Diff for /imach/html/doc/biaspar.log between versions 1.3 and 1.4

version 1.3, 2006/02/09 15:20:33 version 1.4, 2015/08/04 07:15:48
Line 1 Line 1
 Log filename:biaspar.log  Log filename:biaspar.log
   
 Imach version 0.98b, January 2006, INED-EUROREVES  Imach version 0.98q2, April 2015,INED-EUROREVES-Institut de longevite-Japan Society for the Promotion of Science (Grant-in-Aid for Scientific Research 25293121), Intel Software 2015
 $Revision$ $Date$  $Revision$ $Date$
 Enter the parameter file name:  Enter the parameter file name:
 pathimach=C:\Program Files\IMaCh\bin\  pathimach=Z:\imachcvs\NetBeans\imach\src\
 pathtot=C:\Program Files\IMaCh\doc\biaspar.imach  pathtot=Z:\imachcvs\NetBeans\imach\html\doc\biaspar.imach
  path=C:\Program Files\IMaCh\doc\   path=Z:\imachcvs\NetBeans\imach\html\doc\
  optionfile=biaspar.imach   optionfile=biaspar.imach
  optionfilext=imach   optionfilext=imach
  optionfilefiname=biaspar   optionfilefiname='biaspar'
 Local time (at start): Thu Feb 09 13:51:49 2006  Compiled with: Intel ICC/ICPC Microsoft Visual Studio for Windows (x64 and x86)  32-bitThe programm is not running under WOW64 (i.e probably on a 64bit Windows).
 # Imach version 0.97b, June 2004, INED-EUROREVES  Local time (at start): Tue May 05 11:13:23 2015
   # Imach version 0.98q2, April 2015, INED-EUROREVES
 title=1st_example datafile=data1.txt lastobs=8600 firstpass=1 lastpass=4  title=1st_example datafile=data1.txt lastobs=8600 firstpass=1 lastpass=4
 ftol=1.000000e-008 stepm=1 ncovcol=2 nlstate=2 ndeath=1 maxwav=4 mle=1 weight=0  ftol=1.000000e-008 stepm=1 ncovcol=2 nlstate=2 ndeath=1 maxwav=4 mle=1 weight=0
 model=.  model=1+age+.
 # Parameters  # Parameters
 11 0.000000 0.000000  11 0.000000 0.000000
 12 0.000000 0.000000  12 0.000000 0.000000
Line 77  Age 105 1.=0 loss[1]=NaNQ% 2.=0 loss[2]= Line 78  Age 105 1.=0 loss[1]=NaNQ% 2.=0 loss[2]=
 Age 106 1.=0 loss[1]=NaNQ% 2.=0 loss[2]=NaNQ% 1.=0 prev[1]=NaNQ% 2.=0 prev[2]=NaNQ% -1-1=69 -11=718 -12=195 -13=261  Age 106 1.=0 loss[1]=NaNQ% 2.=0 loss[2]=NaNQ% 1.=0 prev[1]=NaNQ% 2.=0 prev[2]=NaNQ% -1-1=69 -11=718 -12=195 -13=261
 Total 1.=18068 loss[1]=5.0% 2.=2818 loss[2]=4.9% 1.=17161 prev[1]=86.5% 2.=2681 prev[2]=13.5% -1-1=69 -11=718 -12=195 -13=261 1-1=907 11=13305 12=2097 13=1759 2-1=137 21=424 22=1496 23=761 3-1=114 33=2567  Total 1.=18068 loss[1]=5.0% 2.=2818 loss[2]=4.9% 1.=17161 prev[1]=86.5% 2.=2681 prev[2]=13.5% -1-1=69 -11=718 -12=195 -13=261 1-1=907 11=13305 12=2097 13=1759 2-1=137 21=424 22=1496 23=761 3-1=114 33=2567
 Powell  Powell
  1 0.000000000000 2 0.000000000000 3 0.000000000000 4 0.000000000000 5 0.000000000000 6 0.000000000000 7 0.000000000000 8 0.000000000000  
   
 Considering the time needed for this last iteration #1: 2 seconds,  Powell iter=1 -2*LL=429817.002238171520 0 sec. 0 sec. 1 0.000000000000 2 0.000000000000 3 0.000000000000 4 0.000000000000 5 0.000000000000 6 0.000000000000 7 0.000000000000 8 0.000000000000
   
   Considering the time needed for this last iteration #1: 0 seconds,
    - if your program needs 10 iterations to converge, convergence will be     - if your program needs 10 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 0 minute(s) 18 second(s) i.e.     reached in 0 day(s) 0 hour(s) 0 minute(s) 0 second(s) i.e.
    on Thu Feb 09 13:52:09 2006 (current time is Thu Feb 09 13:51:51 2006);     on Tue May 05 11:13:34 2015 (current time is Tue May 05 11:13:34 2015);
    - if your program needs 20 iterations to converge, convergence will be     - if your program needs 20 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 0 minute(s) 38 second(s) i.e.     reached in 0 day(s) 0 hour(s) 0 minute(s) 0 second(s) i.e.
    on Thu Feb 09 13:52:29 2006 (current time is Thu Feb 09 13:51:51 2006);     on Tue May 05 11:13:34 2015 (current time is Tue May 05 11:13:34 2015);
    - if your program needs 30 iterations to converge, convergence will be     - if your program needs 30 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 0 minute(s) 58 second(s) i.e.     reached in 0 day(s) 0 hour(s) 0 minute(s) 0 second(s) i.e.
    on Thu Feb 09 13:52:49 2006 (current time is Thu Feb 09 13:51:51 2006);     on Tue May 05 11:13:34 2015 (current time is Tue May 05 11:13:34 2015);
 1........2..............3..........4.........................5.....6............7.........8.............................. 1 8.981830503530 2 0.016741784553 3 -0.434798498880 4 0.000504776710 5 3.199437397533 6 -0.000133684830 7 -0.817356116305 8 0.000414700006  1.....2................3..........4.....................5.....6............7........8..............................Gaining to use new average direction of P0 P8 instead of biggest increase direction 5 :
   
   Powell iter=2 -2*LL=61164.969498491329 14 sec. 0 sec. 1 10.361177425153 2 -0.000405752275 3 -0.426051135866 4 0.000411058449 5 3.199377281172 6 -0.000133628129 7 -0.817385555710 8 0.000414645460
   
 Considering the time needed for this last iteration #2: 96 seconds,  Considering the time needed for this last iteration #2: 14 seconds,
    - if your program needs 10 iterations to converge, convergence will be     - if your program needs 10 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 12 minute(s) 48 second(s) i.e.     reached in 0 day(s) 0 hour(s) 1 minute(s) 52 second(s) i.e.
    on Thu Feb 09 14:06:15 2006 (current time is Thu Feb 09 13:53:27 2006);     on Tue May 05 11:15:40 2015 (current time is Tue May 05 11:13:48 2015);
    - if your program needs 20 iterations to converge, convergence will be     - if your program needs 20 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 28 minute(s) 48 second(s) i.e.     reached in 0 day(s) 0 hour(s) 4 minute(s) 12 second(s) i.e.
    on Thu Feb 09 14:22:15 2006 (current time is Thu Feb 09 13:53:27 2006);     on Tue May 05 11:18:00 2015 (current time is Tue May 05 11:13:48 2015);
    - if your program needs 30 iterations to converge, convergence will be     - if your program needs 30 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 44 minute(s) 48 second(s) i.e.     reached in 0 day(s) 0 hour(s) 6 minute(s) 32 second(s) i.e.
    on Thu Feb 09 14:38:15 2006 (current time is Thu Feb 09 13:53:27 2006);     on Tue May 05 11:20:20 2015 (current time is Tue May 05 11:13:48 2015);
 1...........2.....................3..........4..................5.................6................7..........8................. 1 -2.281851420614 2 0.011363347897 3 -3.509250082173 4 -0.009372375479 5 2.547955940839 6 -0.006889808118 7 -1.246131470686 8 -0.012649672177  1............2....................3......4..................5..................6.................7..........8........
   Powell iter=3 -2*LL=58792.325287399166 43 sec. 0 sec. 1 5.025320473019 2 -0.001271522649 3 -2.292075301862 4 0.005675436950 5 3.064920310602 6 -0.003614340923 7 -1.082612744376 8 -0.006929410302
   
 Considering the time needed for this last iteration #3: 101 seconds,  Considering the time needed for this last iteration #3: 43 seconds,
    - if your program needs 10 iterations to converge, convergence will be     - if your program needs 10 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 11 minute(s) 47 second(s) i.e.     reached in 0 day(s) 0 hour(s) 5 minute(s) 1 second(s) i.e.
    on Thu Feb 09 14:06:55 2006 (current time is Thu Feb 09 13:55:08 2006);     on Tue May 05 11:19:32 2015 (current time is Tue May 05 11:14:31 2015);
    - if your program needs 20 iterations to converge, convergence will be     - if your program needs 20 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 28 minute(s) 37 second(s) i.e.     reached in 0 day(s) 0 hour(s) 12 minute(s) 11 second(s) i.e.
    on Thu Feb 09 14:23:45 2006 (current time is Thu Feb 09 13:55:08 2006);     on Tue May 05 11:26:42 2015 (current time is Tue May 05 11:14:31 2015);
    - if your program needs 30 iterations to converge, convergence will be     - if your program needs 30 iterations to converge, convergence will be
    reached in 0 day(s) 0 hour(s) 45 minute(s) 27 second(s) i.e.     reached in 0 day(s) 0 hour(s) 19 minute(s) 21 second(s) i.e.
    on Thu Feb 09 14:40:35 2006 (current time is Thu Feb 09 13:55:08 2006);     on Tue May 05 11:33:52 2015 (current time is Tue May 05 11:14:31 2015);
 1........2.................3......4....................5........6....................7..........8........... 1 -2.182068719033 2 0.011466946413 3 -4.731512500809 4 -0.008159452148 5 2.446990558784 6 -0.008351793528 7 -1.338382615583 8 -0.012700284730  1.........2....................3.........4....................5..................6.................7...........8...............Gaining to use new average direction of P0 P8 instead of biggest increase direction 1 :
 1........2................3..........4...................5.........6...................7..........8....................... 1 -3.070051387063 2 0.018028797393 3 -6.179592221557 4 0.001925017337 5 2.212186097394 6 -0.027641117484 7 -2.308560805740 8 -0.013145623348  
 1........2...............3..........4....................5........6..........7..........8........... 1 -3.626312956439 2 0.020251467367 3 -6.684918212787 4 0.006047301575 5 2.124000671153 6 -0.032647993975 7 -2.450835668904 8 -0.013247040961  Powell iter=4 -2*LL=51671.511989744839 13 sec. 0 sec. 1 -0.738171836654 2 -0.005095967053 3 -6.249885480035 4 0.018850231372 5 2.760427678775 6 0.002137535586 7 -0.810125973911 8 -0.019962106000
 1.........2................3..........4....................5........6..........7..........8................ 1 -7.191454532077 2 0.034617924834 3 -10.549096065074 4 0.036677592181 5 1.542362876419 6 -0.063020519616 7 -2.947495326944 8 -0.013799601262  1........2................3..........4..................5.................6................7.................8..........
 1.........2...........3.........4...................5.........6............7..........8......... 1 -7.694382907043 2 0.037187706665 3 -9.232632879214 4 0.039369823231 5 1.402009406864 6 -0.065176338388 7 -2.866142980519 8 -0.013803173787  Powell iter=5 -2*LL=51564.973406501369 13 sec. 0 sec. 1 -0.640102693049 2 -0.004671488059 3 -6.355728607893 4 0.019354535332 5 2.794272826941 6 2.309115769305 7 1.799068527323 8 -4.254984576420
 1.........2.............3..........4...................5.........6...........7...........8......... 1 -7.939255349020 2 0.039872560270 3 -9.190659358710 4 0.041411152505 5 1.337553047619 6 -0.067669705509 7 -2.901277283172 8 -0.013846054372  1........2.............3.........4..................5.................6.................7.................8..........
 1.........2...............3...........4...................5.........6...........7...........8.................. 1 -8.175631279729 2 0.042823018333 3 -9.305335930048 4 0.043733677481 5 1.277232607434 6 -0.070126527676 7 -2.891280451710 8 -0.013891004693  Powell iter=6 -2*LL=51512.620168158559 12 sec. 0 sec. 1 -0.707671793492 2 -0.004043840434 3 -6.235710935103 4 0.019694131082 5 2.772348672077 6 4.883902697129 7 4.421901023083 8 -1.637606955042
 1.........2.........3..........4...................5..........6...........7..........8........ 1 -8.179052585899 2 0.042977828076 3 -9.367208273745 4 0.044117254463 5 1.279490770058 6 -0.070237634028 7 -2.879075874776 8 -0.013897363904  1........2.............3...................4..................5.................6...............7.................8..........
 1..........2.........3..........4...................5..........6...........7..........8................ 1 -8.253572272952 2 0.044544071563 3 -9.869066527661 4 0.048217089100 5 1.293974518670 6 -0.070748184912 7 -2.797920152892 8 -0.013959307967  Powell iter=7 -2*LL=51497.973086223668 13 sec. 0 sec. 1 -0.748745600049 2 -0.003548201851 3 -6.280610560550 4 0.020192016944 5 2.776035786301 6 6.512481518851 7 7.040490669592 8 0.979620465528
 1..........2.........3........4....................5..........6...........7.........8........ 1 -8.300112212725 2 0.045031594170 3 -10.021881561493 4 0.050126559490 5 1.294834133145 6 -0.070710329982 7 -2.801880482750 8 -0.013983400314  1........2.............3..........4..................5.................6..................7.................8........................Gaining to use new average direction of P0 P8 instead of biggest increase direction 8 :
 1..........2.........3........4....................5..........6...........7.........8................ 1 -9.364842591286 2 0.057609082048 3 -13.303881826112 4 0.092894746877 5 1.299612159799 6 -0.069477088153 7 -2.845756178167 8 -0.014517900878  
 1.........2.........3........4...................5..........6............7........8......... 1 -9.459278806217 2 0.058978744892 3 -13.724635612560 4 0.097163084190 5 1.309791039035 6 -0.069467801111 7 -2.836174796481 8 -0.014579105509  Powell iter=8 -2*LL=51469.726224868631 15 sec. 0 sec. 1 -0.833574313562 2 -0.002535454468 3 -6.362935045791 4 0.021191220259 5 2.782030172908 6 6.608886952762 7 12.367555241042 8 6.303685589096
 1..........2.........3........4...................5...........6...........7.........8.......... 1 -9.556637887868 2 0.060193941624 3 -13.944504362051 4 0.099328912593 5 1.303726569886 6 -0.069588078175 7 -2.798134255191 8 -0.014606692137  1........2.............3..........4..................5.......6....................7..................8...............
 1...................2.........3........4...................5...........6....................7.........8....... 1 -9.570905342272 2 0.060346024093 3 -13.931313899727 4 0.099327770159 5 1.299821706241 6 -0.069473301017 7 -2.794875770321 8 -0.014605547177  Powell iter=9 -2*LL=51460.597638570471 14 sec. 0 sec. 1 -0.819597388038 2 -0.001927771721 3 -6.366922190899 4 0.021608735010 5 2.788633894031 6 6.715764216787 7 11.126986364695 8 6.426838468958
 1.........2.........3........4...................5.............6...........7.........8............. 1 -9.520883114175 2 0.059763464854 3 -13.374653483904 4 0.092678715010 5 1.275219840829 6 -0.068998797247 7 -2.776665178135 8 -0.014526396877  1........2.............3.........4..................5..........6.........7.....................8..................................Gaining to use new average direction of P0 P8 instead of biggest increase direction 2 :
 1.........2.........3........4...................5..........6...........7........8....... 1 -9.561555245819 2 0.060332629602 3 -13.308731000292 4 0.091779861852 5 1.264797002732 6 -0.068857881687 7 -2.776086705047 8 -0.014524519683  
 1.........2.........3........4...................5..........6...........7........8............... 1 -11.211575781710 2 0.080498860780 3 -11.530401027674 4 0.070902721121 5 0.869698481108 6 -0.064142258040 7 -2.823637771567 8 -0.014535664893  Powell iter=10 -2*LL=51437.479784084469 17 sec. 0 sec. 1 -0.893774665883 2 -0.000533885740 3 -6.429458703340 4 0.022581850422 5 2.770188936631 6 6.798189075056 7 12.797974488056 8 6.485900015773
 1.........2.........3........4...................5..........6....................7..........8........ 1 -11.324998174014 2 0.081611981532 3 -11.380418752304 4 0.068824626918 5 0.840620613321 6 -0.063969189991 7 -2.827237387442 8 -0.014527577647  1................2..............3.........4..................5..............6...................7..................8..............................
 1.........2.........3........4...................5...........6...........7........8........... 1 -11.340961414448 2 0.081794209722 3 -11.416704318768 4 0.069267780643 5 0.840099031177 6 -0.063909795436 7 -2.826585935627 8 -0.014532614508  Powell iter=11 -2*LL=51420.437001909391 42 sec. 0 sec. 1 -0.950697588560 2 -0.000527484177 3 -6.481470925397 4 0.022923641821 5 2.752623141516 6 6.798366227492 7 11.189519918460 8 6.148112871371
 1...........2.............3........4....................5..........6...........7................8......................... 1 -11.340709051197 2 0.081802792120 3 -11.417067188976 4 0.069276786444 5 0.839847953978 6 -0.063869839466 7 -2.824905089650 8 -0.014529245555  1...................2.......................
 1...........2.........3..................4.........................5..............6...........7........8...... 1 -11.342743801806 2 0.081820322457 3 -11.401632563948 4 0.069088746884 5 0.838324058123 6 -0.063852147478 7 -2.824999578005 8 -0.014525954569  
 1...............2...........3.................4....................5...........6..............7.............8............. 1 -11.343702985288 2 0.081793772028 3 -11.291694070746 4 0.067728250133 5 0.825213211896 6 -0.063692329913 7 -2.828162199464 8 -0.014468261950  
 1..........2.........3........4...................5..........6...........7.............8............ 1 -11.347007977922 2 0.081799327439 3 -11.195700174078 4 0.066543230470 5 0.803767372795 6 -0.063436156563 7 -2.836735799103 8 -0.014353159098  
 1.........2.........3........4...................5..........6........7...........8............ 1 -11.376372999941 2 0.082036901055 3 -10.828388482187 4 0.062035166013 5 0.656103277942 6 -0.061609024889 7 -2.903764655306 8 -0.013485939896  
 1.........2.........3........4...................5..........6........7..........8............. 1 -11.500867263799 2 0.083415962204 3 -10.238876901925 4 0.054901398796 5 0.118322020012 6 -0.054917506945 7 -3.172074420152 8 -0.010140938590  
 1.........2.........3........4...................5..........6........7........8............... 1 -11.844075479807 2 0.087618898636 3 -9.780906613099 4 0.049617935303 5 -1.233984603621 6 -0.038337931436 7 -3.890685546892 8 -0.001486464017  
 1.........2.........3.......4....................5..........6........7.......8........ 1 -11.994012593853 2 0.089569914764 3 -10.202480437946 4 0.054916675265 5 -1.722803656923 6 -0.032762006133 7 -4.188030904457 8 0.001766378508  
 1.........2.........3........4...................5..........6........7.......8........... 1 -12.257648821391 2 0.092589436636 3 -10.655804856747 4 0.060756543077 5 -2.635974111997 6 -0.022512110483 7 -4.759828309828 8 0.007772764943  
 1................2.........3........4....................5...........6...........7..........8........ 1 -12.259948658248 2 0.092557004851 3 -10.637054431275 4 0.060520061618 5 -2.688023823183 6 -0.021787539620 7 -4.794442890279 8 0.008123160801  
 1.........2........3..................4..................5..........6...........7............8.......................... 1 -12.250208086036 2 0.092420997785 3 -10.671741983181 4 0.060966384389 5 -2.650566115409 6 -0.022247282355 7 -4.775987027684 8 0.007888300348  
 1.........2..........3..........4...................5..........6...............7..............8............. 1 -12.245788985912 2 0.092364984212 3 -10.672921748611 4 0.060980886736 5 -2.644615718875 6 -0.022331337562 7 -4.772958927370 8 0.007853189684  
 1............2........................3..............4...............................5...................6..................7.........8............  
 #Number of iterations = 34, -2 Log likelihood = 46542.395030424377  
 # Parameters nlstate*nlstate*ncov a12*1 + b12 * age + ...  
 12 -12.245240 0.092358  
 13 -10.671890 0.060969  
 21 -2.645345 -0.022325  
 23 -4.773317 0.007859  
   
 Calculation of the hessian matrix. Wait...  
 12345678.12.13.14.15.16.17.18.23.24.25.26.27.28.34.35.36.37.38.45.46.47.48.56.57.58.67.68.78  
   
 Inverting the hessian to get the covariance matrix. Wait...  
   
 #Hessian matrix#  
 2.314e+003 1.908e+005 4.106e+002 3.377e+004 -3.590e+002 -2.992e+004 -3.182e+002 -2.621e+004  
 1.908e+005 1.581e+007 3.350e+004 2.769e+006 -2.988e+004 -2.506e+006 -2.611e+004 -2.161e+006  
 4.106e+002 3.350e+004 8.125e+002 6.556e+004 -8.089e+001 -6.776e+003 3.862e+002 3.193e+004  
 3.377e+004 2.769e+006 6.556e+004 5.317e+006 -6.824e+003 -5.753e+005 3.190e+004 2.651e+006  
 -3.590e+002 -2.988e+004 -8.089e+001 -6.824e+003 4.524e+002 3.800e+004 4.993e+001 4.166e+003  
 -2.992e+004 -2.506e+006 -6.776e+003 -5.753e+005 3.800e+004 3.210e+006 4.169e+003 3.502e+005  
 -3.182e+002 -2.611e+004 3.862e+002 3.190e+004 4.993e+001 4.169e+003 1.039e+003 8.943e+004  
 -2.621e+004 -2.161e+006 3.193e+004 2.651e+006 4.166e+003 3.502e+005 8.943e+004 7.740e+006  
 # Scales (for hessian or gradient estimation)  
 12 1.00000e-004 1.00000e-006  
 13 1.00000e-004 1.00000e-006  
 21 1.00000e-003 1.00000e-006  
 23 1.00000e-004 1.00000e-005  
 # Covariance matrix  
 # 121 Var(a12)  
 # 122 Cov(b12,a12) Var(b12)  
 #   ...  
 # 232 Cov(b23,a12)  Cov(b23,b12) ... Var (b23)  
 #121 Var(a12)  
 #122 Cov(b12,a12) Var(b12)  
 #131 Cov(a13,a12) Cov(a13,b12) Var(a13)  
 #132 Cov(b13,a12) Cov(b13,b12) Cov(b13,a13) Var(b13)  
 #211 Cov(a21,a12) Cov(a21,b12) Cov(a21,a13) Cov(a21,b13) Var(a21)  
 #212 Cov(b21,a12) Cov(b21,b12) Cov(b21,a13) Cov(b21,b13) Cov(b21,a21) Var(b21)  
 #231 Cov(a23,a12) Cov(a23,b12) Cov(a23,a13) Cov(a23,b13) Cov(a23,a21) Cov(a23,b21) Var(a23)  
 #232 Cov(b23,a12) Cov(b23,b12) Cov(b23,a13) Cov(b23,b13) Cov(b23,a21) Cov(b23,b21) Cov(b23,a23) Var(b23)  
 121 1.11832e-001  
 122 -1.34196e-003 1.61978e-005  
 131 -6.31135e-002 7.65687e-004 3.32706e-001  
 132 7.49702e-004 -9.17551e-006 -4.08921e-003 5.05801e-005  
 211 7.93255e-002 -9.47003e-004 2.83678e-002 -3.63380e-004 4.85740e-001  
 212 -9.45906e-004 1.13454e-005 -3.55777e-004 4.56374e-006 -5.75682e-003 6.85863e-005  
 231 5.35302e-002 -6.11201e-004 -1.16519e-001 1.34050e-003 -7.78502e-003 9.53787e-005 2.47205e-001  
 232 -6.10827e-004 7.02090e-006 1.37532e-003 -1.59782e-005 1.00595e-004 -1.23725e-006 -2.82423e-003 3.24537e-005  
 begin-prev-date=1/1/1984 end-prev-date=1/6/1988 mov_average=0  
 prevforecast=0 starting-proj-date=1/1/2000 final-proj-date=1/1/2000 mobil_average=0  
 Computing stable prevalence: result on file 'plrbiaspar.txt'  
   
 #************  
 Computing pij: result on file 'pijrbiaspar.txt'  
 Computing standard deviation of one-step probabilities: result on file 'probrbiaspar.txt'  
 Computing matrix of variance covariance of one-step probabilities: result on file 'probcovrbiaspar.txt'  
 and correlation matrix of one-step probabilities: result on file 'probcorrbiaspar.txt'  
 65 13-12 mu 1.4593e-002 2.3279e-002 Var 3.1491e-006 3.1424e-006 cor -0.367 cov -1.1545e-006 Eig 4.300e-006 1.991e-006 1stv 0.708 -0.706 tan -0.997  
 70 13-12 mu 1.9764e-002 3.6884e-002 Var 3.1423e-006 4.5071e-006 cor -0.389 cov -1.4654e-006 Eig 5.441e-006 2.208e-006 1stv 0.538 -0.843 tan -1.569  
 75 13-12 mu 2.6744e-002 5.8392e-002 Var 2.7400e-006 5.5899e-006 cor -0.431 cov -1.6874e-006 Eig 6.374e-006 1.956e-006 1stv 0.421 -0.907 tan -2.153  
 80 13-12 mu 3.6143e-002 9.2326e-002 Var 2.7975e-006 6.6150e-006 cor -0.474 cov -2.0411e-006 Eig 7.501e-006 1.912e-006 1stv 0.398 -0.917 tan -2.304  
 85 13-12 mu 4.8753e-002 1.4570e-001 Var 7.0638e-006 1.5184e-005 cor -0.418 cov -4.3308e-006 Eig 1.706e-005 5.188e-006 1stv 0.398 -0.918 tan -2.308  
 90 13-12 mu 6.5567e-002 2.2925e-001 Var 2.7162e-005 7.5512e-005 cor -0.361 cov -1.6336e-005 Eig 8.051e-005 2.216e-005 1stv 0.293 -0.956 tan -3.266  
 95 13-12 mu 8.7780e-002 3.5907e-001 Var 9.3869e-005 3.7310e-004 cor -0.348 cov -6.5109e-005 Eig 3.875e-004 7.943e-005 1stv 0.216 -0.976 tan -4.510  
 65 21-12 mu 1.9362e-001 2.3279e-002 Var 9.8495e-004 3.1424e-006 cor 0.332 cov 1.8444e-005 Eig 9.853e-004 2.796e-006 1stv 1.000 0.019 tan 0.019  
 70 21-12 mu 1.7337e-001 3.6884e-002 Var 4.6316e-004 4.5071e-006 cor 0.327 cov 1.4946e-005 Eig 4.636e-004 4.021e-006 1stv 0.999 0.033 tan 0.033  
 75 21-12 mu 1.5521e-001 5.8392e-002 Var 1.8818e-004 5.5899e-006 cor 0.317 cov 1.0274e-005 Eig 1.888e-004 5.014e-006 1stv 0.998 0.056 tan 0.056  
 80 21-12 mu 1.3892e-001 9.2326e-002 Var 6.7930e-005 6.6150e-006 cor 0.292 cov 6.1889e-006 Eig 6.855e-005 5.997e-006 1stv 0.995 0.099 tan 0.100  
 85 21-12 mu 1.2432e-001 1.4570e-001 Var 3.9651e-005 1.5184e-005 cor 0.282 cov 6.9297e-006 Eig 4.148e-005 1.336e-005 1stv 0.967 0.255 tan 0.264  
 90 21-12 mu 1.1124e-001 2.2925e-001 Var 6.1556e-005 7.5512e-005 cor 0.309 cov 2.1079e-005 Eig 9.074e-005 4.633e-005 1stv 0.586 0.811 tan 1.384  
 95 21-12 mu 9.9523e-002 3.5907e-001 Var 1.0665e-004 3.7310e-004 cor 0.322 cov 6.4197e-005 Eig 3.878e-004 9.199e-005 1stv 0.223 0.975 tan 4.379  
 65 23-12 mu 1.6400e-001 2.3279e-002 Var 4.4978e-004 3.1424e-006 cor 0.370 cov 1.3913e-005 Eig 4.502e-004 2.709e-006 1stv 1.000 0.031 tan 0.031  
 70 23-12 mu 1.7077e-001 3.6884e-002 Var 3.0730e-004 4.5071e-006 cor 0.393 cov 1.4627e-005 Eig 3.080e-004 3.802e-006 1stv 0.999 0.048 tan 0.048  
 75 23-12 mu 1.7779e-001 5.8392e-002 Var 1.8793e-004 5.5899e-006 cor 0.427 cov 1.3855e-005 Eig 1.890e-004 4.543e-006 1stv 0.997 0.075 tan 0.076  
 80 23-12 mu 1.8506e-001 9.2326e-002 Var 1.0070e-004 6.6150e-006 cor 0.453 cov 1.1691e-005 Eig 1.021e-004 5.184e-006 1stv 0.993 0.121 tan 0.122  
 85 23-12 mu 1.9259e-001 1.4570e-001 Var 5.6234e-005 1.5184e-005 cor 0.359 cov 1.0479e-005 Eig 5.875e-005 1.266e-005 1stv 0.972 0.234 tan 0.241  
 90 23-12 mu 2.0040e-001 2.2925e-001 Var 6.6888e-005 7.5512e-005 cor 0.260 cov 1.8491e-005 Eig 9.019e-005 5.221e-005 1stv 0.622 0.783 tan 1.260  
 95 23-12 mu 2.0849e-001 3.5907e-001 Var 1.4702e-004 3.7310e-004 cor 0.246 cov 5.7499e-005 Eig 3.869e-004 1.332e-004 1stv 0.233 0.972 tan 4.172  
 65 21-13 mu 1.9362e-001 1.4593e-002 Var 9.8495e-004 3.1491e-006 cor 0.050 cov 2.7780e-006 Eig 9.850e-004 3.141e-006 1stv 1.000 0.003 tan 0.003  
 70 21-13 mu 1.7337e-001 1.9764e-002 Var 4.6316e-004 3.1423e-006 cor 0.040 cov 1.5163e-006 Eig 4.632e-004 3.137e-006 1stv 1.000 0.003 tan 0.003  
 75 21-13 mu 1.5521e-001 2.6744e-002 Var 1.8818e-004 2.7400e-006 cor 0.025 cov 5.6057e-007 Eig 1.882e-004 2.738e-006 1stv 1.000 0.003 tan 0.003  
 80 21-13 mu 1.3892e-001 3.6143e-002 Var 6.7930e-005 2.7975e-006 cor 0.023 cov 3.1182e-007 Eig 6.793e-005 2.796e-006 1stv 1.000 0.005 tan 0.005  
 85 21-13 mu 1.2432e-001 4.8753e-002 Var 3.9651e-005 7.0638e-006 cor 0.081 cov 1.3491e-006 Eig 3.971e-005 7.008e-006 1stv 0.999 0.041 tan 0.041  
 90 21-13 mu 1.1124e-001 6.5567e-002 Var 6.1556e-005 2.7162e-005 cor 0.109 cov 4.4499e-006 Eig 6.212e-005 2.660e-005 1stv 0.992 0.126 tan 0.127  
 95 21-13 mu 9.9523e-002 8.7780e-002 Var 1.0665e-004 9.3869e-005 cor 0.105 cov 1.0550e-005 Eig 1.126e-004 8.793e-005 1stv 0.871 0.491 tan 0.563  
 65 23-13 mu 1.6400e-001 1.4593e-002 Var 4.4978e-004 3.1491e-006 cor -0.471 cov -1.7732e-005 Eig 4.505e-004 2.446e-006 1stv 0.999 -0.040 tan -0.040  
 70 23-13 mu 1.7077e-001 1.9764e-002 Var 3.0730e-004 3.1423e-006 cor -0.504 cov -1.5670e-005 Eig 3.081e-004 2.337e-006 1stv 0.999 -0.051 tan -0.051  
 75 23-13 mu 1.7779e-001 2.6744e-002 Var 1.8793e-004 2.7400e-006 cor -0.560 cov -1.2702e-005 Eig 1.888e-004 1.873e-006 1stv 0.998 -0.068 tan -0.068  
 80 23-13 mu 1.8506e-001 3.6143e-002 Var 1.0070e-004 2.7975e-006 cor -0.594 cov -9.9768e-006 Eig 1.017e-004 1.791e-006 1stv 0.995 -0.100 tan -0.101  
 85 23-13 mu 1.9259e-001 4.8753e-002 Var 5.6234e-005 7.0638e-006 cor -0.519 cov -1.0337e-005 Eig 5.832e-005 4.979e-006 1stv 0.980 -0.198 tan -0.202  
 90 23-13 mu 2.0040e-001 6.5567e-002 Var 6.6888e-005 2.7162e-005 cor -0.462 cov -1.9685e-005 Eig 7.499e-005 1.906e-005 1stv 0.925 -0.381 tan -0.412  
 95 23-13 mu 2.0849e-001 8.7780e-002 Var 1.4702e-004 9.3869e-005 cor -0.418 cov -4.9150e-005 Eig 1.763e-004 6.457e-005 1stv 0.859 -0.512 tan -0.596  
 65 23-21 mu 1.6400e-001 1.9362e-001 Var 4.4978e-004 9.8495e-004 cor -0.044 cov -2.9476e-005 Eig 9.866e-004 4.482e-004 1stv 0.055 -0.998 tan -18.211  
 70 23-21 mu 1.7077e-001 1.7337e-001 Var 3.0730e-004 4.6316e-004 cor -0.040 cov -1.4909e-005 Eig 4.646e-004 3.059e-004 1stv 0.094 -0.996 tan -10.549  
 75 23-21 mu 1.7779e-001 1.5521e-001 Var 1.8793e-004 1.8818e-004 cor -0.035 cov -6.5384e-006 Eig 1.946e-004 1.815e-004 1stv 0.700 -0.714 tan -1.020  
 80 23-21 mu 1.8506e-001 1.3892e-001 Var 1.0070e-004 6.7930e-005 cor -0.035 cov -2.8818e-006 Eig 1.010e-004 6.768e-005 1stv 0.996 -0.087 tan -0.087  
 85 23-21 mu 1.9259e-001 1.2432e-001 Var 5.6234e-005 3.9651e-005 cor -0.059 cov -2.7820e-006 Eig 5.669e-005 3.920e-005 1stv 0.987 -0.161 tan -0.163  
 90 23-21 mu 2.0040e-001 1.1124e-001 Var 6.6888e-005 6.1556e-005 cor -0.083 cov -5.3389e-006 Eig 7.019e-005 5.825e-005 1stv 0.851 -0.526 tan -0.618  
 95 23-21 mu 2.0849e-001 9.9523e-002 Var 1.4702e-004 1.0665e-004 cor -0.079 cov -9.8535e-006 Eig 1.493e-004 1.044e-004 1stv 0.974 -0.225 tan -0.231  
 Computing Total LEs with variances: file 'trbiaspar.txt'  
 Computing Health Expectancies: result on file 'erbiaspar.txt'  
 Computing Variance-covariance of DFLEs: file 'vrbiaspar.txt'  
 65|66|67|68|69|70|71|72|73|74|75|76|77|78|79|80|81|82|83|84|85|86|87|88|89|90|91|92|93|94|95|  
 Computing total mortality p.j=w1*p1j+w2*p2j+..: result on file 'prmorprev1-stablbased-rbiaspar.txt'  
 End of Imach  
 Local time at start Thu Feb 09 13:51:49 2006  
   
 Local time at end   Thu Feb 09 14:44:03 2006  
   
 Total time used 0 day(s) 0 hour(s) 52 minute(s) 14 second(s)  
 Total time was 3134 Sec.  
   

Removed from v.1.3  
changed lines
  Added in v.1.4


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