Dear ccp4 members I have question about how to interpret polarrfn log. I wish to know if my crystal display NCS. I am not sure how to interpret the file. I see it have two peak, one is origin and the other is not that high to me. I have attach copy of the file. If someone could assist me to understand the file it would be appreciated.
best Careina
#CCP4I VERSION CCP4Interface 2.0.5 #CCP4I SCRIPT LOG polarrfn #CCP4I DATE 02 Jun 2011 08:39:42 #CCP4I USER sylvia #CCP4I PROJECT H74A #CCP4I JOB_ID 13 #CCP4I SCRATCH /tmp/sylvia #CCP4I HOSTNAME occam.gh.wits.ac.za #CCP4I PID 3351 <B><FONT COLOR="#FF0000"><!--SUMMARY_BEGIN--> <html> <!-- CCP4 HTML LOGFILE --> <hr> <!--SUMMARY_END--></FONT></B> <B><FONT COLOR="#FF0000"><!--SUMMARY_BEGIN--> <pre> ############################################################### ############################################################### ############################################################### ### CCP4 6.1: POLARRFN version 6.1 : 15/01/07## ############################################################### User: unknown Run date: 2/ 6/2011 Run time: 08:39:42 Please reference: Collaborative Computational Project, Number 4. 1994. "The CCP4 Suite: Programs for Protein Crystallography". Acta Cryst. D50, 760-763. as well as any specific reference in the program write-up. <!--SUMMARY_END--></FONT></B> Data line--- title srf Data line--- SELF Data line--- CRYSTAL FILE 1 Data line--- LABIN FILE 1 F=F SIGF=SIGF Data line--- PLOT Data line--- FIND 10.0 10 Data line--- NOPRINT Data line--- END Using 1 files OPENED INPUT MTZ FILE Logical Name: HKLIN Filename: /home/users/sylvia/Protein_Crystallography/CLIC1/H74A/10m_bioc7_clic_H74A_0f_truncate1.mtz * Title: import * Base dataset: 0 HKL_base HKL_base HKL_base * Number of Datasets = 1 * Dataset ID, project/crystal/dataset names, cell dimensions, wavelength: 1 H74A H74A H74A 82.1987 41.5416 66.7048 90.0000 90.0000 90.0000 1.54178 * Number of Columns = 8 * Number of Reflections = 20319 * Missing value set to NaN in input mtz file * HISTORY for current MTZ file : From FREERFLAG 15/11/2010 08:08:22 with fraction 0.050 data from CAD on 15/11/10 * Column Labels : H K L FreeR_flag F SIGF I SIGI * Column Types : H H H I F Q J Q * Associated datasets : 0 0 0 0 1 1 1 1 * Cell Dimensions : (obsolete - refer to dataset cell dimensions above) 82.1987 41.5416 66.7048 90.0000 90.0000 90.0000 * Resolution Range : 0.00037 0.29382 ( 51.796 - 1.845 A ) * Sort Order : 1 2 3 0 0 * Space group = 'P212121' (number 19) Data line--- LABIN F=F SIGF=SIGF Spacegroup information obtained from library file: Logical Name: SYMINFO Filename: /home/protein-software/CCP4/ccp4-6.1.2/lib/data/syminfo.lib Polar angle rotation function: Self-rotation function ======================================================= Title: srf Integration radius = 20.00A Resolution limits 51.80 2.00 Radius for averaging (smoothing) 1.400 Crystal 1: orthogonalisation code (NCODE) = 1 x y z axes along a,c*xa,c* Space group 19 (P212121), 4 symmetry operations Temperature factor = 0.000 Fmin = 0. Fmax = 1.0000E+20 Cell dimensions: 82.20 41.54 66.70 90.00 90.00 90.00 Ranges & steps in phi = 0.00 180.00 2.00 Ranges & steps in omega = 0.00 180.00 2.00 Ranges & steps in kappa = 0.00 180.00 2.00 Sections will be searched for a maximum of 10 peaks above a threshold of 10.000 LMAX = 54 NUMBER OF SPHERICAL HARMONIC COEFFICIENTS = 4244 NMAX(L) 19 18 17 16 15 14 13 12 11 11 10 9 8 8 7 6 6 5 4 4 3 3 2 2 1 1 1 UNFORMATTED SCRATCH file opened on unit 8 <B><FONT COLOR="#FF0000"><!--SUMMARY_BEGIN--> Logical name: COEFFS1, Filename: /tmp/sylvia/polarrfn_CF1.03352 <!--SUMMARY_END--></FONT></B> Crystal number : 1 Basis set (orthogonalisation matrix) : 82.19870 0.00005 0.00008 0.00000 41.54160 0.00008 0.00000 0.00000 66.70480 Symmetry operation 1: 1 0 0 0 1 0 0 0 1 Symmetry operation 2: 1 0 0 0 -1 0 0 0 -1 Symmetry operation 3: -1 0 0 0 1 0 0 0 -1 Symmetry operation 4: -1 0 0 0 -1 0 0 0 1 Crystal 1 15973 reflections read 0 reflections too large Numbers of reflections in ranges of sin**2 theta / lambda**2 1 575 2 964 3 1220 4 1423 5 1619 6 1749 7 1929 8 2052 9 2164 10 2278 Printed norms should be exactly 1: Omega L M Norm (min) L M Norm (max) 0.00 0 0 1.000000E+00 0 0 1.000000E+00 2.00 36 1 1.000000E+00 54 13 1.000000E+00 4.00 54 1 1.000000E+00 52 35 1.000000E+00 6.00 54 52 1.000000E+00 52 0 1.000000E+00 8.00 36 19 1.000000E+00 54 0 1.000000E+00 10.00 32 23 1.000000E+00 52 0 1.000000E+00 12.00 32 25 1.000000E+00 52 10 1.000000E+00 14.00 54 1 1.000000E+00 52 35 1.000000E+00 16.00 32 1 1.000000E+00 52 0 1.000000E+00 18.00 34 1 1.000000E+00 54 5 1.000000E+00 20.00 36 3 1.000000E+00 52 35 1.000000E+00 22.00 54 1 1.000000E+00 52 35 1.000000E+00 24.00 38 1 1.000000E+00 52 35 1.000000E+00 26.00 38 1 1.000000E+00 52 35 1.000000E+00 28.00 36 3 1.000000E+00 52 11 1.000000E+00 30.00 48 0 1.000000E+00 52 42 1.000000E+00 32.00 44 4 1.000000E+00 52 42 1.000000E+00 34.00 34 21 1.000000E+00 52 0 1.000000E+00 36.00 36 3 1.000000E+00 52 35 1.000000E+00 38.00 36 3 1.000000E+00 52 10 1.000000E+00 40.00 36 3 1.000000E+00 52 10 1.000000E+00 42.00 36 3 1.000000E+00 52 11 1.000000E+00 44.00 46 9 1.000000E+00 52 42 1.000000E+00 46.00 46 7 1.000000E+00 52 42 1.000000E+00 48.00 36 3 1.000000E+00 54 9 1.000000E+00 50.00 36 3 1.000000E+00 52 11 1.000000E+00 52.00 36 3 1.000000E+00 52 11 1.000000E+00 54.00 36 3 1.000000E+00 52 11 1.000000E+00 56.00 36 3 1.000000E+00 52 23 1.000000E+00 58.00 36 36 1.000000E+00 52 11 1.000000E+00 60.00 36 3 1.000000E+00 52 21 1.000000E+00 62.00 36 3 1.000000E+00 52 50 1.000000E+00 64.00 36 3 1.000000E+00 52 11 1.000000E+00 66.00 36 3 1.000000E+00 52 23 1.000000E+00 68.00 36 3 1.000000E+00 52 52 1.000000E+00 70.00 36 3 1.000000E+00 52 11 1.000000E+00 72.00 36 3 1.000000E+00 52 10 1.000000E+00 74.00 36 21 1.000000E+00 52 23 1.000000E+00 76.00 36 3 1.000000E+00 52 11 1.000000E+00 78.00 36 3 1.000000E+00 52 11 1.000000E+00 80.00 36 3 1.000000E+00 52 11 1.000000E+00 82.00 36 3 1.000000E+00 52 11 1.000000E+00 84.00 36 21 1.000000E+00 52 11 1.000000E+00 86.00 36 3 1.000000E+00 52 21 1.000000E+00 88.00 36 3 1.000000E+00 52 11 1.000000E+00 90.00 10 0 1.000000E+00 52 11 1.000000E+00 92.00 36 3 1.000000E+00 52 11 1.000000E+00 94.00 36 3 1.000000E+00 52 23 1.000000E+00 96.00 36 3 1.000000E+00 52 11 1.000000E+00 98.00 36 3 1.000000E+00 52 23 1.000000E+00 100.00 36 3 1.000000E+00 52 11 1.000000E+00 102.00 36 3 1.000000E+00 52 11 1.000000E+00 104.00 36 21 1.000000E+00 52 21 1.000000E+00 106.00 36 3 1.000000E+00 52 11 1.000000E+00 108.00 36 3 1.000000E+00 52 52 1.000000E+00 110.00 36 3 1.000000E+00 52 23 1.000000E+00 112.00 36 3 1.000000E+00 52 52 1.000000E+00 114.00 36 3 1.000000E+00 52 23 1.000000E+00 116.00 36 3 1.000000E+00 52 11 1.000000E+00 118.00 36 3 1.000000E+00 52 50 1.000000E+00 120.00 36 3 1.000000E+00 52 51 1.000000E+00 122.00 34 34 1.000000E+00 52 11 1.000000E+00 124.00 36 3 1.000000E+00 52 21 1.000000E+00 126.00 44 11 1.000000E+00 52 51 1.000000E+00 128.00 36 3 1.000000E+00 52 11 1.000000E+00 130.00 36 3 1.000000E+00 52 52 1.000000E+00 132.00 36 3 1.000000E+00 52 11 1.000000E+00 134.00 36 3 1.000000E+00 52 52 1.000000E+00 136.00 36 3 1.000000E+00 52 11 1.000000E+00 138.00 46 9 1.000000E+00 52 43 1.000000E+00 140.00 36 3 1.000000E+00 54 9 1.000000E+00 142.00 36 3 1.000000E+00 52 11 1.000000E+00 144.00 34 23 1.000000E+00 54 9 1.000000E+00 146.00 36 3 1.000000E+00 52 11 1.000000E+00 148.00 22 1 1.000000E+00 54 9 1.000000E+00 150.00 46 9 1.000000E+00 52 43 1.000000E+00 152.00 34 23 1.000000E+00 54 9 1.000000E+00 154.00 32 25 1.000000E+00 52 11 1.000000E+00 156.00 38 1 1.000000E+00 54 9 1.000000E+00 158.00 22 17 1.000000E+00 52 11 1.000000E+00 160.00 34 23 1.000000E+00 54 9 1.000000E+00 162.00 32 23 1.000000E+00 52 23 1.000000E+00 164.00 32 1 1.000000E+00 54 5 1.000000E+00 166.00 54 1 1.000000E+00 52 23 1.000000E+00 168.00 54 1 1.000000E+00 52 23 1.000000E+00 170.00 48 0 1.000000E+00 52 35 1.000000E+00 172.00 48 0 1.000000E+00 52 35 1.000000E+00 174.00 46 3 1.000000E+00 52 35 1.000000E+00 176.00 38 1 1.000000E+00 54 2 1.000000E+00 178.00 34 3 1.000000E+00 54 2 1.000000E+00 180.00 0 0 1.000000E+00 0 0 1.000000E+00 Maximum R = 0.4621E+05 END PLOT: Picture number 1 END PLOT: Picture number 2 END PLOT: Picture number 3 END PLOT: Picture number 4 END PLOT: Picture number 5 END PLOT: Picture number 6 END PLOT: Picture number 7 END PLOT: Picture number 8 END PLOT: Picture number 9 END PLOT: Picture number 10 END PLOT: Picture number 11 END PLOT: Picture number 12 END PLOT: Picture number 13 END PLOT: Picture number 14 END PLOT: Picture number 15 END PLOT: Picture number 16 END PLOT: Picture number 17 END PLOT: Picture number 18 END PLOT: Picture number 19 END PLOT: Picture number 20 END PLOT: Picture number 21 END PLOT: Picture number 22 END PLOT: Picture number 23 END PLOT: Picture number 24 END PLOT: Picture number 25 END PLOT: Picture number 26 END PLOT: Picture number 27 END PLOT: Picture number 28 END PLOT: Picture number 29 END PLOT: Picture number 30 END PLOT: Picture number 31 END PLOT: Picture number 32 END PLOT: Picture number 33 END PLOT: Picture number 34 END PLOT: Picture number 35 END PLOT: Picture number 36 END PLOT: Picture number 37 END PLOT: Picture number 38 END PLOT: Picture number 39 END PLOT: Picture number 40 END PLOT: Picture number 41 END PLOT: Picture number 42 END PLOT: Picture number 43 END PLOT: Picture number 44 END PLOT: Picture number 45 END PLOT: Picture number 46 END PLOT: Picture number 47 END PLOT: Picture number 48 END PLOT: Picture number 49 END PLOT: Picture number 50 END PLOT: Picture number 51 END PLOT: Picture number 52 END PLOT: Picture number 53 END PLOT: Picture number 54 END PLOT: Picture number 55 END PLOT: Picture number 56 END PLOT: Picture number 57 END PLOT: Picture number 58 END PLOT: Picture number 59 END PLOT: Picture number 60 END PLOT: Picture number 61 END PLOT: Picture number 62 END PLOT: Picture number 63 END PLOT: Picture number 64 END PLOT: Picture number 65 END PLOT: Picture number 66 END PLOT: Picture number 67 END PLOT: Picture number 68 END PLOT: Picture number 69 END PLOT: Picture number 70 END PLOT: Picture number 71 END PLOT: Picture number 72 END PLOT: Picture number 73 END PLOT: Picture number 74 END PLOT: Picture number 75 END PLOT: Picture number 76 END PLOT: Picture number 77 END PLOT: Picture number 78 END PLOT: Picture number 79 END PLOT: Picture number 80 END PLOT: Picture number 81 END PLOT: Picture number 82 END PLOT: Picture number 83 END PLOT: Picture number 84 END PLOT: Picture number 85 END PLOT: Picture number 86 END PLOT: Picture number 87 END PLOT: Picture number 88 END PLOT: Picture number 89 END PLOT: Picture number 90 END PLOT: Picture number 91 Unpermuted symmetry operations for crystal 1: Symmetry matrix 1 1.00000 0.00000 0.00000 0.00000 0.00000 1.00000 0.00000 0.00000 0.00000 0.00000 1.00000 0.00000 Symmetry matrix 2 1.00000 0.00000 0.00000 0.50000 0.00000 -1.00000 0.00000 0.50000 0.00000 0.00000 -1.00000 0.00000 Symmetry matrix 3 -1.00000 0.00000 0.00000 0.00000 0.00000 1.00000 0.00000 0.50000 0.00000 0.00000 -1.00000 0.50000 Symmetry matrix 4 -1.00000 0.00000 0.00000 0.50000 0.00000 -1.00000 0.00000 0.00000 0.00000 0.00000 1.00000 0.50000 Positions of 10 peaks above 10. Eulerian angles Polar angles Alpha Beta Gamma Peak Omega Phi Kappa Direction cosines Symmetry: 1 2 Peak 1 Origin peak 100.0 0.0 0.0 0.0 Peak 2 1 1 0.0 0.0 180.0 100.0 0.0 0.0 3.1 0.0000 0.0000 1.0000 1 2 0.0 180.0 0.0 100.0 90.0 90.0 3.1 0.0000 1.0000 0.0000 1 3 0.0 180.0 180.0 100.0 90.0 0.0 3.1 1.0000 0.0000 0.0000 Origin peak 100.0 0.0 0.0 180.0 Peak 3 1 1 0.0 0.0 180.0 100.0 0.0 0.0 3.1 0.0000 0.0000 1.0000 1 2 0.0 180.0 0.0 100.0 90.0 90.0 3.1 0.0000 1.0000 0.0000 1 3 0.0 180.0 180.0 100.0 90.0 0.0 3.1 1.0000 0.0000 0.0000 Origin peak 100.0 180.0 0.0 180.0 Peak 4 1 1 0.0 180.0 0.0 100.0 90.0 90.0 3.1 0.0000 1.0000 0.0000 1 2 0.0 0.0 180.0 100.0 0.0 0.0 3.1 0.0000 0.0000 1.0000 Origin peak 100.0 90.0 90.0 180.0 Peak 5 1 1 0.0 180.0 180.0 100.0 90.0 0.0 3.1 1.0000 0.0000 0.0000 Origin peak 100.0 90.0 180.0 180.0 Peak 6 1 1 0.0 180.0 180.0 100.0 90.0 0.0 3.1 1.0000 0.0000 0.0000 Origin peak 100.0 90.0 0.0 180.0 Peak 7 1 1 0.0 0.0 285.3 29.5 180.0 180.0 74.7 0.0000 0.0000 -1.0000 1 2 0.0 180.0 254.7 29.5 90.0 142.7 180.0 -0.7952 0.6063 0.0000 1 3 0.0 180.0 74.7 29.5 90.0 232.7 180.0 -0.6063 -0.7952 0.0000 1 4 0.0 0.0 105.3 29.5 0.0 61.4 105.3 0.0000 0.0000 1.0000 2 1 0.0 180.0 105.3 29.5 90.0 37.3 180.0 0.7952 0.6063 0.0000 2 2 0.0 0.0 74.7 29.5 0.0 39.5 74.7 0.0000 0.0000 1.0000 2 3 0.0 0.0 254.7 29.5 180.0 184.4 105.3 0.0000 0.0000 -1.0000 2 4 0.0 180.0 285.3 29.5 90.0 127.3 180.0 -0.6063 0.7952 0.0000 3 1 0.0 180.0 285.3 29.5 90.0 307.3 180.0 0.6063 -0.7952 0.0000 3 2 0.0 0.0 254.7 29.5 180.0 170.7 105.3 0.0000 0.0000 -1.0000 3 3 0.0 0.0 74.7 29.5 0.0 124.5 74.7 0.0000 0.0000 1.0000 3 4 0.0 180.0 105.3 29.5 90.0 37.3 180.0 0.7952 0.6063 0.0000 4 1 0.0 0.0 105.3 29.5 0.0 136.6 105.3 0.0000 0.0000 1.0000 4 2 0.0 180.0 74.7 29.5 90.0 232.7 180.0 -0.6063 -0.7952 0.0000 4 3 0.0 180.0 254.7 29.5 90.0 322.7 180.0 0.7952 -0.6063 0.0000 4 4 0.0 0.0 285.3 29.5 180.0 188.0 74.7 0.0000 0.0000 -1.0000 Peak 8 1 1 0.0 0.0 74.7 29.5 0.0 0.0 74.7 0.0000 0.0000 1.0000 1 2 0.0 180.0 105.3 29.5 90.0 37.3 180.0 0.7952 0.6063 0.0000 1 3 0.0 180.0 285.3 29.5 90.0 127.3 180.0 -0.6063 0.7952 0.0000 1 4 0.0 0.0 254.7 29.5 180.0 209.6 105.3 0.0000 0.0000 -1.0000 2 1 0.0 180.0 254.7 29.5 90.0 142.7 180.0 -0.7952 0.6063 0.0000 2 2 0.0 0.0 285.3 29.5 180.0 142.6 74.7 0.0000 0.0000 -1.0000 2 3 0.0 0.0 105.3 29.5 0.0 97.7 105.3 0.0000 0.0000 1.0000 2 4 0.0 180.0 74.7 29.5 90.0 232.7 180.0 -0.6063 -0.7952 0.0000 3 1 0.0 180.0 74.7 29.5 90.0 232.7 180.0 -0.6063 -0.7952 0.0000 3 2 0.0 0.0 105.3 29.5 0.0 97.6 105.3 0.0000 0.0000 1.0000 3 3 0.0 0.0 285.3 29.5 180.0 232.6 74.7 0.0000 0.0000 -1.0000 3 4 0.0 180.0 254.7 29.5 90.0 142.7 180.0 -0.7952 0.6063 0.0000 4 1 0.0 0.0 254.7 29.5 180.0 135.1 105.3 0.0000 0.0000 -1.0000 4 2 0.0 180.0 285.3 29.5 90.0 307.3 180.0 0.6063 -0.7952 0.0000 4 3 0.0 180.0 105.3 29.5 90.0 37.3 180.0 0.7952 0.6063 0.0000 4 4 0.0 0.0 74.7 29.5 0.0 82.4 74.7 0.0000 0.0000 1.0000 Peak 9 1 1 0.0 0.0 254.6 29.5 180.0 180.0 105.4 0.0000 0.0000 -1.0000 1 2 0.0 180.0 285.4 29.5 90.0 127.3 180.0 -0.6059 0.7956 0.0000 1 3 0.0 180.0 105.4 29.5 90.0 217.3 180.0 -0.7956 -0.6059 0.0000 1 4 0.0 0.0 74.6 29.5 0.0 32.9 74.6 0.0000 0.0000 1.0000 2 1 0.0 180.0 74.6 29.5 90.0 232.7 180.0 -0.6059 -0.7956 0.0000 2 2 0.0 0.0 105.4 29.5 0.0 54.9 105.4 0.0000 0.0000 1.0000 2 3 0.0 0.0 285.4 29.5 180.0 347.2 74.6 0.0000 0.0000 -1.0000 2 4 0.0 180.0 254.6 29.5 90.0 142.7 180.0 -0.7956 0.6059 0.0000 3 1 0.0 180.0 254.6 29.5 90.0 322.7 180.0 0.7956 -0.6059 0.0000 3 2 0.0 0.0 285.4 29.5 180.0 184.9 74.6 0.0000 0.0000 -1.0000 3 3 0.0 0.0 105.4 29.5 0.0 141.0 105.4 0.0000 0.0000 1.0000 3 4 0.0 180.0 74.6 29.5 90.0 232.7 180.0 -0.6059 -0.7956 0.0000 4 1 0.0 0.0 74.6 29.5 0.0 137.9 74.6 0.0000 0.0000 1.0000 4 2 0.0 180.0 105.4 29.5 90.0 37.3 180.0 0.7956 0.6059 0.0000 4 3 0.0 180.0 285.4 29.5 90.0 127.3 180.0 -0.6059 0.7956 0.0000 4 4 0.0 0.0 254.6 29.5 180.0 172.0 105.4 0.0000 0.0000 -1.0000 Peak 10 1 1 0.0 0.0 105.4 29.5 0.0 180.0 105.4 0.0000 0.0000 1.0000 1 2 0.0 180.0 74.6 29.5 90.0 52.7 180.0 0.6059 0.7956 0.0000 1 3 0.0 180.0 254.6 29.5 90.0 142.7 180.0 -0.7956 0.6059 0.0000 1 4 0.0 0.0 285.4 29.5 180.0 240.4 74.6 0.0000 0.0000 -1.0000 2 1 0.0 180.0 285.4 29.5 90.0 307.3 180.0 0.6059 -0.7956 0.0000 2 2 0.0 0.0 254.6 29.5 180.0 127.3 105.4 0.0000 0.0000 -1.0000 2 3 0.0 0.0 74.6 29.5 0.0 82.3 74.6 0.0000 0.0000 1.0000 2 4 0.0 180.0 105.4 29.5 90.0 37.3 180.0 0.7956 0.6059 0.0000 3 1 0.0 180.0 105.4 29.5 90.0 37.3 180.0 0.7956 0.6059 0.0000 3 2 0.0 0.0 74.6 29.5 0.0 262.3 74.6 0.0000 0.0000 1.0000 3 3 0.0 0.0 254.6 29.5 180.0 217.3 105.4 0.0000 0.0000 -1.0000 3 4 0.0 180.0 285.4 29.5 90.0 127.3 180.0 -0.6059 0.7956 0.0000 4 1 0.0 0.0 285.4 29.5 180.0 135.0 74.6 0.0000 0.0000 -1.0000 4 2 0.0 180.0 254.6 29.5 90.0 322.7 180.0 0.7956 -0.6059 0.0000 4 3 0.0 180.0 74.6 29.5 90.0 232.7 180.0 -0.6059 -0.7956 0.0000 4 4 0.0 0.0 105.4 29.5 0.0 97.7 105.4 0.0000 0.0000 1.0000 The rotation given by the angles of a peak rotates coordinates in the orthogonal frame of crystal 2 to the orthogonal frame of crystal 1. Beware of axis permutations introduced by NCODE = 2, 3 or 4 Rotation matrices are defined as follows: ( l**2+(m**2+n**2)cos k lm(1-cos k)-nsin k nl(1-cos k)+msin k ) ( lm(1-cos k)+nsin k m**2+(l**2+n**2)cos k mn(1-cos k)-lsin k ) Polar angles ( nl(1-cos k)-msin k mn(1-cos k)+lsin k n*2+(l**2+m**2)cos k ) where l m n are the direction cosines of the axis about which the rotation k = kappa takes place. ( l ) ( sin omega cos phi ) ( m ) = ( sin omega sin phi ) ( n ) ( cos omega ) ( cosa cosb cosg - sina sing -cosa cosb sing - sina cosg cosa sinb ) ( sina cosb cosg + cosa sing -sina cosb sing + cosa cosg sina sinb ) Eulerian angles Alpha, Beta, Gamma ( -sinb cosg sinb sing cosb ) Weighted mean of map -0.003 Weighted rms 7.297 <B><FONT COLOR="#FF0000"><!--SUMMARY_BEGIN--> POLARRFN: Normal Termination from POLARRFN Times: User: 33.6s System: 0.1s Elapsed: 0:34 </pre> </html> <!--SUMMARY_END--></FONT></B> #CCP4I TERMINATION STATUS 1 #CCP4I TERMINATION TIME 02 Jun 2011 08:40:16 #CCP4I MESSAGE Task completed successfully