# COLUMN # COLUMN NAME UNITS DESCRIPTION #========================================================================== # 1 n Radial order # 2 l Degree # 3 m Azimuthal order # 4 nuguess microHz Initial guess frequency # 5 fwguess microHz Initial guess FWHM # 6 nu microHz Fit Frequency # 7 dnu microHz Frequency error # 8 fwhm microHz Fit FWHM # 9 dpfwhm microHz Positive FWHM error bar # 10 dmfwhm microHz Negative FWHM error bar # 11 psamp (m/s)**2/Hz Fit Power spectrum amplitude # 12 dppsamp (m/s)**2/Hz Positive PSAMP error bar # 13 dmpsamp (m/s)**2/Hz Negative PSAMP error bar # 14 bkg0 (m/s)**2/Hz Fit background power at nu # 15 dbkg0 (m/s)**2/Hz Background power error # 16 bkg1 (m/s)**2/Hz Fit background slope # 17 dbkg1 (m/s)**2/Hz Background slope error # 18 merit Merit function value # 19 niter Number of iterations to solution # 20 bad Good fit == 0, Bad Fit == 1 # # NOTE: "bad" is a 7 digit integer describing the rejection criteria: # # A fit is considered bad if: # # The following is a convergence criteria: # (abs(df) > 0.1) || (diff > 10) || (diff2 > 2) 1000000 # # diff=max(|\delta x_i/xi|/\epsilon_i) # where \delta x_i is the change in ith variable during the last iteration # and \epsilon_i is the convergence criterion, which is 1.e-3 for # width, power and background and 5.e-7 for frequencies. # # diff2=|\delta f/f|/\epsilon_1 # where \delta f is the change in the central frequency during the last # iteration. # # # (|nu - nuguess| > fwguess) 0100000 # # merit > 2.0 0010000 # # Power(mode)/Power(background) <= 1. 0001000 # # dnu > 5. 0000100 # # dnu > fwguess/2. 0000010 # # (fwhm/fwguess > 5.) || (fwguess/fwhm > 5.) 0000001 # # #END OF HEADER 2 0 0 404.6390 0.6430 405.2624 0.0885 0.0007 0.0000 0.0001 3268846.25 390661.094 323663.437 27.0143 0.7383 -0.0474 0.0160 0.9955 148 00000001 4 0 0 680.6950 0.6430 682.3373 1.2682 1.7549 7.1546 1.6223 1.2346 7.6672 0.6522 19.0805 0.5208 -0.0521 0.0120 0.7080 123 01101010 6 0 0 972.4890 0.6430 972.5450 0.0009 0.0019 0.0000 0.0000 84.5350 0.0032 0.0032 16.5464 0.4611 -0.0194 0.0115 0.7462 146 00000001 9 0 0 1407.1930 0.6430 1408.8219 0.0001 0.0001 0.0000 0.0000 97.6447 0.0003 0.0003 19.3479 0.5655 -0.0178 0.0158 0.7138 240 00100001 10 0 0 1548.0940 0.6430 1548.0330 0.0003 0.0001 0.0000 0.0000 2822.3169 0.0367 0.0367 17.6768 0.4861 0.0298 0.0116 0.6365 147 00000001 11 0 0 1686.1930 0.6430 1685.9585 0.0009 0.0005 0.0000 0.0000 1413.8020 0.2734 0.2733 20.7892 0.6018 -0.0188 0.0160 0.7118 115 00000001 12 0 0 1823.6000 0.6430 1821.7179 0.3602 1.0390 0.4111 0.5639 50.8260 51.2577 18.6611 21.8971 0.6496 0.0186 0.0165 0.7131 97 00100010 13 0 0 1957.3000 0.6430 1957.4492 0.0398 0.0017 0.0000 0.0001 3268924.75 156371.172 144406.531 24.9833 0.7779 0.0167 0.0203 0.7061 117 00000001 14 0 0 2093.5000 0.7395 2093.4622 0.1535 0.7423 0.2815 0.3951 169.9658 167.6932 61.9047 27.1748 0.8245 0.0451 0.0205 0.8307 86 00000000 15 0 0 2228.6001 0.8747 2228.5850 0.0885 0.4573 0.1617 0.2354 735.4240 825.9663 280.4360 29.8410 0.9472 0.0575 0.0245 0.7715 150 00000000 ...