 6.37136 5.61195 4.88589
Ech1.30Zp0.22T02.5119_iPp0.00_baseFe.fits 1.30 0.22000 2.51190 0.64230 8.21403 6.74762 6.46987 6.13122 5.67813 5.42693 4.65576 5.93299 5.52409 4.93936 4.98840 6.52079 5.74530 5.00928
Ech1.30Zp0.22T02.8184_iPp0.00_baseFe.fits 1.30 0.22000 2.81840 0.63820 8.46713 6.92042 6.61915 6.26859 5.80259 5.54301 4.75556 6.06555 5.64408 5.04383 5.09421 6.67246 5.87057 5.11504
Ech1.30Zp0.22T03.1623_iPp0.00_baseFe.fits 1.30 0.22000 3.16230 0.63400 8.73280 7.10872 6.75375 6.38952 5.90947 5.64284 4.84080 6.18192 5.74580 5.13437 5.18613 6.80953 5.97870 5.20632
Ech1.30Zp0.22T03.5481_iPp0.00_baseFe.fits 1.30 0.22000 3.54810 0.62980 8.98494 7.27446 6.87264 6.49551 6.00209 5.72840 4.91308 6.28181 5.83386 5.20991 5.26271 6.93149 6.07234 5.28374
Ech1.30Zp0.22T03.9811_iPp0.00_baseFe.fits 1.30 0.22000 3.98110 0.62600 9.20671 7.43326 7.00720 6.62240 6.12139 5.84304 5.01630 6.40553 5.95051 5.31768 5.37120 7.06766 6.19209 5.39240
Ech1.30Zp0.22T04.4668_iPp0.00_baseFe.fits 1.30 0.22000 4.46680 0.62230 9.38625 7.56798 7.11786 6.72587 6.21799 5.93681 5.10556 6.50555 6.04497 5.40717 5.46108 7.17976 6.28939 5.48326
Ech1.30Zp0.22T05.0119_iPp0.00_baseFe.fits 1.30 0.22000 5.01190 0.61850 9.47196 7.64075 7.20197 6.81495 6.31200 6.03354 5.20937 6.59779 6.14023 5.50724 5.56106 7.26274 6.38270 5.58350
Ech1.30Zp0.22T05.6234_iPp0.00_baseFe.fits 1.30 0.22000 5.62340 0.61470 9.64709 7.79531 7.32573 6.93196 6.42208 6.13932 5.30516 6.71297 6.24741 5.60772 5.66210 7.38778 6.49310 5.68385
Ech1.30Zp0.22T06.3096_iPp0.00_baseFe.fits 1.30 0.22000 6.30960 0.61130 9.86192 7.96544 7.47548 7.07447 6.55716 6.27022 5.42661 6.85288 6.37964 5.73263 5.78747 7.53951 6.62859 5.80973
Ech1.30Zp0.22T07.0795_iPp0.00_baseFe.fits 1.30 0.22000 7.07950 0.60840 10.04410 8.10783 7.59524 7.18948 6.66765 6.37811 5.52811 6.96645 6.48869 5.83674 5.89213 7.66019 6.73936 5.91429
Ech1.30Zp0.22T07.9433_iPp0.00_baseFe.fits 1.30 0.22000 7.94330 0.60550 10.23907 8.26637 7.71449 7.30117 6.77180 6.47814 5.61945 7.07565 6.59009 5.93067 5.98650 7.78147 6.84395 6.00944
Ech1.30Zp0.22T08.9125_iPp0.00_baseFe.fits 1.30 0.22000 8.91250 0.60240 10.39559 8.41301 7.83138 7.41101 6.87457 6.57697 5.71210 7.18297 6.69032 6.02370 6.08018 7.90049 6.94703 6.10407
Ech1.30Zp0.22T10.0000_iPp0.00_baseFe.fits 1.30 0.22000 10.00000 0.59950 10.60790 8.57789 7.94942 7.52022 6.97494 6.67263 5.80034 7.28893 6.78736 6.11310 6.17018 8.02087 7.04788 6.19441
Ech1.30Zp0.22T11.2202_iPp0.00_baseFe.fits 1.30 0.22000 11.22020 0.59670 10.80733 8.74063 8.06668 7.62775 7.07271 6.76506 5.88068 7.39286 6.88149 6.19717 6.25475 8.14100 7.14632 6.28028
Ech1.30Zp0.22T12.5893_iPp0.00_baseFe.fits 1.30 0.22000 12.58930 0.59410 10.99865 8.89270 8.18836 7.74214 7.17924 6.86706 5.97290 7.50505 6.98492 6.29366 6.35194 8.26495 7.25320 6.37719
Ech1.30Zp0.22T14.1254_iPp0.00_baseFe.fits 1.30 0.22000 14.12540 0.59140 11.20960 9.03983 8.31023 7.85852 7.28887 6.97228 6.06897 7.62100 7.09136 6.39351 6.45238 8.38933 7.36293 6.47715
Ech1.30Zp0.22T15.8489_iPp0.00_baseFe.fits 1.30 0.22000 15.84890 0.58900 11.36825 9.19407 8.43951 7.98358 7.40924 7.08922 6.17511 7.74528 7.20963 6.50447 6.56379 8.52007 7.48347 6.58963
Ech1.30Zp0.22T17.7828_iPp0.00_baseFe.fits 1.30 0.22000 17.78280 0.58660 11.54960 9.34094 8.56480 8.10505 7.52639 7.20302 6.27933 7.86661 7.32461 6.61349 6.67354 8.64670 7.60054 6.69925
AGE METAL F555W F814W
0.7079 -1.71 8.425675688084176 8.964296538136548
17.7828 -0.4 11.85868651376804 11.919432348354617
1.9953 -0.4 9.854394023785055 10.099448415376886
0.2818 -0.4 8.144936605619456 8.827515087168697
0.1122 -2.32 7.741135888665475 9.058666632002728
7.0795 -0.71 10.82051871331396 11.02956121762701
0.8913 -2.32 8.49927876951828 9.072954561790512
0.1585 -0.71 7.565838038648005 8.217447946381538
14.1254 0.22 12.088093401391918 12.072714939578352
14.1254 -1.71 11.162438806850876 11.550522918689808
0.1413 -2.32 7.837892070215294 9.11476282333712
0.7943 0.22 9.285798945760984 9.813467401120285
0.0708 -2.32 7.536976315317464 8.92835586870474
0.1122 0.22 7.7080751305927535 8.589500158839554
12.5893 -0.4 11.538088760117803 11.638379721481137
0.0794 0.0 7.3916488850142725 8.368903420232241
10.0 -1.31 10.911521132920289 11.241135627448806
12.5893 -0.71 11.340355369836487 11.511531459052557
0.4467 -1.71 8.044544521070202 8.582012490798988
17.7828 -0.71 11.642186229521796 11.806437965321976
0.1122 -0.4 7.494290326669301 8.52743987656137
0.0631 -1.31 7.029329644102731 8.150178831721858
5.0119 0.22 11.119245180262524 11.221531409951881
0.1122 -0.71 7.44696226301855 8.396519229044783
17.7828 0.0 12.148273075062686 12.13646296010304
1.0 -1.71 8.691701438600711 9.203983952973703
0.3162 0.0 8.371971506628586 9.155733268235126
14.1254 -1.31 11.20688547946634 11.520428228584468
15.8489 0.0 12.038359131685194 12.040218127390077
0.0794 -0.4 7.2865538695852 8.331164089680081
0.1995 -2.32 7.448345250625062 8.11016761190669
0.1259 -1.71 7.157718375266342 7.800332090765031
1.4125 0.0 9.585216334097236 9.901529161263175
2.8184 -1.31 9.67325581543451 10.074022336008914
6.3096 0.0 11.23060060633527 11.342743005654597
1.7783 -2.32 9.05059126993606 9.529452960128634
8.9125 -1.31 10.788595982442883 11.122843141619374
7.9433 0.22 11.575977568699955 11.627101037553388
6.3096 -0.71 10.720325978738314 10.936602016673051
0.1995 -0.71 7.739940903649761 8.350440782712608
5.0119 -1.31 10.238197070363187 10.607450424790695
1.0 -0.4 9.151066009408206 9.576511637214061
1.122 -2.32 8.573374784297956 9.096706147786627
1.5849 -2.32 8.942339809564102 9.43405836390512
0.631 0.22 9.050615158631537 9.67895464197247
1.4125 -1.31 8.972923870239853 9.37395318491076
2.8184 0.0 10.452378615794846 10.633384772461806
0.0708 -0.71 7.1800917085303375 8.21627880133283
0.2512 -1.71 7.5811208042077975 8.176512178609194
2.5119 -1.31 9.578542404857993 9.977252641863561
15.8489 -1.71 11.268291556620461 11.658335062101335
10.0 -2.32 10.782257305132486 11.223845581510323
2.5119 -0.71 9.860723163882003 10.112283417936919
1.5849 0.0 9.816893369744463 10.093697420683638
1.5849 0.22 9.829944480835662 10.029909585675608
1.5849 -1.31 9.14916262030619 9.577846427438114
1.122 -0.71 9.105642574133867 9.518223490111698
1.122 -0.4 9.244904656641532 9.641052689080238
3.9811 -0.4 10.469994223210662 10.658900261236761
0.631 0.0 8.952064167397072 9.556236809543417
1.4125 -2.32 8.88458425205593 9.38399082237771
0.3162 -0.4 8.230276436246813 8.892249652133557
11.2202 -0.4 11.434725740384016 11.547009828521679
0.1259 0.0 7.682221871728273 8.41785672784993
2.2387 -0.71 9.753693053582735 10.019469535232076
0.5623 -1.71 8.227935395691592 8.776263369866394
1.7783 -1.71 9.154926094273405 9.59372647329131
1.0 -0.71 9.01338126401824 9.447652822888548
5.6234 -0.4 10.802141645657255 10.966636368878124
0.5012 -2.32 8.061035474162114 8.622404505650834
2.5119 0.22 10.490373282439949 10.67045770788847
0.1778 -1.31 7.44643574269117 8.03561311451982
0.1 -1.31 7.347538325521983 8.43313021206667
0.1995 -1.71 7.396852195041555 7.974377312561081
3.5481 0.22 10.810378061545752 10.925627435940068
0.1585 0.22 7.9336709235646685 8.770784544422007
2.8184 -2.32 9.543938375777104 10.025423988665153
3.5481 0.0 10.675670446380217 10.813555150117054
0.1778 0.0 7.939175244240955 8.727936981394668
0.7079 -0.4 8.85148709734268 9.352270589656241
0.1995 -1.31 7.547904396679002 8.150862066787212
0.1 0.22 7.633097472137673 8.50220600811647
1.7783 -0.4 9.73868543137878 9.995493352322448
0.3162 0.22 8.440887986537199 9.241155033035936
0.5623 -0.71 8.559962713717121 9.098647781158105
0.1413 -1.31 7.286351806152769 7.906793443845306
3.5481 -1.71 9.814144999103336 10.240244416097337
7.0795 0.0 11.330077287660194 11.433574228285728
0.1413 -0.4 7.595486601772768 8.151429981965062
0.0794 -2.32 7.585731285921612 8.957468684125176
7.0795 -0.4 11.060779003394392 11.215412499710666
3.9811 -0.71 10.258035154367924 10.500722411627581
11.2202 -2.32 10.84638710885253 11.283911274858214
1.4125 -0.71 9.138939350287602 9.478211944303407
2.2387 -1.31 9.457168153007583 9.854243120610311
0.1413 0.22 7.8549204827276276 8.67417850457771
7.9433 -1.71 10.594153389459457 10.98547456726191
0.2818 -0.71 8.01071076798163 8.653895153200082
0.1413 -0.71 7.488050978392593 8.107882283722978
0.7079 0.0 9.062307981942556 9.630240422569308
7.0795 -1.31 10.570623643002806 10.916899298502338
5.0119 -2.32 10.07476250624596 10.537201489849238
0.2239 -1.71 7.494092331316004 8.076697137644196
0.2818 0.22 8.35189311464228 9.166128715296768
0.1778 -0.4 7.762709551439546 8.389494717400199
0.8913 0.0 9.27626819598245 9.767259141237721
2.2387 0.0 10.216259477125789 10.438351938923642
5.0119 -0.71 10.482189023858261 10.70900828561112
0.5623 -0.4 8.67626397566872 9.246686507379703
0.2239 0.0 8.109837466168164 8.920503217829156
7.0795 0.22 11.47265663887266 11.537134241717066
0.7943 -2.32 8.422275063119631 8.994383180344508
11.2202 0.22 11.874070264858306 11.887180115777001
0.1585 -0.4 7.679662382575544 8.284381520562574
0.5623 -2.32 8.129252225737522 8.69187091498285
3.1623 -0.71 10.065039014600888 10.31234970529769
1.9953 0.0 10.099557835053684 10.342959298915343
0.1778 -2.32 7.411217056717067 8.10256344619936
0.8913 -0.4 9.058432399228037 9.508583440975277
5.6234 -2.32 10.17414393002683 10.629660666387206
0.0708 0.22 7.444441442490664 8.369286275182281
0.2512 0.0 8.197105541700187 8.994474149181581
0.3981 -0.4 8.407233404769096 9.03387459613037
0.1413 -1.71 7.2155144964721085 7.846565941386406
0.2239 -0.71 7.8266174812449325 8.457969623327035
2.2387 -1.71 9.358709190487016 9.787437228629386
3.9811 -2.32 9.845153681943032 10.313156702341077
0.3981 -2.32 7.850868936838095 8.46176185412545
7.9433 -0.71 10.93281021247325 11.13375326473192
4.4668 -0.71 10.38226175316508 10.619492338052751
1.4125 0.22 9.73905091273148 10.061608163148357
6.3096 -2.32 10.29510728390257 10.744772942789982
0.1122 0.0 7.606102848054474 8.479344927018941
1.0 -1.31 8.802235697206108 9.307131221541988
15.8489 0.22 12.207726549085642 12.175199933646857
0.5012 -1.31 8.254784262957251 8.826186558114435
0.1 -0.4 7.423372023857311 8.454084412547312
0.4467 0.0 8.638700977473672 9.346354059931517
3.1623 0.0 10.568531862101011 10.722542515598878
0.1778 0.22 8.011463866091734 8.847608471119296
0.3548 -0.71 8.20205101416277 8.811725232447731
0.0631 -2.32 7.482481856045213 8.89347630224851
0.7079 -1.31 8.538105570565534 9.068393379461545
12.5893 -1.31 11.13022918270625 11.444600213740248
1.2589 0.0 9.542772005794765 9.915536302521437
1.9953 -0.71 9.658516966378647 9.941438154263507
10.0 0.22 11.77729165551421 11.807285140752914
1.2589 -1.71 8.704889822619625 9.128005693218668
11.2202 -1.31 11.015217215238337 11.337207391076147
0.1995 0.22 8.099512293447699 8.94557589056139
5.6234 0.0 11.07173976681917 11.177053205483586
6.3096 -0.4 10.93227385360156 11.087744295057917
0.3162 -1.31 7.923849055688339 8.519121018965455
0.3162 -0.71 8.10115546743831 8.725443631909037
0.5623 0.0 8.83987994462187 9.479089564690584
4.4668 0.0 10.86738524397143 11.000354325440565
0.3981 -1.71 7.956822853806757 8.49815171746307
11.2202 0.0 11.730707975985188 11.77866164117314
8.9125 -0.4 11.25659149096127 11.390366213996902
0.2239 -2.32 7.489608587628627 8.120796430982795
0.2818 -2.32 7.5902926540555535 8.169108592249783
17.7828 -1.31 11.45916676401583 11.786315199520761
11.2202 -1.71 10.941817698217582 11.329732414672833
0.2512 -0.71 7.934616711028219 8.59717934360182
0.4467 -2.32 7.996142796456526 8.55384047960268
0.0794 -1.71 7.3333518724842754 8.571470336307701
1.122 -1.71 8.71587760451043 9.19623043462827
0.3981 0.22 8.63125449578354 9.383423569448324
15.8489 -1.31 11.364371748594248 11.683801189726937
7.0795 -1.71 10.485777831739938 10.883222697371625
0.2512 0.22 8.265153691255579 9.09362754044179
10.0 -0.71 11.142199578119786 11.325714467716601
8.9125 -1.71 10.705038924851047 11.092694295457344
1.122 0.22 9.613903053254523 10.04649811692116
0.631 -1.31 8.431094683993042 8.964820070084649
0.631 -0.71 8.646124064653767 9.163734286409174
2.2387 -2.32 9.305159386413088 9.786949601303643
0.0631 -1.71 7.189484840760338 8.45276556089252
0.1 0.0 7.530497350624515 8.408923289472524
1.5849 -1.71 9.072619035182997 9.526126284926708
0.4467 -0.4 8.492181418654843 9.107279255828784
0.1259 0.22 7.779659161568167 8.581840216977655
1.0 0.0 9.387514975076263 9.845742102718084
0.4467 0.22 8.733775832027398 9.450755153395736
0.3548 -1.71 7.875801311023116 8.421817062795938
1.122 -1.31 8.876708249649898 9.37227835180469
5.6234 0.22 11.22842254981419 11.318188755849768
10.0 -0.4 11.347305058319325 11.467710629133487
14.1254 -2.32 11.118906416873982 11.564930806299172
14.1254 0.0 11.934927635444772 11.949554016572645
7.9433 -2.32 10.520407196412915 10.958945629369662
1.2589 -0.4 9.235302965144378 9.557197317116326
1.0 0.22 9.501757121723388 9.957095950562222
0.1 -1.71 7.460758495459859 8.667879914068191
0.0708 -0.4 7.201176437078787 8.236066902806112
0.3162 -1.71 7.80254290509313 8.351578203607929
0.5012 -0.71 8.472546203306665 9.043425835214935
10.0 -1.71 10.837706157843526 11.22888828988588
0.3548 -0.4 8.31831556574811 8.959937444157166
0.1 -0.71 7.402921252795106 8.437576780653135
0.1413 0.0 7.761739521544531 8.512819309656884
0.0891 -1.31 7.267606414033141 8.365808867040702
1.2589 0.22 9.702737613958428 10.099294280300724
0.3162 -2.32 7.695497227806856 8.29744828038173
1.5849 -0.71 9.397496745908478 9.683873255859401
0.7079 -2.32 8.290648865073585 8.84413942821277
5.0119 -0.4 10.700431405941128 10.876004991578698
12.5893 -2.32 10.951438267043647 11.388836554052666
0.0631 0.0 7.212813072779085 8.19461360148449
0.1585 -1.71 7.271122899660856 7.881044099781221
0.0631 -0.4 7.133154303970838 8.176934694038414
0.1585 -1.31 7.347600228888805 7.938420817445008
0.5623 -1.31 8.338178916693872 8.890816068729139
14.1254 -0.71 11.435863749474741 11.595098569902362
3.5481 -2.32 9.736672931852759 10.208716369583982
2.8184 -0.71 9.965257163854883 10.214925026583124
0.0708 -1.31 7.107739515628336 8.231381687212878
1.5849 -0.4 9.609812322536271 9.88460022843376
6.3096 -1.71 10.376070566517372 10.778703024955782
7.9433 -0.4 11.164393704483192 11.30926218457435
0.1259 -2.32 7.784438170015751 9.080037898479398
0.0891 0.0 7.457487923881373 8.429195638075804
0.0891 -0.71 7.333048188807327 8.373993795521327
0.1585 -2.32 7.375215266913385 8.098256397299634
2.8184 -0.4 10.173377499474508 10.37011403482576
2.5119 0.0 10.33111380035281 10.538628672973907
0.0794 0.22 7.512528958826261 8.446551867964299
1.0 -2.32 8.56003131905393 9.130169032869887
0.5623 0.22 8.94143985709467 9.600950135970237
1.7783 0.22 10.100211633773213 10.34591004401753
3.1623 -0.4 10.291038240245843 10.494819021670905
15.8489 -2.32 11.227335567259543 11.677102551608499
0.5012 0.0 8.734028530511251 9.407466685475288
5.0119 -1.71 10.157834032427582 10.57235397708121
3.1623 -2.32 9.641110535584653 10.121087432065305
3.5481 -0.4 10.377701140489457 10.576299454812599
5.0119 0.0 10.961718236323216 11.083068353255829
17.7828 0.22 12.324005611929996 12.279103867321858
0.0891 -1.71 7.390345759790497 8.613496337082156
8.9125 0.0 11.532841727052274 11.610052076805943
0.2239 0.22 8.17840360819812 9.02381116623689
7.0795 -2.32 10.40789375673484 10.853543679878896
1.7783 -1.31 9.250010904260382 9.666109171444067
3.9811 -1.31 10.022302623350585 10.406202874308528
0.2512 -1.31 7.754842732790576 8.310240640248935
2.5119 -2.32 9.437604529598346 9.927757251774455
2.8184 0.22 10.613280956072781 10.770552326563134
0.2818 0.0 8.283698169961752 9.073877507475435
0.2239 -1.31 7.662977621973708 8.286513420735176
0.2512 -0.4 8.044128060385617 8.703623846578655
0.1259 -0.71 7.396916221596415 8.010729018022356
2.2387 0.22 10.35821384312676 10.561420551555742
0.0631 -0.71 7.107513198639208 8.15641377483128
4.4668 -0.4 10.571207105527286 10.75128017231604
17.7828 -1.71 11.378158512504765 11.773994830076703
0.1585 0.0 7.853760530294784 8.624835237147058
17.7828 -2.32 11.308406412188605 11.75541453931704
7.9433 -1.31 10.676959348830446 11.015459097271718
0.0891 -2.32 7.632976650337695 8.98581363108719
0.4467 -1.31 8.150084571962928 8.735122761151244
1.9953 0.22 10.238193072564796 10.465014880631358
7.9433 0.0 11.435492182061488 11.528347607422191
3.1623 -1.31 9.794909888969777 10.190944976481813
0.1778 -1.71 7.335108862082508 7.932922967491965
4.4668 -1.31 10.122896536489044 10.496993800912126
2.5119 -0.4 10.064887204635486 10.2795714058169
0.5012 -1.71 8.144282761338186 8.69881986739278
0.5012 -0.4 8.583000057342707 9.17184669127197
5.6234 -1.71 10.262464462275373 10.669053599049281
0.7079 0.22 9.168747040063252 9.74959145456543
12.5893 0.22 11.979573249610404 11.976311765774579
0.0708 0.0 7.295477677181907 8.267403024755115
15.8489 -0.71 11.537700300991123 11.697049146047396
5.6234 -1.31 10.339116928555566 10.699970053485595
2.8184 -1.71 9.56912269465073 10.00463912002964
0.2818 -1.31 7.837847749593121 8.404148874747019
0.3548 0.0 8.455687771828512 9.212728366362427
12.5893 -1.71 11.048260108782053 11.43221253713645
0.3548 -1.31 8.00541654284444 8.613960019606386
3.5481 -0.71 10.160711192779255 10.41058019391506
0.7943 -0.4 8.954633097894583 9.433586473124397
1.2589 -2.32 8.550511897859328 8.982820387309804
0.631 -1.71 8.323533884217534 8.856626953226662
0.7079 -0.71 8.736325327490883 9.237344137295286
12.5893 0.0 11.83466732009398 11.866160397052202
0.7943 -1.31 8.624652643504376 9.146379834239296
1.122 0.0 9.486415387600104 9.915599068367097
0.3981 -1.31 8.074123902203242 8.667116388038213
0.8913 -1.31 8.71811840479828 9.226872137027444
0.1259 -1.31 7.219991157164774 7.868240815606187
3.1623 -1.71 9.693122902877436 10.125705405583979
0.3981 0.0 8.548690286513875 9.287555221915198
3.1623 0.22 10.718979002996669 10.85553565423621
8.9125 0.22 11.67791559485764 11.720191348159506
0.8913 -1.71 8.600120672111688 9.11327771189239
8.9125 -2.32 10.641513667456131 11.080510020047393
0.7943 0.0 9.168101538706875 9.697836344197997
0.3548 -2.32 7.7666518570447876 8.373568769081391
2.5119 -1.71 9.475997924627142 9.909800856403178
0.5012 0.22 8.833730795736136 9.521647444220045
5.6234 -0.71 10.621942844906624 10.85154587628108
0.1 -2.32 7.696580506604565 9.032873243370856
0.0794 -1.31 7.19414096241899 8.30525873984708
0.0631 0.22 7.375617401391818 8.266678471349387
0.1778 -0.71 7.651808568936071 8.230759674307084
0.2512 -2.32 7.5327480950239964 8.138131855862822
0.1122 -1.71 7.111840099249895 7.790694012395823
4.4668 -1.71 10.047962584174686 10.466412737727275
15.8489 -0.4 11.780889796039176 11.852877877316425
14.1254 -0.4 11.648476562661092 11.730979211628068
2.2387 -0.4 9.96376679641866 10.191647845899858
0.1995 0.0 8.018552469579838 8.8202069333711
1.9953 -1.71 9.253355521486922 9.686244821005426
0.0794 -0.71 7.262495538905864 8.303594559535085
0.8913 -0.71 8.9157566076023 9.369335323572086
3.9811 0.0 10.790685026927694 10.921356660760535
6.3096 -1.31 10.446961639746018 10.800252875405912
0.8913 0.22 9.399617653512855 9.886638639960294
8.9125 -0.71 11.038055695022152 11.229309701042396
0.3981 -0.71 8.296175382802476 8.90794952364123
0.1995 -0.4 7.861549860555797 8.509893341244812
4.4668 0.22 11.025022903084736 11.11810803603682
0.1122 -1.31 7.145600622986184 7.809515660989713
0.2818 -1.71 7.682259160636424 8.296668416647172
0.631 -0.4 8.768690532807637 9.310485568882495
0.4467 -0.71 8.381312145843019 8.967605862305085
11.2202 -0.71 11.242219536627573 11.420404071734545
1.7783 0.0 9.959254602846343 10.215902245421491
1.4125 -0.4 9.462857834896388 9.741378399295568
1.7783 -0.71 9.545663728658182 9.839826550079039
4.4668 -2.32 9.960615636222999 10.42593782995452
1.9953 -2.32 9.197732120709952 9.681503197320371
0.0708 -1.71 7.268726525350014 8.519771428753547
0.1259 -0.4 7.5164208686422285 8.153213468657539
1.9953 -1.31 9.352316114478146 9.751140039750318
0.0891 0.22 7.57222596620529 8.430952026047896
3.5481 -1.31 9.913739279849153 10.306223339620178
0.3548 0.22 8.53069471148041 9.306088280410492
6.3096 0.22 11.362669546279928 11.438042036443012
10.0 0.0 11.631613888578503 11.698928988384177
1.2589 -1.31 8.871468602562777 9.320275578007243
3.9811 -1.71 9.9311044910312 10.354570246397678
0.0891 -0.4 7.354522348189331 8.393703621867934
0.2239 -0.4 7.946427041195938 8.597614605645052
1.4125 -1.71 8.990068675102265 9.450476727567054
0.7943 -0.71 8.825486589157709 9.306690066469463
0.631 -2.32 8.201708558986113 8.76087900972648
3.9811 0.22 10.928831403661686 11.02745641889809
0.7943 -1.71 8.50698664676148 9.03204382525372
1.2589 -0.71 9.154009362309436 9.52613108288306
Ch 1.30 -2.3152 0.0631 1.0000 0.7954 0.7426 0.0528 0.2046 0.112 0.105 2.694 7.08765287
Ch 1.30 -2.3152 0.0708 1.0000 0.7893 0.7348 0.0546 0.2107 0.117 0.109 2.747 6.74991629
Ch 1.30 -2.3152 0.0794 1.0000 0.7832 0.7267 0.0566 0.2168 0.121 0.112 2.794 6.45981301
Ch 1.30 -2.3152 0.0891 1.0000 0.7768 0.7180 0.0588 0.2232 0.125 0.116 2.840 6.19180752
Ch 1.30 -2.3152 0.1000 1.0000 0.7707 0.7096 0.0610 0.2293 0.132 0.121 2.903 5.84550230
Ch 1.30 -2.3152 0.1122 1.0000 0.7640 0.7013 0.0627 0.2360 0.136 0.125 2.946 5.61700081
Ch 1.30 -2.3152 0.1259 1.0000 0.7571 0.6925 0.0646 0.2429 0.140 0.128 2.988 5.40416447
Ch 1.30 -2.3152 0.1413 1.0000 0.7505 0.6841 0.0664 0.2495 0.146 0.133 3.040 5.15043423
Ch 1.30 -2.3152 0.1585 1.0000 0.7447 0.6766 0.0681 0.2553 0.092 0.084 2.551 8.08531645
Ch 1.30 -2.3152 0.1778 1.0000 0.7384 0.6685 0.0700 0.2616 0.094 0.085 2.585 7.83462417
Ch 1.30 -2.3152 0.1995 1.0000 0.7320 0.6600 0.0720 0.2680 0.097 0.087 2.621 7.58090419
Ch 1.30 -2.3152 0.2239 1.0000 0.7256 0.6516 0.0740 0.2744 0.099 0.089 2.660 7.30914191
Ch 1.30 -2.3152 0.2512 1.0000 0.7190 0.6428 0.0762 0.2810 0.102 0.091 2.702 7.03431030
Ch 1.30 -2.3152 0.2818 1.0000 0.7125 0.6339 0.0785 0.2875 0.107 0.095 2.758 6.68007395
Ch 1.30 -2.3152 0.3162 1.0000 0.7061 0.6254 0.0808 0.2939 0.117 0.103 2.864 6.05918281
Ch 1.30 -2.3152 0.3548 1.0000 0.7000 0.6170 0.0830 0.3000 0.123 0.109 2.935 5.67479994
Ch 1.30 -2.3152 0.3981 1.0000 0.6937 0.6084 0.0853 0.3063 0.132 0.116 3.019 5.25140273
Ch 1.30 -2.3152 0.4467 1.0000 0.6876 0.6000 0.0876 0.3124 0.150 0.131 3.167 4.58525579
Ch 1.30 -2.3152 0.5012 1.0000 0.6820 0.5922 0.0898 0.3180 0.158 0.137 3.231 4.31940312
Ch 1.30 -2.3152 0.5623 1.0000 0.6763 0.5842 0.0921 0.3237 0.167 0.144 3.299 4.05903544
Ch 1.30 -2.3152 0.6310 1.0000 0.6707 0.5761 0.0945 0.3293 0.176 0.152 3.370 3.80081112
Ch 1.30 -2.3152 0.7079 1.0000 0.6649 0.5679 0.0970 0.3351 0.190 0.162 3.458 3.50538981
Ch 1.30 -2.3152 0.7943 1.0000 0.6593 0.5597 0.0996 0.3407 0.212 0.180 3.590 3.10353979
Ch 1.30 -2.3152 0.8913 1.0000 0.6542 0.5523 0.1019 0.3458 0.226 0.191 3.668 2.89067936
Ch 1.30 -2.3152 1.0000 1.0000 0.6491 0.5445 0.1045 0.3509 0.237 0.199 3.727 2.73691847
Ch 1.30 -2.3152 1.1220 1.0000 0.6435 0.5362 0.1073 0.3565 0.237 0.198 3.737 2.71159087
Ch 1.30 -2.3152 1.2589 1.0000 0.6367 0.5257 0.1110 0.3633 0.229 0.189 3.709 2.78170818
Ch 1.30 -2.3152 1.4125 1.0000 0.6307 0.5162 0.1145 0.3693 0.309 0.253 4.047 2.03845351
Ch 1.30 -2.3152 1.5849 1.0000 0.6257 0.5082 0.1175 0.3743 0.323 0.263 4.104 1.93439033
Ch 1.30 -2.3152 1.7783 1.0000 0.6205 0.4996 0.1209 0.3795 0.354 0.285 4.211 1.75247237
Ch 1.30 -2.3152 1.9953 1.0000 0.6161 0.4919 0.1242 0.3839 0.403 0.321 4.358 1.53007732
Ch 1.30 -2.3152 2.2387 1.0000 0.6115 0.4839 0.1276 0.3885 0.441 0.349 4.466 1.38610098
Ch 1.30 -2.3152 2.5119 1.0000 0.6069 0.4760 0.1309 0.3931 0.495 0.388 4.598 1.22703441
Ch 1.30 -2.3152 2.8184 1.0000 0.6033 0.4693 0.1340 0.3967 0.542 0.421 4.703 1.11357114
Ch 1.30 -2.3152 3.1623 1.0000 0.5995 0.4621 0.1373 0.4005 0.588 0.454 4.800 1.01883857
Ch 1.30 -2.3152 3.5481 1.0000 0.5954 0.4544 0.1410 0.4046 0.637 0.487 4.894 0.93395729
Ch 1.30 -2.3152 3.9811 1.0000 0.5915 0.4469 0.1446 0.4085 0.700 0.529 5.002 0.84542412
Ch 1.30 -2.3152 4.4668 1.0000 0.5876 0.4392 0.1485 0.4124 0.773 0.578 5.118 0.76018008
Ch 1.30 -2.3152 5.0119 1.0000 0.5840 0.4317 0.1523 0.4160 0.853 0.631 5.232 0.68444659
Ch 1.30 -2.3152 5.6234 1.0000 0.5804 0.4240 0.1564 0.4196 0.929 0.679 5.331 0.62469185
Ch 1.30 -2.3152 6.3096 1.0000 0.5773 0.4168 0.1604 0.4227 1.032 0.745 5.451 0.55928914
Ch 1.30 -2.3152 7.0795 1.0000 0.5742 0.4097 0.1645 0.4258 1.139 0.813 5.564 0.50409306
Ch 1.30 -2.3152 7.9433 1.0000 0.5711 0.4023 0.1688 0.4289 1.256 0.885 5.676 0.45473893
Ch 1.30 -2.3152 8.9125 1.0000 0.5682 0.3949 0.1733 0.4318 1.397 0.971 5.797 0.40674943
Ch 1.30 -2.3152 10.0000 1.0000 0.5656 0.3876 0.1780 0.4344 1.583 1.085 5.938 0.35722923
Ch 1.30 -2.3152 11.2202 1.0000 0.5631 0.3806 0.1825 0.4369 1.672 1.130 6.002 0.33670405
Ch 1.30 -2.3152 12.5893 1.0000 0.5571 0.3735 0.1835 0.4429 1.823 1.222 6.107 0.30560812
Ch 1.30 -2.3152 14.1254 1.0000 0.5491 0.3663 0.1828 0.4509 2.096 1.399 6.275 0.26191565
Ch 1.30 -2.3152 15.8489 1.0000 0.5428 0.3593 0.1835 0.4572 2.290 1.516 6.383 0.23701507
Ch 1.30 -2.3152 17.7828 1.0000 0.5349 0.3528 0.1822 0.4651 2.432 1.604 6.464 0.21991659
Ch 1.30 -1.7129 0.0631 1.0000 0.7984 0.7464 0.0520 0.2016 0.085 0.080 2.392 9.35656097
Ch 1.30 -1.7129 0.0708 1.0000 0.7916 0.7377 0.0539 0.2084 0.091 0.085 2.471 8.70516497
Ch 1.30 -1.7129 0.0794 1.0000 0.7859 0.7302 0.0557 0.2141 0.096 0.089 2.534 8.20777225
Ch 1.30 -1.7129 0.0891 1.0000 0.7796 0.7217 0.0579 0.2204 0.100 0.093 2.591 7.79331798
Ch 1.30 -1.7129 0.1000 1.0000 0.7736 0.7135 0.0601 0.2264 0.106 0.098 2.660 7.30918077
Ch 1.30 -1.7129 0.1122 1.0000 0.7677 0.7060 0.0617 0.2323 0.074 0.068 2.287 10.31081629
Ch 1.30 -1.7129 0.1259 1.0000 0.7612 0.6978 0.0635 0.2388 0.077 0.070 2.331 9.90345496
Ch 1.30 -1.7129 0.1413 1.0000 0.7544 0.6890 0.0654 0.2456 0.080 0.073 2.388 9.39610790
Ch 1.30 -1.7129 0.1585 1.0000 0.7480 0.6809 0.0671 0.2520 0.084 0.076 2.442 8.94012270
Ch 1.30 -1.7129 0.1778 1.0000 0.7416 0.6725 0.0691 0.2584 0.088 0.080 2.505 8.43315373
Ch 1.30 -1.7129 0.1995 1.0000 0.7350 0.6639 0.0710 0.2650 0.092 0.083 2.566 7.97372969
Ch 1.30 -1.7129 0.2239 1.0000 0.7286 0.6555 0.0731 0.2714 0.100 0.090 2.663 7.28886623
Ch 1.30 -1.7129 0.2512 1.0000 0.7224 0.6472 0.0751 0.2776 0.107 0.096 2.751 6.72221801
Ch 1.30 -1.7129 0.2818 1.0000 0.7162 0.6389 0.0773 0.2838 0.117 0.104 2.853 6.11851870
Ch 1.30 -1.7129 0.3162 1.0000 0.7100 0.6305 0.0795 0.2900 0.130 0.115 2.975 5.46945904
Ch 1.30 -1.7129 0.3548 1.0000 0.7039 0.6223 0.0816 0.2961 0.138 0.122 3.047 5.11707834
Ch 1.30 -1.7129 0.3981 1.0000 0.6981 0.6143 0.0838 0.3019 0.147 0.129 3.128 4.75213529
Ch 1.30 -1.7129 0.4467 1.0000 0.6918 0.6058 0.0861 0.3082 0.158 0.138 3.215 4.38472841
Ch 1.30 -1.7129 0.5012 1.0000 0.6857 0.5973 0.0884 0.3143 0.171 0.149 3.315 3.99870532
Ch 1.30 -1.7129 0.5623 1.0000 0.6801 0.5895 0.0907 0.3199 0.184 0.159 3.398 3.70520507
Ch 1.30 -1.7129 0.6310 1.0000 0.6744 0.5814 0.0930 0.3256 0.199 0.171 3.492 3.39665519
Ch 1.30 -1.7129 0.7079 1.0000 0.6687 0.5733 0.0954 0.3313 0.216 0.185 3.594 3.09245048
Ch 1.30 -1.7129 0.7943 1.0000 0.6631 0.5652 0.0979 0.3369 0.231 0.197 3.674 2.87299139
Ch 1.30 -1.7129 0.8913 1.0000 0.6579 0.5576 0.1004 0.3421 0.249 0.211 3.766 2.64022325
Ch 1.30 -1.7129 1.0000 1.0000 0.6526 0.5497 0.1029 0.3474 0.269 0.226 3.857 2.42790659
Ch 1.30 -1.7129 1.1220 1.0000 0.6474 0.5420 0.1055 0.3526 0.272 0.228 3.879 2.37915959
Ch 1.30 -1.7129 1.2589 1.0000 0.6417 0.5331 0.1086 0.3583 0.266 0.221 3.864 2.41199520
Ch 1.30 -1.7129 1.4125 1.0000 0.6340 0.5212 0.1128 0.3660 0.343 0.282 4.151 1.85103570
Ch 1.30 -1.7129 1.5849 1.0000 0.6289 0.5131 0.1158 0.3711 0.366 0.299 4.233 1.71673782
Ch 1.30 -1.7129 1.7783 1.0000 0.6239 0.5049 0.1190 0.3761 0.392 0.317 4.314 1.59348630
Ch 1.30 -1.7129 1.9953 1.0000 0.6192 0.4969 0.1223 0.3808 0.425 0.341 4.412 1.45618254
Ch 1.30 -1.7129 2.2387 1.0000 0.6147 0.4890 0.1256 0.3853 0.465 0.370 4.517 1.32229816
Ch 1.30 -1.7129 2.5119 1.0000 0.6098 0.4806 0.1292 0.3902 0.514 0.405 4.634 1.18690991
Ch 1.30 -1.7129 2.8184 1.0000 0.6053 0.4727 0.1326 0.3947 0.555 0.434 4.727 1.08967296
Ch 1.30 -1.7129 3.1623 1.0000 0.6012 0.4651 0.1361 0.3988 0.618 0.478 4.850 0.97253937
Ch 1.30 -1.7129 3.5481 1.0000 0.5973 0.4576 0.1397 0.4027 0.686 0.526 4.971 0.87036125
Ch 1.30 -1.7129 3.9811 1.0000 0.5934 0.4500 0.1433 0.4066 0.759 0.576 5.087 0.78184524
Ch 1.30 -1.7129 4.4668 1.0000 0.5895 0.4424 0.1471 0.4105 0.839 0.630 5.204 0.70234466
Ch 1.30 -1.7129 5.0119 1.0000 0.5858 0.4349 0.1510 0.4142 0.923 0.685 5.313 0.63493409
Ch 1.30 -1.7129 5.6234 1.0000 0.5824 0.4275 0.1548 0.4176 1.009 0.741 5.417 0.57689615
Ch 1.30 -1.7129 6.3096 1.0000 0.5789 0.4200 0.1589 0.4211 1.114 0.808 5.531 0.51969894
Ch 1.30 -1.7129 7.0795 1.0000 0.5756 0.4125 0.1631 0.4244 1.225 0.878 5.640 0.46993734
Ch 1.30 -1.7129 7.9433 1.0000 0.5724 0.4052 0.1672 0.4276 1.345 0.952 5.748 0.42553541
Ch 1.30 -1.7129 8.9125 1.0000 0.5694 0.3977 0.1717 0.4306 1.481 1.035 5.858 0.38440525
Ch 1.30 -1.7129 10.0000 1.0000 0.5668 0.3905 0.1763 0.4332 1.666 1.148 5.991 0.34016517
Ch 1.30 -1.7129 11.2202 1.0000 0.5642 0.3833 0.1809 0.4358 1.825 1.240 6.094 0.30920818
Ch 1.30 -1.7129 12.5893 1.0000 0.5599 0.3761 0.1838 0.4401 1.997 1.341 6.200 0.28043079
Ch 1.30 -1.7129 14.1254 1.0000 0.5519 0.3689 0.1830 0.4481 2.188 1.463 6.315 0.25223373
Ch 1.30 -1.7129 15.8489 1.0000 0.5456 0.3619 0.1838 0.4544 2.385 1.582 6.422 0.22875536
Ch 1.30 -1.7129 17.7828 1.0000 0.5378 0.3553 0.1825 0.4622 2.604 1.720 6.533 0.20653672
Ch 1.30 -1.3146 0.0631 1.0000 0.7999 0.7483 0.0516 0.2001 0.073 0.068 2.224 10.92709168
Ch 1.30 -1.3146 0.0708 1.0000 0.7932 0.7398 0.0534 0.2068 0.078 0.073 2.302 10.16621965
Ch 1.30 -1.3146 0.0794 1.0000 0.7872 0.7319 0.0553 0.2128 0.084 0.078 2.388 9.39655531
Ch 1.30 -1.3146 0.0891 1.0000 0.7814 0.7241 0.0573 0.2186 0.089 0.082 2.460 8.78863328
Ch 1.30 -1.3146 0.1000 1.0000 0.7753 0.7159 0.0594 0.2247 0.095 0.088 2.539 8.16980473
Ch 1.30 -1.3146 0.1122 1.0000 0.7695 0.7082 0.0613 0.2305 0.077 0.071 2.321 9.99360959
Ch 1.30 -1.3146 0.1259 1.0000 0.7632 0.7002 0.0629 0.2368 0.082 0.075 2.394 9.33782584
Ch 1.30 -1.3146 0.1413 1.0000 0.7567 0.6920 0.0647 0.2433 0.086 0.079 2.459 8.79550593
Ch 1.30 -1.3146 0.1585 1.0000 0.7501 0.6835 0.0666 0.2499 0.090 0.082 2.519 8.32575729
Ch 1.30 -1.3146 0.1778 1.0000 0.7438 0.6754 0.0684 0.2562 0.098 0.089 2.617 7.60483788
Ch 1.30 -1.3146 0.1995 1.0000 0.7373 0.6670 0.0703 0.2627 0.106 0.096 2.719 6.92340938
Ch 1.30 -1.3146 0.2239 1.0000 0.7310 0.6587 0.0723 0.2690 0.117 0.106 2.835 6.22166885
Ch 1.30 -1.3146 0.2512 1.0000 0.7249 0.6506 0.0743 0.2751 0.127 0.114 2.929 5.70862537
Ch 1.30 -1.3146 0.2818 1.0000 0.7188 0.6425 0.0764 0.2812 0.136 0.122 3.012 5.28644664
Ch 1.30 -1.3146 0.3162 1.0000 0.7127 0.6342 0.0785 0.2873 0.146 0.130 3.100 4.87691592
Ch 1.30 -1.3146 0.3548 1.0000 0.7069 0.6263 0.0806 0.2931 0.156 0.138 3.181 4.52333639
Ch 1.30 -1.3146 0.3981 1.0000 0.7011 0.6184 0.0827 0.2989 0.165 0.145 3.249 4.25053377
Ch 1.30 -1.3146 0.4467 1.0000 0.6950 0.6101 0.0849 0.3050 0.175 0.154 3.324 3.96597651
Ch 1.30 -1.3146 0.5012 1.0000 0.6890 0.6018 0.0872 0.3110 0.191 0.167 3.427 3.60674328
Ch 1.30 -1.3146 0.5623 1.0000 0.6835 0.5942 0.0893 0.3165 0.204 0.178 3.509 3.34562648
Ch 1.30 -1.3146 0.6310 1.0000 0.6779 0.5863 0.0916 0.3221 0.220 0.191 3.600 3.07490555
Ch 1.30 -1.3146 0.7079 1.0000 0.6722 0.5782 0.0940 0.3278 0.241 0.207 3.706 2.78897562
Ch 1.30 -1.3146 0.7943 1.0000 0.6667 0.5704 0.0963 0.3333 0.259 0.221 3.792 2.57703601
Ch 1.30 -1.3146 0.8913 1.0000 0.6615 0.5629 0.0987 0.3385 0.280 0.238 3.885 2.36630344
Ch 1.30 -1.3146 1.0000 1.0000 0.6563 0.5552 0.1011 0.3437 0.299 0.253 3.968 2.19238789
Ch 1.30 -1.3146 1.1220 1.0000 0.6510 0.5474 0.1037 0.3490 0.318 0.267 4.042 2.04763623
Ch 1.30 -1.3146 1.2589 1.0000 0.6458 0.5394 0.1064 0.3542 0.313 0.261 4.033 2.06405168
Ch 1.30 -1.3146 1.4125 1.0000 0.6374 0.5266 0.1109 0.3626 0.338 0.279 4.132 1.88431575
Ch 1.30 -1.3146 1.5849 1.0000 0.6314 0.5170 0.1143 0.3686 0.394 0.323 4.309 1.60176879
Ch 1.30 -1.3146 1.7783 1.0000 0.6261 0.5086 0.1175 0.3739 0.429 0.348 4.408 1.46116541
Ch 1.30 -1.3146 1.9953 1.0000 0.6213 0.5005 0.1208 0.3787 0.467 0.376 4.509 1.33166002
Ch 1.30 -1.3146 2.2387 1.0000 0.6166 0.4925 0.1242 0.3834 0.510 0.407 4.613 1.20974965
Ch 1.30 -1.3146 2.5119 1.0000 0.6117 0.4840 0.1277 0.3883 0.565 0.447 4.734 1.08196049
Ch 1.30 -1.3146 2.8184 1.0000 0.6071 0.4758 0.1312 0.3929 0.612 0.480 4.829 0.99143867
Ch 1.30 -1.3146 3.1623 1.0000 0.6028 0.4681 0.1347 0.3972 0.680 0.528 4.951 0.88671769
Ch 1.30 -1.3146 3.5481 1.0000 0.5989 0.4608 0.1382 0.4011 0.753 0.579 5.069 0.79510377
Ch 1.30 -1.3146 3.9811 1.0000 0.5950 0.4532 0.1418 0.4050 0.827 0.630 5.177 0.71985347
Ch 1.30 -1.3146 4.4668 1.0000 0.5912 0.4457 0.1455 0.4088 0.900 0.679 5.277 0.65655494
Ch 1.30 -1.3146 5.0119 1.0000 0.5874 0.4382 0.1492 0.4126 0.994 0.742 5.392 0.59073318
Ch 1.30 -1.3146 5.6234 1.0000 0.5839 0.4308 0.1531 0.4161 1.084 0.800 5.492 0.53859442
Ch 1.30 -1.3146 6.3096 1.0000 0.5804 0.4234 0.1571 0.4196 1.190 0.868 5.599 0.48791871
Ch 1.30 -1.3146 7.0795 1.0000 0.5771 0.4158 0.1612 0.4229 1.325 0.955 5.722 0.43553905
Ch 1.30 -1.3146 7.9433 1.0000 0.5738 0.4085 0.1653 0.4262 1.452 1.034 5.828 0.39516030
Ch 1.30 -1.3146 8.9125 1.0000 0.5708 0.4012 0.1696 0.4292 1.600 1.125 5.939 0.35666551
Ch 1.30 -1.3146 10.0000 1.0000 0.5680 0.3939 0.1741 0.4320 1.783 1.237 6.062 0.31857500
Ch 1.30 -1.3146 11.2202 1.0000 0.5654 0.3868 0.1787 0.4346 1.952 1.335 6.165 0.28963252
Ch 1.30 -1.3146 12.5893 1.0000 0.5635 0.3804 0.1831 0.4365 2.162 1.460 6.280 0.26060308
Ch 1.30 -1.3146 14.1254 1.0000 0.5550 0.3725 0.1825 0.4450 2.286 1.534 6.357 0.24283711
Ch 1.30 -1.3146 15.8489 1.0000 0.5490 0.3657 0.1833 0.4510 2.615 1.742 6.515 0.20993949
Ch 1.30 -1.3146 17.7828 1.0000 0.5408 0.3586 0.1822 0.4592 2.814 1.866 6.611 0.19218123
Ch 1.30 -0.7052 0.0631 1.0000 0.8007 0.7493 0.0513 0.1993 0.079 0.074 2.302 10.16839113
Ch 1.30 -0.7052 0.0708 1.0000 0.7947 0.7417 0.0530 0.2053 0.084 0.078 2.374 9.51705514
Ch 1.30 -0.7052 0.0794 1.0000 0.7887 0.7339 0.0548 0.2113 0.089 0.083 2.456 8.82237987
Ch 1.30 -0.7052 0.0891 1.0000 0.7832 0.7267 0.0566 0.2168 0.095 0.088 2.526 8.26944695
Ch 1.30 -0.7052 0.1000 1.0000 0.7775 0.7190 0.0586 0.2225 0.100 0.093 2.595 7.75930389
Ch 1.30 -0.7052 0.1122 1.0000 0.7717 0.7110 0.0608 0.2283 0.103 0.095 2.637 7.46667723
Ch 1.30 -0.7052 0.1259 1.0000 0.7661 0.7040 0.0622 0.2339 0.097 0.089 2.579 7.87948008
Ch 1.30 -0.7052 0.1413 1.0000 0.7600 0.6962 0.0638 0.2400 0.105 0.096 2.670 7.24335620
Ch 1.30 -0.7052 0.1585 1.0000 0.7537 0.6881 0.0655 0.2463 0.112 0.102 2.748 6.74192067
Ch 1.30 -0.7052 0.1778 1.0000 0.7479 0.6807 0.0672 0.2521 0.120 0.109 2.835 6.22251431
Ch 1.30 -0.7052 0.1995 1.0000 0.7419 0.6729 0.0689 0.2581 0.129 0.117 2.923 5.73777071
Ch 1.30 -0.7052 0.2239 1.0000 0.7358 0.6650 0.0708 0.2642 0.139 0.125 3.009 5.30034598
Ch 1.30 -0.7052 0.2512 1.0000 0.7301 0.6575 0.0726 0.2699 0.152 0.137 3.117 4.79941851
Ch 1.30 -0.7052 0.2818 1.0000 0.7244 0.6500 0.0745 0.2756 0.162 0.145 3.192 4.47940688
Ch 1.30 -0.7052 0.3162 1.0000 0.7191 0.6428 0.0762 0.2809 0.174 0.156 3.281 4.12705203
Ch 1.30 -0.7052 0.3548 1.0000 0.7135 0.6353 0.0782 0.2865 0.190 0.169 3.381 3.76245725
Ch 1.30 -0.7052 0.3981 1.0000 0.7080 0.6278 0.0802 0.2920 0.205 0.182 3.475 3.45200680
Ch 1.30 -0.7052 0.4467 1.0000 0.7027 0.6206 0.0821 0.2973 0.220 0.194 3.558 3.19623782
Ch 1.30 -0.7052 0.5012 1.0000 0.6974 0.6134 0.0840 0.3026 0.237 0.209 3.648 2.94177913
Ch 1.30 -0.7052 0.5623 1.0000 0.6921 0.6061 0.0860 0.3079 0.255 0.223 3.735 2.71742494
Ch 1.30 -0.7052 0.6310 1.0000 0.6869 0.5989 0.0880 0.3131 0.273 0.238 3.819 2.51457422
Ch 1.30 -0.7052 0.7079 1.0000 0.6814 0.5913 0.0901 0.3186 0.294 0.255 3.908 2.31685745
Ch 1.30 -0.7052 0.7943 1.0000 0.6760 0.5837 0.0923 0.3240 0.316 0.273 3.995 2.13782931
Ch 1.30 -0.7052 0.8913 1.0000 0.6705 0.5759 0.0947 0.3295 0.340 0.292 4.084 1.96985472
Ch 1.30 -0.7052 1.0000 1.0000 0.6651 0.5680 0.0971 0.3349 0.369 0.315 4.180 1.80302552
Ch 1.30 -0.7052 1.1220 1.0000 0.6596 0.5600 0.0996 0.3404 0.398 0.338 4.271 1.65877723
Ch 1.30 -0.7052 1.2589 1.0000 0.6542 0.5521 0.1022 0.3458 0.411 0.347 4.316 1.59060378
Ch 1.30 -0.7052 1.4125 1.0000 0.6487 0.5438 0.1049 0.3513 0.401 0.336 4.298 1.61764695
Ch 1.30 -0.7052 1.5849 1.0000 0.6380 0.5275 0.1105 0.3620 0.500 0.414 4.556 1.27542012
Ch 1.30 -0.7052 1.7783 1.0000 0.6325 0.5188 0.1137 0.3675 0.568 0.466 4.704 1.11320912
Ch 1.30 -0.7052 1.9953 1.0000 0.6276 0.5108 0.1167 0.3724 0.625 0.508 4.815 1.00468672
Ch 1.30 -0.7052 2.2387 1.0000 0.6229 0.5031 0.1198 0.3771 0.676 0.546 4.908 0.92178311
Ch 1.30 -0.7052 2.5119 1.0000 0.6181 0.4950 0.1231 0.3819 0.739 0.592 5.014 0.83607483
Ch 1.30 -0.7052 2.8184 1.0000 0.6133 0.4868 0.1264 0.3867 0.807 0.641 5.118 0.75969443
Ch 1.30 -0.7052 3.1623 1.0000 0.6091 0.4794 0.1297 0.3909 0.878 0.691 5.218 0.69338242
Ch 1.30 -0.7052 3.5481 1.0000 0.6050 0.4720 0.1330 0.3950 0.953 0.743 5.313 0.63502696
Ch 1.30 -0.7052 3.9811 1.0000 0.6009 0.4644 0.1365 0.3991 1.034 0.800 5.410 0.58088067
Ch 1.30 -0.7052 4.4668 1.0000 0.5970 0.4570 0.1400 0.4030 1.152 0.882 5.534 0.51826276
Ch 1.30 -0.7052 5.0119 1.0000 0.5930 0.4494 0.1437 0.4070 1.254 0.950 5.633 0.47291366
Ch 1.30 -0.7052 5.6234 1.0000 0.5892 0.4418 0.1474 0.4108 1.417 1.063 5.773 0.41580557
Ch 1.30 -0.7052 6.3096 1.0000 0.5859 0.4349 0.1510 0.4141 1.542 1.145 5.871 0.37993530
Ch 1.30 -0.7052 7.0795 1.0000 0.5824 0.4277 0.1547 0.4176 1.681 1.234 5.971 0.34656049
Ch 1.30 -0.7052 7.9433 1.0000 0.5791 0.4205 0.1586 0.4209 1.853 1.345 6.083 0.31258756
Ch 1.30 -0.7052 8.9125 1.0000 0.5760 0.4134 0.1626 0.4240 2.029 1.457 6.187 0.28381004
Ch 1.30 -0.7052 10.0000 1.0000 0.5729 0.4063 0.1666 0.4271 2.221 1.575 6.291 0.25791189
Ch 1.30 -0.7052 11.2202 1.0000 0.5700 0.3992 0.1708 0.4300 2.423 1.697 6.391 0.23524347
Ch 1.30 -0.7052 12.5893 1.0000 0.5673 0.3921 0.1752 0.4327 2.639 1.824 6.489 0.21498439
Ch 1.30 -0.7052 14.1254 1.0000 0.5647 0.3849 0.1798 0.4353 2.868 1.955 6.584 0.19690135
Ch 1.30 -0.7052 15.8489 1.0000 0.5604 0.3777 0.1827 0.4396 3.127 2.107 6.686 0.17923857
Ch 1.30 -0.7052 17.7828 1.0000 0.5543 0.3706 0.1837 0.4457 3.406 2.277 6.791 0.16275551
Ch 1.30 -0.3960 0.0631 1.0000 0.8015 0.7504 0.0511 0.1985 0.081 0.076 2.328 9.92768655
Ch 1.30 -0.3960 0.0708 1.0000 0.7954 0.7426 0.0528 0.2046 0.085 0.080 2.395 9.32986238
Ch 1.30 -0.3960 0.0794 1.0000 0.7899 0.7355 0.0544 0.2101 0.092 0.085 2.480 8.62839338
Ch 1.30 -0.3960 0.0891 1.0000 0.7846 0.7285 0.0561 0.2154 0.097 0.090 2.548 8.10889197
Ch 1.30 -0.3960 0.1000 1.0000 0.7790 0.7210 0.0581 0.2210 0.102 0.095 2.615 7.61789875
Ch 1.30 -0.3960 0.1122 1.0000 0.7735 0.7134 0.0601 0.2265 0.108 0.100 2.686 7.13634272
Ch 1.30 -0.3960 0.1259 1.0000 0.7686 0.7070 0.0616 0.2314 0.109 0.101 2.703 7.02444535
Ch 1.30 -0.3960 0.1413 1.0000 0.7627 0.6995 0.0632 0.2373 0.117 0.107 2.783 6.52943627
Ch 1.30 -0.3960 0.1585 1.0000 0.7569 0.6920 0.0649 0.2431 0.125 0.114 2.866 6.04659570
Ch 1.30 -0.3960 0.1778 1.0000 0.7515 0.6850 0.0666 0.2485 0.134 0.122 2.949 5.60475177
Ch 1.30 -0.3960 0.1995 1.0000 0.7460 0.6776 0.0683 0.2540 0.146 0.132 3.046 5.12164354
Ch 1.30 -0.3960 0.2239 1.0000 0.7407 0.6706 0.0701 0.2593 0.156 0.142 3.131 4.73872422
Ch 1.30 -0.3960 0.2512 1.0000 0.7355 0.6635 0.0719 0.2645 0.170 0.153 3.228 4.33339053
Ch 1.30 -0.3960 0.2818 1.0000 0.7301 0.6562 0.0739 0.2699 0.185 0.166 3.329 3.94889209
Ch 1.30 -0.3960 0.3162 1.0000 0.7251 0.6494 0.0758 0.2749 0.199 0.178 3.413 3.65284281
Ch 1.30 -0.3960 0.3548 1.0000 0.7200 0.6421 0.0778 0.2800 0.213 0.190 3.500 3.37333560
Ch 1.30 -0.3960 0.3981 1.0000 0.7152 0.6354 0.0798 0.2848 0.230 0.204 3.588 3.10989921
Ch 1.30 -0.3960 0.4467 1.0000 0.7103 0.6284 0.0819 0.2897 0.247 0.218 3.672 2.87958468
Ch 1.30 -0.3960 0.5012 1.0000 0.7057 0.6217 0.0840 0.2943 0.266 0.234 3.760 2.65373633
Ch 1.30 -0.3960 0.5623 1.0000 0.7007 0.6146 0.0861 0.2993 0.287 0.252 3.852 2.43895713
Ch 1.30 -0.3960 0.6310 1.0000 0.6958 0.6076 0.0882 0.3042 0.310 0.271 3.942 2.24492047
Ch 1.30 -0.3960 0.7079 1.0000 0.6906 0.6000 0.0905 0.3094 0.331 0.288 4.022 2.08507549
Ch 1.30 -0.3960 0.7943 1.0000 0.6854 0.5925 0.0929 0.3146 0.361 0.312 4.124 1.89921785
Ch 1.30 -0.3960 0.8913 1.0000 0.6804 0.5851 0.0953 0.3196 0.393 0.338 4.225 1.72928265
Ch 1.30 -0.3960 1.0000 1.0000 0.6749 0.5771 0.0978 0.3251 0.424 0.363 4.316 1.59049821
Ch 1.30 -0.3960 1.1220 1.0000 0.6697 0.5693 0.1004 0.3303 0.458 0.389 4.408 1.46167960
Ch 1.30 -0.3960 1.2589 1.0000 0.6643 0.5611 0.1032 0.3357 0.449 0.379 4.394 1.48006690
Ch 1.30 -0.3960 1.4125 1.0000 0.6534 0.5442 0.1092 0.3466 0.544 0.453 4.621 1.20129846
Ch 1.30 -0.3960 1.5849 1.0000 0.6471 0.5344 0.1127 0.3529 0.616 0.509 4.767 1.05032053
Ch 1.30 -0.3960 1.7783 1.0000 0.6419 0.5259 0.1159 0.3581 0.687 0.563 4.894 0.93413269
Ch 1.30 -0.3960 1.9953 1.0000 0.6373 0.5183 0.1190 0.3627 0.758 0.617 5.009 0.84060131
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\ No newline at end of file
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from __future__ import division
import scipy.special as sp
import numpy as np
from astropy.io import fits
from skimage.transform import resize
def Sersic2D(x, y, mag = 12, r_eff = 1, n = 2, ellip = 0.5,
theta = 0, x_0 = 0, y_0 = 0, pixelscale = 0.01):
# Produce Sersic profile
bn = sp.gammaincinv(2. * n, 0.5)
a, b = r_eff, (1 - ellip) * r_eff
cos_theta, sin_theta = np.cos(theta), np.sin(theta)
x_maj = (x - x_0) * cos_theta + (y - y_0) * sin_theta
x_min = -(x - x_0) * sin_theta + (y - y_0) * cos_theta
z = (abs(x_maj / a) ** 2 + abs(x_min / b) ** 2) ** (1 / 2)
profile = np.exp(-bn * (z ** (1 / n) - 1))
# Normalization
integral = a * b * 2 * np.pi * n * np.exp(bn) / (bn ** (2 * n)) * sp.gamma(2 * n)
prof_norm = profile / integral * pixelscale
# Calibration
total_flux = 10. ** ((22.5 - mag) * 0.4)
sb_mag = 22.5 - 2.5 * np.log10(prof_norm * total_flux / pixelscale)
return sb_mag
def VelMap2D(x, y, vmax = 200, rt = 1, ellip = 0.5,
theta = 0, x_0 = 0, y_0 = 0):
# Produce tanh profile
a, b = rt, (1 - ellip) * rt
cos_theta, sin_theta = np.cos(theta), np.sin(theta)
x_maj = (x - x_0) * cos_theta + (y - y_0) * sin_theta
x_min = -(x - x_0) * sin_theta + (y - y_0) * cos_theta
z = (abs(x_maj / a) ** 2 + abs(x_min / b) ** 2) ** (1 / 2)
profile = vmax * np.tanh(z) * ((x_maj / a) / z)
return profile
def GradMap2D(x, y, a0 = 10, r_eff = 1, gred = -1, ellip = 0.5,
theta = 0, x_0 = 0, y_0 = 0):
# Produce gradiant profile
a, b = r_eff, (1 - ellip) * r_eff
cos_theta, sin_theta = np.cos(theta), np.sin(theta)
x_maj = (x - x_0) * cos_theta + (y - y_0) * sin_theta
x_min = -(x - x_0) * sin_theta + (y - y_0) * cos_theta
z = (abs(x_maj / a) ** 2 + abs(x_min / b) ** 2) ** (1 / 2)
profile = a0 + z * gred
return profile
class Map2d(object):
"""
Generate an x, y grid in a rectangular region, sampled with xsamp and
ysamp spacings in the x and y directions, respectively. Origin is at the
upper-left corner to match numpy and matplotlib convention. astropy.io.fits
also assumes UL origin by default.
Parameters
----------
xsamp, ysamp : float, float
The sampling spacing in the x and y directions.
nx, ny: int, int
Number of samples in the x and y directions.
"""
def __init__(self, inst):
self.xsamp = inst.dpix
self.ysamp = inst.dpix
startx = -(inst.nx - 1) / 2.0 * self.xsamp
stopx = (inst.nx - 1) / 2.0 * self.xsamp
starty = -(inst.ny - 1) / 2.0 * self.ysamp
stopy = (inst.ny - 1) / 2.0 * self.ysamp
xvals = np.linspace(startx, stopx, num = inst.nx)
yvals = np.linspace(starty, stopy, num = inst.ny)
ones = np.ones((inst.ny, inst.nx))
x = ones * xvals
y = np.flipud(ones * yvals.reshape(int(inst.ny), 1))
self.nx = inst.nx
self.ny = inst.ny
self.x = x
self.y = y
self.row = xvals
# flip Y axis because we use Y increasing from bottom to top
self.col = yvals[::-1]
def sersic_map(self, mag = 12, r_eff = 2, n = 2.5, ellip = 0.5, theta = -50):
self.mag = mag
self.reff = r_eff / self.xsamp
self.n = n
self.ellip = ellip
self.theta = theta
self.map = Sersic2D(self.x, self.y, mag = self.mag,
r_eff = self.reff, n = self.n,
ellip = self.ellip, theta = self.theta,
pixelscale = self.xsamp * self.ysamp)
def tanh_map(self, vmax = 200, rt = 2, ellip = 0.5, theta = -50):
self.vmax = vmax
self.rt = rt / self.xsamp
self.ellip = ellip
self.theta = theta
self.map = VelMap2D(self.x, self.y, vmax = self.vmax, rt = self.rt,
ellip = self.ellip, theta = self.theta)
def gred_map(self, a0 = 10, r_eff = 1, gred = -1, ellip = 0.5, theta = 0):
self.a0 = a0
self.reff = r_eff / self.xsamp
self.gred = gred
self.ellip = ellip
self.theta = theta
self.map = GradMap2D(self.x, self.y, a0 = self.a0, r_eff = self.reff,
gred = self.gred, ellip = self.ellip, theta = self.theta)
def load_map(self, image):
if np.ndim(image) == 2:
self.map = resize(image, (self.nx, self.ny))
class StellarPopulationMap():
def __init__(self, inst, sbright = None, logage = None,
feh = None, vel = None, vdisp = None, ebv = None):
self.nx = inst.nx
self.ny = inst.ny
self.dpix = inst.dpix
self.fov_x = inst.fov_x
self.fov_y = inst.fov_y
self.sbright = sbright.map
self.logage = logage.map
self.feh = feh.map
self.vel = vel.map
self.vdisp = vdisp.map
self.ebv = ebv.map
self.mag = self.sbright + 2.5 * np.log10(self.dpix * self.dpix)
self.age = 10 ** self.logage / 1e9
self.vdisp[self.vdisp < 10] = 10
self.ebv[self.ebv < 0] = 0
class IonizedGasMap():
def __init__(self, inst, halpha = None, zh = None, vel = None, vdisp = None, ebv = None):
self.nx = inst.nx
self.ny = inst.ny
self.dpix = inst.dpix
self.fov_x = inst.fov_x
self.fov_y = inst.fov_y
self.halpha = halpha.map
self.zh = zh.map
self.vel = vel.map
self.vdisp = vdisp.map
self.ebv = ebv.map
self.vdisp[self.vdisp < 10] = 10
self.ebv[self.ebv < 0] = 0
\ No newline at end of file
import os
import glob
import sys
from os import path
import numpy as np
import astropy.units as u
from astropy.io import fits
from scipy.stats import norm
from scipy.interpolate import interp1d
data_path = os.path.dirname(__file__)
def readcol(filename, **kwargs):
"""
Tries to reproduce the simplicity of the IDL procedure READCOL.
Given a file with some columns of strings and columns of numbers, this
function extract the columns from a file and places them in Numpy vectors
with the proper type:
name, mass = readcol('prova.txt', usecols=(0, 2))
where the file prova.txt contains the following:
##################
# name radius mass
##################
abc 25. 36.
cde 45. 56.
rdh 55 57.
qtr 75. 46.
hdt 47. 56.
##################
This function is a wrapper for numpy.genfromtxt() and accepts the same input.
See the following website for the full documentation
https://docs.scipy.org/doc/numpy/reference/generated/numpy.genfromtxt.html
"""
f = np.genfromtxt(filename, dtype=None, **kwargs)
t = type(f[0])
if t == np.ndarray or t == np.void: # array or structured array
f = map(np.array, zip(*f))
# In Python 3.x all strings (e.g. name='NGC1023') are Unicode strings by defauls.
# However genfromtxt() returns byte strings b'NGC1023' for non-numeric columns.
# To have the same behaviour in Python 3 as in Python 2, I convert the Numpy
# byte string 'S' type into Unicode strings, which behaves like normal strings.
# With this change I can read the string a='NGC1023' from a text file and the
# test a == 'NGC1023' will give True as expected.
if sys.version >= '3':
f = [v.astype(str) if v.dtype.char=='S' else v for v in f]
return f
def log_rebin(lamRange, spec, oversample=False, velscale=None, flux=False):
"""
Logarithmically rebin a spectrum, while rigorously conserving the flux.
Basically the photons in the spectrum are simply redistributed according
to a new grid of pixels, with non-uniform size in the spectral direction.
When the flux keyword is set, this program performs an exact integration
of the original spectrum, assumed to be a step function within the
linearly-spaced pixels, onto the new logarithmically-spaced pixels.
The output was tested to agree with the analytic solution.
:param lamRange: two elements vector containing the central wavelength
of the first and last pixels in the spectrum, which is assumed
to have constant wavelength scale! E.g. from the values in the
standard FITS keywords: LAMRANGE = CRVAL1 + [0,CDELT1*(NAXIS1-1)].
It must be LAMRANGE[0] < LAMRANGE[1].
:param spec: input spectrum.
:param oversample: Oversampling can be done, not to loose spectral resolution,
especally for extended wavelength ranges and to avoid aliasing.
Default: OVERSAMPLE=1 ==> Same number of output pixels as input.
:param velscale: velocity scale in km/s per pixels. If this variable is
not defined, then it will contain in output the velocity scale.
If this variable is defined by the user it will be used
to set the output number of pixels and wavelength scale.
:param flux: (boolean) True to preserve total flux. In this case the
log rebinning changes the pixels flux in proportion to their
dLam so the following command will show large differences
beween the spectral shape before and after LOG_REBIN:
plt.plot(exp(logLam), specNew) # Plot log-rebinned spectrum
plt.plot(np.linspace(lamRange[0], lamRange[1], spec.size), spec)
By defaul, when this is False, the above two lines produce
two spectra that almost perfectly overlap each other.
:return: [specNew, logLam, velscale]
"""
lamRange = np.asarray(lamRange)
assert len(lamRange) == 2, 'lamRange must contain two elements'
assert lamRange[0] < lamRange[1], 'It must be lamRange[0] < lamRange[1]'
s = spec.shape
assert len(s) == 1, 'input spectrum must be a vector'
n = s[0]
if oversample:
m = int(n*oversample)
else:
m = int(n)
dLam = np.diff(lamRange)/(n - 1.) # Assume constant dLam
lim = lamRange/dLam + [-0.5, 0.5] # All in units of dLam
borders = np.linspace(*lim, num=n+1) # Linearly
logLim = np.log(lim)
c = 299792.458 # Speed of light in km/s
if velscale is None: # Velocity scale is set by user
velscale = np.diff(logLim)/m*c # Only for output
else:
logScale = velscale/c
m = int(np.diff(logLim)/logScale) # Number of output pixels
logLim[1] = logLim[0] + m*logScale
newBorders = np.exp(np.linspace(*logLim, num=m+1)) # Logarithmically
k = (newBorders - lim[0]).clip(0, n-1).astype(int)
specNew = np.add.reduceat(spec, k)[:-1] # Do analytic integral
specNew *= np.diff(k) > 0 # fix for design flaw of reduceat()
specNew += np.diff((newBorders - borders[k])*spec[k])
if not flux:
specNew /= np.diff(newBorders)
# Output log(wavelength): log of geometric mean
logLam = np.log(np.sqrt(newBorders[1:]*newBorders[:-1])*dLam)
return specNew, logLam, velscale
def gaussian_filter1d(spec, sig):
"""
Convolve a spectrum by a Gaussian with different sigma for every pixel.
If all sigma are the same this routine produces the same output as
scipy.ndimage.gaussian_filter1d, except for the border treatment.
Here the first/last p pixels are filled with zeros.
When creating a template library for SDSS data, this implementation
is 60x faster than a naive for loop over pixels.
:param spec: vector with the spectrum to convolve
:param sig: vector of sigma values (in pixels) for every pixel
:return: spec convolved with a Gaussian with dispersion sig
"""
sig = sig.clip(0.01) # forces zero sigmas to have 0.01 pixels
p = int(np.ceil(np.max(3*sig)))
m = 2*p + 1 # kernel size
x2 = np.linspace(-p, p, m)**2
n = spec.size
a = np.zeros((m, n))
for j in range(m): # Loop over the small size of the kernel
a[j, p:-p] = spec[j:n-m+j+1]
gau = np.exp(-x2[:, None]/(2*sig**2))
gau /= np.sum(gau, 0)[None, :] # Normalize kernel
conv_spectrum = np.sum(a*gau, 0)
return conv_spectrum
def calibrate(wave, flux, mag, filtername = 'SLOAN_SDSS.r'):
"""
Calibrate the spectra according to the magnitude.
:param wave: _description_
:type wave: _type_
:param flux: _description_
:type flux: _type_
:param mag: _description_
:type mag: _type_
:param filtername: _description_, defaults to './data/SLOAN_SDSS.r'
:type filtername: str, optional
:return: _description_
:rtype: _type_
"""
# Loading response curve
if filtername == '5100':
wave0 = np.linspace(3000,10000,7000)
response0 = np.zeros(7000)
response0[(wave0 > 5050) & (wave0 < 5150)] = 1.
else:
filter_file = data_path + '/data/filter/' + filtername+'.filter'
wave0, response0 = readcol(filter_file)
# Setting the response
func = interp1d(wave0, response0)
response = np.copy(wave)
ind_extra = (wave > max(wave0)) | (wave < min(wave0))
response[ind_extra] = 0
ind_inside = (wave < max(wave0)) & (wave > min(wave0))
response[ind_inside] = func(wave[ind_inside])
# Flux map of datacube for given filter band
preflux = np.sum(flux * response * np.mean(np.diff(wave))) / np.sum(response * np.mean(np.diff(wave)))
# Real flux from magnitude for given filter
realflux = (mag * u.STmag).to(u.erg/u.s/u.cm**2/u.AA).value
# Normalization
flux_ratio = realflux / preflux
flux_calibrate = flux * flux_ratio * 1e17 # Units: 10^-17 erg/s/A/cm^2
return flux_calibrate
# ----------------
# Reddening Module
def Calzetti_Law(wave, Rv = 4.05):
"""
Calzetti_Law
Dust Extinction Curve of Calzetti et al. (2000)
Parameters
----------
wave : float
Wavelength
Rv : float, optional
Extinction coefficient, by default 4.05
Returns
-------
float
Extinction value corresponding to the input wavelength
"""
wave_number = 1./(wave * 1e-4)
reddening_curve = np.zeros(len(wave))
idx = np.logical_and(wave >= 1200, wave <= 6300)
reddening_curve[idx] = 2.659 * ( -2.156 + 1.509 * wave_number[idx] - 0.198 * \
(wave_number[idx] ** 2)) + 0.011 * (wave_number[idx] **3 ) + Rv
idx = np.logical_and(wave >= 6300, wave <= 22000)
reddening_curve[idx] = 2.659 * ( -1.857 + 1.040 * wave_number[idx]) + Rv
return reddening_curve
def reddening(wave, flux, ebv = 0.0, law = 'calzetti', Rv = 4.05):
"""
Reddening an input spectra through a given reddening curve.
Parameters
----------
wave : float
Wavelength of input spectra
flux : float
Flux of input spectra
ebv : float, optional
E(B-V) value, by default 0
law : str, optional
Extinction curve, by default 'calzetti'
Rv : float, optional
Extinction coefficient, by default 4.05
Returns
-------
float
Flux of spectra after reddening
"""
curve = Calzetti_Law(wave, Rv = Rv)
fluxNew = flux / (10. ** (0.4 * ebv * curve))
return fluxNew
################
# Emission Lines
################
def SingleEmissinoLine(wave, line_wave, FWHM_inst):
"""
Profile of single emission line (Gaussian profile)
Parameters
----------
wave : float
Wavelength of
line_wave : float
Wavelength of emission line at the line center
FWHM_inst : float
Intrinsic broadening of emission line, units: A
Returns
-------
float
Spectra of single emission line
"""
sigma = FWHM_inst / 2.355
flux = norm.pdf(wave, line_wave, sigma)
return flux
class EmissionLineTemplate():
"""
Template for the emission lines
"""
def __init__(self, instrument, lam_range = [500, 15000], dlam = 0.1, model = 'hii'):
"""
__init__ _summary_
Parameters
----------
lam_range : list, optional
_description_, by default [500, 15000]
dlam : float, optional
_description_, by default 0.1
model : str, optional
_description_, by default 'nlr'
FWHM_inst : float, optional
_description_, by default 0.5
"""
self.lam_range = lam_range
self.wave = np.arange(lam_range[0], lam_range[1], 0.1)
self.FWHM_inst = instrument.inst_fwhm
self.model = model
# HII region model of fsps-cloudy
if model == 'hii':
# Loading emission line flux table
flux_table_file = data_path + '/data/fsps.nebular.fits'
line_table = fits.open(flux_table_file)
# Emission line list
line_list = line_table[1].data
line_wave = line_list['Wave']
line_names = line_list['Name']
w = (line_wave > lam_range[0]) & (line_wave < lam_range[1])
self.line_names = line_names[w]
self.line_wave = line_wave[w]
# Make parameter grid
grid = line_table[2].data
self.zh_grid = grid['logZ']
# Narrow line region model of
if model == 'nlr':
# Loading emission line flux table
flux_table_file = data_path + '/data/AGN.NLR.fits'
line_table = fits.open(flux_table_file)
# Emission line list
line_list = line_table[1].data
line_wave = line_list['Wave']
line_names = line_list['Name']
w = (line_wave > lam_range[0]) & (line_wave < lam_range[1])
self.line_names = line_names[w]
self.line_wave = line_wave[w]
# Make parameter grid
grid = line_table[2].data
self.zh_grid = grid['logZ']
# Flux ratio
flux_ratio = line_table[3].data
self.flux_ratio = flux_ratio
# Make emission line
nline = len(line_wave)
for i in range(nline):
if i==0:
emission_line = SingleEmissinoLine(self.wave, line_wave[i], self.FWHM_inst)
emission_lines = emission_line
else:
emission_line = SingleEmissinoLine(self.wave, line_wave[i], self.FWHM_inst)
emission_lines = np.vstack((emission_lines, emission_line))
self.emission_lines = emission_lines.T
class HII_Region():
"""
Class for the spectra of HII region
Parameters
----------
wave : _type_
_description_
temp : _type_
_description_
Halpha : int, optional
_description_, by default 100
logZ : bool, optional
_description_, by default False
vel : int, optional
_description_, by default 100
vdisp : int, optional
_description_, by default 120
Ebv : float, optional
_description_, by default 0.1
Raises
------
ValueError
_description_
"""
def __init__(self, inst, temp, halpha = 100, zh = 0,
vel = 100, vdisp = 120, ebv = 0.1):
if (zh > -2) & (zh < 0.5):
indz = np.argmin(np.abs(zh - temp.zh_grid))
flux_ratio = temp.flux_ratio[indz, :]
else:
raise ValueError('The range of logZ is not correct!')
# Make emission line spectra through adding emission lines
emlines = temp.emission_lines * flux_ratio
flux_combine = np.sum(emlines, axis = 1)
flux_calibrate = flux_combine * halpha # Units: erg/s/A/cm^2
# Dust attenuation
if np.isscalar(ebv):
flux_dust = reddening(temp.wave, flux_calibrate, ebv = ebv)
# Broadening caused by Velocity Dispersion
velscale = 10
lam_range = [np.min(temp.wave), np.max(temp.wave)]
flux_logwave, logLam = log_rebin(lam_range, flux_dust, velscale=velscale)[:2]
sigma_gas = vdisp / velscale # in pixel
sigma_LSF = temp.FWHM_inst / (np.exp(logLam)) * 3e5 / velscale # in pixel
if sigma_gas>0:
sigma_dif = np.zeros(len(flux_logwave))
idx = (sigma_gas > sigma_LSF)
sigma_dif[idx] = np.sqrt(sigma_gas ** 2. - sigma_LSF[idx] ** 2.)
idx = (sigma_gas <= sigma_LSF)
sigma_dif[idx] = 0.1
flux_broad = gaussian_filter1d(flux_logwave, sigma_dif)
# Redshift
redshift = vel / 3e5
wave_r = np.exp(logLam) * (1 + redshift)
flux_red = np.interp(inst.wave, wave_r, flux_broad)
self.wave = inst.wave
self.flux = flux_red
#############
# AGN Spectra
#############
class AGN_NLR():
"""
Class for narrow line region of AGN
Parameters
----------
wave : float
Wavelength
temp : class
Class of emission line template
Halpha : float, optional
Total flux of Halpha emission line, units 1e-17 erg/s, by default 100
logZ : float, optional
Gas-phase metallicity, by default False
vel : float, optional
Line-of-sight velocity, by default 100
vdisp : float, optional
Velocity dispersion, by default 120
Ebv : float, optional
Dust extinction, by default 0.1
Raises
------
ValueError
_description_
"""
def __init__(self, temp, instrument, halpha = 100, zh = False,
vel = 100, vdisp = 120, ebv = 0.1):
if (zh > -2) & (zh < 0.5):
indz = np.argmin(np.abs(zh - temp.zh_grid))
flux_ratio = temp.flux_ratio[indz, :]
else:
raise ValueError('The value of logZ is not correct!')
# Make emission line spectra through adding emission lines
emlines = temp.emission_lines * flux_ratio
flux_combine = np.sum(emlines, axis = 1)
flux_calibrate = flux_combine * halpha # Units: 1e-17 erg/s/A/cm^2
# Dust attenuation
if np.isscalar(ebv):
flux_dust = reddening(temp.wave, flux_calibrate, ebv = ebv)
# Broadening caused by Velocity Dispersion
velscale = 10
lam_range = [np.min(temp.wave), np.max(temp.wave)]
flux_logwave, logLam = log_rebin(lam_range, flux_dust, velscale=velscale)[:2]
sigma_gas = vdisp / velscale # in pixel
sigma_LSF = temp.FWHM_inst / (np.exp(logLam)) * 3e5 / velscale # in pixel
if sigma_gas>0:
sigma_dif = np.zeros(len(flux_logwave))
idx = (sigma_gas > sigma_LSF)
sigma_dif[idx] = np.sqrt(sigma_gas ** 2. - sigma_LSF[idx] ** 2.)
idx = (sigma_gas <= sigma_LSF)
sigma_dif[idx] = 0.1
flux_broad = gaussian_filter1d(flux_logwave, sigma_dif)
# Redshift
redshift = vel / 3e5
wave_r = np.exp(logLam) * (1 + redshift)
flux_red = np.interp(instrument.wave, wave_r, flux_broad)
self.wave = instrument.wave
self.flux = flux_red
class AGN_BLR():
"""
Class for the broad line region of AGN
"""
def __init__(self, instrument, hbeta_flux = 100, hbeta_fwhm = 2000, ebv = None, vel = 0.,
lam_range = [500, 15000]):
wave_rest = np.arange(lam_range[0], lam_range[1], 0.1)
line_names = ['Hepsilon', 'Hdelta', 'Hgamma', 'Hbeta', 'Halpha']
line_waves = [3970.079, 4101.742, 4340.471, 4861.333, 6562.819]
line_ratio = [0.101, 0.208, 0.405, 1.000, 2.579] # From Ilic et al. (2006)
# Make emission lines
for i in range(len(line_names)):
if i==0:
emission_line = SingleEmissinoLine(wave_rest, line_waves[i],
hbeta_fwhm / 3e5 * line_waves[i])
emission_lines = emission_line
else:
emission_line = SingleEmissinoLine(wave_rest, line_waves[i],
hbeta_fwhm / 3e5 * line_waves[i])
emission_lines = np.vstack((emission_lines, emission_line))
emlines = emission_lines.T * line_ratio
flux_combine = np.sum(emlines, axis = 1)
# Flux callibration
flux_calibrate = flux_combine * hbeta_flux # Units: 1e-17 erg/s/A/cm^2
# Dust attenuation
if np.isscalar(ebv):
flux_dust = reddening(wave_rest, flux_calibrate, ebv = ebv)
else:
flux_dust = flux_calibrate
# Redshift
redshift = vel / 3e5
wave_r = wave_rest * (1 + redshift)
flux_red = np.interp(instrument.wave, wave_r, flux_dust)
self.wave = instrument.wave
self.flux = flux_red
class AGN_FeII():
"""
Class for FeII emission lines of AGN
"""
def __init__(self, instrument, hbeta_broad = 100, r4570 = 0.4, ebv = None, vel = 0.):
"""
_summary_
"""
filename = data_path + '/data/FeII.AGN.fits'
# Loading FeII template
hdulist = fits.open(filename)
data = hdulist[1].data
wave_rest = data['WAVE']
flux_model = data['FLUX']
# Determine the flux of FeII
Fe4570_temp = 100
Fe4570_model = hbeta_broad * r4570
Ratio_Fe4570 = Fe4570_model / Fe4570_temp
# Flux calibration
flux_calibrate = flux_model * Ratio_Fe4570
# Dust attenuation
if np.isscalar(ebv):
flux_dust = reddening(wave_rest, flux_calibrate, ebv = ebv)
else:
flux_dust = flux_calibrate
# Redshift
redshift = vel / 3e5
wave_r = wave_rest * (1 + redshift)
flux_red = np.interp(instrument.wave, wave_r, flux_dust)
self.wave = instrument.wave
self.flux = flux_red
class AGN_Powerlaw():
"""
AGN_Powerlaw _summary_
"""
def __init__(self, instrument, m5100 = 1000, alpha = -1.5, ebv = None, vel = 0.,):
"""
_summary_
"""
wave_rest = np.linspace(1000,20000,10000)
flux = wave_rest ** alpha
# Flux calibration
flux_calibrate = calibrate(wave_rest, flux, m5100, filtername='5100')
# Dust attenuation
if np.isscalar(ebv):
flux_dust = reddening(wave_rest, flux_calibrate, ebv = ebv)
else:
flux_dust = flux_calibrate
# Redshift
redshift = vel / 3e5
wave_r = wave_rest * (1 + redshift)
flux_red = np.interp(instrument.wave, wave_r, flux_dust)
self.wave = instrument.wave
self.flux = flux_red
class AGN():
def __init__(self, instrument, nlr_template, bhmass = 1e6, edd_ratio = 0.05,
halpha_broad = 100, halpha_narrow = 100, vdisp_broad = 2000, vdisp_narrow = 500,
vel = 1000, zh = 0, ebv = 0.1, dist = 20):
NLR = AGN_NLR(nlr_template, instrument, halpha = halpha_narrow, zh = zh,
vel = vel, vdisp = vdisp_narrow, ebv = ebv)
if halpha_broad > 0:
BLR = AGN_BLR(instrument, hbeta_flux = halpha_broad / 2.579,
hbeta_fwhm = vdisp_broad / 2.355, ebv = ebv, vel = vel)
m5100 = BHmass_to_M5100(bhmass, edd_ratio = edd_ratio, dist = dist)
PL = AGN_Powerlaw(instrument, m5100 = m5100, ebv = ebv, vel = vel)
Fe = AGN_FeII(instrument, hbeta_broad = halpha_broad / 2.579, ebv = ebv, vel = vel)
self.wave = instrument.wave
self.flux = NLR.flux + PL.flux + Fe.flux
if halpha_broad > 0:
self.flux = self.flux + BLR.flux
def BHmass_to_M5100(bhmass, edd_ratio = 0.05, dist = 21):
"""
Caculate luminosity at 5100A according to the black hole mass
Parameters
----------
BHmass : float
Black hole mass, unit: solar mass
Edd_ratio : float, optional
Eddtington ratio, by default 0.05
Dist : int, optional
Distance to the black hole, by default 21
Returns
-------
float
Luminosity at 5100A
"""
# Calculate bolometric luminosity
Ledd = 3e4 * bhmass
Lbol = Ledd * edd_ratio
# Convert bolometric luminosity to 5100A luminosity (Marconi et al. 2004)
L5100 = Lbol / 10.9
M5100 = 4.86 - 2.5 * np.log10(L5100)
m5100 = M5100 + 5. * np.log10(dist * 1e5)
return m5100
#################
# Stellar Spectra
#################
def age_metal(filename):
"""
Extract the age and metallicity from the name of a file of
the MILES library of Single Stellar Population models as
downloaded from http://miles.iac.es/ as of 2016
:param filename: string possibly including full path
(e.g. 'miles_library/Mun1.30Zm0.40T03.9811.fits')
:return: age (Gyr), [M/H]
"""
s = path.basename(filename)
age = float(s[s.find("T")+1:s.find("_iPp0.00_baseFe.fits")])
metal = s[s.find("Z")+1:s.find("T")]
if "m" in metal:
metal = -float(metal[1:])
elif "p" in metal:
metal = float(metal[1:])
else:
raise ValueError("This is not a standard MILES filename")
return age, metal
class StellarContinuumTemplate(object):
def __init__(self, instrument, velscale = 50,
pathname = data_path + '/data/EMILES/Ech*_baseFe.fits',
normalize = False):
"""
Produces an array of logarithmically-binned templates by reading
the spectra from the Single Stellar Population (SSP) library by
Vazdekis et al. (2010, MNRAS, 404, 1639) http://miles.iac.es/.
The code checks that the model specctra form a rectangular grid
in age and metallicity and properly sorts them in both parameters.
The code also returns the age and metallicity of each template
by reading these parameters directly from the file names.
The templates are broadened by a Gaussian with dispersion
sigma_diff = np.sqrt(、**2 - sigma_tem**2).
Thie script relies on the files naming convention adopted by
the MILES library, where SSP spectra have the form below
Mun1.30Zm0.40T03.9811.fits
This code can be easily adapted by the users to deal with other stellar
libraries, different IMFs or different abundances.
:param pathname: path with wildcards returning the list files to use
(e.g. 'miles_models/Mun1.30*.fits'). The files must form a Cartesian grid
in age and metallicity and the procedure returns an error if they are not.
:param velscale: desired velocity scale for the output templates library in km/s
(e.g. 60). This is generally the same or an integer fraction of the velscale
of the galaxy spectrum.
:param FWHM_gal: vector or scalar of the FWHM of the instrumental resolution of
the galaxy spectrum in Angstrom.
:param normalize: set to True to normalize each template to mean=1.
This is useful to compute light-weighted stellar population quantities.
:return: The following variables are stored as attributes of the miles class:
.templates: array has dimensions templates[npixels, n_ages, n_metals];
.log_lam_temp: natural np.log() wavelength of every pixel npixels;
.age_grid: (Gyr) has dimensions age_grid[n_ages, n_metals];
.metal_grid: [M/H] has dimensions metal_grid[n_ages, n_metals].
.n_ages: number of different ages
.n_metal: number of different metallicities
"""
FWHM_inst = instrument.inst_fwhm
files = glob.glob(pathname)
assert len(files) > 0, "Files not found %s" % pathname
all = [age_metal(f) for f in files]
all_ages, all_metals = np.array(all).T
ages, metals = np.unique(all_ages), np.unique(all_metals)
n_ages, n_metal = len(ages), len(metals)
assert set(all) == set([(a, b) for a in ages for b in metals]), \
'Ages and Metals do not form a Cartesian grid'
# Extract the wavelength range and logarithmically rebin one spectrum
# to the same velocity scale of the SDSS galaxy spectrum, to determine
# the size needed for the array which will contain the template spectra.
hdu = fits.open(files[0])
ssp = hdu[0].data
h2 = hdu[0].header
lam_range_temp = h2['CRVAL1'] + np.array([0, h2['CDELT1']*(h2['NAXIS1']-1)])
sspNew, log_lam_temp = log_rebin(lam_range_temp, ssp, velscale=velscale)[:2]
#wave=((np.arange(hdr['NAXIS1'])+1.0)-hdr['CRPIX1'])*hdr['CDELT1']+hdr['CRVAL1']
templates = np.empty((sspNew.size, n_ages, n_metal))
age_grid = np.empty((n_ages, n_metal))
metal_grid = np.empty((n_ages, n_metal))
# Convolve the whole Vazdekis library of spectral templates
# with the quadratic difference between the galaxy and the
# Vazdekis instrumental resolution. Logarithmically rebin
# and store each template as a column in the array TEMPLATES.
# Quadratic sigma difference in pixels Vazdekis --> galaxy
# The formula below is rigorously valid if the shapes of the
# instrumental spectral profiles are well approximated by Gaussians.
# FWHM of Emiles templates
Emile_wave = np.exp(log_lam_temp)
Emile_FWHM = np.zeros(h2['NAXIS1'])
Emile_FWHM[np.where(Emile_wave < 3060)] = 3.
Emile_FWHM[np.where((Emile_wave >= 3060) & (Emile_wave < 3540))] = 3.
Emile_FWHM[np.where((Emile_wave >= 3540) & (Emile_wave < 8950))] = 2.5
Lwave = Emile_wave[np.where(Emile_wave >= 8950)]
Emile_FWHM[np.where(Emile_wave >= 8950)]=60*2.35/3.e5*Lwave # sigma=60km/s at lambda > 8950
LSF = Emile_FWHM
FWHM_eff=Emile_FWHM.copy() # combined FWHM from stellar library and instrument(input)
if np.isscalar(FWHM_inst):
FWHM_eff[Emile_FWHM < FWHM_inst] = FWHM_inst
LSF[Emile_FWHM < FWHM_inst] = FWHM_inst
#else:
# FWHM_eff[Emile_FWHM < FWHM_inst] = FWHM_inst[Emile_FWHM < FWHM_inst]
# LSF[Emile_FWHM < FWHM_inst] = FWHM_inst[Emile_FWHM < FWHM_inst]
FWHM_dif = np.sqrt(FWHM_eff**2 - Emile_FWHM**2)
sigma_dif = FWHM_dif/2.355/h2['CDELT1'] # Sigma difference in pixels
# Here we make sure the spectra are sorted in both [M/H] and Age
# along the two axes of the rectangular grid of templates.
for j, age in enumerate(ages):
for k, metal in enumerate(metals):
p = all.index((age, metal))
hdu = fits.open(files[p])
ssp = hdu[0].data
#if np.isscalar(FWHM_dif):
# ssp = ndimage.gaussian_filter1d(ssp, sigma_dif)
#else:
ssp = gaussian_filter1d(ssp, sigma_dif) # convolution with variable sigma
sspNew = log_rebin(lam_range_temp, ssp, velscale=velscale)[0]
#if normalize:
# sspNew /= np.mean(sspNew)
templates[:, j, k] = sspNew
age_grid[j, k] = age
metal_grid[j, k] = metal
self.templates = templates/np.median(templates) # Normalize by a scalar
self.log_lam_temp = log_lam_temp
self.age_grid = age_grid
self.metal_grid = metal_grid
self.n_ages = n_ages
self.n_metal = n_metal
self.lsf = log_rebin(lam_range_temp, LSF, velscale=velscale)[0]
self.velscale = velscale
def fmass_ssp(self):
isedpath = data_path + '/data/EMILES/model/'
massfile = isedpath + 'out_mass_CH_PADOVA00'
n_metal = self.n_metal
n_ages = self.n_ages
fage = self.age_grid[:,0]
fMs = np.zeros((n_ages,n_metal))
Metal, Age, Ms = readcol(massfile, usecols=(2, 3, 6))
for i in range(n_metal):
for j in range(self.n_ages):
locmin = np.argmin(abs(Metal - self.metal_grid[j, i])) & np.argmin(abs(Age - self.age_grid[j, i]))
fMs[j,i] = Ms[locmin]
return fMs
class StellarContinuum():
def __init__(self, template, instrument, mag = 15, age = 1, feh = 0, vel = 100, vdisp = 100, ebv = 0):
"""
Modelling the spectra of stellar population
Pars:
ssp - The class of simple stellar population
obswave - Wavelength, 1D-array
mag - Magnitude in r-band used for the calibration of spectra, scalar
Age - Mean age of stellar population used for determining the spectra profile, scalar (Gyr)
FeH - Mean FeH of stellar population used for determining the spectra profile, scalar
vel - Line of sight velocity used for determining the doppler effect, scalar (km/s)
vdisp - Line of sight velocity dispersion used for broadening the spectra, scalar (km/s)
Ebv - Extinction, scalar (mag), default 0 (no dust extinction)
dFeH - Range of FeH when searching the best templates, default 0.2 (searching the template
with -0.2 < FeH - dFeh < 0.2)
Attri:
wave - Wavelength is the same with obswave in Pars
flux - Flux of best model
"""
# -----------------
# Stellar Continuum
SSP_temp = template.templates
# Select metal bins
metals = template.metal_grid[0,:]
minloc = np.argmin(abs(feh - metals))
tpls = SSP_temp[:, :, minloc]
fmass = template.fmass_ssp()[:, minloc]
# Select age bins
Ages = template.age_grid[:,0]
minloc = np.argmin(abs(age-Ages))
Stellar = tpls[:, minloc]
wave = np.exp(template.log_lam_temp)
# Broadening caused by Velocity Dispersion
sigma_gal = vdisp / template.velscale # in pixel
sigma_LSF = template.lsf / template.velscale # in pixel
if sigma_gal>0:
sigma_dif = np.zeros(len(Stellar))
idx = (sigma_gal > sigma_LSF)
sigma_dif[idx] = np.sqrt(sigma_gal ** 2. - sigma_LSF[idx] ** 2.)
idx = (sigma_gal <= sigma_LSF)
sigma_dif[idx] = 0.1
flux0 = gaussian_filter1d(Stellar, sigma_dif)
# Dust Reddening
if np.isscalar(ebv):
flux0 = reddening(wave, flux0, ebv = ebv)
# Redshift
redshift = vel / 3e5
wave_r = wave * (1 + redshift)
flux = np.interp(instrument.wave, wave_r, flux0)
# Calibration
if np.isscalar(mag):
flux = calibrate(instrument.wave, flux, mag, filtername='SLOAN_SDSS.r')
# Convert to input wavelength
self.wave = instrument.wave
self.flux = flux
#####################
# Single Star Spectra
#####################
class SingleStarTemplate():
def __init__(self, inst, velscale = 20):
filename = data_path + '/data/Starlib.XSL.fits'
fwhm_inst = inst.inst_fwhm
hdulist = fits.open(filename)
lam = hdulist[1].data['Wave']
flux = hdulist[2].data
par = hdulist[3].data
lam_range_temp = np.array([3500, 12000])
TemNew, log_lam_temp = log_rebin(lam_range_temp, flux[1, :], velscale = velscale)[:2]
# FWHM of XLS templates
Temp_wave = np.exp(log_lam_temp)
Temp_FWHM = np.zeros(len(log_lam_temp))
Temp_FWHM[(Temp_wave < 5330)] = 13 * 2.35 / 3e5 * Temp_wave[(Temp_wave < 5330)] # sigma = 13km/s at lambda <5330
Temp_FWHM[(Temp_wave >= 5330) & (Temp_wave < 9440)] = 11 * 2.35 / 3e5 * Temp_wave[(Temp_wave >= 5330) & (Temp_wave < 9440)]
# sigma = 13km/s at 5330 < lambda < 9440
Temp_FWHM[(Temp_wave >= 9440)] = 16 * 2.35 / 3e5 * Temp_wave[(Temp_wave >= 9440)] # sigma=16km/s at lambda > 9440
LSF = Temp_FWHM
FWHM_eff = Temp_FWHM.copy() # combined FWHM from stellar library and instrument(input)
if np.isscalar(fwhm_inst):
FWHM_eff[Temp_FWHM < fwhm_inst] = fwhm_inst
LSF[Temp_FWHM < fwhm_inst] = fwhm_inst
#else:
# FWHM_eff[Temp_FWHM < FWHM_inst] = FWHM_inst[Temp_FWHM < FWHM_inst]
# LSF[Temp_FWHM < FWHM_inst] = FWHM_inst[Temp_FWHM < FWHM_inst]
FWHM_dif = np.sqrt(FWHM_eff ** 2 - Temp_FWHM ** 2)
sigma_dif = FWHM_dif / 2.355 / (lam[1] - lam[0]) # Sigma difference in pixels
temp = np.empty((TemNew.size, par.size))
for i in range(par.size):
temp0 = log_rebin(lam_range_temp, flux[i, :], velscale=velscale)[0]
#if np.isscalar(FWHM_dif):
# temp1 = ndimage.gaussian_filter1d(temp0, sigma_dif)
#else:
temp1 = gaussian_filter1d(temp0, sigma_dif) # convolution with variable sigma
tempNew = temp1 / np.mean(temp1)
temp[:, i] = tempNew
self.templates = temp
self.log_lam_temp = log_lam_temp
self.teff_grid = par['Teff']
self.feh_grid = par['FeH']
self.logg_grid = par['logg']
self.lsf = Temp_FWHM
self.velscale = velscale
class SingleStar():
def __init__(self, template, instrument, mag = 15, teff = 10000, feh = 0, vel = 100, ebv = 0):
StarTemp = template.templates
# Select metal bins
idx_feh = (np.abs(template.feh_grid - feh) < 0.5)
tpls = StarTemp[:, idx_feh]
# Select Teff bins
teff_feH = template.teff_grid[idx_feh]
minloc = np.argmin(abs(teff - teff_feH))
starspec = tpls[:, minloc]
wave = np.exp(template.log_lam_temp)
# Dust Reddening
if np.isscalar(ebv):
starspec = reddening(wave, starspec, ebv = ebv)
# Redshift
redshift = vel / 3e5
wave_r = wave * (1 + redshift)
flux = np.interp(instrument.wave, wave_r, starspec)
# Calibration
if np.isscalar(mag):
flux = calibrate(instrument.wave, flux, mag, filtername='SLOAN_SDSS.r')
# Convert to input wavelength
self.wave = instrument.wave
self.flux = flux
\ No newline at end of file
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