Annotation of imach/src/imach.exe, revision 1.11
1.1 lievre 1: MZ @ !&L!This program cannot be run in DOS mode.
1.11 ! lievre 2: $ PE L& ہD 0 &8 & ^ p & @ & W p T .text 0& & `.data & & @ .rdata `S & T & @ @.bss P .idata T p ( @ U]U1ۉu1 = wC= r[& $ 1҉T$& &tzt$ л؋u]] = twJ= t؋u]] = t[= u$ 1t$`& &tjt$ = $ & L$0& v#& l$ 1ɉL$ & &t0R$ ?$ & D$& %$ & \$& ' US$]$ @ & & E PB U\$
A D$T$L$ $PB & PB tXA qB t PB D$ qB K0 $F& qB t PB \$
qB QP$ & & A & & L$ PB T$PB $3& & $& D$qB B$& qB Uv ' U$& qB & U$ qB & U
qB ]t& U
qB ]ᐐU(}}]utzM $ & ]
! 3: T$u >Ձޱ&1 $t$D$ & Éֹ@B L$1҉T$ $t$& 1ɸ@B D$L$ $t$& G} t:58PB t?
qB 1M ] &)qB C]1u}]& 8PB 봍v UWVS $E& E E\ L$$& X& $s& Ǻ \$M $E& 4$]E)\$D$
& 3 t$$ A & 4$!& |\t\D& t$$A & u. T$4$& tG} p&t$<$& U$& 4$& @M)É\$EL$$y& }; 1҃ [^_]Ë}]|$ $t& 4$& T$& tʉt$$ A ,v ' UWVS 1ۋu }4$7& 9 < \tC9~ [^_]Í /C' UVS1E uE4$& 19E8B&9~[^]
UWVS 1EE }E<$& P9w(v UC&8 t8T &tuÉ<$d& P9vۉ<$S& 1 M B;U|U1ɋE9 .X&]' 9MU)Ӊ]U DA9~ [^_]ÉE놉U &
qB T$D$@L$ $)A & qB 5A MT$@L$$_& $& C& v US]U )ڍ $& t )[B]$)A qB L$& T$@\$ 5A :& \$
qB 9A D$@ $& $& & UE U&ЃE]v& US]U )ڍ $b& t )[B]$)A qB L$& T$@\$ 5A & \$
qB VA D$@ $ & $& & UE U&ЃE]& US]U )ڍ $& t )[B]$)A qB L$& T$@\$ 5A & \$
qB VA D$@ $l& $& P& UE U&ЃE]& UWVS } M]U))Ӎp&C ]$& tcMXU)Ӎ $& MU)ȉB9M& D&ȉB9~ [^_]$)A qB \$& tA |$@T$ & t$qB 5A t$@$Z& $& >& M& A qB \$|$@D$ $)A e& t$
U]] Muu\D$& ]u]]& & UWVS } M]U))Ӎp&C ]$o& tcMXU)Ӎ $K& MU)ȉB9M& D&ȉB9~ [^_]$)A qB \$& tA |$@T$ H& t$qB 5A t$@$& $& & M& A qB \$|$@D$ $)A & t$
U]] Muu\D$(& ]u]]& & UWVS,uE U M})]p&) $)AMBU& & Ux])ߍ $轿& U& UXM )ӋU B9ʉU Mv \&ˉ B;U ~E UE $`& Uu uU])B9ډU ]& D&؉B;U~];] FMUuMM萋MDEM
! 4: D&A;M~C;] ~Ӄ,[^_]$)A
qB t$& A \$@L$ & |$qB 5A T$@$茾& $& p& E
qB & t$|$@L$ $)A 蛼& A D$$)A
qB & T$ \$@L$ e& tA D$b& Uuu E }}]] L $製& t\ $落& u]u}]|& U^B L$$ gB 赽& $ gB 蹻& $ gB / f gB ED$& ɸ gB Ív U^B D$$ gB e& $ gB i& $ gB U / f gB T$ʼ& $ gB ED$跼& ɸ gB U^B D$$ gB & $ gB & $ gB M / f gB L$j& $ gB UT$W& $ gB ED$D& ɸ gB Í ' UVS fB J $2& tK5fB & 9
hB _B E @9~ $YB $]ۻ& E [^]$)A
qB T$& 9A D$5A @L$ & t$
qB \$@ $賻& $& 藻& & UVS u EE] U ]E& UU$ݝx݅xUU]Љ' ݕptݝxpEUĉMEM$$. EA A U]]&& qB $q& $.
pbB L$˸& pbB $M& Ee݅xE
A mٞ EE EEEEeevEE]
A ٞsfEsXE۞sFEE]۞& Eٞ& 2 EٞP& E]E
A ]EE & E.& E$]ݝxEE݅x UEE]E]]]]C $)A qB & L$ 5A D$@\$ & t$ qB A T$@ $p& $& T& t& vGUEs EuNzLEE]]]PEEUUeEEsEztLEu{EUċMMUIuEEB]U Eɋu, Ġ [^]
UWVS,E] }u $U M $U UvMU& U"
A $U E & ʋUM"&!ڞ A HPB ɞ XPB
! 5: &
(A
,A ٞ ٞ ۞rQ$]U EEUM & ٞ,[^_]Ðt&
A A HPB ɞ XPB v 8A v 0A v H$]U E؋M &4U #
A UWVSlE}u fB $誴& & hB $蕴& & _B & ];E YB %
hB ' @;E~ @ U]]L$T$E؉\$UȉD$ MЉT$]]ȉL$ $@A @ ED$$L$\$ E\$E\$E $Z& U;E!E& @;E~؋=_B <$茳& 5hB 4$~& l[^_]$)A qB L$& 9A |$5A @D$ ±& t$qB \$@$Y& $& =& ' UE.(M}uų]] <
1.9 brouard 6: $)iQ& |$) 4
1.11 ! lievre 7: )Ɖt$ i )щȺ &)T$))L$HA D$Q& ؋u]}]ÉUWVSlEE E $W& E $D& E $1& $ & E E$U$] &
Uu @;E~M && ]Ћ
[B [B ]؍U
@QB DQB $E 螲& u
! 8: L$EuUEu >Չ$ޱ&1ۉ\$ t$b& T$1ɉL$ @B ։ $D$C& [B @B 1 $T$D$ t$胬& [B 8PB qB
! 9: ȉ 롈qB &
@QB ) aB [B PdB aB Ƌ] ))ȋU t$D$& \$2$xA t$& qB $n& ;]fEA ؉\$$A \$躰& MpbB ى\$t$$\$ z& EA 5 dB CL$4$\$X& ;]~$
! 10: w& $
! 11:
pbB L$Q& $
! 12: 5 dB t$;& dB $软& ] ;& & ;] M && ' &
u B;U~]ȉ\$$A ԯ& qB $S& \$5pbB A D$4$舯&
pbB $*& |$U$E uMT$D$ t$ $fEȋU Eٞv]؉]C;]L ] EEM M 9 & %]uU @;E~M $U$E EЋu Eez EhPB " EUٞ E U $[B 虭& fB X fB H
fB p 5fB PfB X fB H
fB p 5fB P $fB fB -& D$$\B ͭ& $\B [B [B WB WB 軫& \B
! 13: 7
@QB [B ] )ȉD$3$A t$A c& [B @QB M )ЉD$ t$pbB \$$& E
! 14: E @QB Uċ[B $WB )ʉ)&УWB r& aB H
aB X aB p 5aB PaB H
aB X aB p 5aB P $aB bB & D$$`dB 覬& $`dB 說& _dB
1.10 brouard 15: & $ gB 5[B E.
WB )ų4
1.11 ! lievre 16: )iހQ& t$HA t$) & )i \$ gB )MEыU& )щȉL$))EUT$`& \$Mĺ`dB T$ \B D$L$$A 跫& $ gB 5[B E.
WB )ų4
! 17: )iހQ& t$HA t$)پA ȉ& )i \$ )MEыU &)ʉL$))UED$蚪& t$\B ]ĉT$pbB `dB D$ gB L$ \$$ƪ& E
! 18: } & 8PB cƀ_dB :)؉|$Uu$M ]$t$L$ \$x& ;U ] uM] B9 ~ ƀ\B M<$& u4$ީ& M $ө& }<$ȩ& e[^_]$)A qB T$& A t$@\$ & |$qB 5A L$@$裩& $& 臩& $)A
qB T$& 9A |$@L$ 跧& t$륐UWVS<EE& } u9E
A U&IUM̉MȻ& ;]}jEU EMHEА& & 94UEUU&؍DƋUDt& A9~M C;]|؋E@9EE|bUE UMJUԹ& 94UEUU&؍DƋUDt& A9~M C9]}؋]؋E]9 ؿ& 9 E & 9E } E4C $芨& E]9|
A W&uU&9|'E C $W& E]
A u&9}]& E9]u Eu&9|) $& M
A FE&9}};}+uEF&9} E<[^_]Ë
A uEF&9|Ã&& |)} 1|B ? 9Ӊ|}F9}ƋE<[^_] $_& M F9|
A $v UWVSEU} E9bM ;M$OuU U1D9&uE 4uu(u B9 ~A;M$~EM9M~E[^_]Ív ' UW& VS E E A &&|1ÉJ& |} 9t @9}A9} A E 5A E ?%A ] U5,PB & U 9Uu-0]B U,=QB 5 YB \A;M~ (PB & 9
RB E<B9L\~
VB & 9ωM YB 50]B U,|
VB fB ME]U]M4GB |MdB|d P$;}\~U E=eB
hB T$]<$L$\$ D$ݝhE& 5A } Ex&9}݅h & 9]Eu & 1t97Eu`t& ' u ȋ` B9 ~A9~E9}~& M ;u }M } ~WE$B& A 5A Eٞļ [^_]þ& M ;u }M } & ;] } ' & ;x!E D& B;x~U E<\ HPB XPB w1HPB \wC;] ` XPB kHPB XPB w.F;u E$؋Eļ [^_]믍t& U& WVS A xxE &&|RtJ& |-](U4 9t 9t@9}ߋtA9}E& M 9M E& }uO9u}" }]]uU$ߋ=,PB E,EL3Q& $95A E]2 QB 0]B U0]5 YB U\A9~ (PB & 9
RB E4B9L\~
VB & 9ωM YB 0]B U0p
VB 5fB M|]U|M4GB pMdBpd P$;}\~xE} D$U ] &
hB 5eB T$\$ L$4$E& 9}Em& 9\EU, & 1t97uE(4`t& ' u` B9 ~A9~E9}~E}](9}M],M(A xA x& xlE &&|K\&& |#l]E4 ӋB}9 }l\l9}EJEļ [^_]Í& UW& VS A ݝp9Љ11ۉtŨ\Ŭ@;~RB &t _
! 19: ݕP1ۺ& \L gB 9\s ؋5 dB X
,PB & 99=QB =\B \$ݜxB9~ً\& XP II aB HA & T&Ѓ&|^=YB =0bB J& |+ 9t 9t @9}ދA9}؋5PaB 1ҋPD\
YB
0bB @LPHL0aB \ [B A <D4Ë(PB P$5A ι& 9ݕx RB =QB 5\B ݅x \A; ݜx~ҋThD$]& hB 5eB L$\$ T$4$ & 9& 9hL t& & 1t9:@4 t& B9 ~A9~9~DLPaB P YB <\ L5[B 0bB D9 @5YB =A 5A aB THA
gB d9d
! 20: & DŨ@;~ۅLܵP [^_]ݕP& 1
gB 9L؋ dB | ,PB & 98QB =\B $ݜxB9~ً& |t KK
aB l A & x&&|b=YB 50bB J& |+ 9t 9t @9}ދA9}؋ PaB 1ҋth YB
0bB dptlp0aB [B A <h4Ë(PB P$5A ι& 9ݕxO RB =QB 5\B ݅x A; ݜx~ҋxhD$]& hB 5eB L$\$ T$4$$& 9 & 9h p & 1t9> d4 ' $ B9 ~A9~ 9 }hpPaB t YB ` p5[B 0bB h9 d5YB | =A A 5aB xlݕP&
gB 19L&؋= dB ,PB & 995QB =\B $ݜxB9~ً& KKU
aB A & && 0bB Ƌ=YB J& |1 9t Ë9t @9}؋A9}؋=PaB 1 4~ 5YB 0aB
[B
A < (PB & P$95A ݕx RB =QB 5\B ݅x A; ݜx~ҋhD$]&ϋ hB
eB t$& \$ T$ $Z<9<@ & 9n< v ' & 1t9:<4 t& @ B9 ~A9~<9<wPaB YB 5[B 0bB 9 5YB r =A
A aB ݕP&
gB 19L؋ dB ,PB & 98QB =\B $ݜxB9~ً& KK
aB A & &&
0bB Ƌ=YB J& |1 9t Ë9t @9}؋A9}؋=PaB 1 4 5YB 0aB
[B
A < (PB & P$95A ݕx/ RB =QB 5\B ݅x A; ݜx~ҋhD$]&ϋ hB
eB t$& \$ T$ $4948z& 9c4 & 1t9944 t& 8 B9 ~A9~494~PaB YB 5[B 0bB 9 5YB =A
A aB ݕP1ɿ& L
gB d9 ؋= dB ,PB & 9J5QB \B 4 d$ݜxB9~͋d& ` KK
aB A & &&|a¡YB 艕=0bB J& |+ 9t 9t @9}ދA9}؋ PaB 1ҋ`\d<4_ =YB 50bB `
[B
A 0aB \d & W=(PB $95A ݕx& QB RB 5\B ݅x A9d ݜx~ЋhD$U&ϋ hB
eB t$& T$ \$ $RD9DH} & 9fD & 1t9:D4 t& H B9 ~A9~D9D~\PaB ` YB Xd 5[B 0bB \9 5YB ~KA A
aB ;A =aB A `d TB d D`4@bB ;T / X& A 50bB B̃~ $& ݅P=aB L`d5 hB `d 5TB ɋ<ݝPɋ= dB DըI;`\ը6=A =aB HPH\ TB D<44 $>& ݅P
aB PP hB H
TB dB LɉX ݝPɋ4J;PD\ 5A =aB A TB D45@bB 4A ٞ A < $'& ݅PaB L
hB 5TB dB ɋ I;DݨݝP\ݨ 5A =aB A TB D4@bB 4A 4 ݕ(A <ݝ( $ & ܍(
0bB ݝ( $& ݅(݅(݅PaB hB 4L
TB dB ʋ<ݝPODը;\ը 5A A =aB llt TB D< ; 0bB `<4, $Ɇ& ݅P5aB Lt= hB ltϋ=TB dB 4 ɋ|I;tDըݝP\ըs& 5A A ء0bB X4<,`4!A $& =A gB \9\c& ;vX=0bB A B;~<X=0bB A 4 ; X0bB A B;~0bB A
gB 9i=A
gB 9/@=A
gB 90bB & ' UW& VS\& A ݝp9ЉD11ɉ\ŨLŬ@;D~gB & 1`5gB 9` _B { ؋= dB <
,PB & 99 QB =\B `؉ݜxB9~ً`& <\ II A & DH&&|b0=YB 4=0bB J& |+4 9t 9t @9}ދ0A9}؋ PaB 1ҋ\X` 5YB
0bB 8@@5aB \
[B
A 0aB <X`& <P$50A =(PB 9ݕxQ QB RB 5\B ,݅x,A9` ݜx~ЋHhDD$DU&ϋ hB
eB t$& T$ \$ $L9LP & 9oL@ t& ' & 1t9:L84t& P B9 ~A9~L9LvX@PaB \ YB T` @5[B 0bB X9 85YB A A DH=A 5gB D`9`gB ɸ& DŨ@;D~ _B 0hB P$u=ٽffaB f fd٭d UB ٭f\& [^_]=A D A
aB \` TB < \D
@bB 4;D~
=RB V RB &$ L I T $#& gB `
hB _B \aB gB TB ɡ0hB Dը\ըu;\
dB `<H;\!5A D=$ݝ& ݅0bB T
hB \$DPaB \$<\$4ɋ\\$$\$,` aB L$ t$
pVB A D$ \$ ZB T$ |$<t$|$ $& n~& ; A RaB A 5ZB DݨCUB ʉ|$ʉ4$\$ݝ ~& ; A ݅ ZB 'A T$ $\$}& & ;D5T=0bB @A B;D~؋
0bB T<,8A 0bB ݕT@A ݝ $|& ݅0bB ɋ<ݝ $|& ݅݅T& 8A 0bB ٞvNT@A < T0bB @A < @A T< TUWVS u] M$]U(}MU }<$UUu [^_]Ë=ZB dB / <$dB l{& $ gB ^B D$'|& $ gB +z& \$/ HA f gB $ gB {& $ gB ^B L${& $ gB y& f gB |$$ gB R{& \$
YB gB T$ gB D$ $n{& 5YB u [^_] {& $dB ilk fB
dB T$z& $dB A D${& ZB D$ & \$& L$$A @y& \$ZB 4 D$& $A T$ y& 9#t& \$ZB A T$C$z& 9~$A ZB L$& |$\$ x& /$A dB L$z& pbB dB A T$D$ $?z& ZB t& U& WVS<}D$$& |$ |$GE& 96& & 9]9t @9~A9~$A w& pbB & \$pow T$ D$$A w& 5YB fB L$$YB 1y& $YB A T$y& dB r& D$ & L$& T$$#A xw& ;u\A ' E& &Ѓ&29t%\$ dB 9A t$L$$x& A EC&9}F;u~$
! 21: dB \$v& E |$UML$u$ED$] \$ T$t$ $u~<$Ax& E$6x&
dB $w& U $U$$DA ]\$\$Xx& u 4$|A U$}临A
pbB D$|$ $\$ x& U $U$t$]}\$<$\$ w& <[^_]$A YB A \$w& t$
pbB YB D$ $w& dB O& ' UWVSl EA } u$] ݝ& ݝUݜ@9~1ɉۅ $@\$& $ \$w& ݝ݅ݝZ& A & ڞ& ػ
1.9 brouard 22: C
1.10 brouard 23: t& ' SU$܍M ݝ$ݜM݅ܥ,ɉ$ݝݜ݅A ܥ˞ܵܵ
A ٻ
1.9 brouard 24: C
25: NFػ
1.11 ! lievre 26: A wv݅ݝC݅} l [^_]ÉUWVS\ ]}u $UE & ݝɸ& ݜ@;E ~ۅݜݝ$ݜUM ܥݝ݅<ݜ݅<,$ݜUE ܥݝ݅<,ݜ݅< $ݜUU ܥݝ݅<,ݜ݅<,$ݜU݅M ܥܥܥɃ
A ܍܍
A ف\ [^_]Í UWVS,] UM ]}UM$s& E M& ;ML& ;]!C;]wC;]~j& U A;M~ؾ& ;u & & 9}* & v B9| C9|;uL
& v B9|M rBى]C;]~;ut8& ;E ] t& @;E~tC;]뿋]M u z @A ;uN&t ;M4B;U ~;M؋}},[^_]q& ]EMs $)A qB t$& |$@\$ o& A T$
qB 5A D$@ $q& $& mq& $)A qB D$& 9A t$@\$ o& |$뤍& UW& VSu E ]9]1ҍ ' DMD ËEteE9| MLM쐍t& ËM @9}\GB9~؉~_& ' ˍA&96} @9~'zt}G\B9g믍v E4 I[^_]Í& UWVS\& \$}& $& |$ |$bE$HA #n& $tA
pbB , T$& D$L$ ;n& 9 $
1.10 brouard 27: n& $
1.11 ! lievre 28: 5pbB t$& m& $A m& $A pbB & L$= D$\$ m& |$ & T$|$$& 諭t$w E|$ |$$& 膭E $o& i $o& E E& 9}1& 9 uU܋ UUu @9~E9}~ω|$E؍UT$ MD$ $E& 9}& & t& 1t@9~E Mо& ?9 DW1ҍ& DM؋DMɅ & E9|MLMĐËM @9}\FB9~& v ' ˍA&9 u @9~ \$$A m& 5qB 4$]m& \$pbB A L$$m& pbB $5m& E\$ u |$MU t$L$\$$E܋4 C9~& 9_& 9
9& C9~FzuF\E4 I& v ӋuMЋB 9~E9}%$"A j& $4A
pbB D$& T$L$ j& E& 9} & 9HŰM܋$GA \$l& ŰM܋pbB GA $FD$\$=l& 9~$
1.10 brouard 29: ]j& $
30: 5pbB t$7j& E9}~E& 9}1& 9 uU UUu @9~E9}~ω|$Mut$ U؉ $T$uF$wk& 4$ok& }w4$ak& U$Vk& $Nk& M؉ $Ck& E܋x<$5k& ]܉ $*k& \[^_]É\$t$$MA ^k& qB $j& \$ pbB MA L$t$$k& pbB $j& \$ M U|$E L$T$$t$MU܋ C $)A qB L$& 9A T$@D$ h& |$qB 5A T$@$|j& $& `j& $)A
qB |$& VA t$@L$ h& \$륍v ' U VB ( A `A D$XB D$ EL$^B T$SA L$T$$i& Í& UWVS\& U ݕ ݝ $i&
1.11 ! lievre 31: $& Up E } T$ D$|$跧4]fX\$X $i& $A L$i& 0dB ;
! 32: $] T$
A u &ˉ|$t$\$ \$辨85,PB 1D=$PB @ & @& L9L< L& },H DE
A &ȃ|X؉Ã|7U 9|'8t& 1|B9}A9}ɋF9}& ;M 0E 9| 4 1ۉ\@9}A;M ~ݕ & U 9ݕ
& ,PB 1艵=$PB \B (@
0]B A = hB PB ݅ & V ; & E DM$ }( C!; ~N u 9dع VB A XB L$
0dB ^B |$`A SA t$D$ T$\$ $gf& =,PB $hA 0dB & \$ & D$ T$}d& ; $PB I}$D0]B }(4A C50dB L$D$ |$4$e& ; $PB ~$A 0dB L$& \$D$ d& & ;] %\$ 0dB A \$Ct$$e& ;] ~$
1.10 brouard 33: =0dB |$c& } 9{ 9 <& |$5pbB A \$4$-e& & ;] S؋u
A &j 8 ɋB9}C;] ~& ;] ~?& ك<&q \$
pbB A \$C\$ t$ $d& ;] y8 B~A ٞr<&
A ɉ\$A 5pbB \$CT$ D$4$\$d& ;] ~& ;] Ru A &Ƌ1҃ Z 8 & ɋB9}C;] ~ݕ(& ;U ݝ& ݅4ы B;U ݝ݅(ݝ(~ͻ& ;] A ݅6 <&r A 5pbB ؉\$\$
A ɉL$\$ 4$ܵ\$b& ;}\A ݅ ݅(A 4\$ \$ 0dB ݅(<|$t$$\$ b& C;] 1
A E &ȃ
' L <& ؋ A pbB \$ t$D$\$$b&
A U C&9 8ٞzuҋ; >ۅ& ݅܅ ݝ ݝF; & E0]4 ]<uzMAQ$ uz]S$ U ~c;M ^Nj4ٽVVf fT٭TP٭V Pȋ ; ]D 8 ٽVVf
fT٭TP٭VP ˋ]D\IF; vu 95HLE,H9<9L@9L݅
0dB ܵ $ PB ^& 8C] x&߃<$B_& 8V$._& 8 $ _& $_& 4~& $^& 4$^& \& [^_]ËE,& @@& &\$$ A _& \$
pbB A \$ $^& $ ^& $)A qB D$& 9A |$5A @T$ \& t$
qB \$@ $w^& $& 뤋E F&9 ;}>& <&T& $
34: 5pbB Gt$S\& \$ \$t$$A 6^& 8<&& \$HA 5pbB ؉\$L$4$\$ ]& ݅(bA 450dB \$C|$L$4$\$ ]& 1T$
A ʉ\$ݝ\$$A \$s]& ݅\$\$\$$A G]& i$
1.11 ! lievre 35: 0dB \$#[& <&$uA Z& \$ډ\$$HA \$\& ډ\$\$
A $A \$ܵ\$\& T$A pbB L$& \$D$ Z& ,$A 1҉<UZ& UWVS U0}M] UЋE }$UMu(]M4E܋]8}؋E<uԋ}Pf E@M̋uTEHɉ]ȉE]]}ufUE m]mEm]mM|L$ ]\$E$& D$ҙE5,PB =$PB E } E& u9u& E& ]E̋<&& E& ;MD& E9||+u
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1.10 brouard 36: & 4EEEu94 ]& UMԋuZ94A u&
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1.11 ! lievre 37: 5PbB t$ L& ;} }A 1ۋEeEə
A }EA $L& }}f f}m]mu
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1.10 brouard 38: PbB \$H& EA E]h}_C$VJ& uV$HJ& M $=J& $
39: H& =pbB E
1.11 ! lievre 40: } [^_]bH& E؉|$$mA D$KJ& I UWVS|& u } ]MuUE }Ћu$}8M܋M,EԋE4]](U؋U0űuЉU]ȉMĹ& E}t$]ԉ\$]ۉ\$ L$\$$& [E A J $bI& \ A H< <$?I& X \$= A & t$XB |$ `A $& dE& \$ L$\$^B $& ?E VB SA T$ WB A L$$|$+ t$ & \$D$H& t$ WB & |$D$ $A F& $EA WB L$& T$\$ F& ;uI& ;]!\$ WB A t$CT$$EH& ډt$ WB UA L$F $'H& $
1.10 brouard 41: WB VB A XB D$!F& |$=RB ^B T$`A SA t$L$\$ & <$& D$G& \$5RB P L$$A t$ & E& |$RB D$$EA T$ E& M9 ى& ]܉9 ߋ&&E& u9uމ& ;ub]&؋]& EF&;uE9t$MFL$-A T$ L$RB D$$F& E&;u~Eu9u~U܋]&9X}9$
1.11 ! lievre 42:
RB L${D& E9EN uuTA & EeEə
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1.10 brouard 44: = WB & |$R9& ݅aA RB D$\$ $;& E9 ؉(M܅ (}܋U&&߉& M܉9xى,M܅~X,]&&uM&Nt89U4RB ʹKA L$$\$X:& M&Nu]9~u&a}9%$
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1.11 ! lievre 49: aB T$0& t$
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1.10 brouard 51: =aB B |$ & ݅\$5 XB 4$& \$ & ;u C& ;] 3U KA
XB CT$ $\$R & ;] ~F;u ~$
1.11 ! lievre 52:
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1.10 brouard 55: YB T$4 & |$ YB [B D$ $&
56: & t$\B B L$$
1.11 ! lievre 57: & |$\B \$$B D$ & $B 5\B L$& T$t$ & =,PB $PB ]u & 1ۉ9 & E8 5,PB [ $hA TB L$& & \$D$ =& ;5$PB O RB =0]B }4=TB A D$ FT$L$<$ & ;5$PB ~$ B TB & D$
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1.10 brouard 59: B TB |$&
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1.9 brouard 66:
1.10 brouard 67: ܽݝx݅܅ݝ݅ݕ
@B ܅HB ܥ
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B \$ ݅ $ ݝ݅݅ $ ݅݅ݝh $y ݅h{݅ $^ ݝu& U&&a\B gB L$$\$ B C=PXB t$<$\$ =A EM&9}& ]19M& &&]& B gB t$B \$ $\$D$ \$ PXB t$ $& L$D$ 9 ' H %B
gB T$ $\$ H 49 3 ًH<4ݝ & & ܽ %B 5PXB T$C4$\$( 9@=A ]&;E9pٽ A ݅Pf f٭٭)H{O&ك $[ HF$J 4$B \W&Ӄ $, <$$ hY $ h4$ lG$ <$ D$
TB $` gB $R 5PXB 4$D =fB <$ \B $y L [^_]$)A qB D$& 5A t$@\$ |$qB 9A L$@$p $& T t& $ $ UW VS M<EHUDuM] YB ]EPUu& ]EX]軐^B ]E`]Eh]Ep]|$^B t$/ D$ $PB \$B $ gB $ gB $ gB B / T$f gB @ E$ gB D$- |$B $ gB $ gB f gB \$^B $ gB M$ gB L$ gB gB 5YB T$<D$8E\$0E\$(E\$ E\$E\$E؉|$^B 4$/ \$ \$B $ gB $ gB $ gB B / T$f gB C E$ gB D$0 |$$ gB $ gB f gB B \$$ gB M$ gB L$ gB gB YB T$D$ }t$^B |$ $/ $ gB ^B L$ $ gB $ gB / f gB $B D$n }$ gB |$ gB V t$(B $ gB $ gB f gB $B L$$ gB U$ gB T$ |$ YB gB t$^B $/ D$ $ gB ^B L$8 $ gB < $ gB / f gB vB D$ }$ gB |$ gB t$$ gB $ gB f gB vB xB L$$ gB F U$ gB T$3 |$ gB
YB D$& u $\$t$H |$YB D$$,B T$ u 5,PB $PB ] \B E& \B 19U cB E& ] h t& ' ,PB G $LB
YB & t$A & L$ D$ ;5$PB W 0]B RB YB B L$ YB T$FD$ $= ;5$PB ~$B
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YB / t$ U $NB |$^B T$ $ gB ^B D$# $ gB ' f gB t$ gB $ gB U$ gB T$x |$PB $ gB $ gB $ gB / f gB NB D$6 ]$ gB \$/ t$
YB gB T$B |$^B $5 $ gB ^B D$P $ gB T f gB B t$ gB $ gB U$ gB T$ |$B $ gB $ gB \$/ f gB $ gB c E$ gB D$P t$
YB gB T$ |$ $l YB $ t$YB & T$$DB D$ =,PB $PB W \B E& \B 19U cB E& u ,PB G $LB
YB & D$A & \$L$ ;5$PB W 0]B RB YB YB D$ B D$F$L$] ;5$PB ~$B
YB + \$& t$L$ } & ; A & $ gB ^B / L$& $ gB * f gB B / T$$ gB $ gB ^B D$t $ gB ^B L$ $ gB f gB B gB T$$ gB 2 $ gB ^B D$ \$ YB gB \$dB \$C|$ L$|$t$ T$$% ; A $ gB ^B / D$/ $ gB ^B . f gB vB / T$$ gB \$ gB $ gB x $ gB ^B L$ $ gB f gB vB $ gB B D$6 $ gB ^B T$! \$YB gB |$|$ L$t$$; EcB U]9 4\B E9U $B YB \$& L$T$ : =YB }Ĝ [^_] 5cB & \B F& =cB & \B G& ' UW @VxB S& E(t$ fB vpl D$ $\ $PB $ |$\$ ٽU X$T$f f٭٭2 A & 9"& 9 F9~& 9
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A
1.9 brouard 76: & &G
1.10 brouard 77: 9@
;t& ; hB ߋU,B CfB t$FL$\$ $< $
78: fB T$F ; hB ~A
A $ gB ^B B D$& $ gB * \$/ f gB $ gB $ gB UT${ |$ fB gB |$ B D$ $& L$ !9B tB D$fB C$k ; A ~$ gB ^B B D$y $ gB } \$/ f gB $ gB $ gB UT$ |$ fB gB |$ B D$ $& L$ !9B tB D$fB C$ ; A ~$ gB ^B D$ $ gB $ gB / B f gB L$4 $ gB ]\$! |$ fB |$ gB < B T$D$L$ $. 9 $ gB ^B B D$, $ gB 0 \$/ f gB $ gB $ gB U T$ t$ gB L$ fB B D$|$ $^B t$ B L$} fB T$|$B $^ \$ B $ gB y $ gB } |$/ f gB $ gB $ gB ML$ E gB \$D$fB & \$OE|$ |$ $\$ !9B tB D$fB C$ ; A ~$ gB ^B / D$ $ gB gB f gB vB 9 B T$$ gB $ gB M L$ t$& |$fB \$ $ E P B
fB T$\$E $\$ A Z&K {$ gB ^B / D$ $ gB f gB NB gB T$$ gB Y $ gB ML$F \$fB B |$& |$ D$$^
A A&*9B tB D$fB C$1
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A A9}$ B
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79: $ gB f gB B T$$ gB 6 $ gB M L$# B gB T$
fB t$^B $\$ / D$% t$$ gB E $ gB I f gB vB $ gB gB D$ $ gB UT$ E @ B |$ |$ \$fB \$Et$$& L$(\$D$$ ;5A $ gB ^B T$ $ gB $ gB / f gB vB D$ $ gB ]\$^& \$ B |$|$ T$fB &L$ gB t$މD$$ ;5A X$ gB ^B T$ $ gB $ gB / f gB vB D$U $ gB ]\$ B = |$A gB &|$ t$5fB L$D$\$4$: A 9V9 & 9E& 9 $ gB ^B / D$ $ gB B f gB B t$$ gB _ $ gB U T$L \$ gB |$ 5fB D$L$4$ ^ $ gB ^B T$y $ gB } $ gB / f gB B D$ $ gB ]\$ B Et$$ gB \$5fB WT$ & \$EL$ D$4$\$ ; A }'
fB s B t$CT$ $ ; A |ى|$ fB W& B T$ L$ $j $ gB 5A ^B D$ A y $ gB &x $ gB / B f gB sL$ $ gB Et>&D$ \$ gB t$ fB B L$T$ $& D$ A 9}3A B t$&ǍLfB L$C$ A 9|͋ B =fB \$D$ <$D$b A 9h9>9& & 9u $ gB ^B \$ gB $ gB $ gB / B f gB L$v $ gB E D$c \$ B T$
fB t$|$ $t $ B fB T$& L$\$ E B & L$fB & \$E$\$
A 9S A & & 9 = B D$5fB AL$ \$4$ & ; hB V QB GL0]B T YB C
fB t$L B FD$ T$ $ ; hB p RB S;u;
(PB QB FL0]B C YB T B |$GL$
fB D$ $ ; hB ~$^ B
fB \$& & t$L$ |& ;
A & |c B hB t$OءfB $&ӍK&\$ L$ & 5 hB & x| RB Sx;u ;
(PB s& QB L0]B T YB ƋL$ L B &L$5fB TT$C4$x 5 hB 9~$) =fB |$x ||;
A r B
fB D$t$ $|$
A &ڋ A 4K9t"$, fB T$
A A hB &<;99[ fB $ Ĭ& [^_]áQB L0]B YB L$ T B &L$5fB DD$C4$ x A B = B L$ fB G|$T$ $\$ ;$ B fB ' t$& |$D$ OA F$ B fB D$& L$T$ -$ B
fB & \$ D$L$ 臿 3UWVS& }\E<]X
0XB |$L0cB cB E4ɉ\$H= YB \$@ QB E,E$ʉL$4
gB T$0A D$,0aB |$(=TB \$8\$ L$ T$ D$\$$|$\$ cB $XJd $Uf fXT$/ $A D$ RB u*\$$ B e \$pbB B T$$+ \$!B $!B 6 \$ pbB |$ $ Mlu cB & UD t"B ٽN A NR$f
fL%"B ٭LH٭NH<$$ ٭L@٭N & @`bB 9D PB әPt$ $j ݅Pt$ݝt"B $J x"B ݅Pɉt$ݝ $( ݅Puz݅ٞuz=,PB Ml0 & 0E<4!B & E4ʉ\$RB \$1\$0PB \$(݅ɉ$\$ ݅\$\$V |$5RB L$$|!B t$ 胼 <0& aB cB }l& 8m E`e ݝ< RB T$& t$& \$ $!B ;ulI RB 0]B < < YB <!B D$ |$RB FL$$k $!B
RB & T$ & \$$ L$ 臻 t$RB & |$D$ $ "B e A
A &˃&|a& 9(\$=RB %"B t$ CD$<$ ; A ~؉t$RB ,"B |$F$購 A
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1.11 ! lievre 80: RB T$膺 ݅4"B RB E EɉL$ $\$E \$\$0 E$%"B EPݝ(? ݅(1-"B A
t"B |"B $5 ٽN5A N\$$& f fL& ٭LH٭N|$Hș D$A &D$ D$3 @XB aB ݅(< YB 5 A 0bB =A T$$EhL$(\$ t$ 1|$D$T$\$L$ $4 94& 111ۉ1ۅ5t"B A ݅ 5A & A &ك&& & & 9ݝ ? ٽN݅(= A Nt"B f }D&fL٭L٭N+ cB 4ʋ8 W$Ƀ܅ ݝ ۅ݅; C9~ۅW$Ƀ݅o =A &;4 &&&&94f p~<$ J $и $¸ ݅(m$ݕ(݅@&DۅDݝ+8cB }l89 5 aB F;05 aB aUDt3r~<$% Y $ $ RB $舷 Č& [^_]ÉT$D$$mA ) A $& & L$ & |$ \$T$D$EP}DE$ɋ
cB |$\$\$ \$ $]DB pbB L$\$$j $B EDD$w oz^؋["B 4=RB Љt$<$\$ 1 (@5A = A ݅v ' C9G 8Ћ4 W$Ƀ܅ ݝ ۅ݅u \$5RB ["B |$C4$H 5A 1 (@= A 9݅zt"B = A k݅ ["B RB T$\$ $ 5A _8$
! 81:
RB & L$س ;ulM=RB <0]B YB a"B D$ =RB \$FT$<$k ;ul~ۅh"B 5RB 5t"B |$4$ A ܅(\$݅E \$$ q& U W& V S& & |$u\ \$& L$ T$D$$& ~ & |$ \$L$ T$D$$& I #B =A PB E
0XB |$L0cB \$HcB L$4= YB
gB T$0 QB A D$,0aB L$ T$ |$(\$$E ݝ(E 5#B ܅(%PB E<\$@E4ݝ(\$8D$ cB =TB E,E$ɉ $X\$ \$|$rW $Upop XT$X $A D$ cB u*\$$ B 莳 \$pbB B T$$T \$!B $!B _ \$ pbB |$ $)
$PB u cB & UD & = A }X& Ml1Ҿ& 5 aB @ cB
$PB <& < ٽV݅(*VE`e f fT٭T٭Vݝ @& cB t$ & \$ |$$!B _ ;5$PB K RB 0]B @ = YB B <cB |$ FL$T$$辱 $!B 5cB L$& & |$t$ ߯ \$cB D$& $EA T$ 路
A 5A &&+\$=cB "B L$C<$8 A A &9}Ӄ}X&
11*D11ۉ)ʉۅD"B cB EE ɉ|$$\$\$ݕE \$蛰 #B EP v)Q$m$ݕH ݅H1- #B A #B $臯 ٽV
A V\$$& f fT٭TP٭VP & T$D$A &ȉD$ D$ @XB 5aB ݅H@ YB
A 50bB A t$$Eh|$(\$ L$ T$D$|$\$t$ $
1ɋ898 1ɉ #B ݅ٽVVf
܅(fT٭TP٭VP;8 ءA & A I cB 艕h& 9_}D& ݅H h٭TP٭VP<A98 ~ۅ܅(٭TP٭VP;8P ؋F9Rؿ& 9 ݅H5 A #B ٭Td٭Vۅ & 9+d t& ' B<9~ۅdd< G9$ۅ܅(܅H٭TP٭VP Nۅ܅(٭TP٭VP;8 8 &98{ KA$` S$U $M ݅H1ҋ%#B p) v (@ݝH)Q$5(#B tm$݅p݅H &9 (@Cx<$襫 K $蚫 $蒫 ݅1%#B pt݅pݝ݅5(#B m$݅4 x݅ ۅxݝf <
$PB cB <94 aB C;]l aB TUDt3Zs4$ʪ x<$蹪 $諪 }X&u34$蔪 $<$胪 $r xO $^ s4$M $? Cx<$+ K $ $ 5cB 4$蚩 & [^_]É4$"B L$~ dB $ j $ x4 $ $蝩 H& p t$ dB "B \$T$$蝨 @Y G$& & L$ & |$ \$T$D$EP}DE$ɋ
cB |$\$\$ \$ $q]DB pbB L$\$$٨ $B EDD$ ݅H<٭TP٭VP< z؍ ݅H ٭TP٭VPD<A98 ~& 9S݅H#B ٭TP٭VP<"B <cB FL$$\$ʧ ;5A ~ۅ"B 5cB |$4$ A ܅H\$茧 ٽVVf fTD D o݅& ɉx ݝ* )ʉ݅"B 5cB E E ɉD$4$\$E\$\$谦 #B EP R)S$m$ݕ ) R)S$ݝ݅1- #B A #B $p ٽV A Vt$$& f fT& ٭TP٭V|$Pș D$A &؉D$ D$n5@XB aB ݅@5YB A 0bB =A T$$EhL$( t$ \$ 1ۉ|$D$T$\$t$ $9,݅ٽV1
(#B Vf ܅(fT٭T٭V9<& A & 5A | &v ' & 9 ٽV݅Vf fT٭TP٭VP\lt& l<A9؋ ~ۅ܅(٭TP٭VP;t.؋|G 93ٽVVf fT\$5RB "B T$4$蝣 A 5A |ۅ"B RB 5(#B L$$ A ܅\$U $"B cB
t$& \$D$ r =gB & 9 Ӌ<B $)A qB \$& t$@D$ 9A L$qB 5A |$@$蝢 $& 聢 $)A qB D$& VA \$@T$ 豠 t$뤉t$$"B k $ 묉U0#B S] D$ $腢 t$ɡ & []É\$$2#B \$pbB 2#B L$$ 1[]Ít& ' UWV& S $L#B ß $#B M: T$& D$L$ ޟ ;u ] }&||&& G9| 9t|$t$$#B d |$ U#B t$L$$( E~7]$#B 2 $#B M T$& D$L$ = Ku$
1.10 brouard 82: $
83: ]\$ ]F;u E$#B E& . t$& D$ |$$ $B ֞ ;u M U&щtt&& G9t 9t|$ M#B T$t$ $4 |$t$$#B @ qB $ ]~7]$#B $#B U L$& D$T$ % Ku$
84: $
85: ]\$ӝ MF;u 5$/$B 訝 qB $7 $C$B U L$& D$T$ 貝 E& u }&x1& dpE 9p x&& l& p9l& & uh9he& hdE `}&EN $X$B hlp\$ X$B T$L$踞 \$hlpU|$D$ t$$k E& E 19E x&& t& ;}tm& ;]cF;dSE ـ`;dM }& & $#B $#B E T$& L$D$ $ C;]~G9x}E} 9}`$
86: ڛ $
87: ut$跛 hu9hll9xWp%}&P$a$B pMȉL$lCT$D$ M pMȋlL$T$ UD$a$B D$$ &|$MED$lEȉD$CL$pT$ $p$B L$ߜ |$ UML$lMȉT$pD$p$B T$ UL$D$$~ $$B hlpL$ |$D$o h$B lL$p}t$\$ T$<$E}ļ [^_]Ðt& $B UW1VSL5gB U}UI]x. hB 荴& ' E@9]E]}ػ& 9_ dB '& <&~65 hB C; gB E]0gB <&tE u<& C; gB ~ۍt& ' E
$B MuUL[^_]Ít& <&~G@hB G]Ѐu׀A ,E] $t \B ]A ,O $X EȡgB dB MKG (@
gB G]uǀA ,E] $ \B ]A ,O $ mEG5$B ] $誙 EgB ]A ,O$ t$E]} dB Eo
U~ WVSl& E4YB u,}0]T$ \$& D$$$B
A $%B YB L$F\$FT$$\$耙 ]& & EɺV%B \$ʋ
YB T$ CT$\$ $\$ ~$t%B YB ! |$& D$\$ & & \$YB L$g $B T$ $%B =YB & T$! D$|$ & і \$
YB |$$%B L$ 賖 A S$E%L&B w
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\B QB <\$4ً
YB \$,\$$E\$\$ ߉\$CT$\$ $蝗 S$E%L&B C5YB ul[^_] $衖 $荖 t& UxB SD& M(T$fB ],L$$ M h$L$1 $P&B
fB vpl & L$ T$D$ $l&B
fB ? T$& D$L$ $&B
fB T$& D$L$ Δ $&B
fB T$& D$L$ 覔
A &B fB L$ C\$CL$T$$\$ $ D& []Ít& ' U\ WVS0 11 > BB ='B
'B CB ɋ
88: 'B ݕ` 'B ݝ5'B h'B CB ='B l
89: ݕhݝp1ٝ艝t1ۉx1|0#B ݕ(ݕ0ݕ8ݕ@ݕHݕPݕf}0#B 'B $ 'B 'B \vB ݕɉ"'B ݕ ݕݝݝ $(,<$R
1.11 ! lievre 90: L$ >Ձޱ&1҉ $1t$T$ T$ø@B D$։|$ $ PdB 1ҹ@B L$T$ $t$= TdB 8PB n
qB qB ȉPdB [B &)=TdB aB 3=[B $PdB 5aB 8
fB PfB X fB p 5fB x=fB H
fB PfB X fB @ $PdB fB ] 05WB x=WB H
WB P WB X XB p1ۉ5XB xd =XB H 8
XB P $fB XB d D$$ VB 0PB 14PB t$<$; $$'B A `A L$T$轒 }& M 8q<$t$諒 } XB _\$$+'B XB D$u t$^B 8L$$ RB \$8^B L$ RB XB T$D$ 78$H'B t$ RB \$^B 8T$88$ RB Gt$ XB 8L$^B 8T$D$|$$'B 豑 $ 4$ & D$
1.10 brouard 91: ]B mkdi^B
]B r T$f5]B $]B $]B ! PB Z
92: $_B ^B A t$ʐ $_B > ƀ_B .log_B |$$_B < pbB $_B 'B |$`A \$谐 t$=pbB $'B T$ A ^B L$ <$ RB 肐 $'B pbB & L$! D$\$ 8褎 t$ XB 8T$pbB 8|$(B VB $L$\$ VB t$D$
1.11 ! lievre 93: |$^B $p(B \$
pbB (B D$.txt $Տ 5pbB 4$w |$r ffB $fB k $fB ߍ fB ƀfB "B D$$ RB ݏ RB
$ TB o fB f= TB \$ $ TB A L$蚏 aB 18d@#u}T$F$# $
RB & T$L$ $ $aB D$ь $=pbB |$迌 RB zOzy$ RB #tT$A 8 $b \$,@aB dB T$0 A RB T$ A D$8A FL$4^B T$RB D$(A L$$PB \$ YB D$ SB L$(B |$<\$ L$$D$ RB 5dB A |$<
@aB D$4A t$8 A $4)B 5^B L$0 A T$,
A \$(PB t$$D$ YB SB \$L$T$\$ t$D$聍 A |$@A dB RB 5@aB D$0
A T$<PB \$8^B t$4 A L$,5A D$T$(aB YB \$$ SB t$4)B \$ L$T$ \$t$$Ɍ A |$@ RB dB 5@aB A \$8 A T$<=A t$4
^B D$0 A \$5PB |$, pbB L$( SB T$$YB 4)B \$ t$L$T$ $8D$|$ ) 5pbB 4$ˋ n:G:# T$$# ؊ $
RB & T$L$݊ $߉ $5aB t$轉 $=pbB |$諉 RB BHBy$ RB #yT$ 1ۉ $N t$ N & L$ T$$ \B 8 ,PB &!%t u 8)&v581ۉ4$3 1918+B&9~S&,PB $& =,PB & D$5A _ hB G=eB =A \$&|$J& T$ ωt$ˉ
A /THǡRB YP 8ur :G:# T$$# $RB & T$D$ $ $5aB t$ $=pbB |$Ї RB JIJy$' RB #zT$& $u t$ A & L$A = hB \$&|$J& T$ $& `
A 9 A 1& & ; 9tRB #B D$ F\$$L$ 9m 9I T$aB #B D$ L$$袈 =RB &
t$ pbB #B |$D$ $& q ; hB t& ` )B L$ڋRB D$$V =RB & `)B
pbB ډ $D$\$ `)B aB CT$$\$Շ ; hB i RB )B L$ $҆ =RB &* $
1.10 brouard 94: pbB T$詅 $
95: aB D$蔅 A
A =$)B RB t$n RB )B T$D$ pbB $.
pbB $І qt+$)B " \$$)B R quۍe[^_]$ *B _B L$ 몉D$ ^B 8\$D$$ *B dž ~t$$Z*B 貆 ؆ 8PB $t*B 葆 =qB T$|$8<$P 1!%t u ȃ)7
96: |$$*B
4$*B D$ ~ t8 t\$|$$*B ݅ \$8 $ۅ 8 #u` $)B \$萅 `BG95pbB 84$ n:G:# T$$# $RB & D$T$ $ $
aB L$܂ $=pbB |$ʂ RB rNry$! RB #y $& T$o
A 9& A \& &&
RB #B T$ \$ $D$^ ؉))
+ t$#B |$$#B & \$#B
aB T$ $D$ۃ \$&
pbB T$ D$ $调 ; hB t& T *B D$ً
RB T$ $薂 T $*B \$w TaB *B ى$D$\$- T
pbB *B CD$ $\$ ; hB VRB )B F\$$ $
97: $
98: aB D$׀ $
1.11 ! lievre 99:
pbB L$
A A \9 G9pbB 8$ Tq~Pd:G:#u}T$ & $# t$
RB $L$! $) $=aB |$ $pbB T$ RB BHBy$L RB #tT$& $螀 $& A & T$\$ \$ۿ;5 A X& |$
RB )B D$ $舀 =RB &
<$pbB & T$D =aB |$<$, 9 X *B D$ً
RB T$ $ =RB & X*B pbB ى$D$\$ɀ X*B ءaB T$C\$$袀 9v RB )B D$ $ =RB & $
1.10 brouard 100: pbB FT$~ $
101:
aB L$i~
A 9& 96w&9Ή, X X B9~싽,9~ʃ=RB & $
1.11 ! lievre 102: =pbB XB |$A } 5pbB 4$q $VB ^B r T$fVB a $VB } \$. fVB $VB 9 |$$VB PhB $`A *B T$L$B $YB "B D$ VB @aB K< <$~ 0s $& @aB & t$@|$ D$臻J4 4$~ r pVB $c~ ks fB $N~ Vs YB $9~ As p^B $$~ ,s ZB $~ s gB 4$} /r bB $} r hB & ?\B;~$& & T$ @aB t$ \$0cB =@aB & L$t$ |$$& ǻ0XB @aB & t$ BT$D$$& TB $$ -} ,\q $$ } Hq cB & 1VB 8 & |$ $D${ & ; 89!%t u ȍ8)x8 8& Hy8&!%t u 8)эY 8
1.9 brouard 103: K 8
1.10 brouard 104: Ш&u
t1Ɉ 98# @aB ҉
105: 11ۍ84$z Í84$y H9wu 8 C&tڀ 9 uЉ̉t$|$$#B { $
106: y X$*B \$h{ S 8H8 $fy 18B9|119= _&9
8)wA9~y WB
107: t$xL$<$uy x bB WB ; 85TB <1ۉ$1D$z 8$x Í8$x P9w 8 C&tڀ 9 uЉ̍8 $Nx 18B9|119= _&9
8)wA9~䍵*B t$xL$ |$4$Ax u/4$*B T$,x
108: c ' ۅ
0XB 0cB 4 O ֍8ۅ ӉL$4$Fy 211ۍ8$6w Í8$$w P9w 8 C&tڀ 9 uЉ̍8 $v 18B9|119= _&9
8)wA9~䋍*B t$xL$ |$4$v u94$h*B D$T$v l c ' ۅZB 8
p^B ۅ 1ۉ|$14$w 84$u Í84$u ƍ@9w 8 C&tڀ 9 uЉ̍8 $u 18B9|119= _&9
8)wA9~䋍*B |$xL$ t$<$u u/<$*B T$u f c ' ۅ8YB
fB ۅ 1ۉ<$1t$v 84$t Í84$t ƍ@9w 8 C&tڀ 9 uЉ̍8 $|t 18B9|119= _&9
8)wA9~t
109: WB L$xt$<$t x £bB WB ; P8$ hB \$ $u ^B ҉<& 11ۍ84$s Í84$s P9w 8 C&tڀ 9 uЉ̍8 $Qs 18B9|119= _&9
8)wA9~s
110: WB L$xt$<$`s x £bB WB ; H&d 5\B KR8$ L$$it !ډ%t u ȍ)Ѓ $xr
pVB |$$)B s N$
1.11 ! lievre 111: q "$*B TB t$s TB *B 01Ɉ7U$q 5pVB {
aB 8 TB D$ A 5A L$= hB T$t$<$& 4\$$*B s pbB TB *B L$D$$r |$A & D$ A 5 hB T$&ىt$I& L$ $& S`= A t$$& |$ |$诰X"$H+B fB \$or *$p+B YB t$Ur =pbB 8+B D$8\$<$ r t$$+B r L$\$t$ |$$+B t$q $& q $+B @aB 8L$xT$\$t$|$ D$q 몉D$T$낉T$8t$$,B |$ D$`q m$
! 112: _o ;T$8|$t$D$ \$$-B VB $'p $@ K gB p d QB $@ up d VB $@ \p d RB L$& D$ |$$& fB $@ p Ld RB 81!%t u 8)ك&! $1& & 1 n 191ۀ8+B&9~썕81ۉ$m 1918*B&9~쉝F8 VB 8-B (5,PB 8T$ $lo t -B 88 $-B 8-B |$ o |$pbB \$$n T$8|$ $ .B t$D$r$.B 8T$xt$D$\$ L$A 8
aB \$ A TB T$5 hB L$D$4$o$/B TB L$Jn \$pbB /B D$$n wN $m _ $m <$m aB $Am pbB $3m $ m =dB &t,& ; hB ?t@;~$&
gB & |$@aB & L$ D$襫0aB gB 9O @aB 9~=&
p^B ٭٭c @aB F9&
0cB <ٽf
f٭٭cu=TB A 9q=0XB @ LL=ZB ٭٭=' ٭٭c&ZB ٭٭'
TB A <9\$pVB c D$ 4PB $d/B L$k =p^B 0B pVB ߋ=pbB \$ \$L$<$T$k TB ngB C9'& 9d 5A CB =p^B fB 5ZB
YB ߋ=gB <ɋ5PB ; =A G9
gB ٞ p^B ٽf f٭٭c ZB ٭٭' t[0aB < F;R& =TB Ш&0'
0aB 묃 CB =0cB 0XB
0aB < fB ɡYB 5HCB 5HCB ٽf
f٭٭ct>٭٭=' t ݅d& ݝ =0aB
A gB C9& 9 =A
A A TB =PB ; &
C; 9 $~߉L$4PB |$D$ <t$\$|$ $0B Uh
A A =TB L$0B D$ T$=pbB t$ \$T$L$<$g ݅<ٞݝNt& TB A 9;\$pVB 4PB T$ ٭\$٭٭\$٭$0B rg \$
pVB ZB <
p^B |$0B ءpbB ٽf f٭\$ ٭٭\$٭|$$f TB
p^B ٽf fP؋ZB ٭٭' \$pVB 0PB <$1B |$~f \$ pVB 1B =pbB <$D$L$6f 0aB =A LF9M݅݅ɉT$$1B \$\$e ݅1B gB ݅ɉT$5pbB \$ \$\$4$e ٽ݅0f
f٭٭ $=A -e S$ e 4$e fB $&e =YB <$d
p^B $d ZB $d gB J4 4$d Y dB =PB & T$5A gB $& )F\$ & t$mPaB PB & D$A
gB $& )BT$L$ 6@bB
PB A |$5gB $& )@t$ D$aB A A D$ 5gB =A \$,
PB @bB T$( 0aB gB t$$5TB |$ =PaB L$
dB T$D$ $\$t$|$ $& c W WB 1T$ |$t$$ N YB
cB A& ,PB ~T$gB QB D$ $$& & d T$
! 113: @|$1\$ $PB t$& 0]B $ \$c ٽf ;5$PB f٭٭8& ۅݝV& $ݝۅ @݅$ T$\$ݝ b ܽ݅ cB & & 1G;~& 0]B CQB S
$PB @$)A $ݝ$$ T$\$]b ܽ݅scB 9 dF;5$PB $@[B ^B t$a =RB u#$@[B t _ fD[B -mor@[B $@[B A _ \$.gp @[B $@[B a fB $2B @[B D$'a $``B ^B L$"a =RB u#$``B t _ fd`B -mor``B $``B .htm^ ``B ƀd`B A D$$``B ` YB P $[B ^B .htmD$` $[B ^ [B -covA [B ƀ[B L$$[B ` \B !P $
dB 8t$, A YB t$ A $2B L$(=PB SB D$$ A \$ `A |$ fB L$\$ @[B |$_B t$_B D$_ \$P VB @[B L$X^B fB D$TXB fB |$LXB t$H^B L$@
dB D$< A \$8 A |$4=PB t$0YB t$5YB T$D8T$, SB L$( A D$$`A \$ fB |$ 2B L$T$\$8|$ VB 4$D$ ^ YB $t^ $8L$^ $^B D$a^ $^B \ ٽ
YB |$050XB $fB 0cB cB L$ RB t$,=gB 5A T$(0aB f \$$ TB D$ f݅T$٭\$٭|$t$\$ D$$
! 114: =YB |$[ UB 4B 5gB ݅ɉL$TB gB \$$YB ݅\$ t$ & \$T$ \$$] t$=A A $& &T$ T$蝛eB A & L$A $& &؉D$ D$n@XB =A & T$5A $& &t$ t$>cB A & L$A $& &؉D$ D$aB =@XB 5cB 0bB `=YB 15[B Z=RB =0hB K\ pW@ aB =A \$ gB A t$ \ _B D$PhB 0hB T$L$\$& $|$ t$gB $l5B _B \$aB T$ \$ \ \߉\$C$5B \$[ ; A ~$
! 115: & Y 0hB pW@ aB t$ gB A D$ 5 A _B T$\0hB L$PhB \$ & D$$|$t$gB $5B
_B \$aB L$ \$X[ $ \߉\$C$5B \$2[ ; A ~$
1.10 brouard 116: .Y
RB ~I A `=@ =A L$ hB 5 A \$\PhB |$\$ t$D$${ A dB 8t$<@aB
A D$8A =A T$4 ^B 5 A L$0PB D$PhB |$,YB \$( SB t$$5B \$ T$L$|$ & \$t$: $
Z |$PhB : L$$#B T$ :X $L#B W t$ pbB & D$& $#B \$ X & A 9
A
1.9 brouard 117: & &G
1.10 brouard 118: 9 9t|$W6B t$$W6B Y \$pbB & |$ t$$CY |$
PhB ]6B t$T$ $$Y ; hB \C$e6B \$Y e6B \ʋpbB D$\$$X e6B \ȋ
PhB T$\$ $X ; hB z$
119: V $
120:
pbB L$V $
121: PhB \$zV
A A $`A i6B |$ t$& %X fB p6B @[B D$T$ $X |$
fB t$$v6B L$ 7V (11ۍ84$U H9w! 8+C&t
1.11 ! lievre 122: 9+tΉljȍ8$U 19}8B119= _&9
8)wA9~䍽81ۉ<$nU 19É18+B&9~u8xt$ $&W * x1 $1ۉT$kU G x $U ƍ@9F x*C&t y*F $& & D$ \$|$貔44 4$7V lJ gB $V K \B $ V K 4$@hB U J gB & 9G
1.10 brouard 123: =A PB TB =A 9< B;~ F9=RB tE A `=@ PD$ A \\B X\$L$ \$T$4$$ $B =PhB & L$. & D$|$ & PS $#B S t$ pbB . T$& $ $B \$ S |A 9]&
A
1.9 brouard 124: & &G
1.10 brouard 125: 95& 9t|$ PhB #B \$& t$$rT |$t$$#B ~T |$ pbB #B t$L$$?T ; hB PC|$6B \$3T |6B Pʋ
pbB D$\$ $S |6B PЋPhB L$\$$S |; hB z$
126: Q $
127:
pbB L$Q $
128: PhB \$Q
A A F9$6B PhB w T$& |$\$ Q 5RB ~ $7B -Q $6B =pbB & D$w t$|$ EQ A & & 1x9xW
A &
129: &t( x9t & & ; hB p pGE `&US 5RB ~*$X$B ptxT$ D$\$MR tX$B xL$ppbB \$ t$D$$Q pX$B tL$xD$\$ t$
PhB 1ۉ $Q &
A 9& A 4& &h& & 9:& hB & 9 #& & &&
RB ~ X$6B \$=Q X6B pbB ىT$$\$P Xع6B PhB L$\$$P hB F9 C9E `U9Y&& RB ~ X $6B \$P X6B
pbB ډD$ $\$OP XSA
A 4;9o RB ~ $
130: 'N $
131:
pbB L$&N $
132: PhB T$M pp; hB 3
A A t4
133: ;tv RB ~'$a$B tUȉT$xD$ L$O xMȋtL$D$ pbB T$a$B T$$/O xEȋtD$T$ PhB L$a$B L$$N (
RB ~B$p$B ED$EȉL$tT$xL$ D$T$N UT$UȉL$xD$ tL$
pbB D$p$B T$ $D$_N ML$MȉD$xT$ tD$ PhB T$p$B L$T$$N >
RB ~*$$B ptxt$ D$\$M p$B tT$xpbB \$L$t$ $M \$x$B t$ T$L$x9x} pbB $M =PhB <$L RB BHB :G:# T$8$# K 4$ RB & L$\$K 4$J 4$aB T$J 덉A9&& 9& = dB @hB aB
0aB =\B gB ɉ4 H ~ 4 & CB
gB % ٞv;PB ~;A B;gB -غ& 4& 9t @~B~ CB \[(CB mort$A fB SI t$pbB & D$$A T$ pI =YB pow-
YB YB \$$YB J $YB A T$CK dB u:$A YB YB T$J t$
pbB A D$ $J dB D$ & L$|$$#A H $
1.11 ! lievre 134: dB \$H A @@A L$4T$ \t$@@A \$ D$|$ ${ dB $mI 0CB t$XL$P\ $& \$D$ |$K& X4X B~~$7B & I & X C$e6B \$I ~$7B F{I ~Nj\<$HA \D$ C\$Cɻ& \$t$\$$7B (I X v7 p7 ɋ\ݝ+7 %7 \݅\$ \$C$7B \$H s$ OH W= 0[B $ 6H >= QB $ H %= \B A j@ 0[B |!6 \)P$I $vH \J5 @= 5 A ٞT$1x $MF 5`bB `bB pT$RB `|$h7B D$$\$ L$t$EF `bB o& A 9}`bB CB ݅xr݅`ݝp݅hݝx$8B =PhB & L$Z `8B \$`8B |$ D ݅xt$`bB PhB \$ ݅pD$($\$݅h\$݅`\$gF ݅x\$=`bB
aB \$ ݅p|$( $\$݅h\$݅`\$#F RB rNr @#uxT$ & $# D \$=RB 8 $|$D 8$C 5aB 8$t$C 녡 A $F RB aT$H@ $QD t$5RB \T$ P(D$ 08B T$8|$\$8B L$ 4$D$;D ݅P\$
aB \\$0݅H $|$8\$(݅@\$ ݅8\$݅0\$݅(\$D ݅P8B \D$5PhB \$0݅HT$84$\$(݅@\$ ݅8\$݅0\$݅(\$fD ݅P$8B \\$,݅H|$4\$$݅@\$ ݅8\$݅0\$ ݅(\$4D ݅P8B \L$pbB \$0݅H\$8$\$(݅@\$ ݅8\$݅0\$݅(\$C RB JIJ& C#ubT$8$# _B 4$RB & D$T$dB 4$lA 4$=aB |$JA 둉$C RB -T$,9B $B ݅0 PB t$=RB CB ʉD$,9B <CB ɉ<$܅8ݝ@݅(܅@ݝ@݅Hܭ@܅Pݝ8A PB ,9B aB L$\$$B t$ PB =PhB D$<$dB RB JIJ C#umT$ & 8$# A t$RB 8<$D$ A $@
aB 8$L$? 놉$RB RB ;T$ $@ \$ $D$RB T$$L$ <9B L$t$|$T$ \$$@ ݅9B $T$ aB \$4݅t$<|$ $\$,݅\$$݅ \$ ݅\$݅\$ @ ݅$9B $\$0݅L$8D$\$(݅\$ ݅ \$݅\$݅\$@ ݅9B $T$ pbB \$4݅t$<9B |$\$,݅ $1\$$݅ \$ ݅\$݅\$ 2@ ݅t$$8=PhB \$4݅L$<D$<$\$,݅\$$݅ \$ ݅\$݅\$ ? 8$= 9 8\t C /C݅x^B t$ \\$1$fB \$݅hL$$\$݅`\$i݅PVB t$8=gB T$4
TB `bB \$h gB A ݅H|$(5dB L$$=A D$<
PB 8\$`݅@\$ YB D$ SB \$X݅8L$ T$t$\$P݅0|$\$H݅(\$@UB \$,\$D$$fB QS5 dB 4$S> =PaB W$B> <$:> @bB K $)> $!> 5aB F$> 4$fB > =pVB <$A = gB $= aB $d=
PhB $V= ReB pl fPeB t$$PeB = |$$PeB $> aB + $ :B PeB PeB L$= \$5pbB :B D$ A XB 4$SA s= |$ VB `A T$aB ^B L$$\$ & t$ D$4= \$=aB L$& $<:B |$ \; t$aB & T$$[:B D$ :; ; A 7\$ =aB a:B \$CT$<$< ։$(= RB d$
! 135:
aB & L$: \$A $& D$ D$z݅`d5,PB $PB ݅hɅݝhݝp& & = aB 10 cB & aB 4& $!B aB D$& t$G& T$ : $!B ; \$
pbB & T$$!B L$ 9 0]B RB YB L$ B L$ aB D$ $T; 0]B RB YB D$ $ B L$=; 0]B RB YB L$ B L$ pbB FD$ $: ;5$PB 8$!B 5aB T$& D$t$ & 8 $h:B 8 \$
pbB t$$!B L$ 8 ݅h݅pݝx3& ݅xٺ|=t$
0bB YB T$ 5A dL$\\$\$ t$& $|$$D$ړ݅x B aB L$\$ $=0]B RB YB D$ a"B \$aB FL$$9 ;5$PB ~& (do:B 5aB CL$4$\$c9 ; A ~$
! 136: aB \$e7 ݅x@CB ݕx݅p aB cB 94@9ȣ aB aB A $;8 $0_B fB pij L$0_B |8 |$$0_B 9 `B & $x:B 0_B x:B \$8 |$5pbB 0_B L$4$SA e8 CB ٽ= A Wf $f%@CB ٭٭$$٭٭ $ VB $\$ `B t$1 $٭٭șXB A ^B T$L$ |$& `A D$7 $:B `B & L$H D$T$ 5 = aB l"% cB & h aB 4 l&
`B T$ & |$L$ $:B C5 ;5$PB R RB l0]B = YB <A |$ `B D$FT$ $6 ;5$PB ~$!B
`B \$& t$L$ 4 ݅xݝ݅݅p ݅1-PCB A
CB 8CB $p5 ٽ5A \$$& f f=A ٭٭&|$ |$ș & T$D$nu @XB aB ݅l YB 5 A 0bB =A D$$\L$( \$ t$ |$! L$T$\$D$ $&|$5`B & T$$:B t$ & Y3
A 9KA & &1\$ `B B L$Ct$$4
A A <9}F9~$
1.10 brouard 137: 5`B 1t$2 ; 1ۉۅ;B & 5 CB T$l`B L$$ A ܅\$݅\$ ;4
A 9VA & &< `B o:B CL$$\$3
A A 9}F9~$
138: `B G\$1 &;$VJ $e3 F$Z3 4$R3 $
139: =`B |$1 ݅%@CB h aB cB h9 @9ȣ aB ݅x VB T$0= YB t$4l$^B
A QB \$ P\݅p|$,XT$$\$L$\$(D$ t$& |$
1.11 ! lievre 140: " `B $1 |$ & T$ & L$D$ t$$& (r cB 4& & D B~C~G ~̃& ݅$fB =$PB \݅@ɋA \$X
PB |$d$݅x\$,݅ɉ\$`\$H݅pT$TL$PD$<\$@݅8\$ \$4݅\$$݅\$݅\$ ݅ \$Hp$0WB t fB f
0WB A D$1 t$$0WB 1 RB $$;B 0WB e \$;1 pbB 0WB $;B T$fB A L$$0 f5PB |$$PB 0 \$$PB +1 PbB G $p;B PB PB t$0 |$pbB p;B \$A $0 ZB stdefB
ZB D$$ZB 0 t$$ZB 0 WB $;B ZB ;B L$F0 t$=pbB ZB D$cve <$0 TB fB T$$TB / $TB A L$60 RB . $;B TB v \$/ pbB TB ;B T$fB A L$$/ f5bB |$$bB // \$$bB / XB $4<B bB \$]/ pbB bB 4<B T$L$$ / ݅85A =PB ݅@ɋ 0XB \$@0cB t$L
cB |$H YB \$85QB \$4=gB T$0 A L$,0aB D$(
TB t$$ cB ݅݅ɉ|$ \$ T$L$\$ \$$8\r 1& 5 aB d
cB & ` aB f d =RB T$& & L$|$ $:B E, ;5$PB L=RB 0]B d YB A \$ D$ RB FL$ $- $!B RB \$& D$& T$ + |$
PbB t$& L$ $:B + \$ WB & D$$:B T$ o+ t$
RB & |$L$ $:B L+ ;5$PB d0]B RB YB L$ A L$ PbB D$ $, 0]B RB YB L$ A L$ WB D$ $f, RB 0]B = YB A <|$ L$=RB FD$<$", !$!B PbB & L$ D$& T$ ;* |$ WB t$& \$ $!B * $!B RB & L$ D$T$ ) t$ XB & |$\$ $:B ) ;5$PB J=RB 0]B d YB A D$ = XB \$FL$<$(+ $!B XB & T$ & \$D$ J) ٽ
A ݅xL$ f f٭\$٭݅p٭\$٭t$L$$& Xjٽ=@XB L `bB VB ݅xD$,5 A |$ =YB =A \$(aB t$df |$ \Lf٭\$٭݅p\$$T$ ٭\$٭t$|$0bB $fB ٽP VB D$4X`bB L$,\$$ 0bB f T$0YB D$( A \$ A f݅x٭\$٭݅pT$ ٭\$٭D$\$ t$|$1$fB ٽ
A & ݅xT$L$ L$f f٭\$٭݅p٭\$٭$& hٽ
@XB |$P\Hd VB L$,݅x`
YB \$T `bB D$X aB |$@f aB f٭٭\$Ddt$LىD$H|=t$8D$<\$4T$0W$0bB \$$ A A ݅pP\٭٭XVH$T$D$\$L$ |$t$$^B \$ = PB & VB XB A L$
RB `A \$^B SA T$ y $D$|$t$D' \$RB & T$& $h<B D$ m% ; A \$5RB <B |$C4$& $
! 141: RB D$% A $& ݅p݅xݕX ݅Xٸ|=L$ d 0bB D$ YB \t$$d5A \$T$\$ |$t$ $$= PB & ݅X<B 5RB \$4$& \$& A 9T & 9& ٽ݅Xf f٭(٭ɋdL( A9~ˋFD\9j& 9 ٺ& 9Jٽ݅XHf f٭٭ B9~G9~1 + \$<B D RB T$ $& \$$ ; A ٽ݅Xf f٭٭2\$<B RB CT$$\$E$ ; A @H<zt $W# ɋFD\9$
! 142: 5RB t$" ݅X@CB ݝX݅X݅x ݅pٽLf f٭٭~OD$@# LV$/# 4$'# ٽ݅pf fH٭٭OYD$" W$" <$" $" ` aB
cB `9 @9У aB q= hB <$v" fB S$e" $]" 5TB N $L" 4$D" =0XB G$3" <$+" 0cB S$" $" 5 bB 4$" ,<$!
PbB $x! WB $fB e! RB $X! XB $J! 5RB 4$<! =RB <$.! \$vpl
PQB $PQB s! $PQB A D$! YB $=B PQB & \$! & 1
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! 155: & @ $Revision: 1.120 $ $Date: 2006/03/16 15:10:38 $ Imach version 0.98f, March 2006, INED-EUROREVES-Institut de longevite @ ,A DIRC2 = %s
1.9 brouard 156: DIRC3 = %s
157: DIRC = %s
158: ERREUR ...
1.1 lievre 159: %s
1.9 brouard 160: allocation failure in vector allocation failure in ivector allocation failure 1 in matrix() allocation failure 2 in matrix() allocation failure 3 in matrix() Too many iterations in brent ?|=ŋ!r? ?w?#B ; B#B ;#B -C 6*?%d day(s) %d hour(s) %d minute(s) %d second(s)
161: Powell iter=%d -2*LL=%.12f %ld sec. %ld sec. %d %.12lf %d %.12f %.12lf %d
1.7 brouard 162: Considering the time needed for this last iteration #%d: %ld seconds,
1.8 lievre 163: - if your program needs %d iterations to converge, convergence will be
164: reached in %s i.e.
1.7 brouard 165: on %s (current time is %s);
1.10 brouard 166: powell exceeding maximum iterations. HB @A @A @A :0yE> ?%9d %6d %2d %2d %1d %1d %3d %11.6f %8.4f %11.6f %11.6f %11.6f %10.6f %10.6f
1.9 brouard 167: @A :0yE> ?
168: <br>File of contributions to the likelihood: <a href="%s">%s</a><br>
169: w #individual(line's_record) s1 s2 wave# effective_wave# number_of_matrices_product pij weight -2ln(pij)*weight 0pij_x 0pij_(x-stepm) cumulating_loglikeli_by_health_state(reweighted=-2ll*weightXnumber_of_contribs/sum_of_weights) and_total
1.8 lievre 170: #num_i i s1 s2 mi mw dh likeli weight 2wlli out sav -2*gipw/gsw*weight*ll[%d]++ -2*gipw/gsw*weight*ll(total)
1.9 brouard 171: Problem with resultfile: %s
172: Powell Powell
173: # Powell
1.8 lievre 174: # iter -2*LL p%1d%1d
1.1 lievre 175: #Number of iterations = %d, -2 Log likelihood = %.12f
1.9 brouard 176: #Number of iterations = %d, -2 Log likelihood = %.12f
1.8 lievre 177:
1.6 brouard 178: #Number of iterations = %d, -2 Log likelihood = %.12f
1.9 brouard 179: -C 6? ? h㈵>h㈵> > ?Singular matrix in routine ludcmp #B ;
180: Calculation of the hessian matrix. Wait...
1.1 lievre 181: Calculation of the hessian matrix. Wait...
1.9 brouard 182:
183: Inverting the hessian to get the covariance matrix. Wait...
1.1 lievre 184: Inverting the hessian to get the covariance matrix. Wait...
185:
1.9 brouard 186: #Hessian matrix#
1.1 lievre 187: #Hessian matrix#
1.10 brouard 188: %.3e .%d%d # %s.%s
189: #%s
190: #%s
191: # %s
1.2 lievre 192: #********** Variable V%d=%d **********
1.9 brouard 193: # Age Prev(%d) N(%d) N Age %d %d.=%.0f loss[%d]=NaNQ%% %d.=%.0f loss[%d]=%.1f%% %d.=%.0f prev[%d]=%.1f%% %d %.5f %.0f %.0f %d%d=%.0f Problem with prevalence resultfile: %s
1.10 brouard 194: %d.=%.0f prev[%d]=NaNQ%% %d NaNq %.0f %.0f Others in log... Total See log file for details... |= B h㈵>Error on individual =%d agev[m][i]=%f m=%d
1.9 brouard 195: @AWarning! No valid information for individual %ld line=%d (skipped) and may be others, see log file
196: Warning! No valid information for individual %ld line=%d (skipped)
197: Delay (in months) between two waves Min=%d (for indiviudal %ld) Max=%d (%ld) Mean=%f
1.7 brouard 198:
1.9 brouard 199: Error! Negative delay (%d) between waves %d and %d of individual %ld at line %d who is aged %.1f with statuses from %d to %d
200: Error! Negative delay (%d to death) between waves %d and %d of individual %ld at line %d who is aged %.1f with statuses from %d to %d
201: We assumed that the date of interview was correct (and not the date of death) and postponed the death %d month(s) (one stepm) after the interview. You MUST fix the contradiction between dates.
1.10 brouard 202: C ? (@# (a) Life expectancies by health status at initial age and (b) health expectancies by health status at initial age
203: # Age e%1d%1d e%1d. %d| %3.0f %9.4f Problem %d lower than %d
204: C @A ? ?# Health expectancies with standard errors
205: e%1d%1d (SE) # Subdiagonal matrix of covariances of health expectancies by age: cov(eij,ekl)
206: %1d%1d,%1d%1d %9.4f (%.4f) %.4f C @A ? ?%-d Computing total mortality p.j=w1*p1j+w2*p2j+..: result on file '%s'
1.9 brouard 207: # Age cov=%-d # probabilities of dying before estepm=%d months for people of exact age and weighted probabilities w1*p1j+w2*p2j+... stand dev in()
208: p.%-d SE w%1d p%-d%-d
1.10 brouard 209: # Routine varevsij
210: <li><h4> Computing probabilities of dying over estepm months as a weighted average (i.e global mortality independent of initial healh state)</h4></li>
211:
1.9 brouard 212: <br>%s <br>
1.10 brouard 213: # Variance and covariance of health expectancies e.j
214: # (weighted average of eij where weights are the age specific period (stable) prevalences in each health state
215: Cov(e.%1d, e.%1d) %3d %d %11.3e %11.3e %11.3e %11.3e %.0f
1.8 lievre 216: set noparametric;set nolabel; set ter png small;set size 0.65, 0.65
217: set log y; set nolog x;set xlabel "Age"; set ylabel "Force of mortality (year-1)";
218: plot "%s" u 1:($3) not w l 1
219: replot "%s" u 1:(($3+1.96*$4)) t "95%% interval" w l 2
220: replot "%s" u 1:(($3-1.96*$4)) not w l 2
1.6 brouard 221: <br> File (multiple files are possible if covariates are present): <A href="%s">%s</a>
1.8 lievre 222: varmuptjgr
1.7 brouard 223: <br> Probability is computed over estepm=%d months. <br> <img src="%s%s.png"> <br>
224:
225: set out "%s%s.png";replot;
1.10 brouard 226: the age specific prevalence observed in the population i.e cross-sectionally
227: in each health state (popbased=1) Error in movingaverage mobilav=%d
228: @A ? ? @`@# Standard deviation of period (stable) prevalences
229: %1d-%1d %.5f (%.5f) ?Computing standard deviation of one-step probabilities: result on file '%s'
1.8 lievre 230: Computing matrix of variance covariance of one-step probabilities: result on file '%s'
231: and correlation matrix of one-step probabilities: result on file '%s'
232: #One-step probabilities and stand. devi in ()
233: #One-step probabilities and covariance matrix
234: #One-step probabilities and correlation matrix
1.9 brouard 235: p%1d-%1d (SE) p%1d-%1d
236: <li><h4> <a href="%s">Matrix of variance-covariance of pairs of step probabilities (drawings)</a></h4></li>
237:
1.8 lievre 238: # Routine varprob
1.6 brouard 239: <li><h4> Computing and drawing one step probabilities with their confidence intervals</h4></li>
1.8 lievre 240:
1.7 brouard 241: <h4>Matrix of variance-covariance of pairs of step probabilities</h4>
242: file %s<br>
1.8 lievre 243:
1.7 brouard 244: Ellipsoids of confidence centered on point (p<inf>ij</inf>, p<inf>kl</inf>) are estimatedand drawn. It helps understanding how is the covariance between two incidences. They are expressed in year<sup>-1</sup> in order to be less dependent of stepm.<br>
1.8 lievre 245:
1.7 brouard 246: <br> Contour plot corresponding to x'cov<sup>-1</sup>x = 4 (where x is the column vector (pij,pkl)) are drawn. It can be understood this way: if pij and pkl where uncorrelated the (2x2) matrix of covariance would have been (1/(var pij), 0 , 0, 1/(var pkl)), and the confidence interval would be 2 standard deviations wide on each axis. <br> Now, if both incidences are correlated (usual case) we diagonalised the inverse of the covariance matrix and made the appropriate rotation to look at the uncorrelated principal directions.<br>To be simple, these graphs help to understand the significativity of each parameter in relation to a second other one.<br>
1.6 brouard 247: **********
248: #
1.8 lievre 249: V%d=%d
250: <hr size="2" color="#EC5E5E">********** Variable **********
1.6 brouard 251: <hr size="2" color="#EC5E5E">
1.9 brouard 252: %d %11.3e (%11.3e) %d %d%d-%d%d mu %.4e %.4e Var %.4e %.4e cor %.3f cov %.4e Eig %.3e %.3e 1stv %.3f %.3f tan %.3f
253: %d (%.3f),
254: # Age %d, p%1d%1d - p%1d%1d
255: set label "%d" at %11.3e,%11.3e center
256: replot %11.3e+ %.3f*(%11.3e*%11.3e*cos(t)+%11.3e*%11.3e*sin(t)), %11.3e +%.3f*(%11.3e*%11.3e*cos(t)+%11.3e*%11.3e*sin(t)) not varpijgr
257: set out "%s%d%1d%1d-%1d%1d.png";replot;
1.8 lievre 258: set parametric;unset label
259: set log y;set log x; set xlabel "p%1d%1d (year-1)";set ylabel "p%1d%1d (year-1)"
1.6 brouard 260: set ter png small
1.9 brouard 261: set size 0.65,0.65
1.8 lievre 262: <br>Ellipsoids of confidence cov(p%1d%1d,p%1d%1d) expressed in year<sup>-1</sup> :<a href="%s%d%1d%1d-%1d%1d.png">%s%d%1d%1d-%1d%1d.png</A>,
263: <br><img src="%s%d%1d%1d-%1d%1d.png">
264: <br> Correlation at age %d (%.3f),
265: set out "%s%d%1d%1d-%1d%1d.png"
1.9 brouard 266: plot [-pi:pi] %11.3e+ %.3f*(%11.3e*%11.3e*cos(t)+%11.3e*%11.3e*sin(t)), %11.3e +%.3f*(%11.3e*%11.3e*cos(t)+%11.3e*%11.3e*sin(t)) not %d %d%d-%d%d mu %.4e %.4e Var %.4e %.4e cor %.3f cov %.4e Eig %.3e %.3e 1stv %.3f %.3f tang %.3f
267: Others in log...
268: %11.3e
269: %d %d-%d %11.3e ? (@ @ ?<ul><li><a href='#firstorder'>Result files (first order: no variance)</a>
270: <li><a href='#secondorder'>Result files (second order (variance)</a>
271: </ul> p <ul><li><h4><a name='firstorder'>Result files (first order: no variance)</a></h4>
1.7 brouard 272: - Observed prevalence in each state (during the period defined between %.lf/%.lf/%.lf and %.lf/%.lf/%.lf): <a href="%s">%s</a> <br>
1.9 brouard 273: pij - Estimated transition probabilities over %d (stepm) months: <a href="%s">%s</a><br>
1.10 brouard 274: pl - Period (stable) prevalence in each health state: <a href="%s">%s</a> <br>
275: e - (a) Life expectancies by health status at initial age, (b) health expectancies by health status at initial age: ei., eij (estepm=%2d months): <a href="%s">%s</a> <br>
276: </li>
1.8 lievre 277: <ul><li><b>Graphs</b></li><p> <hr size="2" color="#EC5E5E">************ Results for covariates ************
1.10 brouard 278: <hr size="2" color="#EC5E5E"> pe <br>- Pij or Conditional probabilities to be observed in state j being in state i, %d (stepm) months before: <a href="%s%d1.png">%s%d1.png</a><br> <img src="%s%d1.png"> <br>- Pij or Conditional probabilities to be observed in state j being in state i %d (stepm) months before but expressed in per year i.e. quasi incidences if stepm is small and probabilities too: <a href="%s%d2.png">%s%d2.png</a><br> <img src="%s%d2.png"> <br>- Period (stable) prevalence in each health state : <a href="%s%d%d.png">%s%d%d.png</a><br> <img src="%s%d%d.png"> exp
279: <br>- Life expectancy by health state (%d) at initial age and its decomposition into health expectancies : <a href="%s%d%d.png">%s%d%d.png</a> <br> <img src="%s%d%d.png"> </ul>
1.9 brouard 280: <br><li><h4> <a name='secondorder'>Result files (second order: variances)</a></h4>
1.6 brouard 281: - Parameter file with estimated parameters and covariance matrix: <a href="%s">%s</a> <br>
1.9 brouard 282: prob - Variance of one-step probabilities: <a href="%s">%s</a> <br>
283: probcov - Variance-covariance of one-step probabilities: <a href="%s">%s</a> <br>
284: probcor - Correlation matrix of one-step probabilities: <a href="%s">%s</a> <br>
1.10 brouard 285: cve - Variances and covariances of health expectancies by age and <b>initial health status</b> (cov(e<sup>ij</sup>,e<sup>kl</sup>)(estepm=%2d months): <a href="%s">%s</a> <br>
286: </li> stde - (a) Health expectancies by health status at initial age (e<sup>ij</sup>) and standard errors (in parentheses) (b) life expectancies and standard errors (e<sup>i.</sup>=e<sup>i1</sup>+e<sup>i2</sup>+...)(estepm=%2d months): <a href="%s">%s</a> <br>
287: </li> v - Variances and covariances of health expectancies by age. Status (i) based health expectancies (in state j), eij are weighted by the period prevalences in each state i (if popbased=1, an additional computation is done using the cross-sectional prevalences (i.e population based) (estepm=%d months): <a href="%s">%s</a><br>
288: t - Total life expectancy and total health expectancies to be spent in each health state e<sup>.j</sup> with their standard errors: <a href="%s">%s</a> <br>
289: vpl - Standard deviation of period (stable) prevalences: <a href="%s">%s</a> <br>
290: <ul><li><b>Graphs</b></li><p> <br>- Observed (cross-sectional) and period (incidence based) prevalence (with 95%% confidence interval) in state (%d): %s%d%d.png <br><img src="%s%d%d.png">
1.8 lievre 291: <br>- Total life expectancy by age and health expectancies in states (1) and (2): %s%d.png<br><img src="%s%d.png"> cd "%s"
1.10 brouard 292: p%d=%f " t"Period (stable) prevalence" w l 0,"%s" every :::%d::%d u 1:($2+1.96*$3) "%%lf %%lf (%%lf) %%*lf (%%*lf) " t"95%% CI" w l 1,"%s" every :::%d::%d u 1:($2-1.96*$3) "%%lf " t"" w l 1,"%s" every :::%d::%d u 1:($%d) t"Observed prevalence " w l 2
1.7 brouard 293: set out "%s%d%d.png"
1.6 brouard 294:
1.7 brouard 295: #set out "v%s%d%d.png"
1.9 brouard 296: set xlabel "Age"
1.1 lievre 297: set ylabel "Probability"
1.6 brouard 298: set ter png small
299: set size 0.65,0.65
1.9 brouard 300: plot [%.f:%.f] "%s" every :::%d::%d u 1:2 "%%lf
1.7 brouard 301: set out "%s%d.png"
1.8 lievre 302: set ylabel "Years"
1.6 brouard 303: set ter png small
304: set size 0.65,0.65
1.9 brouard 305: plot [%.f:%.f] "%s" every :::%d::%d u 1:2 "%%lf " t"LE in state (%d)" w l , "%s" every :::%d::%d u 1:($2-$3*2) "%%lf " t"" w l 0, "%s" every :::%d::%d u 1:($2+$3*2) "%%lf set ter png small
1.6 brouard 306: set size 0.65,0.65
1.10 brouard 307: plot [%.f:%.f] "%s" every :::%d::%d u 1:%d t "e%d1" w l ,"%s" every :::%d::%d u 1:%d t "e%d%d" w l ,"%s" every :::%d::%d u 1:%d t "e%d." w l set xlabel "Age"
1.1 lievre 308: set ylabel "Probability"
1.6 brouard 309: set ter png small
310: set size 0.65,0.65
1.7 brouard 311: unset log y
1.8 lievre 312: plot [%.f:%.f] "%s" u ($1==%d ? ($3):1/0):($%d/($%d +$%d )) t"prev(%d,%d)" w l ,"%s" u ($1==%d ? ($3):1/0):($%d/($%d )) t"prev(%d,%d)" w l
1.6 brouard 313:
314: set title "Probability"
1.9 brouard 315:
1.6 brouard 316: set ter png small
317: set size 0.65,0.65
1.1 lievre 318: set log y
1.9 brouard 319: plot [%.f:%.f] exp(p%d+p%d*x +p%d*%d +p%d*%d*x )/(1 +exp(p%d+p%d*x ) t "p%d%d" %f*exp(p%d+p%d*x
320: set ylabel "Quasi-incidence per year"
321: " t"" w l 0 " t"TLE" w l , @AProblem with forecast resultfile: %s
1.8 lievre 322: Computing forecasting: result on file '%s'
323: # Mean day of interviews %.lf/%.lf/%.lf (%.2f) between %.2f and %.2f
324: #****** Routine prevforecast **
325:
326: #****** V%d=%d, hpijx=probability over h years, hp.jx is weighted by observed prev ******
327: # Covariate valuofcovar yearproj age p%d%d p.%d
1.9 brouard 328: # Forecasting at date %.lf/%.lf/%.lf %.3f %d %d %.f %.f @A A ? ? @`@ P.%d
1.1 lievre 329:
1.9 brouard 330: # Forecasting at date %.lf/%.lf/%.lf r %d %lf
331: %15.2f
332: %3.f [Population] Problem with population file : %s
333: @A C ? ? @`@ (@a Problem with file: %s
334: # Parameters nlstate*nlstate*ncov a12*1 + b12 * age + ... # Parameters nlstate*nlstate*ncov a12*1 + b12 * age + ...
335: %1d%1d 0. # Scales (for hessian or gradient estimation) # Scales (for hessian or gradient estimation)
336: # Covariance matrix # Covariance matrix
337: %1d%1d%d Var(%s%1d%1d) Cov(%s%1d%1d,%s%1d%1d) #%1d%1d%d (@ <ul><li><h4>Result files </h4>
1.8 lievre 338: Force of mortality. Parameters of the Gompertz fit (with confidence interval in brackets):<br> mu(age) =%lf*exp(%lf*(age-%d)) per year<br><br> p[%d] = %lf [%f ; %f]<br>
1.9 brouard 339: <br><br><img src="graphmort.png"> <ul><li><h4>Life table</h4>
340: <br>
341: Age l<inf>x</inf> q<inf>x</inf> d(x,x+1) L<inf>x</inf> T<inf>x</inf> e<infx</inf><br> %d %.0lf %lf %.0lf %.0lf %.0lf %lf<br>
342: @set out "graphmort.png"
343: set xlabel "Age"
1.7 brouard 344: set ylabel "Force of mortality (per year)"
345: set ter png small
346: set log y
347: set size 0.65,0.65
1.9 brouard 348: plot [%d:100] %lf*exp(%lf*(x-%d)) b c d c
1.7 brouard 349: %s
1.9 brouard 350: %s
351: argv[0]=%s argv[1]=%s,
352:
353: argv[0]=%s pathimach=%s,
354: optionfile=%s
355: optionfilext=%s
356: optionfilefiname=%s
357:
358: pathtot=%s,
1.7 brouard 359: path=%s,
360: optionfile=%s
361: optionfilext=%s
362: optionfilefiname=%s
1.6 brouard 363: Log filename:%s
1.9 brouard 364:
1.7 brouard 365: Enter the parameter file name:
1.8 lievre 366: pathimach=%s
1.7 brouard 367: pathtot=%s
368: path=%s
369: optionfile=%s
370: optionfilext=%s
371: optionfilefiname=%s
1.9 brouard 372: Local time (at start):%s Local time (at start): %s title=%s datafile=%s lastobs=%d firstpass=%d lastpass=%d
1.6 brouard 373: ftol=%lf stepm=%d ncovcol=%d nlstate=%d ndeath=%d maxwav=%d mle=%d weight=%d model=%s
1.8 lievre 374: title=%s datafile=%s lastobs=%d firstpass=%d lastpass=%d
1.6 brouard 375: ftol=%e stepm=%d ncovcol=%d nlstate=%d ndeath=%d maxwav=%d mle=%d weight=%d
1.5 lievre 376: model=%s
1.9 brouard 377: %lf
378: Problem with optionfile %s
379:
380: Type q for exiting: %s Problem with logfile %s
381: Problem creating directory or it already exists %s%s, err=%d
1.10 brouard 382: Current directory %s!
383:
384: Enter the parameter file name: Pathr |%s|
385: " val= |%s| pathr=%s
386: %le %le %.5le #%s
387: %d/%d %s. Problem with Output resultfile: %s
388: You choose mle=-3, look at file %s for a template of covariance matrix
389: Problem writing new parameter file: %s
390: Problem while opening datafile: %s
1.9 brouard 391: Comment line
392: %s
1.10 brouard 393: Error in line parameters number %d, %1d%1d instead of %1d%1d
1.9 brouard 394: Error reading data around '%d' at line number %d %s for individual %d, '%s'
395: Should be a status of wave %d. Setting maxwav=%d might be wrong. Exiting.
396: Error reading data around '%d' at line number %ld %s for individual %d, '%s'
397: Should be a covar (meaning 0 for the reference or 1). Exiting.
398: Error reading data around '%d' at line number %ld %s for individual %d, '%s'
399: Should be a value of the %d covar (meaning 0 for the reference or 1. IMaCh does not build design variables, do it your self). Exiting.
1.10 brouard 400: age age*age Error. Non available option model=%s Error reading data around '%d' at line number %ld %s for individual %d
401: Should be a weight. Exiting.
1.9 brouard 402: Error reading data around '%s' at line number %ld %s for individual %d, '%s'
403: Should be a date of interview (mm/yyyy or .) at wave %d. Exiting.
1.10 brouard 404: You choose mle=-1, look at file %s for a template of covariance matrix
405: Error! Month of death of individual %ld on line %d was unknown %2d, you should set it otherwise the information on the death is skipped and results are biased.
1.8 lievre 406: Error! Month of death of individual %ld on line %d was unknown %f, you should set it otherwise the information on the death is skipped and results are biased.
1.10 brouard 407: Error: on wave %d of individual %d status %d > (nlstate+ndeath)=(%d+%d)=%d
1.9 brouard 408: Error! Date of death (month %2d and year %4d) of individual %ld on line %d was unknown, you must set an arbitrary year of death or he/she is skipped and results are biased
1.10 brouard 409: Warning negative age at death: %ld line:%d
1.8 lievre 410: Total number of individuals= %d, Agemin = %.2f, Agemax= %.2f
1.1 lievre 411:
1.9 brouard 412: Problem with file %s <body>
1.7 brouard 413: <title>IMaCh Cov %s</title>
414: <font size="2">%s <br> %s</font> <hr size="2" color="#EC5E5E">
415: Title=%s <br>Datafile=%s Firstpass=%d Lastpass=%d Stepm=%d Weight=%d Model=%s<br>
1.8 lievre 416: <body>
1.7 brouard 417: <title>IMaCh %s</title>
418: <font size="2">%s <br> %s</font> <hr size="2" color="#EC5E5E">
419: Title=%s <br>Datafile=%s Firstpass=%d Lastpass=%d Stepm=%d Weight=%d Model=%s<br>
420:
421: <hr size="2" color="#EC5E5E"> <ul><li><h4>Parameter files</h4>
1.10 brouard 422: - Parameter file: <a href="%s.%s">%s.%s</a><br>
1.7 brouard 423: - Copy of the parameter file: <a href="o%s">o%s</a><br>
424: - Log file of the run: <a href="%s">%s</a><br>
425: - Gnuplot file name: <a href="%s">%s</a><br>
426: - Date and time at start: %s</ul>
1.10 brouard 427: <br>Total number of observations=%d <br>
1.7 brouard 428: Youngest age at first (selected) pass %.2f, oldest age %.2f<br>
429: Interval (in months) between two waves: Min=%d Max=%d Mean=%.2lf<br>
1.8 lievre 430: First Likeli=%12.6f ipmx=%ld sw=%12.6f %d %8.5f Second Likeli=%12.6f ipmx=%ld sw=%12.6f title=%s datafile=%s lastobs=%d firstpass=%d lastpass=%d
1.6 brouard 431: ftol=%e stepm=%d ncovcol=%d nlstate=%d ndeath=%d maxwav=%d mle= 0 weight=%d
1.5 lievre 432: model=%s
1.9 brouard 433: %d%d %1d%1d %f
434: # %s
435: # %s
436: set missing 'NaNq'
437: %.5e # Covariance matrix
1.6 brouard 438: # 121 Var(a12)
439: # 122 Cov(b12,a12) Var(b12)
440: # ...
441: # 232 Cov(b23,a12) Cov(b23,b12) ... Var (b23)
1.9 brouard 442: # Covariance matrix
443: # 121 Var(a12)
444: # 122 Cov(b12,a12) Var(b12)
445: # ...
446: # 232 Cov(b23,a12) Cov(b23,b12) ... Var (b23)
447: Covariance matrix
448:
449: iter=%d MLE=%f Eq=%lf*exp(%lf*(age-%d))
450: %f [%f ; %f]
451: agemin=%lf agemax=%lf bage=%lf fage=%lf estepm=%d
1.8 lievre 452: # agemin agemax for life expectancy, bage fage (if mle==0 ie no data nor Max likelihood).
453: agemin=%.0f agemax=%.0f bage=%.0f fage=%.0f estepm=%d
454: begin-prev-date=%lf/%lf/%lf end-prev-date=%lf/%lf/%lf mov_average=%d
455: begin-prev-date=%.lf/%.lf/%.lf end-prev-date=%.lf/%.lf/%.lf mov_average=%d
1.5 lievre 456: pop_based=%d
1.8 lievre 457: prevforecast=%d starting-proj-date=%lf/%lf/%lf final-proj-date=%lf/%lf/%lf mobil_average=%d
458: prevforecast=%d starting-proj-date=%.lf/%.lf/%.lf final-proj-date=%.lf/%.lf/%.lf mobil_average=%d
1.10 brouard 459: Computing period (stable) prevalence: result on file '%s'
460: # Period (stable) prevalence
461: #Age %d-%d ****** %.5f Computing pij: result on file '%s'
1.8 lievre 462: #****** h Pij x Probability to be in state j at age x+h being in i at x
1.10 brouard 463: #****** # Cov Agex agex+h hpijx with i,j= %d %3.f %3.f Computing Total Life expectancies with their standard errors: file '%s'
464: Computing Health Expectancies: result on file '%s'
465: Computing Health Expectancies and standard errors: result on file '%s'
466: Computing Covar. of Health Expectancies: result on file '%s'
467: Computing Variance-covariance of DFLEs: file '%s'
468: # Total life expectancy with std error and decomposition into time to be expected in each health state
469: # Age ( e.. (std) e.%d (std) %4.0f %7.3f (%7.3f) Computing Variance-covariance of period (stable) prevalence: file '%s'
470: End of Imach with %d errors and/or %d warnings
1.8 lievre 471: End of Imach with %d errors and/or warnings %d
1.6 brouard 472: See log file on %s
1.9 brouard 473: Local time at start %s
1.7 brouard 474: Local time at end %s
1.9 brouard 475: Local time at start %s
476: Local time at end %s Total time used %s
1.7 brouard 477: Total time was %d Sec.
1.10 brouard 478: <br>Local time at start %s<br>Local time at end %s<br> Before Current directory %s!
479: Can't move to directory %s!
480: "%sgnuplot.exe" Error gnuplot program not found: %s
1.9 brouard 481: GNUPLOTBIN Error gnuplot program not found: %s Environment GNUPLOTBIN not set.
482: %s %s Starting graphs with: %s
483:
484: Problem with gnuplot Wait...
1.10 brouard 485: Type e to edit output files, g to graph again and q for exiting: Starting browser with: %s Problem with variance resultfile: %s
486: Problem with Covar. Health Exp. resultfile: %s
487: Problem with Health Exp. and std errors resultfile: %s
488: Problem with Health Exp. resultfile: %s
1.9 brouard 489: End of Imach End of Imach
1.10 brouard 490: Problem with variance of period (stable) prevalence resultfile: %s
491: Problem with total LE resultfile: %s
1.9 brouard 492: Problem with Pij resultfile: %s
1.10 brouard 493: Problem with period (stable) prevalence resultfile: %s
494:
1.9 brouard 495: Age lx qx dx Lx Tx e(x) %d %.0lf %lf %.0lf %.0lf %.0lf %lf
1.10 brouard 496: Error reading data around '%s' at line number %ld %s for individual %d, '%s'
497: Should be a date of birth (mm/yyyy or .). Exiting.
1.9 brouard 498: Problem with %s
1.10 brouard 499: Error reading data around '%s' at line number %ld %s for individual %d, '%s'
500: Should be a date of death (mm/yyyy or .). Exiting.
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