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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

EGDVGREF 2::0

:0.7  Cgrricce, Gnf`fi Cilivrs ia Nil`iqg ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ; Ri`ecg

Frnfled`g Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /Pezimr$ Epgleg%$ – X0?^ z$ ; aipimr$ cilir$823 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.515?.1.: /äd ciz$%A$ zrf, 76:: fx$ – X:0.7^. . 7$ Nil`iqg – Glbvnf$

5:?/0=?%/:?0$72%>736$7>777

Cin$ Dr

:0.2  Rfmvlgnfdp cv zreqerf lg cidafrerfg mrg`flir peedeaecf e peplvrelir peedeaecf epeedeaeci.`e`gcpecf äd Rfzvblecg Nil`iqg ) Cineseg Svzfreigr `f Gpfspgrf g Rfz$Nil`iqg$ – Co$ ; S$ d$, 2::0 /Cinzlfxvl f`$ VLEN zilemr$%$ – 60 z$8 2: cn$

A$ zrf, 36: fx$ – X:0.2^. . 7$ Peplvre  peed  eaecf – Cidafrerf – Nil`iqg – Rfmvlgnfdpf$ 2$ Cineseg

svzfreigr  `f Gpfspgrf g Rfzvblecee Nil`iqg$X:17$20(3=?$2^/0=?%

Cin$ Dr 712

:0.3  @icvnfdpf e Fqfdenfdpf > @icvnfdps gd` Agcps ) Vdevdfg Kvrepelir `edRfz$ Nil`iqg8 cogerngd ; Mofirmof Gqridec8 f`$.ed.coefa ; Ri`ecg Frnfled`gPflfnbece8 grp$ f`$ ; Gnf`fi Cgrricce$ – Co$ ; Mrgaecgrp, 2::0 XPezimr$ Sicimfd^$ –777, X7^ z$ ; el$ cilir$8 25 cn$ – /Szrf vd spgp `f `rfzp%

Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.515?.0.0 /äd ciz$ e svzrgciz$%A$ zrf, 7::: fx$ – X:0.3^. . 7$ @rfzp – Nil`iqg$ 2$ Irmgde{g ee dfmvqfrdgnfdpglf – Vdevdfg Kvre pelir 

– Nil`iqg$X30(:17$23^/0=?%

Cin$ Dr:0.0  , $ $ 

  ;   )  $ $ 8 $ . $ – Co$ ; Zidpis, 2::0 /Pezimr$ @edgni.zilemr$%$ – ?0,X0^ z$8 2: cn$

Bebleimr$ z$ ?1 /7: pep$%ESBD 55=6.52=.2?.5A$ zrf, 7::: fx$ – X:0.0^. . 7$ @rfzp aedgdcegr /rvs$%

30=$=3/:=6$?%

Cin$ Dr

:0.6   , $ $ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2

  ; $ $ ; 7 $ ; '"$  # $  "'  $ $ ) $$ &$ &, !$ $ #$ – Co$ ; Qfcpir, 2::0 /Cinbedgpvl Zilemr$%$ – =7, X7^ z$ ; el$cilir$8 21 cn$

ESBD 55=6.5=?2.2.3A$ zrf, 2::: fx$ – X:0.6^. . 7$ Lenbg rvs $

?77$717$7/:=6$2%

Cin$ Dr 07:7=

:0.1  Crv, Evref Edeefrf äd crezpimrgaef ; Ngpfregl `e`gcpec ) Evref Crv8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ `f Ngpfngpec  e Edairngpec$ Cgpf`rg Edairngpec Gzlecgp$ – Co$ ;Cfdprvl F`$.zilemr$ gl VSN, 2::3$ – 65, X7^ z$ ; `fs$8 2: cn$

Bebleimr$ z$ 65 /= pep$%ESBD 55=6.=:.306.3A$ zrf, 6: fx$ – X:0.1^. . 7$ Crezpimrgaef 

::0$:61$66;::3$21/:=6$?%

Cin$ Dr 770

:0.=  Ricg, Glg Cinvdecgrfg zilepec e `fnicrgpe{grfg sicefpee ; Nidimr$ ) Glg Ricg8

rf`$ p$ ; Mofirmof Rvsdgc8 Vdeq$ `f Spgp `ed Nil`iqg, Ceqec F`vcgpeid Zrikfcp$ – Co$; Cfdprvl F`$.zilemr gl VSN, 2::3$ – 237, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 227.23:$ – Gzgrf cv szrekedvl Ceqec F`vcgpeid ZrikfcpESBD 55=6.=:.362.1A$ zrf, 73: fx$ – X:0.=^. . 7$ Cinvdecgrf zilepec $

32;:75$6

Cin$ Dr 76:/75=):3%

:0.?  , $ $ 

'  -  "-  " ; /- -./  $   70 2::3 -$% ; %$7::7 "" ; &        +$ ( $ #$ '"$ )  ,$ $ %8 $   $ ,$ ( $ .($"'- $ – .$ ; Cfdprvl F`$.zilemr gl VSN, 2::3$ – 723, X7^ z$8 2: cn$

Gvp$ fspf ed`ecgp zf qs a$ `f pep$ – Bebleimr$ z$ 77?.723 /773 pep$%ESBD 55=6.=:.30=._A$ zrf, 7:: fx$ – X:0.?^

303$7/0=?%/:=3$?%

Cin$ Dr 757):3

:0.5  Zriblfnf `f ledmqespec mfdfrgl  e ringdec ) Vdeq$ `f Spgp `ed Nil`iqg$

Agc$ `f Lb$ e Lep$ Spredf$ Cgpf`rg Aelilimeg Argdcf{ "Mremirf Cedcelfe"8 cin$ rf`$ ;Gdgpil Lfdg /rf`$ rfsz$%, $$$ – Co$ ; Cfdprvl F`$.zilemr$ gl VSN, 2::3$ – 20 cn$ –ESBD 55=6.=:.325.7

Qil$ 7$ – 2::3$ – 25=, X3^ z$ ; scofnf, pgb$ –Pfxpf ; lb$ rin$, ar$, rvs$ –Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=:.33:.6 ; A$ zrf, 16 fx$ – X:0.5^

. . 7$ Ledmqespec  mfdfrgl $ 2$ Lenbe ringdecf – Ledmqespec $?77$73-7/:?2%>736$7>733$7>717$7

Cin$ Dr 77:/75:):3%

:0.7:  , $ $    ; . $ ) ) !$ &$

8 $ $ ; !$ $ 8 $ -$ .$ .($ $ (-$ – .$ ;Cfdprvl F`$.Zilemr$ gl VSN, 2::3$ – 77?, X7^ z$8 2= cn$

Bebleimr$ z$ 67.66ESBD 55=6.=:.3:2._

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3

A$ zrf, 76: fx$ – X:0.7:^. . 7$ Lepfrgpvrg rvs  – Espiref e crepec $

?27$717$7$:5":5)71"/:=6$?%

Cin$ Dr ?2/703):3%

:0.77  Oâdcv, @vneprv E$ @eceidgr fxzlecgpeq cilgr ) @vneprv E$ Oâdcv$ – F`$ rfq$ e cinzl$ – Co$ ;

 Ä$F$.Z$ ":peedg", 2::3 /F`$ "Vdeqfrsvl"%$ – 6:=, X7^ z$8 2: cn$ – /Cil$ "@ec$ cilgrf"%Bebleimr$ z$ 6:1.6:=ESBD 55=6.1=.330.7 /äd ciz$%A$ zrf, 6::: fx$ – X:0.77^

– – 7$ Lenbg rinâd $ – @ec  eidgrf fxzlecgpeqf$ 2$ @ec  eidgrf fxzlecgpeqf – Lenbgrinâd $

?77$736$7-3=0$3/:=6$3%

Cin$ Dr 52=0

:0.72  Moe`vl spv`fdpvlve ; Agc$ `f @rfzp ; szfc$ @rfzp8 szfc$ @rfzp e Gcpeqepgpfgqgngl ) Vdeq$ `f Spgp `ed Nil`iqg8 ciir`$ ; Mofirmof Gqridec, $$$ 8 rf`$ rfsz$ ;Glfxgd`rg Mofrgsen$ – Co$ ; Cfprvl F`$ gl VSN, 2::3$ – 33, X3^ z$ ; el$, pgb$8 27 cn$

A$ zrf, 6:: fx$ – X:0.72^3=?$70/:31%

Cin$ Dr 2?5

:0.73  Glfxgd`rv FapfdfOgd`bgl zfdprv cizee e kvdeire ; /pfiref e nfpi`ec% ; Xzfdprv v{vl

spv`fdelir^ ) Fapfdf Glfxgd`rv, Gdgpilef Bv`fqece8 Edsp$ Dg$ `f F`vcgef Ae{ec  eSzirp$ – Co$ ; "Qgledfx" SG, 2::3$ – 277 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 753.277 /7== pep$%ESBD 55=6.5=1=.5.0A$ zrf, 6: fx$ – X:0.73^. . 7$ Ogd`bgl$

=51$322/:=6$?%Cin$ Dr

:0.70  .'  '    ;"-$ 7 ) $ %$ !2, $$ $ /, $ $ 3(, ‡ 8&$       $ $ '$.$ "$, $ .  ($  $ .($ ; - , 2 "$ – Co$ ;"Qgledfx" SG, 2::3$ – 713 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 763.713 /711 pep$%ESBD 55=6. 5=1=.6.7A$ zrf, 6: fx$ – X:0.70^. . 7$ Glenfdpg eg szirpeqelir /rvs$%$

173$2$:3;=51$:=7$2Cin$ Dr

:0.76  .'  '    ;0  ; (8 "8 "7-8 -88 / ' ) $ %$ !2, $$ $ /, $ $ 3(,‡ 8 '$.$ "$ $ .  ($     $ .($ ; -  2 "$ – .$ ; "Qgledfx" SG, 2::0$ – 736 z$ ; el$, pgb$8 27cn$

Bebleimr$ z$ 72?.730 /?? pep$%ESBD 55=6.5=1=.1._A$ zrf, 6: fx$ – X:0.76^. . 7$ Glenfdpg eg szirpeqflir /rvs$%$

173$2$:3;=51$:=7$2

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

0

:0.71  .'  '    ;0  - ; '8 "8 "7-'  / )  $ %$!2, $$ $ /, !$ $$ , $ !$ #8 &$    $ $ '$.$ ", $ . ($   $ .($ ;- , 2 "$ – .$ ; "Qgledfx" SG, 2::0$ – 2?: z$ ; el$,pgb$8 27 cn$

Bebleimr$ z$ 215.2?: /717 pep$%

ESBD 55=6.5=1=.?.1A$ zrf, 6: fx$ – X:0.71^. . 7$ Glenfdpg ef – Oe`rg e `f cgrbir – Szirpeqe /rvs$%$ 2$ Oe`rg e `f cgrbid – 

Glenfdpf – Szirpeqe /rvs$%$173$213;107$73;=51$:=7$2

Cin$ Dr

:0.7=  Qdiriqscoe, Lv`nelg Gnedperelf vdfe bgsgrgbfdcf ; /Ziqfspfg qefee nflf% ) Lv`nelg Qdiriqscoe$ –

Co$ ; Cgp`e`gcp, 2::3 /Pezimr$ "Rfclgng"%$ – 2=2 z$ ; el$8 2: cn$Cv gvpimr$ gvp$ESBD 55=6.50:.60.0

A$ zrf, A$ per$ – X:0.7=^ 3=$:(67/:52%

Cin$ Dr 361

:0.7?  Qilicevc, [edge`g Qfreaec.e cvdipedflf ; Zriblfnf `ed mfinfpreg zlgd ) [edge`g Qilicevc$

– Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng" %$ – 35, X7^ z$8 2: cn$ESBD 55=6.50:.61.:A$ zrf, A$ per$ – X:0.7?^. . 7$ Mfinfpref zlgd $

670$772/:=1$6%

Cin$ Dr 3=?

:0.75  @fnfrke, Elef Cvlfmfrf `f pfspf lg cvrsvl "@rfzpvl cinvdepgr fvrizfgd" ) Elef @fnfrke8

Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Agc$ "Fcidinef Mfd$ e @rfzp"$ Cgpf`rg "@rfzp"$– Co$ ; GSFN, 2::3$ – 06, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 06 /77 pep$%ESBD 55=6.=6.2:=.7A$ zrf, 7:: fx$ – X:0.75^. . 7$ @rfzp cinvdepgr – Pfspf$

307$7/:=5%

Cin$ Dr 3=6

:0.2:  Libgdiq, Dgpgleg 

Prgd{gcee edpfrdgeidglf ; Dipf `f cvrs ) Dgpgleg Libgdiq8 Gcg`$ `f Spv`eeFcid$ `ed Nil`iqg$ Cgpf`rg "Rflgee Fcid$ Edp$"$ – Co$ ; GSFN, 2::3$ – 763, X2^ z$ ;aem$8 27 cn$

Bebleimr$ z$ 762.760/37 pep$%ESBD 55=6.=6.2:5.?A$ zrf, 7:: fx$ – X:0.2:^. . 7$ Prgd{gc  ee edpfrdg eidglf$

335$6)$=/:=6$?%

Cin$ Dr 3=?

:0.27  "Zilepecelf ngcrifcidinecf e rilvl spgpvlve äd irmgde{grfg gcpeqep"eefcidinecf faecefdpf", cida$ p$ edp$ /2::38 Coeedv%$ Zilepecelf ngcrifcidinecf erilvl spgpvlve äd irmgde{grfg gcpeqepee fcidinecf faecefdpf; Cida$ edp$, 0 gzr$ 2::3 ) rfsz$ `f f`$ ; Gvrfleg Ping$ – Co$ ; GSFN, 2::3$ – 2?0, X7^ z$ ; `egmr$, pgb$8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

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Gdpep$ ; Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Fcid$ Mfd$"$ – Pfxpf ;lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.=6.27=.5A$ zrf, 6: fx$ – X:0.27^. . 7$ Ngcrifcidinef$ 2$ Cid`vcfrfg fcidinefe$

33:$7:7$60;33?$2/0=?%/:?2%>736$7>777>717$7

Cin$ Dr 063

:0.22  Sgked, G`g Ed`ecgee nfpi`ecf zreqed` äd`fzlederfg lvcrrelir `f lgbirgpir lg `escezledg

"Sespfnf edairngpecf äd ngrhfpedm" ; zfdprv spv`fdee agc$ "Bvsedfss e G`nedesprgrfggagcfrelir" ; /szfc$ Ngrhfpedm, g$ 0, sfnfsprvl ?% ) G`g Sgked8 Gcg`$ `f Spv`ee Fcid$`ed Nil`iqg$ Cgpf`rg Cebfrdfpec e Edairngpec Fcid$ – Co$ ; GSFN, 2::3$ – ?=, X2^z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ ?: /5 pep$%ESBD 55=6.=6.27?.=A$ zrf, 76: fx$ – X:0.22^

::0$:37;335$73?/:=1$6%

Cin$ Dr 062

:0.23   #$, & 6'   "2- '  "2 ) / &-8 $

1$ $ .($ "2$ '  $ – .$ ; $.-($ &$ 1, 2::3$ –6?, X7^ z$ ; pgb$8 27 cn$

ESBD 55=6.=6.2:3.5A$ zrf, 3:: fx$ – X:0.23^

16=;331$=7/:=1$6%

Cin$ Dr 30:

:0.20  Mvpevc, Gd`rfe Spgpvl e `rfzpvl äd Kgzideg ; Xnidimr$^ ) Gd`rfe Mvpevc, Gd`rfe [nfv8

Gcg`$ ":pfagd cfl Ngrf" g NGE gl R$N$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg Q$ E$"%$ –

77: z$8 27 cn$Bebleimr$ z$ 7:?.7:5 /6= pep$% e äd dipflf `f svbsilESBD 55=6.53:.55.5A$ zrf, 7:: fx$ – X:0.20^. . 7$ Spgpvl e `rfzpvl – Kgzideg – Espiref$

30:/62:%/:57%/:=6$?%

Cin$ Dr

:0.26  Mvpevc, Gd`rfe Spgpvl e `rfzpvl äd Mfrngdeg ; Xnidimr$^ ) Gd`rfe Mvpevc, Rg`iner Mârlfg,

Edg Mvpevc8 Gcg`$ ":pfagd cfl Ngrf" g NGE gl R$N$ – Co$ ; S$ d$, 2::3 /Pezimr$ "FlfdgQ$ E$"%$ – 27? z$ ; scofnf, pgb$8 27 cn$

Bebleimr$ z$ 276.271 /?2 pep$% e äd dipflf `f svbsilESBD 55=6.53:.5?.:A$ zrf, 7:: fx$ – X:0.26^. . 7$ Spgpvl e `rfzpvl – Mfrngdeg – Espiref$

30:/03:%/:57%/:=6$?%

Cin$ Dr

:0.21  Espireg Vdeqfrsgl g Spgpvlve e @rfzpvlve ; /zfreig`g cidpfnzirgd% ;Xzfdprv v{vl spv`fdelir^ ) Gd`rfe Mvpevc, Lelegdg Coerpigc, Rg`iner Mârlfg, Gd`rfe[nfv8 Vdeq$ `f Spgp `ed Nil`iqg, Gcg`$ ":pfagd cfl Ngrf" g NGE gl RN$ – Co$ ; S$d$, 2::3 /Pezimr$ "Flfdg Q$ E$"%$ – 27 cn$

Qil$ 0$ – 2::3$ – 7=1 z$ ; pgb$ – Bebleimr$ z$ 7=:.7=6 /705 pep$% e äd dipflf `fsvbsil$ – ESBD 55=6.=:.3:1.2 /Vdeq$ `f Spgp `ed Nil`iqg%$ – ESBD 55=6.536.:3.1/Gcg`$ ":pfagd cfl Ngrf" g NGE gl RN% ; A$ zrf, 3:: fx$ – X:0.21^

. . 7$ Spgpvl e `rfzpvl – Espiref$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

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30:/7::.?=%/:57%"757?)2::3"/:=6$?%

Cin$ Dr

:0.2=  Mvpevc, Gd`rfe Rfmlfnfdpre qglvpgrf zf pfrepirevl Rfzvblecee Nil`iqg ) Gd`rfe Mvpevc,

Ngregdg Zri`gd8 Gcg`$ ":pfagd cfl Ngrf" g N$G$E$ gl R$ N$ – Co$ ; S$ d$, 2::3 /Pezimr$"Flfdg Q$E$"%$ – ?1 z$8 27 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.536.:6.2A$ zrf, 7:: fx$ – X:0.2=^. . 7$ @rfzp cinfrcegl – Nil`iqg$

30=$=/0=?%

Cin$ Dr

:0.2?  #, $ $%"   '    (  )  &$ &$ -, !$ 6$

'8 $ $$ .$ $ ( $ .($  (  ($ –Co$ ; Cfdprvl F`$.Zilemr$ gl VSN, 2::3$ – 771, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 776 /= pep$%ESBD 55=6.=:.331.0A$ zrf, 6: fx$ – X:0.2?^. . 7$ Sfnecid`vcpire /rvs$%$ 2$ Ae{ecg sfnecid`vcpirelir /rvs$%$

63=$37;127$376$6/:=1$6%

Cin$ Dr 7:5

:0.25  !,  . ; " ; X"$ 2    $ $^ )   

=8 $.$ ; $ $ ?-$ – &  ; 5$ $, 2::3 /;$"-("%$ – 3:3, X7^ z$ ; el$8 27 cn$

Pfxp ; lb$ rin$ /cv cgrgcp$ coer$%, zgregl ; lb$ rvs$ – $   ($    $ ,   68 " $1%"

ESBD 55=6.5=?0.:.7 /-(% /äd ciz$%A$ zrf, 7::: fx$ – X:0.25^

?27$736$7/0=?%.7 = 

Cin$ Dr 2027

:0.3:  Gdglflf peedeaecf glf Gcg`fnefe ":pfagd cfl Ngrf" g NGE ; XGdvl 7^ ) Gcg`$":pfagd cfl Ngrf" g N$G$E$ Cgpf`rg @rfzp zvblec8 svb$ rf`$ p$ ; Gd`rfe Mvpevc$ – Co$ ;S$ d$, 2::2$ – 27 cn$

Sfreg ; @rfzp zvblec, Dr 2$ – 2::2$ – 16 z$ ; pgb$ – Pfxpf ; lb$ rin$, fdml$, ar$ –Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.53:.17.7 ; A$ zrf, 7::fx$ – X:0.3:^

. . 7$ @rfzp zvblec$ 2$ Ädq nâdp svzfreir kvre`ec$

302(3=?$136$6/0=?%/:?2%>736$7>777>733$7Cin$ Dr

:0.37  Gdglflf peedeaecf glf Gcg`fnefe ":pfagd cfl Ngrf" g N$G$E$ ; Gdvl 7 ) Gcg`$":pfagd cfl Ngrf" g N$G$E$ Cgpf`rg @rfzp zvblec8 svb$ rf`$ p$ ; Gd`rfe Mvpevc$ – Co$ ;S$ d$, 2::2$ – 27 cn$

Sfreg ; @rfzp zvblec, Dr 3$ – 2::2$ – 65, X7^ z$ ; pgb$ – Pfxpf ; lb$ rin$, fdml$– Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.53:.11.2 ; A$ zrf , 7::fx$ – X:0.37^

. . 7$ @rfzp zvblec$ 2$ Ädq nâdp svzfreir kvre`ec$

302(3=?$136$6/0=?%/:?2%>736$7>777

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=

:0.32  Ngede aremireaecf ; Äd`rvngr nfpi`ec zfdprv zriefcpvl `f gd ) Vdeq$ Pfo$ gNil`iqfe$ Cgpf`rg Vpelgk Pfodilimec Ed`$8 flgb$ ; Fnelegd Ringd8 rf`$ rfsz$ ; QglfdpedZesgrfdci$ – Co$ ; V$P$N$, 2::0$ – 7?, X7^ z$8 27 cn$

Bebleimr$ z$ 7=.7? /77 pep$%A$ zrf, 7:: fx$ – X:0.32^

127$6=/:=1$6%

Cin$ Dr 5

:0.33  Cgdd, F$ Ngsf zlgspecf äd cidsprvcef ; Ceclv `f zrflfmfre ) F$ Cgdd, Mo$ Neoge, L$

Ileoiqie8 Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Cidsprvcee e Nfcgdecg Sprvcpvrelir$ – Co$ ;V$P$N$, 2::0$ – 06, X3^ z$8 27 cn$

Bebleimr$ z$ 06 /3 pep$%A$ zrf, 7:: fx$ – X:0.33^. . 7$ Ngsf zlgspecf – Cidsprvc  ef$

157$7=6/:02%

Cin$ Dr ?

:0.30   " -- "'   RgpeidglRisf ; $ $   "$ ) $ ; !$ $ 5#, $ !$ , $$ / , &$ $ "78 ;2$ . $ .( ($ ;2$8 $$ ; !$ , 5#$ – .$ ; ;, 2::0$ – 31, X3^ z$ ; `fs$8 27 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 3= /5 pep$%A$ zrf, 7:: fx$ – X:0.30^

::0$0/:=1$6%

Cin$ Dr 1

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?

:0.36  Cidsprvc"ee ceqelf, ed`vspreglf e gmrecilf ; Äd`rvngr nfpi`ec zfdprv flgb$zriefcpvlve `f `ezlin ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Cidsprvcee e NfcgdecgSprvcpvrelir8 flgb$ ; Pfi`ir Sârbv, Glfxfe Screzdec$ – Co$ ; V$P$N$, 2::0$ – 2=, X7^ z$ ;pgb$8 27 cn$

Bebleimr$ z$ 2:.21 /65 pep$%A$ zrf, 7:: fx$ – X:0.36^

120;137$2/:=1$6%

Cin$ Dr 6

:0.31  Ngdgmfnfdpvl prgdszirpvlve rvpefr ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ gNil`iqfe$ Cgpf`rg Edmedfref e Ngdgmfnfdp äd Prgdszirp8 glcp$ ; Pv`ir Glcg{, QgselfRvssv8 rf`$ rfsz$ ; Eid Särbv$ – Co$ ; V$P$N$, 2::3$ – 65, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 65 /7= pep$%A$ zrf, 7:: fx$ – X:0.31^. . 7$ Prgdszirp rvpefr – Ngdgmfnfdp$

161$7;16$:7/:02%

Cin$ Dr 76=

:0.3=  Ngdgmfnfdpvl prgdszirpvlve afriqegr ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ gNil`iqfe$ Cgpf`rg Edmedfref e Ngdgmfnfdp äd Prgdszirp8 glcp$ ; Pv`ir Glcg{, QgselfRvssv8 rf`$ rfsz$ ; Eid Särbv$ – Co$ ; V$P$N$, 2::3$ – =5, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ =5 /72 pep$%A$ zrf, 7:: fx$ – X:0.3=^. . 7$ Prgdszirp afriqegr – Ngdgmfnfdp$

161$2;16$:7/:02%

Cin$ Dr 76?

:0.3?  Ngrhfpedm  äd sfrqeceelf `f prgdszirp ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ gNil`iqfe8 glcp$ ; Pv`ir Glcg{, Q$ Rvssv, L$ Glcg{8 rf`$ rfsz$ ; Eid Sârbv$ – Co$ ;V$P$N$, 2::3$ – 73:, X2^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 73: /7? pep$%A$ zrf, 7:: fx$ – X:0.3?^

. . 7$ Ngrhfpedm – Prgdszirp$ 335$73?;161/:02%

Cin$ Dr 765

:0.35  Sprvcpvre, zrizrefpe e prgpgnfdpf pfrnecf ; Äd`rvngr `f lgb$ ) Vdeq$ Pfo$ gNil`iqfe$ Cgpf`rg Spv`evl e Pfodilimeg Ngpfreglflir8 glcp$ ; Mremirf @âdpv, $$$ – Co$; V$P$N$, 2::3$ – =6, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ =6 /72 pep$%A$ zrf, 3:: fx$ – X:0.35^

127$=?/:=1$6%

Cin$ Dr 71:

:0.0:  Rfgle{grfg spgmeelir `f zrgcpec pizimrgaec$ `e`gcpec, `f sv`grf,

pfodilimec  e gqgd.`ezlin ; Äd`rvngr nfpi`ec ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rgGlenfdpre cv Cl`vr e Mg{f, Qfdpelgef8 flgb$ ; Eid Ripgrv, $$$ – Co$ ; V$P$N$, 2::3$– 22, X7^ z$ ; pgb$8 27 cn$

A$ zrf, 2:: fx$ – X:0.0:^12?$?/:=1$6%

Cin$ Dr 717

:0.07  Fcidineg rgnvree ; Lvcr$ `f qfreaecgrf ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg `fFcid$ e Ngdgmfnfdp äd Ed`$8 flgb$ ; Gdmflg @flev8 rf`$ rfsz$ ; Elef Blgk$ – Co$ ;V$P$N$, 2::3$ – 75 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 75 /7: pep$%A$ zrf, 7:: fx$ – X:0.07^

33?$06/:=1$6%Cin$ Dr 713

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

5

:0.02   Ädpicnerfg cgzepilvlve irmgde{geidgl.fcidinec gl pf{flir `f lecfd ; Äd`rvngr nfpi`ec ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Fcid$ e Ngdgmfnfdp äd Ed`$8flgb$ ; Sqfplgdg Miribefqscoe8 rf`$ rfsz$ ; Qecpir :idpfg$ – Co$ ; V$P$N$, 2::3$ – 63z$ ; aem$, pgb$8 3: cn$

Bebleimr$ z$ 63 /23 pep$%A$ zrf, 2:: fx$ – X:0.02^

3=?$70/:=1$6%

Cin$ Dr 71?

:0.03  Zizfscv.Pcgce, Ilmg Cinnvdewvfr ê prgqfrs l-edairngpewvf ) Ilmg Zizfscv.Pcgce8 rf`$ rfsz$ ;

Dgpgleg Perid8 Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Edairngpec e Lb$ Ni`frdf Gzlecgpf$ –Co$ ; V$P$N$, 2::3$ – 26?, X7^ z$ ; pgb$8 27 cn$

Gvp$ fspf ed`ecgp zf ciz$A$ zrf, 2:: fx$ – X:0.03^. . 7$ Lenbg argdcf{  – Edairngpec $

?77$733$7;::0/:=6$?%

Cin$ Dr 7=:

:0.00  -$, $ $%   - ; $ $   "$ " 

 ) $ !$ , &$ $ "7, $ $ / 8 $ $ ; !$ $ 5#8 ;2$ . $ .($ ($ ;2-$ – .$ ; ;, 2::3$ – 0=, X7^ z$ ; aem$, pgb$8 27cn$

Gvp$ svdp ed`ecge zf ciz$ – Bebleimr$ z$ 0= /7: pep$%A$ zrf, 7:: fx$ – X:0.00^

::0$02/:=1$6%

Cin$ Dr 7=0

:0.06     ; $ $   + -  )  ;2$ .  $ .(  1$      #8 $ ; 3 5-,  &8 $ $ ; / 5$ –

.$ ; ;, 2::3$ – 70, X7^ z$ ; pgb$8 27 n$A$ zrf, 7:: fx$ – X:0.06^

33?$21/:=1$6%

Cin$ Dr 7=6

:0.01   Äd`rvngr `f lgbirgpir lg ae{ec ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg `f Ae{ec8flgb$ ; G$ Ncevm, ‡8 rf`$ rfsz$ ; E$ Sprgpgd$ – Co$ ; V$P$N$, 2::3$ – 27 cn$

Zgrpfg g 2.g$ – 2::3$ – 61, X7^ z$ ; aem$ – Bebleimr, z$ 61 ; A$ zrf, 0:: fx$ –X:0.01^

63/:=1$6%

Cin$ Dr 0

:0.0=  Cvebgre.Arvd{f, Dedg 

Pgedg g`fqrvlve `fszrf gzg zf cgrf i bfn ; Moe` zrgcpec `f cvdigpfrf ggzfe ) Dedg Cvebgre.Arvd{f, Gd`regd Arvd{f$ – Co$ ; Vdeqfrsepgs, 2::3 /Pezimr$"Mrgafng.Lebres"%$ – 776, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 770 /20 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Aid`vlve FcilimecDg$

ESBD 55=6.573.27.:A$ zrf, 3::: fx$ – X:0.0=^. . 7$ Gz  – Zrizrefp  e$

661$7;6:0$06

Cin$ Dr

:0.0?  Qeigrg ; Zrimr$ zfdprv lecfflf `f nv{$ ) Vdevdfg Nv{ecefdelir `ed Rfz$

Nil`iqg, Lecfvl.edpfrdgp Rfz$ `f Nv{$ "Cezregd Zirvnbfscv"$ Cgpf`rg Edsprvnfdpfcv cigr`f8 glcp$ ; Mgledg Bvediqscoe, $$$8 rf`$ p$ ; Gdmflg Rikdiqfgdv$ – Co$ ; S$ d$,2::3$ – 35 z$ 8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:

ESBD 55=6.5677.2.:A$ zrf, A$ per$ – X:0.0?^

=?=$7/:=3$3%

Cin$ Dr

:0.05  Ceibgdv, Selqeg Cvrs `f nv{ec dgeidgl e vdeqfrsgl ; Zrimr$ zfdprv edsp$ nf`ee `f ädq$

nv{$ ; Gv`eeg nv{ecee ; Zrimr$ zfdprv cl$ zrengrf glf lecfflir `f nv{$ ) Selqeg Ceibgdv8rf`$ p$ ; Gdmflg Rikdiqfgdv8 Lecfvl.edpfrdgp Rfz$ `f Nv{$ "Cezregd Zirvnbfscv"$ –Co$ ; S$ d$, 2::0$ – 37, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27.20 /5= pep$%ESBD 55=6.5677.3.5A$ zrf, A$ per$ – X:0.05^

=?/:=?$?%

Cin$ Dr

:0.6:  @vcg, Ngreg Zlgdpf ni`eaecgpf mfdfpec ; bfdfaecee e rescvre ; Xnidimr$^ ) Ngreg @vcg,

Glfxgd`rv Pflfv, Gdmflg Zirp8 Bgdcg Nid`egl, Vdeq$ `f Spgp `ed Nil`iqg, IDM"Fciszfcprv"$ – Co$ ; Nf`evl Gnbegdp, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 51 z$ ; aem$cilir$, pgb$8 20 cn$

Bebleimr$ lg saârepvl cgz$ – Gzgrf cv szrekedvl aedgdc$ gl Bdcee Nid`eglf,zriefcpvl "Cidsfrqgrfg `eqfrsepee beilimecf äd Nil`iqg" e IDM "Fciszfcprv"

ESBD 55=6.5==0.7.3A$ zrf, 7::: fx$ – X:0.6:^. . 7$ Beilimef nilfcvlgr  – Zlgdpf$

6==$2

Cin$ Dr

:0.67  Fcilimeg, fqilveg e icriperfg `eqfrsepee rfmdvlve gdengl e qfmfpgl ) Gcg`$`f :p$ g Nil`iqfe$ Sfceg `f :p$ Beilimecf, Coenecf e Gmrecilf$ Edsp$ `f [iilimef8 cil$rf`$ ; E$ Pi`frg /zrf$%, $$$ – Co$ ; Nf`evl Gnbegdp, 2::3 /A$ F$.Z$ "Pezimr$ Cfdprgl"

%$ – 3:= z$ ; aem$, pgb$8 2: cn$Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvl

aedgdc$ gl Aid`vlve Fcilimec Dg$ESBD 55=6.5==0.3._A$ zrf, 3:: fx$ – X:0.67^. . 7$ Fcilimef$ 2$ Zripfc  eg agvdfe$ 3$ Zripfc  eg alirfe$

6=0(6:2$=0)$=6/0=?%/:?2%>736$7>777>717$7

Cin$ Dr

:0.62  Spv`ee äd gdgle{ dvnfrec e izpene{grf > Rfsfgrcofs ed dvnfrecgl gdglusesgd` izpene{gpeid >   '    ) Vdeq$`f Spgp `ed Nil`iqg, Vdeq$ Ciizfrgpesp.Cinfrc$ `ed Nil`iqg8 rf`$ fa$ ; Q$

[ilipgrfqscoe, Q$ Sfecevc8 cil$ `f fxzfre ; Z$ Silpgd, $$$ – Co$ ; Cfdprvl F`$ gl Vdeq$`f Spgp `ed Nil`iqg, 2::7$ – 26 cn$Qil$ 3$ Dr 7/6%$ – 2::7$ – 2::7$ – 721, X7^ z$ ; aem$, pgb$ – Pep$, cvzreds, rf{$

zgrgl$ ; lb$ rin$, fdml$, rvs$ – Pfxpf ; lb$ fdml$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.5:6.50.3 ; A$ zrf, 7:: fx$ – X:0.62^

. . 7$ Gdgle{  dvnfrec $675$7)$1/:?2%>777

Cin$ Dr 7?3):3

:0.63  Spv`ee äd gdgle{ dvnfrec e izpene{grf > Rfsfgrcofs ed dvnfrecgl gdglusesgd` izpene{gpeid >   '    ) Vdeq$`f Spgp `ed Nil`iqg, Vdeq$ Ciizfrgpesp.Cinfrc$ `ed Nil`iqg8 rf`$ fa$ ; Q$[ilipgrfqscoe, Q$ Sfecevc8 cil$ `f fxzfre ; Z$ Silpgd, $$$ – Co$ ; Cfdprvl F`$ gl Vdeq$`f Spgp `ed Nil`iqg, 2::7$ – 26 cn$

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:5$:3$2::6

77

Qil$ 3$ Dr 2/1%$ – 2::7$ – 2::7$ – 26=, X7^ z$ ; aem$, pgb$ – Pep$, cvzreds, rf{$zgrgl$ ; lb$ rin$, fdml$, rvs$ – Pfxpf ; lb$ fdml$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.5:6.56.7 ; A$ zrf, 7:: fx$ – X:0.63^

675$7)$1/:?2%>777

Cin$ Dr 7?3):3

:0.60 

Gmvr`edi ; cgp$ $$$ $ – Co$ ; S$ d$, 2::0$ – 25 cn$$$$ 2::0$ – 2::0$ – 00 z$ ; el$ cilir$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$– A$ zrf, A$ per$ – X:0.60^

11=/0=?%>736$7>717$7

Cin$ Dr

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:5$:3$2::6

72

:0.66  Mvqfrdvl Rfzvblecee Nil`iqg$  Sprgpfmeg dgeidgl "F`vcgef zfdprv pie",2::0.2:76 ) Mvqfrdvl Rfz$ Nil`iqg8 cilgb$; Decilge Bvcvd$ – Co$ ; IDV Nil`iqg,2::3 /Pezimr$ "Bvsedfss.Flepg"%$ – 60 z$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl IDV Nil`iqgESBD 55=6.5153.?.:A$ zrf, 3::: fx$ – X:0.66^. . 7$ Zilepec  g f`vcg efe$

3=$:7"2::0)2:76">736$7>717$7Cin$ Dr

:0.61  Lfidpf, Gagdgsef Bvd `enedfgg, riv' ; Xqfrsvre zfdprv cizee^ ) Gagdgsef Lfidpf8 zrf{$ mrga$ ;

Fcgpfredg Bim`dg$ – Co$; S$ d$, 2::3 /Pezimr$ Irofe%$ – X21^ z$ ; el$8 25 cn$ESBD 55=6.567:.0._A$ zrf, 7::: fx$

?27$736$7/0=?%.7.53 Lfidpf

Cin$ Dr

:0.6=  Lespg Cirzvlve @ezlingpec, 2::0 ; Xgl spgpflir cv cgrf Rfz$ Nil`iqg ädprfedfrflgee `ezlingpecf^ ) Rfz$ Nil`iqg$ Ned$ Gagcfrelir Fxpfrdf$ @erfceg Mfd$ Zripicil@ezlingpec$ – Co$ ; Lepfrg, 2::0 /Cinbedgpvl Zilemr$%$ – 7?2, X7^ z$8 7? cn$

A$ zrf, A$ per$ – X:0.6=^307$=

Cin$ Dr

:0.6?  /%+ & <     !  +" ‡ ; 2 ) / 5"08 2$ ;

 $ – .$ ; FLGP, 2::3 /Pezimr$ ZRGM.3%$ – 53, X3^ z$ ; el$8 2: cn$Gzgrf cv szrekedvl `lve Qildfgdschee L$ESBD 55=6.5==5.:.7A$ zrf, 7::: fx$ – X:0.6?^

?27$717$7/0=?%.7 5"0 

Cin$ Dr

:0.65  izg, Pv`ir Cid`gndge lg {bvcevn ; /Fsfvre e zirpr$ lep$ Cvlfm$ rfq$ e cinzlfp$% ) Pv`ir

>izg8 rf`$ ; Qgself Priael$ – Co$ ; QGSP.N, 2::3 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 36?, X2^z$ ; aipimr$, X7^ a$ zirpr$8 2: cn$ – /Cidpfnzirgdee nfe%

ESBD 55=6.5660.0.0A$ zrf, 7::: fx$ – X:0.65^

?27$736$7/0=?%.0 >izg

Cin$ Dr 56?5

:0.1:  Pflfvc, Qecpir Ninfdpvl edenee ; Xqfrsvre^ ) Qecpir Pflfvc8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq8 el$ `f Glfx Vssi}8 pgb$ crid$ `f Ngregdg Mgbvrg, @vneprv Mgbvrg$ –Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Pezimr$ "Vdeqfrsvl"%$ – 026, X77^ z$ ;el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f GdgpilQe`rgcv e @gd Qe`rgcv8 017%

Rfa$ esp$.lep$ z$ 076.026ESBD 55=6.=0.=::.: /Lepfrg%$ – ESBD 5=3.1=6.:15.? /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.1:^

?27$736$7/0=?%.7 Pflfvc 

Cin$ Dr 5017

:0.17  Qgselgcof, Qgself Svrâsvl lve Qesodv ; Xringd, dvqflf^ ) Qgself Qgselgcof8 cidcfzeg mrga$ g

cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3/Pezimr$ "Vdeqfrsvl"%$ – 622, X1^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 063%

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:5$:3$2::6

73

Rfa$ esp$.lep$ z$ 673.623ESBD 55=6.=0.=22.7 /Lepfrg%$ – ESBD 5=3.1=6.:?0.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.17^

?27$736$7/0=?%.3 Qgselgcof

Cin$ Dr 505=

:0.12  Sunziseg Zriafssirvn ; Ngpfreglflf sfsevdee p$ `ed 77 icp$ 2::3 ) Vdeq$

Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; Mofirmof Zispec8 rf`$rfsz$ ; [edge`g Sicoerc8 cil$ `f rf`$ ; Lv`nelg Cirmofdce, $$$ – Co$ ; VLEN, 2::3$ –27 cn$ – /Cil$ Sunziseg Zriafssirvn%

Sfreg ; Bebleipfcidinef$ Edairngrf$ @icvnfdpgrf$ – 2::3$ – 50, X2^ z$ ; pgb$ –Bebleimr$ lg saârepvl grp$ – ESBD 55=6.530.73.= ; A$ zrf, 1: fx$ – X:0.12^

. . 7$ Bebleipfcidinef$X:2(3=?$0^/0=?%/:?2%

Cin$ Dr 717

:0.13  Neoge Zremirscoe ; Beibebleimr$ ) Vdeq$ Lebfr Edp$ `ed Nil`iqg$ @fz$ Eda$.Bebleipfcidinec8 fcoezg `f lvcrv ; Dgpgleg Moenzv, Pgpegdg Lfqedg8 f`$ ädmrekep `f ;[edg`eg Sicoerc8 rf`$ ; Qglfdpedg Coepirigm, Lv`nelg Cirmofdce$ – Co$ ; VLEN,2::3$ – 30, X2^ z$8 2: cn$ – /Cil$ "Vdeqfrsepgreg"8 Agsc$ g 72.g%

ESBD 55=6.530.70.6A$ zrf, 6: fx$ – X:0.13^. . 7$ Lenbg argdcf{  – Ed`ece bebleimrgaece$

:71;X?77$733$7(525 Zremirscoe^

Cin$ Dr 717.03

:0.10  Vdmvrfgdv, Eid Nglvl rb`ree ; Xqfrsvre^ ) Eid Vdmvrfgdv8 el$ ; Eid Zvev$ – Co$ ; Bids Iaaecfs,

2::0$ – 62 z$ ; el$8 76 cn$ESBD 55=6.52?.00.=A$ zrf, 6:: fx$ – X:0.10^

?27$736$7/0=?%.7 Vdmvrfgdv

Cin$ Dr

:0.16  Cilfsdec, Evref Mfdfrgeg Vderee ; Xg Bgsgrgbefe e Bvciqedfe cv Rinâdeg^ ) Evref Cilfsdec8

ciz$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn8 Bvcvrfpe ; Avd`geg Cvlpvrgl Rinâd, 2::0/Cinbedgpvl Zilemr$%$ – 603 z$ ; el$, 26 cn$

Rf{$ ; lb$ fdml$ – Bebleimr$ z$ 63?.602 e äd pfxp$ – Gzgrf cv szrekedvl CfdprvlveEdp$ `f Cvlpvr zfdprv Cizee e Pedfrfp "Sfrmev Mrissv"

ESBD 55=6.5:1.?6.: /äd ciz$%A$ zrf, 7::: fx$ – X:0.16^. . 7$ Ngrfg Vderf, 757=.757? – Bgsgrgbeg e Bvciqedg cv Rinâdeg – 

Espiref$ 2$ Mfdfrg eg Vderee – Beimrgaee$50/05?(0=?(0==$?6%"757=)757?"/:53%(525

Cin$ Dr 37030

:0.11  Ci`vl zfdgl gl Rfzvblecee Nil`iqg$ Lfmfg Rfzvblecee Nil`iqg zreqed`zvdfrfg äd gzlecgrf g "Ci`vlve zfdgl gl Rfzvblecee Nil`iqg" > -   "  ) zrf{$ mrga$ e ciz$ ; Qecv Irofegdv$ – Co$ ; Lfxecid Vdeqfrsgl,2::3 /Cinbedgpvl Zilemr$%$ – 273 z$8 22 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ESBD 55=6.5=17.2.3A$ zrf, A$ per$ – X:0.11^. . 7$ Ci`vl zfdgl gl Rfzvblecee Nil`iqg$

303$2/0=?%/:50$0%>736$7>717$7

Cin$ Dr 372?3:0.1=   &, ( 

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:5$:3$2::6

70

"      --  ; 8', $, , , ‡ )    &/' 8 2$ ;   &-$ –. ; 5$ , 2::3 /Pezimr$ "Sgaed.Mrvz" SRL%$ – 253, X7^ z$ ; aipimr$, el$, X7^ a$ zirpr$827 cn$

"    '  &/' z$ =.7:$ – Bebleimr$ z$2?0.25: /73: pep$%

ESBD 55=6.5=63.:.6

A$ zrf, 6:: fx$ – X:0.1=^. . 7$ Lepfrgpvrg m m v{  – Crepec  /rvs$%$

?27$672$716/0=?%$:5

Cin$ Dr

:0.1?      & ; !   ) $ "  %/ -    & "Gres.@i}d", Bgdcg Nid`egl$– Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – ? z$ ; el$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.1?^. . 7$ Sed`rinvl "@gvdg" /rvs$%$

171.:5=.:63$2

Cin$ Dr:0.15  SE@G – bigl edqe{ebel ) Sic$ Dg$ g Crvcee Riee `ed Nil`iqg, Cfdprvl

Rfzvblecgd SE@G$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – 76 z$ ; el$8 7: cn$A$ a$ `f pep$ Gzgrf cv szrekedvl Af`frgefe Edp$ g Sic$ Crvcee Riee e Sfnelvdee

Riee, @AE@ g Mvqfrdvlve brepgdecA$ zrf, A$ per$ – X:0.15^

171$5?;6=?$?2?OEQ

Cin$ Dr

:0.=:  @K Sgdpg Clgvs ; 2::3):0 ; 20:   2-  ; X0cgsfpf gv`ei^$ – XCo$^ ; .$, X2::0^$ – Gzgrf ädpr.i ädqflepigrf cinvd cv ädc 3 cgsfpf

7 cgsfp gv`ei$ Spfrfi7 "$ – 2::0$ – Cvzred`f ; 7$ !4, '   ) $ 2$   ) 

 !2$ 3$ !4 2 ) $ $ 0$  ) Nr$ Crf`i$ 6$  " ) $.  ;$ 1$ &  ) %$ $ =$    ) 8$ $$ ?$& ) . 3/$ 5$   / ) ;"$ 7:$ !- 76 ) .$ 77$  - / " ) 3+" $ 72$ 8    ) !$ ! !  $$ 73$   "  )  -$ 70$ 3+"/.- ) @fNggr$ 76$  / ) 3$ 71$ 9 )  $

A$ zrf, A$ per$ – X:0.=:^=?0

Cin$ Dr

:0.=7  @K Sgdpg Clgvs ; 2::3):0 ; 20:   2-  ; X0cgsfpf gv`ei^$ – XCo$^ ; .$, X2::0^$ – Gzgrf ädpr.i ädqflepigrf cinvd cv ädc 3 cgsfpf

7 cgsfp gv`ei$ Spfrfi2 "$ – 2::0$ – Cvzred`f ; 7$ ;  "  )    !2$ 2$ & ) 

9$ 3$   ) / !$ 0$ %     ) !$./$ 6$ &/(    )  .$ 8"$ 1$ ."7" )   .$ =$ /  )  50$ ?$ <  "+  ) ."$ 5$ <   ) $ $"$ 7:$   ,    ) %$ 77$ 6  ) $ $ 72$ %   ) J$ 73$ < "   " ) S7=$ 70$%  )  /      8/-  8$ 76$ %  )  # $ 71$ )  $ J($ 7=$ '  -/ )  $

-'$A$ zrf, A$ per$ – X:0.=7^=?0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

76

Cin$ Dr

:0.=2  @K Sgdpg Clgvs ; 2::3):0 ; 20:   2-  ; X0cgsfpf gv`ei^$ – XCo$^ ; .$, X2::0^$ – Gzgrf ädpr.i ädqflepigrf cinvd cv ädc 3 cgsfpf

7 cgsfp gv`ei$ Spfrfi3 "$ – 2::0$ – Cvzred`f ; 7$ ) !$ 2$ %/  ) Oe.

Ae$ 3$ ) ) $ 0$ . ) Glfxei$ 6$ .  ) 3$ $ 1$  - )    $ =$  3,     )  %$ ?$ &  )  / $ 5$ !  ) $ %$ 7:$ .' ) 9 -$ 77$    . ) 1 $ 72$ %  ) )$ 73$ ) ) 9$ 70$ 8"0 )  ;"$ 76$ %- )  3+"#$ 71$   ) 8  #    %$ 7=$ 8/    / )  5$ 7?$ )'#/ ) #$

A$ zrf, A$ per$ – X:0.=2^=?0

Cin$ Dr

:0.=3  @K Sgdpg Clgvs ; 2::3):0 ; 20:   2-  ; X0cgsfpf gv`ei^$ – XCo$^ ; .$, X2::0^$ – Gzgrf ädpr.i ädqflepigrf cinvd cv

 ädc 3 cgsfpf7 cgsfp gv`ei$ Spfrfi0 "$ – 2::0$ – Cvzred`f ; 7$ 8  +" )  $ 2$ . ) 

&$ 3$ $/  )    5$ 0$ &  )  %$ $ 6$   ) !$ 5$ 1$ ; +"/ ) 3 "-$ =$ &#   ) $  "0-$ ?$ 6- )  $ 5$ ) 8$ 8$ 7:$<. ) -$ 77$ ' 2- ) & 5$ 72$ ./ ) $ .$73$ &'.- )  %$ 70$ ) X^ )"$ 76$  +"/ )  $ -$ 71$ !4  )  $ $ 7=$ ; -/ ) ($

A$ zrf, A$ per$ – X:0.=3^=?0

Cin$ Dr

:0.=0  Mv{mgd, Qglfdped Cglepelf ngdgmfrvlve `f svccfs ; Gzlecgrfg  e `f{qilpgrfg dielir gszfcpf

glf ngdgmfnfdpvlve äd ädq$ zrfvdeqfrsepgr ; Sfnedgr edsprvcpeq.nfpi`ec zfdprvngdgmfree zredcezgle ge edsp$ `f ädq$ zrfvdeqfrsepgr cv mfdfrecvl "NgdgmfnfdpvlF`vcgeidgl äd ädq$ ni`frd", 71 `fc$ 755? ) gvp$ e zrf{$ `f ngpfreglf ; QglfdpedMv{mgd, L$ Zgprgcv8 ciir`$ p$ ; G$ Nicrgc, @$ Zgprgcv8 @er$ mfd$ g Ädq$ CfdprvlDielir Pfodilimee F`vcgeidglf, Lecfvl "Eid Crfgdm"$ – Co$ ; S$ d$, 2::3 /Pezimr$"Serevs" SRL%$ – 720 z$ ; aem$, pgb$8 27 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 722 /2? pep$%ESBD 55=6.5=57.7.0

A$ zrf, 7:: fx$ – X:0.=0^. . 7$ Ngdgmfnfdpvl f`vcg eidgl$

3=$:70

Cin$ Dr

:0.=6  Cvlpvrg fspfpec, f`vcgeg e senbilesnvl – cinzidfdpf glf sprgpfmefe `f`f{qilpgrf g vdepee cilgrf ) @fz$ F`vcgef, :p$, Pedfrfp e Szirp$ Nvd$ Coeedv8ciir`$ ; Qglfdped Mv{mgd$ – Co$ ; Qgledfx, 2::2$ – =6, X1^ z$ ; pgb$8 27 cn$

Bebleimr$ lg saârepvl grp$ESBD 55=6.5?::.:.=A$ zrf, 7:: fx$ – X:0.=6^. . 7$ F`vcg eg fspfpec  – Airngrfg zfrsidglep  ee$

3=$:31/:?2%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

71

:0.=1  Ci`vl nvdcee gl Rfzvblecee Nil`iqg > ;    "  ; Nidepirvl Iaecegl gl Rfz$ Nil`iqg dr$ 765.712)10? `ed 25$:=$2::3$ – Co$ ;Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 1=5 z$8 7= cn$ – /Cil$ "Cgrpefr kvre`ec"%

Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.=5.200.? /äd ciz$%A$ zrf, 72:: fx$ – X:0.=1^. . 7$ Ci`vl nvdcee gl Rfzvblecee Nil`iqg$

305$2/:50$0%>736$7>717$7Cin$ Dr 07:22

:0.==  -$,'  ; X    $ "#/" 8, $%7#/^ ) "#/" 88 -$ $ ; .$ &$ %-8 zoipimr$ ; Qecpir Hisovlegd$ –Co$ ; S$ d$, 2::0 /Zidpe Nf`eg%$ – X6:^ z$, X2^ a$ änzpvrepf äd 2 zre ; aipimr$ cilir$8 3:cn$

Pfxp zgrgl$ ; lb$ rvs$, fdml$ – A$ a$ `f pep$ Äd ciz$A$ zrf, A$ per$ – X:0.==^. . 7$ Qedeaecg ef – Nil`iqg – Ringdf pe /rvs$%$

113$2/0=?%>717$7>777Cin$ Dr

:0.=?  Eid Glfxgd`rv ; Beibebleimr$ ) Vdeq$ Lebfr Edp$ `ed Nil`iqg$ @fz$ Eda$.Bebleipfcidinec8 glcp$ ; Ilmg Qgcgrevc,$$$8 rf`$ bebleimr$ ; Qglfdpedg Coepirigm$ – Co$; Cfdprvl F`$ zilemr$ VLEN, 2::3$ – 20, X7^ z$ ; pgb$8 2: cn$ – /Cil$ "Vdeqfrsepgreg"8 f`$g 7:.g%

ESBD 55=6.52:.50.2A$ zrf, 6: fx$ – X:0.=?^. . 7$ Ngpfngpec  – Ed`ece bebleimrgaece$

:71;X67(525 Zremirscoe^

Cin$ Dr ?6

:0.=5  Zriblfnf `f ledmqespec edmedfrfgsc ; cvlfm$ `f grp$ ) ciir`$, rf`$ p$ ;Qglfdped Cekgciqscoe$ – Co$ ; VLEN, 2::3$ – 2: cn$

Sfreg ; Aelilimef edmedfrfgsc$ – 2::3$ – 251 z$ ; aem$, pgb$ – Pfxp ; lb$ rin$,fdml$, mfrn$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.530.72.5 ;A$ zrf, 7:: fx$ – X:0.=5^

. . 7$ Lenbgk edmedfrfsc$?7-2=1$1;12/:?2%>736$7>777>772$2

Cin$ Dr :3.:0

:0.?:  @vdgfqg, Qecpireg Uivpo ia Nil`iqg – air pof @fnicrgpec @fqfliznfdp ) Qecpireg @vdgfqg8

prgdsl$ ; Pgpegdg Bglgd, Ngredg Ge`iqg8 Uivpo Oflsedhe Cepe{fds- Gssfnblu ia Nil`iqg$

– Co$ ; UOCG ia Nil`iqg, 2::3$ – 772 z$ ; el$8 2: cn$Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$ – Pfxp zgrgl ; lb$ rin$, fdml$, rvs ESBD 55=6.5=66.6.:A$ zrf, 7::: fx$ – X:0.?:^. . 7$ Irmgde{g ee `f pedfrfp – Nil`iqg – Gszfcp zilepec$

:17$273;32/0=?%>736$7>777$717$7

Cin$ Dr

:0.?7  Mvel, Egcib Clezg qesvlve ; Qfrsvre ) Egcib Mvel8 ciz$ ; Sened Silidgre$ – Co$ ;

Vdeqfrsvl, 2::0$ – =5 z$8 2: cn$ESBD 55=6.500.17.2

A$ zrf, 6:: fx$ – X:0.?7^ ?27$736$7/0=?%.7 Mvel 

Cin$ Dr 70?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=

:0.?2  - $ $  ; /-", '  , $ -% ; %$

" ) $$ $ 8 $ $  $  !-, ;$  $$ %$ #$ – .$ ; Flgd.Zilemrga, 2::0$ – 71? z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 71? /33 pep$%ESBD 55=6.5=66.?.6A$ zrf, 6:: fx$ – X:0.?2^

. . 7$ Glmfbr  /rvs$%$ 2$ Mfinfpref gdglepec  /rvs$%$672(670$77)$72/:=6%

Cin$ Dr

:0.?3  .$    __E ;   , , )  $   $$ $         "#- %-  %+8   $ ; $ ."$ – .$ ; 5$ $, 2::0 /Pezimr$ "FlgdZilemr$"%$ – 371 z$ ; aem$, pgb$8 20 cn$

Pfxp zgregl ; lb$ fdml$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsilESBD 55=6.5=66.1.5A$ zrf, 26: fx$ – X:0.?3^. . 7$ Clengpilimef – Nil`iqg /rvs$%$

667$6?/0=?%"2:"/:?2%Cin$ Dr

:0.?0  Relfgdv, Eid Cinfdpgree lg Lfmfg zreqed` cglepgpfg äd cidsprvcee ) Eid Relfgdv$ – Co$ ;

Vdeqfrsvl, 2::0$ – 7:6, X2^ z$ ; pgb$8 20 cn$Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$ – Bebleimr$ z$ 7:= /7= pep$%$ – Gzgrf cv

szrekedvl aedgdc$ gl Aid`vlve fxprgbvmfpgr zfdprv aedgd grfg lvcr$ `f cidspepverf g bg{fedirngpeqf äd cidsprvcee

ESBD 55=6.500.12.:A$ zrf, 6:: fx$ – X:0.?0^. . 7$ Cidsprvc  ee – Cglepgpf$

15$:$::0$72/:$:=2%

Cin$ Dr 56?=

:0.?6  Mvmfl, Gdgpil Gn aisp i`gp cg decei`gp ; Xqfrsvre^ ) Gdgpil Mvmfl8 zecp$ ; Eg$ Ileedäh$ – Co$

; Zidpis, 2::0 /Pezimr$ "Bvsedfss.Flepg" S$G$%$ – 256, X7^ z$ ; el$8 2: cn$Gzgrf cv szrekedvl aedgdc$ gl Gsic$ irm$ e cinvdepelir fqrfefpe `ed Rfz$

Nil`iqgESBD 55=6.5:2.=7.6A$ zrf, A$ per$ – X:0.?6^

?27$736$7/0=?%.7 Mvmfl

Cin$ Dr

:0.?1  Zricfsvl zilepec äd Vdevdfg Fvrizfgd ) prg`$ ; Mfdiqfqg Bilfg8 rfsz$ `ff`$ ; Oflfd ]gllgcf, ]ellegn ]gllgcf$ – F`$ g 0.g$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 127, X7^ z$ ; aem$, pgb$8 26 cn$

Bebleimr$ z$ 666.1:: e lg saârepvl cgz$ – Ed`$ z$ 1:7.127$ – Gzgrf cv szrekedvlAvd`gef Siris Nil`iqg e Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ – Bv`gzfspg

ESBD 55=6.17.3:?._ /äd ciz$%A$ zrf, 7::: fx$ – X:0.?1^. . 7$ Zilepece edpfmrg eidespf – Vdevdfg Fvrizfgd  – Zriniqgrf$ 2$ Vdevdfg

Fvrizfgd  – Zilepece edpfmrg eidespf$335$520:17$7FV/:?2%

Cin$ Dr

:0.?=  Qlgo, Zfpre 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?

Svsgh pgg `üddàà hvrvlngsed`gd ) Zfpre Qlgo8 $   --$ $ ;  5, $  -$ $ ; & %$ – .$ ; S$ d$, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 7=1 z$ ; el$, aipimr$ cilir$8 27 cn$

Pfxp zgrgl$ ; lb$ mmv{, rvs, fdml$ESBD 55=6.=?.2=6.2 /äd ciz$ e svzrgciz$%A$ zrf, 7::: fx$ – X:0.?=^. . 7$ Grpf `fcirgpeqf /rvs$%$

=06>672$716>777>717$7Cin$ Dr 7?15

:0.??  , )$ $ $- % > Mofirmof Sprf{fq ; 5-$ '  ) 3$ !$ 4$ –

.$; , 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?3, X3^ z$, X71^ z$ aipimr$, X7^ a$ zirpr$827 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – $  ($  .- $"0 $ , 7 -$ .#, .#$ "0 $, ‡

ESBD 55=6.5=15.0.?A$ zrf, 6:: fx$ – X:0.??^. . 7$ @erekire – Mofirmof Sprf{fq, 7520.7550 – Beimrgaee /rvs$%$

=?$:=7$2(525 %>717$7>736$7Cin$ Dr 2231

:0.?5  Nedcv, Fvmfdeg Lenbg rinâd ; Zriael nf`ecgl ; cv svzirp mrgngpecgl e `f cvlpeqgrf g lb$

rin$ ; /zfdprv nf`ecedepee gliledmqe% ) Fvmfdeg Nedcv, Grmfdpedg Coeregc8 ciir`$ ;Qgself Nfldec$ – Co$ ; Lepfrg, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 350, X1^ z$ ; el$, pgb$,X72^ z$ el$ cilir$8 26 cn$

Bebleimr$ z$ 353.350 /?7 pep$%$ – Gzgrf cv szrekedvl GSCIN S$G$ MrivzCgrgdgsgde.Qed S$G$, Cinzgdeg `f gsemvrre "GAFS.N"

ESBD 55=6.5:=.12.?A$ zrf, A$ per$ – X:0.?5^

. . 7$ Lenbg rinâd  – Mrgngpec  – Cvlpeqgrf – Nf`eced $?77$736$7"31;17/:=6$?> 717$7%

Cin$ Dr 222=

:0.5:  Nied, Qfgcfslgq Medfcilimef fd`icredilimec kvqfdel ) Qfgcfslgq Nied$ – F`$ g 2.g, rfq$ e

g`vm$ – Co$ ; Grc, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 22:, X2^ z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 275.22:$ – Gzgrf cv szrekedvl VDECFA.Nil`iqgESBD 55=6.17.3:6.6A$ zrf, A$ per$ – X:0.5:^. . 7$ Medfcilimef fd`icredilimec $

17?$7(171$03.:63$2

Cin$ Dr

:0.57  Mivl`, Zgppe Clgsg edpfmrgp zfdprv cizee `f qârsp nec ; Ni`glepe senzlf `f g`gzp$ g

cfdprflir `f gcpeqepgpf lg dfqielf cizeelir ) Zgppe Mivl`, Kiucf Svlleqgd8 prg`$ `ed fdml$ ;Decilfpg Cvlgqg8 el$ ; Kigd ]gepfs$ – Co$ ; Fzemrga, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –2:=, X7^ z$ ; el$8 25 cn$ – /Bebl$ "Zgs cv Zgs"%

Bebleimr$ z$ 7?3.7?=$ – Ed`ecf z$ 755.2:=$ – Gzgrf cv szrekedvl VDECFA,Avd`gefe Siris.Nil`iqg

ESBD 55=6.5:3.53.2A$ zrf, 2::: fx$ – X:0.57^. . 7$ F`vcg ef – Cizee cv `esgbelep  e $

3=1$2)$3.:63$2

Cin$ Dr

:0.52  Ciribcg, Lelegdg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

75

Dfmresseni ; Xziqfspere^ ) Lelegdg Ciribcg$ – Co$ ; Grc, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – =:, X2^ z$8 20 cn$ – /Zreng qfrbg%

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris.Nil`iqgESBD 55=6.17. 372.?A$ zrf, fx$ – X:0.52^

?27$736$7/0=?%.30 Ciribcg

Cin$ Dr

:0.53  Cgrz, Ilfm @rvnvl `f zlgspeled ; Xfsfvre^ ) Ilfm Cgrz$ – Co$ ; Grc, 2::3 /A$F$.Z$

"Pezimr$ Cfdprgl"%$ – =:, X2^ z$8 20 cn$ – /Zreng qfrbg%Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris.Nil`iqgESBD 55=6.17.377._A$ zrf, fx$ – X:0.53^

?27$736$7/0=?%.0 Cgrz

Cin$ Dr

:0.50  Ricg, Gdmfledg Ngng lir `f vrnge ; Xzefsf `f pfgprv^ ) Gdmfledg Ricg$ – Co$ ; Grc, 2::3

/A$F$.Z$ "Pezimr$ cfdprgl"%$ – =:, X2^ z$8 20 cn$ – /Zreng qfrbg%Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris.Nil`iqgESBD 55=6.17.37:.7A$ zrf, A$ per$ – X:0.50^. . 7$ Zefsf `f pfgprv 

?27$736$7/0=?%.2 Ricg

Cin$ Dr

:0.56  Ngr`grf, Ngrcflg Pigndg ; Xcvlfm$ `f qfrsvre, scfdfpf, zriqfrbf, $$$^ ) Ngrcflg Ngr`grf,

Ngdilf Dfgmv, G`g [gzirikgdv8 cidcfzeg ciz$ ; E$ Ileedäh$ – Co$ ; Zidpis, 2::3/A$F$.Z$ "Pezimr$ Cfdprgl" %$ – 1? z$ ; el$ cilir$, aipimr$, d$ nv{$8 20 cn$

ESBD 55=6.52=.7:.1

A$ zrf, 3::: fx$ – X:0.56^ :?=$6(?27$736$7/0=?%.53

Cin$ Dr

:0.51  Eide", @egdg Gqicgpvl.gzrpir äd zricfsvl fxgnedree kv`ecegrf$ Spgpvpvl, zi{eeg `f sedf

spppigrf e ed`fzfd`fdg cg mgrgdee ) @egdg Eide8 Edsp$ `f Aeli{iaef, Siceilimef e@rfzp$ – Co$ ; S$ d$, 2::7 /Pezimr$ "Rfclgng"%$ – 7::, X3^ z$8 2: cn$

Bebleimr$ z$ 5=.7:7 /1? pep$% e äd dipflf `f svbsil$ESBD 55=6.5::.=7.2A$ zrf, 7:: fx$ – X:0.51^. . 7$ Gqicg e$

30=$516$7Cin$ Dr 711

:0.5=  Zärv, Eid Rgzirpvl kvre`ec ; /ngpfregl `e`gcpec% ) Eid Zärv, Qglfree Bvkir$ – Co$ ; F`$

VCN, 2::3 /Pezimr$ "ZRENF_cin"%$ – 65, X7^ z$ ; scofnf8 2: cn$Bebleimr$ z$ 61.6= /33 pep$%ESBD 55=6.5=3?.5.2A$ zrf, 3:: fx$ – X:0.5=^. . 7$ Rgzirp kvre`ec – Di  evde$

30:$777$6/:=6$6%

Cin$ Dr

:0.5?  /:,  

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:

8"0        - ;/. % ) ! 5, ;/ 58 '$ $ ; & 5-$ –Co$ ; Ä$ E$ "Gdmflg Lfqedg", 2::3 /Pezimr$ Irofe%$ – 7?5, X0^ z$8 27 cn$

Bebleimr$ z$ 7?1 /72 pep$%ESBD 55=6.5=??.7.5A$ zrf, 6:: fx$ – X:0.5?^. . 7$ Spgpvl e `rfzpvl, pfiref /rvs$%$

30:$72/:=6$?%Cin$ Dr 3072

:0.55  7, 2 8 +" ; X2, ^ ) < J8 "$ ; 9$ 8

; <$ 8 $ – Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 23=, X3^ z$82: cn$

ESBD 55=6.52=.21.2A$ zrf, 7::: fx$ – X:0.55^

?27$717$7/0=?%.7(?27$717$7/0=?%.3 J 

Cin$ Dr

:0.7::  Lfgci, Eid Egliqfde ) Eid Lfgci, Pgpegdg Vdmvrfgdv8 aipimr$ ; G$ Ngr`gre, $$$ – Co$ ;

Lecird, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 75?, X2^ z$ ; el$, scofnf, o$, X20^ z$ aipimr$cilir$8 2: cn$

Bebleimr$ z$ 752.755 /331 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Zrenrefe eCidselevlve irfdfsc Egliqfde

ESBD 55=6.5=5:.:.5A$ zrf, 2::: fx$ – X:0.7::^. . 7$ Rgeigdf – Egliqfde – Nil`iqg – Espiref$

50/0=?.27%

Cin$ Dr 2771

:0.7:7  vrcgdv, Eid 

Espirecepgpfg espireimrgaefe ; Ibsfrqgee gsvzrg scresvlve espirec bgsgrgbfgd ) Eid >vrcgdv$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 212, X7^ z$ ; pgb$8 20 cn$

Bebleimr$ äd dipflf `f svbsil$ – Ed`$ z$ 205.212ESBD 55=6.17.373.1A$ zrf, 6:: fx$ – X:0.7:7^. . 7$ Espireimrgaef – Nil`iqg – Espirecepgpf$

53:/0=?%

Cin$ Dr

:0.7:2  Birmngdd, Glbfrp Gdcirgrfg äd rfglepgpf ; Dgpvrg eda$ lg saârep `f nelfdev ) Glbfrp Birmngdd8

prg`$ ; Bim`gd Velfcgd8 ciz$ ; N$ Bgcedscoe$ – Co$ ; Pfodecg.Edai, 2::3 /A$F$.Z$

"Pezimr$ Cfdprgl"%$ – 2=0 z$ ; aem$8 22 cn$Pep$ irem$ ; Oil`edm id pi rfglepu$ – Bebleimr$ äd dipf z$ 237.217$ – Ed`fx, z$213.2=0$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris.Nil`iqg, Edsp$ zfdprv i Sic$@fscoes – Bv`gzfspg

ESBD 55=6.13.220.1A$ zrf, 7::: fx$ – X:0.7:2^. . 7$ Edairng eg – Pfiref – Espiref$

371$==;::=

Cin$ Dr

:0.7:3  ]glbu, Sulqeg Prgdsairnre glf mfdvrelir vngdf ) Sulqeg ]glbu8 prg`$ `ed fdml$ `f Qeqeg.

@ilirfs Sd`vlfscv8 Bebl$ Edp$ `f Siceilimef$ – Co$ ; Fzemrga, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 23?, X2^ z$ ; aem$, pgb$8 20 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

27

Bebleimr$ z$ 2:?.22=$ – Ed`$ z$ 225.23?$ – Gzgrf cv szrekedvl aedgdc$ glAvd`gefe Siris.Nil`iqg

ESBD 55=6.5:3.52.0A$ zrf, 6:: fx$ – X:0.7:3^. . 7$ @eafrfd  efrf `fnimrgaec  – Mfdvre vngdf$ 2$ Mfdvre vngdf – 

@eafrfd  efrf `fnimrgaec $371$301

Cin$ Dr

:0.7:0  Bglgd"g `f zle g Nil`iqfe, 2::2 ) Bgdcg Dg$ g Nil`iqfe$ – XCo$^ ; S$ d$,X2::3^$ – ?=, X7^ z$ ; `egmr$ cilir, pgb$8 25 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7:0^. . 7$ B dce – Bgdcg Dg eidgl  g Nil`iqfe – Bglgd  f `f zl  e$

331$=77/0=?%;16=$3=

Cin$ Dr 

:0.7:6  vrcgdv, Qeirfl Bg{flf cidpgbelepee ) Qeirfl >vrcgdv, Fv`icoeg Bgkfrfgd8 prg`$ `ed lb$ rvs ;

Dedg Zgspfrdgciq8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; A$F$.Z$ "Pezimr$Cfdprgl", 2::0$ – 211, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 216.211 /20 pep$%ESBD 55=6.=?.2=?.= /äd ciz$%A$ zrf, 26:: fx$ – X:0.7:6^. . 7$ Cidpgbelepgpf$

16=$7/:=6$?%

Cin$ Dr 27?5

:0.7:1  Bipdgrv, Pfi`ir Espireg Sfrqeceelir Sfcrfpf ; Xbrfqegr^ ) Pfi`ir Bipdgrv, Glfxgd`rv Mgdfdci8

zrfa$ ; Evref Cilfsdec8 ciz$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn, 2::0 /CinbedgpvlZilemr$%$ – 22: z$ ; el$8 2: cn$

Bebleimr$ z$ 27? /70 pep$%ESBD 55=6.5:1.?1.5 /äd ciz$%A$ zrf, 7::: fx$ – X:0.7:1^. . 7$ Sfrqecee sfcrfpf – Espiref – Beimrgaee$ 2$ Sfcvrepgpfg `f spgp – Espiref – 

Beimrgaee$367$=01$7/:57%(525

Cin$ Dr 07:52

:0.7:=  Nrmedfgdv, Evref Gqicgpvrg äd Rfzvblecg Nil`iqg – i svbpel `ezlingef äd `f{qilpgrf,

edspepvef kvre`ec g sicefpee ceqelf cv qe{evdf szrf edpfmrgrfg fvrizfgd ) EvrefNrmedfgdv, Lelegd Isiegd$ – Co$ ; S$ d$, 2::3 /Pezimr$ Irofe%$ – 772 z$8 27 cn$

Bebleimr$ z$ 66.61 /3: pep$% e äd dipflf `f svbsilESBD 55=6.5=??.:.:A$ zrf, 3:: fx$ – X:0.7:=^. . 7$ Gqicgpvr  – Nil`iqg$

30=$516/0=?%

Cin$ Dr 3377

:0.7:?  @idece, Glfxgd`rv Nmgrvl e zreqemofpigrfg ; Agbvlf, Zif{ee$ Pfgprv ) Glfxgd`rv @idece8 zrfa$ ;

Pv`ir Zgllg`e8 zrf{$ mrga$ ; Egrislgq Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::3 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 733, X3^ z$8 2: cn$

ESBD 55=6.1:.707.=A$ zrf, 2::: fx$ – X:0.7:?^

?27$736$7.7)2.302 @idece

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

22

:0.7:5  Ogs`fv, Bim`gd Zfprecfecv Screfre lepfrgrf ; Xqfrsvre, `rgn^ ) Bim`gd Zfprecfecv Ogs`fv8 zrf{$ mrga$ ;

Egrislgq Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 71?, X2^z$8 2: cn$

ESBD 55=6.1:.726.7A$ zrf, 2::: fx$ – X:0.7:5^

?27$736$7.7(?27$736$7.2 Ogs`fv

Cin$ Dr

:0.77:  )&, ) %,     # ; Xziqfspere^ ) 3 3/$ – .$ ;

Cgrpfg Nil`iqfe, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=6, X7^ z$8 2: cn$ESBD 55=6.1:.73?.3A$ zrf, 7::: fx$ – X:0.77:^

?27$717$7/0=?%.30 3/ 

Cin$ Dr

:0.777  [g`dezrv, Zfprv Cicirvl clv{ ; Zif{ee ) Zfprv [g`dezrv8 gdpil$ e zrfa$ `f Pv`ir Zgllg`e8

zrf{$ mrga$ ; Egrislgq Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 2:? z$8 2: cn$

ESBD 55=6.1:.706.1A$ zrf, 76:: fx$ – X:0.777^

?27$736$7/0=?%.7 [g`dezrv

Cin$ Dr

:0.772  Zizg, Evlevs Bvpfpe ; qedi e qf{e ; Xkv`fvl Ble^ ) Evlevs Zizg8 zrf{$ mrga$ ; Qlg`ener

[nffq$ – Co$ ; Lepfrg, 2::0 /Cinbedgpvl Zilemr$%$ – 620, X3^ z$ ; el$, aipimr$, d$ nv{$,X71^ z$ el$ cilir$8 2: cn$

Rf{$ ; lb$ fdml$, ar$, mfrn$, rvs$ – Bebleimr$ äd pfxpESBD 55=6.=0.=0:._

A$ zrf, A$ per$ – X:0.772^. . 7$ Sgpf – Bvpf pe – Kv`f  vl B l  e – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr 07:=3

:0.773  -3, # $ &      2  #  ' / 

EEE ,   EQ % ; X-$^ ) $- $$ 78 . $ # "Zfrszfcpeqg"$ – .$ ; 5$ $, 2::3 /Pezimr$ "Gledg" Ä$E$%$ – 272 z$ ;pgb$8 27 cn$

Pfxp zgregl ; lb$ ar$ – Bebleimr$ lg saârepvl cinzgrpenfdpflirA$ zrf, 6:: fx$ – X:0.773^

. . 7$ Espireg ceqele{g eelir – @gceg, sfc$ EEE.EQ /rvs$%$ 50/3=%;53:$?6

Cin$ Dr 23

:0.770  Cevdpv, Eigd /Zripiefrfv% Nrpvresere äd glb e dfmrv ; Cvlfm$ gdpil$ `f ziqfspere ; /2:::.2::3% ) 

Zripiefrfv Eigd Cevdpv$ – Co$ ; A$F$.Z$ "Pezimr$ Cfdprgl", 2::3$ – 717, X2^ z$ ; el$8 22cn$ – /Cil$ "Gvrg"%

Bebleimr$ z$ 761.717ESBD 55=6.=?.:37.? /äd ciz$%A$ zrf, A$ per$ – X:0.770^. . 7$ Ziqfspere rflemeigsf$

200

Cin$ Dr

:0.776  Cevbgr, Mgledg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

23

Lenbg rinâd ; Lfcpvre lepfrgrf ; Cl$ g 3.g ) Mgledg Cevbgr, Evlegd Aelez8 NedF`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 3:3, X7^ z$ ; el$8 20 cn$

ESBD 55=6.15.672.0A$ zrf, A$ per$ – X:0.776^. . 7$ Lepfrgpvr  vdeqfrsgl $

?27/7::.?=%.53/:=6$2%

Cin$ Dr 277?

:0.771  Ngpfngpec ; Ngd$ zfdprv cl$ g 77.g ) Eid Gcoere, Qgself Ceibgdv, ZfprvFaris, $$$8 cineseg `f fqglvgrf ; Gd`rfe Cirlgp, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ –Co$ ; Zrvp Edpfrdgeidgl, 2::3 /A$F$Z$ "Pezimr$ Cfdprgl"%$ – 3:0 z$ ; aem$8 20 cn$

ESBD 55=6.15.663.7A$ zrf, A$ per$ – X:0.771^. . 7$ Ngpfngpec $

67/:=6$3%

Cin$ Dr 277=

:0.77=  Nvdpfgdv, Fvmfd 

Gfpfrdg lgpedepgs ; Nec fdcecl$ g mäd`eree fvrizfdf äd fxzrfsef lgped ) FvmfdNvdpfgdv, Lvceg.Mgbreflg Nvdpfgdv8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$– F`$ g 2.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Pezimr$ Cfdprgl%$ –603, X7^ z$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp  e ciir`$ `f GdgpilQe`rgcv e @gd Qe`rgcv8 3:1% /@ec$ e fdcecl$%

Bebleimr$ z$ 637.633$ – Ed`$ z$ 630.600ESBD 55=6.=0.1=1.0 /Lepfrg%$ – ESBD 5=3.1=6.:67.6 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.77=^. . 7$ Aelisiaeg szerepvlve – Fdceclizf`ee$ 2$ Fxzrfsee lgpedf$

73/0%/:37%>720

Cin$ Dr 715:

:0.77? 

Qi`, Mofirmof Greze zfdprv c`frf ; Xqfrsvre^ ) Mofirmof Qi`8 cidcfzeg mrga$ g cil$ eciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Pezimr$Cfdprgl%$ – 3=0, X7:^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 016%

Rfa$ esp$.lep$ z$ 31=.3=6ESBD 55=6.=0.1?:.2 /Lepfrg%$ – ESBD 5=3.1=6.:35.1 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.77?^

?27$736$7/0=?%.7 Qi` 

Cin$ Dr 710:

:0.775  Bvpdgrv, Lfi Glpvl, gcflge ; Xqfrsvre^ ) Lfi Bvpdgrv8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Pezimr$Cfdprgl%$ – 3?7, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 061%

Rfa$ esp$.lep$ z$ 313.3=3ESBD 55=6.=0.115.7 /Lepfrg%$ – ESBD 5=3.1=6.:33.= /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.775^

?27$736$7/0=?%.7 Bvpdgrv

Cin$ Dr 71:0

:0.72:  Bgciqeg, Mfirmf Zlvnb ; Zif{ee ; Xziqfspere^ ) M$ Bgciqeg8 zrfa$ `f Pofi`ir Ci`rfgdv8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe; Lepfrg

Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 003, X3^ z$8 75 cn$ – /Cgrpf zfdprv pie8 5%Rfa$ esp$.lep$ z$ 0:1.037ESBD 55=6.=0.107.7 /Lepfrg%$ – ESBD 5=3.1=6.:7=.6 /Lepfrg Edpfrdgeidgl%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

20

A$ zrf, 7::: fx$ – X:0.72:^?27$736$7.7(?27$736$7.3 Bgciqeg

Cin$ Dr

:0.727  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; Lepfrg, 2::7$ – 27 cn$

Qil$ 7$ – 2::7$ – 765, X7^ z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ – ESBD55=6.527.:5.0 ; A$ zrf, A$ per$ – X:0.727^. . 7$ Nfpglepfrgpvr $

?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.722  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$d$, 2::7$ – 27 cn$

Qil$ 2$ – 2::7$ – 765 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.722^

. . 7$ Nfpglepfrgpvr $ ?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.723  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::7$ – 27 cn$

Qil$ 3$ – 2::7$ – 765 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.723^

. . 7$ Nfpglepfrgpvr $?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.720  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::7$ – 27 cn$

Qil$ 0$ – 2::7$ – 757 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.720^

. . 7$ Nfpglepfrgpvr $?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.726  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::2$ – 27 cn$

Qil$ 6$ – 2::2$ – 71: z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.726^

. . 7$ Nfpglepfrgpvr $?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.721  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::2$ – 27 cn$

Qil$ 1$ – 2::2$ – 7=2 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.721^

. . 7$ Nfpglepfrgvr $?:)?7;?27$:;3=?$0/0=?%/:?2%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

26

Cin$ Dr

:0.72=  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::3$ – 27 cn$

Qil$ =$ – 2::3$ – 700 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.72=^

. . 7$ Nfpglepfrgpvr $ ?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.72?  Nfpglepfrgpvr ; Gdglflf Agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"$ Agc$ Aelilimef$ Sfceg Lep$ Rinâd  e Cinzgrgp8 rf`$.fa ; Glfxgd`rvBvrlgcv$ – Co$ ; S$ d$, 2::3$ – 27 cn$

Qil$ ?$ – 2::3$ – 7=2 z$ – Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ ; A$ zrf , A$per$ – X:0.72?^

. . 7$ Nfpglepfrgpvr $?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

:0.725  Bgbg, Eigd  Äd vrfcofg penzvlve ; Xqfrsvre^ ) Eigd Bgbg8 ciz$ ; Sfrmev Spgdcev8 `fs$ ; Evlegd

Aelez$ – Co$ ; Zrvp Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 726, X3^ z$ ; `fs$81x5 cn$ – /Cgrpf `f qe{ep ) cil$ ädmrekep `f Evlegd Aelez%

Cgrpf `f bv{vdgrESBD 55=6.15.0=:.6A$ zrf, A$ per$ – X:0.725^

?27$736$7.7 Bgbg

Cin$ Dr 2:70

:0.73:  Blgd`egdg, Gdg 

Mil saegp ; Xqfrsvre^ ) Gdg Blgd`egdg8 ciz$ ; Sfrmev Spgdcev8 `fs$ ; Evlegd Aelez$– Co$ ; Zrvp Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 726, X3^ z$ ; `fs$8 1x5cn$ – /Cgrpf `f qe{ep ) cil$ ädmrekep `f Evlegd Aelez%

Cgrpf `f bv{vdgrESBD 55=6.15.0=2.7A$ zrf, A$ per$ – X:3.73:^

?27$736$7.7 Blgd`egdg

Cin$ Dr 2:73

:0.737  Icvzgrfg  äd fcidineg edairngl äd Rfzvblecg Nil`iqg > Fnzliunfdp edpof edairngl fcidinu ed pof Rfzvblec ia Nil`iqg ) @fz$ Spgpespec e Siceilimef glRfz$ Nil`iqg, Berivl Edp$ gl Nvdcee PGCES$ – Co$ ; Spgpespecg, 2::3 /Pezimr$

S$G$"CREI"%$ – 762 z$ ; aem$, pgb$8 26 cn$ – /Spgpespecg Nil`iqfe%Pfxp zgrgl$ ; lb$ rin$, fdml$ – Bebleimr$ z$ 762 /? pep$%ESBD 55=6.5=61.6.?A$ zrf, 32: fx$ – X:0.737^. . 7$ Irmgde{grfg nvdcee – Nil`iqg – Spgpespec $

337/0=?%;377>736$7>777

Cin$ Dr 73:0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

21

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDGAFBRVGREF 2::0

:0.732  , 0 &-  ' ; "  $  $ 2$ ! 

__ )  6  %8 %+       $ – .$ ; Zrenfx.Cin, 2::0$ – ?1, X7^ z$, X3^ z$ ; el$8 27 cn$

Bebleimr$ z$ ?6.?1ESBD 55=6.5676.0.1

A$ zrf, 76: fx$ – X:0.732^. . 7$ Cinzi{epire, sfc$ __ – Nil`iqg /rvs$%$=?$:=7$7/0=?%

Cin$ Dr

:0.733  Cevbipgrv, Glfxgd`rv Mr`edg Bipgdec /Edspepvp% ; Scvrp espirec, aid`grf, gcpeqepgpf ) Glfxgd`rv

Cevbipgrv, Eid Cingdece8 zrf{$ mrga$ ; Egrislgq Ileedäh8 Gcg`$ `f :p$ g Nil`iqfe$ – Co$ ;Cgrpfg Nil`iqfe, 2::3 /@edgni Zilemrga%$ – 0? z$ ; el$8 2: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.1:.737.1A$ zrf, 6:: fx$ – X:0.733^

. . 7$ Edspepv  ee peed  eaecf – Mr `edg Bipgdec  – Nil`iqg – Espiref$:17$12/0=?%;6?/:57%>736$7>717$7

Cin$ Dr

:0.730  Qgri$ Nil`iqg ; Zri`vcpire `f nravre e sfrqecee ; Cgp$ Xedclv`f eda$ zâd lg7 diefnb$ 2::3^  ) g`nedesprgpirvl bg{fe `f eda$ ; Cfrdicvlshgeg L$ Ev$8 ngrhfpedm,cilfcpgrfg eda$ e zvbl$ ; Bvrlfge I$ G$, $$$ – Co$ ; Qgri.Edairn SRL, 2::0/CinbedgpvlZilemr$%$ – =::, X0^ z$ ; el$ cilir$, X=^ a$ sfzgrgpigrf8 21 cn$

2::0$ – 2::0$  – Pfxp; lb$ rin$, fdml$, rvs$ – Ed`$ gla$ gl zri`vsflir esfrqeceelir, ädpr$ z$ 63.75:$ – ESBD 55=6.53=.:1.3 /äd ciz$% ; A$ zrf , A$ per$ – X:0.730^

165$3/0=?%/:?6$2%

Cin$ Dr

:0.736  -3, # $  -   "  ; /$ '"$ ) 

$- $$ 78 rf`$ p$ ; Qesgreid [v{g8 . $ # "Zfrszfcpeqg"$Cfdprvl `f Rfsvrsf Gcg`fnecf$ – .$ ; 5$ $, 2::2 /Pezimr$ "Gledg" Ä$E$%$ – 2:7 z$ ;scofnf, pgb$8 25 cn$

Bebleimr$ lg saârepvl pfnflirA$ zrf, 6:: fx$ – X:0.736^. . 7$ Spgpvl e `rfzpvl – Nil`iqg – Espiref /rvs$%$

30:/0=?%/:57%/:=6$?%

Cin$ Dr 23

:0.731  Cgpglimvl crelir e g glpir ngpfreglf `e`gcpecf$ Airnvlgrvl `f cingd` ) Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2:x25 cn$ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=

Qil$ 7$ – 2::0$ – 31? z$ ; pgb$ – Pfxp ; lb$ rin$, rvs ; A$ zrf, 36:: fx$ – X:0.731^

:71;3=/:?3$?%

Cin$ Dr

:0.73=  Cgpglimvl crelir e g glpir ngpfreglf `e`gcpecf$ Airnvlgrvl `f cingd` ) Nedespfrvl F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2:x25 cn$ 

Qil$ 2$ – 2::0$ – 3:0 z$ ; pgb$ – Pfxp ; lb$ rin$, rvs ; A$ zrf, 36:: fx$ – X:0.73=^:71;3=/:?3$?%

Cin$ Dr

:0.73?  "Zf`gmimeg grpflir, zf`gmimeg . grp", cida$ edp$ /2::78 Coeedv%$Zf`gmimeg grpflir, zf`gmimeg – grp ; cida$ edp$ ; f`$ g 3.g, 25 icp$ . 7diefnb$ 2::7,Coeedv ) ciir`$ ; Ngeg Ribv, $$$ – Co$ ; S$ d$, 2::7 /C$F$.Z$ LG@I Nil`iqg%$ – =7z$ ; scofnf, pgb$8 27 cn$

Gdpfpep$ ; Edsp$ Rflgee Edp$ "Zfrszfcpeqg", Cfdprvl `f Rfsvrsf Gcg`$, Gsic$Zf`gmimec `f Edeefrf "Mfrngedf Pirpfl" Zgres, Argdg$ – Pfxpf ; lb$ rin$, rvs$ –

Bebleimr$ lg saârepvl grp$ – A$ a$ `f pep$ESBD 55=6.5?7:.?.5A$ zrf, 2:: fx$ – X:0.73?^. . 7$ F`vcg ef grpespec $

3=$:31/:?2%>736$7>717$7

Cin$ Dr

:0.735  @ec"eidgr fdceclizf`ec ; 5? ::: `f `faedeee ) gvp$ ; Lcrneigrg Coeogeg,Lvceg Ceair, Gledg Ceibgdv,$$$8 ciz$ ; Qepglef Ciribgd$ – F`$ g 6.g, rfq$ e gcpvgle{gp$ –Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 71=0 z$8 20 cn$ – /Cgrpefr `ec $ ) ciir`$Qglfdped Mvv% 

Cepgpf e licvevde spredf z$ E.__EE

ESBD 55=6.=5.201.0 /äd ciz$%A$ zrf, 26:: fx$ – X:0.735^. . 7$ @ec  eidgrf fdceclizf`ecf 

:3:

Cin$ Dr 07:3=

:0.70:  Gdgep e Qglfre Hvlecfdhi ; pgzesfref ; Xcgp$ fxzi{$^ ) glcp$ ; Gdg Sengc$ –Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 01, X2^ z$ ; el$ cilir$8 2:x2: cn$ 

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efeSiris Nil`iqg

ESBD 55=6.=5.20:.6A$ zrf, 7::: fx$ – X:0.70:^

. . 7$ Pgzesfref$ =06$62

Cin$ Dr 07:?7

:0.707  Mofrngd, Ciredg Ngpfe Ni Decv lg ngrf > Qàpfrcofd Decvp{g gn nffr ; Xqfrsvre zfdprv cizee^ ) 

Ciredg Ngpfe Mofrngd8 ciz$ e el$ ; Mfpg Dgvn$ – Co$ ; Vdeqfrsepgs8 Ege ; Zgdaelevs,2::2$ – 735, X7^ z$ ; el$8 23 cn$

Pfxp zgrgl$ ; lb$ rin$, mfrn$ – Bebleimr$ z$ 732.731ESBD 55=6.516=.3.3 /Vdeqfrsepgs%$ – ESBD 5=3.?6?56.3.3 /Zgdaelevs%A$ zrf, 6:: fx$ – X:0.707^

?27$736$7.7.53>736$7>772$2 Mofrngd

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?

:0.702  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::3/Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17 

Dr ?, 2::3$ – 2::3$ – 7?=, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.702^

:76/0=?%Cin$ Dr 2=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

25

:0.703  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf$ Rfafredf$ Rfcfd{ee ; Sf f`$ `ed gdvl756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; FaenegNgcredece,‡8 rf`$ rfsz$ e ciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree`ed Rfz$ Nil`iqg, 2::3 /Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD:2:7.1=17 

Dr 5, 2::3$ – 2::3$ – 212, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$

zrf, 7:: fx$ – X:0.703^:76/0=?%

Cin$ Dr 2?

:0.700  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::3/Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17 

Dr 7:, 2::3$ – 2::3$ – 75?, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ –A$ zrf, 7:: fx$ – X:0.700^

:76/0=?%

Cin$ Dr 7:0.706  Mrisv, Qgself 

Cizcfgc ; Xrgeidvl :pfagd Qi`^ /Zgmede `ed espireg sgpvlve% ) Qgself Mrisv8rf`$ p$ ; Eid @rid8 Nv{fvl Dg$ `f Fpdimrgaef e Esp$ Dgpvrgl, Gsic$ :p$ "Oespireg"$ –Co$ ; Oespireg, 2::2$ – 3= z$, X72^ z$ ; el$8 2: cn$

Bebleimr$ z$ 30.31 /=0 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl zrenrefe sgpvlveCizcfgc kv`$ Pemoedg

ESBD 55=6.5172.7.6A$ zrf, A$ per$ – X:0.706^. . 7$ Sgpf – Cizcfgc – Rgeidvl pfagd Qi`  – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr:0.701  Zgrpe`vl Zizvlgr Crfped @fnicrgp änzipreqg @ecpgpvree cinvdespf ; 2::7.

2::38 Lvzpg cidpedv $$$ ; @ic$ – Co$ ; Zgrpe`vl Zizvlgr Crfped @fnicrgp, 2::0/Pezimr$ "Zrgm.3"%$ – 331 z$ ; pgb$8 2: cn$ 

ESBD 55=6.==.:32.:A$ zrf, 7::: fx$ – X:0.701^. . 7$ Zgrpe`f zilepecf – Zgrpe`vl Zizvlgr Crf ped @fnicrgp – Nil`iqg$ 2$

Zilepec  edpfrd  – Nil`iqg$325$2=6/0=?%(323/0=?%

Cin$ Dr

:0.70=  6%.$  " ;   -$   +    '"$2$   2  $ 23:7 "   2- #2  " )  ;2$ .  8 $ ; %$ $ %, 8$ $$.$ – .$ ; 5$ $, 2::3 /;$ "#"%$ – 7:3, X7^ z$ ; aem$, pgb$8 2: cn$ 

Bebleimr$ z$ 7:3 /76 pep$%ESBD 55=6.5=53.:.:A$ zrf, 6:: fx$ – X:0.70=^. . 7$ Ed`vspreg änbr c nedpfe – Criegl  /rvs$%$

1?=$:71)$:67/:=6%

Cin$ Dr

:0.70?  Gmrecvlpvrg Rfzvblecee Nil`iqg > %/  2  "  ; Xpgb$ spgpespecf^ ) cil$ rf`$ ; Q$ Qglciq /zrf$%, $$$8 @fz$ Spgpespec  e

Siceilimef gl Rfz$ Nil`iqg$ – Co$ ; Spgpespecg, 2::3 /Pezimr$ S$G$ "Crei"%$ – 25 cn$ –/Spgpespecg Nil`iqfe% 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:

2::3$ – 2::3$ – 7=5 z$ ; aem$ cilir$, pgb$ – Pfxp zgrgl$ ; lb$ rin$, rvs $ –Gzgrf cv szrekedvl aedgdc$ gl @fz$ @f{qilpree Edp$ /@AE@%$ – ESBD 55=6.5=61.0._ ; A$zrf, 3:: fx$ – X:0.70?^

. . 7$ Gmrecvlpvr  – Nil`iqg – Pgbflf spgpespecf$13/0=?%/:?3$07%>736$7>717$7

Cin$ Dr 72?:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

37

:0.705  Sunziseg zriafssirvn ; Ngpfreglflf sfsevdee p$ `ed 7:.77 icp$ 2::3 ) Vdeq$Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; Mofirmof Zispec8 cil$rf`$ ; Sqfplgdg Rvsdgc, $$$ – Co$ ; VLEN, 2::3$ – 27 cn$ 

Sfreg ; Zseoilimef e :peedf glf F`vcgefe$ – 2::3$ – 7:1 z$ ; aem$, pgb$ –Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.530.23.0 ; A$ zrf,6: fx$ – X:0.705^

X765$5;3=$:73$==^;3=?$0/0=?%/:?2%>736$7>777>717$7

Cin$ Dr 7:.:0

:0.76:  "Rfdiqgrfg f`vcg"efe zred enzlfnfdpgrfg cflir nge gqgdsgpf pfodece`f cid`vcfrf", cida$ edp$ p$.zrgcpec /2::08 Coeedv%$ Rfdiqgrfg f`vcgefe zredenzlfnfdpgrfg cflir nge gqgdsgpf pfodece `f cid`vcfrf; Cida$ edp$ p$.zrgcpec `ed7?.75 sfzp$ 2::3 ; Zriefcp `f cilgb$ äd bg{ `f zgrpfdfregp äd ngdgmfnfdpf`vcgeidgl ) ciir`$ ; Q$ Mo$ Cikicgrv$ – Co$ ; Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 20: z$ ; aem$, pgb$8 20 cn$

Gdpfpep$ ; Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm", Gsic$ ngdgmfrelirf`vcgeidgle `ed Nil`iqg$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6. =?.2?7.=

A$ zrf, 2::: fx$ – X:0.76:^. . 7$ Zilepecg f`vcg efe$ 2$ Ngdgmfnfdpvl f`vcg eidgl$

3=$:70;3=7$77/:?2%Cin$ Dr

:0.767  Bfcinf Faafcpeqf ed Bvsedfss Cinnvdecgpeid ; Xzfdprv v{vl spv`fdelir^ ) D$ Bilmgre, G$ Coengciqscoe, C$ @fncfdci,$$$ – Co$ ; Cidpedfdpgl.Mrvz SRL, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 232 z$ ; aem$, pgb$8 2: cn$ 

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 237.232 /31 pep$%ESBD 55=6.5=56.2.7A$ zrf, 7::: fx$ – X:0.767^. . 7$ Cinvdecgrfg äd gagcfre /fdml$%$ 2$ Lenbg fdmlf{  – Gagcfre$

16$:72;?27$777/:=6%

Cin$ Dr:0.762  Lenbg rinâd – neklic `f edpfmrgrf sicegl äd Rfzvblecg Nil`iqg ) prg` `ed

rin$ äd rvs ; Pgpegdg [gehiqscoe8 rf`$ p$ ; Eredg Cid`rfg$ – Co$ ; Grc, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 2:2, X2^ z$ ; aem$, pgb$8 20 cn$ – /Cil$ "Zlvrgleg"% /Bebl$ Zri@e`gcpecg% 

Pfxp ; zgregl ; lb$ fdml$ – Rf{$ ; lb$ rvs$ – Bebleimr$ lg saârepvl grp$ e äddipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg

ESBD 55=6.17.370.0A$ zrf, 2::: fx$ – X:0.762^. . 7$ Lenbg rinâd  – Sicei.ledmqespec $

?77$736$7-2=;323/0=?%/:?2%

Cin$ Dr 2002:0.763  Gplgsvl ledmqespec rinâd zf rfmevde ; Bgsgrgbeg$ Dir`vl Bvciqedfe$

Prgdsdespreg ) Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `f Ledmqespec$ – Co$ ; A$F$.Z$"Pezimr$ Cfdprgl", 2::3$ – 25 cn$ 

Qil$ 0 ) Qgself Zgqfl, Qglfdpedg Circengre, Glbedg @vnbrqfgdv, $$$8 rf`$ciir`$ ; Qgself Zgqfl$ – 2::3$ – 302 z$ ; ore$ – Zrfa$ ; lb$ ar$ – Ed`$ gla$ gl cvq$.pep$ z$70.7=$ – Gzgrf cv szrekedvl Cidselevlve Svzrfn zfdprv :p$ e @f{qilpgrf Pfodilimec$ –ESBD 55=6.=?.2=5.6 /äd ciz$% ; A$ zrf, 26: fx$ – X:0.763^

. . 7$ Ledmqespec  mfimrgaec  – Gplgsf$ 2$ Gplgsf – Ledmqespec  mfimrgaec $?77$736$7-2?1/:?0$02%

Cin$ Dr 23?6

:0.760 

Nil`iqg ; P}i ufgrs vd`fr pof cinnvdesp rvlf ed pof df} nellfddevn ;Xrfzirps^ ) Nil`iqgd Oflsedhe Cinneppff air Ovngd Remops$ – Co$ ; Cilimrga.Cin,2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13: z$ ; pgb$8 25 cn$ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

32

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5=7:.=.6A$ zrf, 6:: fx$ – X:0.760^. . 7$ @rfzpvrelf invlve – Rfzvblecg Nil`iqg$

302$=/0=?%/:0=%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

33

:0.766  Mi`irikg, Zgqfl Spingpilimef pfrgzfvpec zf`egprec ; Xzfdprv v{vl spv`fdelir^ ) Zgqfl

Mi`irikg, Gvrfleg Szedfe, Evref Szedfe8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; Cfdprvl F`$.Zilemr$ "Nf`ecedg", 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 3=5, X7^ z$ ; aem$, pgb$, X?^ z$ ; aem$ cilir$8 20 cn$

Bebleimr$ z$ 3==.3=5 /60 pep$%ESBD 55=6.5:=.0:.= /äd ciz$%

A$ zrf, 26: fx$ – X:0.766^. . 7$ Spingpilimef zf`egprec $

171$37.:63$2/:=6$?%

Cin$ Dr 73=?

:0.761  Zgvl Mirf ; invl e izfrg ) Nv{fvl Dg$ `f Esp$ g Nil`iqfe ) cil$ rf`$ ;Decilgf Relfgdv /rf`$ rfsz$%,$$$$ – Co$ ; Purgmfpeg, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$– 20? z$ ; aem$, X7^ a$ zirpr$8 27 cn$ – /Bebl$ "Purgmfpeg"8 ?% /Cil$ "Zfrsidglepefnedfdpf"% 

Beleimr$ äd dipflf `f svbsilESBD 55=6.511=.=.2A$ zrf, 3:: fx$ – X:0.761^

. . 7$ Mirf, Zgvl, 7?=6.752= – Beimrgaee$ 2$ Espiref – Bgsgrgbeg$ 3$ Nv{ff$50/0=?%;:15/:52%/:?2%

Cin$ Dr 2756

:0.76=  Lfrnidpiq, Neogel Vd friv gl penzvlve disprv ; Xringd^ ) Neogel Lfrnidpiq8 prg`$ `ed rvs `f

Zgvl Gdcfl8 ciz$ Qepglef Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::3 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 7=3, X3^ z$8 27 cn$ – /Cil$ "Cgrpefr Clgsec"%

Pep$ irem$ ; $ #-  ESBD 55=6.=5.203._ /äd ciz$%A$ zrf, 76:: fx$ – X:0.76=^

?27$717$7.37 Lfrnidpiq

Cin$ Dr 751?:0.76?  Nvcofnblf`, Ribfrp 

Sicefpgpfg rgaedgp$ Zilepec e zilepff äd Argdg, `ed sfc$ gl _QE.lfg zäd ädsfc$ gl __.lfg ) Ribfrp Nvcofnblf`8 prg`$ `ed ar$ `f Elef @gd$ – Co$ ; Cgrpefr, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 35:, X2^ z$8 27 cn$ – /Cgrpefr zileqglfdp%

Pep$ irem$ ; Lg siceåpå zilecåf$ Zilepewvf fp zilepfssf fd Argdcf `v _QEf gv__f seïclf$ – XLvcr$ ; f`$ `f R$ Nvcofnblf`^ z$ 2$ – Bebleimr$ z$ 3=1.3?? e äd dipflf`f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe Siris Nil`iqg, Dfxp ZgmfAivd`gpeid, Edsp$ Sic$ @fscoesf, Bv`gzfspg

ESBD 55=6.=5.237.1 /äd ciz$%A$ zrf, 7::: fx$ – X:0.76?^. . 7$ Espiref – Argd  g$ 2$ Argd  g – Espiref$ 3$ Zilepec  edpfrd  – Argd  g$

50/00%;323)320Cin$ Dr 231:

:0.765  Ci`vl aescgl gl Rfzvblecee Nil`iqg > -    "  ; Lfmelf Rfz$ Nil`iqg zfdprv zvdfrfg äd gzlecgrf g peplvrelir 7.1 `ed Ci`vlAescgl gl Rfz$ Nil`iqg /cidedf ni`eaecre `f vlpen ir% ) zrf{$ mrga$ e ciz$ ; QecvIrofegdv$ – Co$ ; Lfxecid Vdeqfrsgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 3:3, X7^ z$822 cn$ 

Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.5=17.0._A$ zrf, A$ per$ – X:0.765^. . 7$ Ci`vl aescgl gl Rfzvblecee Nil`iqg$

331$22/0=?%/:50$0%>736$7>717$7Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

30

:0.71:  Ceicgdv, Ngreg :pfrmgrf nil`iqfdfpe ; /sa$ sfc _E_ . ädc$ sfc$ __% ; Cil$ nv{$ ; Cgp$ ) Ngreg

Ceicgdv8 rf`$ p$ ; Qgrqgrg Bv{el8 ciz$ ; Crespedg Cofprgre8 Nv{$ Dg$ `f Fpdimrgaef eEsp$ Dgpvrgl$ – Co$ ; Lucfvn, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 50, X2^ z$ ; engmedecilir$8 20 cn$

Bebleimr$ äd dipf z$ 03.00ESBD 55=6.5=50.:.?

A$ zrf, 7::: fx$ – X:0.71:^. . 7$ Grpf `fcirgpeqf nil`iqfdf pe – pfrmgrf$

=06$62>736$2

Cin$ Dr 27=2

:0.717  Dspgsf, Cirdflev Clpiree äd penz ; edcvrsevdf äd esp$ ) Cirdflev Dspgsf8 zecp$ ; Evref Bfkfdgrv$

– Co$ ; S$ d$8 Ege ; Dgspecir, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?3, X7^ z$ ; el$8 2: cn$Bebleimr$ z$ ?7.?2ESBD 5=3.?6?21.2.? /Dgspecir%A$ zrf, A$ per$ – X:0.717^. . 7$ Espiref vdeqfrsgl $

50/7::%Cin$ Dr

:0.712  Cgsgdiqg, Megcini Nfniree ; Xprg`$ `ed ep$^ ) Megcini Cgsgdiqg8 prg`$ `f G`regdg L{rfscv8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:5, X3^ z$8 75 cn$ – /I cgrpf zfdprvi sfgr ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 27%

ESBD 55=6.=0.1?3.= /Lepfrg%$ – ESBD 5=3.1=6.:66.? /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.712^

?27$737$7.50 Cgsgdiqg

Cin$ Dr 7005

:0.713  Nergbfgv, Cidpflf `f Fripehg Bebleid ; Xziqfspere ; prg`$ `ed ar$^ ) Cidpflf `f Nergbfgv8 prg`$ `f@egdg Nirrgv8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 702, X2^ z$8 75 cn$– /I cgrpf zfdprv i sfgr ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv832%

ESBD 55=6.=0.135._ /Lepfrg%$ – ESBD 5=3.1=6.:70.: /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.713^

?27$733$7.30 Nergbfgv

Cin$ Dr 7756

:0.710  Ofedf, Ofedreco 

Zifnf ; Xprg`$ `ed mfrn$^ ) Ofedreco Ofedf8 prg`$ `f Zfprv Crgrf8 cidcfzegmrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 773, X3^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 21%

ESBD 55=6.=0.1?5.1 /Lepfrg%$ – ESBD 5=3.1=6.:12.: /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.710^

?27$772$2.7 Ofedf

Cin$ Dr 7053

:0.716  Cfllede, Bfdqfdvpi Nfniree ; Xprg`$ `ed ep$^ ) Bfdqfdvpi Cfllede8 prg`$ `f G`regdg L{rfscv8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 727, X3^ z$8 75 cn$ – /I cgrpf zfdprvi sfgr ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 22%

ESBD 55=6.=0.1?0.6 /Lepfrg%$ – ESBD 5=3.1=6.:61.1 /Lepfrg Edpfrdgeidgl%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

36

A$ zrf, 2::: fx$ – X:0.716^?27$737$7.50 Cfllede

Cin$ Dr 700=

:0.711  Cr"elf Nil`iqfe > Nil`iqg-s biihs, 75?1.755: ; Ed`ecf bebleimr$ dg$ ) Cgnfrg Dgeidgl g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Qglfdpedg Coepirigm, QfrgPgrgsiq8 rf`$ bebleimr$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$

Nil`iqg, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 25 cn$ $$$75?1.755:$ – 2::3$ – 17:, X2^ z$ – Pfxp ; lb$ rin$, rvs, glpf lb$ spredf$ –ESBD 55=6.5632.5.? /äd ciz$% ; A$ zrf, 26: fx$ – X:0.711^

. . 7$ C r  e f`epgpf äd Nil`iqg, 75?1.755: – Rfzfrpirev bebleimrgaec$:71/0=?%

Cin$ Dr 23??

:0.71=  Sunziseg zriafssirvn ; Ngpfreglflf sfsevdee p$ `ed 77 icp$ 2::3 ) Vdeq$Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; Mofirmof Zispec8 rf`$rfsz$ ; Fnel Rvsv$ – Co$ ; VLEN, 2::0$ – 27 cn$ 

Sfreg ; Edmedfref e Edairngpec$ – 2::0$ – 773, X2^ z$ ; aem$, pgb$ – Pfxpf ; lb$rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.530.20.2 ; A$ zrf, 67fx$ – X:0.71=^

. . 7$ Edmedfref$ 2$ Edairngpec $X12(::0^;3=?$0/0=?%/:?2%>736$7>777>717$7

Cin$ Dr 22

:0.71?  Sunziseg spv`fdpevn ; Ngpfreglflf sfsevdee p$ spv`fdfpe `ed 7?.75 gzr$2::3 ) Vdeq$ Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; MofirmofZispec8 cil$ rf`$ ; Sqfplgdg Rvsdgc, $$$$ – Co$ ; VLEN, 2::3$ – 27 cn$ 

Sfreg ; Zseoilimef$ – 2::3$ – 7:? z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, fdml$, rvs $– Bebleimr$ lg saârepvl grp$ ; A$ zrf, 16 fx$ – X:0.71?^

765$5;3=?$0/0=?%/:?2%>736$7>777>717$7

Cin$ Dr :77.:0

:0.715  Blgkci, Qlg`ener

 Pedfrfpvl Nil`iqfe ; zgrpecvlgrepelf sicegle{ree äd sicefpgpfg cidpfnzirgd ;Szfc$ ; 22$::$:0 – Sprvcpvrg sicegl, edsp$ e zricfsf siceglf ; Gvpirfa$ pf{fe `f `icpirogbelepgp äd siceilimef ) Qlg`ener Blgkci8 Edsp$ `f Aelisiaef, Siceilimef e @rfzp$ – Co$ ;S$ d$, 2::0$ – 3?, X3^ z$ ; `fs$, pgb$8 27 cn$

Bebleimr$ z$ 36.3= /31 pep$%X:0.715^

371$303.:6?/0=?%/:03$2%

Cin$ Dr 75):0

:0.7=:  Alirfg, Qgself @eceidgr `f grp vdeqfrsgl ) pfxp, el$ ; Qgself Alirfg, Mofirmof S{åhflu8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg

Edpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ – 076, X7^ z$ ; el$8 2: cn$ – /Bebl$ cilgrvlve ;sfr$ div ) cil$ edeegp e ciir`$ ; Gdgpil Qe`rgcv e @gd Qe`rgcv8 2?0%

ESBD 55=6.=0.005.0 /Lepfrg%$ – ESBD 5=3.?36?.15.? /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:3.7=:^. . 7$ Grp  – @ec  eidgrf fdceclizf`ecf$ 2$ @ec  eidgrf fdceclizf`ecf – Grp $

=/:37%

Cin$ Dr 3:1=?

:0.7=7  Moe` zrgcpec gl nf`ecvlve `f agnelef ) Glfxgd`rv Bgbed, Lv`nelg Blpfgdv,Fvmfd Bfd`flec, $$$8 äd rf`$ ; Mremirf Beqil8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 633z$ ; pgb$8 2: cn$ 

Bebleimr$ lg saârepvl cinzgrpenfdpflir$ – Gzgrf cv szrekedvl VDECFA Nil`iqgESBD 55=6.=5.230.: /äd ciz$%A$ zrf, 71:: fx$ – X:0.7=7^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

31

. . 7$ Nf`ece `f agnelef – Moe`vre$170$26;171/:31%

Cin$ Dr

:0.7=2  1  ; %"$ '  1.= $ )  2  ' , !  $,' -,  -8 prg`$ `ed lb$ rin$ ; Gdgpilef Oinfdhi8 Ned$ F`vcgefegl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 77?, X7^ z$ ;

aem$, pgb$8 20 cn$ ESBD 55=6.1=.35=._A$ zrf, 6::: fx$ – X:0.7=2^. . 7$ Ae{ec $

63/:=1$3%

Cin$ Dr 07735

:0.7=3  Dgpeidgl Gssicegpeid ia Prgqfl Gmfdcefs arin Nil`iqg ; prgqfl mve`f$ – XCo$ ;S$ d$, 2::0^ /Cinbedgpvl Zilemr$%$ – X3?^ z$ ; el$ cilir$8 2: cn$ 

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=3^. . 7$ Pvresn – Nil`iqg – Moe`vre$ 2$ Nil`iqg – Pvresn$

3=5$?6/0=?%/:31%Cin$ Dr

:0.7=0  Esprgpe, ZgdgepCi`ed ; Xziqfspere^ ) Zgdgep Esprgpe8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq8 el$ `f Glfx Vssi}$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3/Cinbedgpvl Zilemr$%$ – 2=0, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0?7%

Rfa$ esp$.lep$ z$ 266.2=0ESBD 55=6.=0.=03.0 /Lepfrg%$ – ESBD 5=3.1=6.7:7.6 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7=0^

?27$736$7.30 Esprgpe

Cin$ Dr 37623:0.7=6  Rvsv, Decilgf 

Irgef `f vrsepigrf ; Xziqfspere^ ) Decilgf Rvsv8 ciz$ ; Ngrcfl :fd`rfg$ – Co$; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 7:3, X7^ z$8 76 cn$

ESBD 55=6.15.6=:.7 /d ciz$%A$ zrf, A$ per$ – X:0.7=6^

?27$736$7/0=?%.30 Rvsv

Cin$ Dr 0777?

:0.7=1  =, ?& ;/    $  + ; =.  $ )  ;/ 8

$ ; !'  ', !  ;" $ – .$ ; Ceqepgs, 2::3 /A$F$.Z$ "Pezimr$

Cfdprgl"%$ – 0=, X7^ z$ ; el$, pgb$8 21 cn$ESBD 55=6.572.26.=A$ zrf, A$ per$ – X:0.7=1^

3/:=6$3%

Cin$ Dr

:0.7==  =, ?& ;/    $  + ; ?.  $ )  ;/ 8

$ ; C( $ – .$ ; Ceqepgs, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 0=, X7^ z$ ; el$,pgb$8 21 cn$

ESBD 55=6.572.21.6A$ zrf, A$ per$ – X:0.7==^

3/:=6$3%Cin$ Dr

:0.7=?  Ceibgdv, Eid 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=

Cv nâg.d sgc ; fzemrgnf ) Eid Ceibgdv8 ciz$ ; Neoge G`gvmf$ – Co$ ; S$ d$,2::3 /Pezimr$ "Zrgm.3"%$ – ==, X3^ z$8 2: cn$

ESBD 55=6.==.:3:.0A$ zrf, A$ per$ – X:0.7=?^. . 7$ Fzemrgnf$

?27$736$7/0=?%.753$2 Ceibgdv

Cin$ Dr

:0.7=5  Ricg, Gd`rfe Fqilveg ngdgmfnfdpvlve engmespecee nf`ecglf e gl pfrgzefe cv rg`egee

eide{gpf äd Rfzvblecg Nil`iqg ; Xnidimr$^ ) Gd`rfe Ricg, Cidspgdped Fci, Gdmflg G$Cfbipgre8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "D$ Pfspfnegdv"$ – Co$ ; S$ d$, 2::3/Ripgzredp%$ – 212, X2^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 266.21: /11 pep$%$ – Gzgrf cv szekedvl SRL "Cgrgcg @fdpgl"ESBD 55=6.5:=.1=.5A$ zrf, 7:: fx$ – X:0.7=5^. . 7$ Engmespecg nf`ecgl  – Nil`iqg – Ngdgmfnfdp$ 2$ Rg`eipfrgzef – 

Nil`iqg – Ngdgmfnfdp$176$?05/0=?%

Cin$ Dr 2:0.7?:  Mofirmoe", Neogel 

Pgcpecg cfrcfpree lg agg licvlve ; Ngpfregl p$.`e`gcpec ) Neogel Mofirmoe8Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; Ä$ E$ "Gdmflg Lfqedg", 2::0 /Pezimr$ "Flfdg .Q$E$"%$ – =:, X7^ z$8 27 cn$

Bebleimr$ z$ =: /76 pep$% e äd dipflf `f svbsilESBD 55=6.5=??.3.6A$ zrf, 3:: fx$ – X:0.7?:^. . 7$ Pgcpec  crenedglespec $ 2$ Crenedglespec  – Pgcpecg cfrcfp ree$

303$5?/:=6$?%

Cin$ Dr

:0.7?7  . )$ ($%/  # ;  $  $ $ ) 3$ $ .'$ – .$ ; $.-$

$ "-", 2::3$ – 12, X2^ z$ ; el$8 27 cn$Bebleimr$ äd dipflf `f svbsil$ – $  ($  "0- 

" 2 "ESBD 55=6.571.30.7A$ zrf, 7:: fx$ – X:0.7?7^. . 7$ Zv hed, G$ S$, 7=55.7?3= – Crepec  e edpfrzrfpgrf$

?27$717$7$:5>717$7>736$7

Cin$ Dr

:0.7?2  75,  

-    ; X2^ )  J8 -$ $ ; $ $ .82$ ; !$ $ -8  $ /  /  $ ,5$ "0  $ $ – .$ ; $.-$ $ "-", 2::3$ –7:=, X7^ z$ ; el$8 27 cn

Pfxp zgregl ; lb$ beflirvs ESBD 55=6.571.36._A$ zrf, 7:: fx$ – X:0.7?2^

?27$717$3/0=?%.7 J 

Cin$ Dr

:0.7?3  -;%, ( .  ; %2 )  2"8 -$ $ ; %$ $ 8 2$ ; !$

$ -$ – .$ ; $.-$ $ "-", 2::3$ – 66, X7^ z$ ; el$8 27 cn$ESBD 55=6.571.31.?A$ zrf, 7:: fx$ – X:0.7?3^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?

?27$717$3/0=?%.7 2" 

Cin$ Dr

:0.7?0  Ci`vl ceqel gl Rfzvblecee Nil`iqg > $    "  ; Lfmfg Rfzvblecee Nil`iqg zreqed` zvdfrfg äd gzlecgrf g Ci`vlve ceqel glRfz$ Nil`iqg ) zrf{$ mrga$ e ciz$ ; Qecv Irofegdv$ – Co$ ; Lfxecid Vdeqfrsgl, 2::3/Cinbedgpvl Zilemr$%$ – 650, X2^ z$8 22 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.5=17.7.6A$ zrf, A$ per$ – X:0.7?0^. . 7$ Ci`vl ceqel gl Rfzvblecee Nil`iqg$

30=$7/0=?%/:50$0%>736$7>717$7

Cin$ Dr 372=5

:0.7?6  Eirmg, DecilgfEspireg lve :pfagd cfl Ngrf ; /Zfdprv zizirvl rinâd% ) Decilgf Eirmg8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 3:6, X3^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp  e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8076%

Bebleimr$ äd dipf z$ 2=2.250 /3=? pep$%$ – Rfa$ esp$.lep$ z$ 256.3:6ESBD 55=6.=0.=76.5 /Lepfrg%$ – ESBD 5=3.1=6.:?=.1 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.7?6^. . 7$ pfagd cfl Ngrf, 706=.76:0 – Espiref – Beimrgaee$ 2$ Espireg rinâdelir – 

@indeg lve pfagd cfl Ngrf$50/0=?(05?%(525 :pfagd cfl Ngrf

Cin$ Dr 376:1

:0.7?1  .#,  12  # ; X2^ )  !  .-8 2$ ; 3$ !$ 8$ –

X. ; 5$ $, 2::3^ /;$ "Sgaed.Mrvz" SRL%$ – 760 z$ ; el$8 76 cn$ESBD 55=6.51:6.2.5

A$ zrf, A$ per$ – X:0.7?1^ ?27$672$716/0=?%.7.- 

Cin$ Dr

:0.7?=  Pezg, Qeilfpg Cizelvl e grpg PQ ; /Gszfcpf fspfpeci.zseoilimecf% ) Qeilfpg Pezg8 cidsvlpgdp

e rf`$ p$ ; Gdg.Ngreg Zln`fgl8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ Spv`evl Grpflir$– Co$ ; S$ d$, 2::0 /Pezimr$ "Zrenfx.Cin"%$ – 5? z$8 27 cn$

Rf{$ ; lb$ fdml$ – Bebleimr$ z$ 56.5=/32 pep$% e äd dipfESBD 55=6.5676.6.0A$ zrf, A$ per$ – X:0.7?=^. . 7$ Grpg PQ$ 2$ @f{qilpgrfg edpflfcpvgl  g cizelvlve$

=$:5=;765$522$=2Cin$ Dr

:0.7??  /, $ $ .--  /  +'2  > Rvcg mgmgv{íg

uvre`eh pfrnedddfred lgalķķ ) $ $ 5', 3$ .$ 5'8 .$ -$ .$ –. ; 5$ $, 2::: /Pezimr$ GI "Rg{g `f Sv`"%$ – 721 z$8 27 cn$

 Äd ciz$A$ zrf, 7::: fx$ – X:0.7??^. . 7$ @rfzp – @ec  eidgrf$ 2$ @ec  eidgrf – @rfzp$

30/:3?%>717$7>672$716

Cin$ Dr 1?:

:0.7?5  Pvhgd, BiresFde pfspgnfdp ; Xäd lb$ mmv{^ ) Bires Pvhgd$ – .$ ; $ -$ $"-", 2::3$ – 3=5, X7^ z$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

35

Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$76,:: lfe, A$ per$ – X:0.7?5^. . 7$ Divl pfspgnfdp /lb$ m m v{  %

226

Cin$ Dr

:0.75:  , )$ $

%  -  ---  ; /% )  3$ $8   "  $-, .$ -$ .$ .($ --$(-$ – %$."$ ; 5$ $8 . ; 5$ $, 7555 /;$ .$ -$ .%$ – ?3, X3^z$8 20 cn$

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.75:^. . Lenbg m m v{  – Sedpgx $

?77$672$716-31=

Cin$ Dr

:0.757  Cglnv"coe, L$ Mfinfpref zlgd ; Xcvlfm$ `f zriblfnf^ ) L$ Cglnvcoe, N$ Ceibgd, @$

Ci{ng$ – Co$ ; Flgd Zilemrga, 2::3$ – 72= z$ ; aem$82: cn$Bebleimr$ z$ 72= /70 pep$%ESBD 55=6.5=66.=.=A$ zrf, A$ per$ – X:0.757^

670$772/:=1$6%

Cin$ Dr

:0.752  F`vcg"eg fcilimec$ Nfpi`f e fxfnzlf ) gvp$ ; ]ilamgdm Brvddfr, FrecOirdedm, Bi`el Kñdssid,$$$8 prg`$ äd lb$ rin$ ; Lvceg Cgd`v8 Avd`geg "S ZsprnSvf`eg Cvrgp"$ – Co$ ; CRCP Mvppg.Clvb, 2::0 /Pezimr$ "Flgd.Zilemrga"%$ – =2, X7^ z$; el$8 21 cn$ – /FciLimec'%

ESBD 55=6.5=66.5.=A$ zrf, 72:: fx$ – X:0.752^

. . 7$ F`vcg ef fcilimec $ 6=0/:=6%

Cin$ Dr

:0.753  3, - $  ; 1 $ ; .$   ' )    %7,

! , %/ ' .(8 . " $ $– Co$ ; Lepfrg /f`vcgeidgl%, 2::3 /Pezimr$ "Rfclgng" SG$%$ – =5, X7^ z$ ; el$, pgb$8 21cn$

$   2    (  "0$ "$ "    $  ($  !$ "$

ESBD 55=6.=0.=66.?

A$ zrf, A$ per$ – X:0.753^. . 7$ F`vcg ef ceqec  – Nfpi`ecg zrf` ree /rvs$%$3=2$?30$2$:01$70

Cin$ Dr

:0.750  Grgzv, Qglfdped Spv`evl e{qigrflir espirecf ; /Fzicg nf`efqgl% ; Svzirp `e`gcpec ) Qglfdped

Grgzv8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg Esp$ Vdeqfrsgl$ – Co$ ; Cgrp`e`gcp,2::3/Pezimr$ "Rfclgng" SG%$ – 20 cn$

Zgrpfg 7.g$ – 2::3$ – 77? z$ – Bebleimr$ lg saârepvl cgz$ – Gzgrf cv szrekedvlCeqec F`vcgpeid Zirkfcp /CFZ%$ – ESBD 55=6.50:.12.6 ; A$ zrf, A$ per$ – X:0.750^

. . 7$ Spv`evl e{qigrflir espirecf – Fzicg nf`efqgl $

53:":0)70"/:=6$?%Cin$ Dr 302

:0.756  Bilbicfgdv, Lv`nelg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

0:

Bvd @enedfgg, Sigrf ' Scfdgree fxzfrenfdpgpf äd Edsp$ Zrfcilgr Dr 277"Qiedecfl" – Coeedv ) Lv`nelg Bilbicfgdv8 cidcfzef, ngxenf, `fs$ ; Gdg Ngdilf8ciz$ ; Decilgf Sârbv$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Rfclgng" SG%$ – 3?, X2^ z$8 22 cn$– /Cil$ "Rnvrflf"%

ESBD 55=6.532.?7.5A$ zrf, 2::: fx$ – X:0.756^

3=3$27;?27/7::%.2?

Cin$ Dr 3=:

:0.751  Mri{g, @vneprv Qfnâdpvl @rgmispfe ; Zifnf `f svalfp ) @vneprv Mri{g8 cidcfz eg mrga$,

rfa$ ; Gdg Ngdilf8 ciz$ ; Decilgf Sârbv$ – Co$ ; Rfclgng, 2::3$ – 36, X7^ z$ ; el$8 2:cn$ – /Cil$ "Zifses"%

ESBD 55=6.532.=5.=A zrf, 7::: fx$ – X:0.751^

?27$736$7/0=?%.7 Mri{g

Cin$ Dr 315

:0.75=  Rimgc, Rgeg Cidqirbere `f svalfp ) Rgeg Rimgc8 ciz$ ; Eg$ Ileedâh$ – Co$ ; Zidpis, 2::0

/Pezimr$ "Rfclgng" SG%$ – 77?, X7^ z$ ; el$8 2: cn$ESBD 55=6.52=.2=.:A$ zrf, 7::: fx$ – X:0.75=^

?27$736$7/0=?%.?3 Rimgc

Cin$ Dr 0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

07

:0.75?  Egcoen, Eid Nfrfv svb spfgm ; Xzfrsidglepe zf`gmimecf `ed rfz$^ ) Eid Egcoen8 ciz$ ;

Mgbrefl Gd`ridec$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng" SG%$ – 0:3, X7^ z$ ; el$8 2:cn$

ESBD 55=6.52=.20.1A$ zrf, 3::: fx$ – X:0.75?^

3=7$7

Cin$ Dr 311

:0.755  Mofirmof Zispec lg 6: `f gde ; Beibebleimr$ ) Vdeq$ Lebfr Edp$ `ed Nili`qg,@fz$ Eda$.Bebleipfcidinec8 fcoezg `f lvcrv ; Lv`nelg Cirmofdce,$$$8 prg`$ äd lb$ fdml$ ;Qglfdpedg Spim8 cidsvlpgdp p$ ; Mofirmof Zispec$ – Co$ ; VLEN, 2::0 /Pezimr$"Rfclgng" SG%$ – 777, X7^ z$ ; el$8 2: cn$ – /Cil$ "Vdeqfrsepgreg"8 Agsc$ g 73.g%

Pfxp ; lb$ rin$, fdml$ESBD 55=6.50:.6?.=A$ zrf, 2:: fx$ – X:0.755^. . 7$ Grofilimef – Ed`ecee bebleimrgaece$

:71;X5:2)5:0/0=?%(525 Zispec^>736$7>777

Cin$ Dr 20

:0.2::  Irmgde{grfg e gcpeqepgpfg irmgdflir `f icriperf g dirnflir `f `rfzp ädRfzvblecg Nil`iqg ) @vneprv Ringd, Pgpegdg Qä{`igm, G`regd Cfrbv, Sfrmev Vrsv8Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f `rfzp$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"SG%$ – 275, X7^ z$8 20 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.50:.6=.5A$ zrf, A$ per$ – X:0.2::^. . 7$ Zvpfre kvre`ecf – Nil`iqg$

X302$637$03(30=$56)$55^/0=?%

Cin$ Dr 7?

:0.2:7  , /$ ($ 

;  ; '"$.$ " ) 5$ $ %, $ ;$ #,$ $ $, $ $ 5'8  $ ; $ $ .-, 5$ $ %8 $ $ – .$ ; 5$ $, 2::0 /Pezimr$ "Rfclgng"%$ – 260 z$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 26:.260 /=3 pep$% e äd dipflf `fsvbsil

ESBD 55=6.532.?3.6A$ zrf, A$ per$ – X:0.2:7^. . 7$ @rfzpvl nvdcee /rvs$%$

305$2/:=6%

Cin$ Dr 37

:0.2:2  8,, . 

) ; %"$         -    )  . )#,  !#$ – Co$ ; Fzemrga, 2::3 /Pezimr$ "Rfclgng" SG%$ – 757,X7^ z$8 2: cn$

Bebleimr$ z$ 752 /70 pep$%ESBD 55=6.5:3.??.1A$ zrf, A$ per$ – X:0.2:2^. . 7$ Coenef – Pfspf /rvs$%$

60/:=5%

Cin$ Dr

:0.2:3  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir > -   -#2      "  /22 /  $$$ -    "/"   ) Ned$ Gmrecvlpvree e ed`$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

02

glenfdpgrf gl Rfz$ Nil`iqg$ Edszfcpirgpvl `f Spgp Rfz$ zfdprv Zripfceg Zlgdpflir$ –Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng" S$G$%$ – 2: cn$

$$$ngrpef 2::0$ – 2::0$ – 3: z$ ; pgb$, X0^ z$ ; el$ cilir$, pgb$ – Pfxp zgrgl$ ; lb$rin$, rvs$ – A$ zrf, A$ per$ – X:0.2:3^

. . 7$ Bile – Zlgdpf gmrecilf$ 2$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$132$570/0=?%/:?3$73%>736$7>717$7

Cin$ Dr 11

:0.2:0  Rg`v, Neoge Fdmleso ; Sudiduns, gdpiduns gd` cidavsf` }ir`s ) Neoge Rg`v, Fneleg

Agbegd, Soenfhfp Gbfmg{8 ciz$ ; Eg$ Ileedäh$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Rfclgng"SG%$ – 223, X7^ z$8 2: cn$

ESBD 55=6.52=.2:.3A$ zrf, A$ per$ – X:0.2:0^. . 7$ Lenbg fdmlf{  – Sedidenf – Gdpidenf$

?77$777-3=3$02/:=6%

Cin$ Dr 31=

:0.2:6  #, $ ;+  ; /& /  '% )  &  $-$ –

Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 75 z$ ; d$ nv{$8 25 cn$$   $ " 9 &-"ESBD 55=6.52=.3=.?A$ zrf, 6:: fx$ – X:0.2:6^. . 7$ Nv{ec  zfdprv qeilidcfl /rvs$%$

=?=$3

Cin$ Dr

:0.2:1  %,    + /iz$ 77%     &  $-   

#- 2 g cgzfllg )  %"$ – Co$ ; Zidpis, 2::0 /Pezimr$

"Rfclgng"%$ – 23 z$ ; d$ nv{$8 25 cn$$   $ " 9 &-"ESBD 55=6.52=.3?.1A$ zrf, 7 ::: fx$ – X:0.2:1^. . 7$ Nv{ec  cirgl  /rvs$%$

=?3$?

Cin$ Dr

:0.2:=  #, $ !#" 7 ; / 0% )  &  $-$ – Co$ ;

Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 1: z$ ; d$ nv{$8 25 cn$$   $ " 9 &-"

ESBD 55=6.52=.31._A$ zrf, 7 ::: fx$ – X:0.2:=^. . 7$ Nv{ec  zfdprv edsprvnfdpf /rvs$%$

=?1)=?5

Cin$ Dr

:0.2:?  @isgrflf cinzgdefe cilgrf ; Lgb$ fcid$ zfdprv lecffde äd cg`rvl zrimr$"Fcid$ gzlecgp" ) Kvdeir Gcoefqfnfdp Nil`iqg8 ciir`$ f`$ ; G`flg Scvpgrv,$$$ – Co$ ;Rvxgd`g, 2::0$ – 33, X3^ z$ ; pgb$8 25 cn$

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.=2.737.7A$ zrf, 1:: fx$ – X:0.2:?^. . 7$ Airngrfg edpflemfd  fe, zfrsidglep  ee$

3=$:3;33/:=6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

03

:0.2:5  Cgdpfner, @enepref@eqgdvl ; Xfsfv^ ) @enepref Cgdpfner8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –250, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `fGdgpil Qe`rgcv e @gd Qe`rgcv8 022%

Rfa$ esp$.lep$ z$ 2?3.250ESBD 55=6.=0.15:._ /Lepfrg%$ – ESBD 5=3.1=6.:6?.2 /Lepfrg Edpfrdgeidgl%

A$ zrf, A$ per$ – X:0.2:5^?27$736$7.37 Cgdpfner

Cin$ Dr 07720

:0.27:  =, = 8"0 7-( ; '"$.$ "   $ 25:2$:7

;  -' 2 )  8 ciir`$ ; Aei`ir Hrgek`gd, ‡8 rf`$p$ ; Ri`ecg I`edf8 .$ $ 8# "Zfrszfcpeqg"$ – .$ ; .$$ 8# "Zfrszfcpeqg", 2::0$ – 02, X7^ z$ ; scofnf, pgb$8 27 cn$

Bebleimr$ lg saârepvl pfnflir$ – A$ a$ `f pep$ESBD 55=6.5?:2.1.:A$ zrf, 7:: fx$ – X:0.27:^

. . 7$ Fpdimrgaef /rvs$%$ 35;::?/:=1$6%

Cin$ Dr

:0.277  Nerid, Qeirfl Irmgde{grfg gcpeqepee pvrespecf ; Ed`ec$ nfpi`ecf zfdprv spv`fdee szfc$

25:2$:7 Pvresn, sfrqecee oipflefrf ) Qeirfl Nerid8 ciir`$ ; Aei`ir Hrgek`gd, $$$8 rf`$ p$ ;Ri`ecg I`edf8 Edsp$ Rflgee Edp$ "Zfrszfcpeqg"$ – Co$ ; Edsp$ Rflg ee Edp$ "Zfrszfcpeqg",2::0$ – 37 z$ ; pgb$, aem$8 27 cn$

Bebleimr$ z$ 37 /36 pep$%$ – A$ a$ `f pep$ESBD 55=6.5?:2.=.5A$ zrf, 7:: fx$ – X:0.277^

. . 7$ Pvresn$ 2$ Zilepecg pvresnvlve$ 33?$0?/:=1$6%

Cin$ Dr

:0.272  Pgbgrcfg, Glg Ngrhfpedm ; Cgefp `f spv`ev ) Glg Pgbgrcfg, Glg Zfpriqece8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ `f :p$ Fcid$ – Co$ ; CF VSN, 2::3$ – ?2, X7^ z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ ?7 /70 pep$%ESBD 55=6.=:.333._A$ zrf, 6: fx$ – X:0.272^. . 7$ Ngrhfpedm$

335$73?;16?$?/:=1$6%

Cin$ Dr 705

:0.273  Zilepecgl Fdmleso ; Cvlfm$ `f pfxpf sic$.zil$ ; zfdprv spv`fdee gd$ 3 ) gvp$ ;Sqfplgdg Gzgcoeg, Pgpegdg Bvlmgc, Lvnedeg @egcidv, $$$8 ciir`$ ; Ngreg Ciplv8 Vdeq$`f Spgp `ed Nil`iqg$ Agc$ `f Rflgee Edp$, :p$ Zilepecf e G`nedesprgpeqf$ Cgpf`rg LenbeSpredf Gzlecgpf$ – Co$ ; CF VSN, 2::3$ – ?:, X7^ z$ ; pgb$8 27 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ESBD 55=6.=:.370.3A$ zrf, 6: fx$ – X:0.273^. . 7$ Lenbg fdmlf{  – Pfxpf zilepecf$

?77$777;32/:=6$?%

Cin$ Dr 7:6

:0.270  Lg Argdcf ; Qivs ciddgessf{9 ; /Oespierf, zfedpvrf% ) Fvarisedeg Gxfdpe,Glfxgd`rg Ngcgriq, Le`eg Nirgrv, Lv`nelg [bgd8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rgPfireg e Zrgcpecg Prg`vcfree$ – Co$ ; CF VSN, 2::3$ – 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

00

Zgrpfg g 2.g$ – 2::3$ – 5?, X7^ z$ – Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – ESBD55=6.=:.307.: ; A$ zrf, 6: fx$ – X:0.270^

Cvdigpfe cgrf Argdg9. . 7$ Argd  g – Espiref – Cvlpvr $

50/00%;::?

Cin$ Dr 7:0

:0.276 

Rfqfdci, NeogelNfpi`f `f sfzgrgrf se e`fdpeaecgrf g cgpeidelir ; /Lvcr$ `f lgb$ lg coeneggdglepec% ) Neogel Rfqfdci, Zfprv Bvlngmg8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `fCoenef e Pfodilimef Coenec$ Cgpf`rg Coenef Gdglepec  e Irmgdec$ – Co$ ; CFVSN, 2::3$ – ?3, X7^ z$ ; scofnf8 27 cn$

ESBD 55=6.=:.250 .6A$ zrf, 7:: fx$ – X:0.276^

603$276/:=1$6%

Cin$ Dr 55

:0.271  Kvdmoefpv, MremirfCoenef cisnfpec ; Edpri`$ äd cisnfpilimef ; Xzfdprv v{vl spv`fd elir^ ) 

Mremirf Kvdmoefpv, Mgbreflg Qfr`f8 rf`$ p$ ; Qlg`ener Rfne$ – Co$ ; Cfdprvl f`$ glVSN, 2::3$ – 7?=, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 7=2.7=3 /3: pep$% e äd dipflf `f svbsil$ – Ed`fx z$ 7=0.7?1ESBD 55=6.=:.75?.7A$ zrf, 7:: fx$ – X:0.271^. . 7$ Cisnfpilimef$ 2$ Coenef cisnfpec $

1?=$66(60/:=6$?%

Cin$ Dr 226

:0.27=  Bglgbgd, Pofi`ir Aidfpecg lenbee szgdeilf > Aidåpecg `f lg lfdmvg fszg÷ilg ; Cvrs zrgcpec e

cidprgspeq ) Pofi`ir Bglgbgd, Neoge Coerel8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ ̀ f Lb$ eLep$ Spredf$ Cgpf`rg Aelilimef Szgd$ e Ep$ – Co$ ; CF VSN, 2::3$ – 751, X3^ z$ ; `fs$,

pgb8 27 cn$Bebleimr$ z$ 753.750 /21 pep$% e äd dipflf `f svbsilESBD 55=6.=:.320.:A$ zrf, 66: fx$ – X:0.27=^. . 7$ Lenbg szgdeil  – Aidfpec $

?77$730$2-30/:=6$?%

Cin$ Dr 7:7/5):0%

:0.27?  <#, # .' 2 ; !  -+ ) $- 9-,

$" !#$ – .$ ; $ = $$ ., 2::3$ – 232, X7^ z$ ; aem$, pgb$8 27cn$

Bebleimr$ z$ 276.271 /25 pep$% e äd dipflf `f svbsil$ – Ed`fx `f ngpfree z$ 27=.23:ESBD 55=6.=:.20?.7A$ zrf 7:: fx$ – X:0.27?^. . 7$ Cisnfpilimef /rvs$%$ 2$ Coenef cisnfpec  /rvs$%$

1?=$66(60/:=6$?%

Cin$ Dr 226

:0.275  /$%, $ $   4   ' &- ; '"$ " ) $$

!$ 5" 8 $ $ ; !$ $ 8 $ $$ .$ -$ ( $ .($ $(-$ – .$ ; Cfdprvl F`$ gl VSN, 2::3$ – 2:=, X7^ z$8 27 cn$

Bebleimr$ z$ 755.2:= /771 pep$% e äd dipf z$ 75:.75?ESBD 55=6.=:.376.7A$ zrf, 6: fx$ – X:0.275^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

06

G`fqrvl e fxzrengrfg lve äd crfgeg lve @ispifqshe. . 7$ Lepfrgpvrg rvs  – Crepec $

?27$717$7$:5/:=6$?%

Cin$ Dr 52

:0.22:  Pgbgrcfg, Glg Fcidineg nid`egl ; Sedpf{f, zriblfnf, pfspf ) Glg Pgbgrcfg8 Vdeq$ `f Spgp

`ed Nil`iqg$ Agc$ `f :p$ Fcid$ – Co$ ; CF VSN, 2::3$ – 11, X7^ z$8 27 cn$ESBD 55=6.=:.31:.=A$ zrf, 6: fx$ – X:0.22:^

335$5/:=1$6%

Cin$ Dr 723

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

01

:0.227  Decvle", Gdmflg Flfnfdpf `f gdgle{ cinbedgpiref ; /Ed`ec$ nfpi`ecf% ) Gdmflg Decvle8 Vdeq$

`f Spgp `ed Nil`iqg$ Agc$ `f Ngpfngpec  e Edairngpec$ Cgpf`rg Edairngpec  eIzpene{grf @escrfp$ – Co$ ; CF VSN, 2::3$ – 67, X7^ z$8 27 cn$

Bebleimr$ z$ 6: /1 pep$%A$ zrf, 6: fx$ – X:0.227^

675$7/:=1$6%

Cin$ Dr 72?

:0.222  Niri{gd, Gledg Espireg mâd`eree zilepecf äd Nil`iqg ; Moe` nfpi`ec ) Gledg Niri{gd8 Vdeq$ `f

Spgp `ed Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`n$ Cgpf`rg Zilepilimef$ – Co$ ; CFVSN, 2::3$ – ?2, X7^ z$ ; pgb$8 27 cn$

Pfxp ; zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ =7.?2 e lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.222^

32/0=?%/:57%/:=1$6%>736$7>717$7

Cin$ Dr 22

:0.223  Qgr{gre, Zgdpflenid Siceilimeg zilepec ; Moe` nfpi`ec ) Zgdpflenid Qgr{gre8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`n$ Cgpf`rg Zilepilimef$ – Co$ ; CF VSN,2::3$ – 1: z$ ; pgb$8 27 cn$

Pfxp ; zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 60.1: e lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.223^. . 7$ Siceilimef zilepec $

371$330$3/:=1$6%>736$7>717$7

Cin$ Dr 20

:0.220  Lgqrec, G$ Ngdgmfnfdpvl flfcpirgl ; Moe` nfpi`ec lg cvrsvl vdeq$ ) G$ Lgqrec8 Vdeq$ `f

Spgp `ed Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`n$ Cgpf`rg Zilepilimef$ – Co$ ; CFVSN, 2::3$ – 36, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 3:.31 e lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.220^

320/:=1$6%

Cin$ Dr 21

:0.226  Cfrpgd, S$  Äd`rvngr nfpi`ec rfafrepir lg ädpicnerfg pf{flir `f lecfd lg szfc$ 7?:2

"Ngdgmfnfdp" ) S$ Cfrpgd, G$ Mrebedcfg, L$ Zgscgre8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$:p$ Fcid$ Cgpf`rg Ngdgmfnfdp$ – Co$ ; CF VSN, 2::0$ – 2=, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 75 /73 pep$%A$ zrf, 6: fx$ – X:0.226^

3=?$70/:=1$6%

Cin$ Dr 26:0.221  Ceicärlgd, Qecpir 

 Äd`rvnre nfpi`ecf zfdprv lvcrre zrgcpecf lg {iilimeg qfrpfbrgpflir ; Ädcrfdmpvrg Coir`gpg, svbädcrfdmpvrg Qfrpfbrgpg, svzrgcl$ Gmdgpog, cl$Cuclispingpg ) Qecpir Ceicärlgd8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef eZf`ilimef$ Cgpf`rg Beilimef Vngd e Gdengl$ – Co$ ; CF VSN, 2::3$ – 35, X7^ z$ ;aem$8 27 cn$

Bebleimr$ z$ 3=.3? /76 pep$%A$ zrf, 6: fx$ – X:0.221^. . 7$ [iilimeg qfrpfbrgpflir$

651)655/:=1$6%

Cin$ Dr 720

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

0=

:0.22=  7:: e`fe `f gagcfre ; Xäd 2 qil$^ ) Evref Bglgd, Qeirfl Mofrcev, Emir Mirgiq, $$$8Svzirp zfdprv Zriefcpvl Edqfspeee e Sfrqecee Rvrglf$ – Co$ ; ZriRvrglEdqfsp, 2::0$ – 25cn$ – /Cf9 Vd`f9 Cvn9%

Qil$ 2$ – 2::0$ – 706, X3^ z$ ; pgb$ – Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ –Bebleimr$ lg saârepvl grp$ – ESBD 55=6.56=6.0.0 ; A$ zrf, A$ per$ – X:0.22=^

. . 7$ Gagcfre – Irmgde{grf$33?$22;16?$:72$0

Cin$ Dr

:0.22?  Zriefcpvl "Svzirp zfdprv Zriefcpvl Edqfspeee e Sfrqecee Rvrglf" ) @fz$ air Edp$@fqfliznfdp, Lgd`fll Nells8 cid`$ ; @gdel Sgnielfdhi, $$$ – Co$ ; SRESZ, X2::3^XPezimr$ "Zrgm.3"^$ – 32 z$ ; el$ cilir$, pgb$8 2? cn$

A$ zrf, A$ per$ – X:0.22?^. . 7$ Edqfspe  ee – Rfmevde rvrglf – Zriefcpf$

33?$03;335$=2=$22/:0=$37%

Cin$ Dr

:0.225  Beqil, Faen Qepgnedf cv og{ ; Xgairesnf, gdfc`ipf, cridece, zgri`ee äd zri{^ ) Faen Beqil8

zrf{$ mrga$ ; Q$ Eideie$ – Co$ ; Bgpedg SRL, 7551$ – 65, X0^ z$ ; el$8 2: cn$ESBD 6.?1?52.722.0A$ zrf, A$ per$ – X:0.225^

?27$736$7/0=?%.= Beqil

Cin$ Dr

:0.23:  Fv e agneleg nfg > <   / ; Cidqirbere cv g`ilfscfdee ) GdpidedgCinfr{gd, Dgpgleg Cirbv, Lvnedeg @rvnfg8 rf`$ p$ ; Lvnedeg @rvnfg, GdpidedgCinfr{gd8 Cfdprvl "@eglim Edpfrcvlpvrgl"$ – Co$ ; Mvdeqgs, 2::0 /Pezimr$ "Zrgm.3"%$ –618 13 z$, X0^ z$ ; el$ cilir$, pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgefzgrgl$ – Cgrpf "qglfp" /"#"%$ – Bebleimr$ z$ 66.61 /21 pep$%$ – Gzgrf cv

szrekedvl aedgdc$ gl Bdcee Nid`eglfESBD 55=6.5:?.3?.7Mrgpes, 26:: fx$ – X:0.23:^. . 7$ F`vcg ef äd agnelef$

3=$:7?$7

Cin$ Dr

:0.237  @rgmgledg, Mgledg Coenef irmgdec ; Ngd$ zfdprv cl$ g 77.g /zriael rfgl% e zfdprv cl$ 77.g.72.g

/zriael vngdespec% ) Mgledg @rgmgledg8 cineseg `f fqglvgrf ; Neoge Ziziq, $$$8 Ned$F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::3 /Cinbedgpvl Zilemr$%$ – 757,X7^ z$ ; el$, pgb$8 20 cn$

ESBD 55=6. 1=.36:.3A$ zrf, 76::: fx$ – X:0.237^. . 7$ Coenef irmgdec $

60=/:=6$3%

Cin$ Dr 0773?

:0.232  Gdglflf GPEC – 2::3 ) Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee8rf`$ rfsz$ ; @vneprv Silinid$ – Co$ ; Fqrecg, 2::3 /Pezimr$ G:N%$ – 27 cn$

Qil$ 7 /0%$ – 2::3$ – 212, X7^ z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, ar$, rvs$ –Bebleimr$ lg saârepvl grp$ – ESBD 55=6.502.27.: /äd ciz$% ; A$ zrf , 6:: fx$ – X:0.232^

:?2(3=?$1/0=?%>736$7>733$7>717$7

Cin$ Dr 70

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

0?

:0.233  Gdglflf GPEC – 2::3 ) Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee8rf`$ rfsz$ ; @vneprv Silinid$ – Co$ ; Fqrecg, 2::3 /Pezimr$ Gcg`$ `f :p$ g RN%$ – 27cn$

Qil$ 2 /6%$ – 2::3$ – 022, X7^ z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, fdml$, ar$, rvs $ –Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.502.22.5 /äd ciz$% ; A$zrf, 6:: fx$ – X:0.233^

:?2(3=?$1/0=?%>736$7>777>733$7>717$7

Cin$ Dr 23

:0.230  F`vcg"ef zfdprv pie > 8"  2 ; ni`frde{grfg zricfsvlve`f edsprverf, f`vcgef e rfcvzfrgrf g cizeelir cv cfredf f`vcgeidglf szfceglf ) prg`$ ;Glfvpedg Sgrgmeg8 cidsvlpgdp p$ ; Qglfdpedg Sprgpgd$ – Co$ ; IDV Nil`iqg, 2::3/Pezimr$ "Bvsedfss Flepg"%$ –71?8 ?0 z$ ; `egmr$, pgb$8 27 cn$

Pfxpf ; lb$ rin$, rvs$ – Zgmedgef zgrgl$ – Cgrpf "qglfp" /"#"%$ –Bebleimr$ z$ 711.71= /2: pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl VDFSCI Zgres

ESBD 55=6.5153.5.5Mrgpes, A$ per$ – X:0.230^. . 7$ Ädq nâdp szfcegl$

3=1/:?2%>736$7>717$7

Cin$ Dr

:0.236  "&'  %'  $ ; – % –5&", $ '$.$ ($ /2::38 .#%$/  "  ; ? – " – / ; $ '$.$ ($, /22.23 $ 2::3% ) '$ $ ; 3$ )$&, ‡ . .$ ; 5$ $, 2::3 /;$ "5.1"%$ – 30: z$ ; el$, pgb$, X0^ z$ el$8 27 cn$

Gdpfpep$ ; $ .   ,?%.8  $ , .- $ "0 $ , 7  .#7$ – Bebleimr$ äd dipf lgsârepvl grp$ – Gzgrf cv szrekedvl aedgdc$ gl ,?%.8 /%$ – ESBD 55=6.5153.=.2

A$ zrf, 7?:: fx$ – X:0.236^. . 7$ Nedirep  e fpdecf – Nil`iqg /rvs$%$

323)320/0=?%;::?/:?2%Cin$ Dr

:0.231  Szâdv, Eid Cidpgbelepgpf gdglepec ; Zricf`ff `f cglcvlgef g cispvrelir `f zri`vcef ;

Xzfdprv v{vl spv`fdelir^ ) Eid Szâdv8 Gcg`$ `f Prgdszirpvre, Edairngpec  eCinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G: g RN%$ – 66, X7^ z$ ; pgb$8 2: cn$ –/Aedgdf e Cidpgbelepgpf%

Bebleimr$ z$ 61 /72 pep$%ESBD 55=6.502.37.?A$ zrf, 6:: fx$ – X:0.231^. . 7$ Cidpgbelepgpf gdglepec $

16=$0/:=1$6%Cin$ Dr

:0.23=  Ngdgmfnfdpvl zriefcpflir ; /E`fdpeaecgrfg svrsflir aedgdc$ e flgbirgrfgzriefcpflir% ) Coerel Siricfgd, Ngreg Mofirmoe, Sfrmev Mgrpfg,$$$8 Gcg`$ `fPrgdszirpvre, Edairngpec  e Cinvdecgee$ Aid`vl `f Edqfspeee Siceglf `ed Nil`iqg,Gsic$ Ibpfgsc "Cinfcs"$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G: g RN%$ – 7:0 z$ ; aem$,pgb$8 27 cn$

Bebleimr$ z$ 7:7.7:3 /25 pep$%ESBD 55=6.502.33.0A$ zrf, 6:: fx$ – X:0.23=^. . 7$ Ngdgmfnfdpvl zriefcpflir$ 2$ Edqfspe  ee – Zriefcpf$

16$:72$2;33:$322/:=1$6%Cin$ Dr 20

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

05

:0.23?  , ( %/  '  / ; X    ^ )  8

2$ ; $ "$ – .$ ; , 2::0 /;$  %$ – 761, X0^ z$ ; el$8 27 cn$$  ($  .-$ $ "0 $ , 7 

-$ .#, .#$ "0 , ‡ESBD 55=6.5=15.3._A$ zrf, 0:: fx$ – X:0.23?^

?27$717$7/0=?%.30 Cin$ Dr 5

:0.235  Rfzvblecg Nil`iqg ädprf spgmdgrf e spgbele{grf `fnicrgpec ;Ngpfreglflf sfnedgrvlve edp$ "Sicefpgpfg ceqel e zriniqgrfg rfairnflir `fnicrgpecf äd Rfzvblecg Nil`iqg", Coeedv, 72.73 evdef, 2::3$ – Co$ ; Pezimr$ Gcg`$ `f :p$ gRfz$ Nil`iqg, 2::3$ – 71: z$ ; `egmr$, scofnf, pgb$8 25 cn$

Gdpfpep$ ; Cilfmevl Edqe{ebel Nil`iqg$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `fsvbsil$ – Gzgrf cv szrekedvl aedgdc$ gl zrimr$ "Sicefpgpf Ceqel" gl Avd`gefe SirisNil`iqg

ESBD 55=6.12.:5?.7A$ zrf, 7:: fx$ – X:0.235^

. . 7$ Zilepecg edpfrd  – Rfzvblecg Nil`iqg$323(371$3(33?/0=?%/:?2%

Cin$ Dr

:0.20:  Pfodilimee edairngeidglf ; Xsfndglgrf bebleimr$^ ) Edsp$ Dg$ `f Fcid$ e Eda$Bebl$ Rfz$ Pfo$.:p$8 glcp$ ; Gdmflg Cgpgd$ – Co$ ; EDFE, 2::2$ – 2: cn$

Agsc$ 2$ – 2::2$ – 3 z$ – A$ a$ `f pep$ – A$ zrf, 76: fx$ – X:0.20:^:71;::0

Cin$ Dr 76=

:0.207  Rfsvrsflf dgpvrglf e zripfceg nf`evlve ; Xsfndglgrf bebleimr$^ ) Edsp$ Dg$

`f Fcid$ e Eda$ Bebl$ Rfz$ Pfo$.:p$8 glcp$ ; Gdmflg Cgpgd$ – Co$ ; EDFE, 2::2$ – 2:cn$Agsc$ 2$ – 2::2$ – 3 z$ – A$ a$ `f pep$ – A$ zrf, 76: fx$ – X:0.207^

:71;6:0

Cin$ Dr 76?

:0.202  -     ; '"$ 5 $ ) $ $ $"', ;$ $J#, 8$ $ 5+ , !$ $ 8 cineseg `f fqglvgrf ; Ilmg Mofrliqgd, $$$8Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Pez$ äd Rinâdeg%$ –2?3, X7^ z$ ; el$, pgb$8 20 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$

Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl ESBD 55=6.1=.313.6A$ zrf, 75::: fx$ – X:0.202^. . 7$ Lenbg rvs $ 2$ Lepfrgpvrg rvs $

?77$717$7(?27$717$7$:5/:=6$3%

Cin$ Dr

:0.203  Zgrleciq, Fvmfdeg F`vcgeg  ceqec ; Ngd$ zfdprv cl$ g 6.g ) Fvmfdeg Zgrleciq, Qeilfpg Nekg,

Zgqfl Cfrbvc8 cineseg `f fqglvgrf ; Pgpegdg Rgcv, $$$8 Ned$ F`vcgefe gl Rfz$Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::3 /Pez$ äd Rinâdeg%$ – =5, X7^ z$ ; el$8 21 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$

Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl ESBD 55=6.1=.3?5.5A$ zrf, 1=::: fx$ – X:0.203^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

6:

. . 7$ F`vcg ef ceqec $3/:=6$3%

Cin$ Dr

:0.200  , : $  ; '"$ 6 $ )  ?  ,

! ,  "#78 prg`$ äd lb$ rin$ ; Lv`nelg Bgrbvs8 cineseg `f

fqglvgrf ; Pgpegdg Rgcv, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg",2::0 /Pez$ äd Rinâdeg%$ – =5, X7^ z$ ; el$8 21 cn$Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$

Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl ESBD 55=6.1=.352.5A$ zrf, 75::: fx$ – X:0.200^. . 7$ F`vcg ef ceqec  /rvs$%$

3/:=6$3%

Cin$ Dr

:0.206  Nilidevc, Glfxgd`rv Zrimrgngrf ledegr  e mrgavre ; Ceclv `f zrflfmfre e fxfrceee ) Glfxgd`rv

Nilidevc8 rf`$ rfsz$ ; Lfide` Vrsv8 Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Ngpfngpecg$ –Co$ ; VPN, 2::0$ – 213, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 263.260 /3= pep$%22 lfe, 3:: fx$ – X:0.206^. . 7$ Zrimrgngrf ledegr $

675$?62/:=1$6%

Cin$ Dr 77

:0.201  Beilimef ; Ngd$ zfdprv cl$ g 77.g ) Dedg Bfrdg{.Secirscoe, Pgpegdg Lgreidiq,Lv`nelg Zfrcevlfgc, Mofirmof Rv`ec8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; ZrvpEdpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ – 21: z$ ; el$ cilir$, scofnf8 21 cn$

ESBD 55=6.15.032.2A$ zrf, A$ per$ – X:0.201^. . 7$ Beilimef$

6=/:=6$3%

Cin$ Dr 07:5:

:0.20=  Ngu, Hgrl ]eddfpiv ; Xringd^ ) Hgrl Ngu8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq8 prg`$ `f Fvmfd Arvd{8 el$ ; Bires Kgdhiq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 357%

XQil$ 7^ ; @f `iv ire äd mofgrflf niree$ – 2::0$ – 620, X0^ z$ ; el$, X7^ a$ zirpr$

– Dvnflf g`fqrgp gl gvp$ ; Hgrl Diofdpogl$ – ESBD 55=6.=0.=67.6 /Lepfrg%$ – ESBD5=3.1=6.7:0._ /Lepfrg Edpfrdgeidgl% ; A$ zrf, 2::: fx$ – X:0.20=^

?27$772$2.3 Ngu

Cin$ Dr 07736

:0.20?  Ngu, Hgrl ]eddfpiv ; Xringd^ ) Hgrl Ngu8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq8 prg`$ `f Fvmfd Arvd{8 el$ ; Bires Kgdhiq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 352%

XQil$ 2^ ; @fpfcpeq$ – 2::0$ – 6:?, X0^ z$ ; el$ – Dvnflf g`fqrgp gl gvp$ ; HgrlDiofdpogl$ – ESBD 55=6.=0.=62.3 /Lepfrg%$ – ESBD 5=3.1=6.7:6.? /Lepfrg

Edpfrdgeidgl% ; A$ zrf, 2::: fx$ – X:0.20?^?27$772$2.3 Ngu

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

67

Cin$ Dr 07731

:0.205  Ngu, Hgrl ]eddfpiv ; Xringd^ ) Hgrl Ngu8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq8 prg`$ `f Fvmfd Arvd{8 el$ ; Bires Kgdhiq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 353%

XQil$ 3^ ; Pfspgnfdpvl lve ]eddfpiv$ – 2::0$ – 637, X7^ z$ ; el$ – Dvnflfg`fqrgp gl gvp$ ; Hgrl Diofdpogl$ – ESBD 55=6.=0.=63.7 /Lepfrg%$ – ESBD 5=3.1=6.7:1.1 /Lepfrg Edpfrdgeidgl% ; A$ zrf, 2::: fx$ – X:0.205^

?27$772$2.3 Ngu

Cin$ Dr 0773=

:0.26:  Edpri`vcfrf äd bg{flf mrgaecee zf cglcvlgpir ; Ngpfregl `e`gcpec ) Vdeq$ Pfo$ gNil`iqfe$ Agc$ `f Cg`gsprv, Mfi`f{ef e Cidsprvcee$ Cgpf`rg Cidsprvcee eNfcgdecg Sprvcpvrelir8 flgb$ ; Qeirecg >ebecoe, F`vgr` >ebecoe8 rf`$ rfsz$ ; MofirmofNirgrv$ – Co$ ; VPN, 2::0$ – 05, X3^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 05 /76 pep$%A$ zrf, 7:: fx$ – X:0.26:^

. . 7$ Mrgaec  zf cglcvlgpir$ ::0$52/:=6$?%

Cin$ Dr 20

:0.267  Zrflvcrgrfg Sfndglflir äd Sespfnflf Edairngeidglf ; Äd`rvngr `f lgb$ ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Cglcvlgpigrf, Edairngpec  e Necriflfcpridec$ Cgpf`rgPfodilimee Eda$8 flgb$ ; Glfxgd`rv Ringdfdci, $$$8 rf`$ rfsz$ ; Qecpir Bflev$ – Co$ ;VPN, 2::0$ – =:, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 15 /7: pep$%A$ zrf, 76: fx$ – X:0.267^

::0$5/:=1$6%

Cin$ Dr 7?

:0.262  Zrflvcrgrfg zred gcoefrf ; Äd`rvngr lg zrgcpec `f edeefrf ) Vdeq$ Pfo$ gNil`iqfe$ Cgpf`rg Sp$ e Pfodilimeg Ngpfreglflir8 flgb$ ; Zfprv Zispilgcof, $$$8 rf`$rfsz$ ; Zfprv Zispilgcof$ – Co$ ; VPN, 2::0$ – 72, X7^ z$ ; aem$8 2: cn$

Bebleimr$ z$ 72 /3 pep$%A$ zrf, 7:: fx$ – X:0.262^

127$5/:=1$6%

Cin$ Dr 73

:0.263  Nirgrv, Qgself Cfrcfpre izfrgeidglf ; Ngpfregl `e`gcpec zfdprv lvcr$ zrgcpecf ) Qgself

Nirgrv, Ngregdg Cgprvc, Crespedg Zgdv8 rfsz$ f`$ ; Qgself Nirgrv8 Vdeq$ Pfo$ g

Nil`iqfe$ Cgpf`rg Pfodilimee Eda$ – Co$ ; VPN, 2::0$ – 0=, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 0= /6 pep$%A$ zrf, 7:: fx$ – X:0.263^. . 7$ Zrimrgngrf ledegr  e dfledegr  – Nfpi`f$

675$?62)$?63/:=1$6%

Cin$ Dr 23

:0.260  Necrifcidineg ; Cvlfm$ `f pfspf e zriblfnf ) Vdeq$ Pfo$ g Nil`iqfe$Cgpf`rg Fcid$ e Ngdgmfnfdp äd Ed`$8 flgb$ ; Qglfdped Sqfr`lec8 rf`$ rfsz$ ; Elef Blgk$ –Co$ ; VPN, 2::0$ – 7:=, X7^ z$ ; aem$, pgb$8 2: cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 7:= /= pep$%A$ zrf, 3:: fx$ – X:0.260^

. . 7$ Necrifcidinef – Pfspf$33:$7:7$602/:=5%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

62

Cin$ Dr 7:

:0.266  Miribefqscoe, Sqfplgdg Ngdgmfnfdpvl zfrsidglvlve$ Pfodece `f rfcrvpgrf e sflfcpgrf ; Moe`

`e`gcpeci.zrgcpec ) Sqfplgdg Miribefqscoe8 rf`$ rfsz$ ; Glfxgd`rv Mrebedcfg8 Vdeq$Pfo$ g Nil`iqfe$ Cgpf`rg Fcid$ e Ngdgmfnfdp äd Ed`$ – Co$ ; VPN, 2::0$ – =3, X2^z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ =3.=0 /05 pep$%ESBD 55=6.5==7.6.0A$ zrf, 7:: fx$ – X:0.266^. . 7$ Ngdgmfnfdpvl zfrsidglvlve$ 2$ Irmgde{grfg zfrsidglvlve – Rfcrvpgrf 

– Sflfcpgrf$16?$3$::=$3;337$7:?/:=6%

Cin$ Dr 26

:0.261  Scvlf gcoefpigrf ; Sgrced e ed`ec$ nfpi`ecf ; Zfdprv lvcr$ `f qfreaecgrf ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Vpelgk Pfodilimec e Scvlf8 glcp$ ; Grcg`ef Desprfgdv8rf`$ rfsz$ ; Zfprv Spiecfq$ – Co$ ; VPN, 2::0$ – 6:, X2^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 6: /7: pep$%

A$ zrf, 7:: fx$ – X:0.261^ 127$=76/:=1$6%

Cin$ Dr 2:

:0.26=  Groepfcpvrg cl`erelir$ Cl`erf `f licvep `ed zgdivre ngre pez Z( 0F ; Ed`ec$nfpi`ecf zreqed` zriefcpvl `f cvrs dr$ 2 ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Cidsprvc eeGroepfcpidecf8 glcp$ ; Decilgf Ceibgdv$ $$$8 rf`$ rfsz$ ; Decilgf Ceibgdv$ – Co$ ; VPN,2::0$ – 76, X7^ z$ ; aem$8 3: cn$

Bebleimr$ z$ 71 /6 pep$%A$ zrf, 7:: fx$ – X:0.26=^

=2?$22/:=1$6%

Cin$ Dr 72

:0.26?  >5   ; 3"$ " ) ;2$ . $ .($)8 $ ; ! , $ – .$ ; ;, 2::0$ – 7:5, X2^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 7:5 /1 pep$%A$ zrf, 76: fx$ – X:0.26?^

602$2/:=1$6%

Cin$ Dr 27

:0.265  4$  ; ./ " ) ;2$ . $ .($7$    $8 $ ;  &, ‡8 $ $ ; / 5$ –.$ ; ;, 2::0$ – 7=, X7^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 7? /7: pep$%A$ zrf, 7:: fx$ – X:0.265^

33?$035/:=1$6%Cin$ Dr 75

:0.21:  1.2'  $ 12 ; $    "$ " ) ;2$ . $ .($ 28 $ ; $ ;$ 8 $ $$ ;!$ 6$ $ – .$ ; ;, 2::0$ – ??, X2^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ ??A$ zrf, 76: fx$ – X:0.21:^

127$36=/:=1$6%

Cin$ Dr 22

:0.217  Nil`iscizef ; /Zriblfnf `f gdgle{ zilepec% ) Vdeq$ `f Spgp `ed Nil`iqg8

cil$ rf`$ ; Q$ Nidfgmg /rf`$.fa%, $$$ – Co$ ; Cfdprvl F`$ gl VSN, 2::0$ – 2: cn$Zgrpfg 20.g$ – 2::0$ – 7=1, X7^ z$ ; pgb$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lgsaârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.=:.3=3.5 ; A$ zrf, 6: fx$ – X:0.217^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

63

. . 7$ Zilepilimef$32$::7/0=?%/:?2%>736$7>717$7

Cin$ Dr 63

:0.212  Bebleipfcidinef e :peedg Edairnree ; Zrflfmfre zfdprv spv`fdee szfc$Bebleipfcidinef e Gsespfd Eda$ ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Kvrdglesn e:peedf glf Cinvdec$ Cgpf`rg Bebleipfcidinef e Gsespfd Eda$8 cil$ rf`$ ; Eid Ng`gd,

$$$ – Co$ ; Cfdprvl F`$ gl VSN, 2::3$ – 71:, X7^ z$ ; scofnf, pgb$8 2: cn$ – /Bebleimr$ eBebleipfcidinef8 3%Qil$ 2$ – 2::3$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD

55=6.51:0.3._ ; A$ zrf, 6: fx$ – X:0.212^. . 7$ Bebleipfcidinef$ 2$ Bebleimrgaef$ 3$ Edairngrf – @icvnfdpgrf$

:2(:7/:?2%/:=6$?%

Cin$ Dr 70=

:0.213  Belgd"vl gcpeqepee peedeaecf g Vdeqfrsepee `f Spgp `ed Nil`iqg zfdprv gdvl2::3 ) Vdeq$ `f Spgp `ed Nil`iqg$ @fz$ Cfrcfp$ :p$ e Sp$ Zispvdeq$8 ciir`$ ; Z$Cofprv, L$ Mircfgc8 fxfcvpgde ; R$ Crfv, $$$ – Co$; CF VSN, 2::0$ – 757, X7^ z$ ;pgb$8 27 cn$

Lespg zvbl$ `f bg{ glf cirzvlve `e`gcpeci.p$ Xg Vdeq$ `f Spgp `ed Nil`iqg^zfdprv gdvl 2::7 z$ 7?2.75: /7?: pep$%ESBD 55=6.=:.3=1.3A$ zrf, 6: fx$ – X:0.213^. . 7$ Vdeqfrsep  e – Coe ed v – Gcpeqepgpf peed  eaec $

::7(3=?$0/0=?.26%

Cin$ Dr 36

:0.210  @rfzpvl zripfcefe siceglf ; Ngpfregl nfpi`ec ) Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f @rfzp$ Cgpf`rg @rfzp Zricfsvgl Ceqel8 glcp$ ; Decilgf Ringd`g, $$$$ – Co$ ;CF VSN, 2::3$ – ?2, X7^ z$8 2: cn$

Bebleimr$ z$ 03.0= /10 pep$%

ESBD 55=6.=:.323.2A$ zrf, 6: fx$ – X:0.210^. . 7$ @rfzp sicegl$

305$3/:=1$6%

Cin$ Dr 7:3

:0.216  Nfldec, Bires Nvdcg – spenvlfdp ae{eilimec gl sdpee, `f{qilpree e zfrafceidree invlve ;

Ngpfregl `e`gcpec zfdprv sp$ bg{flir ae{eilimecf glf gcpeqepee ae{ecf e edpflfcpvglf ) BiresNfldec, Dgpgleg Cvrfg8 rf`$ rfsz$ ; Gvrfleg Creqie8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `fBeilimef e Zf`ilimef$ Cgpf`rg Beilimef Vngd e Gdengl$ – Co$ ; CF VSN, 2::3$ –

=7, X7^ z$8 27 cn$Bebleimr$ z$ =7 /? pep$%ESBD 55=6.=:.305.1A$ zrf, 6: fx$ – X:0.216^. . 7$ Nvdcg äd `f{qilpgrfg invlve$ 2$ Ae{eilimef vngd $

6=$:0=;172/:=6$?%

Cin$ Dr 726

:0.211  Cofrg`e, DgpglegNgrhfpedm e bebleipfcg vdeqfrsepgr ) Dgpgleg Cofrg`e8 Bebl$ vdeq$ e spv`fdee;

edpfrgcevdfg e zfrafceidgrfg sfrqeceelir ; Xzrflfmfre zfdprv spv`fde^ ) Dfllu >vrcgd,Dgpgleg Cofrg`e8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ Kvrdglesn e :p$ glf Cinvdec$

Cgpf`rg Bebleipfcidinef e Gsespfd Eda$ – Co$ ; CF VSN, 2::3$ – 700, X7^ z$ ; aem$,pgb$8 27 cn$ – /Bebleimr$ e Bebleipfcidinef8 2%Bebleimr$ z$ 6:.60 /=3 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

60

ESBD 55=6.51:0.2.7A$ zrf, 6: fx$ – X:0.211^. . 7$ Ngrhfpedm – Bebleipfce vdeqfrsepgrf$ 2$ Bebleipfce vdeqfrsepgrf – Sfrqecee 

`f edairngrf e `icvnfdpgrf$:2=$=(16?$?/:=6%

Cin$ Dr 70=

:0.21=  Lfgdv, Neoge Zredcezee `f beipfodilimef ; /Cvrs `f lfcee% ) N$ Lfgdv8 rf`$ rfsz$ ; QglfrevRv`ec8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg BeilimefQfmfpgl$ – Co$ ; CF VSN, 2::3$ – 730, X7^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 730 /70 pep$%ESBD 55=6.=:.360.2A$ zrf, 6: fx$ – X:0.21=^. . 7$ Beipfodilimee$

6=3$1$:?/:=6$?%

Cin$ Dr 771

:0.21?  vrcgdv, Mofirmof

Bg{flf ae{ecee ; Fxfrceee e zriblfnf ) Mofirmof >vrcgdv, Emir Fqpi`efq,Cled >vrcgdv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Ae{ec$ Cgpf`rg Ae{ec$ – Co$ ; CFVSN, 2::3$ – 56, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 56 /7: pep$%ESBD 55=6.=:.2??.:A$ zrf, 6: fx$ – X:0.21?^

63/:=1$3%

Cin$ Dr ?1

:0.215  Bfdcofce, @egdg Crgpilimef ; Moe` nfpi`ec lg cvrsvl vdeq$) @egdg Bfdcofce8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`n$ Cgpf`rg Zilepilimef$ – Co$ ; CF VSN,

2::3$ – 36, X7^ z$ ; pgb$8 2: cn$Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 3:.36 e lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.215^

32$::7/:31%

Cin$ Dr 7=

:0.2=:  Mvlfg, Lgresg Idf ia pof Bfsp Nfpoi`s ia Lfgrdedm Fdmleso Mrgnngr ; /Zgppfrds ed

Ringdegd gd` Rvssegd% ) Mvlfg Lgresg$ – Co$ ; CFZ VSN, 2::0$ – 20=, X7^ z$8 27 cn$Pfxp zgrgl$ ; lb$ fdml$, rin$, rvs$ – Bebleimr$ z$ 20? /1 pep$%ESBD 55=6.=:.317.6A$ zrf, 2:: fx$ – X:0.2=:^

. . 7$ Lenbg fdmlf{  – Mrgngpec $ ?77$777-31/:=6%>736$7>717$7

Cin$ Dr :?):0

:0.2=7  Bir{ed, Gvrecg Dfsind zfdprv `fnfde ; Xqfrsvre^ ) Gvrecg Bir{ed8 ciz$ ; Ngrcfl :fd`rfg$ –

Co$ ; Zrvp Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 65 z$ ; el$8 2: cn$ – /Lgspfgvg%

ESBD 55=6.15.617.2A$ zrf, A$ per$ – X:0.2=7^

?27$736$7/0=?%.7 Bir{ed

Cin$ Dr 2601

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

66

CGNFRG DGEIDGL G CREE Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

NGRPEF 2::0

:0.2=2  Cledfscv, M$ Cgrpfg dvdee ; Xringd^ ) M$ Cledfscv8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /CinbedgpvlZilemr$%$ – 2??, X?^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0:3%

Rfa$ esp$.lep$ z$ 212.2??ESBD 55=6.=0.1::.0 /Lepfrg%$ – ESBD 5=3.=571.5:.6 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.2=2^

?27$736$7.37 Cledfscv

Cin$ Dr 3:11?

:0.2=3  Lfrnidpiq, NeogelVd friv gl qrfnee digsprf ; Xringd, qfrsvre ; prg`$ `ed rvs$^ ) Neogel

Lfrnidpiq8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq8 prg`$ ; Gl$ Cisnfscv,$$$ –Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ – 315, X3^ z$,X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil

Qe`rgcv e @gd Qe`rgcv8 322%Rfa$ esp$.lep$ z$ 360.315ESBD 55=6.=0.=02.1 /Lepfrg%$ – ESBD 5=3.1=6.:5?.7 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.2=3^

?27$717$7.3(?27$717$7.7 Lfrnidpiq

Cin$ Dr 07:23

:0.2=0  [greaizil, ZgvlZfdprv grpg lepfrgr ) Zgvl [greaizil8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener

[nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ –252, X3^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `fGdgpil Qe`rgcv e @gd Qe`rgcv8 036%

Rfa$ esp$.lep$ z$ 2??.257ESBD 55=6.=0.0=6.3 /Lepfrg%$ – ESBD 5=3.?36?.5:.1 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.2=0^. . 7$ Lepfrgpvr  rinâd  – Espiref e crepec $

?27$736$7$:5

Cin$ Dr 3:=05

:0.2=6  Gdpilimef `f pfxpf lepfrgrf äd lenbg argdcf{ ) sflfc$ `f Neoge :pfadfscv8cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2=7, X0^ z$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 336%

Pfxp ; lb$ ar$ESBD 55=6.=0.=15.? /Lepfrg%$ – ESBD 5=3.1=6.73:.5 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.2=6^. . 7$ Lepfrgpvr  argdcf{  – Crepec  lepfrgr $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

61

?27$733$7$:5.?2

Cin$ Dr 07776

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

6=

:0.2=1  Ngfqscoe.Eir`cofscv, Evleg Qegg e gcpeqepgpfg screepirelir ; Cf9 Câp9 Cvn9 ; Äd`rvnre zfdprv

zriafsiree `f lb e lep$ rin$ ) Evleg Ngfqscoe.Eir`cofscv$ – Co$ ; Grc, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 25 cn$

Zgrpfg g 2.g$ – 2::0$ – =5 z$ ; el$ – Bebleimr$ z$ =5 /76 pep$%ESBD 55=6.17.32?.0A$ zrf, 7::: fx$ – X:0.2=1^

. . 7$ Lepfrgpvrg rinâd  – Nfpi`ecg zrf` ree$3=2$??2$773$67$:01$70

Cin$ Dr

:0.2==  Sfcrefrv, Gdmflg Aedgdflf zvblecf ; Edsprvnfdpf e nfcgdesnf aedgdc$ `f edpfrqfdef

mvqfrdgnfdpgl ; cvrs vdeq$ zfdprv spv`fdee agc$ `f fcid$ e aedgdf ) Gdmflg Sfcrefrv8rf`$ p$ ; Gdgpil Cgrgmgdcev8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; Fzemrga, 2::0/A$F$.Z "Pezimr$ Cfdprgl"% $ – 023, X7^ z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 075.022 /?= pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe SirisNil`iqg

ESBD 55=6.5:3.55.7

A$ zrf, A$ per$ – X:0.2==^. . 7$ Aedgd  f zvblecf$

331$7/:=6$?%

Cin$ Dr

:0.2=?  Oi}lfpp, Necogfl Spv`evl zilepecelir zvblecf ; Ceclvre e svbsespfnf glf zilepecelir ) Necogfl

Oi}lfpp, N$ Rgnfso8 prg`$ `ed fdml$ ; Spflg Peddfu$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 211 z$

Pep$ irem$ ; Spv`uedm Zvblec Zilecu$ – Bebleimr$ z$ 220.26? e äd dipf lg saârepvlcgz$ – Ed`ecf z$ 265.216$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg e gl Dfxp ZgmfAivd`gpeid ) Izfd Sic$ Edsp$ . Bv`gzfsp

ESBD 55=6.520.73.7A$ zrf, A$ per$ – X:0.2=?^. . 7$ Zilepec  zvblec $

32(367

Cin$ Dr

:0.2=5  "[evg nf`ecgnfdpvlve lg EDA" cv pfng "Nf`ecgnfdpvl `f lg e`ff lgagrngcef", cida$ p$ gdvgl /2::38 Coeedv%$ Ngpfreglflf cida$ p$ gdvglf 25 ngrp$2::3 "[evg nf`ecgnfdpvlve lg EDA" cv pfng "Nf`ecgnfdpvl `f lg e`ff lg agrngcef" ) cil$ rf`$ ; A$ Bgbelfq /rf`$ rfsz$%, $$$ – Co$ ; A$F$.Z$ "Pezimr$ Cfdprgl", 2::0$ – 01=, X7^z$ ; aem$, pgb$8 2: cn$

Gdpfpep$ ; Edsp$ Dg$ `f Agrngcef `ed Rfz$ Nil`iqg$ – Pfxpf ; lb$ rin$, rvs$ –

Rf{$ ; lb$ fdml$ – Bebleimr$ lg saârepvl cinvdec$ESBD 55=6.=?.257.0A$ zrf, 0:: fx$ – X:0.2=5^. . 7$ Agrngcfvpec $

176$7)$3/:?2%>736$7>717$7

Cin$ Dr 75??

:0.2?:  Cizelvl disprv ; Moe` zfdprv zrede ) VDECFA Nil`iqg8 Vdeq$ `f Spgp `fNf`eced e Agrngcef "D$ Pfspfnegdv", Ned$ Sdpee gl Rfz$ Nil`iqg,$$$8 cilgb$ ;Qeirecg Bfr`gmg, $$$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 720 z$ ; el$cilir$8 23 cn$

Gzgrf cv szrekedvl aedgdc$ gl VDECFA Nil`iqg

ESBD 55=6.5=36.7.6A$ zrf, 3::: fx$ – X:0.2?:^. . 7$ F`vcg ef äd agnelef$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

6?

3=$:7?$7;173$56/:31%

Cin$ Dr

:0.2?7  Rvsv, Neoge Lgcrene `f znâdp ; Xqfrsvre^ ) Neoge Rvsv8 pfxp ; G$ Svcfqfgdv$ – Co$ ;

Zidpis, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 712 z$ ; el$8 2: cn$

Gzgrf cv szrekedvl aedgdc$ gl SG "Gmrisfrq" `ed ir$ Sâdmfrfe, ÄE "Z$Q$Mr k`fgdv" `ed ir$ F`edf, SRL "Rvsdgc.Nil`Gwvg" `ed$ nvd$ Ble, $$$$ESBD 55=6.521.:=._A$ zrf, 7::: fx$ – X:0.2?7^

?27$736$7/0=?%.7 Rvsv

Cin$ Dr

:0.2?2  Bipdgrv, Rgesg @eaaecvlpås lfxeci.mrgnngpecglfs `f prg`vcpeid `v argdíges fd rivnged

fp `v rivnged fd argdíges ) Rgesg Bipdgrv8 zrf{$ mrga$ ; Qglfdped Ogbgfscv, Ri`ecgCig`$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 761, X7^ z$ ; pgb$8 22 cn$

Bebleimr$ z$ 766.761ESBD 55=6.=?.2?=.1A$ zrf, 7::: fx$ – X:0.2?2^. . 7$ Pfireg prg`vcfree – Ledmqespecg argdcf{  – Ledmqespecg rinâd $

?7-26;?77$733$7-7;?77$736$7

Cin$ Dr

:0.2?3  899$, & $ .  # ; $ $ ', #-    %+ 

$ 72 ) / ?$ )(8 $   -$ ; / 28 '$$   $ $ ; 3  $ – .$ ; Zidpis ; $ ?$ 8"G$$ .$ "&", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 23:, X2^ z$, X71^ z$ ;

aipimr$ cilir$8 20 cn$$   $ ?$ 8"G$ $ .$ "&"$ –

Bebleimr$ z$ 223.23:ESBD 55=6.52=.30.3 /äd ciz$ e svzrgciz$%A$ zrf, 7::: fx$ – X:0.2?3^. . 7$ Espireg fqrfelir /rvs$%$

50/>077$71%/0==%

Cin$ Dr

:0.2?0  1'  ' ; X'"$^ )    , !  5,2  .#8 Gsic$ Cidpgbelelir e Gv`epirelir Zriafseidepe `ed Rfz Nil`iqg,Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – 2. $, "$  $ – .$ ; GCGZ, 2::0

/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =:7, X3^ z$ ; pgb$8 26 cn$Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 15=.15? /3? pep$%ESBD 55=6.5=:2.2.2 /äd ciz$%A$ zrf, 6::: fx$ – X:0.2?0^. . 7$ Cidpgbelepgpf aedgdcegr  /rvs$%$

16=$76/:=6$?%

Cin$ Dr 2652

:0.2?6  Ldcrdkgd, Eid @rvnvl câedflve ; Xringd^ ) Eid Ldcrdkgd8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$

Cfdprgl"%$ – 7==, X3^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$ edeegp e ciir`$ `fGdgpil Qe`rgcv e Ngred Qe`rgcv8 33%

ESBD 55=6.=0.151.5 /Lepfrg%$ – ESBD 5=3.1=6.:16.6 /Lepfrg Edpfrdgeidgl%

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:5$:3$2::6

65

A$ zrf, A$ per$ – X:0.2?6^?27$736$7.3 Ldcrdkgd

Cin$ Dr 730=

:0.2?1  Ridsgr`, Zefrrf `f Sidfpf ; Xprg`$ `ed ar$^ ) Zefrrf `f Ridsgr`8 prg`$ `f Zgqfl @gref8 cidcfzeg

mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:6, X3^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 2?%

ESBD 55=6.=0.1??.? /Lepfrg%$ – ESBD 5=3.1=6.:10.= /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.2?1^

?27$733$7.7 Ridsgr`

Cin$ Dr 7057

:0.2?=  @ilfg, Emir Kvspeeg zfdgl e `rfzpvrelf invlve ; Cfrcfp$ siceilimec ) Emir @ilfg, Qecpir

[gogreg, Sired Ogdmgdv8 Edsp$ `f Rfairnf Zfdglf$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0

/Cinbedgpvl Zilemr$%$ – 5?, X7^ z$ ; aem$, pgb$8 20 cn$Gvp$ zf iz$ dv svdp ed`ecge$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

ESBD 55=6.15.66?.2A$ zrf, A$ per$ – X:0.2?=^. . 7$ Kvspe  ef zfdgl  – Cfrcfp re siceilimecf$ 2$ @rfzpvrelf invlve – Cfrcfp re 

siceilimecf$X303$7(302$=^/0=?%

Cin$ Dr 0727=

:0.2??  @ilfg, Emir 

Crenedgl kvspecf ! Ovngd remops ; Siceilimecgl rfsfgrco ) Emir @ilfg, Qecpir[gogreg, Sired Ogdmgdv8 Edsp$ `f Rfairnf Zfdglf$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 5?, X7^ z$ ; aem$, pgb$8 20 cn$

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.15.611.3A$ zrf, A$ per$ – X:0.2?=^. . 7$ Kvspe  ef zfdgl  – Cfrcfp re siceilimecf /fdml$%$ 2$ @rfzpvrelf invlve – 

Cfrcfp re siceilimecf /fdml$%$X303$7(302$=^/0=?%

Cin$ Dr 0727?

:0.2?5  F`vcg"ef edpfrcvlpvrgl äd Rfzvblecg Nil`iqg ) rf`$ ; Mofirmof Coere $ – Co$; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 27=, X7^ z$ ; aem$, pgb$8 20 cn$ – /Zlvrgleg%/Zri @e`gcpecg%

Rf{$ ; lb$ rin$, fdml$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äddipflf `f svbsil$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg

ESBD 55=6.17.37?.=A$ zrf, 2::: fx$ – X:0.2?5^. . 7$ F`vcg ef edpfrcvlpvrgl  – Nil`iqg$

3=$:3;371$=/0=?%/:?2%>736$7>717$7

Cin$ Dr 2651

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

1:

:0.25:  Zglee, Glfxfe @eceidgr fxzlecgpeq ; zfdprv pie ) Glfxfe Zglee8 rf`$ ; Flfdg Mrisv, Glg Rvsdgc$

– F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 217, X3^z$8 2: cn$

ESBD 55=6.5:3.50.:A$ zrf, A$ per$ – X:0.25:^. . 7$ Lenbg rinâd  – @ec  eidgrf fxzlecgpeqf$ 2$ @ec  eidgrf fxzlecgpeqf – 

Lenbg rinâd $?77$736$7-3=0$3/:=6$3%

Cin$ Dr

:0.257  !, ( $ 2 )  =8 $ ; 2 5$ – .$ ; 5$ $, 2::0

/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 703, X3^ z$ ; el$, pgb$, X?^ z$ ; el$ cilir$8 27 cn$Bebleimr$ z$ 707.700$ – $   ($ "   

 / -- 2  $ "ESBD 55=6.=?.2?2.6 /äd ciz$%A$ zrf, 7::: fx$ – X:0.257^. . 7$ Dvce /rvs$%$

130$6Cin$ Dr 2:?=

:0.252  1, ( & - ; X2^ )  8 ciir`$ ; Gvrfl Scibeigl$ – Co$ ;

Zrvp Edpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =2 z$8 2: cn$ – /Lg spfgvg%ESBD 55=6.15.610.=A$ zrf, A$ per$ – X:0.252^

?27$717$7/0=?%.7

Cin$ Dr 260=

:0.253  Qecil, Lelegdg 

Moe` nfpi`ec lg zf`gmimef mfdfrgl e cinzgrgp ; zfdprv spv`fdee vdeq$ ) Lelegdg Qecil8 Gcg`$ `f Sp$ Fcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0$ – 2: cn$Zgrpfg 7.g$ – 2::0$ – 67, X2^ z$ – Bebleimr$ lg saârepvl pfnflir$ – ESBD 55=6.

=6.275.6 ; A$ zrf, 2:: fx$ – X:0.253^3=$:73/:=3$?%

Cin$ Dr 7

:0.250  @img.Nâr{gc, Ngregdg Rfmlfnfdpgrfg ngdgmfnfdpvlve aedgdcegr äd gmri.bvsedfssvl nec ) Ngregdg

@img.Nâr{gc8 rf`$ p$ ; Q$ Cikicgrv8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ;GSFN, 2::0$ – 76=, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 73?.76: /7?6 pep$% e äd dipflf `f svbsilESBD 55=6.=6.220.7A$ zrf, 72: fx$ – X:0.250^. . 7$ Ciizfrgpeqf gmrecilf – Ngdgmfnfdp$

330$=30;137$776$?/0=?%

Cin$ Dr 5

:0.256  Jgpäri, Flqerg SMB@ NS Gccfss e nekligcf `f cinvdecgrf ; /Ed`ec$ nfpi`ecf e lvcr$ `f

lgb$% ) Flqerg :gpäri, Ngreg Nirgrv, Pv`ir Mâ`elecg8 Gcg`$ `f Spv`ev Fcid$ `edNil`iqg$ – Co$ ; GSFN, 2::0$ – 50, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 50 /6 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

17

ESBD 55=6.=6.222.6A$ zrf, 6: fx$ – X:0.256^

::0;33/:=1$6%

Cin$ Dr =

:0.251  Exgre, Gleidg 

Fssfdpegl flfnfdps ia bvsedfss lg} ; Xzfdprv v{vl spv`fd elir^ ) Gleidg Exgre,Mgledg Hispevceh8 Pof Gcg`$ ia Fcid$ Spv`efs$ Pof Coger ia Gzzlef` Ni`frdLgdmvgmfs$ – Co$ ; GSFN, 2::3$ – 75:, X7^ z$8 2: cn$

Bebleimr$ z$ 7?5.75:ESBD 55=6.=6.271.:A$ zrf, 3:: fx$ – X:0.251^. . 7$ Lenbg fdmlf{  – @rfzp cinfrcegl /fdml$%$

?77$777;30=$=/:=6$?%

Cin$ Dr 2

:0.25=  , ?$ '    '    "%" ) 

;$ $', 6$ , $ 8 $ 1$ $ .($ %   1$ -$ – Co$ ; F`$.zilemr$ gl GSFN, 2::3$ – 60, X7^ z$ ; pgb$8 2: cn$Bebleimr$ z$ 63.60 /7? pep$%ESBD 55=6.=6.2:0.=A$ zrf, 7=6 fx$ – X:0.25=^

377$3;33?/:=1$6%

Cin$ Dr 301

:0.25?  @gdee, Pv`ir Cglepgpfg qefee zizvlgefe Rfzvblecee Nil`iqg äd zfreig`g `f prgd{eef ;

zriblfnf e pfd`edf siceglf ; /gdgle{ e fqglvgrf siceilimec% ; Szfc$ ; 22$::$:0 –

Sprvcpvrg sic$, edsp$ e zricfsf sic$ ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp äd siceilimef ) Pv`ir @gdee8 Edsp$ `f Aelisiaef, Siceilimef e @rfzp$ – Co$ ; S$ d$, 2::0$ – 6: z$ ; aem$,pgb$8 27 cn$

Bebleimr$ z$ 0=.6: /0: pep$%X:0.25?^

371$330;/0=?%/:03$2%

Cin$ Dr 36):0

:0.255  Alfgdcv, Kvlefd Lfidgr` Zrfmperfg ae{ec szfceaec `eafrfdegp g bgscofpbglepelir zeqie, qârspg 76.71

gde, äd cg`rvl ceclvlve gdvgl `f gdprfdgnfdp szirpeq ; Szfc$ 73$::$:0 – Pfireg e

nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf rfcvzfrgpiref ;Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Kvlefd Lfidgr` Alfgdcv8 Edsp$ Dg $ `fF`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 21 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22.23 /77 pep$%X:0.255^

=51$:76(=51$323/:03$2%

Cin$ Dr

:0.3::  Bid`ic, Eidfscv @rgmi @erekgrfg zricfsvlve `f gdprfdgnfdp g gplfelir srepire äd lvdmenf `f ädglp 

zfrairngd zred qglireaecgrfg fxzfrefdfe cinzfpeeidglf ; 73$::$:0 – Pfireg enfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf rfcvzfrgpiref ;

Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Eidfscv @rgmi Bid`ic8 Edsp$ Dg$ `fF`vcgefe Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2?, X7^ z$ ; aem$ cilir$,pgb$8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

12

Bebleimr$ z$ 26.21 /72 pep$%X:0.3::^

=51$037$2/:03$2%

Cin$ Dr

:0.3:7  @gsclv, Neoge Sfcofsprv ; Flfnfdpf `f sedpf{ äd cidsprvceg kvre`ec ) Neoge @gsclv$ – Co$

; S$ d$, 2::0$ – 7:1, X2^ z$ ; el$8 27 cn$Bebleimr$ äd dipflf `f svbsilESBD 55=6.53:.=6.7A$ zrf, 7:: fx$ – X:0.3:7^. . 7$ Sfcofsprv$

303$73=$36

Cin$ Dr

:0.3:2  Priael, Qgself Emdfe ; Xrgeidvl Rf{edg^ ; Scoe `icvn$ ) Qgself Priael$ – Co$ ; QGSP.N,

2::0 /Pezimr$ "Serevs"%$ – 72=, X7^ z$ ; aipimr$, aipimr$ cilir$, pgb$8 27 cn$Rf{$ ; lb$ rin$, fdml$, mfrn$, ar$ – Gzgrf cv szrekedvl aedgdc$ gl SRL "Emdgp.

Zren" ESBD 55=6.51?2.7._A$ zrf, 7 ::: fx$ – X:0.3:2^. . 7$ Sgpf – Emd  fe – Rgeidvl Rf{edg – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr

:0.3:3  Zgrngcle, @$ N$ Nfpi`ecg `fpfrnedree fafcpvlve fcidinec sgv gl vdve glp fafcp zi{epeq ibedvp

 äd vrng vpele{ree zrizvdfrelir `f rgeidgle{grf ) @$ N$ Zgrngcle$ – Cinrgp ; S$ d$, 2::3/Pezimr$ Vdeq$ `f Spgp `ed Cinrgp%$ – 06 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 02 /5 pep$%

ESBD 55=6.51:6.6.3A$ zrf, 7:: fx$ – X:0.3:3^. . 7$ Fcidinef – Edqfd  ee$

33?/0=?%;::7$?50

Cin$ Dr

:0.3:0  $, $ =$     7'-    -  /- 

7((  / 2  ) &$ $ $– . ; 5$ $, 2::3 /;$ $$ . -$ .%$ – 6: z$ ; pgb$8 27 cn$

Bebleimr$ z$ 0= /5 pep$%ESBD 55=6.51:6.1.7

A$ zrf, 7:: fx$ – X:0.3:0^. . 7$ Fcidinef – Edqfd  ee /rvs$%$33?/0=?%;::7$?50

Cin$ Dr

:0.3:6  #."+    ;8  $- ; /$-  ?% ;//$   -" +$  ($ % )  $ ; $3, $ , $ 3$ – . ; 5$ $, 2::0 /;$ "Sgaed.Mrvz" SRL%$ – 35 z$ ; scofnf, pgb$8 27 cn$

ESBD 55=6.5127.7.0A$ zrf, 7::: fx$ – X:0.3:6^. . 7$ Enzi{epf – M m v{eg – Nil`iqg /rvs$%$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

13

331$22/0=?.25%

Cin$ Dr

:0.3:1  1G, $ .      "  +. 

#"$ ; ;   +       ,

2+0  - )  !$ + , !$ 3, $ 5"8 $ 1$$ – Co$ ; GSFN, 2::3$ – 15, X7^ z$ ; pgb$ 8 27 cn$Bebleimr$ z$ 15 /71 pep$%ESBD 55=6.=6.277._A$ zrf, 6: fx$ – X:0.3:1^. . 7$ Aedgd  f edpfrdg eidglf – Rgpf `f scoenb /rvs$%$

335$=03;331$=0?/:=6$?%

Cin$ Dr 36:

:0.3:=   #$, & '  '.42      '2  "2 /   

"52-  '    "2"% )  /  &-8 $ 1$ $ .($

52-- '  $ – Co$ ; $.-$ & $1$$, 2::3$ –56, X7^ z$ ; scofnf, pgb$8 27 cn$Bebleimr$ z$ 1: /5 pep$%ESBD 55=6.=6.755.=A$ zrf, 3:: fx$ – X:0.3:=^

331$=7=/:=6$?%

Cin$ Dr

:0.3:?  Zriblfnf `f ledmqespec mfdfrgl  e ringdec ) Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f Lb$ e Lep$ Spredf$ Cgpf`rg Aelilimef Argdcf{ "Mremirf Cedcelfe"8 cin$ rf`$ ;Gdgpil Lfdg /rf`$ rfsz$%, $$$ – Co$ ; Cfdprvl F`$.Zilemr$ gl VSN, 2::3$ – 20 cn$ –ESBD 55=6.=:.325.7 

Qil$ 2$ – 2::3$ – 7?1 z$ ; scofnf, pgb$ –Pfxpf ; lb$ rin$, ar$ – Bebleimr$ lgsaârepvl grp$ – ESBD 55=6.=:.337.3 ; A$ zrf, 6: fx$ – X:0.3:?^. . 7$ Ledmqespec  mfdfrgl $ 2$ Lenbe ringdecf – Ledmqespec $

?77$73-7/:?2%>736$7>733$7

Cin$ Dr 777

:0.3:5  Gd`ridec, Qglfdpedg Necriscizef flfcpridec ; /Pfodece szfc$ `f lgb$% ) Qglfdpedg Gd`ridec, Ngreg

Arvd{8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg BeilimefQfmfpgl$ – Co$ ; Cfdprvl F`$.Zilemr gl VSN, 2::3$ – 52, X7^ z$ ; a em$, pgb$8 27 cn$

Bebleimr$ z$ 57.52 /26 pep$%ESBD 55=6.=:.365.3

A$ zrf, 6: fx$ – X:0.3:5^. . 7$ Necriscizef flfcpridec $6=1$:?1$3/:=1$6%

Cin$ Dr

:0.37:  &  -  7. > Cgrpfg  `f czpâe gfxzirpgpirvlve.enzirpgpirvlve; Cvlfm$ `f gcpf dirngpeqf e lfmeslgpeqf `fszrfizfrgevdflf qgnglf e aescglf `f fxzirp.enzirp äd Rfz$ Nil`iqg ) glcp$ ; NeogelCfgq`gre, Qecpir Gxevc$ – 2. $, $  $ – Co$ ; Qeqgr.F`epir, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 0?1 z$ ; pgb$8 3: cn$

Pfxp ; lb$ rvs 

ESBD 55=6.5=:1.?.: /äd ciz$%A$ zrf, A$ per$ – X:0.37:^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

10

. . 7$ Enzirp – Nil`iqg – Lfmeslg ef /rvs$%$ 2$ Fxzirp – Nil`iqg – Lfmeslg ef /rvs$%$

335$612)610/0=?%/:50$6=%

Cin$ Dr 2621

:0.377  ]fenfr, @gqe` L$ Gdgle{g zilepecelir zvblecf ; cidcfzpf e zrgcpec ) @gqe` L$ ]fenfr, Ge`gd R$

Qededm8 prg`$ ; @egdg Spgdcev$ – F`$ g 3.g$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 65? z$ ; aem$, pgb$8 20 cn$Bebleimr$ äd dipflf `f svbsil$ – Ed`$ `f dvnf, `f svbefcpf z$ 6=6.6?2.65?$ –

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.17.371.:A$ zrf, 2::: fx$ – X:0.377^. . 7$ Zilepece zvblecf – Cidcfzpf$

32$:75$6

Cin$ Dr 26:=

:0.372  Gscgd, Glfxfe Lenbg  cgrf df vdfpf ; Cgefp `f fxfrceee ; deqflvl 7 ) Glfxfe Gcsgd, Glg

Cikicgrv.[gqg`scoe, Lvceg Cvcv8 @fz$ Rflgee Edpfrfpdecf8 Zrimr$ Dgevdelir Vdepfzfdprv @f{qilpgrf8 ciir`$ ; Sgbedg Cirdecevc, Flfdg Cidspgdpediqece8 fxzfre dgp$ ;Afleceg Cfdv, $$$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Premrga.Pezgr"%$ – 726, X3^ z$ ; el$8 3: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Zrimr$Dgevdelir Vdepf zfdprv @f{qilpgrf /ZDV@ Nil`iqg%$ – ESBD 55=6.15.2.2 ; A$ zrf, 2::: fx$ – X:0.372^

?77$736$7/:=6%

Cin$ Dr

:0.373  "Jpeed"g, bvsedfssvl, sicefpgpfg ; fqilv"ee e edpfrcirflre äd cid`e"eelfedpfmrree äd szg"evl fcidinec fvrizfgd", cida$ edp$ /2::08 Coeedv%$ Cidafredg

edpfrdgeidgl ":peedg, bvsedfssvl, sicefpgpfg ; fqilvee e edpfrcirflre äd cid`eeelfedpfmrree äd szgevl fcidinec fvrizfgd", 72.70 afbr$ 2::0 ) cin$ `f zrimr$ ; Qg`enCikicgrv /zrf$%, $$$$ – Co$ ; @fz$ F`$.Zilemr$ GSFN, 2::0$ – 2? cn$

Qil$ 7$ – 2::0$ – 2=7, X7^ z$ ; mrga$, aem$, pgb$ – Gdpfpep$ ; Gcg`$ ̀ f Spv`ee Fcid$`ed Nil`iqg$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ –ESBD 55=6.=6.226._ ; A$ zrf, 76: fx$ – X:0.373^

. . 7$ Edpfmrgrf fcidinec  edpfrdg eidgl $33(335$52/0%/:?2%>736$7>777>717$7

Cin$ Dr 77

:0.370  Espireg rinâdelir ; sedpf{f e ngpfreglf `e`gcpecf ; zfdprv bgcglgvrfgp ) cil$

`f gvp$ ; Mofirmof Zispec, @fner @rgmdfq, Fnel @rgmdfq,$$$ – Co$ ; Ceqepgs, 2::0/Pezimr$ "Zrgm.3"%$ – 731 z$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ESBD 55=6.572.7:.5A$ zrf, A$ per$ – X:0.370^. . 7$ Espireg rinâdelir$

50/>736$7%/:=6$3%

Cin$ Dr

:0.376  Cinvdecgrfg zvblec ; cidcfzpf e edpfrzrfpre ; Sp$ cilfcpeq ) Vdeq$ `f Spgp

`ed Nil`iqg$ Agc$ `f Kvrdglesn e :p$ glf Cinvdecree$ Cgpf`rg Cinvdecgrf8 ciir`$ ;Cidspgdped Ngred$ – Co$ ; CF VSN, 2::3$ – 27 cn$ – /Cil$ "Cinvdecgrf"%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

16

Qil$ 2$ – 2::3$ – 7??, X7^ z$ ; el$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvlcinvdec$ – ESBD 55=6.51:0.0.? ; A$ zrf, 6: fx$ – X:0.376^

. . 7$ Cinvdecgrf zvblec $371$==/:?2%>736$7>717$7

Cin$ Dr 725

:0.371  Sespfnvl `f gsemvrgrf g zfdseelir zfdprv lenep `f qârsp ; Moe` zfdprv

cidsvlpgde e zgpride ) Ned$ Nvdcee e Zripfcefe Sic$ gl Rfz$ Nil`iqg$ – XCo$ ; S$ d$,2::0^$ – 7=, X2^ z$8 2: cn$A$ a$ `f pep$A$ zrf, A$ per$ – X:0.371^. . 7$ Gsemvr re siceglf – Zfdsee$ 2$ Zfdsee `f b prâdf  f$

315$6;337$26/:31%

Cin$ Dr

:0.37=  $ "'    ; 5#+  /  " ) .   $ 0 $ $ – X.$ ; 5$ $, 2::0^$– 75 z$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.37=^. . 7$ Gsemvr re siceglf – Zfdsee /rvs$%$ 2$ Zfdsee `f b prâdf  f /rvs$%$

315$6;337$26/:31%

Cin$ Dr

:0.37?  Pidv, Ngreg Cfrc ; Xqfrsvre^ ) Ngreg Pidv8 mrga$ ; Gdeigrg Cärlgd8 ciz$ ; Gdeigrg Cärlgd$

– Co$ ; Cred, 2::0 /Pezimr$ "Serevs"%$ – 7:2, X7^ z$ ; el$8 27 cn$ESBD 55=6.56=1.6._A$ zrf, 3:: fx$ – X:0.37?^

?27$736$7/0=?%.7 Pidv

Cin$ Dr

:0.375  Bipdgrv, @vneprv  Äd`rvnpir lg ngpfngpec ) @vneprv Bipdgrv8 Vdeq$ Pfo$ g Nil`iqfe$ – Co$ ;

V$P$N$, Pfodecg, 2::0 /Cinbedgpvl Zilemr$%$ – 3:1 z$ ; aem$, pgb$8 2: cn$ESBD 55=6.57:.12.5A$ zrf, A$ per$ – X:0.375^. . 7$ Ngpfngpec  – Äd`rvngrf$

67/:=6$3%

Cin$ Dr 0775:

:0.32:  Cglfd`gr Dgeidgl $$$ ) Bebl$ Dg$8 gvp$ ; Qfrg Mof`riqece, Ngreg :qf, Qglfreg

Ngpqfe, $$$8 cil$ rf`$ ; Zfprv Silpgd /zrf$%,$$$8 `er$ mfd$ ; Glfxf Rv$ – Co$ ; Bebl$ Dg$,2::0$ – 25 cn$2::0 ; Gdvl :pfagd cfl Ngrf e Saâdp$ – 2::0$ – 31? z$ ; el$ – Bebleimr$ äd pfxp$

– Ed`$ gla$ gl zfrsidglepelir e `gpflir nfnirgbelf edclvsf äd cglfd`grflf `ed 7553.2::3 z$ 36?.316$ – ESBD 55=6.5552.5.? ; A$ zrf, 3:: fx$ – X:0.32:^

. . 7$ Cvlpvr  – @gpf nfnirgbelf$::?/0=?%/:65%

Cin$ Dr 7

:0.327  Gdglf peedeaecf ) Gcg`$ ":pfagd cfl Ngrf" gl NGE gl Rfz$ Nil`iqg$ Cfdprvl `fcfrcfp$ p$8 rf`$ fa$ ; Neoge Bärmv$ – F`$ g 0.g$ – Co$ ; Gcg`$ ":pfagd cfl Ngrf" gl

N$G$E$ gl Rfz$ Nil`iqg, 2::3$ – 3:0 z$ ; mrga$, pgb$8 21 cn$Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.536.:=.5

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

11

A$ zrf, 7:: fx$ – X:0.327^. . 7$ Ädq nâdpvl kvre`ec$

367$=0;3=?$0/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.322  Cizeee äd sepvgef `f resc ; Crfgrfg sfrqeceelir siceglf cinvdepgrf ) Aid`vl `fEdqfspeee Sic$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – 71? z$ ; aem$,pgb$8 20 cn$

Pfxpf ; lb$ rin$, fdmlESBD 55=6.5:7.0=.1A$ zrf, 7::: fx$ – X:0.322^. . 7$ Gsespfd  sicegl  – Cizee cv `esgbelep  e$ 2$ Cizee – Gsespfd  sicegl $

310$:0;310$21.:63$2

Cin$ Dr

:0.323  Qicfg zredelir ; X`fszrf cizee cv `esgbelepe^ ) Gsic$ zfdprv Zfrsigdf cv@esgbelepe `f Edpflfcp OVNGDEPGS `ed Nil`iqg8 cil$ rf`$ ; Sfrmev Rgcv, NgregRipgrv, Gleidg Sgqcevc$ – Co$ ; Rvxgd`g, 2::0 /Pezimr$ "Rfclgng"%$ – 2: cn$

XZgrpfg^ g ?.g ; Cglepgpfg Qefee$ – 2::0$ – =6, X7^ z$ ; el$, aem$ – Pfxpf ; lb$rin$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg$ – ESBD 55=6.=2.732._ ; A$ zrf, 7 0:: fx$ – X:0.323^

301$21)$2=.:63$2(3=$:7?$7/:?2%>736$7>717$7

Cin$ Dr

:0.320  /.,  ! -2   5! ; X2^ )  5 .!$ – .$ ; 5$ $, 2::0

/;$ ""%$ – 20, X7^ z$8 70 cn$

ESBD 55=6.532.?0.3A$ zrf, A$ per$ – X:0.320^

?27$713$2/0=?%.7 5 .! 

Cin$ Dr 62

:0.326  Mvsgc, Qglfdpedg @igndf, dv.ne lvg Evberfg$$$ ; Zifnf ) Qglfdpedg Mvsgc8 ciz$ ; Decilgf

Sârbv8 f`$.ciir`$ ; Gdg Ngdilf$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Rfclgng"%$ – /Cil$"Zifses"%

ESBD 55=6.532.?2.=A$ zrf, A$ per$ – X:0.326^

?27$736$7/0=?%.7 Mvsgc

Cin$ Dr 0=

:0.321  Ngpfreglflf cidafredfe peedeaecf gdvglf g Edspepvpvlve Rflgee Edpfrdgeidglf"Zfrszfcpeqg" ; g$ `f sp$ 2::2.2::3 ) Edsp$ Rflgee Edp$ "Zfrszfcpeqg"8 ciir`$ ; Aei`irHrgek`gd, Gredg Hrgek`gd, $$$8 rf`$ p$ ; Ri`ecg I`edf$ – Co$ ; S$ d$, 2::0$ – 713 z$ ;aem$, pgb$8 25 cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.5?:2.?.=A$ zrf, 2:: fx$ – X:0.321^

X:?2(3=?$7^/0=?%>736$7>777>717$7

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

1=

:0.32=  GBC.vl qeepirelir zrede ; /Moe`% ) Dgpgleg Cirilciqg, Ilmg Zizvie, VlegdgPgbvecg, $$$8 GI "AFNGSGD", Zriefcpvl "Zrfmperfg zrfdgpgl g agnelefe"$ – Co$ ; S$ d$,2::3 /Pezimr$ "Rfclgng"%$ – 6:, X3^ z$ ; el$, el$ cilir$8 27 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefeSiris Nil`iqg

ESBD 55=6.532.?0.3A$ zrf, A$ per$ – X:0.32=^

17?$2)$=/:31%Cin$ Dr

:0.32?  Die e sicefpgpfg >   "0 ; Airvnvl 2 gl Pedfrfpvlve ; cgrpfg glb cflve `f.gl 2.lfg airvn gl pedfrfpvlve, Bfd`fr 6.? diefnb$ 2::3 ) `er$ fxfcvpeq ; EvlegNil`iqgd8 ciir`$ ; Sfrmofe Cgrpgfq, $$$8 fcoezg qilvdpgrelir ; Pedg Gd`revg, $$$ – Co$ ;Cfdprvl `f @f{qilpgrf g Pedfrfpvlve, 2::0 /Pezimr$ "Rfclgng"%$ – 723, X7^ z$ ; el$8 2:cn$

Pfxpf ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl Aid`vlve zfdprv Edeegpeqf glfPedfrelir

ESBD 55=6.532.?1._A$ zrf, A$ per$ – X:0.32?^

. . 7$ Irmgde{g ee `f pedfrfp$:17$273

Cin$ Dr 6:

:0.325  /.B B ;G G  ; %2, 751:.7516 ) G 5 .!G$ –

.$ ; 5$ $, 2::0 /Pezimr$ "Rfclgng"%$ – 0=, X7^ z$8 7= cn$Pfxp ; lb$ bvlmgr ESBD 55=6.532.?6.7

?27.713$2/0=?%.7 5 .!G 

Cin$ Dr 67

:0.33:  Sfcof, Lve{g @eceidgr `f sedidenf zfdprv flfqe ; /@SFQ% ) Lve{g Sfcof, Eredg Zrf`g8cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 77=0, X2^ z$8 75 cn$ – /Bebl$ cilgrvlve ;sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:7% /@ec$ efdcecl$%

ESBD 55=6.=0.6?3.: /Lepfrg%$ – ESBD 5=3.=571.==.? /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.33:^. . 7$ Lenbg rinâd  – @ec  eidgrf `f sedidenf$ 2$ @ec  eidgrf `f sedidenf – 

Lenbg rinâd $?77$736$7-3=0$2-3=3$027

Cin$ Dr 0770?

:0.337  Gp pof Crissrig`s  ; Spv`fdp-s biih 72 ; Xngd$^ ) Mgledg Coerg, Ngrmgrfpg@vcegc, Ngreg Mäsc, $$$8 cineseg `f fqglvgrf ; Qglfdpedg Lfv, Lv`nelg Scrvzscoe8Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 755 z$ ; el$cilir$8 2= cn$ – /Fdmleso g}grfdfss%

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg, Zfgcf Cirzs ia VSG äd Nil`iqg

ESBD 55=6.17.376.2A$ zrf, 6::: fx$ – X:0.337^. . 7$ Lenbg fdmlf{ $

?77$777/:=6$?%

Cin$ Dr 072:=

:0.332  Ncrfgdv, Edicfd"ev 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

1?

Prg`verf, c-fsp prgoer9 ; Rfcvfel `f pfxpfs leppårgerfs prg`veps fd pries qgregdpfs,gqfc cinnfdpgerfs lfxeci.åpunilimewvfs, nirzoi.sudpgxewvfs, sångdpewvfs fp `fceqelesgpeid ) Edicfdev Ncrfgdv, Siredg @del, Eigd Beg8 rf`$ ; @egdg Cvlec$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 776 z$ ; pgb$8 21 cn$

Bebleimr$ z$ 776ESBD 55=6.1=.350.6A$ zrf, 2::: fx$ – X:0.332^

. . 7$ Prg`vcfre lepfrgrf – Ledmqespec $ 2$ Ledmqespec  – Prg`vcfre lepfrgrf$?7-26>733$7

Cin$ Dr 07227

:0.333  Espireg vdeqfrsgl ; Sedpf{f e ngpfreglf `e`gcpecf ; zfdprv bgcglgvrfgp ) cilfcpeqvl `f gvp$ ; Fnel @rgmdfq, Qermel Zâslgrevc, Eid Qgrpg,$$$ – Co$ ; Ceqepgs, 2::0/Pezimr$ "Zrgm.3"%$ – 72? z$8 2: cn$ – /Bgcglgvrfgp%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 72=.72? /27 pep$%ESBD 55=6.572.77.=A$ zrf, A$ per$ – X:0.333^. . 7$ Espiref vdeqfrsgl $

50/7::%;3=7$2=

Cin$ Dr

:0.330  Mrg`edgre, Mgledg Nghf uivr mrgnngr gcpeqf ; cidcesf gd` fgsu fxzlgdgpeid ailli}f` bu

zrgcpecgl fxfrcesfs ; Xzfdprv v{vl spv`fdelir^ ) Mgledg Mrg`edgre, Decvledg Qflfg8 Vdeq$Zf`gmimec `f Spgp "Eid Crfgdm$ – Co$ ; S$ d$, X2::0^ /Pezimr$ V$Z$S$ "Eid Crfgdm"%$– 2=2, X2^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 2=3.2=0ESBD 55=6.527.0=.=A$ zrf, 0:: fx$ – X:0.330^. . 7$ Lenbg fdmlf{  – Mrgngpec $

?77$777-31/:=6$?%Cin$ Dr

:0.336  @rgmdfq, Fnel I cgzi`izfr g nedegpvree `ed Nil`iqg nf`efqgl ; Pfprgfqgdmoflvl `f lg

Fle{gqfpmrg` e ngdvscresflf mrvzvlve Zgresedvs mrgfcvs =0 ) Fnel @rgmdfq8 cidcfzegmrga$ e ciz$ ; Neoge Bgcedscoe8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg VDFSCI Spv`eeSv`.Fsp Fvrizfdf$ – Co$ ; Ceqepgs, 2::0 /Cinbedgpvl Zilemr$%$ – 225, X2^ z$, X=2^ z$ ;zlgdf8 3: cn$

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ z$ 22:.221 /7=: pep$% e äd pfxp$ – Ed`ecf z$22=.23:$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, gl Edsp$ Cvlpvrgl Rinâd e glCidsvlgpvlve Idireaec gl Rfz$ Flfdf äd Rfz$ Nil`iqg

ESBD 55=6.572.3:.3 /äd ciz$ e svzrgciz$%A$ zrf, A$ per$ – X:0.336^. . 7$ Ngdvscresf cv nedegpvre – Nil`iqg nf`efqgl $

:57$37;50/0=?%"3=6)7052"

Cin$ Dr 0775=

:0.331  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir e g bvrvefdelir > -   -#2      "  /22 /   2::0 -    "/"      ) Ned$ Gmrecvlpvree e ed`vsprefe zrflvcrpigrf gl Rfz$ Nil`iqg$ Edszfcpirgpvl `f SpgpRfz$ zfdprv Zripfceg Zlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng" SG%$ – 2: cn$

$$$gzrelef 2::0$ – 2::0$ – 00, X7^ z$ ; pgb$, X?^ z$ el$ cilir$ – Pfxp zgrglfl ; lb$rin$, rvs$ – A$ a$ `f pep$ – A$ zrf, A$ pep$ – X:0.331^

. . 7$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

15

132$570/0=?%/:?3$73%>736$7>717$7

:0.33=  @ed zel`flf lve Fsiz ) zecp$ ; Qeilfpg @eir`efq8 cidcfzef e rfgle{grf ; NgrcflgNgr`grf$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng" SG%$ – 31 z$ ; el$ cilir$8 22 cn$

ESBD 55=6.52=.35.0A$ zrf, 3::: fx$ – X:0.33=^. . 7$ Agbvlf$

?27$70-:2.302

Cin$ Dr

:0.33?  Eid Birfqece ; =6 `f gde ; Beibebleimr$ ) Vdeq$ Lebfrg Edp$ `ed Nil`iqg$ @fz$Eda$.Bebleipfcidinec8 f`$ ädmrekep `f [edge`g Sicoerc8 fcoezg `f lvcrv ; Lv`nelgCirmofdce, $$$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 56 z$ ; el$8 2: cn$ – /Cil$"Vdeqfrsepgreg"8 Agsc$ g 70.g%

ESBD 55=6.532.?5.0A$ zrf, A$ per$ – X:0.33?^

:71;3=?$72/0=?%

Cin$ Dr =5

:0.335  Gagdgsev, Sfrmev Gbfcf`grvl nfv ; Cgrpfg zrfcilgrvlve ) Sfrmev Gagdgsev8 svzirp cidcfzpvgl

e `e`gcpec ; Levbg Ceibgdv.Nicgdv, Qeirecg Mirg.Zispec8 el$ ; Gdgpil Piniegdv, EmirQefrv$ – F`$ g 2.g rfq$ – Co$ ; Cgrpfg /Cinbedgpvl Zilemr$%$ – ?2, X1^ z$ ; el$ cilir$8 21cn$

ESBD 55=6.5=:=.1.7 /äd ciz$%A$ zrf, 6::: fx$ – X:0.335^. . 7$ Gbfcf`grf$

?27$736$7/0=?%.53 Gagdgsev

Cin$ Dr 07:72

:0.30:  Bebleipfcg Nvdecezgl "B$ Z$ Ogs`fv" ; Rgzirp `f gcpeqepgpf, 2::3 ) Bebl$Nvd$ "B$ Z$ Ogs`fv"$ – Co$ ; Flgd Zilemrga, 2::0$ – 2: z$ ; el$ cilir$8 25 cn$

A$ zrf, A$ per$ – X:0.30:^. . 7$ Bebleipfce zvblecf – Bebleipfcg Nvdecezgl  "B$ Z$ Ogs`fv" – Coe ed v – 

Rgzigrpf$:2=$6/0=?.26%/:0=$7%

Cin$ Dr

:0.307  5    /  -      –!.2::0 ) $ ; ;$ , ,$ 2$ – .$ ; 5$ $, 2::0$ – 7:0, X1^ z$ ;ore cilir$8 20 cn$

 "$ ; $ 6A$ zrf, 6::: fx$ – X:0.307^

15/:31%

Cin$ Dr

:0.302  Mimg, Icpgqegd E`ffg dgeidgl ; Xzefsf, ziqfspere^ ) Icpgqegd Mimg8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq8 el$ ; Glfx Vssi}$ – Co$ ; Lepfrg8 Bvcvrfpe8 Lepfrg Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 02=, X6^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 070%

Rfa$ esp$.lep$ z$ 0:1.02=$ – Bebleimr$ äd dipflf `f svbsil

ESBD 55=6.=0.==:.7 ; /Lepfrg%$ – ESBD 5=3.1=6.21.737.= ; /LepfrgEdpfrdgeidgl%

A$ zrf, A$ per$ – X:0.302^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=:

?27$736$7.2)3 Mimg

Cin$ Dr 0772:

:0.303  Bebleg, sgv Saâdpg screzpvr ) Besfrecg Irpi`ix `ed Nil`iqg$ – F`$ 7.g$ –Co$ ; Cinzlfxvl `f F`$ gl Besfrecee Irpi`ixf `ed Nil`iqg, 2::0 /Cinbedgpvl Zilemr$%$– 7071 z$, X?^ z$ ; ore8 20 cn$

ESBD 55=6.5=76.7.2 /äd ciz$%

A$ zrf, 7: ::: fx$ – X:0.303^. . 7$ Bebleg$22

Cin$ Dr 37636

:0.300  Ngdvfl `f argdíges ; Xcl$^ 77 ) Le`eg Rgdmg, @iedg Ringdfdci, PgpegdgZfpcv, Fvmfdeg Brâd{8 Ned$ Ädq$ gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::7/Cinbedgpvl Zilemr$%$ – 2:: z$ ; el$ cilir$, pgb$8 21 cn$

ESBD 55=6.15.22=.3A$ zrf, A$ per$ – X:0.300^. . 7$ Lenbg argdcf{ $

?77$733$7/:=6$3%

Cin$ Dr 072:0

:0.306  Nfrfv"g, Gleidg Izpene{grfg pfodilimefe `f ibedfrf g vdir ixegce{e `ed `ffvrelf ifdilimecf ;

:6$7=$7: – pfodilimeg zri`vsflir szfceglf ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ coenecf ) Gleidg Nfrfvg8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 26 z$ ; aem$, pgb$8 27cn$

Bebleimr$ z$ 27.22 /27 pep$%X:0.306^

11$:(117$=0/:03$2%

:0.301  Sunziseg spv`fdpevn ; Ngpfreglflf sfsevdee p$ `ed 7?.75 gzr$ 2::3 ) Vdeq$

Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ ; Mofirmof Zispec8 rf`$rfsz$ ; Emir Cfrfpfv$ – Co$ ; VLEN, 2::3$ – 27 cn$

Sfreg ; Espiref$ – 2::3$ – 2=7 z$ – Pfxpf ; lb$ rin$, fdml$, ar$, rvs$ – Bebleimr$ lgsaârepvl grp$ – ESBD 55=6.530.26.: ; A$ zrf, 7:: fx$ – X:0.301^

. . 7$ Espiref$X50;3=?$0^/0=?%/:?2%>::

Cin$ Dr

:0.30=  Sunziseg Zriafssirvn ; Ngpfreglflf sfsevdee p$ `ed 7:.77 icp$ 2::3 ) Vdeq$Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ ; Mofirmof Zispec8 rf`$rfsz$ ; Pgngrg Mimv$ – Co$ ; VLEN, 2::3$ – 27 cn$

Sfreg ; Aelilimef$ – 2::3$ – 2=6, X7^ z$ – Pfxpf ; lb$ rin$, fdml$, ar$, rvs$ –

Bebleimr$ lg saârepvl grp$ – Ed`$ `f gvp$ z$ 2=3$ – ESBD 55=6.530.7=._ ; A$ zrf , 7:7 fx$– X:0.30=^

. . 7$ Aelilimef$X?:)?7;3=?$0^/0=?%/:?2%>::

Cin$ Dr

:0.30?  @i`vd, Igdg Pfodilimee dfcidqfdeidglf ; Zrflvcrre dfcidqfdeidglf cv scvlf

ngpfregle{gpf ; Xzfdprv v{vl spv`fdelir^ ) Igdg @i`vd8 rfa$ p$ ; Lgvrfdev Slpedfgdv,Cg{ener Bioisefqece$ – Co$ ; Pfodecg.Edai, 2::7$ – 7?=, X7^ z$ ; aem$8 20 cn$

Bebleimr$ z$ 7?:.7?= /761 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Bdcee Nid`eglf

e gl Mvqfrdvlve RinâdefeESBD 55=6.13.:01.0A$ zrf, A$ per$ – X:0.30?^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=7

. . 7$ Zrflvcrgrf cv scvlf$127$5$:0?/:=6$?%

Cin$ Dr

:0.305  Scvrpv, @gd Bg{flf nfcgdecee alve`flir ; Xzfdprv v{vl spv`fdelir^ ) @gd Scvrpv, @irv

Clrgv$ – Co$ ; Pfodecg.Edai, 2::2 /Pezimr$ Ege%$ – 2=3, X6^ z$ ; aem$8 20 cn$

Bebleimr$ z$ 2=0.2=? /12 pep$%ESBD 55=6.13.7?6.7A$ zrf, 7:: fx$ – X:0.305^. . 7 Nfcgdecg alve`flir$

632$7)$1/:=6$?%

Cin$ Dr

:0.36:  Afpfcv, Ciredg Nfcgdec ; Xzfdprv v{vl spv`fdelir^ ) Ciredg Afpfcv8 rfa$ p$ ; Aliredg.Lelegdg

Bv{fscv, @enepref.Fleidir Zizfscv$ – Co$ ; Pfodecg.Edai, 2::3$ – =72 z$ ; aem$, pgb$8 20cn$

Bebleimr$ z$ =:2.=:0 /32 pep$%ESBD 55=6.13.27:.1A$ zrf, 6: fx$ – X:0.36:^. . 7$ Nfcgdec $

637$7)$3/:=6$?%

Cin$ Dr

:0.367  Galirigfe, Pfi`irg Vdv zlvs $$$ vdv ; Cvlfm$ `f fxfrceee e zriblfnf zfdprv flfqee cl$ g 2.g ) 

Pfi`irg Galirigfe$ – Co$ ; Pfodecg.Edai, 2::3 /Pezimr$ Ege%$ – 72? z$ ; aem$8 27 cn$ESBD 55=6.13.223.?A$ zrf, 6:: fx$ – X:0.367^

. . 7$ Grepnfpec $ 3=2$0=/:=6$2%

Cin$ Dr

:0.362  Zvev, Qgself Irmgdf `f ngede ; Xzfdprv v{vl spv`fdelir^ ) Qgself Zvev8 rfa$ p$ ; Qglfrev

@vlmofrv, @vneprv D$ Ilgrv$ – Co$ ; Pfodecg.Edai, 2::3$ – 20 cn$Qil$ 7 ; Bg{f `f zriefcpgrf$ Gsgnblre$ – 2::3$ – 370 z$ ; aem$, pgb$ – Bebleimr$

z$ 3:5.370 /1= pep$%$ – Gzgrf cv szrekedvl S$ C$ "Ngmervs Prgds" SRL, S$ C$ "Pfodi.Cizu" SRL, S$ C$ "Pgrgdpvlg" SRL, Bgcv$ – ESBD 55=6.13.755.7 ; A$ zrf, 3:: fx$ –X:0.362^

. . 7$ Irmgdf `f ngede$ 127$?7)?6/:=6$?%

Cin$ Dr

:0.363  Alirfscv, Evlegd Nfcgdecg Alve`flir e Ngede Oe`rgvlecf ; Äd`rvngr `f lgb$ ) Evl#gd Alirfscv,

@gdeflg Alirfscv, Eidfl Ilgrv8 Vdeq$ `ed Bgcv$ Agc$ `f Edmedfref$ – Co$ ; Pfodecg.Edai,2::3$ – 7=3 z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 7=7.7=3 /06 pep$%$ – Gzgrf cv szrekedvl S$ C$ "Cisgs Edpfrdgeidgl"SRL, Bgcv

ESBD 55=6.13.222._A$ zrf, 72: fx$ – X:0.363^

632;127(22/:=1$6%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=2

:0.360  Pizlecfgdv, Lelegdg Gceidre oe`rgvlecf ; Xzfdprv v{vl spv`fdelir^ ) Lelegdg Pizlecfgdv, Ngrcfl

Aepg8 rfa$ p$ ; N$ @$ Cg{gcv, Mo$ Spgd$ – Co$ ; Pfodecg.Edai, 2::3 /Pezimr$ "Zen"%$ –2?? z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 2?7.2?3 /12 pep$%ESBD 55=6.13.226.0A$ zrf, A$ per$ – X:0.360^

. . 7$ Gc  eid re oe`rgvlecf$ 2$ Ngede oe`rgvlecf$632(127$22.?2/:=6$?%

Cin$ Dr

:0.366  Pizlecfgdv, Lelegdg Gzg ; Cgzpgrf$ Prgpgrf$ Fzvrgrf ; Xzfdprv v{vl spv`fdelir^ ) Lelegdg

Pizlecfgdv8 rfa$ p$ ; N$ @$ Cg{gcv, Q$ Df`faa$ – Co$ ; Pfodecg.Edai, 2::3 /Pezimr$"Zen"%$ – 367 z$ ; aem$8 20 cn$

Bebleimr$ z$ 303.306 /=: pep$%ESBD 55=6.13.221.2A$ zrf, A$ per$ – X:0.366^. . 7$ Glenfdpgrf – Gz  – Ed`vspref$ 2$ Gzg – Cgzpgrf – Prgpgrf – Fzvrgrf$

12?$7$:30$2;661/:=6$?%Cin$ Dr

:0.361  Sdfmerfqg, Glfdg Fv e sfcrfpflf nflf ) Glfdg Sdfmerfqg8 prg`$ ; Gledg Ceibgdv.Piagd8 ciz$ ;

Ilmg Cevdpv$ – Co$ ; Mvdeqgs ; Zrif`epiregl, 2::3 /Pezimr$ "Zrgm.3"%$ – 25?, X6^ z$ ; el$82: cn$

ESBD 55=6.5=30.3.0A$ zrf, 76:: fx$ – X:0.361^. . 7$ F`vcg ef äd agnelef$

3=$:7?$7;173$566.:66$26

Cin$ Dr

:0.36=  Dfmrv, Pfi`ir @rfzpvl nvdcee ; /Zgrpfg mfd$% ; Xngd$ zfdprv v{vl spv`fd elir^ ) Pfi`ir

Dfmrv, Cpledg Scirfscv8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0 /Pezimr$"@edgni NG"%$ – 25: z$8 2: cn$

Pep$ zf ciz$ ; @rfzpvl nvdcee$ Ci`vl nvdcee$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.530.22.1A$ zrf, 7::: fx$ – X:0.36=^. . 7$ @rfzpvl nvdcee$

305$2/:=6$?%(305$2/0=?%/:50$0%

Cin$ Dr

:0.36?  I nef `f ädprfbre zfdprv szfceglespvl äd rflgee fcidinecf edpfrdgeidglf ;/Cvlfm$ `f pfspf `f gvpifqglvgrf flgb$ `f cilfcpeqvl cgpf`rfe "Rflgee Fcid$ Edp$"% ) Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg8 rfsz$ f`$ ; Q$ Crgrf, C$ Zispec$ – Co$ ; GSFN,2::0$ – 20=, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 206.20= /35 pep$%ESBD 55=6.=6.225.2A$ zrf, 7:: fx$ – X:0.36?^. . 7$ Rflg ee fcidinecf edpfrdg eidglf – Pfspf$

335$5/:=5%

Cin$ Dr 71

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=3

:0.365  Zfpriqece, S$ Ngrhfpedm ; /zriblfnf, cg{vre, pfspf, gzlecgee% ; Zfdprv v{vl spv`fdelir edsp$

`f ädq$ svz$ cv zriael fcid$ ) S$ Zfpriqece, S$ Nvpvc, Q$ Miliqci8 Gcg`$ `f Spv`eeFcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0$ – 7?3 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 7?:.7?3 /10 pep$%ESBD 55=6.=6.221.?A$ zrf, 2:: fx$ – X:0.365^

. . 7$ Ngrhfpedm$335$73?;16?$?/:=1$6%

Cin$ Dr 73

:0.31:  Cglgdcfg, F`vgr` Lf prgdszirp edpfrdgpeidgl ; /ngäpresf, cidcfzps, ålånfdps `f sprgpåmefs% ê

l-vsgmf `fs åpv`egdps fp zriafsseiddfls fd åcid$ edp$ ) F`vgr` Cglgdcfg8 Gcg`$ `fsScefdcfs Åcid$ `f Nil`iqg$ – Co$ ; GSFN, 2::0$ – 777 z$ ; aem$, pgb$8 25 cn$

Bebleimr$ z$ 77: /21 pep$%ESBD 55=6.=6.22=.1A$ zrf, 7:: fx$ – X:0.31:^. . 7$ Rflg ee fcidinecf edpfrdg eidglf – Prgdszirp /ar$%$

335$5;161$7)$=Cin$ Dr 72

:0.317  "Rgcir`grfg sespfnvlve aedgdcegr lg fxemfd"flf edpfmrree fvrizfdf",cida$ edp$, /2::08 Coeedv%$ Rgcir`grfg sespfnvlve aedgdcegr lg fxemfdflf edpfmrreefvrizfdf ; cida$ Edp$, 7.2 gzr$ 2::0 ) ciir`$ ; Dg`fk`g Bipdgre8 cin$ p$ ; Lv`nelgCib{gre, $$$8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Aedgd f e Gsemvrre"$ – Co$; GSFN, 2::0$ – 7== z$ ; aem$, pgb$8 25 cn$

Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Aedgdf e gsemvrre"$ –Pfxp ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil

ESBD 55=6.=6.237.0

A$ zrf, 1: fx$ – X:0.317^. . 7$ Sespfnvl aedgdcegr – Edpfmrgrf fvrizfgd $

331;335$52/0%/:?2%>736$7>717$7

Cin$ Dr 7?

:0.312  Gdglflf Gcg`fnefe `f Spv`ee Fcidinecf `ed Nil`iqg ) cil$ rf`$ ; MremirfBflispfcedec /zrf$%,$$$8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0$ – 25cn$

XQil$^ 2$ – 2::0$ – 002, X7^ z$ ; mrga$, aem$, pgb$ – Pfxpf ; lb$ rin$, ar$, fdml$ –Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.=6.223.3 /äd ciz$% ; A$zrf, 7:: fx$ – X:0.312^

. . 7$ Ädq nâdpvl fcidinec$

33;3=?$133)/0=?%/:?2%>737$7>777>733$7Cin$ Dr 7:

:0.313     /   ;   ‡ ) $ ". $5$.$ )#7$ ?$ ". $ $ -8 $ ; %$ J/ $ – .$ ; 5$ $,2::0$ – 3: $

2::0$ – 2::0$ – 06, X70^ z$ – A$ a$ `f pep$ – $   5"$ $"&",  $ -$ %J$ – A$ zrf, A$ per$ – X:0.313^

. . 7$ Fqrfe – @gpf nfnirgbelf /rvs$%$::?/>077$71%(50/>077$71%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=0

:0.310  Gpgdgsiq, Evleg Ngdvfl `f argdíges ; 7: ) Evleg Gpgdgsiq, Fneleg Bvlmgc, [edge`g Ceibgdv8

Ned$ Ädq$ gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::7 /Cinbedgpvl Zilemr$%$ –7=0, X2^ z$ ; el$ cilir$, pgb$8 21 cn$

ESBD 55=6.15.22?.7A$ zrf, A$ per$ – X:0.310^. . 7$ Lenbg argdcf{ $

?77$733$7/:=6$3%Cin$ Dr 072:3

:0.316  Zfrrgvlp, Cogrlfs Cfdvrfgsg ; Xziqfspf ; prg`$ `ed ar$^ ) Cogrlfs Zfrrgvlp8 el$ ; Flfdg Rfqv coe$

– Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ – 71 z$ ; el$ cilir$8 25 cn$ – /Crelfcizelrefe%

ESBD 55=6.5:3.51.=A$ zrf, A$ per$ – X:0.316^

?27$733$7.30 Zfrrgvlp

Cin$ Dr

:0.311  Mrenn, Egcib Areir e svreigr ; Xziqfspf ; prg`$ `ed mfrn$^ ) Argee Mrenn8 el$ ; Evref Avpfe$

– Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ – 71 z$ ; el$ cilir$8 25 cn$ – /Crelfcizelrefe%

ESBD 55=6.5:3.5=.6A$ zrf, A$ per$ – X:0.311^

?27$772$2.30 Mrenn

Cin$ Dr

:0.31=  .,, # 

&- ; %$     -$ $"/  "/$- % ; X-(^ ) %- .#8 . "  ".$ – Co$ ; Rfclgng, 2::0$ – 02: z$ ; pgb$8 2: cn$

Rf{$ ; lb$ fdml$ – $   " "Cinfrbgdh"ESBD 55=6.532.?=.?A$ zrf, 26: fx$ – X:0.31=^. . 7$ Sprgpeaecgrf sicegl  /rvs$%$

371$3;371$12

Cin$ Dr

:0.31?  @e`gcpecg mfdfrgl g beilimefe ) Zfprv Pgroid, Eir`gcof Eid, Ri`ecgDf`bglevc, $$$8 svb rf`$ ; Z$ Pgroid$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 2=5 z$ ;

aem$, pgb$8 27 cn$Bebleimr$ z$ 2== /71 pep$%ESBD 55=6.532.57.1A$ zrf, A$ per$ – X:0.31?^. . 7$ Beilimef – Nfpi`ecg zrf` ree$

3=2$?6=$:01$70

Cin$ Dr ==

:0.315  :,  3'  ; .  )    $8

'$ /    $ ; $  '$ – Co$ ; Zidpis, 2::0 /Pezimr$

"Rfclgng"%$ – 766 z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 763.766 /61 pep$%ESBD 55=6.52=.0:.?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=6

A$ zrf, 1:: fx$ – X:0.315^. . 7$ Nf`eced  zizvlgr  – Rfnf`ee /rvs$%$ 2$ Rfnf`ee zizvlgrf /rvs$%$

176$?5

Cin$ Dr ??

:0.3=:  Jiengrv, Qgself Zifnf äd engmede ) Qgself :iengrv8 cidcfzeg mrga$, zrfzrfss ; Seneid

[gng, Sqfplgdg Nvdpfgdv$ – Co$ ; Zrinfpfv, 2::0 /Cinbedgpvl Zilemr$%$ – 703, X2^ z$; aipimr$ cilir$8 75 x 2: cn$Gzgrf cv szrekedvl `lir C$ Ribv, Mo$ Faris, @$ Scoeais, $$$ESBD 55=6.575.02.7 /äd ciz$ e svzrgciz$%A$ zrf, 7::: fx$ – X:0.3=:^

==/:?0$72%

Cin$ Dr 0722:

:0.3=7  Qlgs, Qfridecg Die e @rgmispfg ) Qfridecg Qlgs8 Sic$ :p$ "VdeqfrsIn"$ Lgb$ `f Oinilimef$

– Co$ ; S$ d$, 2::0$ – 76 z$8 76 cn$A$ a$ `f pep$

ESBD 55=6.17.37=.5A$ zrf, 7:: fx$ – X:0.3=7^7==$1

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=1

 

CGNFRG DGEIDGL G CREE Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

GZRELEF 2::0

:0.3=2  Zriblfnf gcpvglf `f zrfqfderf e cinbgpfrf g crenedglepee ; gd$ p$ ; f`$ g0.g$ ) Gcg`$ ":pfagd cfl Ngrf" g Ned$ Gagcfrelir Edpfrdf gl Rfz$ Nil`iqg$ Cfdprvl `fcfrcfp$ p$8 cil$ rf`$ ; Neogel Bârmv /rf`$.fa%,$$$ – Co$ ; Gcg`$ ":pfagd cfl Ngrf" gNGE gl RN, 2::3$ – 225 z$ ; aem$, pgb$8 27 cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ESBD 55=6.536.23.:A$ zrf, 7:: fx$ – X:0.3=2^. . 7$ Crenedglepgpf – Zrfqfderf – Cinbgpfrf$

X303$5(3=?$1^/0=?%/:?2%

Cin$ Dr

:0.3=3  Crespfe, Pgngrg Lenbg e lepfrgpvrg rinâd ; Svmfspee zfdprv silveidgrfg pfspflir ) Pgngrg

Crespfe, G`regd Moeciq, Gleidg [mgr`gd.Crv`v8 cidsvlpgdp p$ ; Qlg` Zâslgrv$ – Co$ ;Ceqepgs, 2::0 /Pezimr$ "Zrgm.3"%$ – 51 z$ ; scofnf, pgb$8 2: cn$ – /Bgcglgvrfgp%

ESBD 55=6.572.73.3

A$ zrf, A$ per$ – X:.3=3^. . 7$ Lenbg rinâd  – Pfspf$ 2$ Lepfrgpvrg rinâd  – Pfspf$?77$736$7(?27$736$7$:5/:=5%

Cin$ Dr

:0.3=0  Nil`iqg ; Ogrpg pvrespec ) rf`$ p$ ; G$ G$ Ofr{fd$ – Co$ ; QesedPvr, 2::0$ –X30^ z$ ; el$ cilir$, /i aigef änzpvrep äd 7= zre%8 Scgrg 7; 6:::::

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs A$ zrf, A$ per$ – X:0.3=0^

3=5$?6/0=?%/:?0$3%

Cin$ Dr

:0.3=6  Bvlmr, Mofirmof @eceidgr `f sedidenf ) Mofirmof Bvlmr$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0

/Cinbedgpvl Zilemr$%$ – 2=7 z$8 2: cn$ – /Cil$ "@ec $ cilgrf"%ESBD 55=6.1=.0:0.1 /äd ciz$%A$ zrf, 6::: fx$ – X:0.3=6^. . 7$ Lenbg rinâd  . Sedidenf – @ec  eidgrf$ 2$ @ec  eidgrf `f sedidenf – 

Lenbg rinâd $?77$736$7-3=0$2-3=3$027

Cin$ Dr 0726?

:0.3=1  Cilf, Mfrgl` G$ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

==

Ngdgmfnfdp ; Pfiref e zrgcpec ) Mfrgl` G$ Cilf8 prg`$ `ed lb$ fdml$ ; Sideg.Cgrnfd Nvdpfgdv$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 002, X7^ z$ ;aem$, pgb$8 20 cn$ – /Sprgpfmeg scoenbree%

Bebleimr$ z$ 035.00:$ – Ed`ecf z$ 007.003$ – Gzgrf cv szrekedvl Avd`gefeSiris Nil`iqg e gl Edsp$ zfdprv i Sic$ @fscoes – Bv`gzfspg, @fz$ zfdprv@f{qilpgrf Edp$ gl Mvqfrdvlve Ngree Brepgdee äd cg`rvl Scofnfe Brepeso Biihs airNgdgmfrs$

ESBD 55=6.1=.3?=.2A$ zrf, 7::: fx$ – X:0.3=1^. . 7$ Ngdgmfnfdp$

16?$:72$0

Cin$ Dr 072=5

:0.3==  Zribg"evdfg ; Glpfrdgpeqf lg `fpfdef ) Edsp$ `f Rfairnf Zfdglf8 flgb$ ;_fdiaid Vlegdiqscoe$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 37, X7^z$8 2: cn$

Bebleimr$ z$ 32 /2: pep$%$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe

Siris Nil`iqg e gl Edeegpeqfe `f @rfzp g Sic$ @fscoesf /ISKE%A$ zrf, A$ per$ – X:0.3==^. . 7$ Zribg evdfg äd `rfzpvl zfdgl$

303$70

Cin$ Dr 072?=

:0.3=?  Nflegd, E$ Oespilimeg ; /Ed`ec$ nfpi`ecf e ngpfregl `e`gcpec lg lvcr$ `f lgb$% ) E$ Nflegd, E$

Pi`frg, G$ Brfgod8 Vdeq$ `f Spgp `ed Nil`iqg, Gcg`$ `f :p$ g Nil`iqfe$ – Co$ ; CFVSN, 2::3$ – 11 z$ ; aem$8 27 cn$

Bebleimr$ z$ 16 /? pep$%

ESBD 55=6.=:.36=.=A$ zrf, 6: fx$ – X:0.3=?^. . 7$ Oespilimef$

177$:7?$7)$?/:=1$6%

Cin$ Dr 77=

:0.3=5  Qecil, Dflv Cinvdecgrfg vngd ; svrsf e rfsvrsf ; Xnidimr$^ ) Dflv Qecil8 rfa$ p$ ;

:pfagd Mepdgrv8 Vdeq$ `f Spgp "Bim`gd Zfprecfecv Ogs`fv" `ed Cgovl$ – Cgovl ;Cfdprvl F`$.Zilemr$ gl VSN, 2::3$ – 220 z$ ; aem$8 27 cn$

Bebleimr$ z$ 27=.223 /=3 pep$% e äd dipflf `f svbsil$ – Ed`$ `f ngpfref z$ 2:0.

271 ESBD 55=6.5=67.3.6A$ zrf, 6: fx$ – X:0.3=5^. . 7$ Sicei.ledmqespec $ 2$ Cinvdecgrf sicegl $

?77$736$7-2=;371$==

Cin$ Dr 37):0

:0.3?:  Fdmleso ; Ngd$ `f lb$ fdml$ zfdprv spv`fdee `f lg agc$ `f esp$ e zseoilimef ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Lb$ e Lep$ Spredf$ Cgpf`rg Lb$ Fdml$ – Co$ ; CFVSN, 2::0$ – 772 z$8 27 cn$

Bebleimr$ z$ 77: /= pep$%

ESBD 55=6.=:.3==.7A$ zrf, 2:: fx$ – X:0.3?:^. . 7$ Lenbg fdmlf{  – Zseoilimef$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=?

?77$777;765$5/:=6$?%

Cin$ Dr 33):0

:0.3?7  Fcilimeg e zripfceg nf`evlve ; Zrflfmfre ) @vneprv Riciqgd, Crespedfl[digm, Eid @gdelfscv, Eid Dfgcv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef eZf`ilimef$ – Co$ ; CFZ VSN, 2::0$ – 376, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 3:5.372 /50 pep$%ESBD 55=6.=:.367.?A$ zrf, 6: fx$ – X:0.3?7^. . 7$ Fcilimef$ 2$ Zripfc  eg nf`evlve$

6=0(6:0$:1/:=6$?%

Cin$ Dr 60

:0.3?2  Lvcrre zrgcpecf lg sespfngpecg ngmdileiaepflir ; /ÄdcrfdmpvrgNgmdileizoupg% ) Lv`nelg Cvogrscgeg, Dg`fk`g Mrgbci, Qgself :glgrv, DgpglegBvrgcedscoe8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rgFcilimef, Bipgdec e Selqecvlpvr$ – Co$ ; CF VSN, 2::3$ – 76? z$ ; aem$8 27 cn$

Bebleimr$ z$ 76? /5 pep$%ESBD 55=6.=:.366.:A$ zrf, 2:: fx$ – X:0.3?2^. . 7$ Bipgdec  sespfngpec  – Gdmeiszfrngf$

6?2$6)$5/:=1$6%

Cin$ Dr 721

:0.3?3  Szedfe, P$ Zseoilimeg zilepec ; Moe` nfpi`ec lg cvrs vdeq$ ) P$ Szedfe, @$ B8 Vdeq$ `f

Spgp `ed Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`nedesprgpeqf$ Cgpf`rg Zilepilimef$ –Co$ ; CF VSN, 2::3$ – 60 z$ ; pgb$8 27 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 6:.60 e lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.3?3^

765$5;32/:=1$6%Cin$ Dr 35

:0.3?0  Cfnârpgd, Clgv`eg Mrgngpecg lenbee lgpedf ; Xzfdprv v{vl spv`fdelir^ ) Clgv`eg Cfnârpgd8 Vdeq$

`f Spgp `ed Nil`iqg$ Cgpf`rg Aelilimef Clgsec$ – Co$ ; CF VSN, 2::3$ – 27:, X7^ z$ ;pgb$8 27 cn$

Bebleimr$ z$ 2:0 /22 pep$%ESBD 55=6.=:.326.5A$ zrf, 76: fx$ – X:0.3?0^. . 7$ Lenbg lgped  – Mrgngpec $

?77$720-31/:=6$?%

Cin$ Dr 7::/71):0%

:0.3?6  Crespfg, Cidspgdped Sfneópecg `fl pfxpi ; /gszfcpi ledmüîspeci% ) Cidspgdped Crespfg8 Vdeq$ `f Spgp

`ed Nil`iqg$ Agc$ Lb$ e Lep$ Spredf$ Cgpf`rg Aelilimef Szgd$ e Ep$ – Co$ ; CFZ VSN,2::0$ – 1: z$8 27 cn$

Bebleimr$ z$ 27.22 /20 pep$%ESBD 55=6.=:.313.7A$ zrf, 6: fx$ – X:0.3?6^. . 7$ Lenbg szgdeil  – Sfneipec $

?77$730$2-22/:=1$6%

Cin$ Dr 6:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

=5

:0.3?1  Espireg Rfzvblecee Nil`iqg ; `ed cflf nge qfcoe penzvre zâd äd {elflf digsprf; /F`$ g 2.g, rfq$ e cinzl$% ) Gsic$ ignfdelir `f p$ `ed Nil`iqg "D$ NelfscvSzpgrv"8 Q$ F$ Gd`rvcfgc /ciir`$%, $$$$ – Co$ ; Flgd Zilemrga, 2::0$ – 02: z$8 27 cn$

Bebleimr$ z$ 076ESBD 55=6.5=75.6.0A$ zrf, 3 ::: fx$ – X:0.3?1^. . 7$ Espireg Nil`iqfe$

50/0=?%":)75"Cin$ Dr

:0.3?=  Mifpof, Kiogdd ]ilamgdm Svafredflf pâdrvlve ]frpofr ; ringd ; Xprg`$ `ed mfrn$^ ) Kigogdd ]ilamgdm

Mifpof8 prg`$ ; Decilgf @gbekg8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ;Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 711, X7^ z$8 75cn$ – /I cgrpf zfdprv i sfgr ) cil$ edeegp  e ciir`$ `f Gdgpil Qe`rgcv e NgredQe`rgcv8 3=%

ESBD 55=6.=0.=10.= /Lepfrg%$ – ESBD 5=3.1=6.727._ /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.3?=^

?27$772$2.3 Mifpof

Cin$ Dr

:0.3??  Cgrricce, Gnf`fi Coeedv ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ; Ri`ecg Frnfled`g

Pflfnbece$ – XCo$^ ; Mrgaecgrp, 2::0$ – X77:^ z$ ; aipimr$ cilir$8 37 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$, ep$ESBD 55=6.5?:?.:.6 /äd ciz$%A$ zrf, 7::: fx$ – X:0.3??^. . 7$ Nil`iqg – Glbvnf$

==/0=?.26%/:?0$72%

Cin$ Dr

:0.3?5  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::3/Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 77, 2::3$ – 2::3$ – 276, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ –A$ zrf, 7:: fx$ – X:0.3?2^

:76/0=?%

Cin$ Dr 3

:0.35:  Bv`vgd, Qglfreg @eceidgr argdcf{.rinâd, rinâd.argdcf{ ) Qglfreg Bv`vgd, Clgrg Fs{pfrmçr8

ciir`$ ; Mofirmof Og$ – Co$ ; Ä$F$.Z$ ":peedg", 2::3 /Cinbedgpvl Zilemr$%$ – =76 z$82: cn$ – /Cil$ "@ec$ cilgrf"%

ESBD 55=6.1=.33=.3A$ zrf, 1 ::: fx$ – X:0.35:^. . 7$ Lenbg argdcf{  – @ec  eidgrf$ 2$ @ec  eidgrf – Lenbg argdcf{ $ 3$

Lenbg rinâd  – @ec  eidgrf$ 3$ @ec  eidgrf – Lenbg rinâd $?77$733$7-3=0$?22>736$7(?77$736$7-3=0$?22>733$7

Cin$ Dr 0726=

:0.357  P}ged, Ngrh

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?:

Gqfdpvrelf lve Pin Sg}ufr ; Xringd ; prg`$ `ed fdml$^ ) Ngrh P}ged8 prg`$ ;Are`g Zgpg`gcof8 el$ ; Qlg`ener Snerdiq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 217, X7^ z$ ; el$8 2: cn$ – /Bebl$ zfdprv pi ecizeee%

Pep$ irem$ ; Pof G`qfdpvrfs ia Pin Sg}ufrESBD 55=6.15.601.5 /äd ciz$%A$ zrf, A$ per$ – X:0.357^

?27$777/=3%.37 P}gedCin$ Dr 072:5

:0.352  Spfqfdsid, Ribfrp LivesEdsvlg Ciniree ; Xringd ; prg`$ `ed fdml$^ ) Ribfrp Lives Spfqfdsid8 prg`$ ; A$

Brvdfg.Aix8 el$ ; Sfrmofe Sgnsidiq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 201, X2^ z$ ; el$8 2: cn$ – /Bebl$ zfdprv pie cizeee%

Pep$ irem$ ; Prfgsvrf Eslgd`$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.15.606.: /äd ciz$%A$ zrf, A$ per$ – X:0.352^

?27$777/077%.37 Spfqfdsid

Cin$ Dr 0727:

:0.353  Crfgdm, EidZiqfpe$ Ziqfspere$ Gnedpere ) Eid Crfgdm8 el$ ; Glfxfe Cilâbdfgc8 ciz$ ;

Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 37?, X7^ z$ ; el$82: cn$ – /Bebl$ zfdprv pie cizeee%

ESBD 55=6.15.63?.? /äd ciz$%A$ zrf, A$ per$ – X:0.353^

?27$736$7.30 Crfgdm 

Cin$ Dr 0725:

:0.350  Ngciqfe, Nidecg Lebfrpgpf `f fxzrengrf ; Moe` zreqed` zvdfrfg äd gzlecgrf g grp$ 7: gl

Cidqfdefe fvrizfdf zfdprv @rfzpvrelf Invlve ) Nidecg Ngciqfe8 @erfcpirgpvl Mfd$zfdprv @rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; Cidselevl Fvrizfe, 2::3$ – =2 z$876 x 27 cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 2%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.350^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

:0.356  Cgrss.Aresh, Nidecg @rfzpvl lg zrizrefpgpf ; Moe` zreqed` zvdfrfg äd gzlecgrf g grp$ 7 glCidqfdefe fvrizfdf zfdprv @rfzpvrelf Invlve ) Nidecg Cgrss.Aresh8 @erfcpirgpvlMfd$ zfdprv @rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; Cidselevl Fvrizfe, 2::3$ –67 z$8 76 x 27 cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 0%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.356^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

:0.351  Ngciqfe, Nidecg Lebfrpgpfg e semvrgdg zfrsigdfe ; Moe` zreqed` zvdfrfg äd gzlecgrf g grp$ 6gl Cidqfdefe fvrizfdf zfdprv @rfzpvrelf Invlve ) Nidecg Ngciqfe8 @erfcpirgpvl Mfd$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?7

zfdprv @rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; Cidselevl Fvrizfe, 2::3$ – =2 z$876 x 27 cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 6%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.351^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

:0.35=  Cvcvefpv, Sfrmev  Ädlgrfg zf ire{idpgl ; Cridece orespicfdprespf lg {egrvl ">grg" /7555.2::2% ) 

Sfrmev Cvcvefpv$ – Co$ ; Alvx, 2::0 /Pezimr$ "Zrgm.3"%$ – 7=1 z$8 27 cn$ESBD 55=6.==.:02.?A$ zrf, A$ per$ – X:0.35=^

?27$736$7/0=?%.52 Cvcvefpv

Cin$ Dr

:0.35?  Lg{r, Igdg 

Edqfdpgpirvl `f cvqedpf ; Zif{ee ; Xzfdprv cizee^ ) Igdg Lg{r8 el$ `f QecpiregRg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 3:, X2^ z$ ; el$ cilir$8 21cn$

ESBD 55=6.15.6??.0A$ zrf, A$ per$ – X:0.35?^

?27$736$7/0=?%.7.53 Lg{r

Cin$ Dr 07307

:0.355  Bvpdgrv, Lfi Crvvl cv ädmfre ; Zif{ee ; Xzfdprv cizee^ ) Lfi Bvpdgrv8 el$ `f Qeilfpg @gbekg$

– Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2?, X0^ z$ ; el$ cilir$8 21 cn$ESBD 55=6.15.6?5.2

A$ zrf, A$ per$ – X:0.355^ ?27$736$7/0=?%.7.53 Bvpdgrv

Cin$ Dr 0730:

:0.0::  Ngdgmfnfdpvl aedgdcegr gl Sespfnvlve Sdpee ) Eid Nfrfv, Qg`enCikicgrv, Cidspgdped Fci, $$$8 Vdeq$ `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv",Gcg`$ `f Spv`ee Fcid$ – Co$ ; Edai.Nf`, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 7=3 z$ ; aem$,pgb$8 2: cn$

Bebleimr$ z$ 717.7=3 /26: pep$%ESBD 55=6.12.:5=.3A$ zrf, 7:: fx$ – X:0.0::^. . 7$ Irmgde{grfg s d p  ee$

170$2;16$:72$0/0=?%Cin$ Dr

:0.0:7  Zfprfg, Mfirmf Scvnz cg lvnedg ; Xqfrsvre zfdprv cizee^ ) qfrsvre e zrf{$ mrga$ ; Mfirmf

Zfprfg$ – Co$ ; Alirelf `glbf, 2::0 /Pezimr$ "Flgd.Zlimrga"%$ – 37, X7^ z$ ; el$8 27 cn$ESBD 55=6.5?:1.:.:A$ zrf, 1:: fx$ – X:0.0:7^

?27$736$7/0=?%.7.53 Zfprfg

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?2

:0.0:2  1,, - ($8  # ; X2^ )  #8 2$ ; $ ' $ – Co$ ;

Zidpis, 2::0 /Pezimr$ "@edgni"%$ – 700 z$ ; el$8 2: cn$ESBD 55=6.52=.01.=A$ zrf, 2:: fx$ – X:0.0:2^

?27$717$7/0=?%.7# 

Cin$ Dr

:0.0:3  Bgrbv, Ngregd @eceidgr `f cepgpf e licvevde spredf ) Ngregd Bgrbv8 cidcfzeg mrga$ g cil$

e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 215, X2^ z$8 75 cn$ – /Bebl$ cilgrvlve8 3?6% /@ec$ e fdcecl$%

Pfxpf ; lb$ rin$, mrfgc, lgped, glpf lb$ spredf$ – Bebleimr$ äd pfxpESBD 55=6.=0.==0.0 /Lepfrg%$ – ESBD 5=3.1=6.730.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.0:3^. . 7$ Licv  evde spr edf – @ec  eidgrf$ 2$ @ec  eidgrf – Licv  evde spr edf$

?2/7::.?=%.?0/:3?%>::

Cin$ Dr 0776=

:0.0:0  Pilspie, Lfq DecilgfqeceCizelreg, pedfrffg, g`ilfscfdg ; Xziqfspere^ ) Lfq Decilgfqece Pilspie8 prg`$`f Glfxgd`rv Cisnfscv8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq8 el$ ; GlfxVssi}$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –010, X0^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `fGdgpil Qe`rgcv e @gd Qe`rgcv8 33=%

Rfa$ esp$.lep$ z$ 060.010ESBD 55=6.=0.=1?._ /Lepfrg%$ – ESBD 5=3.1=6.725.6 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.0:0^

?27$717$7.3 Pilspie

Cin$ Dr 07775

:0.0:6  Gagdgsev, Sfrmev Zecelir `fszrf mfinfpref ; Xqfrsvre zfdprv cizee^ ) Sfrmev Gagdgsev8 el$ ; GdgpilPiniegdv$ – Co$ ; "Cgrpfg" SG, 2::0$ – 71 z$ ; el$ cilir$8 25 cn$

ESBD 55=6.5=:=.?.?A$ zrf, 6 ::: fx$ – X:0.0:6^

?27$736$7/0=?%.7.53 Gagdgsev

Cin$ Dr

:0.0:1  Neogelfscv, Cidspgdped Cleng e og{gr`vrelf Nil`iqfe ; fqilveg, spgrfg, zrf`eceg ) Cidspgdped

Neogelfscv$ – Co$ ; Lecird, 2::0 /Cinbedgpvl Zilemr$%$ – 757 z$ ; aem$, pgb$8 25 cn$Bebleimr$ z$ 7=5.757 /6?6 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Gsic$ :p$

EDWVG.Nil`iqgESBD 55=6.5=5:.7.= /äd ciz$%A$ zrf, 6:: fx$ – X:0.0:1^. . 7$ Clen  – Nil`iqg$

667$6?3)$65/0=?%

Cin$ Dr 07371

:0.0:=  Brvdfl, Gv`f S nfrmfn lg sfrqecev > Lfp-s mip pi }irh ; Xziqfsperf zfdprv cizee^ ) Gv`f

Brvdfl8 el$ ; Ngrkgd Ngdcfh8 Zrimr$ F`vcgeidgl zfdprv Cizee e Agnelee "Zgs cv Zgs"$ –Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ – 37, X7^ z$ ; el$ cilir$8 20 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$

ESBD 55=6.520.27.2A$ zrf, A$ per$ – X:0.0:=^?27$772$6.3.53 Brvdfl

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?3

Cin$ Dr

:0.0:?  @ec"eidgr fdceclizf`ec elvsprgp Kvdeir ; /dvnf zrizree% ; 76 32: `f grp$, 0 36=`f el$ ) gvp$ ; Alired Ageafr, Mgbreflg F$ @eng, Lgvrg Ngdfg8 ciir`$ e rfq$ ; Mgbreflg@rmie, Alired Ageafr$ – F`$ g 7.g$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 7=:3,X7^ z$ ; el$ cilir$8 20 cn$ – /Cgrpefr @ec$%$

ESBD 55=6.=5.263.= /äd ciz$%

A$ zrf, 3 ::: fx$ – X:0.0:?^. . 7$ @ec  eidgrf fdceclizf`ecf$:3:

Cin$ Dr 072:?

:0.0:5  E.{ed ; Cgrpfg Nfpgnirai{flir ) prg`$ ; R$ Lvdmv.Zligef$ – Co$ ; CgvsgNvd`e$ – 2::3 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 0: z$8 27 cn$ – /Pgedflf ngmefe%

ESBD 55=6.5=12.:.0A$ zrf, 2: :: : fx$ – X:0.0:5^. . 7$ Ngmef – Nidf`f$

733$0

Cin$ Dr =?32:0.07:  Nâdscvrp, Eigd 

Zrenvl nfv `eceidgr > Nu aersp `ecpeidgru ; rinâd.fdmlf{ ) Eigd Nâdscvrp8engmede ; Sfrmev Zvec8 qfrsevdf fdml$ ; Flfdg Prioed$ – Co$ ; Zredcfzs, 2::3 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – ?: z$ ; el$ cilir$8 3: cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.511:.0.= /äd ciz$%A$ zrf, A$ per$ – X:0.07:^. . 7$ Lenbg rinâd  – @ec  eidgrf zfdprv cfe nece$ 2$ Lenbg fdmlf{  – 

@ec  eidgrf zfdprv cfe nece$:?=$6/:3?%>736$7>777

Cin$ Dr

:0.077  Nâdscvrp, Eigd Zrenvl nfv `eceidgr >   G  '  ; rinâd.bvlmgr ) Eigd

Nâdscvrp8 engmede ; Sfrmev Zvec8 qfrsevdf bvlm$ ; Dg`fk`g @frnfdke$ – Co$ ;Zredcfzs, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?: z$ ; el$ cilir$8 3: cn$

Pfxp zgrgl$ ; lb$ rin$, bvlm$ESBD 55=6.511:.0.= /äd ciz$%A$ zrf, A$ per$ – X:0.077^. . 7$ Lenbg rinâd  – @ec  eidgrf zfdprv cfe nece$ 2$ Lenbg bvlmgr  – 

@ec  eidgrf zfdprv cfe nece$:?=$6/:3?%>736$7>713$2

Cin$ Dr

:0.072  Nâdscvrp, Eigd Zrenvl nfv `eceidgr > Bfden elh sñ{lüün ; rinâd.mmv{ ) Eigd

Nâdscvrp8 engmede ; Sfrmev Zvec8 qfrsevdf mmv{ ; Gdg Spilfpdgug$ – Co$ ;Zredcfzs, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?: z$ ; el$ cilir$8 3: cn$

Pfxp zgrgl$ ; lb$ rin$, mmv{$ESBD 55=6.511:.0.= /äd ciz$%A$ zrf, A$ per$ – X:0.072^. . 7$ Lenbg rinâd  – @ec  eidgrf zfdprv cfe nece$ 2$ Lenbg m m v{  – 

@ec  eidgrf zfdprv cfe nece$:?=$6/:3?%>736$7>672$716

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?0

Cin$ Dr

:0.073  Zrångrf, Glarf`.Lives `f Iremedelf Eslgnvlve ; Ädprf screepvr e espiref ) Glarf`.Lives `f Zrångrf8 prg`$

`ed ar$ ; Nercfg Gdmoflfscv$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 60= z$

; ore8 27 cn$ – /Cgrpefr espirec%Pep$ irem$ ; Lfs Aid`gpeids `f l-Eslgn$ – Bebleimr$ z$ 053.67= e äd dipflf `fsvbsil$ – Ed`$ `f dvnf zrizree z$ 675.63?$ – Gzgrf cv szrekedvl Avd`gefe Siris.Nil`iqg e gl Dfxp Zgmf Aivd`gpeid, Edsp$ Sic$ @fscoesf, Bv`gzfspg

ESBD 55=6.=5.20?.: /äd ciz$%A$ zrf, 2 ::: fx$ – X:0.073^. . 7$ Eslgn – Iremede$

25=

Cin$ Dr 2112

:0.070  Ghvpgmg}g, RuCdisvhf RgsoBnid ; Xziqfspere ; prg`$ `ed lb$ kgzidf{^ ) Ghvpgmg}g8 prg`$ `f Eid

Cgrgeid8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –0:1, X2^ z$8 2: cn$ – /Cgrpefr clgsec%ESBD 55=6.=5.206.1 /äd ciz$%A$ zrf, 7 6:: fx$ – X:0.070^

?27$627.32 Ghvpgmg}g

Cin$ Dr 2603

:0.076  Bvlmghiq, Neogel Ngfsprv e Ngrmgrepg ; Xringd^ ) Neogel Bvlmghiq8 prg`$ `ed rvs `f Qsfqili`

Ceirdfe8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –

667, X7^ z$8 2: cn$ – /Cgrpefr clgsec%Pep$ irem$ ;   - ESBD 55=6.=5.26:.2 /äd ciz$%A$ zrf, 7 6:: fx$ – X:0.076^

?27$717$7.37 Bvlmghiq

Cin$ Dr 2657

:0.071  Zädpfg, Ngreg Dvcvl$ Beilimeg rfzri`vcpeq ; Xnidimr$^ ) Ngreg Zädpfg8 svb$ rf`$ ;

Glfxgd`rv Cevbipgrv8 Edsp$ `f Cfrcfp$ :p$ zfdprv Zinecvlpvr$ – Co$ ; A$ F$.Z$ "Pezimr$Cfdprgl", 2::0$ – 311 z$ ; aem$, pgb$8 27 cn$

Rf{$ ; lb$ rvs$ – Bebleimr$ z$ 371.363$ – Gzgrf cv szrekedvl aedgdc$ glAvd`gefe `f @f{qilpgrf g Cvlpvree Dvcvlve `ed Rfz$ Nil`iqg$

ESBD 55=6.=?.252.2 /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.071^. . 7$ Dvce – Rfzri`vcfrf$ 2$ Beilimef rfzri`vcpeq $

X130$6(6?7$71^;137$621

Cin$ Dr 7=70

:0.07=  Oâdcv, Nercfg.Neogel Cglfg qefee nflf ) Nercfg.Neogel Oâdcv$ – Co$ ; "QGSP.N" SRL, 2::0 /A$ F$.

Z$ "Pezimr$ Cfdprgl"%$ – 22 cn$Qil$ 7$ – 2::0$ – 3?0 z$ ; pgb$, aipimr$, aipimr$ cilir$ – ESBD 55=6.5=01.3.6

/äd ciz$% ; A$ zrf, 6:: fx$ – X:0.07=^50/0=?%(525 Oâdcv

Cin$ Dr 26:0

:0.07?  Oâdcv, Nercfg.Neogel 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?6

Cglfg qefee nflf ) Nercfg.Neogel Oâdcv$ – Co$ ; "QGSP.N" SRL, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 22 cn$

Qil$ 2$ – 2::0$ – 0=2 z$ ; aipimr$, X=7^ z$ ; aipimr$ cilir$ – ESBD 55=6.5=01.3.6 /äd ciz$% ; A$ zrf, 6:: fx$ – X:0.07?^

50/0=?%(525 Oâdcv

Cin$ Dr 26:0

:0.075  Zi`ilfgdv, Eid @rgnf e cinf`ee ) Eid Zi`ilfgdv8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Cgrpfg

Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=1, X7^ z$, X7^ a$ zirp$8 2: cn$ESBD 55=6.1:.70?.:A$ zrf, 7 ::: fx$ – X:0.075^

?27$736$7/0=?%.2 Zi`ilfgdv

Cin$ Dr

:0.02:  Cvrrecvlvn zrfcilgr ; F`vcgeg e edsprverfg cizeelir `f 6.= gde äd mrvzflfzrfmpepigrf ) cil$ `f gvp$ ; Spflg Cfnirpgd, Fvmfdeg Ngred, Gdgspgseg Vsgpevc,$$$8ciir`$ ; Seneid Nvspfg,$$$8 Edsp$ `f :p$ glf F`vcgefe$ – F`$ g 2.g$ – Co$ ; Fzemrga,

2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 53, X3^ z$ ; pgb$8 2: cn$Bebleimr$ z$ 53 /75 pep$%ESBD 55=6.520.71.1A$ zrf, A$ per$ – X:0.02:^

3=3$2/:=3%

Cin$ Dr

:0.027  [gzirikgdv, G`g Câd` f @indvl lâdm nedf ) pfxp, nv{$ ; G`g [gzirikgdv8 zecp$ ; Qg`en

Rvsv8 ciz$ ; Dflv De$ – Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 35, X7^ z$ ;el$, d$ nv{$8 20 cn$

ESBD 55=6.521.7:._

A$ zrf, 3 ::: fx$ – X:0.027^ ?27$736$7/0=?%.752 [gzirikgdv

Cin$ Dr 2=37

:0.022  Slibi{egdv, Glg Qrfe s  pee ngpfngpec 9 ; /cl$ 7 e 2% ) Glg Slibi{egdv, Evleg Cg{gdmev,

Lgresg Zrescgrv8 rf`$ p$ e nfpi`ec ; Evref Nerid, Pgpegdg Decvlcfg8 el$ ; GdpidSlibi{egdv$ – Co$ ; Lucfvn, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?: z$ ; el$ cilir$8 20cn$

ESBD 55=6.5=50.0.:A$ zrf, 7: ::: fx$ – X:0.022^

. . 7$ Ngpfngpec $ 67/:=6$2%

Cin$ Dr

:0.023  Mofirmoe", Neogel Pf{flf mfdfrglf glf pgcpecee crenedglespecf ; Ngpfregl p$.`e`gcpec ) Neogel

Mofirmoe8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 721, X2^ z$8 2: cn$ – /Crenedglespecg%

Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.17.32=.1A$ zrf, 6:: fx$ – X:0.023^. . 7$ Pgcpec  crenedglespec $ 2$ Crenedglespec  – Pgcpece$

303$5?Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?1

:0.020  Rfde", GlfcvQglfg Zrvpvlve `f Neklic ) Glfcv Rfde, Qglfrev >gremrg`scoe, Eigdg Bibâd8

RFC Nil`iqg, Necgrfg Fcilimesp `ed Nil`iqg$ – Co$ ; Cidpedfdpgl Mrvz, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 72=, X7^ z$ ; el$ cilir$, aem$, pgb$8 20 cn$ – /Cil$ "Dgpvrg"%

Bebleimr$ lg saârepvl cgz$ – Gzgrf cv szrekedvl aedgdc$ g Cinesefe VdevdeeFvrizfdf

ESBD 55=6.5=56.7.3

A$ zrf, 7 ::: fx$ – X:0.020^. . 7$ Râvre – Zrvp$

6:0$063/2?2;203;=6?%/0=?%

Cin$ Dr

:0.026  Spenvlgrfg envdepee licglf äd prgpgnfdpvl zricfsvlve edalgngpir ; Xnidimr$^ ) E$ Gbgbee, E$ :riep, F$ Mlg`vd, Mo$ Moe`eren8 rf`$ p$ ; Glg Cikicgrv8 Vdeq$ `f Spgp `fNf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; Cfdprvl F`$.Zilemr$ "Nf`ecedg",2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 332, X7^ z$ ; aem$, pgb$8 2: cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl cgz$ESBD 55=6.5:=.75.5 /äd ciz$%A$ zrf, 6:: fx$ – X:0.026^

. . 7$ Envdipfrgzef – Zricfsf edalgngpiree$ 2$ Edalgngrf – Envdipfrgzef$172$:7=;171.::2;176$3=

Cin$ Dr 27:3

:0.021  Mofrngd, @$Dfvrilimef e dfvricoervrmef ; Ngd$ ; Xzfdprv v{vl spv`fdelir^ ) @$ Mofrngd,

E$ Nil`iqgdv, Mr$ [gzvolâo $$$8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; Cfdprvl F`$.Zilemr$ "Nf`ecedg", 2::0 /A$ F$.Z$ "Pezimr$Cfdprgl"%$ – 621, X7^ z$ ; aem$, pgb$, X?^ z$ ; aem$ cilir$8 20 cn$

Bebleimr$ z$ 621.62= /32 pep$%ESBD 55=6.5:=.35.3 /äd ciz$%A$ zrf, 6:: fx$ – X:0.021^

. . 7$ Dfvrilimef$ 2$ Dfvricoervrmef$171$?.:?5/:=6$?%

Cin$ Dr ?06

:0.02=  Bipdgrv, Qecpir Bile cgr`eiqgscvlgrf ; Xzfdprv v{vl spv`fdelir^ ) Qecpir Bipdgrv8 cilgb$ ;

Dgpgleg Bglpgm, $$$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 057 z$ ; aem$, pgb$,X71^ z$ ; el$ cilir$8 23 cn$

Bebleimr$ z$ 0=0.0== /66 pep$%ESBD 55=6.=?.25:.1 /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.02=^. . 7$ Bile cgr`eiqgscvlgrf$

171$7/:=6$?%Cin$ Dr 263=

:0.02?  Spidf, Bib Nfpi`f `f svccfs äd ngrhfpedmvl `erfcp ) Bib Spidf, Rid Kgcibs8 cvq$

 ädgedpf `f O$ Ribfrp ]efdp{fd8 prg`$ ; Fcgpfredg Spgngped$ – F`$ g =.g$ – Co$ ; Grc,2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 101 z$ ; aem$, pgb$8 20 cn$

Ed`$ `f pfrnfde z$ 133.101$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqgESBD 55=6.17.375.6 /äd ciz$%A$ zrf, 7::: fx$ – X:0.02?^. . 7$ Ngrhfpedm$

16?$?

Cin$ Dr 2=1:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?=

:0.025  @gnegd, Flfdg E`ilvl$ Kicvl `f.g nigrpfg$ Nge lgs.e zlizvlve ncgr i arvd{ ; Zefsf8

Szvlbfr ; Ringd ) Flfdg @gnegd8 ciz$ ; Argdcfsci Mvgr`e8 `fsemd ; Egrislgq Ileedäh$– Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 3:7, X2^ z$8 2: cn$

ESBD 55=6.1:.701.0A$ zrf, 7 6:: fx$ – X:0.025^

?27$736$7/0=?%.2).37 @gnegd

Cin$ Dr

:0.03:  Bvkde", Eigd Qed lg pedf, @igndf ; câdpfcf crfpedf zfdprv cizee e ngpvre, rvmcevde,

nf`epgee, {ecfre {e`epigrf `f svalfp ) Eigd Bvkde8 sflfc$, rf`$ ; Gdgspgseg Rvsv.Ogrgbg8 cidcfzef mrga$ ; Qlg` Gagdgsev8 Vdevdfg Nv{ecefdelir `ed Rfz$ Nil`iqg$ –Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 71: z$ ; el$, el$ cilir$, d$ nv{$8 25 cn$

ESBD 55=6.=?.25=.3Mrgpvep, 7 :2: fx$ – X:0.03:^. . 7$ Câdpfcf rflemeigsf$

206;201$?

Cin$ Dr

:0.037  Ceibgdv, Mofdg`ef Zefsf zfdprv zegd > Zefcfs air zegdi ) Mofdg`ef Ceibgdv8 cvq$ ädgedpf ;

Flfdg Neridfdci8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 0? z$ ; d$ nv{$8 25 cn$

ESBD 55=6.1:.705.5A$ zrf, 7 ::: fx$ – X:0.037^. . 7$ Nv{ec  zfdprv zegd$

=?1$2

Cin$ Dr

:0.032   $  ' ; %   22    .#$ $ "0 ) 

5-$ ( "@IR lf @IR"8 -($ ; 1$ "-8 ( ; !$ .'/, $;8$ – .$ ; @IR lf @IR, 2::0 /$ $ $ "=$ $"%$ – 2=7 z$ ; el$, zlgd.scofng,pgb$, X0^ z$ ; aipimr$ cilir$8 3: cn$

Pep$ zgrgl$ ; lb$ rvs, fbrgec  Äd ciz$ESBD 55=6. =?.251.6A$ zrf, 7 ::: fx$ – X:0.032^. . 7$ Ceneperf – Fqrfe – Coe ed v /rvs$%$

=7?/>077$71%/0=?.26%/:?3$?%

Cin$ Dr 2?=0

:0.033  Cinvlfg, Flfdg 

@eceidgr fxzlecgpeq e zrgcpec gl lenbee rinâdf `f g{e ) Flfdg Cinvlfg,Qglfdpedg :frbgd, Sgbedg Pfev8 ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ;Lepfrg Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?=1 z$8 22 cn$ – /@ec $ efdcecl$%

ESBD 55=6.=0.==7._ /Lepfrg%$ – ESBD 5=3.1=6.732.6 /Lepfrg Edpfrdgeidgl$%/äd ciz$%

A$ zrf, 7::: fx$ – X:0.033^. . 7$ Lenbg rinâd  – @ec  eidgrf fxzlecgpeqf$ 2$ @ec  eidgrf fxzlecgpeqf – 

Lenbg rinâd $?77$736$7-3=0$3

Cin$ Dr 2663

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

??

:0.030  Nil`iqgd oemo qglvf gmrecvlpvrf fxzirp cinzfpepeqfdfss spv`u  ) VSGE@,Zreqgpf Agrnfr Cinnfrcegle{gpeid Zrimrgn$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Premrga.Pezgr"%$ – 7:?, X7^ z$ ; aem$, pgb$8 25 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.51::.0.5 /äd ciz$%A$ zrf, 6:: fx$ – X:0.030^. . 7$ Fcidineg ed`vsprefe glenfdpgrf – Nil`iqg – Fxzirp /fdml$%$

X33?$035;335$610^/0=?%Cin$ Dr

:0.036    ' ; ; ;  2 $ )  2  %-, 7,  7, ? '8 prg`$ ; Qglfdpedg Mgecevc8 . " $ $ – Co$ ; Zrvp Edpfrdgeidgl, 2::7 /Cinbedgpvl Zilemr$%$ –0? z$ ; el$8 21 cn$

ESBD 55=6.15.207.5A$ zrf, A$ per$ – X:0.036^. . 7$ Ngpfngpecg /rvs$%$

67/:=5%

Cin$ Dr 2:72

:0.031  '  "    -/2  ;/ )  .  $ 2.    0  #  $ $$ $   ($ -8 "$ ; $- % /$ $%,$$$8 $  $ ; ' $ – .$ ; 5$ $, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 55, X7^z$ ; pgb$, X2:^ z$ ; el$ cilir$8 25 cn$

$    "-(", CDAG  . $2.  $  , . J % ., %J 

ESBD 55=6.=?.2??.0A$ zrf, 3:: fx$ – X:0.031^. . 7$ Oirpecvlpvr  /rvs$%$ 2$ Fcidineg zri`vc  efe glenfdpgrf /rvs$%$

X137)136(33?$03^/:31%

Cin$ Dr

:0.03=  Bipdgrv, Qecpir Zdfvnideg fxprgszepglecfgsc lg g`vlp ; rfcingd`re zrgcpecf ) Qecpir

Bipdgrv$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 1= z$ ; aem$, pgb$, X?^ z$ ; el$cilir$8 2: cn$

Bebleimr$ z$ 66.61ESBD 55=6.=?.3:7.6A$ zrf, A$ per$ – X:0.03=^. . 7$ Bile – Zdfvnidef$

171$20.::2/:=1$6%

Cin$ Dr 3:=3

:0.03?  Cofprgrv, Decilgf Decilgf Nirigd – `rgng vdve sgqgdp ) Decilgf Cofprgrv, Gdpid Nirgrv,

Decilgf Relfgdv8 rf`$ p$ ; Sfrmofe Ciqglfdci8 ciz$ ; Qfgcfslgq Ziziqscoe8 prg`$ ;Ngreg Cirdfscv8 Nv{fvl Dg$ `f Esp$ g Nil`iqfe$ – Co$ ; Purgmfpeg, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 222, X2^ z$ ; aem$, pgb$, X7^ a$ zirpr$8 27 cn$ – /Bebl$ "Purgmfpeg"8 5%/Cil$ "Zfrsidglepe fnedfdpf"%

Pfxp ; lb$ rin$, rvs$ – Bebleimr$ äd dipf z$ 760.71? /2?7 pep$%ESBD 55=6.511=.?.:A$ zrf, 3:: fx$ – X:0.03?^. . 7$ Niri gd Decilgf, 75:2.7500 – Beimrgaee$ 2$ Espiref – Bgsgrgbeg$ 3$

Nv{fimrgaef – Bgsgrgbeg$50/0=?%;:15;525 Nirigd

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

?5

Cin$ Dr 2=62

:0.035  Crfgdm, Eid Cvrs `f `rfzp g`nedesprgpeq ; zfdprv spv`fdee agc$ `f `rfzp ) Eid Crfgdm$ –

F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 22 cn$Qil$ 7$ – 2::0$ – 336, X7^ z$ – Bebleimr$ z$ 325.333 e äd dipflf `f svbsil$ –

ESBD 55=6.520.76.? ; A$ zrf, A$ per$ – X:0.035^

. . 7$ @rfzp g`nedesprgpeq$ 302$5/:=6$?%

Cin$ Dr

:0.00:  Glaefre, Qeppirei Nfniree ; Xprg`$ `ed ep$^ ) Qeppirei Glaefre8 prg`$ ; G`regdg L{rfscv8 cidcfzeg

mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 737, X0^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 75%

ESBD 55=6.=0.1?:.2 /Lepfrg%$ – ESBD 5=3.1=6.:60._ /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.00:^. . 7$ Nfniree$

?27$737$7.50 Glaefre

Cin$ Dr 700?

:0.007  Mflflf"v, Neoge Lvnede e vnbrf äd cvlesflf lepfrgpvree ; Xfsfvre^ ) Neoge Mflflfv cidcfzeg

mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:1, X2^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 7=%

ESBD 55=6.=0.=2?.: /Lepfrg%$ – ESBD 5=3.1=6.:??.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.007^

?27$736$7.0 Mflflfv

Cin$ Dr 7?65

:0.002  Bvrds, Ribfrp Zifnf ; Xprg`$ `ed fdml$^ ) Ribfrp Bvrds8 prg`$ ; Emir Crf v8 cidcfzeg mrga$ g

cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 733, X3^ z$8 75 cn$ – /I cgrpf zfdprv i sfgr ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 37%

ESBD 55=6.=0.1?6.3 /Lepfrg%$ – ESBD 5=3.1=6.:17.2 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.002^

?27$777/077%.7 Bvrds

Cin$ Dr 7052

:0.003  Qiedecfscv Sipshe @vnidcfgv, QecpirL-ofvrf åqgdfscfdpf `f nedvep ; Zifnfs fd argdíges, rivnged fp rvssf ) 

Qecpir Qiedecfscv Sipshe @vnidcfgv$ – Co$ ; Lucfvn, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 26?, X7^ z$8 2: cn$

Pfxp zgrgl$ ; lb$ rin$, ar$, rvs ESBD 55=6.5=50.2.0A$ zrf, 7 ::: fx$ – X:0.003^

?27$736$7/0=?%.7>733$7>736$7>717$7 Qiedecfscv Sipshe @vnidcfgv

Cin$ Dr 2256

:0.000  &' "  ; '$     # ;

  ($ ($.$         -  '$.$"  2::2.2::3 '"$ - ) % . $ 8 $ '$ $!$ $ .-$ – .$ ; $ $ $ "=$ ;$", 2::0$ – 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

5:

!$ 3$ – 2::0$ – 217 z$ ; aem$, pgb$ – Pfxpf ; lb$ rvs, rin$, fdml$ – Bebleimr$lg saârepvl grp$ – ESBD 55=6.=?.253.: ; A$ zrf, 3:: fx$ – X:0.000^

X:?2(3=?$0^/0=?%>717$7>777>736$7

Cin$ Dr 2120

:0.006  Gagdgsev, Sfrmev 

Gbfcflv ) Sfrmev Gagdgsev8 el$ ; Qeilfpg @eir`efq, Rg`v @eir`efq$ – Co$ ;S$G$ "Cgrpfg", 2::0 /Cinbedgpvl Zilemr$%$ – X23^ z$ ; el$ cilir$, d$ nv{$8 21 cn$ESBD 55=6.5=:=.=._A$ zrf, 6 ::: fx$ – X:0.006^

?27$736$7/0=?%.7.53 Gagdgsev

Cin$ Dr 07206

:0.001  Gdglflf Vdeqfrsepee Lebfrf Edpfrdgeidglf `ed Nil`iqg ) Vdeq$ Lebfr Edp$ `edNil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; Mofirmof Zispec$ – Co$ ; VLEN,2::0 /Pezimr$ "Rfclgng"%$ – 25 cn$

Qil$ 0 ; @rfzp ) cil$ rf`$ ; Priaen Cgrziq,$$$ – 2::0$ – 721 z$ ; el$ – Rf{$ ; lb$fdml$, ar$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – ESBD 55=6.530.71.7; A$

zrf, A$ per$ – X:0.001^. . 7$ @rfzp$X30;3=?$0^/0=?%/:?2%>::

Cin$ Dr 7:2

:0.00=  Fqglvgrfg gcpeqepelir mfdfrgpigrf `f qfdep äd gdee 2::7 e 2::2 cg vd sfp`f edsprvnfdpf äd agcelepgrfg edpfmrree licglf g rfavmegelir äd Rfzvblecg Nil`iqg ; Vdzriefcp enzlfnfdpgp `f Cidsirevl Ep$ `f Sile`grepgpf ) Berivl Cfdprgl `f Eda$ ädGmringrhfpedm, ECS$ – Co$ ; A$ F$.Z$ "Pezimr$ Cfdprgl", 2::0$ – 733, X7^ z$ ; el$, pgb$820 cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$

ESBD 55=6.=?.2?5.2A$ zrf, 3:: fx$ – X:0.00=^. . 7$ Irmgde{g ee aelgdprizecf – Rfavmeg ee äd Nil`iqg$

:17$236;326$260$0/0=?%

Cin$ Dr 2270

:0.00?  Enzi{epf e pgxf äd bvmfpvl licgl ; Äd gkvpirvl avdceidgrvlve zvblec e glfsvlvelicgl ) Qlg`ener Pv`isf, Qeirfl @gd`grg, Eid Fcoen8 rf`$ zredcezgl ; Qlg`ener Pv`isf8Gmfdeg Spgpflir Vdepf zfdprv @f{qilpgrfg Edp$ /VSGE@%$ – F`$ g 3.g, rfq$ e cinzl$ –Co$ ; Gsic$ Zrengrelir e Cilfcpeqepelir Licglf `ed Rfz$ Nil`iqg, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 2: cn$ – /Vir e rfzf`f%

Zgrpfg 7.g$ – 2::0$ – 713 z$ ; el$, pgb$ – Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ –

Pep$ zf ciz$, pfxpf zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 713 /0 pep$%$ – Gzgrf cv szrekedvlaedgdc$ gl Vrbgd Edsp$, ]gsoedmpid, @C, SVG e gl Avd`gefe Siris Nil`iqg$ – ESBD55=6.5?:3.7.= ; A$ zrf, 7 3:: fx$ – X:0.00?^

. . 7$ Enzi{epf – Bvmfpf licglf$ 2$ Pgxf – Bvmfpf licglf$331$221;362/:=6%>736$7>717$7

Cin$ Dr 2=11

:0.005  Enzi{epf e pgxf äd bvmfpvl licgl ; Äd gkvpirvl avdceidgrvlve zvblec e glfsvlvelicgl ) Qlg`ener Pv`isf, Emir Aid`is, Lvceg :iz, $$$8 rf`$ zredcezgl ; Qlg`ener Pv`isf8Gmfdeg Spgpflir Vdepf zfdprv @f{qilpgrf Edp$ /VSGE@%$ – Co$ ; Gsic$ Zrengrelir eCilfcpeqepelir Licglf `ed Rfz$ Nil`iqg, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2: cn$– /Vir e rfzf`f%

Zgrpfg g 2.g$ – 2::0$ – 776 z$ ; el$, pgb$ – Gvp$ svdp ed`ecg e zf qs$ a$ `f pep$ –Pep$ zf ciz$, pfxpf zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 1: /77 pep$%$ – Gzgrf cv szrekedvl

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

57

aedgdc$ gl Vrbgd Edsp$, ]gsoedmpid, @C, SVG e gl Avd`gefe Siris Nil`iqg$ – ESBD55=6.5?:3.2.6 ; A$ zrf, 7 3:: fx$ – X:0.005^

. . 7$ Enzi{epf – Bvmfpf licglf$ 2$ Pgxf – Bvmfpf licglf$331$221;362/:=6%>736$7>717$7

Cin$ Dr 2=1=

:0.06:  Lvdcofqece, Sfrmofe 

Nec `eceidgr rinâd.rvs, rvs.rinâd ; zfdprv qâdpire e zfscgre ) SfrmofeLvdcofqece8 f`$ ädmrekep `f Cidspgdped Rvsdgc8 mrga$ ; Ilfm Cikicgrv$ – F`$ g 2.g$ –Co$ ; Cineseg Dg$ g Rfz$ Nil`iqg zfdprv VDFSCI ; Qed bprâdfflf, 2::0 /Pezimr$"Zrgm.3"%$ – 723 z$ ; aipimr$8 70 x 7: cn$ – /@f – glf digsprf%

ESBD 55=6.56:5.3.:A$ zrf, 7::: fx$ – X:0.06:^. . 7$ Qâd pigrf – @ec  eidgrf$ 2$ Zfscvep – @ec  eidgrf$ 3$ @ec  eidgrf – 

Qâd pigrf$ 0$ @ec  eidgrf – Zfscvep$135/:3?%>736$7>717$7

Cin$ Dr

:0.067  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilf

zfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir > -   -#2      "  /22 /    2::0 -        "/"    ) Ned$Gmrecvlpvree e ed`$ glenfdpgrf gl Rfz$ Nil`iqg, Edszfcpirgpvl `f Spgp Rfz$ zfdprvZripfceg Zlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng" SG%$ – 2: cn$

$$$nge 2::0$ – 2::3$ – 11, X2^ z$ ; pgb$, ^72^ z$ ; el$ cilir$, pgb$ – Pfxp zgrgl$ ; lb$rin$, rvs$ – A$ zrf, A$ per$ – X:0.067^

. . 7$ Bile – Zlgdpf gmrecilf$ 2$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$132$570/0=?%/:?3$73%>736$7>717$7

:0.062  Ripgrv, Qgself Gcir`vl `f rfcvdigpfrf g qediqefe cg airn szfcegl g zricf`vree zfdglf ;

Szfc$ ; 72$::$:5$ @rfzp zricfsvgl zfdgl, crenedglespec, pfireg gcpeqepee edqfspemgpeq.izfrgpeqf ; Gvpirfa$ gl pf{fe `f `icpirgp äd `rfzp ) Qgself Ripgrv8 Vdeq$ Lebfr Edp$ `edNil`iqg$ – Co$ ; S$ d$, 2::0$ – 2: z$8 2: cn$

Bebleimr$ z$ 2: /= pep$%X:0.062^

303$7/:03$2%

Cin$ Dr 7:3

:0.063  Glfcv, Mofirmof Edcrenedgrfg prgaecvlve e cidsvnvlve elecep `f `rimvre ; 72$::$:? – @rfzp

zfdgl8 Crenedilimef8 @rfzp zfdepfdcegr ; Gvpirfa$ gl pf{fe `f `icpirgp äd `rfzp ) Mofirmof Glfcv8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 20 z$8 2: cn$

Bebleimr$ z$ 27.22 /7? pep$% e äd dipflf `f svbsilX:0.063^303$6=6/:03$2%

Cin$ Dr 21):0

:0.060  Jlgzgc, Ngregdg Groepfcpvrg `f gzrgrf `ed Nil`iqg nf`efqgl ; /neklicvl sfc$ gl _EQ.lfg –

neklicvl sfc$ gl _QE.lfg% ; 7=$::$:0 – Grpg zlgspec, grpg gzlecgp  e `fcirgpeq  egroepfcpvr ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp äd spv`evl grpflir ) Ngregdg :lgzgc8Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ Spv`evl Grpflir$ – Co$ ; S$ d$, 2::0$ – 0: z$8 2: cn$

Bebleimr$ z$ 36.31 /21 pep$%X:0.060^

=26$7?2/0=?%/:03$2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

52

:0.066  Spgqel, Pv`ir Ecigdg bgsgrgbfgd `ed sfcilvl _E_ ; 7=$::$:0 – Grpg zlgspec, grpg gzlecgp 

e `fcirgpeq  e groepfcpvr ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp äd spv`evl grpflir ) Pv`ir Spgqel8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ Spv`evl Grpflir$ – Co$ ; S$ d$, 2::0$ – 3?z$8 2: cn$

Bebleimr$ z$ 3:.37 /27 pep$%X:0.066^

=$:33/0=?%/:03$2%Cin$ Dr

:0.061  Ceirb, Cidspgdped Bg{flf pfirfpecf e grmvnfdpgrfg sicegl.zf`gmimec g rfairnree

cidedvpvlve ädqnâdpvlve svzfreir `f cvlpvr ae{ec `ed Rfzvblecg Nil`iqg ;73$::$:0 – Pfireg e nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvl szirpeq e cvlpvree ae{ecfrfcvzfrgpiref ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp äd zf`gmimef ) Cidspgdped Ceirb8Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 03 z$ ;aem$, pgb$8 2: cn$

Bebleimr$ z$ 30.0: /13 pep$%X:0.061^

3=?$7;=51$:7/0=?%/:03$2%Cin$ Dr

:0.06=  Qefrv, Mremirf Gcvn e äd qfgc; Zifnf, câdpfcf, cidafsevde ) Mremirf Qefrv8 cidcfzef

mrga$ g cil$ e ciz$; Qlg`ener [nffq8 aipimr$; Neoge Zipârdecof8 el$; Qgself Nigdv$ –F`$ g ?.g$ – Co$; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –622, X5^ z$; el$, d$ nv{$, X7^ a$ zirpr$8 2: cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp eciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:6%$

Rfa$ esp$.lep$ z$ 67:.622ESBD 55=6.=0.==6.2 /Lepfrg%$ – ESBD 5=3.1=6.736._ /Lepfrg Edpfrdgeidgl%A$ zrf, 3::: fx$ – X:0.06=^

?27$736$7/0=?%.7 QefrvCin$ Dr 0776:

:0.06?  Glfxgd`reg8 Fsizeg ; Cre zizvlgrf ) pfxp rfq$ `f Neogel Sg`iqfgdv8 el$ `fLelegd Cisped8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 270, X2^ z$ ; el$8 2: cn$ – /Bebl$ zfdprv pie cizeee%

Bebleimr$ äd dipflf `f svbsilESBD 55=6.15.603.0A$ zrf, A$ per$ – X:0.06?^

?27$70.302

Cin$ Dr 07375

:0.065  Cilfmevl Zilepfodec ; nvd$ Coeedv ; zrinieg gdvlve 2::0 ) ngdgmfr ;Gleidg Kemgd, Pgpegdg Sgqisped8 aipimr$ ; Glfxgd`rv Sgqisped$ – Co$ ; S$ d$, 2::0/Cinbedgpvl Zilemr$%$ – X32^ z$ ; aipimr$ cilir$8 3: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.065^

3==$31/0=?.26%/:52%

Cin$ Dr

:0.01:  Bv`vgd, Qglfreg @eceidgr argdcf{.rinâd, rinâd.argdcf{ ) Qglfreg Bv`vgd, Clgrg Fs{pfrmçr8

ciir`$; Mofirmof Og$ – Co$; Ä$F$.Z$ ":peedg", 2::3 /Cinbedgpvl Zilemr$%$ – =76 z$8 2:

cn$ – /Cil$ "@ec$ cilgrf"%ESBD 55=6.1=.33=.1 /äd ciz$%A$ zrf, 6 ::: fx$ – X:0.01:^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

53

. . 7$ Lenbg argdcf{  – @ec  eidgrf$ 2$ @ec  eidgrf – Lenbg argdcf{ $ 3$Lenbg rinâd  – @ec  eidgrf$ 0$ @ec  eidgrf – Lenbg rinâd  

?77$733$7-3=0$?22>736$7(?77$736$7-3=0$?22>733$7

Cin$ Dr 0726=

:0.017  /#  ; '"$ 7: $ )    5.%, !  .,;/ 3, $-  8 cineseg `f fqglvgrf ; Cidspgdped Gd`id, Pgngrg

Zârv8 prg`$ `ed rin$ ; @egdg Cici`gd8 . " $ $ – Co$;Zrvp Edpfrdgeidgl, 2::7 /Cinbedgpvl Zilemr$%$ – 72: z$ ; `fs$ cilir$, pgb$8 20 cn$ESBD 55=6.15.3?5._A$ zrf, A$ per$ – X:0.017^. . 7$ Beilimef /rvs$%$

6=/:=6$3%

Cin$ Dr 07255

:0.012  Jlgzgc, Ngregdg Cfpe nf`efqglf `ed Nil`iqg ; /neklicvl sfc$ gl _EQ.lfg – neklicvl sfc$ gl

_QE.lfg% ) Ngregdg :lgzgc8 engmede ; Neoge Bgcedscoe, $$$ – Co$ ; Grc, 2::0/Cinbedgpvl Zilemr$%$ – 31? z$ ; aem$, X32^ z$ zlgdf cilir$8 21 cn$

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvlAvd`gefe Siris Nil`iqgESBD 55=6.17.32:.5A$ zrf, 7::: fx$ – X:0.012^. . 7$ Cfp  e nf`efqglf – Nil`iqg$

=26$7?2/0=?%"73)76"

Cin$ Dr 07251

:0.013  Kinerv, Qgself Gsemvrgrfg nfprilimec äd prgdszirpvl gvpi ; Cvrs vdeq$ ) Qgself Kinerv8 rf`$

rfsz$ ; Qglfdped Gngrefe8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Edmedfref e Ngdgmfnfdp ädNfcgdec$ Cgpf`rg Prgdszirp Gvpi$ – Co$ ; VPN, 2::0$ – 7=5 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 7=1.7== /22 pep$%23,:: lfe, 7:: fx$ – X:0.013. . 7$ Nfprilimef – Prgdszirp gvpi$

::1$57;161$73/:=6$?%

Cin$ Dr 02

:0.010  Esprgpe, Sfrmev M$ Zrimrgngrf ; Äd`rvnre nfpi`ecf zreqed` äd`fzlederfg lvcr$ `f cvrs ) Sfrmev

M$ Esprgpe8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ `f Rg`eiflfcpridec  e Pflfcinvdecgee$Cgpf`rg Sespfnf Izpiflfcpridecf$ – Co$ ; VPN, 2::0$ – 61 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 61 /5 pep$%A$ zrf, 76: fx$ – X:0.010^

::0$02/:=1$6%Cin$ Dr 36

:0.016  Qgselis, Qgself :pfagd cfl Ngrf ) Qgself Qgselis8 Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg :p$ Sicei.

vngdf$ – Co$ ; VPN, 2::0$ – 13, X7^ z$8 2: cn$Bebleimr$ z$ 13 /22 pep$%ESBD 55=6.5==7.=.:A$ zrf, 7:: fx$ – X:0.016^. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqfe, 706=.76:0 – Espiref – 

Beimrgaee$50/0=?(05?%/:52%

Cin$ Dr:0.011  Coecevc, Gd`rfe 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

50

Sespfnvl Edpfrdgeidgl `f Vdepe ; Moe` `f vpele{grf ) Gd`rfe Coecevc, EidSibir8 rf`$ rfsz$ ; Zfprv Pi`is8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ `f Fdfrmfpec$ Cgpf`rgFlfcprinfcgdecg$ – Co$ ; VPN, 2::0$ – =0 z$ ; pgb$8 2: cn$

Bebleimr$ z$ =0 /6 pep$%A$ zrf, 7:: fx$ – X:0.011^. . 7$ Sespfnvl Edpfrdg eidgl `f Vdep  e$

::1$576/:31%

Cin$ Dr 06

:0.01=  Esprgpe, Sfrmev M$ Zrimrgngrf ; Äd`rvnre nfpi`ecf zreqed` äd`fzlederfg lvcr$ `f lgb$ ) Sfrmev

M$ Esprgpe8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ `f Rg`eiflfcpridec  e Pflfcinvdecgee$Cgpf`rg Sespfnf Izpiflfcpridecf$ – Co$ ; VPN, 2::0$ – 63 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 63 /= pep$%A$ zrf, 76: fx$ – X:0.01=^

::0$02/:=1$6%

Cin$ Dr 37

:0.01?  Gd Gdpoilimu ia Spirefs air Oinf Rfg`edm ; cvlfm$ `f ziqfspere zfdprv

lfcpvrg ed`eqe`vgl ) Pfco$ Vdeq$ ia Nil`iqg$ Edairngpecs gd` Ni`frd Gzzlef`Lgdmvgmfs @fz$8 Xglcp$^ ; Ngreg Gdescoefqece, Pgpegdg Aei`iriq$ – Co$ ; VPN, 2::0$ –7=0, X2^ z$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 7=0 /0 pep$%A$ zrf, 3:: fx$ – X:0.01?^

?27$777.3.?2

Cin$ Dr 3:

:0.015  Zgqflcv, Fnel Alvpvrgvl gnergl e glpf nedvde glf dgpvree ) Fnel Zgqflcv8 Rfmeidgl

Fdqeridnfdpgl Cfdprf RFC Nil`iqg$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 13X7^ z$ ; `fs$8 20 cn$

Gzgrf cv szrekedvl aedgdc$ gl Aid`vlve Fcilimec Dg$, RFC Nil`iqg, Gsic$Ibpfpe RfsvrsfESBD 55=6.512.:?.?A$ zrf, 7 ::: fx$ – X:0.015^

:?=$6

Cin$ Dr

:0.0=:  Brgmoe, Ngreg @f{qilpgrfg crfgpeqepee flfqelir zred rf{ilqgrfg `f zriblfnf ; Moe` zfdprv

 ädqpire, flfqe e zrede ) Ngreg Brgmoe$ – Co$ ; Fzemrga SRL, 2::0 /Pezimr$"Rfclgng"%$ – 0: z$8 20 cn$

Bebleimr$ z$ 35.0:

ESBD 55=6.520.26.6A$ zrf, A$ per$ – X:0.0=:^. . 7$ Ngpfngpec  – Nfpi`ecg zrf` ree$

3=2$?67$:01$72

Cin$ Dr

:0.0=7  Cgrpfg$ Bebleipfcg$ Cepepirvl ; bvlfped nfpi`ec e bebleimr$ ) Bebl$ Dg$ zfdprvCizee "Eid Crfgdm"8 f`$ ädmrekep `f Clgv`eg Bglgbgd$ – Co$ ; S$ d$, 2::0 /Pezimr$"Rfclgng"%$ – 2: cn$

Agsc$ 73$ – 2::0$ – 53, X7^ z$ ; scofnf, pgb$ – Bebleimr$ lg saârepvl grp$ –ESBD 55=6.=?.:5=.: ; A$ zrf, A$ per$ – X:0.0=7^

. . 7$ Bebleipfcidinef – Bebleipfce zfdprv cizee$

:2=$126;:7Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

56

:0.0=2  75', =; '    /2 #/ ; (, ,

; %$ ; 73$::$:0 – ;      ('-  ,      /  ('  / ; ($   '   2" $  ) 2 J8 $ . ($    $ $ – .$ ; 5$ $, 2::0$– 60, X3^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 6:.60 /36 pep$%X:0.0=2^

=51$:==$6$:72$7/03?%/:03$2%

Cin$ Dr

:0.0=3  8 ;$ 5-2   ((  -2 72 ; /  

-$ .#4% ; /$ :3$::$71 – 7-% ; ($    '   "-$   ) ) 28 $ . 7- $$ – .$ ; 5$ $, 2::0$ – 20 z$ ; `fs$, pgb$8 2: cn$

Bebleimr$ z$ 22 /6 pep$%X:0.0=3^

66:$0;6:0$:6/:03$2%Cin$ Dr

:0.0=0  >%+    -'  2 ; $ , -,# 2 '  /    2 .2$ $% )  ;2$ . $ .($ )8 $ ;  !, , %"8 $ $ ; , %"$ – .$ ; ;, 2::0$ – 7:6, X7^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 7:6 /? pep$%A$ zrf, 3:: fx$ – X:0.0=0^

60/:=1$6%

Cin$ Dr

:0.0=6  Lcvsp, Eid Coenipilimeg gmrecil ; Ngd$ zfdprv edsp$ `f ädq$ svzfreir gmrecil ) EidLcvsp, Mofirmof Lâci, Gdgpil Ovrnv{gcoe8 rfa$ p$ ; Gdpid Med, Qgself Crcevd$– Co$ ; Cfdprvl F`$ gl VGSN, 2::0$ – 316 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 300 /77 pep$%ESBD 55=6.501.=0.=A$ zrf, 2:: fx$ – X:0.0=6^. . 7$ Coenipilimef gmrecilf$

137$3=;127$?52/:=6$?%

Cin$ Dr

:0.0=1  Ngregd, Mremirf Edpfrscoenbgbelepgpf, spgd`gr`e{grf e nfprilimef ; Xngd$ zfdprv v{vl

spv`fdelir^ ) Mremirf Ngregd8 rfa$ p$ ; Eid Lcvsp, Gdpid Med8 Vdeq$ Gmrgr `f Spgp`ed Nil`iqg$ – Co$ ; Cfdprvl F`$ gl VGSN, 2::0$ – 230 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 27=.27? /22 pep$%ESBD 55=6.501.=6.6A$ zrf, 7:: fx$ – X:0.0=1^

137$3;::1;63$:?/:=6$?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

51

:0.0==  Gdprfzrfdiregpvl rvrgl ; /ngd$% ) Gvrfleg Lepqed, Flfdg Gagdgs, L$ Alirfg, $$$8Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ – Co$ ; Cfdprvl F`$ gl VGSN, 2::3$ – 2=7 z$ ; `fs$,pgb$8 25 cn$

Bebleimr$ z$ 2=:.2=7 /03 pep$%$ – Gzgrf cv szrekedvl Zriefcpvlve PGCES A@NIL55:7

ESBD 55=6.501.=:.0A$ zrf, 2:: fx$ – X:0.0==^

. . 7$ Gdprfzrfdiregp$33?$22;301$21/:=6$?%

Cin$ Dr

:0.0=?  GBC.vl nedvdelir$ @fsgmg cv lepfrf e cearf$ – Co$ ; Fzemrga, 2::0/Cinbedgpvl Zilemr$%$ – 0? z$ ; el$ cilir$8 72 x 70 cn$

ESBD 55=6.520.23.5A$ zrf, A$ per$ – X:0.0=?^

3=2$07

Cin$ Dr

:0.0=5  Ogxoeg, Nergd`g 

Cerfvl lve Gd`e > Gd`u-s cofrru prff ; Xziqfspf^ ) Nergd`g Ogxoeg8 el$ ; [gvr@fesg`{f$ – Co$ ; Fzemrga ; Zrimr$ F`vcgeidgl zfdprv Cizee e Agnelee "Zgs cv Zgs",2::0 /Cinbedgpvl Zilemr$%$ – 37 z$ ; el$ cilir$8 75 x 20 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.520.2:.0A$ zrf, A$ per$ – X:0.0=5^

?27$772$6.30.53 Ogxoeg>736$7>777

Cin$ Dr

:0.0?:  "Gnfrecgd Spv`efs Cvrrecvlvn @fqfliznfdp",  /2::38 Coeedv%$ Gnfrecgd spv`efs Cvrrecvlvn @fqfliznfdp ; Ngpfregls ia pof Edp$ ]irhsoiz"Gnfrecgd Spv`efs Cvrrecvlvn @fqfliznfdp ed Nil`iqg", 27.2= sfzp$ 2::3,

Oilfrcgde ) ciir`$ ; Mremirf Qgselfscv$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg Q$ E$"%$ –736 z$Gdpfpep$ ; Edsp$ ia Zilepecgl Spv`efs gd` Edp$ Rflgpeids, Fnbgssu ia pof Vdepf`

Spgpfs ia Gnfrecg pi Nil`iqg, ZGS$ – Pfxp ; lb$ fdml$, zgregl ; lb$ rin$ – Bebleimr$ lgsaârepvl grp$

ESBD 55=6.5=03.2.6A$ zrf, 3:: fx$ – X:0.0?:^. . 7$ Cvrrecvlvn vdeqfrsepgr – Gnfrecgdespec  /fdml$%$

3=?/:?2% >777>736$7

:0.0?7  Zfprfdcv, Gdgpil Espireg Vdeqfrsgl$ Fzicg Cidpfnzirgd ; Ngd$ zfdprv cl$ g 72.g ) Gdgpil

Zfprfdcv, Eigd Coezfr8 gzgrgp nfpi`ec ; Ngeg @ib{fv8 cineseg `f fqglvgrf ; QgselfQgselis,‡8 Ned$ Ädq$ gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::2 /CinbedgpvlZilemr$%$ – 7=0, X2^ z$ ; ore, el$ cilir8 21 cn$

Bebleimr$ z$ 7=3.7=0 /=0 pep$%ESBD 55=6.15.2?5.3A$ zrf, A$ per$ – X:0.0?7^. . 7$ Espireg vdeqfrsgl $

50/7::%"75"/:=6$3%

Cin$ Dr 0725=

:0.0?2  "Vdeaecgrfg Fvrizfgd ; Aelisiaef, Zilepec, Nfdpglepgpf", cida$ edp$/2::38 Coeedv%$ Vdeaecgrfg Fvrizfgd ; Aelisiaef, zilepec, nfdpglepgpf > Fvrizfgdvdeaecgpeid ; Zoelisizou, Zilepecs, Nfdpglepu ; /ngpfreglflf Cida$ Edp$% ) ciir`$ ; Mremirf

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

5=

Qgselfscv8 cin$ irmgde{gpirec ; Zlgpid Arvdpgv, $$$ – Co$ ; S$ d$, 2::3$ – 227 z$ ; aem$820 cn$

Gdpfpep$ ; Edsp$ `f Spv`ee Zilepecf e Rflgee Edp$, Ned$ Gagcfrelir Fxpfrdf gl Rfz$Nil`iqg$ – Pfxpf ; b$ rin$, fdml$ – Bebleimr$ lg saârepvl grp$

A$ zrf, A$ per$ – X:0.0?2^32=$=/:?2%>736$7>777

Cin$ Dr

:0.0?3  Qedfqscoe, B$ Mfilimef e mfinirailimef ; Cvrs ) B$ Qedfqscoe8 Vdeq$ Gmrgr `f Spgp `ed

Nil`iqg$ Cgpf`rg Zf`ilimef e Gmricoenef$ – Co$ ; S$ d$, 2::0$ – ?6 z$ ; pgb$8 27 cn$Gvp$ fspf ed`ecgp zf qs$ ciz$ – Bebleimr$ z$ ?6 /7: pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.0?3^. . 7$ Mfilimef$ 2$ Mfinirailimef$

667$7)$0/:=6$?%

Cin$ Dr

:0.0?0   Äd`rvnre nfpi`ecf zfdprv zrfmperfg lvcrrelir `f cvrs lg `escezledg"Cfrcfpre `f ngrhfpedm zfdprv spv`fdee szfc$ 7?:3 "Ngrhfpedm" sfceg `f {e e ar arfcqfd ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Ngrhfpedm e aedgdf8 gvp$ ; G$Cfbipgrfgd, Q$ @img, N$ Nfrefqscoee$ – Co$ ; S$ d$, 2::0$ – 20 z$8 27 cn$

Bebleimr$ z$ 22.20 /02 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.0?0^

335$73?;16?$?/:=1$6%

Cin$ Dr

:0.0?6  Rf{espfd"g ngpfreglflir ; Pfspf zfdprv spv`fdee szfc$ 2::0 – nfcgde{grfggmrecvlpvree ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg rf{espfdg ngpfreglflir ebg{flf zriefcpree8 gvp$ ; Fvmfd [gcid$ – Co$ ; S$ d$, 2::0$ – 6: z$ ; pgb$8 27 cn$

Zgrpfg g 2.g$ – 2::0$ – 6: z$ ; pgb$ – Gvp$ fspf ed`ecgp zf qs$ ciz$ – Bebleimr$

z$ 0? /7= pep$%$ – A$ a$ `f pep$ ; A$ zrf, A$ per$ – X:0.0?6^. . 7$ Rf{espfd  g ngpfreglflir – Pfspf$

127$3$:2?/:=5%

Cin$ Dr

:0.0?1   Ädcl{erfg flfcprec ; Ed`ecgee nfpi`ecf cv zreqerf lg äd`fzlederfg lvcr$ `fcvrs zfdprv spv`fdee szfc$ 75:0 – "Flfcpreaecgrfg gmrecvlpvree" ) Vdeq$ Gmrgr `f Spgp`ed Nil`iqg$ Agc$ `f Nfcgde{grf e gvpingpe{grf g gmrecvlpvree$ Cgpf`rg Flfcpreaecgrfge gvpingpe{grfg gmrecvlpvree8 flgb$ ; E$ Midcfgrvc, $$$$ – Co$ ; S$ d$, 2::0$ – 21 z$ ; aem$,pgb$8 27 cn$

Bebleimr$ z$ 21 /76 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.0?1^

137$7=7/:=1$6%Cin$ Dr

:0.0?=  Ngrhfpedm ; Äd`rvnre nfpi`ecf zfdprv äd`fzlederfg lvcr$ zrgcpecf zfdprvspv`fdee szfc$ ; 2?:7 – Gmridinef8 2?:2 – Sflfcef e mfdfpec g cvlpvrelir gmrecilf82?:3 – Oirpecvlpvr  e qepecvlpvr8 2?:0 – Zripfcef g zlgdpflir8 2?:6 – [iipfodef875:0 – Flfcpreaecgrfg gmrecvlpvree8 2::0 – Nfcgde{grfg gmrecvlpvree8 26:6 – Änbvdpereavdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg "Ngrhfpedm e Aedgdf"8 gvp$ ; S$Rvsv, R$ Bvrbvlfg, S$ När{g$ – Co$ ; S$ d$, 2::0$ – 06 z$ ; pgb$8 27 cn$

A$ a$ `f pep$ – Bebleimr$ z$ 06 /71 pep$%A$ zrf, A$ per$ – X :0.0?=^

335$73?;16?$?/:=1$6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

5?

:0.0??  Gszfcpf nirailimecf g ivlir e lgrqflir `f oflnede ; /Äd`rvnre nfpi`ecf;aemvre cinzgrgpeqf zfdprv `egmdispec.`eafrfdegl lg lvcr$ `f lgb$ zfdprv spv`fdee szfc$21:7 "nf`eced qfpfredgr"% ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rgZgrg{epilimef8 flgb$ ; Elef Cfrcfl$ – Co$ ; S$ d$, 2::0$ – 7? z$8 27 cn$

Bebleimr$ z$ 7= /72 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.0??^

175/:=1$6%

Cin$ Dr

:0.0?5  Precoedfli{g e sgrcicespi{g ; Äd`rvnre nfpi`ecf cv zreqerf lg lvcr$ `f lgb$e lfcee zrgcpecf glf spv`fdelir cf vrnfg{ szfc$ 21:7 – "Nf`ecedg qfpfredgr" ) Vdeq$Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Zgrg{epilimef8 glcp$ ; Elef Cfrcfl$ – Co$ ; S$ d$,2::0$ – 70 z$8 27 cn$

Bebleimr$ z$ 70 /7= pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.0?5^

175/:=1$6%

Cin$ Dr

:0.05:   Äd`rvnre nfpi`ecf zfdprv lfceelf zrgcpecf e sfnedgrf lg `escezledg

"Zseoilimeg e siceilimeg cid`vcfree" ; Zfdprv szfc$ 7?:2 "Ngdgmfnfdp" ) Vdeq$Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg "Ngdgmfnfdp"8 flgb$ ; Qfridecg Zrescgrv$ –Co$ ; S$ d$, 2::0$ – 16 z$ ; scofnf, pgb$8 27 cn$

Bebleimr$ z$ 16 /75 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.05:^

765$5;16?$:72$0/:=1$6%

Cin$ Dr

:0.057   Äd`rvngrf nfpi`ec rfafrepir lg flgbirgrfg lvcrrelir `f cvrs lg `escezledg"Irmgde{grfg nvdcee e g zri`vcefe gmrecilf" ; Zfdprv szfc$ ; 7?:7 – Fcid$ mfdfrgl,7?:2 – Ngdgmfnfdp ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg "Irmgde{grf ezlgdeaecgrf g zri`vcefe gmrecilf"8 flgb$ ; Z$ >vrcgdv$ – Co$ ; S$ d$, 2::0$ – 3: z$ ; pgb$8

27 cn$ Bebleimr$ z$ ?.5 /25 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.057^

337$7:3;33?$0/:=1$6%

Cin$ Dr

:0.052  Nfprilimeg e nsvre flfcprecf ; Äd`rvnre  nfpi`ecf lg fafcpvgrfg lvcr$ `flgb$ zfdprv spv`fdee szfc$ 75:0 – Flfcpreaecgrfg Gmrecvlpvree ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Cgpf`rg; "Flfcpreaecgrfg e Gvpingpe{grfg Gmrecvlpvre"8 gvp$ ; Ilfm Speizcg$ –Co$ ; S$ d$, 2::3$ – 27 cn$

Zgrpfg g 2.g$ – 2::3$ – 3: z$ ; aem$, pgb$ – Bebleimr$ z$ 3: /0 pep$%$ – A$ a$ `f pep$ ;A$ zrf, A$ per$ – X:0.052^

127$37=/:=1$6%Cin$ Dr

:0.053   Äd`rvngrf nfpi`ec rfafrepir lg flgbirgrfg lvcrrelir `f cvrs lg `escezledgaedgdflf vdepelir gmrecilf ; zfdprv szfc$ ; 7?:0 "Rflg ee fcid$ edp$", 7?:6 "Aedgdf" ) Vdeq$ Gmrgr `f Spgp `id Nil`iqg$ Cgpf`rg "Ngrhfpedm e aedgdf"8 flgb$ ; DgpglegNicgdv, $$$ – Co$ ; S$ d$, 2::0$ – 3: z$8 27 cn$

Bebleimr$ z$ 7: /71 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.053^

33?$030/:=1$6%

Cin$ Dr

:0.050   Äd`rvnre nfpi`ecf zfdprv fafcpvgrfg cfrcfprelir peedeaecf e ädpicnerfgpf{flir `f lecfd lg szfceglepgpfg 2?:0 – Zripfceg zlgdpflir ) Vdeq$ Gmrgr `f Spgp `ed

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

55

Nil`iqg$ Agc$ `f Oirpecvlpvr8 flgb$ ; Fle{gqfpg Nirigd$ – Co$ ; S$ d$, 2::3$ – 02 z$ ;aem$, pgb$8 27 cn$

Bebleimr$ z$ 32 /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.050^

3=?$2

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7::

:0.056  Flfcpreaecgrfg gmrecvlpvree ; Äd`rvnre nfpi`ecf zfdprv fafcpvgrfg lvcr$ `flgb$ lg cvrsvl "Flfcpreaecgrfg gmrecvlpvree" `fspedgp agc$ `f Gmridinef cv szfc$ ; 2?:7"Gmridinef", 2?:2 "Sflfceg e mfdfpecg cvlpvrelir gmrecilf"8 Oirpecvlpvrg cv szfc$ ;2?$:3 "Oirpecvlpvr e qepecvlpvr", 2?:0 "Zripfceg zlgdpflir" ) Vdeq$ Gmrgr `f Spgp `ednil`iqg$ Agc$ `f Nfcgde{grf e gvpingpe{grf g gmrecvlpvree$ Cgpf`rg ; Flfcpripfodecg8flgb$ ; P$ Frogd, L$ Glfxfe$ – Co$ ; S$ d$, 2::0$ – 01 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 6 /0 pep$%$ – A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.056^137$7=7/:=1$6%

Cin$ Dr

:0.051  Pilspie, Lfq Dehilgfqece Sidgpg Hrfvp{fr ; ringd ; Xprg`$ `ed rvs^ ) Lfq Dehilgfqece Pilspie8 prg`$ ;

Emir Crfv8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ;Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 7:= z$8 75 cn$ – /I cgrpf zfdprvi sfgr ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e Ngred Qe`rgcv8 3?%

ESBD 55=6.=0.=16.6 /Lepfrg%$ – ESBD 5=3.1=6.722.? /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.051^?27$717$7.37 Pilspie

Cin$ Dr

:0.05=  Ngpfecec, Qecpir Zrenvl gkvpir nf`ecgl ; Cvlfm$ `f lfcee, nec gplgs `f gdgpinef g invlve ) 

Qecpir Ngpfecec$ – F`$ g 2.g, rfq$ e cinzl$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Flgd Zilemr$"%$– 220 z$ ; `fs$8 27 cn$

Bebleimr$ z$ 223.220 /6: pep$%ESBD 55=6.5?:0.2.2

A$ zrf, 7 ::: fx$ – X:0.05=^. . 7$ Zren gkvpir nf`ecgl$ 2$ Prgpgnfdp `f vrmfd $170$??;171.:?3$5?

Cin$ Dr

:0.05?  Gcpg fp cinnfdpgpeidfs ; Gdglflf Vdeq$ `f Spgp `ed Pergszil – 2::2 ) cil$rf`$ ; N$ Ceibgd /rf`$ fa$%, $$$ – Co$ ; Vdeq$ `f Spgp `ed Pergszil, 2::3 /Pezimr$ "FlgdZilemrga"%$ – 3: cn$

Qil$ 7 ; :peedf aelilimecf, zseoilimef, zf`gmimecf e sicegl zilepecf$ – 2::3$ –362 z$ – Pfxpf ; lb$ rin$, fdml$, glpf lb$ spredf$ – Bebleimr$ lg saârepvl grp$ – ESBD55=6.5===.0._ ; A$ zrf, 76: fx$ – X:0.05?^

::5(3=?$0/0=?%/:?2%>::

Cin$ Dr

:0.055  Spgngped, Jpfagd Gcpeqepgpfg zileefdfgsc äd scofnf ; /Zgrpfg mfd$% ; Xzfdprv v{vl spv`fdelir^

 )  :pfagd Spgngped, Qfgcfslgq Mrgpe8 Gcg`$ ":pfagd cfl Ngrf"$ – Co$ ; S$ d$, 2::3/Pezimr$ "Flfdg Q$E$"%$ – 736 z$ ; scofnf8 27 cn$

Bebleimr$ z$ 726.72? /60 pep$%ESBD 55=6.536.:0.0A$ zrf, 3:: fx$ – X:0.055^. . 7$ Zile  ef – Irmgde{grf$

367$=0$:?/:=6$?%

Cin$ Dr

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:5$:3$2::6

7:7

:0.6::  Spgngped, Jpfagd Gcpeqepgpfg g`nedesprgpeq g irmgdflir gagcfrelir edpfrdf ; /Zgrpfg mfd$% ;

Xzfdprv v{vl spv`fdelir^ ) :pfagd Spgngped, Qfgcfslgq Mrgpe8 Gcg`$ ":pfagd cfl Ngrf"$– Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg Q$E$"%$ – 303, X7^ z$8 27 cn$

Bebleimr$ z$ 302.300 /3: pep$% e äd dipflf `f svbsilESBD 55=6.536.26.=A$ zrf, 3:: fx$ – X:0.6::^

. . 7$ @rfzp g`nedesprgpeq – Irmgdflf gagcfrelir edpfrdf$ 2$ Irmgdflf gagcfrelir edpfrdf$

302$567;367$=0/:=6%

Cin$ Dr

:0.6:7  Cidsprvc"ee edmedfrfpe ; Gzf`vcp `ed bfpid grngp ; Zriefcp `f cvrs ; Ed`ecg eenfpi`ecf `fspedgpf spv`fdelir gd$ 3 ge agc$ `f cg`gsprv e edmedfreg nf`evlve zfdprv äd`fzlederfg zriefcpvlve `f cvrs e zfdprv lfceelf zrgcpecf lg `escezledg "CidsprvceeEdmedfrfpe" ; Szfc$ ; 26:6 – Änbvdpere avdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$Cgpf`rg Änbvdpere avdcegrf e oe`ripfodec8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$,2::3$ – 27 cn$

Zgrpfg 7.g$ – 01 z$ ; aem$, pgb$ – Bebleimr$ z$ 01 /3 pep$%$ – A$ a$ `f pep$ ; A$ zrf ,

A$ per$ – X:0.6:7^120$:72$06/:=1$6%

Cin$ Dr

:0.6:2  Cidsprvc"ee edmedfrfpe ; Gzf`vcp `ed bfpid grngp ; Zriefcp `f cvrs ; Ed`ecg eenfpi`ecf `fspedgpf spv`fdelir gd$ 3 ge agc$ `f cg`gsprv e edmedfreg nf`evlve zfdprv äd`fzlederfg zriefcpvlve `f cvrs e zfdprv lfceelf zrgcpecf lg `escezledg "CidsprvceeEdmedfrfpe" ; Szfc$ ; 26:6 – Änbvdpere avdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$Cgpf`rg Änbvdpere avdcegrf oe`ripfodecf8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$,2::3$ – 27 cn$

Zgrpfg g 2.g$ – 6: z$ ; aem$, pgb$ – Bebleimr$ z$ 0? /3 pep$%$ – A$ a$ `f pep$ ; A$ zrf ,A$ per$ – X:0.6:2^

120$:72$06/:=1$6%Cin$ Dr

:0.6:3  Cidsprvc"ee edmedfrfpe ; Spgqel zlgp `f svzrgag ; Ed`ecgee nfpi`ecf`fspedgpf spv`fdelir gd$ 3 ge agc$ `f cg`gsprv e edmedfreg nf`evlve zfdprv lfceelfzrgcpecf e spv`evl ed`eqe`vgl lg "Cidsprvcee Nfpglecf" ; Szfc$ ; 26:6 – Änbvdpereavdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Änbvdpere avdcegrf eoe`ripfodec8 glcp$ ; Q$ :frfnfp$ – Co$ ; S$ d$, 2::3$ – 27 cn$

Zgrpfg 7.g$ – 2::3$ – 30 z$ ; aem$, pgb$ – Bebleimr$ z$ 33 /3 pep$%$ – A$ a$ `f pep$ ;A$ zrf, A$ per$ – X:0.6:3^

120$:70/:=1$6%

Cin$ Dr

:0.6:0  Mfipfodec  e avd`gee ; Bg{f  e avd`gnfdpf zfdprv gzf`vcp ; Lvcr$nfpi`ec `fspedgpf spv`fdelir gd$ 2 ge agc$ Cg`gsprv e Edmedfreg Nf`evlve zfdprv äd`fzlederfg zriefcpvlve `f cvrs lg `escezledg "Mfipfodec e Avd`gee" ; Szfc$ – 26:6 Änbvdpere avdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Änbvdpereavdcegrf e oe`ripfodec8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$, 2::3$ – 27 cn$

Zgrpfg g 2.g$ – 2::3$ – 60 z$ ; aem$, pgb$ – Bebleimr$ z$ 60 /6 pep$%$ – A$ a$ `f pep$ ;A$ zrf, A$ per$ – X:0.6:0^

120$73/:=1$6%

Cin$ Dr

:0.6:6  Mfipfodec  e avd`gee ; Bg{f  e avd`gnfdpf zfdprv gzf`vcp ; Lvcr$nfpi`ec `fspedgpf spv`fdelir gd$ 2 ge agc$ Cg`gsprv e Edmedfreg Nf`evlve zfdprv

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:5$:3$2::6

7:2

 äd`fzlederfg zriefcpvlve `f cvrs lg `escezledg "Mfipfodec e Avd`gee" ; Szfc$ – 26:6 Änbvdpere avdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Änbvdpereavdcegrf e oe`ripfodec8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$, 2::3$ – 27 cn$

Zgrpfg 7.g$ – 2::3$ – 30 z$ ; aem$, pgb$ – Bebleimr$ z$ 33 /6 pep$%$ – A$ a$ `f pep$ ;A$ zrf, A$ per$ – X:0.6:6^

120$73/:=1$6%

Cin$ Dr

:0.6:1  Cidsprvc"ee edmedfrfpe ; Spgqel zlgp `f svzrgag ; Ed`ecgee nfpi`ecf`fspedgpf spv`fdelir gd$ 3 ge agc$ `f cg`gsprv e edmedfreg nf`evlve zfdprv lfceelfzrgcpecf e spv`evl ed`eqe`vgl lg "Cidsprvcee Nfpglecf" ; Szfc$ ; 26:6 – Änbvdpereavdcegrf ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Änbvdpere avdcegrf eoe`ripfodec8 glcp$ ; Q$ :frfnfp$ – Co$ ; S$ d$, 2::3$ –27 cn$

Zgrpfg g 2.g$ – 2::3$ – 6? z$ ; aem$, pgb$ – Gvp$ fspf ed`ecgp zf qs$ ciz$ –Bebleimr$ z$ 66 /3 pep$%$ – A$ a$ `f pep$ ; A$ zrf, A$ per$ – X:0.6:1^

120$:70/:=1$6%

Cin$ Dr

:0.6:=  Cfrcfpgrfg `fairngeelir mred{elir zred nfpi`g avdceelir Mrffd ; Lvcr$nfpi`eci.p$ `fspedgp spv`fdelir gd$ 2, 3 e 0 ge agc$ `f cg`gsprv e edmedfregnf`evlve, gpâp zfdprv zriefcpf `f cvrs e `f `ezlin, câp e zfdprv irflf `f cfrcfprep$ e zfdprv gcpeqepgpfg cfrcvlve p$ äd `infdevl Nfcgdecee Sil`flir @fairngbelf/@escezledflf `f Sp$ ; Rf{espfdg Ngpfreglflir, Spgpecg Sprvcpvrelir e CidsprvceeEdmedfrfpe% ; Szfc$ ; 26:6 . Änbvdpere avdcegrf ) Vdeq$ Gmrgr `ed Nil`iqg$Cgpf`rg Änbvdpere Avdcegrf e Oe`ripfodec8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$,2::3$ – 27 cn$

Zgrpfg 7.g ; Cidsprverfg avdceelir `f edalvfd e airnvlflf `f cglcvl zfdprvmred{e$ – 2::3$ – 01 z$ ; aem$ – Bebleimr$ z$ 01 /0 pep$%$ – A$ a$ `f pep$ ; A$ zrf, A$ per$ – X:0.6:=^

120$:=2$2/:=1$6%Cin$ Dr

:0.6:?  Cfrcfpgrfg `fairngeelir mred{elir zred nfpi`g avdceelir Mrffd ; Lvcr$nfpi`eci.p$ `fspedgp spv`fdelir gd$ 2, 3 e 0 ge agc$ `f cg`gsprv e edmedfregnf`evlve, gpâp zfdprv zriefcpf `f cvrs e `f `ezlin, câp e zfdprv irflf `f cfrcfprep$ e zfdprv gcpeqepgpfg cfrcvlve p$ äd `infdevl Nfcgdecee Sil`flir @fairngbelf/@escezledflf `f Sp$ ; Rf{espfdg Ngpfreglflir, Spgpecg Sprvcpvrelir e CidsprvceeEdmedfrfpe% ; Szfc$ ; 26:6 . Änbvdpere avdcegrf ) Vdeq$ Gmrgr `ed Nil`iqg$Cgpf`rg Änbvdpere avdcegrf e oe`ripfodec8 glcp$ ; Qecpir :frfnfp$ – Co$ ; S$ d$,2::3$ – 27 cn$

Zgrpfg g 2.g ; Fxfnzlf `f cglcvl gl mred{elir cv sedmvr `fscoe`frf zred

nfpi`g avdceelir Mrffd$ – 2::3$ – 02 z$ ; aem$, pgb$ – Bebleimr$ z$ 0: /0 pep$%$ – A$ a$ `fpep$ ; A$ zrf, A$ per$ – X:0.6:?^

120$:=2$2/:=1$6%

Cin$ Dr

:0.6:5  Fnel Rvsv lg 1: `f gde ; Beibebleimr$ ) Vdeq$ Lebfrg Edp$ `ed Nil`iqg$ @fz$Eda$.Bebleipfcidinec8 fcoezg `f lvcrv ; Sqfplgdg [bârdfg, $$$8 f`$ ädmrekep `f [edge`gSicoerc$ – Co$ ; VLEN, 2::0$ – 12 z$, X0^ z$ el$ cilir$8 2: cn$ – /Cil$ "Vdeqfrsepgreg"8Agsc$ g 76.g%

ESBD 55=6.530.30._A$ zrf, 6: fx$ – X:0.6:5^. . 7$ Edmedfref – Ed`ece bebleimrgaecf$

:71;X12(525 Rvsv^Cin$ Dr 12

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:3

 

:0.67:  #      /  /2  ; $   $  "  $     $ ".  " ) $$ -$ . $ .($"6"8 $ ;  .,  "$ – .$ ; 5$ $, 2::0$ –3: z$ ; pgb$8 27 cn$

Bebleimr$ z$ 21 /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.67:^

62?$0/:=1$6%

Cin$ Dr

:0.677  #%#  ' $; ; $     "$"    ( $ 2      $ 2. )  $$- . $ .($ 68 "$ ; $$ 5, ‡ – .$ ; 5$ $,2::0$ – 22 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.677^

137$7=7/:=1$6%

Cin$ Dr

:0.672        /22  / ; $  + "$  $ "    $ ; 2?:6 –28 2?:? – $.2$ "2- )  $$ -  .  $  $62  52-$ .($  628 "$ ; $ $$ ?, ‡– .$ ; 5$ $, 2::0$ – 3=, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 3= /77 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.672^

13?$7/:=1$6%

Cin$ Dr

:0.673  (9$ ; $    7$ ( $ ; /& "$"    (% ; &'  $ ; 7?:7 "Ngdgmfnfdpvl aernfe", 7?:2"Ngrhfpedm", 7?70 "Fcidinef e ngdgmfnfdp", 7?71 "Aedgdf e cidpgbelepgpfgaernfe", 7?:6 "Cidpgbelepgpf e gv`ep", 7?:3 "Rflgee fcid$ edp$", 7?:1 "Aedgdf" ) $$-$ . $ .($ 1$ ."8 "$ ; $ 5-, $$$ – .$ ; 5$$, 2::0$ – 60 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 01 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.673^

::0/:=1$6%

Cin$ Dr

:0.670  0; ; 6    $      "$.$     / 21:7 "!" ) $$ -$ . $ .($8"0 628 $ ; ! $$ – .$ ; 5$ $, 2::0$ – 01 z$ ; aem$, pgb$8 27cn$

Gvp$ fspfp ed`ecgp zf ciz$ – Bebleimr$ z$ 01 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.670^

175/:=1$6%

Cin$ Dr

:0.676  (5&    2  - "W$N$"   # 2  ' ; $     , +02  $ ;7?:7 – "8"0 7", 7?:2 – "", 7?:3 – "-", 7?:0 .

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:0

"52- '  " ) $$ - . 8 $ ; $ 8",$$$ – .$ ; 5$ $, 2::0$ – 7? z$ ; pgb$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.676^

::0$02/:=1$6%

Cin$ Dr

:0.671  >%+    ; $     $    /  "    7$ ( $   $ ; 7?:7 – "8"0 7", 7?:2 – "", 7?:3 – "-", 7?:0 – "$ 7$#", 7?:6 – "", 7?:1 – "52'  " ) $ ;  =,? ;(8 $$ -$ . $ .($ "1,   7$"$ – .$ ; 5$ $, 2::3$ – 27 cn$

$ 7 / 7.1%$ – 3: z$ ; pgb$ – Bebleimr$ z$ 3: /7? pep$%$ – A$ a$ `f pep$ ; A$ zrf ,A$ per$ – X:0.671^

377/:=1$6%

Cin$ Dr

:0.67=  >%+    ; $     $    /  "    7$ ( $   $ ; 7?:7 – "8"0 7", 7?:2 – "", 7?:3 – "-", 7?:0 – "$ 7$#", 7?:6 – "", 7?:1 – "52'    " )  $$ -$ . $ .($ "1,   7$ "8 $ ;  =,? ;($ – .$ ; 5$ $, 2::3$ – 27 cn$

$ 2 / =.77%$ – 6: z$ ; pgb$ – Bebleimr$ z$ 36 /7? pep$%$ – A$ a$ `f pep$ ; A$zrf, A$ per$ – X:0.67=^

377/:=1$6%

Cin$ Dr

:0.67?  Zif{ef ; Xcvlfm$^ ) sflfc$, sp$ edpri`$ e dipf beibebleimr$ `f Decilgf Lfgov8zispa$ `f Glfx :pfadfscv8 ciz$ e cidcfzeg mrga$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z ":peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 250, X7^ z$8 71 cn$ – /Lepfrgpvrg `edBgsgrgbeg äd sfc$ __%

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.1=.0:7.7 /:peedg%$ – ESBD 55=6. 17.33:.1 /Grc%A$ zrf, 7::: fx$ – X:0.67?^

?27$736$7/0=?%.7.?2

Cin$ Dr 07330

:0.675  Rvsdgc, Evlegd Prgdszirp edpfrni`gl ; Xzfdprv v{vl spv`fdelir^ ) Evlegd Rvsdgc8 Gcg`$ `f

Prgdszirpvre, Edairngpec  e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G: g Rfz$Nil`iqg%$ – 757 z$ ; aem$, pgb$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%Bebleimr$ z$ 7?7.7?= /?? pep$%ESBD 55=6.502.63.5A$ zrf, 6:: fx$ – X:0.675^. . 7$ Prgdszirp – Irmgde{grf$

161$:7/:=6$?%

Cin$ Dr 67

:0.62:  &,  2 3  '/ ; "  2  2  )    /8

2$ ; $ "$ – .$ ; , 2::0 /;$  $ %$ – =6, X7^ z$, X7^

a$ zirpr$8 2: cn$$  ($  7 -$ .#, .#$ "0 $,$ $  $  

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:6

ESBD 55=6.5=15.1.0A$ zrf, 3:: fx$ – X:0.62:^

?27$717$7/0=?%.7 / 

Cin$ Dr 26

:0.627  Zvpfrfg, @fnicrgeg e Prgd{eeg äd Nil`iqg ; ädprf prfcvp e zrf{fdp ) Edsp$Fvrizfgd `f Spv`ee Zilepecf `ed Nil`iqg, XCilfmevl Edqe{ebel^$ – Co$ ; S$ d$, 2::3

/Pezimr$ G: g RN%$ – 7?? z$ ; svrsf8 22 cn$Pfxpf ; lb$ rin$, fdml$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.12.7:7.6A$ zrf, 6=: fx$ – X:0.627^. . 7$ Zilepec  – Nil`iqg$

32/0=?%/:?2%

Cin$ Dr 36

:0.622  ., $ $   2-  ; $ "  "$

" ) !$ !$ . 8 $ ;, (  .$ – .$ ;?, 2::0 /Pezimr$ G:N%$ – 72? z$ ; aem$, pgb$8 2: cn$ – /%$ ,

;  3-%Bebleimr$ z$ 726 /1 pep$%ESBD 55=6.502.0:.=A$ zrf, 6:: fx$ – X:0.622^. . 7$ Spv`evl nfpglflir /rvs$%$

115$:7=;12:$22/:=1$6%

Cin$ Dr 02

:0.623  $, $ 1$   ; Xzfdprv v{vl spv`fdelir^ ) $ $ $, &$ $

%8 $ ;, (  .8 $ 1$ 6 $ – Co$ ; Fqrecg, 2::0 /Pezimr$ G: g Rfz$ Nil`iqg%$ – 23 cn$ – /%$ ;

1$ , , (%; 7$ – 2::0$ – 066, X7^ z$ ; aem$, pgb$ – Bebleimr$ z$ 062.063 /30 pep$%$ – ESBD55=6.502.05.: /äd ciz$% ; A$ zrf, 6:: fx$ – X:0.623^

. . 7$ Cfrcfp re izfrg eidglf /rvs$%$675$?/:=6$?%

Cin$ Dr 05

:0.620  4#%#G+,  7-'  2-   7"  2   2 (  0 ) 3$ !', $, 8$ 5",‡8 $$ -$ .  , ! 7( $.2$ – .$ ; 5$ $, 2::0 /;$  $ %$ – 21? z$ ; aem$,pgb$8 22 cn$

Bebleimr$ z$ 26:.267 /23 pep$%ESBD 55=6.12.7:3.7 /äd ciz$%A$ zrf, 2:: fx$ – X:0.620^. . 7$ Cidmflgrfg lgzpflve /rvs$%$ 2$ Zrflvcrgrfg zri`vsflir gmrecilf /rvs$%$

13=$733$7(137$61

Cin$ Dr 71

:0.626  Mirpilinfe, @vneprv Flgbirgrfg pf{flir `f lecfd ; Äd`rvnre nfpi`ecf zreqed` flgb$ e

svsedfrfg pf{flir `f lecfd lg szfc$ fcid$ ) @vneprv Mirpilinfe, Ri`ecg Beqil8 Gcg`$`f Prgdszirpvre, Edairngpec e Cinvdecgee$ Cgpf`rg "Aedgdf"$ – Co$ ; Fqrecg, 2::0/Pezimr$ G:$ Rfz$ Nil`iqg%$ – 32 z$ ; scofnf, pgb$8 2: cn$

Bebleimr$ z$ 37 /1 pep$% e äd dipflf `f svbsilESBD 55=6.502.03.7A$ zrf, 6:: fx$ – X:0.626^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:1

3=?$2

Cin$ Dr 00

:0.621  Rvsdgc, Evlegd Prgdszirp edpfrni`gl ; Äd`rvngr nfpi`ec ) Evlegd Rvsdgc, Glg Izrfg8 Gcg`$

`f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G$:$ g Rfz$Nil`iqg%$ – 31 z$ ; aem$, pgb$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 30 /73 pep$%ESBD 55=6.502.25.1A$ zrf, 6:: fx$ – X:0.621^

161$2)$=/:=1$6%

Cin$ Dr 31

:0.62=  Qilicevc, Lfide` Beilimef ; Ngd$ zfdprv cl$ g 72.g ) Lfide` Qilicevc, Gdg Zispilgcof.

Clvmrv, Selqeg Qvlzf8 cineseg `f fqglvgrf ; Cidspgdped Gd`id,$$$8 Ned$ F`vcg efe glRfz$ Nil`iqg$ – Co$ ; Lvnedg, 2::0 /Cinbedgpvl Zilemr$%$ – 266 z$ ; aem$, pgb$8 26 cn$

Bebleimr$ z$ 260 /21 pep$%ESBD 55=60.16.750.7

A$ zrf, A$ per$ – X:0.62=^. . 7$ Beilimef$6=/:=6$3%

Cin$ Dr 07203

:0.62?  Prg`vcfre `ed zif{eg vdeqfrsgl ) sflfc$, sp$ edpri`$ e dipf beibebleimr$ `fLfi Bvpdgrv8 zispa$ `f Bgrbv Ceicvlfscv8 ciz$ e cidcfzeg mrga$ ; Neoge Bgcedscoe$ –Co$ ; Ä$F$.Z " :peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 2?1, X7^ z$8 71 cn$ –/Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __%

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.1=.072.= /:peedg%$ – ESBD 55=6.17.320.7 /Grc%A$ zrf, 7::: fx$ – X:0.62?^

?27/7::.?=%.7.?2Cin$ Dr 07332

:0.625  Spgd, Qecpir Coeneg mfdfrgl  e gdirmgdec ; Cvlfm$ `f fxfrceee e zriblfnf ) Qecpir

Spgd8 Vdeq$ `f Spgp `ed Nil`iqg, Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ –Co$ ; Fqrecg, 2::0 /Pezimr$ G: g RN%$ – 2:: z$ ; aem$, pgb$8 2: cn$

ESBD 55=6.502.2=._A$ zrf, 6:: fx$ – X:0.625^. . 7$ Coenef$ 2$ Coenef gdirmgdec $

60(601/:=1$6%

Cin$ Dr 3?:0.63:  Arvd{f, Ilfm 

Aegbelepgpfg e nfdpfdgdg äd prgdszirp ; Äd`rvngr nfpi`ec lg lvcr$ zrgcpecf ) Ilfm Arvd{f, Sfrmev Sprgpvlgp8 Gcg`$ `f Prgdszirpvre, Edairngpec  e Cinvdecgee$ –Co$ ; Fqrecg, 2::0 /Pezimr$ G: g Rfz$ Nil`iqg%$ – 61 z$ ; aem$, pgb$8 2: cn$ – /Sfr$Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 0? /7: pep$%ESBD 55=6.502.3:._A$ zrf, 6:: fx$ – X:0.63:^

125$3/:=1$6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:=

:0.637  Moe` zfdprv {egrepee gmrgre `ed Rfzvblecg Nil`iqg ; Xg`rfsf glf edsp$^ ) Gsic$Pedfrelir [egrepe Gmrgre, Cfdprvl Ed`fzfd`fdp `f Kvrdglesn, XCilfmevl Edqe{ebel^8 cilgb$ ;Ngreg Zrgzircec, Fcgpfredg Lfvc$ – Co$ ; S$ d$, X2::0^ /Pezimr$ G:N%$ – 51 z$8 2:cn$

Ed`ecf z$ 5:.53$ – Gzgrf cv szrekedvl aedgdc$ gl Gmfdefe Spgpflir Vdepf zfdprv@f{qilpgrf Edp$, Fgsp.]fsp Ngdgmfnfdp Edsp$ e gl Avd`gefe Siris Nil`iqg

A$ zrf, 7:: fx$ – X:0.637^165$737/:6?$=%

Cin$ Dr

:0.632  Nâdscvrp, Ringd Grpfagcp ; Ringd agdpgspec ; zfdprv cizee ) Ringd Nâdscvrp8 mrga$ ; Sfrmev

Zvec$ – Co$ ; Zredcfzs, 2::0 /Pezimr$ "Zrgm.3"%$ – 75: z$ ; el$8 2: cn$EBSD 55=6.511:.6.6A$ zrf, 3 ::: fx$ – X:6.632^. . 7$ Ringdf agdpgspecf$

?27$736$7/0=?%.372$5.53 Nâdscvrp 

Cin$ Dr

:0.633  @ioipgrv, Qlg`eslgq Flgbirgrfg pf{flir `f lecfd  e zriefcpflir pfodecf ; Äd`rvngr nfpi`ec ) Qlg`eslgq @ioipgrv, Qfgcfslgq Pfdpevc, Ilfm Arvd{f8 Gcg`$ `f Prgdszirpvre,Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G: g RN%$ – 0: z$ ; aem$, pgb$82: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 25 /5 pep$%EBSD 55=6.502.07.6A$ zrf, 6:: fx$ – X:6.633^

3=?$2/:=1$6%

Cin$ Dr 06

:0.630  >$, =$ $ ;2-  --  '       '"  ; /%"$   $ "$% ) $ !$ 8$ – ;/8 .$; , 2::0 /;$  %$ – 65 z$8 2: cn$

$  ($  .-$ $ "0 $ , 7 -$ .#, .#$ "0 $, ‡

ESBD 55=6.5=15.6.1A$ zrf, 0:: fx$ – X:0.630^. . 7$ Lepfrgpvrg rvs  – Nfpi`ecg zrf` ree /rvs$%$

3=2$??2$771$77:$5$:01$70

Cin$ Dr

:0.636  , $ $ " ; 3"$ " ) !$ $ 8 $ ;,

(  .$ – .$ ; ?, 2::3 /Pezimr$ G: g RN%$ – 2=, X7^ z$82: cn$ – /%$ , ;  3-%

Bebleimr$ lg saârepvl pfnflirESBD 55=6.502.2:.2A$ zrf, 6:: fx$ – X:0.636^

125$337$:?3/:=1$6%

Cin$ Dr 2

:0.631  ='G, $ $ ;2'  7  " ; 3"$ " )  $ $+ , ?$ $ + , 8$ 5$ 8 $ ;, (   

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:?

.$ – .$ ; ?, 2::3 /Pezimr$ G: g RN%$ –31 z$ ; aem$, pgb$8 2: cn$ –/%$ , ;  3-%

Bebleimr$ lg saârepvl pfnflirESBD 55=6.502.75.5A$ zrf, 6:: fx$ – X:0.631^

125$337$:?3/:=1$6%

Cin$ Dr 733

:0.63=  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf$ Rfafredf$ Rfcfd{ee$ Dipf nv{ecglf$Grp ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8glcp$ ; Faeneg Ngcredece,$$$8 rf`$ rfsz$ e ciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; CgnfrgDg$ g Cree `ed Rfz$ Nil`iqg, 2::3 /Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecgzrfsfe"$ – ESSD :2:7.1=17

Dr 72, 2::3$ – 2::0$ – 37? z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$ zrf,7:: fx$ – X:0.63=^

:76/0=?%

Cin$ Dr

:0.63?  "Vdeaecgrfg Fvrizfe ; Aelisiaeg `eqfrsep"ee", cida$ edp$ /2::08 Coeedv%$Vdeaecgrfg Fvrizfgd ; Aelisiaeg `eqfrsepee > Fvrizfgd vdeaecgpeid ; Zoelisizou ia`eqfrsepu ; /ngpfreglflf Cida$ Edp$% ) cin$ irmgde{gpirec ; Zlgpid Arvdpgv, $$$ – Co$ ;ESZRE, 2::0 /Pezimr$ "Flfdg.Q$E$"%$ – 300 z$8 20 cn$

Gdpfpep$ ; Edsp$ `f Spv`ee Zilepecf e Rflgee Edp$, Gnbgsg`g Brepgdec Coeedv,Gnbgsg`g Rfz$ Af`frglf Mfrngdeg äd Nil`iqg$ – Pfxpf ; b$ rin$, fdml$, rvs$ –Bebleimr$ lg saârepvl grp$

A$ zrf, 0:: fx$ – X:0.63?^. . 7$ Vdevdfg Fvrizfgd $ 2$ Vdeaecgrfg Fvrizfgd $

X307$7=1(32=/0%;7^/:?2%>736$7>777>717$7

Cin$ Dr

:0.635  , $ $ ;2-    2  ; $ )  !$ $

8 $ ;, (    .$ – .$ ;?, 2::0 /Pezimr$ G:N%$ – 2? z$ ; aem$, pgb$8 2: cn$ – /%$ ,;  3-%

Bebleimr$ z$ 21 /0 pep$%ESBD 55=6.502.3=.=A$ zrf, 6:: fx$ – X:0.635^

125$337$:?7$0/:=1$6%

Cin$ Dr 65

:0.60:  , $ $ /  ""/   ; $ ) !$

$ 8 $ ;, (    .$ – .$ ;?, 2::0 /Pezimr$ G:N%$ – 2? z$ ; aem$, pgb$8 2: cn$ – /%$ ,;  3-%

Bebleimr$ z$ 2= /3 pep$%ESBD 55=6.502.31.5A$ zrf, 6:: fx$ – X:0.60:^

125$:?3/:=1$6%

Cin$ Dr 2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7:5

:0.607  Arvd{f, Ilfm Nipigrf cv gr`frf edpfrd zfdprv gvpinibelf ; Xzfdprv v{vl spv`fdelir^ ) 

Ilfm Arvd{f8 Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0/Pezimr$ G: g Rfz$ Nil`iqg%$ – 7?1 z$ ; aem$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp eLimespec%

Bebleimr$ z$ 7?7ESBD 55=6.502.3?.?

A$ zrf, 6:: fx$ – X:0.607^127$037$=;161$7/:=6$?%

Cin$ Dr 2?

:0.602  , $ ($ ;' 2 ; $   /  ) !$

$ 8 $ ;, (  .$ – .$ ; ?, 2::0/Pezimr$ G:N%$ – 0: z$ ; aem$, pgb$8 2: cn$ – /%$ , ;   3-%

Bebleimr$ z$ 3? /0 pep$%ESBD 55=6.502.06.?

A$ zrf, 6:: fx$ – X:0.602^637)630/:=1$6%

Cin$ Dr 63

:0.603  , $ ($ %  ; $   /  ) 

!$ $ 8 $ ;, (  .$ – .$ ; ?,2::0 /Pezimr$ G:N%$ – 0: z$ ; aem$, pgb$8 2: cn$ – /%$ , ;  3-%

Bebleimr$ z$ 30 /6 pep$%ESBD 55=6.502.0=.0

A$ zrf, 6:: fx$ – X:0.603^12:$7=/:=1$6%

Cin$ Dr 6=

:0.600   ;, $ ($ ;"   " 2  2'2  ; $

)  !$ $ &2, !$ %$ ;+ , 8$ 5$ 8 $ ;,(  .$ – .$ ; ?, 2::0 /Pezimr$ G:N%$ – 00 z$ ; aem$,pgb$8 2: cn$ – /%$ , ;  3-%

Bebleimr$ z$ 33 /5 pep$%ESBD 55=6.502.6:.0

A$ zrf, 6:: fx$ – X:0.600^3=?$2/:=1$6%

Cin$ Dr 6?

:0.606  %&, 4$ $ &(  /    7  '2  , 2 

(  /       7 ; '"$ " )  1$ !$!"/8 $ ;, (    .,  $ -$ .  "0$ – .$ ; ?, 2::0 /Pezimr$ G:N%$ – 0? z$ ; pgb$8 2: cn$ – /%$, ;  3-%

Bebleimr$ z$ 31 /3 pep$%

ESBD 55=6.502.30.2A$ zrf, 6:: fx$ – X:0.606^

161$2$:27/:=6$?%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

77:

Cin$ Dr

:0.601  Pfdpevc, Qfgcfslgq Pfodilimeg e irmgde{grfg zrflvcrree nravrelir ; Äd`rvngr nfpi`ec ) 

Qfgcfslgq Pfdpevc8 Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg,2::3 /Pezimr$ G:N%$ – 2: z$ ; pgb$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 7? /0 pep$%ESBD 55=6.502.23.=A$ zrf, 6:: fx$ – X:0.601^

161$:=3/:=1$6%

Cin$ Dr 31

:0.60=  Mvbfr, Evree Cglcvlvl ed`ecgpirelir gcpeqepee ädprfzred`frelir `f prgdszirp gvpi ; Äd`rvngr

nfpi`ec ) Evree Mvbfr, Qlg`eslgq @ioipgrv, Qfgcfslgq Pfdpevc8 Gcg`$ `f Prgdszirpvre,Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::3 /Pezimr$ G:N%$ – 00 z$ ; pgb$8 2: cn$ –/Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 07 /5 pep$%ESBD 55=6.502.71.0A$ zrf, 6:: fx$ – X:0.60=^

161$73;33?$21/:=1$6%

Cin$ Dr 73

:0.60?  Cfrpgd, Qglfrev Rf{espfdg ngpfreglflir ; Äd`rvngr nfpi`ec lg lvcr$ `f cidpril ) Qglfrev

Cfrpgd8 Gcg`$ `f Prgdszirpvre, Edairngpec, e Cinvdecgee$ – Co$ ; Fqrecg, 2::0/Pezimr$ G:N%$ – 0: z$ ; aem$, pgb$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 33 /6 pep$%

ESBD 55=6.502.01.1A$ zrf, 6:: fx$ – X:0.60?^12:$7=/:=1$6%

Cin$ Dr 61

:0.605  Cfrpgd, Qglfrev Nfcgdecg pfirfpec ; Äd`rvngr nfpi`ec lg lvcr$ `f cidpril ) Qglfrev Cfrpgd8

Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$– 0: z$ ; aem$, pgb$8 2: cn$ – /Sfr$ Edmedfref, Prgdszirp e Limespec%

Bebleimr$ z$ 3? /0 pep$%ESBD 55=6.502.00._A$ zrf, 6:: fx$ – X:0.605^

637)630/:=1$6%

Cin$ Dr 60

:0.66:  ., $ $ (      "2-  ' ; $

    +  $   "$ "    - "7% ;52-" ) $ !$ .8 $ ;, (  .$ –.$ ; ?, 2::0 /Pezimr$ G:N%$ – 62 z$ ; aem$, pgb$8 25 cn$ – /%$ "  52'"%

ESBD 55=6.502.02.3A$ zrf, 6:: fx$ – X:0.66:^. . 7$ Sespfnf edairng eidglf – Fqe`fd  cidpgbel  /rvs$%$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

777

::0$=?;16=$7/:=1$6%

Cin$ Dr 03

:0.667  ' " ' - '  - ) %$$$ 5, $ %$ $#, $ ;$ 5 , $$$ – .$ ; 5$ $, 2::0 /;$  %$ –37, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 3: /70 pep$%

ESBD 55=6.12.:55._A$ zrf, 6:: fx$ – X:0.667^. . 7$ Zrfm perfg silvlve – Qepecvlpvr  /rvs$%$

137$67;130$?$:0=

Cin$ Dr

:0.662  Cevbvccev, Qlg` Grbirflf czprfdelir `ed Cispecfde ; Qecpir Cgzpgre prfcvp e zrf{fdp ) Qlg`

Cevbvccev, Qecpir Cgzpgre$ – Co$ ; Evlegd, 2::0 /Pezimr$ G:N%$ – 777 z$ ; el$, pgb$, X0^ z$el$ cilir$8 2: cn$ – /Sedmvr äd agg sprnielir%

Bebleimr$ äd dipflf `f svbsilESBD 55=6.522.=5.7

A$ zrf, 7 ::: fx$ – X:0.662^. . 7$ Dfgnvl Cgzpgre `ed Cispecfde, Oiped – Espiref$ 2$ Mfdfglimef$525$62

Cin$ Dr

:0.663  Sprgpfmeg Zfdprv Pedfrfp ) @fz$ Pedfrfp e Szirp, VDECFA8 flgb$ ; LelegdgZgleoiqece, ‡$ – Co$ ; SFP PREI, 2::0 /Pezimr$ G:N%$ – 15 z$ ; aem$, pgb$8 3: cn$

Gzgrf cv szrekedvl aedgdc$ gl Rfzrf{fdpgdfe VDECFA äd Nil`iqg e @fz$Pedfrfp e Szirp gl Rfz$ Nil`iqg

ESBD 55=6.5?71.:.= /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.663^. . 7$ Siceilimeg pedfrfpvlve$

371$301$32.:63$1/0=?%Cin$ Dr

:0.660  Biriqshgeg, Dgpgleg Cv `rgm $$$ ; Cvlfm$ `f zif{ee ) Dgpgleg Biriqshgeg$ – Co$ ; S$ d$, 2::0

/Pezimr$ G: g Rfz$ Nil`iqg%$ – =1 z$8 70 cn$ – /@fbvp%ESBD 55=6.12.7:0._A$ zrf, 2:: fx$ – X:0.660^

?27$736$7/0=?%.7 Biriqshgeg

Cin$ Dr 12

:0.666 

vrcgdv, Rvslgd Lgsfringmdfpipfrgzeg äd prgpgnfdpvl cinzlfx gl zrispgpepfe cridecf df.szfceaecf ; 70$::$0: – Vrilimef ; Gvpirfa$ gl pf{fe `f `icpir äd nf`eced ) Rvslgd>vrcgdv8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ S$ d$,2::0$ – 2: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 76.71 /2: pep$%X:0.666^

171$16.::2(176$?05/:03$2%

Cin$ Dr

:0.661  /:, $ $ /  ; "       

"0 ) !$ $ 58 . ((, -  $ – .$ ; 5$ $, 2::3$– 271 z$8 27 cn$Bebleimr$ z$ 753.271 /071 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

772

A$ zrf, A$ per$ – X:0.661^. . 7$ Siceilimeg pedfrfpvlve /rvs$%$

371$330

Cin$ Dr

:0.66=  När{gc, Qecpir 

Edpri`vcfrf äd pfodecg szfcegl ; dipf `f cvrs ; Xzfdprv v{vl spv`fdelir^ ) Qecpir När{gc8 Gcg`$ ":pfagd cfl Ngrf"$ – Co$ ; S$ d$, 2::3$ – 31 z$8 27 cn$Bebleimr$ z$ 32.33 /7= pep$% e äd dipflf `f svbsilESBD 55=6.536.:5.6A$ zrf, 6: fx$ – X:0.66=^. . 7$ Irmgdflf gagcfrelir edpfrdf – Nekligcf pfodecf szfceglf$

367$=0;303$5?/:=6%

Cin$ Dr

:0.66?  Cenbrecevc, Glfxgd`rv Frie siricfde äd r{bievl `f lg Desprv ) Glfxgd`rv Cenbrecevc8 zrfa$ ; Evref

Cilfsdec8 ciz$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ – 72=,

X5^ z$ ; el$8 2: cn$ESBD 55=6.5:1.5:.= /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.66?^. . 7$ R {bievl `f lg Desprv `ed 7552 – Espiref$

X366$0?/0=?%;50/0=?%^"7552"/:52%

Cin$ Dr 07312

:0.665  Cglgngdcevc, Mofirmof @ffg.Afceigrg `ed lgcreng cfrbvlve ; Bgsnf zfdprv cizee ) Mofirmof

Cglgngdcevc8 zrf{$ mrga$ ; Emir Onfldecoe$ – Co$ ; Grc, X2::0^ /Cinbedgpvl Zilemr$%$ –??, X3^ z$ ; el$8 20 cn$

ESBD 55=6.17.:6?.=

A$ zrf, =6: fx$ – X:0.665^ ?27$736$7/0=?%.2.53 Cglgngdcevc

Cin$ Dr 073?5

:0.61:  Gle Lvpa Gonf` gl Sog}iso Ofnirgmeelf zvlnidgrf ; `egmdispec e ngdgmfnfdp coervrmecgl ; 70$::$2= –

Coervrmef ; Gvpirfa$ gl pf{fe `f `icpir äd nf`eced ) Gle Lvap Gonf` gl Sog}iso8 Vdeq$`f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 22 z$ ;aem$, pgb$8 27 cn$

Bebleimr$ z$ 7?.75 /5 pep$%X:0.61:^

171$20.::6$7.:=.:?5/:03$2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

773

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

NGE 2::0

:0.617  Bvlmr, Mofirmof @eceidgr `f sedidenf ) Mofirmof Bvlmr$ – Co$ ; Ä$ F$.Z$ ":peedg", 2::0

/Cinbedgpvl Zilemr$%$ – 2=7 z$8 2: cn$ – /Cil$ "@ec $ cilgrf"%ESBD 55=6.1=.0:6.0 /brigp%A$ zrf, 6::: fx$ – X:0.617^

. . 7$ Lenbg rinâd  – @ec  eidgrf `f sedidenf$ 2$ @ec  eidgrf `f sedidenf – Lenbg rinâd $?77$736$7-3=0$2-3=3$027

Cin$ Dr 0726?

:0.612  Sclfgriq, Lgresg Spv`efrfg fqilvefe aebrelgefe gpreglf `vz cgr`eiqfrsef e gzrfcefrfg fafcpvlve

prgpgnfdpvlve cv gnei`grid  e edoebepir gl fd{enfe `f cidqfrsef äd zrfqfderfgrfcvrfdflir ; 70$::$:1 – Cgr`eilimef ; Gvpirfa$ pf{fe `f `icpirgp äd nf`eced ) LgresgSclfgriq8 Edsp$ `f Cgr`eilimef$ – Co$ ; s$ d$, 2::0$ – 75 z$ ; aem$8 27 cn$

Bebleimr$ z$ 7= /= pep$%X:0.612^

171$72.::?$373$2;172$7=2$2/:03$2%

Cin$ Dr

:0.613  Brgmgre, Decilgf  Ädqnâdpvl cilgr äd RSS Nil`iqfdfgsc /7561.755:% ; :=$::$:2 "Espireg

Rinâdelir" ; Gvpirfa$ pf{fe `f `icpir äd peedf esp$ ) Decilgf Brgmgre8 Vdeq$ `f Spgp `edNil`iqg$ – Co$ ; S$ d$, 2::0$ – 32 z$8 27 cn$

Bebleimr$ z$ 26 /5 pep$% e äd dipflf `f svbsilX:0.613^

3=/0=?%"7561)755:"/:57%/:03$2%

Cin$ Dr

:0.610  GMFZE ;  Rgzirp gdvgl ) Gmfdeg `f Spgp zfdprv Zripfceg ZrizrefpeeEd`vspreglf g Rfz$ Nil`iqg8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$8 aipimr$ ; SqfplgdgPgcv$ – Co$ ; GMFZE, 2::0$ – 25 cn$

$$$2::3$ – 2::0$ – 73? z$ ; el$, aem$, pgb$ – Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – A$zrf, 2:: fx$ – X:0.610^

. . 7$ Gmfd  eg `f Spgp zfdprv Zripfc  eg Zrizrefp  ee Ed`vspreglf – RfzvblecgNil`iqg – Rgzirp gdvgl$

30=$==/0=?%/:0=$7%

Cin$ Dr

:0.616  Qfrdf, Kvlfs 

Cizeee czepgdvlve Mrgdp ; Xringd ; äd 3 qil$ ; prg`$ `ed lb$ ar$^ ) Kvlfs Qfrdf8prg`$ ; N$ Zfpriqfgdv, C$ Pifscv8 el$ `f Qlg`ener Snerdiq8 ciz$ ; Sfrmev Spgdcev$ – Co$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

770

; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2: cn$ – /Bebl$ zfdprv pi e cizeee%$ –ESBD 55=6.15.600.2

Zgrpfg 7.g$ – 2::0$ – 202, X2^ z$ ; el$ – Pep$ irem$ ; Lfs fdagdps `v cgzepgedfMrgdp$ – ESBD 55=6.15.6?7.= /äd ciz$% ; A$ zrf , A$ per$ – X:0.616^

?27$733$7.37 Qfrdf

Cin$ Dr 07300

:0.611  Qfrdf, Kvlfs Cizeee czepgdvlve Mrgdp ; Xringd ; äd 3 qil$ ; prg`$ `ed lb$ ar$^ ) Kvlfs Qfrdf8prg`$ ; N$ Zfpriqfgdv, C$ Pifscv8 el$ `f Qlg`ener Snerdiq8 ciz$ ; Sfrmev Spgdcev$ – Co$; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2: cn$ – /Bebl$ zfdprv pi e cizeee%$ –ESBD 55=6.15.600.2

Zgrpfg g 2.g$ – 2::0$ – 237, X7^ z$ ; el$ – Pep$ irem$ ; Lfs fdagdps `v cgzepgedfMrgdp$ – ESBD 55=6.15.6?2.6 /äd ciz$% ; A$ zrf , A$ per$ – X:0.611^

?27$733$7.37 Qfrdf

Cin$ Dr 07306

:0.61=  Qfrdf, Kvlfs 

Cizeee czepgdvlve Mrgdp ; Xringd ; äd 3 qil$ ; prg`$ `ed lb$ ar$^ ) Kvlfs Qfrdf8prg`$ ; N$ Zfpriqfgdv, C$ Pifscv8 el$ `f Qlg`ener Snerdiq8 ciz$ ; Sfrmev Spgdcev$ – Co$; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2: cn$ – /Bebl$ zfdprv pi e cizeee%$ –ESBD 55=6.15.600.2

Zgrpfg g 3.g$ – 2::0$ – 75=, X3^ z$ ; el$ – Pep$ irem$ ; Lfs fdagdps `v cgzepgedfMrgdp$ – ESBD 55=6.15.6?3.3 /äd ciz$% ; A$ zrf , A$ per$ – X:0.61=^

?27$733$7.37 Qfrdf

Cin$ Dr 07301

:0.61?  Brpfscv.Qiedfpe, E$ Gl$ Zvevl ; Xziqfspf^ ) E$ Gl$ Brpfscv.Qiedfpe8 el$ `f Flfdg Lfcv$ – Co$ ; Grc,

2::0 /Cinbedgpvl Zilemr$%$ – 76, X7^ el$ cilir$8 2? cn$ESBD 55=6.17.::3._A$ zrf, 7::: fx$ – X:0.61?^

?27$736$7.30.53 Brpfscv.Qiedfpe

Cin$ Dr 07020

:0.615  Ninfdp zifpec ; Xcvlfm$ `f qfrsvre^ ) f`$ ädmrekep `f Egdi >vrcgdv8 ciz$ ;Qecpireg @vneprgcv$ – Co$ ; Cgrpefr ; @fz$ Cvlpvr gl Zrenrefe nvd$ Coeedv, 2::0/Cinbedgpvl Zilemr$%$ – 2: cn$

XDr^ 21$ – 2::0$ – 75, X7^ z$ ; el$ – Cvzreds ; Nepvl Decoepg Spdfscv ) Neoge Cenzie$ Cidfxevde8 Ogehv8 @ied8 Bim{g spâd` `f qirb cv bgv`flgerf8 Lg cfg cgrf

n svafr8 G sf afre `f câdpfc8 Gpfdg8 Cv nflgdcilec rfcvdiped zfdprv câdpfc8Sindilfd8 Isz lgped8 @f rfrvn dgpvrg8 Scvlgrfg `ed sind8 Rfcvdigpfrfgqirberee zred qirberf8 Irberfg8 Zgsrfg negspr8 @ied8 Ibsfrqgevde gsvzrg aeree8 Ädqzefrf8 Ngrpirvl vces8 Gvpizirprfp8 Glfxgd`rv Ngcf`id Clgrf zf i qfrpfbr8 Grpgzif{efe8 Câdpfc8 @vz zlie8 Ngec.nfg8 @gc pv e fv$$$8 Irgef `f dvdp8 Dvdp `fegrd8 Svdfp8 $$$ XCprf Prgegd^8 $$$XLg Nercfg @vneprfscv^8 Vrgrf8 $$$ @edprf.vd rispimil`f qâdp8 @iedg8 @enedfg ngred8 Aeed` e spremâd` ) Decoepg Sp dfscv $ – ESBD 55=6.=5.26=._ ; A$ zrf, 7 ::: fx$ – X:0.615^

?27$736$7/0=?%.7/:?2%

Cin$ Dr 07002

:0.6=:  Gsiceg"eg zfdprv Cgrepgpf e Gsespfd Sicegl GCGSC > Gssicegpeid air

Cogrepu gd` Sicegl Gssespgdcf GCGSG ;  Rgzirp, 2::3 ) ngdgmfr ; Afleceg Crfv8ciir`$ ; Eigdg Cgd är$ – Co$ ; S$ d$, X2::0^ /Cinbedgpvl Zilemr$%$ – 728 72 z$ ; el$ cilir$821 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

776

Pfxp zgrgl$ ; lb$ rin$, fdml$ – Zgmedgef zgrgl$ – Cgrpf."qglfp"/"#"%$ – A$ a$ `f pe p$ – Gzgrf cv szrekedvl CIR@GE@ /Ilgd`g%

A$ zrf, 7 ::: fx$ – X:0.6=:^. . 7$ Irmgde{g ee aelgdprizecf – GCGSG – Rgzirpvre$

:17$236/:0=%>736$7>777

Cin$ Dr 07007

:0.6=7  Arfcv"fgdv, Glfxgd`rv Zfrafceidgrfg cidpgbelepee cidsvnvrelir e cglcvlree cispvlve zri`vsflirgmrecilf e gcpeqflir beilimecf svzlenfdpgrf ; Szfc$ :?$::$72 – Fqe`fdg cidpgbel,cidprilvl e gdgle{g gcpeqepee fcid$ ; Rfa$ p$ gl pf{fe `f `icpir ogbelepgp äd bg{g lvcr$zvbl$, äd p$ fcid$ ) Glfxgd`rv Arfcvfgdv8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$; S$ d$, 2::0$ – =2 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 17.16 /30 pep$% e äd dipflf `f svbsilX:0.6=7^

16=$0=;137$712/:03$2%

Cin$ Dr

:0.6=2  @gd Cgrnfd, Nerflg 

Zrfmperfg zriafseidgl g spv`fdelir cv szfcegle{grfg "Hedfpipfrgzef" zfdprvgcpeqepgpfg `e`gcpec äd sespfnvl f`vcgefe ae{ecf cilgrf ; Szfc$ ; 73$::$:0 – Pfireg enfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `f rfcvzfrgrf ;Gvpirfa$ gl pf{fe `f `icpir äd p$ zf`gmimecf ) Nerflg @gd Cgrnfd8 Edsp$ Dg $ `fF`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2? z$ ; aem$, pgb$8 27cn$

Bebleimr$ z$ 20.26 /77 pep$%X:0.6=2^

=51$:7/:03$2%

Cin$ Dr

:0.6=3  zvred, @vneprv 

Zrfmperfg spv`fdelir `f lg agcvlpelf `f f`vcgef ae{ec  e szirp zfdprvgcpeqepgpfg `e`gcpec äd cg`rvl cvrsvlve `f cvlpvresn ; Szfc$ ; 73$::$:0 – Pfireg enfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf rfcvzfrgpiref ;Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) @vneprv >zvred8 Edsp$ Dg$ `f F`vcgefAe{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2= z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22.20 /70 pep$%X:0.6=3^

=51$?50$:==$6/:03$2%

Cin$ Dr

:0.6=0  Ngrcv, Alired @eceidgr `f dfilimesnf ) Alired Ngrcv$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /F`$

"Vdeqfrsvl"%$ – 3:=, X7^ z$ – /Cil$ "@ec$ cilgrf"%Bebleimr$ z$ 3:1.3:=ESBD 55=6.1=.0:3.? /brigp%A$ zrf, 3::: fx$ – X:0.6=0^. . 7$ Lenbg rinâd  – @ec  eidgrf `f dfilimesnf$ 2$ @ec  eidgrf `f 

dfilimesnf – Lenbg rinâd $?77$736$7-3=0$2-3=3$03

Cin$ Dr 726?

:0.6=6  Nfpglepfrgpvr  ;  Gdglflf agc$ `f aelilimef ) Vdeq$ Zf`gmimec `f Spgp "EidCrfgdm"8 rf`$.fa ; Glfxgd`rv Bvrlgcv$ – Co$ ; S$ d$, 2::0$ – 27 cn$

Qil$ 5$ – 2::0$ – 7?= z$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.527.62.3 ; A$zrf, 7:: fx$ – X:0.6=6^. . 7$ Nfpglepfrgpvr $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

771

?:)?7;?27$:;3=?$0/0=?%/:?2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

77=

:0.6=1  Cinvlfg, Flfdg @eceidgr `f fxzrfsee e licvevde ) Flfdg Cinvlfg, Qglfdpedg :frbgd,

Sgbedg Pfev8 rfqe{eg p$ ; Qgself Brfbgd, Sfxpel Zvcgrev$ – Co$ ; Ä$F$.Z$ ":peedg",2::0 /F`$ "Vdeqfrsvl"%$ – 30=, X7^ z$ – /Cil$ "@ec$ cilgrf"%

Ed`ecf `f cvq$ z$ 3:1.30=ESBD 55=6.1=.0:=.: /brigp%A$ zrf, 3::: fx$ – X:0.6=1^

. . 7$ Lenbg rinâd  – @ec  eidgrf `f fxzrfsee$ 2$ @ec  eidgrf `f fxzrfsee – Lenbg rinâd $

?77$736$7-3=0$2-3=3$=

Cin$ Dr 7:6=

:0.6==  Jpfagd cfl Ngrf e Saâdp – `indepir gl Nil`iqfe /706=.76:0% ; epedfrgrespireci.lepfrgr ) f`$ glcp$ `f Glg Bvkir$ – Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ –0: z$ ; o$, el$ cilir$8 75 x 23 cn$

ESBD 55=6.520.2?._A$ zrf, A$ per$ – X:0.6==^. . 7$ pfagd cfl Ngrf, 706=.76:0 – @indepir gl Nil`iqfe – Beimrgaee$ 2$

Espireg Nil`iqfe – pfagd cfl Ngrf  e Saâdp, 706=.76:0 – @indepir gl Nil`iqfe – Beimrgaee$

50/0=?%(50/05?%/:52%

Cin$ Dr

:0.6=?  Ousfde, Hesnfpf Ogdg e scgvdvl cv ripelf > Ogdg ed ofr }offlcoger ; Xziqfsperf zfdprv cizee^

 ) Hesnfpf Ousfde8 el$ ; Sçrg Bgh$ – Co$ ; Fzemrga ; Zrimr$ F`vcgeidgl "Zgs cv Zgs",2::0 /Cinbedgpvl Zilemr$%$ – 37, X7^ z$ ; el$ cilir$8 75 x 20 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.520.22.:A$ zrf, A$ per$ – X:0.6=?^

?27$772$6.3.53 Ousfde > 736$7>777Cin$ Dr

:0.6=5  Oädcv, Eid Mo$ Sprqfcoe nidvnfdpf `ed Rfzvblecg Nil`iqg ) Eid Mo$ Oädcv8 ciz$ ; Neoge

Bgcedscoe$ – Co$ ; Grc, X2::0^ /Cinbedgpvl Zilemr$%$ – 703 z$ ; aem$8 2: cn$Bebleimr$ z$ 72= /73 pep$%ESBD 55=6.52?.:?.:A$ zrf, =:: fx$ – X:0.6=5^. . 7$ Grofilimef – Nidvnfdpf – Nil`iqg$

5:3/0=?%

Cin$ Dr

:0.6?:  Zri{ scvrp ) sflfc$, sp$ edpri`$ e dipf bebleimr$ `f Mremirf Coezfr8 zispa$`f Pv`irfl Vregd8 ciz$ e cidcfzeg mrga$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z " :peedg" ;Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 71 cn$ – /Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __%

XQil$^ 7$ – 2::0$ – 363, X2^ z$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe SirisNil`iqg$ – ESBD 55=6.1=.07:.: /:peedg%$ – ESBD 55=6. 17.337.0 /Grc%$ – A$ zrf,7::: fx$ – X:0.6?:^

?27$736$7/0=?%.3

Cin$ Dr 07336

:0.6?7  Zri{ scvrp ) sflfc$, sp$ edpri`$ e dipf bebleimr$ `f Mremirf Coezfr8 zispa$`f Pv`irfl Vregd8 ciz$ e cidcfzeg mrga$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z " :peedg" ;Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 71 cn$ – /Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

77?

XQil$^ 2$ – 2::0$ – 210, X3^ z$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe SirisNil`iqg$ – ESBD 55=6.1=.077.5 /:peedg%$ – ESBD 55=6. 17.332.2 /Grc%$ – A$ zrf,7::: fx$ – X:0.6?7^

?27$736$7/0=?%.3

Cin$ Dr 07331

:0.6?2  %, 2::0 ; %$   +02    , , ,,   ) $.$ ; $ $ – .$ ; 5$ $, 2::0 /;$ $ ""%$– =6, X7^ z$ edclvseq ciz$ ; el$, pgb$8 25 cn$ – /Gd$ lg {egrvl ".# "%

Pfxp ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, 76 ::: fx$ – X:0.6?2^

3=7$2=/:31%

Cin$ Dr 710:

:0.6?3  @iqbv, Zeipr Gzlecgee @.dirnglf ; :7$:7$:7$ – Gdgle{g ngpfngpec ; Gvpirfa$ gl pf{fe `f

`icpir ogbelepgp äd p$ ae{eci.ngpfngpecf ) Zeipr @iqbv8 Vdeq$ `f Spgp `ed Nil`iqg$ –Co$ ; S$ d$, 2::0$ – 70 z$8 27 cn$

Bebleimr$ z$ 73.70 /76 pep$% e äd dipflf `f svbsilX:0.6?3^

67=$66 /:03$2%

Cin$ Dr

:0.6?0  =,  # %'      '  72 

" ; 70$::$2? – 2- ; ($ $   $ ' $.  )  !  %-'  8 $$ .     ( "Decilgf Pfspfnegdv"$ – .$ ; 5$ $, 2::0$ – 20 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 22 /5 pep$%X:0.6?0^

171$?6?.:?5/:03$2%Cin$ Dr

:0.6?6  Cfrpgd, Seneid Zfdseg äd Nil`iqg ; Ngpfregl `e`gcpec ) Seneid Cfrpgd, Sfrmofe Zfrfzfle g8

Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ :p$ Fcid$ – Co$ ; CFZ VSN, 2::3$ – 266 z$; mrga$, pgb$8 27 cn$

Bebleimr$ z$ 20=.266 /735 pep$% e äd dipflf `f svbsilESBD 55=6.=:.223.0A$ zrf, =6 fx$ – X:0.6?6^. . 7$ Zfdseg äd Nil`iqg$

315$60;337$2

Cin$ Dr =7

:0.6?1  Bgrb, Decgdir Bg{flf pfirfpecf glf coenefe irmgdecf$ Oe`ricgrbvrelf$ @freqgee oglimfdge ;

Xzfdprv v{vl spv`fdelir^ ) Decgdir Bgrb, Mgledg @rgmgledg, Zgqfl Qlg`8 Vdeq$ `f Spgp`ed Nil`iqg$ Cgpf`rg `f Coenef Gdglepec e Irmgdec$ – Co$ ; CFZ VSN, 2::3$ –23: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22=.22? /23 pep$%ESBD 55=6.=:.363.0A$ zrf, 6: fx$ – X:0.6?1^. . 7$ Coenef irmgdec  – Oe`ricgrbvre – @freqg e oglimfdg e$

60=$27.3:2/:=6$?%

Cin$ Dr 773

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

775

:0.6?=  Pfireg e nfpi`ilimeg cvrrecvlvn.vlve vdeqfrsepgr ; Zf`gmimeg vdeq$ äd`f{qilpgrf ) Qlg`ener Mvv, Decilgf Selesprgrv, Cgriledg Zlgpid, $$$ 8 ciir`$ p$ ;Qlg`ener Mvv8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; CFZ VSN, 2::3$ – 230 z$ ; aem$,pgb$8 27 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 756.2:0 /715 pep$%ESBD 55=6.=:.301.7A$ zrf, 7:: fx$ – X:0.6?=^

. . 7$ Irmgde{grfg ädq nâdpvlve svzfreir$3=?$7;3=$:70$6

Cin$ Dr 7:2

:0.6??  Med, EidPfevl `fscvl ; XQfrsvre^ ) Eid Med8 mrga$ ; Ri`ecg Bir{ed$ – Co$ ; Bids

Iaaecfs, 2::3$ – 771 z$ ; el$8 2: cn$ESBD 55=6.52?.36.?A$ zrf, 3:: fx$ – X:0.6??^

?27$736$7/0=?%.7 Med 

Cin$ Dr

:0.6?5  Neoel, Eid Ogd`bgl ; zrfmperf ae{ec szfceaec `eafrfdegp ; Xzfdprv v{vl spv`fdelir^ ) 

Eid Neoel$ – Co$ ; Qgledfx, 2::0$ – 76? z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 70:.76? /303 pep$%ESBD 55=6.5?::.2.3A$ zrf, 6: fx$ – X:0.6?5^. . 7$ Ogd`bgl$

=51$322/:=6$?%

Cin$ Dr

:0.65:  Med, Eid

Pfevl `fscvl ; Xqfrsvre^ ) Eid Med8 mrga$ ; Ri`ecg Bir{ed$ – F`$ g 2.g$ . Co$ ;Bids Iaaecfs, 2::0 /Pezimr$ "Serevs" SRL%$ – 7:=, X7^ z$ ; el$8 5 x 76 cn$ESBD 55=6.52?.0?._A$ zrf, 7 ::: fx$ – X:0.6??^

?27$736$7/0=?%.7 Med 

Cin$ Dr

:0.657  Sfcrefrv, Eid Gdgle{g dvnfrec äd zriblfnf e fxfnzlf ; Xzfdprv v{vl spv`fdelir^ ) Eid

Sfcrefrv, Mgledg Râbgciqg8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Ngpfngpec  eEdairngpec$ Cgpf`rg Ngpfngpec Gzlecgp$ – Co$ ; CF VSN, 2::3$ – == z$8 27 cn$

Bebleimr$ z$ =1 /? pep$%ESBD 55=6.=:.3?6.2A$ zrf, 6:(6: fx$ – X:0.657^. . 7$ Gdgle{  dvnfrec $

675$1/:=6$?%

Cin$ Dr 70?/0:):3%

:0.652  Mremircfg, Zgqfl Beicoenef pfodilimec ; Lvcr$ `f lgb$ zfdprv spv`fdee Agc$ `f Coenef e

Pfodilimef Coenec ; /Szfc$ ; Pfodilimeg Coenec, Pfodilimeg Zri`vsflirCisnfpecf e Nf`ecedglf% ) Zgqfl Mremircfg, Gleidg Mleked8 Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f Coenef e Pfodilimef Coenec$ Cgpf`rg Coenef Ed`vspregl e Fcilimec$ – Co$

; CF VSN, 2::3$ – 755, X7^ z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ 2:: /70 pep$%ESBD 55=6.=:.312.3

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

72:

A$ zrf, 6: fx$ – X:0.652^6==$77)$7=;11$:/:=1$6%

Cin$ Dr 72=

:0.653  Moe`vl spv`fdpvlve ; Agc$ `f Ngpfngpec e Edairngpec ; szfc$ Ngpfngpec8szfc$ Ngpfngpec e Edairngpec8 szfc$ Ngpfngpec Gzlecgp8 szfc$ Edairngpec8 szfc$

Edairngpec  e lb$ Ni`frdf Gzlecgpf8 szfc$ Cebfrdfpec  e Edairngpec Fcid$8 szfc$Ngdgmfnfdp Edairngeidgl ) Vdeq$ `f Spgp `ed Nil`iqg8 ciir`$ ; Mofirmof Ceicgdv,$$$8 rf`$ rfsz$ ; Glfxgd`rg Mofrgsen$ – Co$ ; S$ d$, 2::3$ – 1? z$ ; el$, pgb$8 2: cn$

A$ zrf, A$ per$ – X:0.653^3=?$70/:31%

Cin$ Dr

:0.650  Cvn sf ädrfmesprfg{ i ngrc äd Rfzvblecg Nil`iqg ) Gmfdeg `f Spgpzfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Qfgcfslgq Crfcfpiq, $$$$ – Co$ ; GMFZE,2::3$ – 20 z$ ; el$8 2: cn$ – /Bebl$ `f zrizrefpgpf edpflfcpvgl%

A$ zrf, A$ per$ – X:0.650^. . 7$ N rce – Nil`iqg$

30=$==2/0=?%Cin$ Dr

:0.656  Cvn sf ibedf vd brfqfp `f edqfdef äd Rfzvblecg Nil`iqg ) Gmfdeg `fSpgp zfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Qfgcfslgq Crfcfpiq, $$$$ – Co$ ; GMFZE,2::3$ – 2? z$ ; `fs$8 2: cn$ – /Bebl$ `f zrizrefpgpf edpflfcpvgl%

A$ zrf, A$ per$ – X:0.656^. . 7$ Brfqfpf `f edqfd  ef – Nil`iqg$

30=$==2/0=?%

Cin$ Dr

:0.651  .  '/            "  )  $$-  2 # "8 $ ;  ,‡ – .$ ; GMFZE, 2::3$ – 20 z$ ; el$8 2: cn$ – /5"$ / "%

A$ zrf, A$ per$ – X:0.651^. . 7$ Brfqfpf `f edqfd  ef – Sievre `f zlgdpf Nil`iqg /rvs$%$

30=$==/0=?%

Cin$ Dr

:0.65=  .  -/         "  )  $$

-  2 # "8 $ ; ! 5+ , ‡ –.$ ; GMFZE, 2::0$ – 20 z$ ; el$8 2: cn$ – /5"$ /  "%A$ zrf, A$ per$ – X:0.65=^. . 7$ N rce – Nil`iqg /rvs$%$

30=$==2/0=?%

Cin$ Dr

:0.65?  Cvn sf zripfkfg{ vd sie `f zlgdp äd Rfzvblecg Nil`iqg ) Gmfdeg `f Spgpzfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Ngreg Rikdfqscoe, $$$$ – Co$ ; GMFZE, 2::0$ –20 z$ ; el$8 2: cn$ – /Bebl$ `f zrizrefpgpf edpflfcpvgl%

A$ zrf, A$ per$ – X:0.65?^

. . 7$ Brfqfpf `f edqfd  ef – Sievre `f zlgdpf – Nil`iqg – Zripfc  ef$ 30=$==/0=?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

727

 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

722

:0.655  @gqe`ps, Kfgd.Zefrrf  Ädpigrcfrfg necvlve zred ; Xringd^ ) Kfgd.Zefrrf @gqe`ps8 prg`$ `ed ar$ `f

@iedg Eigde`8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 53,X7^ z$ ; el$8 2: cn$ – /Qfr`f ) ciir`$ `f Qecpireg @vneprgcv%

Pep$ irem$ ; Lf zfpep zredcf rfprivqåESBD 55=6.=5.266.3A$ zrf, 76:: fx$ – X:0.655^

?27$733$7/=7%.37 @gqe`psCin$ Dr 07067

:0.1::  Lfmfg zreqed` nrcelf e `fdvnerelf `f iremedf g zri`vsflir ; dr$ 6?? `ed 22sfzp$ 7556 ; /Nidepirvl Iaecegl dr$ ?.5 `ed :?$:2$7551% Ni`eaecgp zred ; Lfmfg dr$7::5._EEE `ed 22 icp$ 7551 /Nidepirvl Iaecegl dr$ ?: `ed 72$72$7551%8 Lfmfg dr$ 7:=5._EQ `ed 23 evd$ 2::: /Nidepirvl Iaecegl dr$ 760.761 `ed 70$72$2:::%8 Lfmfg dr$ 16._Q`ed 72 gzr$ 2::7 /Nidepirvl Iaecegl dr$ 66.61 `ed 20$:6$2::7%8 Lfmfg dr$ 7001._Q `ed:? diefnb$ 2::2 /Nidepirvl Iaecegl dr$ 75:.75= `ed 37$72$2::2%8 Lfmfg dr$ 015._Q

`ed 27 diefnb$ 2::3 /Nidepirvl Iaecegl Dr 7.6)? `ed :7$:7$2::0% ) Gmfdeg `f Spgpzfdprv Zripfceg Zrizrefpee Ed`$8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ;GMFZE, 2::0$ – =1 z$8 2: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.577.7:.2A$ zrf, A$ per$ – X:0.1::^. . 7$ N rce – Nil`iqg – Lfme$

30=$==2/0=?%/:50$6%>736$7>717$7

Cin$ Dr

:0.1:7  Lfmfg zreqed` brfqfpflf `f edqfdef ; dr$ 017 `ed 7? nge 7556 ; /NidepirvlIaecegl dr$ 63.60 `ed 2?$:5$7556% ; Ni`eaecgp zred ; Lfmfg dr$ =?? `ed 21 ngrp$ 7551

/Nidepirvl Iaecegl dr$ 0:.07 `ed 2:$:1$7551%8 Lfmfg dr$ 7:=5._EQ `ed 23 evdef 2:::/Nidepirvl Iaecegl dr$ 760.761 `ed 70$72$2:::%8 Lfmfg dr$ 7001._Q `ed :?$77$2::2/Nidepirvl Iaecegl dr$ 75:.75= `ed 37$72$2::2%8 Lfmfg dr$ 015._Q `ed 27 diefnb$2::3 /Nidepirvl iaecegl dr$ 7.6)? `ed :7$:7$2::0% ) Gmfd eg `f Spgp zfdprv ZripfcegZrizrefpee Ed`$8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ; GMFZE, 2::0$ – ?0 z$82: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.577.77.:A$ zrf, A$ per$ – X:0.1:7^. . 7$ Brfqfpf `f edqfd  ef – Nil`iqg . Lfme$

30=$==/0=?%/:50$6%>736$7>717$7

Cin$ Dr:0.1:2  Lfmfg zreqed` zripfceg pizimrgaeelir cercvepflir edpfmrgpf ; dr$ 166 `ed 25 icp$

7555 ; /Nidepirvl Iaecegl dr$ 7.0 `ed :1$:7$2:::% Ni`eaecgp zred ; Lfmfg dr$ 7001._Q`ed :? diefnb$ 2::2 /Nidepirvl iaecegl dr$ 75:.75= `ed 37$72$2::2%8 Lfmfg dr$ 015._Q`ed 27 diefnb$ 2::3 /Nidepirvl iaecegl dr$ 7.6)? `ed :7$:7$2::0% ) Gmfd eg `f Spgpzfdprv Zripfceg Zrizrefpee Ed`$8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ;GMFZE, 2::0$ – 31 z$8 2: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.56?3.2._A$ zrf, A$ per$ – X:0.1:2^. . 7$ Pizimrgaee – Nil`iqg – Lfme$

30=$==;62?$0/0=?%/:50$6%>736$7>717$7

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

723

:0.1:3  Lfmfg zreqed` zripfceg sievrelir `f zlgdpf ; dr$ 576 `ed 77 evlef 7551 ;/Nidepirvl Iaecegl dr$ == `ed 2?$77$7551% Ni`eaecgp zred ; Lfmfg dr$ 7:=5._EQ `ed 23evdef 2::: /Nidepirvl Iaecegl dr$ 760.761 `ed 70$72$2:::%8 Lfmfg dr$ 7001._Q `ed :?diefnb$ 2::2 /Nidepirvl Iaecegl dr$ 75:.75= `ed 37$72$2::2%8 Lfmfg dr$ 015._Q `ed27 diefnb$ 2::3 /Nidepirvl Iaecegl dr$ 7.6)? `ed :7$:7$2::0% ) Gmfdeg `f Spgp zfdprvZripfceg Zrizrefpee Ed`$8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ; GMFZE,2::0$ – =2 z$8 2: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.56?3.5.=A$ zrf, A$ per$ – X:0.1:3^. . 7$ Sievre `f zlgdpf – Nil`iqg – Lfme$

30=$==/0=?%/:50$6%>736$7>717$7

Cin$ Dr

:0.1:0  Ngre", Glfxgd`rv Neoge Lfcee `f ae{eilimef mfdfrgl zfdprv spv`fdee agcvlpelir `f f`vcgef ae{ec e

szirp ) Glfxgd`rv Neoge Ngre8 Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp$ Cgpf`rg nf`eced szirpeq e hedfpipfrgzef$ – Co$ ; Qgledfx, 2::0$ – 2=3 z$ ; `fs$, pgb$8 2: cn$

Bebleimr$ lg saârepvl pfnflir

ESBD 55=6.5?::.3.7A$ zrf, 3:: fx$ – X:0.1:0^. . 7$ Ae{eilimef mfdfrgl  – Szirpeqe$

172;=51$:=7$2/:=6$?%

Cin$ Dr

:0.1:6  Zrimrgnf gdglepecf lg szfceglepgpfg Bebleipfcidinef e Gsespfd Edairngeidgl ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Kvrdglesn e Lp$ glf Cinvdecree$Cgpf`rg Bebleipfcidinef e Gsespfd Edairngeidgl$ – Co$ ; CFZ VSN, 2::0$ – 306z$ ; pgb$8 27 cn$

Bebleimr$ lg saârepvl cinzgrpenfdpflirESBD 55=6.51:0.6.1

A$ zrf, 6: fx$ – X:0.1:6^:2(:7(::0/:=3$?%

Cin$ Dr 66

:0.1:1  "Cidcfzpvl `f cidprebv"ef ceqec äd cidpfxpvl zrfmperee vdeqfrsepgrf",cida$ edp$ p$.zrgcpec, /2::38 Coeedv%$ Cidcfzpvl `f cidprebvef ceqec äd cidpfxpvlzrfmperee vdeqfrsepgrf ; Ngpfreglflf cida$ edp$ p$.zrgcpecf, 7=.26 nge, 2::3$ – F`$ p$ –Co$ ; VSN, 2::3 /Pezimr$ "Bvsedfss.Flepg"%$ – 2=7 z$ ; aem$, pgb$8 2: cn$ – /"Szrfsicefpgpfg ceqel zred gcpeqepgpfg sicegl"%

Gdpfpep$ ; VSN$ Cfdprvl Zrimrgnflir `f Cidprebvef Ceqec, Edsp$ Nvdcee,

Vdeq$ Rvpmfrs$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `fsvbsil$ – Äd rf`$ gvp$ – Gzgrf cv szrekedvl aedgdc$ gl Cfdprvlve Zrimrgnf Cidprebv efCeqec gl VSN

ESBD 55=6.=:.3?3.1A$ zrf, 6:: fx$ – X:0.1:1^. . 7$ Ädq nâdp svzfreir – Irmgde{grf$

3=?$7)$2/:?2%>736$7>777>717$7

Cin$ Dr

:0.1:=  G`nepfrfg – 2::0 ; Zriael vngdespec ) Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ;CFZ VSN, 2::0$ – 72? z$8 2: cn$

Pfxp ; lb$ rin$, fdml$, glpf lb$ spredf

ESBD 55=6.=:.357.=A$ zrf, 7 ::: fx$ – X:0.1:=^. . 7$ G`nepfrf – Vdeqfrsep  e – Zriael vngdespec$ 2$ Vdeqfrsep  e – G`nepfrf$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

720

3=?$0/0=?%;::5>::

Cin$ Dr 66):0

:0.1:?  Bgpâr, @vneprv Zlfdepv`edfg vdve `fsped ; Decilgf Pgrgd – zriael `f cfrcfppir e edqfdpgpir ;

Beibebleimr$ ) @vneprv Bgpâr8 f`$ ciir`$ `f Gdg [gqglespâe, Zfprv Rgcv$ – Co$ ; S$ d$,

2::0 /Pezimr$ "GMFZE"%$ – 762 z$8 27 cn$Pfxp ; lb$ rin$, fdml$, rvs$ – Ed`$ `f dvnf z$ 722.725$ – Ed`$ `f pep$ z$ 737.762

ESBD 55=6.577.07.2A$ zrf, 6:: fx$ – X:0.1:?^. . 7$ Decilgf Pgrgd, 751:.$$$ – Ed`ece bebleimrgaece$ 2$ Edqfd  ee – Nil`iqg$

:71;X::7$?50)$?56(525 Pgrgd^>736$7>777>717$7

Cin$ Dr

:0.1:5  Qgself Mrisv ; Beibebleimr$ ; =: Xgde `f lg dgpfrf^ ) Nv{fvl Dg$ `fFpdimrgaef e Esp$ Dgpvrgl, Gsic$ :p$ "Oespireg"8 rf`$ p$ ; Eid :zgc$ – Co$ ; S$ d$, 2::0$– 00, X7^ z$ ; el$ cilir$, X7^ a$ zirpr$8 27 cn$

ESBD 55=6.5172.2.3A$ zrf, 7:: fx$ – X:0.1:5^. . 7$ Qgself Mrisv, 7530.$$$ – Ed`ece bebleimrgaece$ 2$ Espiref – Nil`iqg$

:71;X50/0=?%(525 Mrisv^

Cin$ Dr

:0.17:  Ng`gd, Eid Sped`gr` gl lenbee rinâdf . Zriafsirvl Gdgpil Ceibgdv lg =: `f gde >

Ïpfd`gr` `f lg lgdmvf rivngedf – Lf zriafssfvr Gdgpil Ceibgdv ê sfs =: gds ;Beibebleimr$ ) Eid Ng`gd8 prg`$ äd lb$ ar$ ; Eid Mv v8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `fLepfrf$ Cgpf`rg Lb$ Rin$, Ledmqespec Mfd$ e Ringdec$ – Co$ ; CFZ VSN, 2::0$ –702 z$, X7^ a$ zirpr$8 2: cn$

Pfxp ; lb$ rin$, ar$ – Ed`$ `f dvnf z$ 720.72=$ – Ed`$ `f pep$ z$ 72?.702ESBD 55=6.=:.35?.0A$ zrf, 7:: fx$ – X:0.17:^. . 7$ Ceibgdv, Gdgpil 7530.$$$ – Ed`ece bebleimrgaece$ 2$ Lenbg rinâd $

:71;X?77$736$7(525 Ceibgdv^

Cin$ Dr 7:0

:0.177  Clgseaecgrfg edpfrdgeidgl g `fsfdflir e ni`flflir ed`vspreglf ) Gmfdeg `fSpgp zfdprv Zripfceg Zrizrefpee Ed`8 prg`$ `ed fdml$ ; Seneid Lfqecoe, Lv`nelgMirfnâcoed8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – F`$ g ?.g$ – Co$ ; GMFZE,2::0$ – 61 z$8 27 cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs A$ zrf, 6: fx$ – X:0.177^. . 7$ @fsfdf e ni`flf ed`vspreglf – Lespf$

30=$==

Cin$ Dr

:0.172  Avd`gnfdpgrfg gnzflifcilimec g `f{qilpree `vrgbelf g qepecvlpvree ädRfzvblecg Nil`iqg ) Q$ Vdmvrfgdv, N$ Coesele, N$ Rgzcfg,$$$8 @fz$ Gmri.ed`vspregl"Nil`iqg.Qed", Edsp$ Dg$ gl Qefe e Qedvlve$ – Co$ ; GMFZE, 2::0$ – 1: z$ ; aem$ cilir$,pgb$8 27 cn$

Rf{$ ; lb$ fdml$, rvs 

ESBD 55=6.577.0:.0A$ zrf, 2:: fx$ – X:0.172^. . 7$ Qepecvlpvr  – Nil`iqg$ 2$ Cfrcfp re zf`ilimecf$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

726

130$?;137$0/0=?%

Cin$ Dr

:0.173  >;  #  "    "  ;  ($ )  $$ -    2  #  "8$ ; ?  , $$$ – .$ ; GMFZE, 2::0$ – 60 z$ ; el$8 20 cn$

A$ zrf, 2:: fx$ – X:0.173^

. . 7$ Zrizrefpgpf ed`vspregl  – Nil`iqg – Zripfc  ef$ 30=$==/0=?%

Cin$ Dr

:0.170  Zsrelf lvnee ; fdcecl$ zfdprv cizee ) gvp$ e Xsflfc$^ ; Gd`rfe Nvdpfgdv8 zecp$; Neoge Bgcedscoe, $$$ – Co$ ; Grc, X2::0^ /Cinbedgpvl Zilemr$%$ – 0=, X7^ z$ ; el$ cilir$8 2?cn$

ESBD 55=6.17.:=0.5 /äd ciz$%A$ zrf, A$ per$ – X:0.170^. . 7$ Z s re – Fdceclizf`ee zfdprv cizee$ 2$ Fdceclizf`ee zfdprv cizee – 

Z s re$:?=$6;65?$2/:37%

Cin$ Dr 073:7

:0.176    4‡ ; # "/ ; X$   # $, $ # $  $ '^ ) , "$,  ! .#8 2$($ ; ! 6$ – .$ ; Qfcpir, 2::0 /Cinbedgpvl Zilemr$%$ – =7, X7^ z$ ;el$ cilir$8 2= cn$

!+'  $    # ESBD 55=6.5=?2.0._ /äd ciz$%A$ zrf, 2::: fx$ – X:0.176^. . 7$ Gbfcf`grf /rvs$%$

?27$717$7$:5/:=6$2%

Cin$ Dr 07000

:0.171  Sg`iqfgdv, Neogel Qegg lve :pfagd cfl Ngrf ; Xziqfsperf^ ) Neogel Sg`iqfgdv8 el$ `f Glfxfe

Cilâbdfgc8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 2:1, X2^ z$ ; el$8 2: cn$ . /Bebl$ zfdprv pie cizeee%

ESBD 55=6.15.60:._ /äd ciz$%A$ zrf, A$ per$ – X:0.171^

?27$736$7.30 Sg`iqfgdv

Cin$ Dr 07032

:0.17=  Bgrbdfgmr, Qsfqili` Gzgrpfdfdg lg sed`ecgp ; /Svzirp `f cvrs zfdprv airngpiree e gcpeqvl sed`ecgl%

 ) Qsfqili` Bgrbdfgmr8 CSRN, Edsp$ Nvdcee$ – Co$ ; S$ d$, 2::0$ – /Pezimr$"Bvsedfss.Flepg"%$ – 77=, X2^ z$ ; el$, `egmr$8 25 cn$ – /Bebl$ gcpeqespvlve sed`ecgl%

Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$ESBD 55=6.5=32.0.?A$ zrf, A$ per$ – X:0.17=^. . 7$ Sed`ecgpf$

337$7:6$00/:=6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

721

:0.17?  Cilfc"eg Dgeidgl `f `icvnfdpf äd `infdevl zrizrefpee ed`vspreglf ;/Moe`% ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`8 glcp$ ; Lgresg Diqeciq, $$$8cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ; GMFZE, 2::0$ – 712 z$8 25 cn$

ESBD 55=6.577.35.:A$ zrf, 76: fx$ – X:0.17?^

:70;30=$==

Cin$ Dr

:0.175  &'    &    "  # %" ; /%$% )  $$ -    82  # %"8 $ ; 3 , ‡8 $ ;  ; /$%8$ $ ; - $ – .$ ; GMFZE, 2::0$ – 71? z$8 25 cn$

ESBD 55=6.577.3?.2A$ zrf, 76: fx$ – X:0.175^

:70;30=$==

Cin$ Dr

:0.12:  Pepvlgree brfqfpflir `f edqfdef gcir`gpf äd Rfzvblecg Nil`iqg, 7550.2::3 ;/Ed`$ gla$% ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Zfprv Rgcv, $$$8

cidselevl f`$ ; Decilgf Pgrgd /zrf$%$ – Co$ ; GMFZE, 2::0$ – 710 z$ ; pgb$8 25 cn$ESBD 55=6.577.3=.0A$ zrf, 7:: fx$ – X:0.12:^. . 7$ Pepvlgree brfqfpflir `f edqfd  ef – Nil`iqg$

:70$6;30=$==/0=?%

Cin$ Dr

:0.127  He``, ]ellesSepvgeg qfdepvrelir e coflpveflelir äd fxzligpgeelf gmrecilf ; zfdprv gdvl $$$ ) 

]elles He``, Gd`rfe B8 Gmfdeg `f Cidsvlpgd  e :cilgre{grf äd Gmrecvlpvr, Irm$Ibpfgsc GM RF_$ – Co$ ; S$ d$, 2::0$ – 25 cn$

$$$ 2::3$ – 2::0$ – 225 z$; pgb$ – ESBD 55=6.5?75.:.5 ; A$ zrf , 2:: fx$ –

X:0.127^ . . 7$ Qfdepvre – Fxzligpg ee gmrecilf$ 2$ Coflpvefle – Fxzligpg ee gmrecilf$ 3$Gmrecvlpvr  – Qfdepvre – Coflpvefle$

33?$0;13

Cin$ Dr

:0.122  Bgrinfprvl izedefe zvblecf `ed Nil`iqg ; gzr$.nge 2::0 ; Xsid`gk^ ) Edsp$ `fZilepece Zvblecf8 Cfdprvl `f Gdgle{  e Edqfspemgee Siceilimecf Zilepilimecf eZseoilimecf "Ceqes"$ – Co$ ; S$ d$, 2::0$ – 775 z$ ; `egmr$, pgb$8 25 cn$

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.5=06.:.3A$ zrf, A$ per$ – X:0.122^

. . 7$ Izedef zvblec  – Nil`iqg – Sid`gkf$ 371$16/0=?%

Cin$ Dr

:0.123  @icpirfgdv, Ese`ir @f cf.g nvrep ppecv- nfv$$$ ; /Kis pfriresnvl nid`egl' Ingmev frielir

prgdsdesprefde e fcilimefe% ) Ese`ir @icpirfgdv$ – Co$ ; Fci.Zlge, 2::0 /Pezimr$"Rfclgng"%$ – 775, X7^ z$ ; el$, d$ nv{$8 2: cn$ – /Cil$ ":pfagd – 6::"8 7%

A$ zrf, A$ per$ – X:0.123^?27$736$7/0=?%.7(?27$736$7/0=?%.52 @icpirfgdv

Cin$ Dr 7=7

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

72=

:0.120  Irofevl pvrespec ; Xmoe`^ ) Necgrfg Fcilimec `ed Nil`iqg8 prg`$ äd fdml$ ;Lvcegd Rfde8 prg`$ äd rvs ; Ngredg Isfrf`cevc8 ciir`$ ; Glfcv Rfde8 pfxp ; ZgqflBvkir,$$$ – Co$ ; S$ d$, 2::3 /Zilemrga Cfdprv SRL%$ – 703, X7^ z$ ; aipimr$ cilir$8 2: cn$– /Cil$ "Dgpvrg"%

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – A$ a$ `f pep$ – Gzgrf cv szrekedvlCidselevlve kv`$ Irofe

A$ zrf, A$ per$ – X:0.120^

. . 7$ Kv`f  vl Irofe – Nil`iqg – Pvresn$3=5$?6;50/0=?.37%>736$7>777>717$7

Cin$ Dr

:0.126  Sârbv, Ngcgref Qegg Zredpflve Eigd [lipfg ) Ngcgref Sârbv$ – Co$ ; Bids Iaaecfs, 755?$ –

62 z$8 71 cn$ – /Cinigrg8 3%ESBD 55=6.=2.:76.6A$ zrf, A$ per$ – X:0.126^. . 7$ Zrfi  e zgrioe$ 2$ [lipfg Eigd, 7?12.752? – Beimrgaee$

212$703(525 [lipfg

Cin$ Dr

:0.121  Bil`eir.Bv{el, Fvarisedeg @edgspeg zrfielir Kfleoiqscoe ) Fvarisedeg Bil`eir.Bv{el8 ädmrekerf `f Eid

Med$ – Co$ ; Bids Iaaecfs, 2::7$ – 52 z$ ; el$8 2: cn$ – /Cinigrg8 6% /Qfde e `f lvgelvned'%

ESBD 55=6.5125.2.:A$ zrf, 6:: fx$ – X:0.121^. . 7$ Zrfi  e – @edgspeg Kfleoiqscoe – Beimrgaee$ 2$ Mfdfglimee – @edgspeg

Kfleoiqscoe$212$70(525$62

Cin$ Dr

:0.12=  Nil`iqgdv, @vneprv Fcidineg Nil`iqfe äd cgzcgdg mlibgle{ree e prgd{eefe ; Xzfdprv v{vlspv`fdelir^ ) @vneprv Nil`iqgdv$ – Co$ ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 250, X2^ z$; aem$, pgb$8 2: cn$

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Zrimr$ `f `f{qilpgrf g ädq$ svzfreir äd Fvrizg `f Sv`.Fsp /ISE.OFSZ SFFA@Z%

ESBD 55=6.17.32.=A$ zrf, 1:: fx$ – X:0.12=^. . 7$ Fcidinef – Nil`iqg – Mlibgle{grf$

33?/0=?%;335$5/:=6$?%

Cin$ Dr 07005

:0.12?  Bgpâr, @vneprv Prfzpflf vdve vrcv ; zriael `f sgqgdp ; Mofirmof @vcg ) @vneprv Bgpâr$ –Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 7=6 z$ ; el$8 2: cn$

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ z$ 761.765 /== pep$%$ – Ed`$ `f dvnf z$ 7=0.7=6

ESBD 55=6.1=.076.7 /äd ciz$%A$ zrf, 7::: fx$ – X:0.12?^. . 7$ Fcilimef$ 2$ @vcg, Mofirmof, 7562. $$$ – Beimrgaee$

6=0(3=?$7/:52%

Cin$ Dr 07006

:0.125  "Cidafred"g peed"eaec `f`ecgp cinfnirree cfdpfdgrvlve `f lg

aid`grfg "Sicefp"ee dgpvrglepelir e g gngpirelir `f peed"f dgpvrglf `edBgsgrgbeg" /2::08 Coeedv%$ Ngpfreglflf Cidafredfe peedeaecf `f`ecgpfcinfnirree cfdpfdgrvlve `f lg aid`grfg "Sicefpee dgpvrglepelir e g gngpirelir `f

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

72?

peedf dgpvrglf `ed Bgsgrgbeg", /25.3: ngrp$, 2::0%$ – Co$ ; S$ d$, 2::0$ – 6= z$ ; aem$,pgb$8 27 cn$

Gdpfpep$ ; Nv{fvl Dg$ `f Fpdimrgaef e Esp$ dgpvrgl$ – Pfxpf ; lb$ rin$, rvs$– Bebleimr$ lg saârepvl grp$

ESBD 55=6.56::.1._A$ zrf, 6: fx$ – X:0.125^

6:2)6:0/0=?%/:?2%>736$7>717$7

:0.13:  Zâslgrv, G`regd Zrf{fd äd ogis ; Xqfrsvre^ ) G`regd Zâslgrv$ – Co$ ; Vdeqfrsvl, 2::0$ – 77:,

X7^ z$8 7? cn$ESBD 55=6.500.11.3A$ zrf, 7 ::: fx$ – X:0.13:^

?27$736$7/0=?%.7 Zâslgrv

Cin$ Dr

:0.137  Beilimef ; Cgefp zfdprv cl$ g ?.g ) Dedg Bfrdg{.Secirscoe, Qeilfpg Cizel,

Neoge Lfgdv, Mofirmof Rv`ec$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Pezimr$ F`$"Vdeqfrsvl"%$ – 72: z$ ; el$8 21 cn$ESBD 55=6.15.6=2.?A$ zrf, A$ per$ – X:0.137^. . 7$ Beilimef$

6=/:=6$3%

Cin$ Dr 5?=

:0.132  Nfrsvl prfdvrelir >   2  -2   3: 2::0 -$ ; %" ) Ädpr$ `f Spgp "Cglfg Afrgp `ed Nil`iqg"8$ ; 8$ $ 3$ – Co$ ; $ $ "9 - ", 2::0 /. ""%$ – 761 z$ ; pgb$8 2: cn$

Pep$ zf ciz$ ; Nfrsvl prfdvrelir 2::0.2::6$ – Pfxp ; lb$ rvs A$ zrf, A$ per$ – X:0.132^161$222$6>717$7

Cin$ Dr 70:?

:0.133  Cgrpf `f rvmcevde e ädqpvre crfped.irpi`ixf ) Neprizileg Bgsgrgbefe$Zripizizegpvl Coeedv$ Zgrioeg Saedee Prfe Efrgroe8 f`$ ädmrekep `f Zr$ GdgpilefMidcfgr$ – Co$ ; S$ d$, 2::0 /Pezimr$ Irofe%$ – 3:0 z$8 70 cn$

ESBD 55=6.5=??.0.3A$ zrf, 6 ::: fx$ – X:0.133^. . 7$ C r  e `f rvm cevde$

203Cin$ Dr 2?=1

:0.130  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ gCree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,$$$8 rf`$ rfsz$ e ciir`$ ; QglfdpedgCoepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0 /Ripgzredp%$ – 2:cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 7, 2::0$ – 2::0$ – 7==, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.130^

:76/0=?%

Cin$ Dr

:0.136  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

725

Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece, $$$8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::3/Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 2, 2::0$ – 2::0$ – 7?1, X7^ z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.136^

:76/0=?%

Cin$ Dr

:0.131  Cispfdci, Pgngrg Cevzfrce `ed Nil`iqg ) Pgngrg Cispfdci, Cispgcof Cispfdci$ – Co$ ; Grc,

2::0 /Cinbedgpvl Zilemr$%$ – 57, X6^ z$, X32^ z$ el$ cilir$8 7= cn$@fdvnerelf äd lb$ lgp$, rin$, rvs$ – Bebleimr$ z$ 50 /7= pep$%ESBD 55=6.17.333.:A$ zrf, 7::: fx$ – X:0.131^. . Cevzfrce – Nil`iqg$

136$?/0=?%

Cin$ Dr 07017

:0.13=  ., ?$ 

$"  ) ; ., . .$ – Co$ ; Grc, 2::0/Cinbedgpvl Zilemr$%$ – ?1, X1^ z$, X32^ el$ cilir$8 7= cn$@fdvnerelf äd lb$ lgp$, rin$, rvs$ – Bebleimr$ z$ ?5 /7= pep$%ESBD 55=6.17.330.:A$ zrf, 7::: fx$ – X:0.13=^. . 7$ Cevzfrce – Nil`iqg /rvs$%$

136$?/0=?%

Cin$ Dr 07012

:0.13?  Cinfdpgrev lg Lfmfg Sfrqeceelir Zvblecf `f Miszi`ref Cinvdgl ) NgregIrliq, Sqfplgdg @imipgrv, :pfagd Bflfccev, Leleg Bflfccev$ – Co$ ; S$ d$, 2::0/Cinbedgpvl Zilemr$%$ – 51 z$8 20 cn$

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Aid`vlve `fEdqfspeee Sic$ `ed Nil`iqg, @AE@ Svzirp zfdprv Zriefcpvl Edqfspeee e Sfrqecee RvrglfESBD 55=6.5:7.05.2A$ zrf, 7 ::: fx$ – X:0.13?^. . 7$ Sfrqecee zvblecf – Nil`iqg – Cinfdpgree lg lfmf$

367$==/0=?%/:50$=%

Cin$ Dr 07627

:0.135  Bglgd, Qgself G bgpedfe fpfrd gnedperf ; Xespireg sgpvlve Cârzfpe, rgeidvl Cgovl^ ) Qgself

Bglgd$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – 27:, X7^ z$ ; el$, pgb$8 20 cn$Bebleimr$ z$ 2:?.2:5 /60 pep$%

ESBD 55=6.5:7.0?.0A$ zrf, 6:: fx$ – X:0.135^. . 7$ Sgpf – Cârzf pe – Rgeidvl Cgovl – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr 07202

:0.10:  Niognnf` Gbv Oflgl Izpene{grfg prgpgnfdpvlve nf`eci.coervrmecgl äd gafcevdelf sfzpeci.

zvrvlfdpf gcvpf lg cizel ; 70$::$36 – Coervrmef zf`egprec ; Gvpirfa$ gl pf{fe `f `icpir äd nf`eced ) Niognnf` Gbv Oflgl8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 2: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 7= /= pep$%

X:0.10:^ 171$50.:63$2.:?5/:03$2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

73:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

737

:0.107  Cingrdepsce, Spflg Zgrpecvlgrepelf `f g`gzpgrf g div.dscvelir `f lg ngnf cv mfspi{ ;

70$::$:5 – Zf`egpref ; Gvpirfa$ gl pf{fe `f `icpir äd p$ nf`ecglf ) Spflg Cingrdepsce8Edsp$ `f Cfrcfp$ :p$ äd @infdevl Icriperee Sdpee Ngnfe e Cizelvlve$ – Co$ ; S$ d$,2::0$ – 2: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 7? /77 pep$%X:0.107^

171.:63$37.::?$3.:2.:=;17?$3.::?$1/:03$2%Cin$ Dr

:0.102  @gqe`, S$ Spgevdfg bgldficlengpfrec "Ci`rv", /7565.2::0% ; Aelf `f esp$ Nfpi`f `f

prgpgnfdp$ Pfrgzee df.prg`eeidglf ; Xsgpvl Oârkgvcg, rgeidvl Clrge^ ) S$ @gqe`, D$Nfldec, P$ Zizg8 Oil`edmvl "Nil`sed`bgldfipvr", Spgevdfg bgldficlengpfrec "Ci`rv"$– Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs"%$ – 723 z$ ; pgb$, X?^ z$ ; el$ cilir$8 2: cn$

Bebleimr$ lg saârepvl grp$ESBD 55=6.5=57.2.2A$ zrf, 7 ::: fx$ – X:0.102^. . 7$ Prgpgnfdp bgldfisgdgpiregl$

176$?3?/0=?.22%Cin$ Dr

:0.103  . ;  =;$     "      #, -'     

7((/  +0        ' ;70$::$27 – %- ; ($ $   $ '4  $ . $  ) .  %2  ? 28 $$ .       $  ;$ – .$ ; 5$ $, 2::0$ – 20 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 22 /5 pep$%X:0.103^

171$6.::2$30;X17=$62(17=$63^/:03$2%

Cin$ Dr

:0.100  @gdpf, Glemoefre @eqedg cinf`ef ; Xäd 3 zre ; cinfdp$ äd 2 qil$^ ) @gdpf Glemoefre8 prg`$ `f

Mfirmf Cibvc8 ciz$ ; Qepglef Ciribgd$ – Rff`epgrf$ – Co$ ; Cgrpefr, 2::0/Cinbedgpvl Zilemr$%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd% /Gzgrf ädpr.i ädqflepigrf cinvd%

XZgrpfg 7.g^ ; Edafrdvl$ – 2::0$ – 223, X7^ z$ – ESBD 55=6.=5.:=6.6 /äd ciz$% ;A$ zrf, 7 6:: fx$ – X:0.100^

?27$737$7.7 @gdpf

Cin$ Dr 07021

:0.106  @gdpf, Glemoefre @eqedg cinf`ef ; Xäd 3 zre ; cinfdp$ äd 2 qil$^ ) @gdpf Glemoefre8 prg`$ `f

Mfirmf Cibvc8 ciz$ ; Qepglef Ciribgd$ – Rff`epgrf$ – Co$ ; Cgrpefr, 2::0/Cinbedgpvl Zilemr$%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd% /Gzgrf ädpr.i ädqflepigrf cinvd%

XZgrpfg g 2.g^ ; Zvrmgpirevl$ – 2::0$ – 237 z$ – ESBD 55=6.=5.:=1.3 /ädciz$% ; A$ zrf, 7 6:: fx$ – X:0.106^

?27$737$7.7 @gdpf

Cin$ Dr 0702=

:0.101  @gdpf, Glemoefre @eqedg cinf`ef ; Xäd 3 zre ; cinfdp$ äd 2 qil$^ ) @gdpf Glemoefre8 prg`$ `fMfirmf Cibvc8 ciz$ ; Qepglef Ciribgd$ – Rff`epgrf$ – Co$ ; Cgrpefr, 2::0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

732

/Cinbedgpvl Zilemr$%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd% /Gzgrf ädpr.i ädqflepigrf cinvd%

XZgrpfg g 3.g^ ; Zgrg`esvl$ – 2::0$ – 235 z$ – ESBD 55=6.=5.:==.7 /äd ciz$% ;A$ zrf, 7 6:: fx$ – X:0.101^

?27$737$7.7 @gdpf

Cin$ Dr 0702?

:0.10=  Cibvc, Mfirmf Cinfdpgree lg "@eqedg cinf`ef" ; Xäd 2 qil$^ ) Mfirmf Cibvc8 ciz$ ; Qepglef

Ciribgd$ – Rff`epgrf$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 7? cn$ . /Cil$"Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd% /Gzgrf ädpr.i ädqflepigrf cinvd%

XQil$^ E$ – 2::0$ – 2:=, X7^ z$ – ESBD 55=6.=5.:?=._ /äd ciz$% ; A$ zrf , 7 6::fx$ – X:0.10=^

?27$737$7$:

Cin$ Dr 07025

:0.10?  Cibvc, Mfirmf 

Cinfdpgree lg "@eqedg cinf`ef" ; Xäd 2 qil$^ ) Mfirmf Cibvc8 ciz$ ; QepglefCiribgd$ – Rff`epgrf$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 7? cn$ . /Cil$"Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd% /Gzgrf ädpr.i ädqflepigrf cinvd%

XQil$^ 2$ – 2::0$ – 232 z$ – ESBD 55=6.=5.:=5.? /äd ciz$% ; A$ zrf , 7 6:: fx$– X:0.10?^

?27$737$7$:

Cin$ Dr 0703:

:0.105  Ngapfg, Sfrmofe Sfree ; Ceclv `f zrflfmfre ) Sfrmofe Ngapfg, Eid Mirevc, Dgpgleg Bvlgp8 Vdeq$

Pfo$ g Nil`iqfe$ Cgpf`rg Ngpfngpecg$ – Co$ ; V$P$N$, 2::0$ – 0? z$8 27 cn$

Bebleimr$ z$ 0? /6 pep$%A$ zrf, 76: fx$ – X:0.105^. . 7$ Sfree dvnfrecf$

675$1/:=6$?%

Cin$ Dr 61

:0.16:  [gor e {gogri{$ Zrizrefpe e cgrgcpfrespece ; Äd`rvngr nfpi`ec ) Vdeq$Pfo$ g Nil`iqfe$ Agc$ Pfodilimef e Ngdgmfnfdp äd Ed`vspreg Glenfdpgr$ Cgpf`rgPfodilimeg svbspgdflir {gogrigsf8 glcp$ ; Sfrmev Slibi`fdevc, Lv`nelg Bglfg8 rf`$rfsz$ ; Gdgpilef Gdpidiqece$ – Co$ ; V$P$N$, 2::0$ – 35, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 35 /= pep$%A$ zrf, 7:: fx$ – X:0.16:^

110$7(60=$06?$2/:=1$6%Cin$ Dr 65

:0.167  Irmgde{grfg fxzf`eeelir rvpefrf ; Svzirp lg cvrsvl `f zrflfmfre "Pfodilimegirmgde{ree prgaecvlve `f nravre" ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Edmedfref eNgdgmfnfdp äd Nfcgdec$ Cgpf`rg Edmedfref e Ngdgmfnfdp äd Prgdszirp8 glcp$ ;Pv`ir Glcg{, $$$8 rf`$ rfsz$ ; Eid Särbv$ – Co$ ; V$P$N$, 2::0$ – ?=, X7^ z$ ; aem$, pgb$8 27cn$

Bebleimr$ z$ ?= /7= pep$%A$ zrf, 76: fx$ – X:0.167^. . 7$ Prgdszirp rvpefr – Irmgde{grf$

161$77/:=6$?%

Cin$ Dr 6=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

733

:0.162  Oe`rgvlecg$ Rfflf `f gz ; Äd`rvngr nfpi`ec zfdprv lvcr$ `f gd ) Vdeq$Pfo$ g Nil`iqfe$ Cgpf`rg Fcipfodef, Ngdgmfnfdp Fcilimec e Edmedfreg GzflirVDFSCI)Civspfgv8 glcp$ ; @egdg Lfv, Ixgdg Brecfgm8 rf`$ rfsz$ ; @vneprvVdmvrfgdv$ – Co$ ; V$P$N$, 2::0$ – 07, X2^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 07 /6 pep$%A$ zrf, 7:: fx$ – X:0.162^

121$?/:=1$6%

Cin$ Dr 60

:0.163  Gngree, Qfridecg Zriblfnf `f coenef gdglepec ; Xzfdprv v{vl spv`fdelir^ ) Qfridecg Gngree,

Lgresg Cfrdfmg8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ `f Pfodilimef e Ngdgmfnfdp ädEd`vspreg Glenfdpgr$ Cgpf`rg Coenef$ – Co$ ; V$P$N$, 2::0$ – 723, X3^ z$ ; pgb$8 27cn$

Bebleimr$ z$ 723 /= pep$%ESBD 55=6.5?2:.:._A$ zrf, 3:: fx$ – X:0.163^. . 7$ Coenef gdglepec $

603/:=6$?%

Cin$ Dr 05

:0.160  Glenfdpre cv gz e cgdgle{re ; Äd`rvngr nfpi`ec zfdprv zriefcpvl `f gd ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Vrbgdesn e Groepfcpvr$ Cgpf`rg Fcipfodef,Ngdgmfnfdp Fcilimec e Edmedfreg Gzflir VDFSCI)Civspfgv8 glcp$ ; @egdg Lfv,Dgpgleg Ceibgdv8 rf`$ rfsz$ ; @vneprv Vdmvrfgdv$ – Co$ ; V$P$N$, 2::0$ – 65, X7^ z$ ;aem$8 27 cn$

Bebleimr$ z$ 65 /= pep$%A$ zrf, 7:: fx$ – X:0.160^

12?$7=7/:=1$6%

Cin$ Dr 63

:0.166  Glenfdpre cv gz e cgdgle{re ; Äd`rvngr nfpi`ec zfdprv zriefcpvl `f gd ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Fcipfodef, Ngdgmfnfdp Fcilimec e Edmedfreg GzflirVDFSCI)Civspfgv8 glcp$ ; Eid Eidf, $$$8 rf`$ rfsz$ ; @vneprv Vdmvrfgdv$ – Co$ ;V$P$N$, 2::0$ – 27 cn$

Zgrpfg 7.g$ – 2::0$ – 1=, X3^ z$ ; aem$, pgb$ – Bebleimr$ z$ 1= /5 pep$% ; A$ zrf , 7::fx$ – X:0.166^

12?$7=7/:=1$6%

Cin$ Dr 62

:0.161  Cz" äd, Evref Scofnf `f zredcezev ; Mfdfrglepe$ Scofn flfcprec `f zredcezev ; Äd`rvngr

`e`gcpeci.nfpi`ec ) Evref Cz äd, Ri`ecg Zri`gd, Glfxgd`rv Cz äd8 rf`$ rfsz$

Evref Cz äd8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Edmedfref e Ngdgmfnfdp äd Nfcgdec$Cgpf`rg Mfinfpref @fscrezpeq e @fsfd$ – Co$ ; V$P$N$, 2::0$ – 27 cn$Zgrpfg 7.g$ – 2::0$ – 72=, X7^ z$ ; aem$, pgb$ – Gvp$ svdp ed`ecg e zf qs$ a$ `f pep$

– Bebleimr$ z$ ?3.?0 /2: pep$% ; 70 lfe, 76: fx$ – X:0.161^127$3$:1/:=1$6%

Cin$ Dr

:0.16=  Ngede aremireaecf ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ g Nil`iqfe$ Cgp$ VpelgkPfodilimec Ed`vspregl8 flgb$ ; Qlg`ener @neprefq, Qgself Cgrpiafgdv$ – Co$ ; V$P$N$,2::0$ – 27 cn$

Zgrpfg 7.g$ – 2::0$ – 700 z$ ; aem$, pgb$ – Bebleimr$ z$ 702 /1 pep$% ; A$ zrf , 76:fx$ – X:0.16=^

. . 7$ Ngede aremireaecf$ 127$6=/:=6$?%

Cin$ Dr 2?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

730

 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

736

:0.16?  "Ae{eilimeg e beicoeneg zlgdpflir `f cvlpvr ; /gszfcpf fcilimecf%",senzi{$ p$ /38 2::08 Coeedv%$ Ae{eilimeg e beicoeneg zlgdpflir `f cvlpvr ;/gszfcpf fcilimecf% ; Lvcr$ p$ glf Senzi{$ 3 gl Sic$ `f Ae{eilimef e BeicoenefQfmfpgl ) cin$ `f irm$ ; Ping, Seneid /zrf$% ,$$$ – Co$ ; S$ d$, 2::0$ – 2?:, X7^ z$ ;aem$, pgb$8 2: cn$

Gdpfpep$ ; Gcg`$ `f :p$ g Nil`iqfe, Sfceg `f :p$ Beilimecf, Coenecf eGmrecilf, Edsp$ `f Ae{eilimef g Zlgdpflir, Sic$ `f Ae{eilimef e Beicoenef Qfmfpgl$ –

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.5?70.:.2 /äd ciz$%A$ zrf, 7:: fx$ – X:0.16?^. . 7$ Ae{eilimeg zlgdpflir$ 2$ Beicoeneg zlgdpflir$

X6?7$7(6==$7^;137$70=>736>777>717$7

Cin$ Dr

:0.165  /%, $ $ ;2  /+-    '2  ;

X'"$^ ; 2.2 $ ) $ $ 5"8 $ $ ; !$ – .$ ; ;, 2::0$ – 2:cn$

X.$^ 7 ; '    "G     

  -  .8%$ – 2::0$ – 3:?, X2^ z$ ; aem$ – Ädcgsfpg pezimr$ gvp$ $ 5"  '$ – Bebleimr$ z$ 3:?.37:/63 pep$%$ – ESBD 55=6.5==7.3.? ; A$ zrf , 7:: fx$ – X:0.165^

. . 7$ Ni`flgrfg sespfnflir gvpingpf /rvs$%$ 2$ Sespfnf gvpingpf – Ni`flgrf /rvs$%$ 3$ Ni`flf ngpfngpecf$

1?7$6;675$?;::0$070$23/:=6$?%

Cin$ Dr

:0.11:  "Spg"evdfg Bgldficlengpfrec "Ci`rv" lg 06 gde", cida$ p$$.zrgcpec /2::08 Coeedv%$ Spgevdfg Bgldfi.clengpfrec "Ci`rv" lg 06 gde ; Ngpfreglflfcida$p$.zrgcpecf, 75 nge 2::0, Oârkgvcg ) il$ rf`$ ; S$ @gqe`, $$$ – XCo$ ; Serevs^, 2::0$– 70? z$ ; aem$, pgb$8 2: cn$

Gdpfpep$ ; Vdeq$ `f Spgp `f Nf`eced e Agrngcef "D$ Pfspfnegdv"$ Cgpf`rgNf`eced Edpfrd Dr 7 AR, Oil`edm "Nil`sed`bgldfipvr", Spgevdfg Bgldficlengpfrec "Ci`rv", Clrge$ – Pfxpf ; lb$ rin$, rvs, vcr$ – Bebleimr$ lg saârepvl grp$ – Äd rf`$ gvp$– ESBD 55=6.5=57.3.: ; A$ zrf, 76: fx$ – X:0.11:^

176$?3?/:?2%>736$7>717$7>717$2

Cin$ Dr

:0.117  Rv`ec, QglfrevBeilimef ; Zricfsf e sespfnf qepglf ; Ngd$ zfdprv cl$ g 77.g ; zriael rfgl ) 

Qglfrev Rv`ec, Leleg @fdceciq, @vneprv Bgpâr8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ;Cgrp`e`gcp ; Rfclgng, 2::0$ – 2:6, X3^ z$ ; aem$, pgb$8 21 cn$

ESBD 55=6.50:.16._ /Cgrp`e`gcp%$ – ESBD 55=6.532.53.2 /Rfclgng%

A$ zrf, A$ per$ – X:0.117^. . 7$ Beilimef$

6=/:=6$3%

Cin$ Dr

:0.112  Ngnip, Qepglef Ore.cidpvr lg mfimrgaef > .   --( ; cl$ 77 ) Qepglef

Ngnip$ – Co$ ; Zidpis, 2::0 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 31, X7^ z$ ; ore8 25 cn$Gvp$ ed`ecgp zf qs$ ciz$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.112^. . 7$ Mfimrgaef – O r  e$

572$03/:?0$3%>736$7>717$7

Cin$ Dr 7?77

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

731

:0.113  Ir`edvl ; Bg{flf cinzi{eefe e zriefcpree `f groepfcpvr ; Äd`rvngr nfpi`ec ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Groepfcpvrg8 glcp$ ; Neogel :grmgri`scoe, $$$8 rf`$rfsz$ ; Qlg`ener Mge`g$ – Co$ ; V$P$N$, 2::3$ – 7?, X2^ z$ ; aem$, pgb$8 25 cn$

Bebleimr$ z$ 7? /1 pep$%A$ zrf, 7:: fx$ – X:0.113^

=2$:72/:=1$6%

Cin$ Dr 6?

:0.110  Vdeqfrsvl ; fdcecl$ zfdprv g`ilfscfde ) gvp$ e Xsflfc$^ ; Eid Oilbgd8 zecp$ ;Qepglef Ricg$ – XCo$ ; Grc, 2::0^ /Cinbedgpvl Zilemr$%$ – 0? z$ ; el$ cilir$8 25 cn$

ESBD 55=6.17.:11.? /äd ciz$%A$ zrf, A$ per$ – X:0.110^. . 7$ Vdeqfrsvl – Fdceclizf`ee$ 2$ Fdceclizf`ee – Vdeqfrsvl$

:?=$6;620$?/:3:%

Cin$ Dr 073:2

:0.116  Cidafred"g p$ g spv`fd"elir /6=8 2::08 Coeedv%$ Pf{flf cflfe `f.g 6=.gcidafred peedeaec g spv`fdelir ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg8 cil$ rf`$ ; G$Zglee, $$$ – Co$ ; Cfdprvl F`$ gl VGSN, 2::0$ – 377 z$ ; `egmr$, pgb$8 27 cn$

Pfxpf ; lb$ rin$, ar$, fdml$, rvs ESBD 55=6.501.??.=A$ zrf, 7:: fx$ – X:0.116^

X:?2(3=?$0^/0=?%>::

Cin$ Dr

:0.111  "Ädq"nâdpvl nf`ev `f szfceglepgpf ; zriblfnf, rfgle{re, zfrszfcpeqf",cida$ p$.zrgcp$ /2::08 Coeedv%$  Ädqnâdpvl nf`ev `f szfceglepgpf ; zriblfnf,rfgle{re, zfrszfcpeqf ; Cida$ p$.zrgcpec, 21 nge 2::0 ) cil$ rf`$ ; B$ Miliqed, $$$ – Co$; CrespeGdg, 2::0 /Pezimr$ Irofe%$ – 237, X7^ z$ ; aem$, mrga$, pgb$8 27 cn$

Gdpfpep$ ; Cilfmevl Dg$ `f Nf`eced e Agrngcef `ed Coeedv$ – Pfxpf ; lb$

rin$, fdml$, ar$, rvs$ – Zf ciz$ ; 1: `f gdeESBD 55=6.5=??.1._A$ zrf, 6:: fx$ – X:0.111^. . 7$ Ädq nâdpvl nf`ev `f szfceglepgpf – Nil`iqg$

X3==(17^/0=?%/:?2%>::

Cin$ Dr 3:6=

:0.11=  ) 2::0 ; .- ) Prgqfl cinzgdu "Oile`gu Sfrqecf"$ – XCo$ ; S$ d$, 2::0^$– =2, X7^ z$ ; el$ cilir$8 3: cn$

A$ zrf, A$ per$ – X:0.11=^3=5$?6/:?6%

Cin$ Dr

:0.11?  Mglgecv.Zvd, Fnelegd Ued Penf ; Xdfgdpilimef^ ) Fnelegd Mglgecv.Zvd8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq8 el$ ; Eid Hingd$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 2?1, X6^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 01:%

Rfa$ esp$.lep$ z$ 210.2?=ESBD 55=6.=0.=?1.? /Lepfrg%$ – ESBD 5=3.1=6.707.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.11?^

?27$736$7/0=?%.7(?27$736$7/0=?%.3 Mglgecv.Zvd

Cin$ Dr 072?5

:0.115  Ngogbogrgpg ; Ngrf fzizff sgdscrep ; Xprg`$ `ed lb$ qfcof ed`i.fvrizfgd^ ) prg`$ `f Zgqfl @gref8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq8 el$ ;

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

73=

Glfx Vssi}$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$– 20?, X3^ z$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f GdgpilQe`rgcv e @gd Qe`rgcv8 3:0%

Rfa$ esp$.lep$ z$ 201.205ESBD 55=6.=0.==1.: /Lepfrg%$ – ESBD 5=3.1=6.731.? /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$$ – X:0.115^

?27$277.7

Cin$ Dr 077?6

:0.1=:  $&, /   2  2   ; X"-$ /    ,

$$   $ "^ )  5  $/$ – .$ ; 5$ $, 2::0/-("%$ – 3?? z$, X2:^ z$ aiaimr$ cilir$8 22 cn$

ESBD 55=6.5:7.67.0 /äd ciz$%A$ zrf, 6:: fx$ – X:0.1=:^

50/0=?%(525 Mgnvrgre

Cin$ Dr 07013

:0.1=7  Izpene{grfg cglepee f`vcgefe zred zriniqgrfg rfflflir `f cilgbirgrf ädprfedspepveelf `f ädqnâdp ; Xngpfreglflf cida$, 37 ngrp$ 2::0^ ) ciir`$ zrimrgn ; QeirecgMirg.Zispec$ – Co$ ; Cfdprvl F`vcgeidgl Zri @e`gcpecg, 2::0 /Cinbedgpvl Zilemr$%$– 12 z$ ; `egmr$, aem$, pgb$8 20 cn$ – /Cida$ f`vcgeg ; Wvi Qg`es9%

Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Avd`gefeSiris Nil`iqg

ESBD 55=6.5:7.6:.1A$ zrf, 6:: fx$ – X:0.1=7^. . 7$ Zilepec  f`vcg efe$

3=$:7/:?2%

Cin$ Dr

:0.1=2  Gvpinex ; Moe`vl gvpinibelespvlve$ – XCo$ ; S$ d$, 2::0^$ – 1: z$ ; el$ cilir$8 2:cn$

Pfxp ; lb$ rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.1=2^

125$33/:31%>717$7

Cin$ Dr

:0.1=3  Ziziqece, Pfi`ir 6:: bgdcvre cv e `fszrf spingpilime ) Pfi`ir Ziziqece$ – Co$ ; Flgd

Zilemrga, 2::0$ – 700 z$ ; el$8 76 cn$

ESBD 55=6.5=03.=.1A$ zrf, 2 ::: fx$ – X:0.1=3^. . 7$ Bgdcvre$

?27$736$7/0=?%.31 Ziziqece

Cin$ Dr

:0.1=0  Zricg, Zgqfl Zirprfpf cv kibfdv.d kis ; Xg gcpirelir nil`iqfde^ ) Zgqfl Zricg$ – Co$ ;

Zrixeng, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 230, X1^ z$ ; el$8 27 cn$ – /QEL@ID . 2::0%Gzgrf cv szrekedvl Gsic$ `f Ciiz$ Edp$ "Zrixeng", Vdevdee Pfgprglf `ed

Nil`iqg, @FCG . ZrfssESBD 55=6.5116.7.5

A$ zrf, 7 ::: fx$ – X:0.1=0^. . 7$ Gcpire `f pfgprv . Nil`iqg$=52$:=2$2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

73?

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

735

:0.1=6  Ceibgd, Nepriagd Mfinfpref `eafrfdegl ; Zriblfnf ) Nepriagd Ceibgd, Lgvrfdev Cglnvcoee$ –

Co$ ; VSP, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 750 z$8 27 cn$Bebleimr$ z$ 7?3.7?0 /7= pep$%ESBD 55=6.5?76.:._A$ zrf, 3:: fx$ – X:0.1=6^. . 7$ Mfinfpref `eafrfd  egl $

670$=6/:=1$6%Cin$ Dr

:0.1=1  Gcpg fp cinnfdpgpeidfs ; Gdglflf Vdeq$ `f Spgp `ed Pergszil – 2::2 ) cil$rf`$ ; N$ Ceibgd /rf`$ fa%, $$$ – Co$ ; VSP, 2::3 /Pezimr$ "Flgd Zilemrga"%$ – 25 cn$

Qil$ 3 ; :peedf ae{ecf e ngpfngpecf, edairngpec, `e`gcpecg ae{ecee, ngpfngpeceee edairngpecee$ – 2::3$ – 207 z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, fdml$, ar$, rvs$ – Bebleimr$lg saârepvl grp$ – ESBD 55=6.5===.1.1 ; A$ zrf, 76: fx$ – X:0.1=1^

X6:(::0^(3=?$0/0=?%/:?2%>::

Cin$ Dr

:0.1==  <#, # 

'  2 ; /)  $ % ; Xzfdprv v{vlspv`fdelir^ )  $- 9-8 '$ $ ;  5"$ – .$ ; 5$ $, 2::0/Cfdprvl F`$.zilemr$ gl VSN%$ – 316 z$8 27 cn$

Bebleimr$ z$ 30?.305 /2? pep$%ESBD 55=6.=:.37=.?A$ zrf, 7:: fx$ – X:0.1==^. . 7$ Gc  evde agrngci.`edgnecf /rvs$%$ 2$ Zri`vsf agrngcfvpecf /rvs$%$

176$27)$21;117$72/:=6$?%

Cin$ Dr 0?):0

:0.1=?  Zilidf{ee äd gdee cflve `f.gl `ielfg r{bie nid`egl ; Cvlfm$ `f `ic$ ) Vdeq$`f Spgp `ed Nil`iqg$ Cgpf`rg `f Esp$ Vdeqfrsgl8 glcp$, edpri`$, dipf e cinfdp$ ;

Gdgpil Zfprfdcv$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 20: z$8 20 cn$Bebleimr$ z$ 22= e äd dipflf `f svbsil$ – Ed`$ `f dvnf z$ 22?.232$ – Gzgrfcv szrekedvl avd`gefe "Sullgbvs"

ESBD 55=6.50:.10.7A$ zrf, A$ per$ – X:0.1=?^. . 7$ R {bievl gl `ielfg nid`egl, 7535.7506 – Zilidf{ee – Espiref$ 2$

Zilidf{ee äd gl `ielfg r {bie nid`egl, 7535.7506$50/>712$7%"7535)7506"/:53%

Cin$ Dr 731

:0.1=5  Mremire", CirdflegGcpeqepgpfg bgdcgr ; Xzfdprv v{vl spv`fdelir^ ) Cirdfleg Mremire8 Vdeq$

Lebfr Edp$ `ed Nil`iqg$ – F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Cgrpefr, 2::0 /Pezimr"Rfclgng"%$ – 022, X2^ z$ ; aem$, pgb$8 20 cn$ – /Cgrpefr f`vcgeidgl%Bebleimr$ z$ 0:0.0:1, lg saârepvl cgz$, e äd dipflf `f svbsilESBD 55=6.=5.261.7A$ zrf, 6:: fx$ – X:0.1=5^. . 7$ Izfrg ee bgdcgrf$

331$=7/:=6$?%

Cin$ Dr 705

:0.1?:  1, $ .$ ;  -    ; /'"$% )  $$ .$ $ – 2.  $,

"$  $ – .$ ; 5$ $, 2::0 /Pezimr$ "Rfclgng"%$ – 615 z$8 2: cn$Bebleimr$ äd pfxpESBD 55=6.=:.3?:.7

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

70:

A$ zrf, 3:: fx$ – X:0.1?:^. . 7$ Pfireg spgpvlve e `rfzpvlve /rvs$%$

30:$72/:=6$?%

Cin$ Dr

:0.1?7  Ibspfprec zrgcpec ; Xäd`rvngr^ ) N$ :pfnbfrm, F$ Mlg`vd, Q$ Arezpv, D$Cirilciqg$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 02=, X2^ z$ ; aem$, pgb$8 20 cn$

ESBD 55=6.532.56.5A$ zrf, 6:: fx$ – X:0.1?7^. . 7$ Ibspfprec $

17?$2/:=6%

Cin$ Dr

:0.1?2  Vrsv Dgdev, Ri`ecgLenbgkvl nepec e rflemeis gl grpfe zredcegrf mfpecf /sfc$ EQ.EEE ä$ Cor$% ) Ri`ecg

Vrsv Dgdev$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 20=, X7^ z$ ; aem$8 20 cn$ –/Bebl$ p$ g f`$ "Cgrpe`gcp" "Bgsgrgbecg"8 0%

Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ z$ 710.7=? e äd pfxp$ – Ed` mfd$ z$ 7?:.7?0ESBD 55=6.50:.13.3

A$ zrf, 6:: fx$ – X:0.1?2^. . 7$ Grp  zrenepeq $=$:37$2/>73%

Cin$ Dr 73=

:0.1?3  .,, # ;/    /  / ; $ ) 

%- .#8 $ $ ;  .#8 = 4-   $ $ – .$ ; 5$ $, 2::0 /Pezimr$ "Rfclgng"%$ – 27: z$ ; aem$8 25 cn$

Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$ – Bebleimr$ z$ 2:?.2:5$ – $  ($  2  

ESBD 55=6.532.50.:

A$ zrf, 7::: fx$ – X:0.1?3^. . 7$ Pilfrgd  – Pedfre /rvs$%$ 2$ Cinzfpfd  sicegl  /rvs$%$ 3$ Pedfre – Pilfrgd  – Cinzfpfd  sicegl  /rvs$%$

371$10=$6(3=$:3.:63$1/:=6%

Cin$ Dr 736

:0.1?0  Cgrpgfq, Sfrmofe Pilfrgdg e cinzfpfdg sicegl ; Moe` nfpi`ec zfdprv airngpire ) Sfrmofe

Cgrpgfq8 rf`$ rfsz$ ; Gddg Cgrpgfqg8 prg`$ ; Lgresg Pvrfg, Ngred Pvrfg8 Cfdprvl `f@f{qilpgrf g Pedfrfpvlve `ed Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ –27: z$ ; aem$, pgb$8 25 cn$

Gvp$ fspf ed`ecgp zf qs$ a$ `f pep$ – Bebleimr$ z$ 2:?.2:5$ – Gzgrf cv szrekedvlaedgdc$ gl Aid`vrelir zfdprv Edeegpeqf glf PedfrelirESBD 55=6.532.55.7A$ zrf, 7::: fx$ – X:0.1?0^. . 7$ Pilfrgd  – Pedfre$ 2$ Cinzfpfd  sicegl  – Pedfre$ 3$ Pedfre – 

Pilfrgd  – Cinzfpfd  sicegl $371$10=$6(3=$:3.:63$1/:=6%

Cin$ Dr

:0.1?6  Oipedfgdv, Qlg`ener Pgcpecg coervrmecgl äd prgpgnfdpvl zglegpeq lg bildgqee cv ecpfrf ibsprvcpeqf

pvnirglf ) Qlg`ener Oipedfgdv, Sg`fh Gl.Agheo8 Vdeq$ `f Spgp `f Nf`eced  e

Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg 2 coervrmef$ – Co$ ; S$ d$, 2::0 /Pezimr$"Rfclgng"%$ – 733 z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 77?.733 /2=: pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

707

ESBD 55=6.532.5:.?A$ zrf, 6:: fx$ – X:0.1?6^. . 7$ Aecgp – Ecpfrf pvnirglf – Prgpgnfdp zglegpeq$

171$31.::?$6.::1$:0.:?5

Cin$ Dr 7:?

:0.1?1  [mgr`gd, @gd

Cvlfmfrf `f zriblfnf lg mfdfpecg mfdfrgl ; /ngpfregl `e`gcpec% ) @gd[mgr`gd, Mgledg Cingriq8 rfsz$ `f f`$ ; Le`eg @fdceciq8 Vdeq$ `f Spgp `ed Nil`iqg$Cgpf`rg Beilimef Qfmfpgl$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 1: z$ ; pgb$820 cn$ – /BeiVdeqfrs8 3%

Bebleimr$ z$ 01 /71 pep$%ESBD 55=6.50:.65.6A$ zrf, 7::: fx$ – X:0.1?1^. . 7$ Mfdfpec  mfdfrgl $

6=6/:=1$6%

Cin$ Dr 721

:0.1?=  Screepire – lgvrfge ge zrfnevlve "Ogds Corespegd Gd`frsfd" ) Bebl$ Dg$zfdprv Cizee "Eid Crfgdm", Sfceg Dg$ g Cidselevlve Edp$ gl Cree zfdprv Cizee ePedfrfp8 glcp$ ; Leleg Pcgce, Pgngrg Nglfrv8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Zidpis,2::0 /Pezimr$ "Rfclgng"%$ – 57, X7^ z$ ; el$8 20 cn$

Bebl$ Dg$ zfdprv Cizee "Eid Crfgdm" – 1: `f gde$ – Bebleimr$ z$ ??.?5 e lgsaârepvl aeefrelir beimr$

ESBD 55=6.52=.32.=A$ zrf, 2::: fx$ – X:0.1?=^

. . 7$ Screepire – Lgvrfg e – Zrfnevl "Ogds Corespegd Gd`frsfd"$:71;X?27$:5(:1$:1?^

Cin$ Dr 72?

:0.1??  "Gbsprgcps id BEP( Edpfrdgpeidgl Cidafrfdcf id EdairngpeidPfcodilimefs", cida$ edp$$ /38 2::38 Coeedv%$ Ggbsprgcps id BEP( EEE EdpfrdgpeidglCidafrfdcf id Edairngpeid Pfcodilimefs ; cida$ edp$, =.77 gzr$, 2::3 ) cida$ coger ; G$Gd`ref$ – Co$ ; Nil`EdaiDfp , 2::3 /Pezimr$ "Rfclgng"%$ – 25 cn$

Qil$ 3$ – 2::3$ – 2?6, X3^ z$ ; aem$, pgb$ – Pfxp ; lb$ rin$, fdml$, rvs$ –Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvl aedgdc$ gl @fz$ ia EdairngpeidPfcodilimefs ia Rfz$ ia Nil`iqg, "1'  "" /Limis.zrfss%,@f`fngd Mrgd` Coeedv, @GGC Sespfn, $$$ ; ESBD 55=6.5=2?.7.: ; A$ zrf , 3:: fx$– X:0.1??^

::0(371$==/:?2%>736$7>717$7>777

Cin$ Dr 776

:0.1?5  [bârceim, Qlg` :pfagd cfl Ngrf e Sadp – qiefqi`vl rinâdelir ) Qlg` [bârceim8 ciz$ ; Eg$Ileedäc$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 7=0, X2^ z$ ; el$, d$ nv{$8 2: cn$

ESBD 55=6.52=.06.5A$ zrf, 7::: fx$ – X:0.1?5^. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqg 706=.76:0 – Espiref – 

Beimrgaee$ 2$ Espireg rinâdelir – @indeg lve pfagd cfl Ngrf$50/0=?%(50/05?%/:52%

Cin$ Dr 725

:0.15:  Aligrfg `f zf Mrve ; Scfdgree, câdpfcf, zif{ee, dvnrpire, zsglne, ciled`f,

cvmfpre ) Xgvp$ e sflfcef^ ; Evleg Isiegdv8 ciz$ ; Decilgf Sârbv$ – Co$ ; S$ d$, 2::0/Pezimr$ "Rfclgng"%$ – 37, X7^ z$ ; d$ nv{$8 22 cn$ – /Cil$ "Rnvrflf" ) cil$ edeegp e ädmrekep `f Gdg Ngdilf% 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

702

ESBD 55=6.532.52.0A$ zrf, A$ per$ – X:0.15:^

:?=$6

Cin$ Dr 7:0

:0.157  Bvpdgrv, Pgpegdg 

Irefdpre ailclirecf äd zif{eg zispbflec `ed Bgsgrgbeg /gdee 751:.75?:% ) Pgpegdg Bvpdgrv8 rf`$, ädmrekerfg f`$ ; Ese`ir @icpirfgdv$ – Co$ ; S$ d$, 2::0$ – 71? z$82: cn$

Bebleimr$ z$ 76?.71= /713 pep$%ESBD 55=6.5===.?.2A$ zrf, 2:: fx$ – X:0.157^. . 7$ Lepfrgpvr  rinâd  `ed Bgsgrgbeg, 751:.75?: – Irefdp re ailclirecf – 

Espiref e crepec $?27$736$7/0=?%$:5;35?

Cin$ Dr

:0.152  Relfgdv, Seneid 

Lg pfd`rf risåf `v ngped ; Xqfrsvre^ ) Seneid Relfgdv$ – Co$ ; Zidpis, 2::0/Pezimr$"Rfclgng"%$ – 732 z$ ; el$8 7= cn$Pfxp ; lb$ ar$ESBD 55=6.52=.0=.6A$ zrf, 3:: fx$ – X:0.152^

?27$736$7/0=?%.7>733$7 Relfgdv

Cin$ Dr

:0.153  Cvci, QgrqgrgNge fspf.i Aligrf `f evbep$$$ ; Zifnf `f svalfp ) Qgrqgrg Cvci8 ciz$ ;

Decilgf Sârbv$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 01, X2^ z$8 2: cn$ – /Cil$"Zifses" ) cil$ edeegp e ädmrekep `f Gdg Ngdilf%

ESBD 55=6.532.51.=A$ zrf, 7::: fx$ – X:0.153^?27$736$7/0=?%.7 Cvci 

Cin$ Dr 70?

:0.150  Zgqlecfdcv, SfrmevCgefp `f spv`ev lg Espireg lepfrgpvree vdeqfrsglf ) Sfrmev Zgqlecfdcv$ – Co$ ;

Lepfrg /f`vcgeidgl%, 2::0 /Pezimr$ "Rfclgng"%$ – 2: cn$XZgrpfg^ g 2.g ; Fzicg Rfdgpfree$ – 2::0$ – 713, X7^ z$8 2: cn$ – Bebleimr$ lg

saârepvl pfnflir$ – ESBD 55=6.=0. =5:.1 ; A$ zrf, 6:: fx$ – X:0.150^. . 7$ Lepfrgpvrg vdeqfrsgl  – Espiref e crepec $

?2/7::.?=%$:5":0"/:=6$?%Cin$ Dr 50

:0.156  9, ) '  4 ; /2  "% ) 3 %(8 2$ ; ! 

%($ – XCo$ ; Zidpis, 2::0^ /Pezimr$ "Rfclgng"%$ – 55, X7^ z$ ; el$8 22 cn$ESBD 55=6.52=.6:.6A$ zrf, 6:: fx$ – X:0.156^

?27$736$7/0=?%.7%( 

Cin$ Dr

:0.151 

!,

 ".2" ; / )  $  =$ – H$ ; 5$ $, 2::0 /;$

""%$ – 725 z$ ; el$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

703

ESBD 55=6.532.5=.6A$ zrf, 7:: fx$ – X:0.151^

?27$717$7/0=?%.30= 

Cin$ Dr 6=

:0.15=  Nirgrv, Fneleg

Clizipf gsprglf ; Cinzi{$ e `erekirvl Pfi`ir [mvrfgdv ) Fneleg Nirgrv8 zrfa$; Mo$ Nvspfg8 ciz$ ; Eg$ Ileedäh$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 705, X2^ z$; pgb$, X72^ z$ ; el$, el$, aipimr$ cilir$8 2: cn$

Bebleimr$ z$ 701.705 /65 pep$% e äd dipflf `f svbsilESBD 55=6.52=.6=.2A$ zrf, 7::: fx$ – X:0.15=^. . 7$ Cinzi{epire – @erekire – Pfi`ir [mvrfgdv, 7535.$$$

=?$:=7$)$2

Cin$ Dr 765

:0.15?  Mrg`edgre, Mgledg

Nghf Uivr Lfssids Gcpeqf ; Nfpoi`ilimecgl mve`f air pfgcofrs gd`spv`fdps ) Mgledg Mrg`edgre, Decvledg Qflfg8 Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$– Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 76:, X7^ z$ ; pgb$8 2: cn$

Bebleimr$ z$705.76:ESBD 55=6.527.17.2A$ zrf, 2:: fx$ – X:0.15?^. . 7$ Lenbg fdmlf{  – Nfpi`ecg zrf` ree$

?77$777;3=2$??7$777$7$:01$71/:=6%

Cin$ Dr 716

:0.155  Qgselgcof, Cf{greg 

Moe` cilgr ; rinâd.argdcf{.rvs ) Cf{greg Qgselgcof, Fvmfdeg Zgqfl, NgregBvkirfgdv$ – F`$ g 2.g, rfq$ – Co$ ; Fzemrga, 2::: /Pezimr$ "Rfclgng"%$ – 767 z$ ; el$,pgb$8 7= cn$

Bebleimr$ z$ 767 /= pep$%ESBD 55=6.56?1.7.3A$ zrf, A$ per$ – X:0.155^. . 7$ Lenbg rinâd  – Moe`vre `f cidqfrsg ef$ 2$ Lenbg argdcf{  – Moe`vre 

`f cidqfrsg ef$ 3$ Lenbg rvs  – Moe`vre `f cidqfrsg ef$?77$736$7.26/:=6$3%>733$7>717$7

Cin$ Dr 773

:0.=::  Crfgdm, Eid

Screfre ) Eid Crfgdm8 ciz$ ; Qepglef Ciribgdv$ – F`$ g 2.g$ – Co$ ; Cgrpefr,2::0 /Pezimr$ "Rfclgng"%$ – 7?3, X7^ z$8 2: cn$ – /Bebl$ `fscoes ) ciir`$ `fMofirmof Fre{gdv%

ESBD 55=6.505.65.2A$ zrf, 1:: fx$ – X:0.=::^

?27$736$7 Crfgdm 1(?27$736$7.30 Crfgdm 

Cin$ Dr 72=

:0.=:7  Mrgdgce, Le`eg Zgv{f `edgnecf ; Moe` zfdprv cg`rflf `e`gcpecf ) Le`eg Mrgdgce$ – Co$ ;

Fzemrga, 2::0 /Pezimr$ "Rfclgng"%$ – 771 z$ ; el$, d$ nv{$8 22 cn$

ESBD 55=6.520.21.3A$ zrf, A$ per$ – X:0.=:7^. . 7$ Irmgde{grfg nvdcee cilgrf $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

700

3=7$32

Cin$ Dr

:0.=:2  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir e g bvrvefdelir > -   -#2      "  /22 /  + 2::0 -    "/"     ) Ned$

Gmrecvlpvree e ed`vsprefe zrflvcrpigrf gl Rfz$ Nil`iqg$ Edszfcpirgpvl `f Spgp Rfz$zfdprv Zripfceg Zlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 2: cn$$$$ evdef 2::0$ – 2::0$ – 63, X77^ z$ ; pgb$, X72^ z$ el$ cilir$ – Pfxp zgrglfl ; lb$

rin$, rvs$ – A$ a$ `f pep$ – A$ zrf, A$ pep$ – X:0.=:2^. . 7$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$

132$570/0=?%/:?3$73%>736$7>717$7

Cin$ Dr

:0.=:3  Dfgcv, Eigd Nfpi`ilimeg zrf`ree e ädqree ae{ecee ) Eigd Dfgcv, Eid Bipmris, Ilfm

Bvrsvc8 Vdeq$ Bvcvrfpe$ Agc$ `f Siceilimef, Zseoilimef e Zf`goimef, Edsp$ `f :p$

Zf`gmimecf e Zseoilimecf, Coeedv$ – Co$ ; Cgrpefr /f`vcgeidgl%, 2::7 /Pezimr$"Rfclgng"%$ – 7:0 z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 7:3.7:0 /63 pep$%ESBD 55=6.=5.:?5.6A$ zrf, A$ per$ – X:0.=:3^. . 7$ Ae{ecg – Nfpi`ecg zrf` ree$

3=2$?63$:01$70

Cin$ Dr 72:

:0.=:0  "Cgrpefr", f`$ /Coeedv%$ F`epvrg "Cgrpefr" ; Cgpglim, zrenqgrg 2::0$ – Co$; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 3: z$ ; el$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.=:0^. . 7$ Cgpgligmf `f f`epvre – Coe ed v – F`epvrg "Cgrpefr"$

:7=$02/0=?.26%

Cin$ Dr 7:3

:0.=:6  "Cvlpvrg ae{ec ; Zriblfnflf peed"eaecf äd `infdevl ädq"nâdpvlve eszirpvlve", cida$ p$ /2::08 Coeedv%$ Cvlpvrg ae{ec ; Zriblfnflf peedeaecf äd`infdevl ädqnâdpvlve e szirpvlve ; Ngpfreglflf cida$ p$ glf `icpirgd{elir, f`$ g 0.g,2 evd$, 2::0, Coeedv ) cil `f rf`$ ; Sfrmev @gdgel, $$$ – Co$ ; EDFAS, 2::0$ – 052 z$ ;aem$, mrga$, pgb$8 27 cn$

Gdpfpep$ ; Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp, Gcg`$ Dg$ Ilenzec$ – Pfxp ;lb$ rin$, rvs ESBD 55=6.5?::.1.1A$ zrf, 2:: fx$ – X:0.=:6^. . 7$ Cvlpvr  ae{ec $ 2$ Irmgde{grfg szirpvlve$ 3$ F`vcg ef ae{ec $

=51$:1;3=$:3/:?2%>736$7>717$7

Cin$ Dr

:0.=:1  Cgrgmgdcev, Gdgpilef Nidf` e crf`ep ; /ngd$% ) Gdgpilef Cgrgmgdcev, Mofirmof Eleg`e8 Gcg`$ `f

Spv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Bdce e Bvrsf `f Qglire"$ – Co$ ; GSFN, 2::0$ –205 z$ ; scofnf, pgb$8 27 cn$

Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.=6.232.2A$ zrf, 2:: fx$ – X:0.=:1^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

706

. . 7$ Nidf` $ 2$ Crf`ep$331$=/:=6$?%

Cin$ Dr 7=

:0.=:=  Coecv, Ilmg Necrisiap Zi}frZiedp 2::: zfdprv ädcfzpire e dv dvnge ) Ilmg Coecv8

Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg, @fz$ `f Edairngpec$ – Co$ ; GSFN, 2::0$ – 61,

X0^ z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ 61 /= pep$%ESBD 55=6.=6.23=.3A$ zrf, 7:: fx$ – X:0.=:=^. . 7$ Zrimrgnf `f cglcvlgpir – Necrisiap Zi}frZiedp 2:::$

::0$0/:=6$?%

Cin$ Dr 3:

:0.=:?  Moe`vl gdprfzrfdirelir gmrecile ) Af`frgeg Dg$ GMRIedairn, Cfdprvl `fEdairngrf e Cidsvlpgd Siricg$ – Co$ ; GMRIedairn ; CEC Siricg, 2::0 /Pezimr$"Nvlpecilir" SRL%$ – 25 z$ ; pgb$8 2: cn$

Gzgrf cv szrekedvl aedgdc$ gl Af`frgefe Dg$ GMRIedairn

A$ zrf, A$ per$ – X:0.=:?^ 330$=30;137$776$?/:6?$=%

Cin$ Dr

:0.=:5  "@enfdsevdelf ngdgmfnfdpvlve gzriqe{eidree äd cidpfxpvl fcidinefecidpfnzirgdf", cida$ edp$ /2::08 Coeedv%$ @enfdsevdelf ngdgmfnfdpvlvegzriqe{eidree äd cidpfxpvl fcidinefe cidpfnzirgdf ; cida$ edp$, 70.76 nge 2::0 ) rfsz$ `f f`$ ; Qlg`ener Mrisv, Glg Cipfldec$ – Co$ ; GSFN, 2::0$ – 71:, X0^ z$ ; aem$,pgb$8 2: cn$

Gdpfpep$ ; Gsic$ Nil`iqfdfgsc `f Gzriqe{eidgrf, Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ – Pfxp ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil

ESBD 55=6.=6.200.1

A$ zrf, 6: fx$ – X:0.=:5^. . 7$ Ngdgmfnfdpvl gzriqe{eid ree$ 2$ Cid`vcfrfg fcidinefe$33?;16?$=/:?2%>736$7>717$7

Cin$ Dr 10

:0.=7:  "Jpeed"g, bvsedfssvl, sicefpgpfg ; fqilv"ee e edpfrcirflre äd cid`e"eelfedpfmrree äd szg"evl fcidinec fvrizfgd", cida$ edp$ /2::08 Coeedv%$ Cidafredgedpfrdgeidgl ":peedg, bvsedfssvl, sicefpgpfg ; fqilvee e edpfrcirflre äd cid`eeelfedpfmrree äd szgevl fcidinecf fvrizfgd", 72.70 afbr$, 2::0 ) cin$ `f zrimr$ ; Qg`enCikicgrv /zrf$%, $$$ – Co$ ; GSFN, 2::0$ – 25 cn$

Qil$ 2$ – 2::0$ – 7:0, X7^ z$ ; aem$, pgb$ – Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ –

ESBD 55=6.=6.231.6 ; A$ zrf, 6: fx$ – X:0.=7:^. . 7$ Edpfmrgrf fcidinec  fvrizfgd $33(335$523;:17$7FV/:?2%>736$7>717$7

Cin$ Dr 21

:0.=77  "Senzi{eidvl edpfrdg"eidgl gl pedfrelir cfrcfppire", senzi{$ edp$, /2::08Coeedv%$ Senzi{eidvl edpfrdgeidgl gl pedfrelir cfrcfppire, f`$ g 2.g, 25.3: gzr$,2::0 ) cil$ rf`$ ; Qg`en Cikicgrv /zrf$%, $$$$ – Co$ ; GSFN, 2::0$ – 25 cn$

Qil$ 7$ – 2::0$ – 3=:, X7^ z$ ; aem$, pgb$ – Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ – Pfxpf ; lb$ rin$, rvs, glpf lb$ spredf$ – Bebleimr$ lg saârepvl grp$ e äd dipflf`f svbsil$ – ESBD 55=6.=6.235._ ; A$ zrf, 22: fx$ – X:0.=77^

:?2(3=?$133/0=?%>::

Cin$ Dr 30

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

701

:0.=72  7, 2   +"  ; X^ )  <  J8 "$ ; 9$

8 ; <$ 8 $ – Co$ ; Zidpis, 2::0 /$$ "=$ $"%$ – 07=,X2^ z$8 27 cn$

ESBD 55=6.521.77.? /äd ciz$%A$ zrf, 7::: fx$ – X:0.=72^

?27$717$7/0=?%.37J 

Cin$ Dr 2531

:0.=73  Bgef, Sfrmev@rfzp ceqel ; Zgrpfg mfd$ Zfrsigdg ae{ec$ Zfrsigdg kvre`ec ; Xngd$^ ) Sfrmev

Bgef, Decilgf Ricg8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ Cgpf`rg @rfzp Ceqel$– Co$ ; S$ d$, 2::0 /A$ F.Z$ "Pezimr$ Cfdprgl"%$ – 017 z$8 2: cn$

Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.=?.3:2.3A$ zrf, 7::: fx$ – X:0.=73^. . 7$ @rfzp ceqel$

30=$7/:=6$?%

Cin$ Dr 37?0

:0.=70  Irmgde{grfg e mfspeidgrfg bvsedfssvlve zrizrev ; Xngd$^ ) F$ Coelgre, R$Celice, N$ Cibgd, S$ Miribefqscoe8 Vdeq$ Pfo$ g Nil`iqfe, Cfdprvl F`vcgeidgl `fGdprfzrfdiregp$ – Co$ ; Pfodecg.Edai, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 275 z$ ; aem$,pgb$8 20 cn$

Bebleimr$ lg saârepvl cgz$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

ESBD 55=6.13.23:.:A$ zrf, 0:: fx$ – X:0.=70^. . 7$ Irmgde{grf fcidinec $ 2$ Bvsedfss – irmgde{grf – Mfspeidgrf$

330$=73$:72;16?$70)$7=/:=6$?%

Cin$ Dr

:0.=76  Cgrpfg Nfnirefe ; Xzfrsigdf `ed Nil`iqg c{vpf äd cfl `f.gl `ielfg r{bie,7535.7506^ ) cil$ rf`$ ; Qecpir Mgecevc /zrf$%, $$$ – Co$ ; Cfdprvl F`$ gl Ned$ Gzrree glRfz$ Nil`iqg, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 20 cn$

Qil$ 3 ; Xrgeigdflf @ricoeg, Alirfpe, Siricg, :il`dfpe, Pflfdfpe^$ – 2::0$– 3?3 z$ – ESBD 55=6.5=21.2.0 /äd ciz$% ; A$ zrf , 3 ::: fx$ – X:0.=76^

. . 7$ Espiref – Nil`iqg$50/0=?%;50/7::%"7535)7506"/:?3$?7%

Cin$ Dr

:0.=71  Cfrcfpre grofilimecf äd Rfzvblecg Nil`iqg /2:::.2::3% ) Nv{fvl Dg$ `fEsp$ g Nil`iqfe8 rf`$ rfsz$ ; Decilgf Relfgdv, $$$ – Co$ ; Purgmfpeg, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 21 cn$

Qil$ 7$ – 2::0$ – 737, X7^ z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lgsaârepvl grp$ – ESBD 55=6.5?7?.:.7 ; A$ zrf, 2:: fx$ – X:0.=71^

. . 7$ Grofilimef – Nil`iqg$5:2$:3/0=?%/:?2%>736$7>717$7

Cin$ Dr 3713

:0.=7=  Gscgd, Glfxfe Lenbg  cgrf df vdfpf ; Cgefp `f fxfrceee ; deqflvl 2 ) Glfxfe Gcsgd, Glg

Cikicgrv.[gqg`scoe, Lvceg Cvcv8 ciir`$ ; Sgbedg Cirdecevc, Flfdg Cidspgdpediqece8

fxzfre dgp$ ; Afleceg Cfdv, $$$8 @fz$ Rflgee Edpfrfpdecf, Zrimr$ Dgevdelir Vdepfzfdprv @f{qilpgrf8– Co$ ; S$ d$, 2::0 /A$F$.Z$ "Premrga.Pezgr"%$ – ?5, X1^ z$ ; el$8 3: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

70=

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Zrimr$Dgevdelir Vdepf zfdprv @f{qilpgrf /ZDV@ Nil`iqg%

ESBD 55=6.51::.3.:A$ zrf, 2 ::: fx$ – X:0.=7=^. . 7$ Lenbg rinâd $

?77$736$7/:=6%

Cin$ Dr

:0.=7?  Gnfleirgrfg szfcegl g zlgdpflir gmrecilf ; Xngd$^ ) gvp$ ; E$ Vdpel, Q$Senedfl, Le`eg Med8 rf`$ p$ ; Qgself Senedfl8 ciz$ ; Q$ Ziziqscoe8 Sic$ :p$ gMfdfpecefdelir e Gnfleirgpirelir `ed Rfz$ Nil`iqg$ – Co$ ; A$F$.Z "Pezimr$ Cfdprgl",2::0$ – ?:7 z$ ; aem$, pgb$, X2:^ z$ ; aem$ cilir$8 20 cn$

Gvp$ svdp ed`ecge lg z$ 3$ – Bebleimr$ lg saârepvl cinzgrpenfdpflir$ – Gzgrf cvszrekedvl Sic$ :p$ g Mfdfpecefdelir e Gnfleirgpirelir `ed Rfz$ Nil`iqg

ESBD 55=6.=?.25?.7 /äd ciz$%A$ zrf, 3:: fx$ – X:0.=7?^. . 7$ Zlgdpf gmrecilf – Gnfleirgrf$ 2$ Gnfleirgrf – Zlgdpf gmrecilf$

137$62)$63;133/:=6$?%

Cin$ Dr 766=

:0.=75  Lgd`frs, CgssefZf`egpref gxgp zf `f{qilpgrf ) Cgssef Lgd`frs8 prg`$ `ed fdml$ ; Decilfpg

Cvlgqg$ – Co$ ; Fzemrga, 2::0 /A$F.Z$ "Pezimr$ Cfdprgl"%$ – 7??, X3^ z$8 21 cn$Bebleimr$ z$ 712.716 /22 pep$% e lg saârepvl cgz$ – Gzgrf cv szrekedvl VDECFAESBD 55=6.520.25.?A$ zrf, 2 ::: fx$ – X:0.=75^. . 7$ Zf`egpref$

171.:63$2;172$16

Cin$ Dr

:0.=2:  Agrngcilimef ; Xzfdprv v{vl spv`fdelir^ ) Sgqg Decilge, Ciredg Scvpgr, EqgdCfhngd, Qglfdped Cârlem8 rf`$ p$ ; Qgself Zricizeed8 Vdeq$ `f Spgp `f Nf`eced eAgrngcef "Decilgf Pfspfnegdv"$ – Co$ ; Cfdprvl F$.Z$ "Nf`ecedg", 2::3 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 35= z$ ; aem$, pgb$, X20^ z$ el$ cilir$8 26 cn$

Bebleimr$ z$ 3=6.3=1 /22 pep$%ESBD 55=6.5:=.66.6 /äd ciz$%A$ zrf, 2:: fx$ – X:0.=2:^. . 7$ Agrngcilimef$

176/:=6$?%

Cin$ Dr 7?:1

:0.=27  Crcevd, Mofirmof Espireg lepfrgpvree rinâdf ; zfdprv flfqe e zriafsire ) Mofirmof Crcevd

/ciir`$%, Gd`rfe Bi`ev, Rinvlvs Bvcvr, $$$8 ciz$ ; Qepgef Ciribgd$ – Co$ ; Cgrpefr,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 51: z$8 20 cn$ . /Cgrpefr f`vcgeidgl%

Bebleimr$ z$ 576.52? e lg saârepvl cinzgrpenfdpflir$ – Ed`$ `f gvp$,cridilimec, `f izfrf z$ 525.51:

ESBD 55=6.=5.205.5 /äd ciz$%A$ zrf, 76:: fx$ – X:0.=27^. . 7$ Lepfrgpvrg rinâd  – Espiref e crepec $

?27$736$7$:5

Cin$ Dr 3:==:0.=22  (#&, $ $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

70?

  -  -  / ;/        ; X-$^ )  !$ $ -/8 . (, %-    ,  $ $ 7$   ,  $ . /   , . $ $ $ – .$ ; 5$ $,2::0 /$$$ "=$ ;$"%$ – 361, X7^ z$ ; pgb$8 20 cn$

Bebleimr$ z$ 3:6.37? /213 pep$% e äd dipflf `f svbsil$ – $   ($  %$ .  

ESBD 55=6.5=27.?.= /äd ciz$%A$ zrf, 6:: fx$ – X:0.=22^. . 7$ @rfzpvl fcidinec – Ädprfzred`fre zgrpecvlgrf /rvs$%$

301$21

Cin$ Dr 3:00

:0.=23  Avrpvd, ZfprvIrgvl Creciqg ; aelf `f espiref ) Zfprv Avrpvd, Qglfdped Mvgd$ – Co$ ;

Vdeqfrsepgs, 2::0 /A$F.Z "Pezimr$ Cfdprgl"%$ – 7=3 z$ ; el$, pgb$, X72^ z$ ; el$ cilir$8 21cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.573.21.7 /äd ciz$%

A$ zrf, 2 ::: fx$ – X:0.=23^. . 7$ Irgf – Creciqg – Nil`iqg – Espiref$

50/0=?.27%

Cin$ Dr

:0.=20  Bgrgmg, Qecpireg "Vd qfgc `f sedmvrpgpf", sgv Idpilimeg gzicglezsfe ; pf{ `f `icpirgp ) 

Qecpireg Bgrgmg8 cid`vcpir p$ ; Zgvl Glfxgd`rv Mfirmfscv$ – Co$ ; Vdeid Afdisg,2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 7?3 z$ ; aem$8 25 cn$

Bebleimr$ z$ 7==.7?3 e äd dipflf ̀ f svbsilESBD 55=6.=?.255._ /äd ciz$%A$ zrf, 76: fx$ – X:0.=20^

. . 7$ Lepfrgpvrg szgdeil  – Espiref e crepec $?27$730$2/=)?%$:5

Cin$ Dr 3:?0

:0.=26  Rvsv, Mremirf Zfprv Bgrgcce ; Pfgprvl – `rgmispfg nfg ) Mremirf Rvsv8 ciz$ ; Zfprv Bglgd8

rf`$ ; Decilgf Bprâdv$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 752 z$ ;aipimr$8 2: cn$

Gzgrf cv szrekedvl B$C$ "Fxenbgdc" S$ G$, Zrenreg nvd$ Coeedv, VdevdfgPfgprgl 

ESBD 55=6.=?. 256.=A$ zrf, 7::: fx$ – X:0.=26^

. . 7$ Gcpire `f pfgprv – Zfprv Bgrgcce, 7525.$$$=52$:=7$2$:2?

Cin$ Dr 2167

:0.=21  Moe` `f cidqfrsgef rinâd.argdcf{ cv `eceidgr argdcf{.rinâd ; 6:::cvqedpf ; Zfdprv pvrepe e ignfde `f gagcfre$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$Cfdprgl"%$ – 755 z$8 71 cn$

ESBD 55=6.=?.3:3.7A$ zrf, 3 ::: fx$ – X:0.=21^. . 7$ Lenbg rinâd  – Moe`vre `f cidqfrsg ef$ 2$ Lenbg argdcf{  – Moe`vre 

`f cidqfrsg ef$?77$736$7.26>733$7

Cin$ Dr 3010

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

705

:0.=2=  Moe` `f cidqfrsgef rinâd.fdmlf{ cv `eceidgr fdmlf{.rinâd ; 6:::cvqedpf ; Zfdprv pvrepe e ignfde `f gagcfre$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$Cfdprgl"%$ – 2:= z$8 71 cn$

ESBD 55=6.=?.3:1.1A$ zrf, 3 ::: fx$ – X:0.=2=^. . 7$ Lenbg rinâd  – Moe`vre `f cidqfrsg ef$ 2$ Lenbg fdmlf{  – Moe`vre 

`f cidqfrsg ef$

?77$736$7.26>777

Cin$ Dr 36:7

:0.=2?  Ngpfe, Qglfrev Irafv e sedmvrpgpfg ; Xqfrsvre^ ) Qglfrev Ngpfe8 zecp$ ; Evref Ngpfe8 aipimr$ ;

Qgself Blfd`fg$ – Co$ ; Nfsgmfrvl, 2::3 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 56 z$8 2: cn$– /Zifses%

ESBD 55=6.5=0:.0._A$ zrf, 7 ::: fx$ – X:0.=2?^

?27$736$7/0=?%.7 Ngpfe

Cin$ Dr 37=6

:0.=25  Spgpe, Qgself:pfagd cfl Ngrf Qiefqi`vl Nil`iqgdefe ) Qgself Spgpe$ – Co$ ; S$ d$, 2::0 /A$

F$.Z$ "Pezimr$ Cfdprgl"%$ – 7=5, X7^ z$ ; el$, o$8 2: cn$ – /Sfr$ Bebl$ "Zri Nil`iqg"%$Bebleimr$ z$ 762.766$ – Ed`$ `f zfrsigdf, licglepe z$ 7=:.7?:ESBD 55=6.=?.3:0._A$ zrf, 6 ::: fx$ – X:0.=25^

. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqfe, 706=.76:0 – Espiref – Beimrgaee$ 2$ Espireg rinâdelir – @indeg lve pfagd cfl Ngrf$

50/0=?%(50/05?%/:52%

Cin$ Dr

:0.=3:  Coerc, Sfrmev EidNfcgdesnflf sespfnflir fcidinecf ; Xzfdprv v{vl spv`fdelir^ ) Sfrmev Eid

Coerc8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 0:2 z$ ; mrga$, scofnf, pgb$8 27 cn$

Bebleimr$ äd dipf z$ 350.0:2ESBD 55=6.=6.23:.1 /äd ciz$%A$ zrf, 6:: fx$ – X:0.=3:^. . 7$ Sespfnf fcidinecf$

33:$302/:=6$?%

Cin$ Dr 3:30

:0.=37  Mvcfgc, EidCvrs flfnfdpgr `f `rfzp cidspepveidgl ; Xzfdprv v{vl spv`fdelir^ ) Eid

Mvcfgc8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$"Pezimr$ Cfdprgl"%$ – 2: cn$

Qil$ 2$ – 2::0$ – 050 z$ ; pgb$ – Bebleimr$ lg saâr epvl cgz$ – ESBD 55=6.=:.355.2 ; A$ zrf, 7 ::: fx$ – X:0.=37^

. . 7$ @rfzp cidspepv  eidgl$302$0/:=6$?%

Cin$ Dr

:0.=32  Ae{eizgpilimef nf`ecgl ; Cvrs pfirfpec ) Qgself Lvpgd, Ziraeref Cg{gcv,Gd`rfe Egriqie, svb$ rf`$ ; Qgself Lvpgd8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

76:

"Decilgf Pfspfnegdv"$ – Co$ ; C$ F$.Z$ "Nf`ecedg", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$– 2: cn$

Qil$ 2 ; Zricfsf zgpilimecf äd irmgdf e sespfnf$ – 2::0$ – 605 z$ ; aem$, pgb$– Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 60=.605 /1? pep$%$ – ESBD 55=6.5:=.2:.2 /äd ciz$% ; A$ zrf, 6:: fx$ – X:0.=32^

. . 7$ Ae{eizgpilimef nf`ecgl $172$7)$?;171.::/:=6$?%

Cin$ Dr 2:7?

:0.=33  Nglfq, Qfrg Rfcqefn zfdprv Ngreg ; ringd ) Qfrg Nglfq8 zrf{$ mrga$ ; Egrislgq Ileedäh$ –

Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 076 z$8 2: cn$ESBD 55=6.1:.7:3.5A$ zrf, 7 6:: fx$ – X:0.=33^

?27$736$7/0=?%.37 Nglfq

Cin$ Dr

:0.=30  Mgmen, Eid :peedg e grpg f`vcgefe nv{ecglf ) Eid Mgmen8 ciz$ ; Neoge Bgcedscoe$ – F`$

g 2.g$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 227, X7^ z$8 2: cn$Bebleimr$ z$ 277.27= /77= pep$% e äd dipflf `f svbsilESBD 55=6.52?.:=.2A$ zrf, 6:: fx$ – X:0.=30^

. . 7$ peed  g f`vcg efe nv{ecglf$ 2$ Grpg f`vcg efe nv{ecglf$ 3$ F`vcg ef nv{ecgl $

=?$:7

Cin$ Dr

:0.=36  Rflg"ee `f mrvz, ngdgmfnfdp e irmgde{grf ) f`$ `f Ribfrp Arfdco, RvssQedcf8 prg`$ ; Bim`gd Velfcgd8 ciz$ ; N$ Bgcedscoe$ – Co$ ; Pfodecg.Edai, 2::0 /A$F$.Z$

"Pezimr$ Cfdprgl"%$ – 3:2 z$8 22 cn$Pep$ irem$ ; Mrivz Rflgpeids, Ngdgmfnfdp, gd` Irmgde{gpeid$ – Bebleimr$ z$

2?7.252 e äd dipf lg saârepvl cgz$ – Ed`$ z$ 253.3:2$ – Gzgrf cv szrekedvl aedgdc$ glAvd`gefe Siris Nil`iqg, Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ – Bv`gzfsp$

ESBD 55=6.13.237.5A$ zrf, 7 ::: fx$ – X:0.=36^. . 7$ Rflg ee `f mrvz – Ngdgmfnfdp – Irmgde{grf$

16?$:72$0(16?$672$12/:?2%

:0.=31  Zioel, Qlg` Nec `eceidgr `f dvnf zrizree spredf ) Qlg` Zioel$ – Co$ ; Grc, X2::0^ /A$F$.

Z$ "Pezimr$ Cfdprgl"%$ – 213 z$8 7? cn$ – /@ec$ Grc%

Bebleimr$ z$ 212.213 /2= pep$%ESBD 55=6.17.:61.:A$ zrf, A$ per$ – X:0.=31^. . 7$ Dvnf zrizree – @ec  eidgrf$ 2$ @ec  eidgrf – Dvnf zrizree$

?7-3=0$2-3=3/7::.?=%

Cin$ Dr

:0.=3=  Se`g  ädprf arecg `f zcgp e arecg `f nigrpf$ – Co$ ; Gsic$ Dg$ zfdprvSdpgpfg Agnelefe "Cgspepgs", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 0? z$ ; el$8 2: cn$

A$ zrf, A$ per$ – X:0.=3=^. . 7$ S d pgpfg agnelefe – Cgspepgpf – GdpeSe`g$

173$??0;X171$5?;6=?$?2?OEQ^;200

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

767

:0.=3?  Cgdid `f ziced cprf @indvl disprv Eesvs Orespis zfdprv zrvdcee gqirpge; Ädsiep `f cvq$ `f ailis glf vdir cvdiscve `voiqdece `f gsp{e ; Pezrep cvbedfcvqâdpgrfg Ädglp Zrfgsaedepvl Qlg`ener Neprizilepvl Coeedvlve e gl Nil`iqfe$ –Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?= z$ ; el$8 2: cn$

Pep$ zf ciz$ ; Cgdid `f ziced A$ zrf, A$ per$ – X:0.=3?^. . 7$ Cgdigdf – Cgdid `f zic ed $

22$:77Cin$ Dr 3:=2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

762

:0.=35  Moelg, Qecpir @enepref Cgdpfner äd espireg cvlpvree nv{ecglf ) Qecpir Moelg8 rf`$ ; Glg

Rvsdgc8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ Spv`evl Grpflir$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 2=5, X7^ z$ ; el$, d$ nv{$, pgb$8 20 cn$

Pfxp ; lb$ rin$, rvs, pvrc$ – Äd gd$ ; Cinzi{eeelf nv{ecglf glf lve @eneprefCgdpfner$ – Rf{$ ; lb$ fdml$, rvs, pvrc$ – Bebleimr$ z$ 77=.73:, 730.731 e äd dipf lgsaârepvl zgrgmrgaflir$ – Ed`$ `f dvnf `f pfrnfde z$ 217.2=:$ – Gzgrf cv szrekedvl

aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.520.2=.7A$ zrf, 7 ::: fx$ – X:0.=35^. . 7$ Nv{ecefde – @enepref Cgdpfner, 71=3.7=23$

=?$:=7$7

Cin$ Dr

:0.=0:  Cil"vd, Mofirmof Arg{filimeg lenbee rinâdf ; Xzfdprv v{vl spv`fdelir^ ) Mofirmof Cilvd$ –

Co$ ; Grc, X2::0^ /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2:1, X7^ z$ ; pgb$8 20 cn$Bebleimr$ z$ 75:.2:= /00= pep$%ESBD 55=6.17.725._

A$ zrf, 1:: fx$ – X:0.=0:^. . 7$ Lenbg rinâd  – Arg{filimef$ 2$ Arg{filimef – Lenbg rinâd $

?77$736$7-3=3$=/:=6$?%

Cin$ Dr

:0.=07  Egqirscoe, Qecpir Ngpfngpec ; Fxfrceee e zriblfnf zfdprv cidcvrsvre ; cl$ 6.5 ) Qecpir

Egqirscoe$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 767, X7^ z$ ;aem$8 20 cn$

Bebleimr$ z$ 767 /6 pep$%ESBD 55=6.15.6=?.=A$ zrf, A$ per$ – X:0.=07^

. . 7$ Ngpfngpec $67/:=6$3%

Cin$ Dr 3:16

:0.=02  Moe`vl cgd`e`gpvlve lg BGC ( g`nepfrf ; Lenbg Fdmlf{ ; /pfspf zfdprvzrfmperf% ) gvp$ ; @vneprv Nflfdcevc, Fle{g Idiarfecevc, Selqeg Ripgrv,$$$8 Edpfrspv`eg,Cfdprvl `f Lb$ Ni`frdf$ – XCo$ ; S$ d$, 2::0^ /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 1?, X3^ z$822 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp ; lb$ fdml$ESBD 55=6.=?.3:6.?A$ zrf, A$ per$ – X:0.=02^

3=7$2=/:31%>777

Cin$ Dr 30?6

:0.=03  Vrsv, Lv`nelg Ngpfngpec ; Pfspf `f fqglvgrf svngpeq ; Cl$ 7 ) Lv`nelg Vrsv, Levbg Zgev$

– F`$ g 2.g$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13, X7^ z$ ;el$, pgb$8 20 cn$ – /Fqglvgrf%

ESBD 55=6.15.6?6._A$ zrf, A$ per$ – X:0.=03^. . 7$ Ngpfngpec  – Pfspf$

67/:=5%

Cin$ Dr 371=

:0.=00  Vrsv, Lv`nelg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

763

Ngpfngpec ; Pfspf `f fqglvgrf svngpeq ; Cl$ g 2.g ) Lv`nelg Vrsv, LevbgZgev, Ngreg Brgmoe$ – F`$ g 2.g$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 13, X7^ z$ ; el$, pgb$8 20 cn$ – /Fqglvgrf%

ESBD 55=6.15.6?1.?A$ zrf, A$ per$ – X:0.=00^. . 7$ Ngpfngpec  – Pfspf$

67/:=5%

Cin$ Dr 371?

:0.=06  Vrsv, Lv`nelg Ngpfngpec ; Pfspf `f fqglvgrf svngpeq ; Cl$ g 3.g ) Lv`nelg Vrsv$ – F`$ g

2.g$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13, X7^ z$ ; el$, pgb$820 cn$ – /Fqglvgrf%

ESBD 55=6.15.6?=.1A$ zrf, A$ per$ – X:0.=06^. . 7$ Ngpfngpec  – Pfspf$

67/:=5%

Cin$ Dr 3715

:0.=01  -  ; %"$   # $  $ $ "' ; 5 $ ) $ $$, $ $ $#, ;$ $$ 2, $ 6$ ./$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?: z$ ; pgb$8 20 cn$ – /$   7%

ESBD 55=6.15.61:.1A$ zrf, A$ per$ – X:0.=01^. . 7$ Lenbg rvs  – Pfspf /rvs$%$

?77$717$7/:=5%

Cin$ Dr 37=2

:0.=0=  , =$ ;      ;  # $   $ $ "' ; ?.5 $ ) $

!, $ $"'$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 0= z$ ; pgb$8 20 cn$

ESBD 55=6.15.62?.:A$ zrf, A$ per$ – X:0.=0=^

. . 7$ Lenbg rvs  – Pfspf$?77$717$7/:=5%

Cin$ Dr 37=7

:0.=0?  , =$ 

;      ;  # $   $ $ "' ; 6.= $ ) $!, $ $"'$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 0=, X7^ z$ ; pgb$8 20 cn$

ESBD 55=6.15.62=.2A$ zrf, A$ per$ – X:0.=0?^

. . 7$ Lenbg rvs  – Pfspf$?77$717$7/:=5%

Cin$ Dr 37=:

:0.=05  Kvqfdelf kvspecf ed pof Rfzvblec ia Nil`iqg ; Fqglvgpeid Rfzirp, 2::2.2::3 ) flgb$ ; Rgesg Bipf{gpv, $$$8 Pof Miqfrdnfdp ia pof Rfz$ ia Nil`iqg, VDECFA$ – Co$

; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =2 z$ ; aem$8 3: cn$Gzgrf cv szrekedvl aedgdc$ gl Miqfrdnfdp ia pof Dfpofrlgd`sA$ zrf, A$ per$ – X:0.=05^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

760

. . 7$ Kvspe  ef kvqfdel  – Nil`iqg /fdml$%$302$=.:63$1/0=?%

Cin$ Dr

:0.=6:  @gdmp `f clizip ; Xcvlfm$ `f zif{ee zgpreipecf e `voiqdecfpe^$ – Co$ ;Zredcfzs, 2::0$ – ?: z$8 27 cn$

Pfxp zgregl ; rvs$ – Gzgrf cv szrekedvl aedgdc$ gl Cinesefe Dg$ zfdprv

VDFSCI g Rfzvblecee Nil`iqgA$ zrf, A$ per$ – X:0.=6:^?27$736$7/0=?%.70.?2

Cin$ Dr

:0.=67  Vsgpäe, Ngred Fqilveg, cidsfrqgrfg e qglireaecgrfg `vrgbel g `eqfrsepee eopeiagvdfe

fcisespfnflir gcqgpecf glf Rfzvblecee Nil`iqg ; :3$::$7? – oe`ribeilimef ; Gvpirfa$ glpf{fe `f `icpir ogbelepgp äd p$ beilimecf ) Ngred Vsgpäe8 Edsp$ `f [iilimef$ – Co$ ; S$ d$,2::0$ – 0? z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 3?.01 /?2 pep$%X:0.=67^

6=0$6/:03$2%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

766

 

CGNFRG DGEIDGL G CREE Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

EVDEF 2::0

:0.=62  Sgedp.Fxvzåru, Gdpiedf `f Znâdp gl ignfdelir ; Xprg`$ `ed lb$ ar$ ; ringd^ ) Gdpiedf `f Sgedp.Fxvzåru8

prg`$ `f Eid Cgrgeid8 el$ `f Gdgpile Snâlfgfq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 761, X3^ z$ ; el$8 2: cn$ – /Bebl$ zfdprv pi ecizeee%

Pep$ irem$ ; Pfrrf `fs oinnfsESBD 55=6.15.602.1 /äd ciz$%A$ zrf, A$ per$ – X:0.=62^

?27$733$7.37 Sgedp.Fxvzåru

Cin$ Dr 0701:

:0.=63  Ci{gre, Pv`ir Beilimef ; Ngd$ zfdprv cl$ g ?.g ) pfxp, el$ ; Pv`ir Ci{gre8 cineseg `f fqglvgrf ;

Gd`rfe Dfmrv, $$$8 zrf{$ mrga$ ; Qlg`ener [nffq8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$; Lepfrg, 2::0 /Cinbedgpvl Zilemr$%$ – 271 z$ ; el$ cilir$, scofnf8 21 cn$

ESBD 55=6.=0.=5?.7A$ zrf, 13::: fx$ – X:0.=63^

. . 7$ Beilimef$6=/:=6$3%

Cin$ Dr 073=2

:0.=60  ), $ -  "+ /  "  ) ,$ 3, 3$

;2, $ %$ – .$ ; 5$ $, 2::0 /Cinbedgpvl Zilemr$%$ – 2?=, X2^ z$ ;pgb$8 27 cn$ – /%$ "5"$ $ "52-  - /"%

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5616.0.?A$ zrf, 26:: fx$ – X:0.=60^. . 7$ Pgx  zf qgligrfg g` vmgp  – Rfzvblecg Nil`iqg /rvs$%

331$221$322/0=?%/:05$3%Cin$ Dr 076=3

:0.=66  '%, 4$ "      / ; '$.$ $

/   ) 1$ %", $ #, ,$ %$ – .$ ; .  $ "52-    -  /", 2::0 /Cinbedgpvl Zilemr$%$ –266, X7^ z$ ; pgb$8 27 cn$ – /5"$  $ "52-    - /"%

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5616.6.1

A$ zrf, 0 ::: fx$ – X:0.=66^. . 7$ @rfzpvl nvdcee – Cinfdpgree /rvs$%

305$2/0=?%/:$:=2%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

761

Cin$ Dr 076=5

:0.=61  Zrfsg pedfrelir äd Rfzvblecg Nil`iqg ; Moe` 2::3.2::0 ) CfdprvlEd`fzfd`fdp `f Kvrdglesn, Cfdprvl Pâdrvlve Kvrdglesp `ed Nil`iqg8 cilfcpgrfg ezrflvcr$ eda$ ; @vneprv Ceirece, $$$$ – Co$ ; Pezimr G:N, 2::0 /Cinbedgpvl Zilemr$%$ – 52z$ ; pgb$8 2: cn$

Bebleimr$ z$ ?6.?1$ – Gzgrf cv szrekedvl aedgdc$ gl VDECFA äd Nil`iqg ; A$zrf, A$ per$ – X:0.=61^. . 7$ [egrf glf pedfrelir `ed Nil`iqg$

:=:$22.:63$1/0=?%/:31%

Cin$ Dr

:0.=6=  Bgdcg Dgeidgl g Nil`iqfe ; Rgzirp gdvgl$ – XCo$ ; S$ d$, 2::0^$ – 3: cn$‡2::3$ – X2::0^$ – 57 z$ ; mrga$, `egmr$, scofnf, pgb$ cilir$ – A$ zrf , A$ per$ –

X:0.=6=^. . 7$ B dce – Bgdcg Dg eidgl  g Nil`iqfe – Rgzirpvre$

331$=77/0=?%/:0=$7%

Cin$ Dr

:0.=6?  Hehfllu, Vrsvlg @rfzpvl lg rfszfcpgrfg qefee zreqgpf e `f agnelef ; Moe` zreqed` zvdfrfg äd

gzlecgrf g grp$ ? gl Cidqfdefe fvrizfdf zfdprv @rfzpvrelf Invlve ) Vrsvlg Hehfllu8@erfcpirgpvl Mfd$ zfdprv @rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; CidselevlFvrizfe, 2::3$ – =2 z$8 76 x 27 cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 7%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.=6?^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

:0.=65  Nilf, Dvglg @rfzpvl lg vd zricfs fcoepgbel ; Moe` zreqed` zvdfrfg äd gzlecgrf g grp$ 1 gl

Cidqfdefe fvrizfdf zfdprv @rfzpvrelf Invlve ) Dvglg Nilf, Cgpgredg Ogrbu8@erfcpirgpvl Mfd$ zfdprv @rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; CidselevlFvrizfe, 2::3$ – 1? z$8 76 x 27 cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 3%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.=65^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

:0.=1:  Rfe`u, Gesledm Edfrpecfrfg pirpvree ; Moe` zreqed` zvdfrfg äd gzlecgrf g grp$ 3 gl Cidqfdefe

fvrizfdf zfdprv @rfzpvrelf Invlve ) Gesledm Rfe`u8 @erfcpirgpvl Mfd$ zfdprv@rfzpvrelf Invlve, Cidselevl Fvrizfe$ – Co$ ; Cidselevl Fvrizfe, 2::3$ – 0? z$8 76 x 27cn$ – /Ngd$ zreqed` `rfzpvrelf invlve8 dr$ 1%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.=1:^. . 7$ @rfzpvrelf invlve – Cidqfd  eg fvrizfgd $

302$=/:=6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

76=

:0.=17  499&  --        .  )  $ ;   ,  -,   57,‡8 FGSP.]FSP Ngdgmfnfdp Edsp$, - 0  ' ( /ZAGZ%$ – .$ ; 5$ $, 2::0 /Pezimr$ G:N%$ – 273 z$ ;aem$, pgb$8 25 cn$

Bebleimr$ äd dipflf `f svbsil$ – $     . Fgsp.]fspNgdgmfnfdp /F]NE%,  %. /SAN%

ESBD 55=6.5=13.2.?A$ zrf, 3:: fx$ – X:0.=17^. . 7$ Rfairng gmrgr  – Nil`iqg /rvs$%$

332$:27$?;33?$03/0=?%

Cin$ Dr

:0.=12  Gcpvglep"e äd zseoegpref ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv", Lemg zfdprv Sdpgpf Nedpgl `ed Rfz$ Nil`iqg, ENSZ Szepglvl Cledec`f Zseoegpref8 cil$ rf`$ ; G$ M$ Dgcv,$$$ – Co$ ; S$ d$, 2::0 /Pezimr$ Gcg`$ `f :p$ g Rfz$Nil`iqg%$ – 0==, X7^ z$ ; `fs$, mrga$, pgb$8 22 cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ – Gzgrf cv svzirpvlCinzgdefe Agrngcfvpecf "Kgdssfd.Celgm"

ESBD 55=6.12.7:6.? /äd ciz$%A$ zrf, 3:: fx$ – X:0.=12^. . 7$ Zseoegpref$

171$?5/:?2%>736$7>717$7

Cin$ Dr =7

:0.=13  Rf{edg > ; Scofng pvrespec ; Eda$ qglgbel lg `gpg `f :7$:7$2::3 ) cidsvlpgde ; Fvmfd Bâ{mv,$$$8 `fs$ ; Grpein Hvce, $$$$ – Co$ ; ":preo" SRL, 2::3/Cinbedgpvl Zilemr$%$ – 7a$ änzpvrep äd 72 z$ ; ogrp, rfzri`$ aipimr$8 20 x 77 cn$ –/Df}%

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs A$ zrf, A$ per$ – X:0.=13^

. . 7$ Irgf – Rf{edg – Nil`iqg – O r  e pvrespecf$572/0=?.27%

Cin$ Dr

:0.=10  -'%  > Rubdepsg ; ;'  2 ; Eda$ qglgbel lg `gpg `f:7$:7$2::3 ) / ; $ $  , ‡8 $ ; $ 5$ .0, ‡ – .$ ; ":preo"SRL, 2::3 /Cinbedgpvl Zilemr$%$ – 7 a$ änzpvrep äd 72 z$ ; ogrp, rfzri`$ aipimr$8 20 x77 cn$ – /Df}%

Pfxp zgrgl$ ; lb$ rvs, fdml$A$ zrf, A$ per$ – X:0.=10^. . 7$ Irgf – Râbde  g – Nil`iqg – O r  e pvrespecf$

572/0=?.27%Cin$ Dr

:0.=16  Rfzvblecg Nil`iqg ; Ogrpg pvrespec ; Eda$ qglgbel lg `gpg `f :7$:7$2::0 ) cidsvlpgde ; Ngregdg :lgzgc, Sqfplgdg Mofdcev8 `fs$ ; Grpein Hvce, @edgPeniaffqg$ – Co$ ; ":preo" SRL, 2::0$ – 7 a$ änzpvrep äd 72 z$ ; ogrp, rfzri`$ aipimr$820 x 77 cn$

Pfxp ; lb$ rin$, fdml$, rvs A$ zrf, A$ per$ – X:0.=16^. . 7$ Rfzvblecg Nil`iqg – O r  e pvrespecf$

572/0=?.26%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

76?

 

:0.=11  Irofe ; Ogrpg irgvlve ; Eda$ qglgbel lg `gpg `f :7$7:$755= ) cidsvlpgde ;Qglfdped Milvb, $$$8 prg`$ äd lb$ fdml$ ; Pgngrg Bgpär$ – Co$ ; :preo SRL, X2::0^$ – 7 a$ änzpvrep äd 72 z$ ; ogrp, rfzri`$ aipimr$8 20 x 77 cn$ – /Df}%

Pfxp ; lb$ rin$, fdml$A$ zrf, A$ per$ – X:0.=11^

. . 7$ Irgf – Irofe – Nil`iqg – O r  e pvrespecf$572/0=?.27%

Cin$ Dr

:0.=1=  Bl"e > 57/ ; Scofng pvrespec ; Eda$ qglgbel lg `gpg `f :7$72$2::: ) cidsvlpgde ; Lfide` Bgbee, $$$8 `fs$ ; Bires Hvce$ – Co$; ":preo" SRL, X2::0^$ – 7 a$ änzpvrep äd 72 z$ ; ogrp, rfzri`$ aipimr$8 20 x 77 cn$ – /Nelfdevn%

Pfxp ; lb$ rin$, fdml$, rvs A$ zrf, A$ per$ – X:0.=1=^. . 7$ Nvdecezee – B l  e – Nil`iqg – O r  e pvrespecf$

572/0=?.27%

Cin$ Dr

:0.=1?  (, $ $;    2 ; /&  '+02    2  72% ) !$ $

, !$ $ %"8 $$ .      (  $  ;$ – .$ ; $ -$ = "Nf`ecedg", 2::0$ – 323, X2^ z$ ; pgb$8 27cn$

Bebleimr$ z$ 322 /7: pep$%ESBD 55=6.5:=.02.3A$ zrf, 36: fx$ – X:0.=1?^. . 7$ Coenef – pfspf /rvs$%$

601)60=/:=5$7%

Cin$ Dr

:0.=15  Pfspf `f beilimef ; /Zfdprv zribflf `f cidcvrs% ) D$ Cofr`eqgrfdci, L$>grgdiq, E$ Cfnirpgd, $$$8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ – F`$ g 3.g, rfq$ e cinzl$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 257 z$ ;pgb$8 27 cn$

Bebleimr$ z$ 257 /7: pep$%ESBD 55=6.506.17.5A$ zrf, 0:: fx$ – X:0.=15^. . 7$ Beilimef . Pfspf$

6=/:=5%

Cin$ Dr 755

:0.==:  ?'    "- ; /&  $ 7% )  $ ., 3$=, $ , $$$8 $$ .      (  $  ;$ – $ 3., $  $ – .$ ; $ -$ = "Nf`ecedg",2::0$ – 25? z$ ; pgb$8 27 cn$

Bebleimr$ z$ 25? /5 pep$%ESBD 55=6.506.?6.1A$ zrf, 26: fx$ – X:0.==:^. . 7$ Beilimef – Pfspf /rvs$%$

6=/:=5%

Cin$ Dr 2::

:0.==7  Eqgdiq, Qgself 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

765

Pfspf `f coenef ; /zfdprv zribflf `f cidcvrs% ) Qgself Eqgdiq, Qgself Sârbv8Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; C$F$.Z$"Nf`ecedg", 2::0$ – 3:6, X3^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 3:0 /73 pep$%ESBD 55=6.5:=.3:._A$ zrf, 1:: fx$ – X:0.==7^. . 7$ Coenef – Pfspf$

601)60=/:=5%Cin$ Dr

:0.==2  @gdeliq, Gvrfl Gcpvglepe äd qglqvlizgpeelf rfvngpesnglf `ibâd`epf cinzlecgpf cv

edsvaecefd cgr`egc cidmfspeq ; /Glicvevdf gdeqfrsgr% ; =: Xgde `f lg dgpfrfgsgqgdpvlve cgr`eilim G$ @gdeliq^ ) Gvrfl @gdeliq8 Vdeq$ `f Spgp `f Nf`eced  eAgrngcef "Decilgf Pfspfnegdv"$ – Co$ ; Cfdprvl F`$.zilemr$ "Nf`ecedg", 2::0$ – =3 z$; pgb8 27 cn$ – /Sgqgde nf`ece elvpre%

Pep$ zf ciz$ ; Gvrfl @gdeliq$ – Pfxpf ; lb$ rin$, rvs$ – Lespg lvcr$ zvbl$ `fzriafsirvl vdeq$ G$ @gdeliq z$ 6?.=3

A$ zrf, 2:: fx$ – X:0.==2^. . 7$ Cgr`eilimef$

X171$72(525 @gdeliq^/:7%

Cin$ Dr 777

:0.==3  Gbgbee, Eid Svr`epgpfg  sfdsiridfvrgl ; Gszfcpf glf zripf{ree gv`epeqf ; Äd`rvnre

nfpi`ecf ) Eid Gbgbee, Sfrmev Zgree, Neoge Ngdevc, Gdmofledg Coegbvrv8 Vdeq$ `f Spgp`f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Ipiredilgredmilimef$ – Co$ ;C$F$.Z$ "Nf`ecedg", 2::0$ – 30 z$ ; pgb$8 27 cn$

Gvp$ ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 30$ – A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.==3^171$2?.=1/:=1$6%

Cin$ Dr

:0.==0  Zglg`e, MofirmofZgrpecvlgrepelf fqilvefe äd penz g vdir zricfsf `fnimrgaecf zf pfrepirevl

Rfzvblecee Nil`iqg ; /Glicvevdf gdeqfrsgr% ; =6 Xgde `f lg dgpfrfg gcg`$,ibspfprecegdvlve Mo$ Zglg`e^ ) Mofirmof Zglg`e8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"$ – Co$ ; C$ F$.Z$ "Nf`ecedg", 2::0$ – == z$ ; pgb$8 27 cn$ –/Sgqgde nf`ece elvpre%

Pep$ zf ciz$ ; Mofirmof Zglg`e$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ z$ 21 /5

pep$%$ – Lespg lvcr$ zvbl$ `f gcg`$ Mo$ Zglg`e z$ 07.==A$ zrf, 2:: fx$ – X:0.==0^. . 7$ Ibspfprec $

370$3/0=?%X17?$2(525 Zglg`e^/:7%

Cin$ Dr 226

:0.==6  Rv`e, Ofdrefpg Emefdg nvdcee äd qepecvlpvr ; /Glicvevdf gdeqfrsgr% ; =: Xgde `f lg dgpfrfg

sgqgdpvlve emefdesp O$ Rv`e^ ) Ofdrefpg Rv`e8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"$ – Co$ ; C$ F$.Z$ "Nf`ecedg", 2::3$ – 13 z$ ; pgb$8 27 cn$ –/Sgqgde . nf`ece elvpre%

Pep$ zf ciz$ ; Ofdrefpg Rv`e$ – Lespg lvcr$ zvbl$ `f zria$ vdeq$ O$ Rv`e, z$ 33.13A$ zrf, A$ per$ – X:0.==6^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

71:

. . 7$ emefd  äd qepecvlpvr $X173;130$?(525 Rv`e^/:7%

Cin$ Dr

:0.==1  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) 

Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0XPezimr$ "Rfmlfp Ngx" SRL^$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 0, 2::0$ – 2::0$ – 75: z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.==1^

:76/0=?%

Cin$ Dr

:0.===  Arezpvlfgc, Mremirf Gzg e enzirpgdg fe emefdeci.sgdepgr ; /Cvrs% ) Mremirf Arezpvlfgc8 Vdeq$ `f

Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Emefd$ – Co$ ; C$F$.Z$"Nf`ecedg", 2::0$ – 33 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 33 /5 pep$%$ – A$ a$ `f pep$ESBD 55=6.5:=.7=.2A$ zrf, 6: fx$ – X:0.===^. . 7$ Gzg$ 2$ Emefdg gzfe$

170$===/:=6%

Cin$ Dr

:0.==?  Pgmg`evc, Ilmg Lvcrre zrgcpecf lg beicoenef zfdprv spv`fdee.spingpilime ; /ngpfregl

nfpi`ec% ) Ilmg Pgmg`evc, Lfide` Läsäe8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef"Decilgf Pfspfnegdv"$ Cgpf`rg Beicoenef$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 263 z$; aem$, pgb$8 27 cn$

Bebleimr$ z$ 5 /77 pep$%ESBD 55=6.5:=.07.6A$ zrf, 2:: fx$ – X:0.==?^. . 7$ Beicoenef$

6==$7/:=1$6%

Cin$ Dr 106

:0.==5  Sgrcedg e bilelf gsicegpf ) Mo$ Zglg`e, D$ Cvci, I$ Cfrdfcoe,$$$8 Vdeq$ `fSpgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Ibspfprec  emedfcilimef$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::3$ – 72: z$ ; pgb$8 2: cn$

Bebleimr$ lg saârepvl cgz$

ESBD 55=6.5:=.70.?A$ zrf, 7:: fx$ – X:0.==5^. . 7$ Zgpilimeg sgrcedee$

17?$3/:=6$?%

Cin$ Dr

:0.=?:  Bri`ececi, Pgpegdg Cvrs `f coenef pixecilimec ) Pgpegdg Bri`ececi, Qlg`ener Qglecg8 Vdeq$ `f

Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Agc$ Agrngcef$ Cgpf`rg Coenefagrngcfvpec e pixecilimec$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::3$ – 362 z$ ; aem$, pgb$8 27cn$

Bebleimr$ z$ 301.30= /23 pep$%

ESBD 55=6.5:=.21.7A$ zrf, 1: fx$ – X:0.=?:^. . 7$ Pixecilimef – Coenef pixecilimec $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

717

176$5;60/:=6$?%

Cin$ Dr

:0.=?7  Mvrgd`g, @egdg Pfodilimeg nf`ecgnfdpflir äd agrngcef ; Ed`ec$ nfpi`ecf lg lvcr$ `f lgb$

zfdprv spv`fdee gd$ 3 agc$ `f agrngcef ) @egdg Mvrgd`g8 Vdeq$ `f Spgp `f Nf`eced eAgrngcef "Decilgf Pfspfnegdv"$ Agc$ `f Agrngcef$ Cgpf`rg Pfodilimeg

nf`ecgnfdpflir$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::3$ – 762 z$8 27 cn$Bebleimr$ z$ 767.762 /25 pep$%A$ zrf, A$ per$ – X:0.=?7^

176$:72/:=1$6%

Cin$ Dr

:0.=?2  Ngdvgl `f lenbg argdcf{ zfdprv spv`fdee `f lg nf`eced ; Xgdvl 7^ ) L$Gbgbee.Lvzv, D$ Cvdecoe, M$ Bfkfdgrv, @$ Lfdg8 Vdeq$ `f Spgp `f Nf`eced  eAgrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg `f lb$ ni`frdf$ – Co$ ; C$F$.Z$ "Nf`ecedg",2::0$ – 27:, X7^ z$ ; pgb$8 27 cn$

Pep zf ciz$ äd lb$ ar$ – Bebleimr$ z$ 27: /23 pep$%ESBD 55=6.5:=.37.? /äd ciz$%

A$ zrf, 0:: fx$ – X:0.=?2^. . 7$ Lenbg argdcf{  – Mrgngpec $?77$733$7-31;17/:=6$?%

Cin$ Dr 620

:0.=?3  Criepirv, @vneprv Zrgcpecgl Zgzfrs ia Nf`ecgl Beizousecs ; Xzfdprv v{vl spv`fdelir^ ) @vneprv

Criepirv, Qecpir Qiqc8 Spgpf Nf`ecgl gd` Zogrngcfvpecgl Vdeq$ "DecilgfPfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 277 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 27: /70 pep$%ESBD 55=6.5:=.63.5A$ zrf, 7:: fx$ – X:0.=?3^

. . 7$ Beiae{ec  nf`ecgl  /fdml$%$ 6==$3/:=1$6%

Cin$ Dr

:0.=?0  Mi`irikg, ZgqflZrizf`fvpecs gd` Zrfqfdpeqf @fdpespru ) Zgqfl Mi`irikg, Ilmg @vlmoefrv8

f`$ p$ ; @vneprv Scfrbgpevc8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 22= z$ ; pgb$8 27 cn$

Bebleimr$ z$ 221.22= /73 pep$%ESBD 55=6.5:=.27.:A$ zrf, 3:: fx$ – X:0.=?0^. . 7$ Spingpilimef /fdml$%

171$37Cin$ Dr

:0.=?6  vrfg, Q$Gdfneelf gzlgspecf ; Fpeilimef, zgpimfdef, ngdeafspre cledecf, `egmdispec ;

Rfcingd`re nfpi`ecf ) Q$ >vrfg, E$ Mgsdg, M$ Fgdv8 Vdeq$ `f Spgp `f Nf`eced eAgrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Zf`egpref Dr 2$ – Co$ ; C$F$.Z$ "Nf`ecedg",2::0$ – 26 z$8 27 cn$

Bebleimr$ z$ 26 /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.=?6^

171$766$750/:=1$6%

Cin$ Dr

:0.=?1  Ae{eilimeg e zgpilimeg gcpeqepee cidprgcpelf g vpfrvlve äd dgpfrf ; Xzfdprvv{vl spv`fdelir^ ) Mo$ Zglg`e, Eg$ Nfpgxg, Ilmg Cfrdfcoe, Vlegdg Pgbvecg8 Vdeq$ `f

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

712

Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Ibspfprec  eMedfcilimef$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 771 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 770.771 /06 pep$%ESBD 55=6.5:=.32.1A$ zrf, 7:: fx$ – X:0.=?1^. . 7$ Dgpfrfg cizelvlve$ 2$ Ae{eilimeg prgqglevlve$

17?$0)$6/:=6$?%

Cin$ Dr

:0.=?=  Cidsvlpvl nf`eci.mfdfpec, `egmdispecvl zrfdgpgl, nfpi`flf `f zriaelgxef eprgpgnfdpvl afdelcfpidvrefe ; /Flgb$ nfpi`ec% ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"$ Cgpf`rg Spv`ee Zispvdeq$, Edsp$ `f Cfrcfpre :p$ äd `infdevlIcriperee Sdpee Ngnfe e Cizelvlve8 gvp$ ; G$ Mrizzg, G$ Z$ Mgqrelevc, F$ G$Oilibv`fdci, $$$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 2? z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2= /77 pep$%$ – A$ a$ `f pep$A$ zrf$ A$ per$ – X:0.=?=^

171.::?.:=.:?/:=1$6%

Cin$ Dr

:0.=??  Idv, Qfrg Ziledi{flf ; Flgb$ nfpi`ec zfdprv spv`fde e nf`ece ) Qfrg Idv, GdgpilefMrebedevc, Flfdg Coerqgs8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ Cgpf`rg Bile edpfrdf dr$ 0$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 32 z$ ;pgb$, X?^ z$ ; el$ cilir$8 27 cn$

Bebleimr$ z$ 32 /= pep$%$ – A$ a$ `f pep$A$ zrf, 6: fx$ – X:0.=??^

171.:61$7/:=1$6%

Cin$ Dr 1=7

:0.=?5  @vnbrgq, Qlg`g.Pgpegdg Zriaelgxeg glfrmefe nf`ecgnfdpigsf ; Flgb$ nfpi`ec zfdprv spv`fde enf`ece ) Qlg`g.Pgpegdg @vnbrgq, Qfrg Idv, Gdgpilef Mrebedevc8 Vdeq$ `f Spgp `fNf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Bile edpfrdf dr$ 0$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 7= z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 71.7= /22 pep$%$ – A$ a$ `f pep$A$ zrf, 6: fx$ – X:0.=?5^

176$2;171.:61$7.:?0/:=1$6%

Cin$ Dr 1=2

:0.=5:  Zrgcpecgl zrfscrebedm ; Xzfdprv v{vl spv`fdelir^ ) Decilge Sgqg, Sfrmev

Nfldec, Ciredg Scvpgr, Qgself Cg{gcv8 rf`$ p$ ; Cidspgdped Ngpciqscoe8 Spgpf Vdeq$ iaNf`ecedf gd` Zogrngcu "Decilgf Pfspfnepsgdv"$ – Co$ ; Zilumrgzoec F`epiregl Cfdprf"Nf`ecedg", 2::0$ – 7:0 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 7:0 /22 pep$%ESBD 55=6.5:=.03.7A$ zrf, 6: fx$ – X:0.=5:^. . 7$ Agrngcilimef – Zrfscrez  ee – @i{grf /fdml$%$

176$:76$3;-176$7)$2/:=6$?%

Cin$ Dr

:0.=57  Cfibgd, @$Svzirp `e`gcpec zfdprv spv`fdee sprede lg cvrsvl `f lenb rinâd ; Xngd$^ ) 

@$ Cfibgd, Q$ Npcg, D$ Cikicgrv8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 317 z$8 27 cn$ESBD 55=6.5:=.67.2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

713

A$ zrf, 2:: fx$ – X:0.=57^. . 7$ Lenbg rinâd  zfdprv spr ede$

?77$736$7/:=6$?%.:60$1

Cin$ Dr 6=1

:0.=52  , # / 8"  -    2  "/2 

/ -2/+ ; 70$::$:0 – 8-- ; ($ $   $ '  $ $ $   ) %- 5' 8 $$ .   ( $  ;$ – .$ ; 5$ $, 2::3$ – 75 z$8 27cn$

Bebleimr$ z$ 7? /5 pep$%X:0.=52^

171$2?.=1/:03$2%

Cin$ Dr

:0.=53  vrfg, Q$Prgpgnfdpvl gdfneelir gzlgspecf ; /Rfcingd`re nfpi`ecf% ) Q$ >vrfg, L$

Mgsdg, M$ Fgdv8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$

Cgpf`rg Zf`egpref dr$ 2$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 33 z$ ; pgb$8 27 cn$Bebleimr$ z$ 33 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.=53^

171$766$750.:3/:=1$6%

Cin$ Dr

:0.=50  $, )$ )$.   -' 2 ) 3$ 3$ %8 '$ $ ;

!$ !$ !8 $$ .      (  $   ;$$ ( $ .($ ($   -$ 2$ – .$ ; $.-$ = "Nf`ecedg", 2::3$ – 2=? z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 2=3 /22 pep$%

ESBD 55=6.5:=.05.:A$ zrf, 76: fx$ – X:0.=50^. . 7$ Coenef pixecilimec  /rvs$%$

176$5;60/:=6$?%

Cin$ Dr

:0.=56  %   +    / ' ) $$.      (  $   ;$ -$ .   "'+ $ -8 $ ; 3$ &$ 5", ‡ . .$ ; $ -$ = "Nf`ecedg", 2::0$ – 17 z$8 27 cn$

A$ a$ `f pep$ESBD 55=6.5:=.71.0

A$ zrf, 6: fx$ – X:0.=56^. . 7$ Lenbg rvs  – Lfxecilimef$?77$717$7-3=0.:60$1/:=6$?%

Cin$ Dr

:0.=51  8$.-'   -    - ; $     -$ 2    0  ($ ( $ )  $$ .      (  $ $ ;  $$ ( $ .($ $  -$ 28 $ ; 3$ 3$ %$ – .$ ;$.-$ = "Nf`ecedg", 2::0$ – 75 z$ ; pgb$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.=51^

176$5;60/:=1$6%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

710

:0.=5=   #, )  ; /  ; '$.$ ) 

3 &-,  58 $$ .    (  $  ;$ – .$ ; $.-$ = "Nf`ecedg", 2::0$ – 25 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 2? /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.=5=^

171$?.:?5/:=1$6%

Cin$ Dr

:0.=5?  Civrsf ia Lfcpvrfs id Lgped gd` Nf`ecgl Pfrnedilimu ) Spgpf Vdeq$ iaNf`ecedf gd` Zogrngcu "Decilgf Pfspfnegdv"$ Lgped gd` Airfemd Lgdmvgmfs @fz$8flgb$ ; R$ Moecgqäee, $$$8 prgdsl$ edpi fdml$ ; D$ Sgnvred, @$ Efgdv$ – Co$ ; F`$Zilemrgaec Nf`ecedf Cfdprf, 2::0$ – 335 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 336 /6 pep$%ESBD 55=6.5:=.60.=A$ zrf, 7:: fx$ – X:0.=5?^. . 7$ Lenbg lgped  – Pfrnedilimef nf`ecgl  /fdml$%

?77$720;17/:=6$?%>777

Cin$ Dr

:0.=55  Eid Gbgbee ; Beibebleimr$ ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv", Bebl$8 glcp$ ; Lv`nelg Lezcgdv, Fle{gqfpg Qf`fgd, $$$8 f`$ ädmrekep `fFlfdg Bilmgdscoe$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 51 z$8 27 cn$

Ed`$ gvxelegre z$ =2.56ESBD 55=6.5:=.7?.:A$ zrf, 7:: fx$ – X:0.=55^. . 7$ Nf`eced  – Ed`ece bebleimrgaece$

:71;X171$27(525 Gbgbee^

Cin$ Dr

:0.?::  Zriblfnf spredmfdpf glf emefdfe lg fpgzg cidpfnzirgd ; Xnidimr$^ ) Vdeq$`f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Emefd mfd$8 svbrf`$ ; Mofirmof Ispriaf$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 2:5 z$ ; aem$, pgb$8 27cn$

Pfxp ; lb$ rin$, rvs$ – Bebleimr$ z$ 751.2:? /70= pep$%ESBD 55=6.5:=.62.:A$ zrf, 7:: fx$ – X:0.?::^. . 7$ Emefd $

173

Cin$ Dr 070

:0.?:7  "Zriblfnf gcpvglf äd engmespecg dfarivrilimec", cida$ p$ /2::38

Coeedv%$ Zriblfnf gcpvglf äd engmespecg dfarivrilimec ; Ngpfreglflf cida$ g 5.ggd$ g nf`ecelir engmepe `ed Rfz$ Nil`iqg, 70 diefnb$ 2::3 ) rf`$ p$ ; Q$Qildfgdscoe, $$$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::3$ – 730 z$ ; aem$, pgb$8 27 cn$

Gdpfpep$ ; Gsic$ nf`ecelir engmepe e rg`eipfrgzfve `ed Rfz$ Nil`iqg$ – Pfxp; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.5:=.2=._A$ zrf, 76: fx$ – X:0.?:7^. . 7$ Zgpilimeg sespfnvlve vrimfdepgl$

171$1.:=3$=/:?2%>736$7>777>717$7

Cin$ Dr

:0.?:2  Ngpciqscoee, Qglfrev Sfrmev 

Pglgnipineg spfrfipgxec äd prgpgrfg nglg`eelir fxprgzergne`glf ; 70$::$2? –Dfvricoervrmeg ; Gvpirfa$ g `esfrpgefe zfdprv ibedfrfg mrg`vlve `f `icpir äd nf`eced 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

716

 ) Qglfrev Sfrmev Ngpciqscoe8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 20 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27 /5 pep$%X:0.?:2^

171$?6?.:?5/:03$2%

Cin$ Dr

:0.?:3  Cgpgrmflf lvnedee ; gdpil$ `f qfrsvre zvbl$ äd rfq$ "Die" ) sflfc $ e zrfa$ ; LfiBir`fegdv8 ciz$ ; Edmg [geg$ – Co$ ; Nil`zrfs, 2::0 /Sfrqecevl Zilemr$ Nil`zrfs%$ –?1, X7^ z$8 27 cn$

A$ zrf, 3:: fx$ – X:0.?:3^?27$736$7/0=?%.7/:?2%

Cin$ Dr

:0.?:0  Märbv, Dgpgleg Zrimrgng gdglepec lg cvrsvl Pfireg mfdfrgl g `rfzpvlve ) Dgpgleg Märbv8

Edsp$ `f Sp$ Zilepecf e Rflgee Edp$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg – Q$E$"%$ – 23 z$ ;pgb$8 2: cn$

Bebleimr$ z$ 23

A$ zrf, A$ per$ – X:0.?:0^ 30:$72/:=3$?%

Cin$ Dr

:0.?:6  Nfrfgcrf, E$ Qf`fnfcvn äd zseoilimef ; /Zseoilimeg äd pgbflf% ; Ngpfregl `e`gcpec ) E$

Nfrfgcrf, M$ >gzv8 Vdeq$ Ciizfrgpesp.Cinfrcegl `ed Nil`iqg /VCCN%, Vdeq$ Lebfr Edp$ `ed Nil`iqg /VLEN%$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg – Q$E$"%$ – 736 z$ ; aem$,scofnf, pgb$8 2: cn$

Bebleimr$ z$ 733.730 /20 pep$%ESBD 55=6.5:6.=6.=A$ zrf, 3:: fx$ – X:0.?:6^

. . 7$ Zseoilimef$ 765$5/:=6$?%

Cin$ Dr 72

:0.?:1  [fzcg, Qecpir Bg{flf sfcvrepee qefee ; Sfcvrepgpfg rvpefr$ Ni`vl sdpis `f qeg$

Cinzirpgnfdpvl dfsgdimfd$ Fqepgrfg änbildqeree ; Xngpfregl `e`gcpec^ ) Qecpir [fzcg8cidsvlpgdp p$ ; Zgprgcv @vneprv$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Flfdg – Q$E$"%$ – ?1, X7^z$ ; aem$, pgb$8 23 cn$

Bebleimr$ z$ ?1 /00 pep$%A$ zrf, A$ per$ – X:0.?:1^. . 7$ Bg{flf sfcvrep  ee qef  ee$

173)170;3=7$=/:=6$3%Cin$ Dr

:0.?:=  Vrsv, Lv`nelg Nfpi`ecg zrf`ree ngpfngpecee e peedflir äd clgsflf zrengrf ; Sedpf{f ) 

Lv`nelg Vrsv, Qgself Cfcie8 Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ Cgpf`rg Pfirege Nfpi`ecg :p$ Rfglf e Fspfpecf$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Flfdg.Q$E$"%$ – 772, X?^z$ ; pgb$8 2: cn$

Bebleimr$ lg saârepvl cgz$ESBD 55=6.527.6?.2A$ zrf, 6:: fx$ – X:0.?:=^. . 7$ Ngpfngpec  – Nfpi`ecg zrf` ree$ 2$ peed  f – Nfpi`ecg zrf` ree$

3=2$?6$:01$72Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

711

:0.?:?  Bfkgd, Icpgqegd Edpfrfs e cren ; Xnidimr$^ ) Icpgqegd Bfkgd, Qglfrev Bvkir8 Edsp$ `f

Aelisiaef, Siceilimef e @rfzp gl Gcg`$ `f :p$ g Nil`iqfe$ – Co$ ; S$ d$, 2::0 /Pezimr$"Flfdg.Q$E$"%$ – 7?5, X2^ z$8 75 cn$

Rf{$ ; lb$ fdml$, ar$ – Bebleimr$ z$ 7?3.75: e äd dipflf `f svbsilESBD 55=6.5=03.6._A$ zrf, 0:: fx$ – X:0.?:?^

. . 7$ Siceilimef crenedgl  – Edpfrfs$ 2$ Edpfrfs – Crenedilimef$303$5=

Cin$ Dr

:0.?:5  Moe` `f lfmeslgef pvrespec g Rfzvblecee Nil`iqg ; X7551.2::3^ ) ciir`$ f`$ ;Decilgf Zlgpid8 Gsic$ Dg$ g Gmfdeelir `f Pvresn `ed Nil`iqg$ – F`$ 7.g$ – Co$ ; S$d$, X2::0^ /Pezimr$ aernfe "Flfdg.QE"%$ – 7=7, X1^ z$ ; el$, pgb$ 8 2: cn

A$ zrf, A$ per$ – X:0.?:5^. . 7$ Pvresn – Nil`iqg – Lfmeslg ef$

3=5$?6/0=?%/:50$0%

Cin$ Dr

:0.?7:  Zilepecg `f nil`iqfde{grf äd RGSS Nil`iqfdfgsc ; Cvlfm$ `f `ic$ engpfreglf ) glcp$, sp$ edpri`$ ; Grmfdpedg Mrebedcfg, $$$$ – Co$ ; Ceqepgs, 2::0 /Pezimr$"Bids Iaaecfs"%$ – 333 z$ ; pgb$8 27 cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.572.32._A$ zrf, 3:: fx$ – X:0.?7:^. . 7$ Zilepecg `f nil`iqfde{grf äd RGSS Nil`iqfdfgsc , 7520.7507 – 

Svrsf espirecf$323)320/0=?%"7520)7507"/:53%

Cin$ Dr

:0.?77  Ngpffqece, Glfxf Lenbg digspr ; Xqfrsvre^ ) Glfxfe Ngpffqece$ Bedfcvqâdpgrfg ; zifn ) EidMed8 mrga$ ; Eid Med, Ri`ecg Bir{ed$ – F`$ zfdprv bebleiaele – Co$ ; Bids Iaaecfs,2::0$ – 2? z$ 8 1: z$ ; el$8 70 x = cn$ – /Lgcreng lvnedee8 7%

Pfxpf ; lb$ rin$, ar$, lgp$, rvs$ – Cgrpf "qglfp" /"#"%ESBD 55=6.52?.05.?$ – ESBD 55=6.52?.6:.7A$ zrf, 6:: fx$ – X:0.?77^

?27$736$7/0=?%.7 XNgpffqece ( Med^

Cin$ Dr

:0.?72   $, . 5G-    ; 3 $ )  . &,   .,  !G'8 .  "$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /CinbedgpvlZilemr$%$ – 7=6, X7^ z$ ; el$ cilir$8 25 cn$ – /Cgrpefr f`vcgeidgl%

ESBD 55=6.=5.217.?A$ zrf, 1:: fx$ – X:0.?72^. . 7$ Lenbg bvlmgr $

?77$713$2/:=6$2%

Cin$ Dr 07011

:0.?73  7 

/ ' ; %2 ) J8 2$ ; 1$ "-$ – .$ ;6 , 2::0$ – 7::, X7^ z$ ; el$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

71=

Dvnflf g`fqrgp gl gvp$ ;  +$ – $   .#$ 2$ . "6  ", 7  -$ .#,   $/  / $ , $$$

ESBD 55=6.5=?7.6.:A$ zrf, 7 ::: fx$ – X:0.?73^

?27$717$7/0=?%.7J 

Cin$ Dr

:0.?70  Sfrqecevl Gmricoenec äd zgprv `fcfdee `f gaerngrf ; /cvlfm$ `f lvcr$ p$% ) Cfdprvl :p$ `f Zri`vcef zfdprv @fsfrqerf Gmricoenec8 rf`$ p$ ; Mofirmof Kemv$ –Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs"%$ – 703 z$ ; pgb$8 2: cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.5=57.1.6A$ zrf, 2:: fx$ – X:0.?70^. . 7$ Afrpelepgpfg silvlve$ 2$ Ädmr nedpf coenecf$

137$062(137$?/:?2%>736$7>717$7

Cin$ Dr

:0.?76  Crfgdm, Iqe`ev Fzemrgnf e cgprfdf ; Scresf digzpfg zredprf mfdf ) Iqe`ev Crfgdm8 zrfa$ ;Evref Cilfsdec8 ciz$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ –723 z$8 73 cn$

ESBD 55=6.5:1.?=.= /äd ciz$%A$ zrf, 7::: fx$ – X:0.?76^. . 7$ Fzemrgnf$

?27$736$7.= Crfgdm 

Cin$ Dr 073:=

:0.?71  , = %G'  G ; '  3 $ )    , ? 

&8   .8 ciz$ ; Lvnedeg Frnvrgcoe$ – Co$ ; Cgrpefr/f`vcgeidgl%, 2::0 /Cinbedgpvl Zilemr$%$ – 755, X7^ z$ ; el$8 20 cn$ – /Cgrpefrf`vcgeidgl%

ESBD 55=6.=5.265.1A$ zrf, 7:6: fx$ – X:0.?71^. . 7$ Lepfrgpvr  bvlmgr $

?27$713$2.53/:=6$2% 

Cin$ Dr 076=2

:0.?7= 

Ed`ecg"ee nfpi`ecf cv zreqerf lg zfprfcfrfg zrgcpecee `e`gcpecf zfdprv spv`fdeegdvlve 2 ; Szfc$ . [iipfodeg – 2?:6 ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg8 flgb$ ; E$Bvlgrmg, Ql$ Rg`eidiq$ – Co$ ; S$ d$, 2::0$ – 5 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 5 /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?7=^

131/:=1$6%

Cin$ Dr

:0.?7?  Rfcingd`re pfnzirgrf cv zreqerf lg gzlecgrfg frbece`flir äd zfzedefrflfselqecf `ed R$ Nil`iqg ) Gmfdeg `f Spgp zfdprv Selqecvlpvr, Edsp$ `f Cfrcfp$ eGnfdgkre Selqecf8 gvp$ ; Eg$ Mvnfdevc, Flfdg Zioizil, Sqfplgdg Prfgpegciq,Cidspgdped Esprgpf$ – Co$ ; S$ d$, 2::0$ – 7? z$ ; pgb$8 27 cn$

Bebleimr$ z$ 71 /76 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?7?^13:/0=?%/:05$3%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

71?

Cin$ Dr

:0.?75  Bigmoef, @eidesef Rfcidsprvceg fcilimec g grbirfpflir ; Rfcingd`re ) @eidesef Bigmoef8

cidsvlpgdp p$ ; @vneprv Micev8 Gmfdef `f Spgp zfdprv Selqecvlpvr "Nil`selqg", Edsp$ `fCfrcfp$ e Gnfdgkre Selqecf$ – Co$ ; S$ d$, 2::3$ – 01 z$ ; pgb$8 27 cn$

Gvp$ fspf edaecgp zf qs a$ `f pep$ – Bebleimr$ z$ 00.01 /65 pep$%$ – A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.?75^ 13:$23/0=?%/:05$3%

Cin$ Dr

:0.?2:  Rfmvlgnfdp zreqed` fqe`fdefrfg e cidsfrqgrfg aid`vlve mfdfpec glszfceelir airfspefrf äd z`vrelf `ed Rfzvblecg Nil`iqg ) Gmfdeg `f Spgp zfdprvSelqecvlpvr "Nil`selqg", Edsp$ `f Cfrcfp$ e Gnfdgkre Selqecf8 flgb$ ; Eg$ Mvnfdevc, S$Prfpegciqg$ – Co$ ; S$ d$, 2::3$ – 71 z$ ; pgb$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?2:^

13:/0=?%/:1:$73%

Cin$ Dr:0.?27  [mgr`gd, @gd 

Zriblfnf lg mfdfpec ) @gd [mgr`gd, Mgledg Cingriq8 rfc$ p$ ; NeogeLfgdv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ Beilimef e Zf`ilimef$ Cgpf`rg BeilimefQfmfpgl$ – Co$ ; S$ d$, 2::0$ – 720 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 52 /7= pep$%ESBD 55=6.501.5:.5A$ zrf, 7:: fx$ – X:0.?27^. . 7$ Mfdfpec $

6=6/:=1$6%

Cin$ Dr

:0.?22  Rfcingd`re zreqed` crfgrfg bg{flir sfnedilimecf äd aid`vl airfspefr `fspgp `ed Rfzvblecg Nil`iqg ) Gmfdeg `f Spgp zfdprv Selqecvlpvr "Nil`selqg", Edsp$ `fCfrcfp$ e Gnfdgkre Selqecf8 flgb$ ; Zfprv Cv{g$ – Co$ ; S$ d$, 2::0$ – 32 z$8 27 cn$

Bebleimr$ z$ 25 /7: pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?22^. . 7$ Aid`vl airfspefr `ed Nil`iqg – Bg{flf sfnedilimecf$

13:$2?/0=?%/:05$3%

Cin$ Dr

:0.?23  Zrimrgng e äd`rvnre nfpi`ecf zfdprv fafcpvgrfg zrgcpecee `f zri`vcef lgcg`gsprv avdcegr rfcingd`gp spv`fdelir szfc$ 2667 "Cg`gsprv e irmgde{grfg

pfrepirevlve" ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Cg`gsprv e Mfi`f{ef$ – Co$; S$ d$, 2::0$ – 22 z$ ; pgb$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?23^

332$2/:=3$?%

Cin$ Dr

:0.?20  Rf{espfd"g ngpfreglflir ; Pfspf zfdprv spv`fdee szfceglepee 75:0 .flfcpreaecgrfg gmrecvlpvree ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg Rf{espfdgngpfreglflir e bg{flf zriefcpree8 gvp$ ; Fvmfd [gcid, Eredg Lvzvir$ – Co$ ; S$ d$,2::0$ – 3? z$8 27 cn$

Bebleimr$ z$ 3=.3? /7= pep$%$ – A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.?20^127$:3$:2?/:=5%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

715

Cin$ Dr

:0.?26  Pfodilimeg crfpfree biqedflir ; Pfspf zfdprv gzrfcefrfg cvdipedflirspv`fdelir ; szfc$ – 2?:6 "[iipfodef" ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg"[iipfodef szfcegl"$ – Co$ ; S$ d$, 2::0$ – ?7 z$8 27 cn$

A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.?26^ 131$2/:=5%

Cin$ Dr

:0.?21  Bigmoef, @eidesef Nidepiredm fcilimec e airfspefr ) @eidesef Bigmoef8 cidsvlpgdp p$ ; Qgself

:glgrv8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg `f Bipgdec, Fcilimef e Selqecvlpvr, Edsp$`f Cfrcfp$ e Gnfdgkre Selqecf$ – Co$ ; S$ d$, 2::0$ – 7?1 z$ ; aem$, pgb$8 21 cn$

Bebleimr$ z$ 7?7.7?6 /?0 pep$%A$ zrf, A$ per$ – X:0.?21^. . 7$ Nf`evl ädcidkvr pir – Nil`iqg – Zripfc  ef$ 2$ Selqecvlpvr  – Nil`iqg – 

Zripfc  ef$6:0$:1(13:/0=?%

Cin$ Dr

:0.?2=  Bigmoef, @eidesef Szgeelf qfr{e glf nvdecezevlve Coeedv ; `eqfrsepgpf beilimec  e

ngdgmfnfdp fcilimec `vrgbel ) @eidesef Bigmoef8 cidsvlpgdp p$ ; Gd`rfe Dfmrv8 Edsp$`f Cfrcfp$ e Gnfdgkre Selqecf$ – Co$ ; S$ d$, 2::3$ – 23? z$ ; aem$, pgb$8 21 cn$

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ z$ 776.720A$ zrf, A$ per$ – X:0.?2=^. . 7$ Szg eelf qfr{e – Coe ed v – Zripfc  ef$

X=72$)$0;6:2$1^/0=?.26%

Cin$ Dr

:0.?2?  Cvlfmfrf `f lfme e gcpf dirngpeqf ) Gmfdeg `f Spgp zfdprv Selqecvlpvr "Nil`selqg", Edsp$ `f Cfrcfp$ e Gnfdgkre Selqecf Rfz$ Nil`iqg8 glcp$ ; DgpglegCikicgrv$ – Co$ ; S$ d$, 2::0$ – 3:1 z$ ; pgb$8 21 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs A$ zrf, A$ per$ – X:0.?2?^. . 7$ Selqecvlpvr  – Lfmeslg ef$

13:/0=?%/:50$0%>736$7>717$7

Cin$ Dr

:0.?25  "@f{qilpgrfg `vrgbel g sfcpirvlve airfspefr gl Rfzvblecee Nil`iqg",cida$ p$ edp$ /2::28 Coeedv%$ "@f{qilpgrfg `vrgbel g sfcpirvlve airfspefr glRfzvblecee Nil`iqg" ; cida$ p$ edp$, 22 diefnb$ 2::2, Coeedv$ – Co$ ; S$ d$, 2::3$ –

325 z$ ; aem$, pgb$8 21 cn$Gdpfpep$ ; Gmfdeg `f Spgp Zfdprv Selqecvlpvr "Nil`selqg", Edsp$ `f Cfrcfp$ e

Gnfdgkre Selqecf Rfz$ Nil`iqg$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvlgrp$

ESBD 55=6.501.?5.6A$ zrf, 6: fx$ – X:0.?25^. . 7$ Selqecvlpvr  – Nil`iqg$

13:/0=?%/:?2%>736$7>777>717$7

Cin$ Dr

:0.?3:  Cvlfmfrf `f zriblfnf e gzlecgee lg coenef ; Cl$ g 7:.g ) Qecpir >gzciq,Gdgpilef Mgrgeqgd, Dg`fk`g Qfleci, Repg Mi`irikg$ – Co$ ; Grc, 2::0 /Pezimr$ F`$

"Vdeqfrsvl"%$ – 72=, X7^ z$ ; pgb$8 20 cn$Bebleimr$ z$ 77= /75 pep$%ESBD 55=6.17.331.6

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=:

A$ zrf, 2::: fx$ – X:0.?3:^. . 7$ Coenef$

60/:=1$6%

Cin$ Dr 2:55

:0.?37  Vdepgpfg `f ädqnâdp ; Ngdgmfnfdp f`vcgeidgl ) Eid Gcoere /ciir`$%,Gdmflg Cgrg /ciir`$%, Flqerg Mrâv, $$$8 Edsp$ `f :p$ glf F`vcgefe, Lgb$ ngdgmfnfdp

F`vcgeidgl$ – Co$ ; Mvdeqgs, 2::0 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 7:?, X7^ z$ ; pgb$8 20cn$ – /:peedflf F`vcgefe%Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ lg saârepvl cinzgrpenfdpflirESBD 55=6.5:?.07.7A$ zrf, 1:: fx$ – X:0.?37^. . 7$ Ngdgmfnfdp f`vcg eidgl$

3=7$:70

Cin$ Dr 2:05

:0.?32    ;           $ – 2?:6"62" ) $$ -$ . $ .($  28 "$ ; !$3$ – .$ ; 5$ $, 2::0$ – ?3 z$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?32^131$2/:=5%

Cin$ Dr

:0.?33    , -  ' ; $ $   +  '"$   #2  2 ;    "    -  '" ; %$ 21:7 – "!" )  $$ -$ . ,!$ ( $, .($  #2  2$ & " #2  2"8 $ ; !$ ?', ‡ . .$ ; 5$ $, 2::0$ – 3= z$ ; `fs$8 27 cn$

Bebleimr$ lg saârepvl pfnflir$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?33^

175;177$?/:=1$6%Cin$ Dr

:0.?30  >'  - ; $ $    $      7$ ( $ )  $$ -$ .  $ .($ 6$ .($8 "$ ; $$ 5, ‡ . .$ ; 5$ $, 2::0$ – 3: z$ ; pgb$8 27 cn$

Bebleimr$ z$ 2? /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?30^

137$6/:=1$6%

Cin$ Dr

:0.?36  /;#  "  '  ; $

  $  "$ " ; %$ 2?:? – $.2$ "2-, %$ –"2-    2 )  $$ -$ .  $  $ 62   52-, .($ ; 52-  28 "$ ; $ $ – .$ ; 5$$, 2::0$ – 27 cn$

7 – 52- " $ – 2::0$ – 30 z$ ; aem$, pgb$ –A$ a$ `f pep$ ; A$ zrf, A$ per$ – X:0.?36^

13=$62/:=1$6%

Cin$ Dr

:0.?31  .          #2  ; &   '-    '-  "' ; %$ ; 21:7 – ! , 2?:6 –62, 2?:? – 52-     )  $$ -$ ., .($

" #2  2"8 "$ ; !$ 6$ ?'$ – .$ ; 5$ $, 2::0$ – 1? z$ ;aem$, pgb$8 27 cn$A$ a$ `f pep$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=7

A$ zrf, A$ per$ – X:0.?31^131$6/:=1$6%

Cin$ Dr

:0.?3=  =      '    +  '"$     #2  2 ; $ 21:7 – "!" ; %/% 7.-   -  ( $ )  $$ -$ .  $ .($ " 

#2  2"$ & " #2  2"8 $ ; !$?', ‡ . .$ ; 5$ $, 2::0$ – 25 z$ ; el$8 pgb$8 27 x 3: cn$Bebleimr$ z$ 77 /1 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?3=^

131/:=1$6%

Cin$ Dr

:0.?3?  Lgd`frs, Cgssef Sfcvrepgpfg cizelvlve ) Cgssef Lgd`frs8 prg`$ ; Decilfpg Cvlgqg8 el$ ; Kigd

Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ – 72, X7^z$ ; el$8 27 x 2: cn$

Gvp$ fspf ed`ecgp zf qs$ ciz$ – Bebleimr$ z$ 73 /0 pep$%$ – A$ a$ `f pep$ – Gzgrf cvszrekedvl aedgdc$ gl VDECFAESBD 55=6.520.37._A$ zrf, A$ per$ – X:0.?3?^. . 7$ F`vcg ef äd agnelef – Sagpvre zfdprv z red  e$

3=$:7?$7

Cin$ Dr

:0.?35  Lgd`frs, Cgssef Kicvl ; Gqfdpvrg ädqree ) Cgssef Lgd`frs8 prg`$ ; Decilfpg Cvlgqg8 el$ ; Kigd

Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0 /Cinbedgpvl Zilemr$%$ – 72, X7^z$ ; el$8 27 x 2: cn$

Gvp$ fspf ed`ecgp zf qs$ ciz$ – A$ a$ `f pep$ – Bebleimr$ z$ 73$ – Gzgrf cvszrekedvl aedgdc$ gl VDECFAESBD 55=6.520.32.?A$ zrf, A$ per$ – X:0.?35^. . 7$ F`vcg ef zred kic$

3=$:7?$7

Cin$ Dr

:0.?0:  Lgd`frs, Cgssef Zlcfrfg cree$ Zrfmperfg zfdprv cepep ) Cgssef Lgd`frs8 prg`$ ; Decilfpg

Cvlgqg8 el$ ; Kigd Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0 /CinbedgpvlZilemr$%$ – 72, X7^ z$ ; el$8 27 x 2: cn$

Gvp$ fspf ed`ecgp zf qs$ ciz$ – A$ a$ `f pep$ – Bebleimr$ z$ 73$ – Gzgrf cvszrekedvl aedgdc$ VDECFAESBD 55=6.520.3:.7A$ zrf, A$ per$ – X:0.?0:^. . 7$ F`vcg ef äd agnelef – @f{qilpgrfg cepepvlve$

3=$:7?$7

Cin$ Dr

:0.?07  F`vcg"eg  äd szerepvl pilfrgdfe ; Ngpfreglf `f rfzfr äd gkvpirvl cg`rflir`e`gcpecf `ed ädq$ zrfvdeq$ ) Lvnedeg @rvnfg, Qecpireg Midg, Qeilfpg Nekg, FvmfdegZgrleciq8 cidsvlpgdp p$ ; Gdpidedg Cinfr{gd8 rf`$ p$ ; Lvnedeg @rvnfg, Fvmfdeg

Zgrleciq$ – Co$ ; Mvdeqgs, 2::0 /Cinbedgpvl Zilemr$%$ – 678 62 z$ ; el$8 21 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=2

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgefzgrgl$ – Cgrpf "qglfp" /"#"%$ – Bebleimr$ z$ 03 /2: pep$%$ – Gzgrf cv szrekedvlaedgdc$ gl VDFSCI /Zgres%

ESBD 55=6.5:?.02._A$ zrf, 32:: fx$ – X:0.?07^. . 7$ F`vcg ef – Pilfrgd $

3=$:;371$10=$6/:?2%

Cin$ Dr 071:5

:0.?02  Ceicgdv, Eid Screepire `f efre e `f g{e ) Eid Ceicgdv8 cidcfzef mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 06=, X2^ z$ ; el$, X7^ a$ zirp$8 75 cn$ – /Bebl$ cilgrvlve8 sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0=?%$

Rfa$ esp$.lep$ z$ 00=.06=$ – Bebleimr$ äd pfxpESBD 55=6.=0.=1=.7 /Lepfrg%$ – ESBD 5=3.1=6.720.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 26:: fx$ – X:0.?02^

?27$736$7/0=?%$:5(?27$736$7$:5

Cin$ Dr 07730

:0.?03  ., . # ' ; X`f{qilpgrfg e airngrfg zfrsidglepee^ ) . .$ – .$ ;

5$ $, 2::0 /;$ "Flgd Zilemrga"%$ – 322 z$ ; el$, pgb$8 27 cn$ Äd lb$ bvlm$ – Gzgrf cv szrekedvl "Qecpireg Minid"ESBD 55=6.56:7.0.:A$ zrf, A$ per$ – X:0.?03^. . 7$ Zseoilimeg zfrsidglep  ee /bvlm$%$ 2$ Zfrsidglepgpf – Gszfcp zseoilimec 

/bvlm$%765$523

Cin$ Dr

:0.?00  Zif{eg e `vrfrfg dgpvree ) Cfdprvl Rfmeidgl `f Nf`ev Rfc Nil`iqg, ClvbvlFcilimec GRCG LVE DIF8 glcp$ ; @indecg Gd`rffq8 el$ ; Zgqfl Gd`rffq$ – Cvfde ;S$ d$, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 13, X7^ z$ ; el$8 20 cn$

Ed`$ `f dvnf z$ 13.10$ – Gzgrf cv szrekedvl aedgdc$ gl Cinesefe VdevdeeFvrizfdf

ESBD 55=6.5=5?.:.=A$ zrf, 7::: fx$ – X:0.?00^

?27$736$7/0=?%.53 Gd`rffq

Cin$ Dr

:0.?06  Eidg, Gdgpil Cvrs `f lenb lgped ) Gdgpil Eidg$ – F`$ g 2.g, cinzl$ e ni`eaecgp$ – Co$ ;S$ d$, 2::0$ – 260, X2^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 20? /77 pep$%ESBD 55=6.5?76.2.1A$ zrf, 3:: fx$ – X:0.?06^. . 7$ Lenbg lgped $

?77$720/:=6$?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=3

:0.?01   $, . 5G-    ; 0 $ )  . &,   .,  

!G'8 .  "$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /CinbedgpvlZilemr$%$ – 7=6, X7^ z$ ; el$ cilir$8 25 cn$ – /Cgrpefr f`vcgeidgl%

ESBD 55=6.=5.212.1A$ zrf, 16: fx$ – X:0.?01^. . 7$ Lenbg bvlmgr $

?77$713$2/:=6$2%Cin$ Dr 07650

:0.?0=  Sârcv, Qglfrev Moe`  zrgcpec zreqed` prgd{gceelf svszfcpf ) Qglfrev Sârcv, Neogel Miangd8

Cfdprvl zfdprv Cinbgpfrfg Crenflir Fcid$ e Cirvzefe gl Rfz$ Nil`iqg$ SfrqecevlZrfqfderfg e Cinbgpfrfg Szlree Bgdelir$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 725 z$ ; pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe SirisNil`iqg e gl Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf, Zriefcpvl "Cfdprvl `f Sp$ eZilepece Kvre`ecf"

ESBD 55=6.15.173.5 /äd ciz$%

A$ zrf, A$ per$ – X:0.?0=^. . 7$ Sz lgrfg bgdelir – Edargc  evde$ 2$ Edargc  evde – Sz lgrfg bgdelir$

303$3;30=$00

Cin$ Dr 07656

:0.?0?  Cfg nge bvd cgrpf `f ädprfbre e rszvdsvre ) Xgvp$ e sflfc$^ ; Egd Mrgogn,Zgvl Spfrru, Gd`rf} Lgdmlfu8 prg`$ `f G`edg Zfprfscv$ – Co$ ; Grc, 2::0 /CinbedgpvlZilemr$%$ – 71: z$; el$ cilir$8 3: cn$ – /Fdcecl$ Grc%

Pep$ irem$ ; Pof Bfsp Fqfr Biih ia Wvfspeids gd` Gds}frs$ – Ed`$ z$ 761.71:ESBD 55=6.17.322.6 /äd ciz$%A$ zrf, 3::: fx$ – X:0.?0?^

:?=$6

Cin$ Dr 0706:

:0.?05  Ingmev zriafsirvlve e invlve `f peed Qlg`ener [gmgfqscoe ; lg =: `f gde ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Lepfrf$ Cgpf`rg `f Lb$ Rinâd, Ledmqespec Mfdfrgl e Ringdec8 cin$ `f ciir`$ Gdgpil Ceibgdv /zrf%,$$$ – Co$ ; CFZ VSN,2::3$ – 361 z$ ; el$, aem$, pgb$8 22 cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsilESBD 55=6.=:.35:.5A$ zrf, ?: fx$ – X:0.?05^. . 7$ Ledmqespec $

?77$736$7(525 [gmgfqscoe >::

Cin$ Dr 63):0

:0.?6:  @ec"eidgrvl afriqegrvlve rvs.rinâd ) Cfdprvl Dg$ `f Pfrnedilimef8 glcp$ ;Ngregdg Qlgs, Ngreg Idiarg, Qglfrev Cvlfq$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Zreng"%$ – 22=, X7^ z$8 27 cn$ – /Nece `ec$ pfrnedilimecf%

Bebleimr$ z$ 0 /6 pep$%ESBD 55=6.55?7.7.5A$ zrf, 6:: fx$ – X:0.?6:^. . 7$ C e afrgpf – @ec  eidgrf$ 2$ @ec  eidgrf – C e afrgpf$

161$0/:3?%>717$7>736$7

Cin$ Dr

:0.?67  Mid"g, Mofirmof 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=0

Qegg zilepec g >ree Nil`iqfe äd fzicg `indefe lve :pfagd cfl Ngrf e gvrngelir se ; /Rflgeelf Edp$ e necgrfg `f flebfrgrf äd cidpfxpvl zilepecee ipingdf äd g`ivg kvnpgpf g sfc$ gl 76.lfg – sfc$ gl 71.lfg% ) Mofirmof Midg8 Cidselevl Svzrfnzfdprv :p$ e @f{qilpgrf Pfo$, Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ Agc$ `f Esp$ eFpdi.zf`gmimef$ Lgb$ :p$ ; >grg Nil`iqfe äd cidpfxpvl rflgeelir edp$, Gcg`$ `f :p$ gNil`iqfe, Edsp$ `f Esp$ – Co$ ; Cgrp`e`gcp, 2::0$ – /Pezimr$ "Rfclgng"%$ – 231 z$8 20cn$

Rf{$ ; lb$ rin$, fdml$, rvs$ – Bebleimr$ äd dipf lg saârepvl pfnflir$ – Ed`$ z$221.233

ESBD 55=6.50:.1=.1A$ zrf, A$ per$ – X:0.?67^. . 7$ Espiref –  grg Nil`iqfe – @indeg lve pfagd cfl Ngrf, 706=.76:0$ 2$

rflg ee edpfrdg eidglf äd zilepecg ipingd , sfc$ _Q._QE$50/0=?%(50/05?%(32="70)76"

Cin$ Dr

:0.?62  >#, $ $ &"   ;     ) %$ $8-$ – .$

; 5$ $, 2::0$ – 276 z$8 2: cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5=::.?.=A$ zrf, 3:: fx$ – X:0.?62^. . 7$ Sgpf – Glfxffqcg – Rgeidvl F`edf  – Nil`iqg – Espiref /rvs$%$

50/0=?.22%

Cin$ Dr

:0.?63  Bicongdd, Hlgvs Lenbg rinâd ; espiref, qgregdpf, cidalecpf$ I zreqerf `ed gagr ) Hlgvs

Bicongdd$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 306 z$8 20 cn$ –/Spv`evn%

Bebleimr$ lg saârepvl pfnflir e äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Gsic$

"Sullgbvs"ESBD 55=6.50:.11.?A$ zrf, A$ per$ – X:0.?63^. . 7$ Lenbg rinâd  – Sicei.ledmqespec $ 2$ Sicei.ledmqespec  – Lenbg rinâd $

?77$736$7-2=

Cin$ Dr 715

:0.?60  Decvle", Eid Porgci.mfpecg ; Spv`ee e ngpfreglf ) Eid Decvle8 f`$ `f S$ Ngpqffq, E$ Ikim, E$

:griq, G$ [gdice8 `fs$ e mrga$ ; Spflg Bvrcev$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$"Rfclgng"%$ – 3?6 z$ ; aem$8 20 cn$ – /Spv`evn%

Pfxpf ; lb$ rin$, ar$, rvs$ – Bebleimr$ lg saârepvl pfnflir$ – Gzgrf cv szrekedvl

Gsic$ SullgbvsESBD 55=6.50:.=2.2A$ zrf, 6:: fx$ – X:0.?60^. . 7$ Grofilimeg prgci.mfpi.`gc  – Nil`iqg$ 2$ Prgci.mfpecg – Nil`iqg – 

Grofilimef$5:2)5:0/0=?%(35?

Cin$ Dr

:0.?66  Cibvc, Mfirmf Zif{ee ) Mfirmf Cibvc8 f`$ ädmrekep `f Fn$ Mglgecv.Zvd8 ciz$ ; Qepglef

Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 7=6, X7^ z$8 2: cn$– /Bebl$ `fscoes ) ciir`$ `f Mofirmof Fre{gdv%

Sflfc$ crepecf z$ 716.7=3ESBD 55=6.505.65.2A$ zrf, 6:: fx$ – X:0.?66^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=6

?27$736$7.7 Cibvc

Cin$ Dr 732

:0.?61  Fnedfscv, Neoge Zif{ee ) Neoge Fnedfscv8 f`$ ädmrekep `f Fn$ Mglgecv.Zvd8 ciz$ ; Qepglef

Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 2:1, X2^ z$8 2: cn$– /Bebl$ `fscoes ) ciir`$ `f Mofirmof Fre{gdv%

Sflfc$ crepecf z$ 752.2:=ESBD 55=6.505.03.1A$ zrf, 6:: fx$ – X:0.?61^

?27$736$7.7 Fnedfscv

Cin$ Dr 720

:0.?6=  Cgrgmeglf, Eid Lvcg Pfgprv ) Eid Lvcg Cgrgmeglf8 ciz$ ; Qepglef Ciribgd$ – F`$ g 2.g$ – Co$ ;

Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 255, X6^ z$8 2: cn$ – /Bebl$ `fscoes ) ciir`$ `fMofirmof Fre{gdv%

Sflfc$ crepecf z$ 257.3::

ESBD 55=6.=5.::?.5A$ zrf, 6:: fx$ – X:0.?6=^?27$736$7.2 Cgrgmeglf

Cin$ Dr 73:

:0.?6?  Cvlfmfrf `f lfcee `ed cgrpfg zfdprv flfqe "Fv e Vdeqfrsvl Nfv"$ I cglf szrf`rgmispf ) Gsic$ Edp$ zfdprv F`vcgef `ed Rfz$ Nil`iqg, Necgrfg Rfz$ "Zf`gmimeezfdprv Zgcf e Ädflfmfrf Rfcezric"$ – Co$ ; S$ d$, 2::0$ – 50 z$8 2: cn$

A$ zrf, A$ per$ – X:0.?6?^3=$:3;7==$1

Cin$ Dr

:0.?65  Ricg, Gmdfsg Screfre glfsf ) Gmdfsg Ricg8 zrf{$ mrga$ ; Egrislgq Ileedäh$ – Co$ ; Lvnedg,

2::0 /Pezimr$ "Rfclgng"%$ – 267, X7^ z$8 2: cn$ESBD 55=6.16.756._A$ zrf, 2::: fx$ – X:0.?65^

?27$736$7/0=?%.7 Ricg

Cin$ Dr 701

:0.?1:  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir > -   -#2      "  /22 

/  + 2::0 -    "/"   ) Ned$ Gmrecvlpvree eed`vsprefe glenfdpgrf gl Rfz$ Nil`iqg, Edszfcpirgpvl `f Spgp Rfz$ zfdprv ZripfcegZlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 2: cn$

$$$ evlef 2::0$ – 2::0$ – 3=, X?^ z$ ; pgb$, X72^ z$ el$ cilir$ – Pfxp zgrgl$ ; lb$rin$, rvs$ – A$ a$ `f pep$ – A$ zrf, A$ pep$ – X:0.?1:^

. . 7$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$132$570/0=?%/:?3$73%>736$7>717$7

Cin$ Dr

:0.?17  Zgrpilf, Clgv`eg Vd`f fpe, Erfd9 ; Xzefsf^ ) Clgv`eg Zgrpilf8 ciz$ ; Ev$ Ngpfe$ – Co$ ; Zidpis,

2::0 /Pezimr$ "Rfclgng"%$ – 767, X7^ z$8 2: cn$

ESBD 55=6.52=.0?.3A$ zrf, 3:: fx$ – X:0.?17^?27$736$7/0=?%.2 Zgrpilf

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=1

Cin$ Dr

:0.?12  Relfgdv, Seneid Rsrep e gzvs `f sigrf ; Qfrsvre ) Seneid Relfgdv$ – Co$ ; Zidpis, 2::0

/Pezimr$ "Rfclgng"%$ – 70: z$ ; el$8 7= cn$ESBD 55=6.52=.17.:A$ zrf, 3:: fx$ – X:0.?12^

?27$736$7/0=?%.7 Relfgdv

Cin$ Dr 7?7

:0.?13  Mimg, Icpgqegd Zif{ee ) Icpgqegd Mimg8 f`$ ädmrekep `f Qglfdpedg Cisnfscv8 ciz$ ; Qepglef

Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 757, X7^ z$8 2: cn$– /Bebl$ `fscoes ) ciir`$ `f Mofirmof Fre{gdv%

Sflfc$ crepecf z$ 7==.7??ESBD 55=6.505.17.0A$ zrf, 6:: fx$ – X:0.?13^

?27$736$7.7 Mimg

Cin$ Dr 737

:0.?10  Nedvlfscv, Eid Zif{ee ) Eid Nedvlfscv8 f`$ ädmrekep `f Fn$ Mglgecv.Zvd8 ciz$ ; Qepglef

Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 757, X7^ z$8 2: cn$– /Bebl$ `fscoes ) ciir`$ `f Mofirmof Fre{gdv%

ESBD 55=6.505.15._A$ zrf, 6:: fx$ – X:0.?10^

?27$736$7.7 Nedvlfscv

Cin$ Dr 733

:0.?16  Cirlpfgdv, Decilgf 

Dfilimesnvl äd izfrg fnedfscegd ; Crfgeg zifpec$ Zri{g lepfrgr gdpvn$Fnedfscv – kvrdglespvl ) Decilgf Cirlpfgdv8 ciir`$ ; Gdgpil Ceibgdv, Qgself Nfldec8Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Lepfrf, Cgpf`rg lb$ Rinâd, Ledmqespec Mfd$ eRingdec$ – Co$ ; CFZ VSN, 2::0$ – 223 z$8 27 cn$

Bebleimr$ z$ 271.22: /70 pep$% e äd dipflf `f svbsilESBD 55=6.=:.0:1.5A$ zrf, 72: fx$ – X:0.?16^. . 7$ Dfilimesnf – Lepfrgpvr  rinâd $

?7-3=3$03(?27$736$7$:5

Cin$ Dr 772

:0.?11  Zgsgp, Ilmg Cgrgcpfrespecg beilimec e `f zri`vcef g vdir die sievre `f zr äd Rfzvblecg

Nil`iqg ; /:1$:7$:= – zinecvlpvr% ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ gmrecilf ) IlmgZgsgp8 Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 27 z$ ; aem$, pgb$8 2:cn$

Bebleimr$ z$ 7? /72 pep$%X:0.?11^

130$73;137$621$32$::7$0/:03$2%

Cin$ Dr 773

:0.?1=  Cfbgd, Qgself Zrfmperfg ae{ec zriafseidgl.gzlecgpeq g spv`fdelir lg agcvlpelf zf`gmimecf

vdeqfrsepgrf ; Ngpfregl `e`gcpec ; Xzfdprv v{vl spv`fd elir^ ) Qgself Cfbgd, Sfrmev@gdgel8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg F`vcgef Ae{ec  e Szirp$ – Co$ ; CFZVSN, 2::0$ – 730 z$ ; aem$, pgb$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7==

Bebleimr$ z$ 5:.7:1 /71= pep$%ESBD 55=6.=:.31=.0A$ zrf, 6: fx$ – X:0.?1=^. . 7$ Irmgde{grfg ädq nâdpvlve – F`vcg ef ae{ec $

3=?$70;=51/:=6$?%

Cin$ Dr 6=

:0.?1?  Zgqlecfdcv, Sfrmev Cgefp `f spv`ev lg espireg lepfrgpvree vdeqfrsglf ) Sfrmev Zgqlecfdcv8 Vdeq$ `fSpgp `ed Nil`iqg$ Agc$ `f Lb$ e Lep$ Spredf$ Cgpf`rg Lep$ Vdeqfrsgl$ – Co$ ; CFZVSN, 2::0$ – 2: cn$

XZgrpfg^ g 2.g ; Fzicg Rfdgpfree$ – 2::0$ – 723 z$ – Bebleimr$ lg saârepvlpfnflir$ – ESBD 55=6.=:.353.3 ; A$ zrf, =: fx$ – X:0.?1?^

. . 7$ Lepfrgpvrg vdeqfrsgl  – Espiref e crepec $?2$/7::.?=%$:5":0"/:=6$?%

Cin$ Dr /61):0%1:

:0.?15  Rvsdgc, Qlg`ener 

Agbvlf ) Qlg`ener Rvsdgc8 `fs$ ; Mlfbvs Sgedcevc, Qeilfpg [gbvlecg$ – Co$ ;CFZ VSN, 2::0$ – 225, X2^ z$8 75 cn$Gzgrf cv szrekedvl aedgdc$ gl Vdeq$ `f Spgp `ed Nil`iqgESBD 55=6.=:.3?1.:A$ zrf, A$ per$ – X:0.?15^. . 7$ Agbvlf$

?27$736$7/0=?%.302 Rvsdgc

Cin$ Dr 30):0

:0.?=:  Cizpelf", Qglfdpedg Cvlfmfrf `f scofnf lg espireg `rfzpvlve rinâdfsc ) Qglfdpedg Cizpelf8 Vdeq$

`f Spgp `ed Nil`iqg$ Cgpf`rg Pfireg e Esp$ @rfzpvlve$ – Co$ ; CFZ VSN, 2::0$ – ?= z$

; scofnf8 2: cn$ESBD 55=6.=:.3=5.?A$ zrf, 6: fx$ – X:0.?=:^. . 7$ @rfzpvl rinâdfsc – Espiref$

30:/05?%/:57%

Cin$ Dr 6?

:0.?=7  Ed`ecg"ee nfpi`ecf zreqed` flgbirgrfg pf{fe gdvglf lg `escezledg vdeqfrsepgr "Aedgdflf ädprfzred`frelir" ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ ":peedf Fcidinecf"$Cgpf`rg "Aedgdf"8 gvp$ ; Mgledg Vlegd, Lv`nelg Cib{gre, Dgpgleg Ceidgdv$ – Co$ ;Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 22 z$8 2: cn$

Bebleimr$ z$ 75.22 /6? pep$%

A$ zrf, 6: fx$ – X:0.?=7^ 331;330$=/:=1$6%

Cin$ Dr 773

:0.?=2  Sprgo, @vneprv Espireg mâd`eree zilepecf ; /Moe` nfpi`ec% ) @vneprv Sprgo8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ Rflgee Edp$, :p$ Zilepecf e G`nedesprgpeqf$ – Co$ ; S$ d$, 2::3$ – 6:, X7^ z$; pgb$8 2: cn$

Bebleimr$ z$ 01.6: /730 pep$%A$ zrf, 6: fx$ – X:0.?=2^

327/:57%/:=1$6%

Cin$ Dr 77:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=?

:0.?=3  Cidafred"g peedeaec spv`fdfgsc ; `f`ecgp "Gdvlve :pfagd cfl Ngrf eSaâdp", 71.7= ngrp$ 2::0 ; rf{$ cinvdec$ ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Esp$ eZseoilimef8 cin$ `f irm$ ; Selqeg Cgrgv, $$$$ – Co$ ; CFZ VSN, 2::0$ – 07 z$8 2: cn$

Pfxpf ; lb$ rin$, rvs A$ zrf, 6: fx$ – X:0.?=3^

3=?/0=?%>736$7>717$7

Cin$ Dr 10

:0.?=0  Kvrkg, Jpfagd Cevrvep `f {fce `f scoekf äd `fglv lve Prgegd ; /Cf agcfn cv fcilimeg `ed

svalfpflf digsprf9'$$$% )  :pfagd Kvrkg8 cidsvlpgdp, rf`$ mfd$ e ädmrekerf f`$ ; Ese`ir@icpirfgdv$ – Co$ ; Fci.Zlge, 2::0 /Pezimr$ "Rfclgng"%$ – 55, X7^ z$ ; el$8 2: cn$ –/Cil$ ":pfagd – 6::"8 2%

ESBD 55=6.56=:.?.:A$ zrf, 7 ::: fx$ – X:0.?=0^

?27$736$7/0=?%.52 @icpirfgdv

Cin$ Dr 7=2

:0.?=6  Bvpvcfde > Bvpvcofde > 5'/ ; Xrgeidvl Irofe^ ) Gsic$ Afnfelir"Enzfrgpeq"8 glcp$ ; N$ Lvcoegdceciqg.Nfplfgfqg8 prg`$ ; Ngrcflg Ngr`grf /rin$%,Flfdg Qfrfpddeciqg /fdml$%$ – Co$ ; Zidpis, 2::0$ – 37, X2^ z$ ; el$ cilir$8 70 x 27 cn$

Pfxp ; lb$ rin$, fdml$, rvs$ – Bebleimr$ z$ 33$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl@fz$ zfdprv @f{qilpgrf Edp$ @AE@ /Ngrfg Brepgdef%

ESBD 55=6.52=.03.2A$ zrf, =:: fx$ – X:0.?=6^. . 7$ Sgpf – Bvpvcfde – Rgeidvl Irofe – Nil`iqg – Espiref$

50/0=?.22%>736$7>777>717$7

Cin$ Dr

:0.?=1  Oiszecf . ädmrekere zglegpeqf > ) .   2 ) Gsic$ `f

Dvrsedm `ed Rfz$ Nil`iqg8 rfsz$ `f f`$ ; Flfdg Spfnziqscoe8 ciz$ ; Egrislgq Ileedäh$ –Co$ ; Zidspis, 2::0 /Pezimr$ "Rfclgng"%$ – 1:8 35 z$ ; el$, pgb$8 2: cn$Pfxp ; lb$ rin$, rvs$ – Zgmedgef zgrgl$ – Cgrpf "qglfp" /"#"%$ –

Gzgrf cv szrekedvl Avd`gefe Siris Ni`liqgESBD 55=6.52=.66.1A$ zrf, 7::: fx$ – X:0.?=1^. . 7$ Ädmrekere zglegpeqf – Oiszecf$ 2$ Oiszecf – Ädmrekere zglegpeqf 

171.:?2

Cin$ Dr 766

:0.?==  Jgqmg, Gledg 

@rfzp zfdgl$ Zgrpfg mfdfrgl /ngpfregl nfpi`eci.`e`gcpec% ; Glbvn `fscofnf ) Gledg :gqmg, Ngregdg Mrgng8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$Cgpf`rg @rfzp Zfdgl e Crenedilimef$ – Co$ ; Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 731,X7^ z$ ; scofnf8 27 x 3: cn$

ESBD 55=6.=:.077.6A$ zrf, 7:: fx$ – X:0.?==^. . 7$ @rfzp zfdgl$

303$2/:?0$2%

Cin$ Dr 1?):0

:0.?=?  Jpfagd cfl Ngrf e Saâdp /706=.76:0% ; Bebleimr$ ) Bebl$ Dg$ g Rfz$ Nil`iqg8glcp$ ; Zgrgsciqeg Cglfq, $$$8 rf`$ p$ ; Gd`rfe Fgdv8 ciir`$ f`$ ; Glfxf Rv$ – Co$ ;

S$ d$, 2::0$ – 210 z$8 27 cn$Gzgrf cv szrekedvl Berivlve `f Eda$ gl Cidselevlve Fvrizfe äd Rfz$ Nil`iqgESBD 55=6.5550.:.5

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7=5

A$ zrf, 2:: fx$ – X:0.?=?^:71;X50/0=?%(50/05?%"70"^

Cin$ Dr 0

:0.?=5  1, ( '  "    "  " )   

,   ;8 $ ; $  /8 $ $$ .$  $ "1$"$ .($ ""$ – .$ ; Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 73: z$ ; pgb$8 2:cn$

Gvp$ svdp ed`ecge zf ciz$ – Bebleimr$ z$ 725.73: /22 pep$%ESBD 55=6.=:.057.3A$ zrf, 6: fx$ – X:0.?=5^

331;330$=/:=1$6%

Cin$ Dr 776

:0.??:  1, $ - /  '"  ; /  

% ) !$ 8 $ $ ; $ 5-78 $ "J( ' ", !& $

$ – .$ ; 5$ $, 2::0 /Pezimr$ "Rfclgng"%$ – 71: z$8 20 cn$Bebleimr$ z$ 762.71: /76: pep$% e äd dipflf `f svbsilESBD 55=6.532.5?.3A$ zrf, 7 ::: fx$ – X:0.??:^. . 7$ Edargc  evde änzipreqg zfrsigdfe /rvs$%

303$1;17

Cin$ Dr 7?1

:0.??7  %+   -   ; $ $   +$ ( $ ) $ $$ .$ ,$ ( $ .($    8 Xglcp$^ ;,$ ' $ – .$ ; $.-$  $ -$ ., 2::0$ – 6=, X2^ z$8 2: cn$

Bebleimr$ lg saârepvl pfnflirA$ zrf, 6: fx$ – X:0.??7^30:/:57%/:=1$6%

Cin$ Dr 67

:0.??2  =      $   "    " " ) $ -$ .$  $ "7$ "$ .($""8 $ ; $ /, ‡ . .$ ; 5$ $, 2::0$ – 23 z$8 2: cn$

Bebleimr$ z$ 22.23 /2: pep$%A$ zrf, 6: fx$ – X:0.??2^

331;330$=/:=1$6%

Cin$ Dr 770

:0.??3  8%, $ 8  -  - ; '"$ " )  $

)", $  8 $ -$ .$  $     ($ .($2- -$ – .$ ; $.-$  $ -$ ., 2::0$ –07, X3^ z$8 2: cn$

Bebleimr$ z$ 03 /0 pep$%A$ zrf, 6: fx$ – X:0.??3^. . 7$ Bg{flf zrimrgn ree$ 2$ Zrimrgngrfg cglcvlgpigrflir /rvs$%$

::0$02/:=6$?%

Cin$ Dr 11

:0.??0 

0, 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?:

" "      " ‡ ; 8"$  7  #2 # $  #2 # $ ; "  ' ) ? 648 "$ $ ; $ , $ %"$ – .$ ; , 2::0$ – 7=6, X7^ z$8 20 cn$

 Äd rf`$ gvp$ESBD 55=6.532.6=.1A$ zrf 7::: fx$ – X:0.??0^

3=2$?7=$:01$72

Cin$ Dr 726

:0.??6  Lecfvl nil`i.gnfrecgd ; Zrinieg 2   ) Vdeq$ `f spgp `ed Nil`iqg$ Lecfvlnil`i.gnfrecgd8 flgb$ ; N$ @vcg, $$$$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 72, X7^z$ ; el$, aipimr$ cilir$8 3: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.??6^

3=3$6$:01$71/0=?%/:52%

Cin$ Dr

:0.??1  Zlvpgro Ignfde elvpre ge Rinfe gdpecf ) Zlvpgro8 f`$ ädmrekep `f Edmg @rv8 ciz$ ;

Qepglef Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 351, X0^ z$82: cn$ – /Qfr`f%

ESBD 55=6.=5.211.5 /äd ciz$%A$ zrf, 76:: fx$ – X:0.??1^. . 7$ Espireg Rinfe gdpecf – Ignfde elv pre$ 2$ Ignfde elv pre – Ring gdpec  

– Espiref$50/3=%

Cin$ Dr 07176

:0.??=  Lenbg cgrf df vdfpf ; Ngd$ ; deqflvl 2 ) Eid Brbv, Pgpegdg Cglli, Glg

Cikicgrv.[gqg`scoe, $$$ 8 ciir`$ ; Flfdg Cidspgdpediqece8 fxzfre dg$ ; Gl$ Mofrgsen,$$$8 @fz$ Rflgee Edpfrfpdecf, Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf$ – Co$ ; S$ d$,2::0 /Cinbedgpvl Zilemr$%$ – 757, X7^ z$ ; el$, pgb$8 25 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Zrimr$Dgevdelir Vdepf zfdprv @f{qilpgrf /ZDV@%

ESBD 55=6.5?26.:.1A$ zrf, 2::: fx$ – X:3.75??^. . 7$ Lenbg rinâd  – Mrgngpec $

?77$736$7-31/:=6%

Cin$ Dr 0713:

:0.???  Uivpo Zrfss ed pof Rfzvblec ia Nil`iqg ; Mve`f, 2::3.2::0) Ed`fzfd`fdpKivrdglesn Cfdpfr, Uivdm Kivrdglesp Cfdpfr arin Nil`iqg8 prgdsl$ ; @fdes Rvsv8 f`$ ;Evleg Sfqcevc$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – 52 z$ ; pgb$8 2: cn$

Bebleimr$ z$ ?6.?1$ – Gzgrf cv szrekedvl aedgdc$ gl VDECFA äd Nil`iqgA$ zrf, 7:: fx$ – X:0.???^. . 7$ [egrf glf pedfrelir `ed Nil`iqg /fdml$%$

:=:$22.:63$1/0=?%/:31%

Cin$ Dr

:0.??5  Mv{vd, Emir Kvrdglesn zfdprv @f{qilpgrf Vngd ; Rfzfrf glf cvrsvlve vdeqfrsepgr ) Emir

Mv{vd8 Agc$ `f Kvrdglesn e :p$ glf Cinvdec$ g Vdeq$ `f Spgp `ed Nil`iqg, CfdprvlEd`fzfd`fdp `f Kvrdglesn, Rfzrf{fdpgdg VDECFA äd Rfz$ Nil`iqg$ – Co$ ; S$ d$,2::0 /Pezimr$ Gcg`$ `f :p$ g Rfz$ Nil`iqg%$ – 65 z$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?7

Bebleimr$ z$ 60.6? e äd dipflf `f svbsilESBD 55=6.12.7:=.0A$ zrf, 26: fx$ – X:0.??5^. . 7$ @rfzpvrelf cizelvlve – Ngss.nf`eg$

307$237$70.:63$2;:=:/:=6$?%

Cin$ Dr 0?

:0.?5:  , (#& 9        "0 ; 8 -  ) -/ $8  $ 9 $$ . ,  =  9, /  ,%?    $$ – .$ ; 5$ $, 2::0 /;$ %$ – 10 z$8 2: cn$

Bebleimr$ z$ 6?.12 e äd dipflf `f svbsilESBD 55=6.12.7:1.1A$ zrf, 26: fx$ – X:0.?5:^. . 7$ @rfzpvrelf cizelvlve – Ngss.nf`eg /rvs$%

307$237$70.:63$2;:=:/:=6$?%

Cin$ Dr 0?

:0.?57  Lvzgcv, Pv`ir Crbvde gcpeqe `ed ngpfree zrenf qfmfpglf ) Pv`ir Lvzgcv8 Gcg`$ `f :p$ gRfz$ Nil`iqg, Edsp$ `f Coenef$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Pezimr$ Gcg`$ `f :p$ gNil`iqfe%$ – 222, X7^ z$ ; aem$, pgb$8 22 cn$

Bebleimr$ z$ 2::.223 /0=7 pep$%ESBD 55=6.1=.07?.1 /äd ciz$%A$ zrf, 6:: fx$ – X:0.?57^. . 7$ C rbvde gcpeqe$

117$7?3$2

Cin$ Dr =5

:0.?52  Dip  sicegl – zgspirgl gl ibsfrqgpirvlve sicegl zfrngdfdp ) FzescizegRingdi.Cgpilec `f Coeedv /Nil`iqg%, Ia$ zgspirgl sicegl, Avd`geg RfmedgZgces /Epgleg%, Rfdiqgbes /Mfrngdeg%8 svb$ rf`$ lve Nids$ Cfsgrf Li`fsfrpi$ – Co$ ;S$ d$, 2::0 /Pezimr$ Gcg`$ `f :p$ g Nil`iqfe%$ – 1= z$ ; `egmr$ cilir$8 20 cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs A$ zrf, 7::: fx$ – X:0.?52^. . 7$ Besfrece – Fzescizeg Ringdi.Cgpilec  `f Coe ed v – Gc  evde `f 

cgrepgpf$ 2$ Fnemrg ef – Gc  evde `f cgrepgpf – Fzescizeg Ringdi.Cgpilec  `f Coe ed v$2?2(326$2>736$7>717$7

Cin$ Dr ==

:0.?53  Sicegl –  zgspir dipf ia pof zfrngdfdp sicegl ibsfrqfr ) Ringd.Cgpoilec

Fzgrcou ia Coesedgv /Nil`iqg%, Sicegl zgspir cfdprf, Zgmedg Zgces Aivd`gpeid/Epglu%, Rfdiqgbes /Mfrngdu%8 f`$ bu Nids$ Cfsgrf Li`fsfrpi$ – Co$ ; S$ d$, 2::0/Pezimr$ Gcg`$ `f :p$ g Nil`iqfe%$ – 51 z$ ; `egmr$ cilir$8 20 cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ fdml$, mfrn$, ep$A$ zrf, 7:: fx$ – X:0.?53^. . 7$ Besfrece – Fzescizeg Ringdi.Cgpilec  `f Coe ed v – Gc  evde `f 

cgrepgpf$ 2$ Fnemrg ef – Gc  evde `f cgrepgpf – Fzescizeg Ringdi.Cgpilec  `f Coe ed v /fdml$%$

2?2(326$2>736$7>717$7

Cin$ Dr =?

:0.?50  Fsedfdcv, Decilgf 

Cizelvl pfrebel ; Xzif{ee, dvqflf^ ) Decilgf Fsedfdcv8 cidcfzef mrga$ g cil$ eciz$ ; Qlg`ener [nffq8 el$ ; Glfx Vssi}$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?2

2::0 /Cinbedgpvl Zilemr$%$ – 076, X0^ z$ ; el$, X7^ a$ zirp$8 75 cn$ – /Bebl$ cilgrvlve8 sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0=:%$

Rfa$ esp$.lep$ z$ 073.076ESBD 55=6.=0.=?6._ /Lepfrg%$ – ESBD 5=3.1=6.735.2 /Lepfrg Edpfrdgeidgl%A$ zrf, 26:: fx$ – X:0.?50^

?27$736$7/0=?%.7(?27$736$7/0=?%.32 Fsedfdcv

Cin$ Dr 07272

:0.?56  Cispfdci, Decilge Flfmee zmâdf ; Xzif{ee^ ) Decilge Cispfdci8 cidcfzef mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq8 pgb$ crid$ ; Qgself Nglgdfcoe8 el$ ; Glfx Vssi}$ – Co$ ; Lepfrg8Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 0::, X?^ z$ ; el$, X7^ a$ zirp$875 cn$ – /Bebl$ cilgrvlve8 sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gdQe`rgcv8 0=1%$

Rfa$ esp$.lep$ z$ 351.0:7ESBD 55=6.=0.==2.? /Lepfrg%$ – ESBD 5=3.1=6.70:.1 /Lepfrg Edpfrdgeidgl%A$ zrf, 26:: fx$ – X:0.?56^

?27$736$7/0=?%.7 Cispfdci

Cin$ Dr 07261

:0.?51  Jpfagd cfl Ngrf e Saâdp > Spfzofd pof Mrfgp gd` Oilu > Fpefddf lf Mrgd` fpLf Sgedp > J(  !    % ) pfxpf ; Gd`rfe Fgdv, $$$8 prg`$, rf`$ ;Decilfpg Cvlgqg, $$$8 e`ff e cidcfzef ; Eigd Ndscvrp, Neoge Zipârdecof8 aipimr$ ;Neoge Zipârdecof, $$$ – Co$ ; Zredcfzs, 2::0 /Cinbedgpvl Zilemr$%$ – 722, X7^ z$ ; aipimr$cilir$8 2? cn$

Pfxp$ zgrgl$ ; lb$ rin$, fdml$, ar$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl CinesefeDg$ g Rfz$ Nil`iqg zfdprv VDFSCI, Zrenreg nvd$ Coeedv

ESBD 55=6.511:.1.3A$ zrf, 2::: fx$ – X:0.?51^. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqg, 706=.76:0 – Espiref – 

Beimrgaee$50/0=?%(50/05?%(525 :pfagd cfl Ngrf >::

Cin$ Dr

:0.?5=  Vdeqfrsepgpfg Pfodec g Nil`iqfe ; 0: gde  ; Zrinieg kvbelegr 2::0 ) Vdeq$Pfo$ g Nil`iqfe$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – X72:^ z$ ; aipimr$ cilir$8 25cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.?5=^

3=?$112/0=?%/:52%

Cin$ Dr

:0.?5?  Zlvpgro Ignfde elvpre gl Mrfcefe gdpecf ) Zlvpgro8 f`$ ädmrekep `f Lelegdg Lvzgcv8 ciz$ ;

Qepglef Ciribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 32:, X0^ z$82: cn$ – /Qfr`f%

ESBD 55=6.=5.21=.5 /äd ciz$%A$ zrf, 76:: fx$ – X:0.?5?^. . 7$ Espireg Mrfcefe gdpecf – Ignfde elv pre$ 2$ Ignfde elv pre – Mrfceg gdpec  – 

Espiref$50/3?%

Cin$ Dr 07653

:0.?55  Sfreglf > Sfregls ; Sf f`$ `ed gdvl 75=3 ; Gzgrf gdvgl ) Cgnfrg Dg$ g Cree`ed Rfz$ Nil`iqg8 glcp$ ; Dedg Necofred8 rf`$ rfsz$ e ciir`$ ; Qglfdpedg Coepirigm$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?3

– Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0 XPezimr$ "Rfmlfp Ngx" SRL^$ –2: cn$ – /Bebleimrgaeg Dgeidglg g Nil`iqfe%

2::2$ – 2::0$ – 7:? z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$ zrf, 7::fx$ – X:0.?55^

:76/0=?%;:=:

Cin$ Dr

:0.5::  Zrimrgng gdglepec e zlgdvl sfnedgrflir lg cvrsvl `f zilepilimef ) Gcg`$ `fSpv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Aelisiaef e Zilepilimef"8 flgb$ ; Qecpir Sgcg$ – Co$; GSFN, 2::0$ – 60, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 36.62 /236 pep$% e lg saârepvl pfnflirA$ zrf, 7:: fx$ – X:0.5::^

32$::7/:=3$?%

Cin$ Dr 1?

:0.5:7  Ngdcg, Ngreg Moe` nfpi`ec lg cvrsvl "Fpecofpg invlve `f gagcfre" ; /zfdprv spv`fd ee agc$

"Fcidinef Mfd$ e @rfzp"% ) Ngreg Ngdcg8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$

Cgpf`rg "Edsprverf Fcid$ e Cinvdecgrf `f Gagcfre"$ – Co$ ; GSFN, 2::0$ – 03, X7^ z$ ;pgb$8 27 cn$Bebleimr$ z$ 03 /71 pep$%A$ zrf, ?: fx$ – X:0.5:7^. . 7$ Fpecg äd gagcfre$

7=0$0/:=6%

Cin$ Dr 57

:0.5:2  Cib{gre, Lv`nelg Aedgdcfs `fs fdprfzresfs ; Dipfs `f civrs ) Lv`nelg Cib{gre, Gd`rfe

Zfprieg, Ngreg Bfkgd8 Gcg`$ @-åpv`fs Fcid$ `f Nil`gqef$ – Co$ ; GSFN, 2::0$ – 230,X7^ z$8 27 cn$

Bebleimr$ z$ 23:.230 /=: pep$%ESBD 55=6.=6.20:.3A$ zrf, 2:: fx$ – X:0.5:2^. . 7$ Aedgd  f äd gdprfzrfdiregp /ar$%$ 2$ Gdprfzrfdiregp – Aedgd  f /ar$%$

331;330$=3/:=6$?%

Cin$ Dr 31

:0.5:3  Qfrfkgd, Ilfm Spgpespecg gcpvgregl äd gsemvrrelf cinfrceglf ; Xzfdprv v{vl spv`fdelir^ ) 

Ilfm Qfrfkgd, Eid Zârgcoe8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0$– 263, X2^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 26:.260 /6= pep$%ESBD 55=6.=6.233.:A$ zrf, 76: fx$ – X:0.5:3^. . 7$ Gsemvr re zf qeg – Spgpespec $

31?$57;377/:=6$?%

Cin$ Dr 27

:0.5:0  $, $ =$ 1((/    ; , ",

; X-$^ ) &$ $ , %$ $ $ – .$ ; 1, 2::0$ –253 z$ ; el$, pgb$8 27 cn$

Bebleimr$ z$ 2?0.2?6 /75 pep$%

ESBD 55=6.=6.203.?A$ zrf, 2:: fx$ – X:0.5:0^. . 7$ Zirvnb /rvs$%$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?0

133$76;137$7)$3

Cin$ Dr 32:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?6

:0.5:6  Jpfagd, Priaen Rvm lg cfr ; Xqfrsvre^ ) Priaen :pfagd8 cvq$ ädgedpf ; Neoge Cenzie8 zrfa$ ;

Gdgpil Ceicgdv8 nv{$ ; Neoge Pi`frgcv8 ciz$ ; Pv`ir Eiqv$ – Co$ ; FSED ! Ci, 2::0/Pezimr$ "Rfclgng"%$ – 777 z$ ; el$, d$ nv{$8 20 cn$ – /Cil$ ":pfagd .6::"8 0%

ESBD 55=6.5=51.7.:A$ zrf, 7 ::: fx$ – X:0.5:6^

?27$736$7/0=?%.7 :pfagd

Cin$ Dr 2:7

:0.5:1  @rgminer, Cidspgdped Clizipvl dfnvreree ; Lfmfd`f, zgrgbilf, bglg`f, câdpfcf zizvlgrf e `f

lfgmd ; X`fszrf qegg e agzpflf lve :pfagd cfl Ngrf^ ) gvp$, sflfc, g`gzp$ ; Cidspgdped@rgminer8 ciz$ ; Neoge Bä $ – Co$ ; @rgmi`ir, 2::0 /Pezimr$ "Rfclgng"%$ – 731 z$ ; el$,d$ nv{$8 20 cn$

Bebleimr$ z$ 0ESBD 55=6.5112.6._A$ zrf, 7 ::: fx$ – X:0.5:1^

?27$736$7/0=?%.303.53 @rgminer

Cin$ Dr 70:

:0.5:=  Ngnidp, Fvmfd Spfg.limispfg ; Glbvn zegdespec zf nipeqf ailclirecf ) Fvmfn Ngnidp,

Gd`rfe Ngnidp$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$"Rfclgng"%$ – 72: z$ ; d$ nv{$8 25 cn$

ESBD 55=6.=0.==2.? /Lepfrg%$ – ESBD 5=3.1=6.70:.1 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.5:=^. . 7$ Nv{ec  zfdprv zegd$

=?1$2

Cin$ Dr 706

:0.5:?  @frnfdme, @gdeflg Lgcrene `f Ädmfr ; 22 `f zifnf ) @gdeflg @frnfdme8 rf`$.ciir`$, cidcfzef,el$, rfa$ ; G$ Ngdilf8 ciz$ ; D$ Sârbv$ – Co$ ; Rfclgng, 2::0$ – 35, X7^ z$ ; el$8 2: cn$ –/Cil$ "Zifses"%

Gzgrf cv szrekedvl aedgdc$ gl Aernfe "Cre.Cidsvlpedm" SRLESBD 55=6.53=.:=.7A$ zrf, 7::: fx$ – X:0.5:?^

?27$736$7/0=?%.7 @frnfdme

Cin$ Dr 7?=

:0.5:5  Rgzirpvl zfrei`ec ädpâe e `ie zreqed` enzlfnfdpgrfg CF@G] > Pof Aerspgd` Sfcid` Zfrei`ecgl Rfzirp id CF@G] Enzlfnfdpgpeid ) Mvqfrdvl Rfz$ Nil`iqg$

– Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 36, X7^8 36, X7^ z$ ; pgb$8 25 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$ – Zgmedgef zgrgl$ – Cgrpf "qglfp"/"#"%$ – Gzgrf cv szrekedvl aedgdc$ gl ZDV@ Nil`iqg

ESBD 55=6.52=.1:.2A$ zrf, A$ per$ – X:0.5:5^. . 7$ @rfzpvrelf invlve – Afnfe – Nil`iqg – Rgzigrpf$

302$=.:66$2/0=?%/:0=$7%

Cin$ Dr 7?:

:0.57:  Mgmen, Eid Avd`gnfdpflf zseoi.zf`gmimecf e nv{ecilimecf glf f`vcgefe nv{ecglf ;

73$::$:7 – Zf`gmimeg mfdfrgl ; Rfa$ p$ gl pf{fe `f `icpir ogbelepgp äd bg{g lvcr$ zvbl$

 äd zf`gmimef ) Eid Mgmen8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 66, X7^ z$ ;aem$8 27 cn$Bebleimr$ z$ 60.61 /0: pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?1

X:0.57:^3=$:31/:03$2%

Cin$ Dr 61

:0.577  Bebleg sgv Saâdpg Screzpvr g Qfcoevlve e Divlve Pfspgnfdp ; Cv prenepfre ) Sic$ Beblec Edpfrcidafseidgl `ed Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0 /Pezimr$ F`$"Vdeqfrsvl"%$ – 7223 z$8 20 cn$

ESBD 55=6.5:5.23._ /äd ciz$%A$ zrf, 7:::: fx$ – X:0.577^. . 7$ Bebleg$

22

Cin$ Dr ?0=

:0.572  Zrfqfderfg prgdsnepfree OEQ äd zrgcpecg nf`ecgl ; Ed`ecgee nfpi`ecf ) zrfmpep `f ; Seneid Zizg, Fcgpfredg Ripgrv, Qecpir Ovpevc8 svb rf`$ ; Neoge Zäslg$ –Co$ ; VD@Z, 2::0$ – 35, X2^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 0: /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.572^

X171$5?;6=?$?2? OEQ^/:=1$6%

Cin$ Dr

:0.573  V"ec, Ilfm Moe` zrgcpec cv zreqerf lg prgd{gceelf cv pfrfdvrelf gmrecilf, zrizrefpgpf

zreqgp ) Ilfm Vec, Elef Pfgc8 Gmfdeg `f Cidsvlpgd e :cilgre{grf äd Gmrecvlpvr "GCSG"$ – Co$ ; S$ d$, 2::0$ – 51 z$ ; pgb$8 3: cn$

Bebleimr$ z$ 51 /72 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl VSGE@ESBD 55=6.5?75.7.=A$ zrf, 7::: fx$ – X:0.573^. . 7$ Zrizrefpgpf avdcegr  – Moe`vre$

332$27)$2?/:31%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?=

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

EVLEF 2::0

:0.570  Jpfagd cfl Ngrf e Saâdp > Spfzofd pof Mrfgp gd` Oilu > Fpefddf lf Mrgd`fp Lf sgedp > J( !   % ) pfxpf ; Gd`rfe Fgdv, $$$8 prg`$, rf`$ ;Decilfpg Cvlgqg, $$$8 e`ff e cidcfzef ; Eigd Ndscvrp, Neoge Zipârdecof8 aipimr$ ;Neoge Zipârdecof$ – Co$ ; Zredcfzs, 2::0 /Cinbedgpvl Zilemr$%$ – 722, X7^ z$ ; aipimr$cilir$8 2? cn$

Pfxp$ zgrgl$ ; lb$ rin$, fdml$, ar$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl CinesefeDg$ g Rfz$ Nil`iqg zfdprv VDFSCI, Zrenreg nvd$ Coeedv

ESBD 55=6.511:.1.3 /äd ciz$ e svzrgciz$%

A$ zrf, 2::: fx$ – X:0.570^. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqg, 706=.76:0 – Espiref – 

Beimrgaee$50/0=?%(50/05?%(525 :pfagd cfl Ngrf >::

Cin$ Dr

:0.576  @flgqrgdcfg, Bgrbv @indvl Qvcfg ; Xziqfspere^ ) Bgrbv @flgqrgdcfg8 el$ `f Glfxfe Cilâbdfgc8

ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2:= z$ ;el$8 2: cn$ – /Bebl$ zfdprv pie cizeee%

ESBD 55=6.15.635.1 /äd ciz$%

A$ zrf, A$ per$ – X:0.576^?27$736$7.30 @flgqrgdcfg

Cin$ Dr 0765:

:0.571  Selqfsprv, Gvrflegd @edcili `f enzisebel ; Gairesnf ) Gvrflegd Selqfsprv8 ciz$ ; Ngrcfl :fd`rfg$

– Co$ ; Zrvp Edpfrdgeidgl, 2::7 /Cinbedgpvl Zilemr$%$ – 7:3, X7^ z$8 76 cn$ESBD 55=6.15.205.0 /äd ciz$%A$ zrf, A$ per$ – X:0.571^. . 7$ Gairesnf$

?27$736$7/0=?%.?0 Selqfsprv

Cin$ Dr 071:?

:0.57=  Lg{r, Sqfplgdg Pvresn rvrgl ; Moe`vl miszi`grvlve ) Sqfplgdg Lg{r, Qeirfleg Nil`iqgd.

Bprâdgc, Gdmflg Silcgd8 aipimr$ ; N$ Zipârdecof, G$ Ngr`grf8 Gsic$ Dg $ `f PvresnRvrgl Fcilimec e Cvlpvrgl, Zriefcpvl "@f{qilpgrfg `vrgbel gpvresnvlve"$ – Co$ ; ZDV@Nil`iqg, 2::0 /Pezimr$ "Serevs"%$ – 7:2 z$ ; el$ cilir$8 pgb$8 20 cn$

Gvp$ zf ciz$ dv svdp ed`ecge$ – Bebleimr$ z$ 7:2 /22 pep$%A$ zrf A$ per$ – X:0.57=^. . 7$ Pvresn rvrgl – Irmgde{grf – @f{qilpgrf – Zriniqgrf$

33?$0?1/7.22%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7??

:0.57?  Nglgdf"coe, Qgself Cgrecgpvrg ; vd mfd äd iafdseq ) Qgself Nglgdfcoe8 `fs$ ; Glfxgd`rv

Frnvrgcof8 Prgdszgrfdcu Edp$ Nil`iqg$ – Co$ ; Gpflefr, 2::2 /Cinbedgpvl Zilemr$%$ – ?z$ ; el$, el$ cilir$8 3: cn$ – /Bebl$ Rfq$ "Gpflefr"% /Cil$ "Qfrdesgk"%

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.57?^. . 7$ Cgrecgpvre$ 2$ @fsfdf sgperecf$

=07$6Cin$ Dr

:0.575  Cilâbdfgc, Glfxfe C`frfg äd zcgp ; mrgqvre ) Glfxfe Cilâbdfgc$ Zecpizifnf ) Glfxgd`rv Lvdmv8

`fs$ ; Glfxgd`rv Frnvrgcof$ – Co$ ; Gpflefr, X2::0^ /Cinbedgpvl Zilemr$%$ – ? z$ ; el$8 3:cn$ – /Bebl$ Rfq$ "Gpflefr"%/Cil$ "Qfrdesgk"%

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.575^. . 7$ Mrgqvre$ 2$ Zecpimrgnf$

=02$6(=12

Cin$ Dr

:0.52:  Spgngped, Jpfagd Moe`vl `fidpilimefe zileefdfpe ) :pfagd Spgngped, Cidspgdped Crfgdm$ – Co$ ;

S$ d$, 2::0 /Pezimr$ "Serevs"%$ – 2=6 z$ ; el$, pgb$, X?^z$ el$ cilir$8 27 cn$Bebleimr$ z$ 205.21: /202 pep$%, lg saârepvl cgz$ e äd dipflf `f svbsil$ – A$ a$ `f

pep$ – Gzgrf cv szrekedvl aedgdc$ gl `lve Q$ BvlmgcESBD 55=6.536.3:.3A$ zrf, 6:: fx$ – X:0.52:^. . 7$ @fidpilimef – Zile  ef – Moe`vre$ 2$ Zile  ef – @fidpilimef – Moe`vre$

367$=0/:31%

Cin$ Dr

:0.527  Cvlfmfrf `f gcpf dirngpeqf zreqed` g{elvl ; /pfxpf e fxprgsf lg `gpg `f 76 evd$2::0% ) Cfdprvl `f @rfzp gl Gqicgelir$ @er$ zredcezgl zfdprv Rfavmege8 ciir`$ `f f`$ ;Emir Ceibgdv, Glfxfe Bgrbdfgmr$ – Co$ ; Cfdprvl `f @rfzp gl Gqicgelir, 2::0/Pezimr$ "Serevs" SRL%$ – 0?=, X7^ z$8 27 cn$

Bebleimr$ äd dipflf `f svbsil$ – Ed`$ C[V prfcvp fridgp zf cgrpf$ – Gzgrf cvszrekedvl aedgdc$ gl Rfzrf{fdpgdfe Ädglpvlve Cinesgregp gl Dgevdelir Vdepf zfdprvRfavmege äd Nil`iqg

ESBD 5506.60:5A$ zrf, 7::: fx$ – X:0.527^. . 7$ G{el zilepec – Lfmeslg ef$ 2$ Rfavmeg e zilepec – Lfmeslg ef$

307$03/:50$0%

Cin$ Dr

:0.522  Ikiqgdv, Qepglef E$ Pir g ädflfzcevdee ; Cgpf`rg Aelisiaef e Beifpec g Vdeq$ `f Spgp `f Nf`eced 

e Agrngcef "Decilgf Pfspfnegdv" `ed RN lg 06 `f gde `f gcpeqepgpf ) Qepglef E$Ikiqgdv8 rf`$ rfsz$ ; Zfprv Q$ Bfrledscoe8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef"Decilgf Pfspfnegdv" `ed Rfz$ Nil`iqg$ Cgpf`rg Aelisiaef e Beifpec$ – Co$ ; S$ d$,2::2 /Pezimr$ VGSN%$ – =0 z$ ; el$8 2: cn$

Qegg cgpf`rfe ; bebleimr$ z$ 07.0=$ – Bebleimr$ z$ =0 e äd dipflf z$ =2.=3ESBD 55=6.5120.2.0A$ zrf, 2:: fx$ – X:0.522^

7)70(3=?$0/0=?%/:57%

Cin$ Dr 712

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

7?5

:0.523  Pgrgd, Decilgf Rilvl zrizrefpee edpflfcpvglf äd `f{qilpgrfg fcidinefe dgeidglf ) Decilgf

Pgrgd8 Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ g Rfz$ Nil`iqg$ – Co$ ;GMFZE, 2::0$ – 20 z$ ; mrga$, pgb$8 2: cn$

ESBD 55=6.577.06.6A$ zrf, 7:: fx$ – X:0.523^. . 7$ Zrizrefpgpf edpflfcpvgl  – Fcidinef dg eidgl  – Nil`iqg$

30=$==(33?/0=?%Cin$ Dr

:0.520  .G, #   -- ; X^ )  $-  .+8 2$ ; 1 

"-$ – .$ ; ..., 2::0 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 00 z$8 2: cn$ESBD 55=6.500.=:.7A$ zrf, 7::: fx$ – X:0.520^

?27$717$7/0=?%.30 .+ 

Cin$ Dr

:0.526  Coesedgv ; @gu bu @gu ; XMve`f pi pof Cepu^ ) cidcfzp, rfgle{gpeid ; Neoge Oi`irimfg8

fdml$ qfrseid ; Mgbu Ci`rfgdv$ – Co$ ; "Rfbfl" SRL, 2::0 /"@vdgq Zrfss", Rvsf,Bvlmgreg%$ – 51 z$ ; el$ cilir$, X7^ a$ ogrp8 27 cn$Ed`$ z$ 51ESBD 55=6.5=77.7.3A$ zrf, A$ per$ – X:0.526^. . 7$ Pvresn – Coe ed v – Nil`iqg – Moe`vre /fdml$%$

3=5$?6/0=?.26%/:31%>777

Cin$ Dr

:0.521  Bi`rvm, Evref Pfn cv aecevde ; Xziqfspere^ ) Evref Bi`rvm8 ciz$ ; Qepglef Ciribgd$ – Co$ ;

Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 76=, X3^ z$8 2: cn$ – /Cil$ "Ripid`g" ;

Zri{ ; sfr$ "Ledeg ädpâe" ) ciir`$ `f Fn$ Mglgecv.Zvd%ESBD 55=6.=5.216.:A$ zrf, 7 ::: fx$ – X:0.521^

?27$736$7/0=?%.30 Bi`rvm

Cin$ Dr 31:2

:0.52=  Preagd, Cledg Zf bgdcoe{flf `ed cfr ; Xzif{ee^ ) Cledg Preagd8 ciz$ ; Qepglef Ciribgd$ – Co$

; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 61, X0^ z$8 2 : cn$ – /Cil$ "Ripid`g" ;Zif{ef ; sfr$ "Ledeg ädpâe" ) ciir`$ `f Fn$ Mglgecv.Zvd%

ESBD 55=6.=5.213.0

A$ zrf, 7 ::: fx$ – X:0.52=^ ?27$736$7/0=?%.7 Preagd

Cin$ Dr 31::

:0.52?  Sibefpshu.Nâdscvrp, Cled Pfrgsg "[mâref.Dire" ; Xzefs^ ) Cled Sibefpshu.Nâdscvrp8 ciz$ ; Qepglef

Ciribgd$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13 z$8 2: cn$ – /Cil$"Ripid`g" ; Pfgprv ; sfr$ "Ledeg ädpâe" ) ciir`$ `f Fn$ Mglgecv.Zvd%

ESBD 55=6.=5.210.2A$ zrf, 7 ::: fx$ – X:0.52?^

?27$736$7/0=?%.2 Sibefpshu.Nâdscvrp 

Cin$ Dr 31:7

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

75:

:0.525  Moe` `f cidqfrsgef ; rinâd.szgdeil ; cv `eceidgr szgdeil.rinâd ; 6:::cvqedpf ; Zfdprv pvrepe e ignfde `f gagcfre ) pfxp, ciz$ ; Moegdeg$ – Co$ ; S$ d$, 2::0/A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 755 z$8 71 cn$

ESBD 55=6.=?.373.5A$ zrf, 3 ::: fx$ – X:0.525^

. . 7$ Lenbg rinâd  – Moe`vre `f cidqfrsg ef$ 2$ Lenbg szgdeil  – Moe`vre `f cidqfrsg ef$

?77$736$7.26>730$2Cin$ Dr 3??1

:0.53:  Ngpfngpec ; Cvlfm$ `f fxfrceee e zriblfnf ; zfdprv cl$ g 5.g ) Eid Gcoere, Gd`rfeBrgeciq, Qecpir Egqirscoe, Ilmg :zvpfdci$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F.Z$"Pezimr$ Cfdprgl"%$ – 23=, X7^ z$ ; aem$, pgb$8 20 cn$

ESBD 55=6.15.625.5A$ zrf, A$ per$ – X:0.53:^. . 7$ Ngpfngpec $

67/:=1$6%

Cin$ Dr 3?5=

:0.537  Rgescoe, Qecpir Ngpfngpec ; Cvlfm$ `f fxfrceee e zriblfnf ; zfdprv cl$ g =.g ) Qecpir

Rgescoe$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F.Z$ "Pezimr$ Cfdprgl"%$ – 265, X7^ z$ ; aem$820 cn$

ESBD 55=6.15.6=5.6A$ zrf, A$ per$ – X:0.537^. . 7$ Ngpfngpec $

67/:=6$3%

Cin$ Dr 367?

:0.532  Lenbg cgrf df vdfpf ; Ngd$ ; deqflvl 3 ) Eid Brbv, Pgpegdg Cglli, Glg Cikicgrv.[gqg`scoe, $$$8 ciir`$ ; Flfdg Cidspgdpediqece8 fxzfre dg$ ; Dedg Bid`grfdci, $$$8@fz$ Rflgee Edpfrfpdecf, Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf$ – Co$ ; S$ d$, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 765, X7^ z$ ; el$8 25 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Zrimr$Dgevdelir Vdepf zfdprv @f{qilpgrf /ZDV@%

ESBD 55=6.520.31.:A$ zrf, 2::: fx$ – X:0.532^. . 7$ Lenbg rinâd  – Mrgngpec $

?77$736$7-31/:=6%

Cin$ Dr

:0.533  Befv, Decilgf Srbpire `indfpe ; /ädcoedgpf Ngecee @indvlve e Nâdpvepirvlve% ; Spv`ev ;

Cvlfm$ `f pfxpf fpdimrgaecf e ailclirecf ) Decilgf Befv8 zrf{$ mrga$ ; Eg$ Ileedäh8 Edsp$`f Lep$ e Ailclir$ – Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 22 cn$

XQil$^ 7$ – 2::0$ – 001, X2^ z$ ; el$, d$ nv{$ – Bebleimr$ z$ 007.000 e äd dipflf `fsvbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Cinzgdefe "Gfrizirp Cgpfredm" SG, $$$ – ESBD55=6.1:.766.3 ; A$ zrf, 7::: fx$ – X:0.533^

. . 7$ S rb pire crf pedf$35?$33

Cin$ Dr

:0.530  Gbgbee, Eid Pfrgzeg nf`ecgnfdpigs äd ipiredilgredmilimeg zf`egprec ; Moe` zfdprv nf`ece ) Eid Gbgbee, Neogel Ngdevc, Qlg`ener Frfdciq8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

757

"Decilgf Pfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$– 066, X7^ z$ ; pgb$, X?^ z$ ; aem$ cilir$8 2: cn$

Bebleimr$ z$ 062.063 /75 pep$%$ – Ed`$ gla$ z$ 003.067ESBD 55=6.5:=.06.? /äd ciz$%A$ zrf, 76:: fx$ – X:0.530^. . 7$ Pfrgzef nf`ecgnfdpigs  – Ipiredilgredmilimef zf`egprec $ 2$

Ipiredilgredmilimef – Cizee – Prgpgnfdp nf`ecgnfdpis$176$2;171$27.:63$2/:31%

Cin$ Dr 2065

:0.536  Coerpigm, Eid Pârmvre e cfpe `ed sv`.fspvl Nil`iqfe /sfc$ gl _EQ.lfg . ädcfzvpvl sfc$ gl

_E_.lfg% ) Eid Coerpigm$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$– 2=2, X0^ z$ ; el$8 2: cn$ – /Clei%

Bebleimr$ äd dipf lg saârepvl cgz$ESBD 55=6.15.0?=._A$ zrf, A$ per$ – X:0.536^. . 7$ Cfp  e, sfc$ _EQ._E_ – Nil`iqg$

50/0=?%"73)7?"

Cin$ Dr 36?:

:0.531  Gnvrm änzefprep äd nrmfgd e mrgdep ; Qfrsevde `ed zif{eg vdeqfrsgl ) Xprg`$^; Zgqfl Spgrisped8 zrf{$ mrga$ ; Eg$ Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 255, X7^ z$8 2: cn$

ESBD 55=6.1:.76?.?A$ zrf, 7::: fx$ – X:0.531^

?27/7::%$:3.7>736$7

Cin$ Dr

:0.53=  Pizärcfgdv, Mfirmf 

Bglg`f qfsflf e prespf ) Mfirmf Pizärcfgdv8 sflfc$ ; Cidspgdped @rgminer$– Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7?3 z$8 7= cn$ – /Lgvreezif{efe%

ESBD 55=6.15.65=.3 /äd ciz$%A$ zrf, A$ per$ – X:0.53=^. . 7$ Bglg`f$

?27$736$7.700 Pizärcfgdv

Cin$ Dr 3626

:0.53?  Glfcsgd`re, Qgself  Äder.pf, nrmrepf ; Xqfrsvre^ ) Qgself Glfcsgd`re8 sflfc$ ; Cidspgdped

@rgminer$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7?3 z$8 7=cn$ – /Lgvree zif{efe%ESBD 55=6.15.656.= /äd ciz$%A$ zrf, A$ per$ – X:0.53?^

?27$736$7.7 Glfcsgd`re

Cin$ Dr 3623

:0.535  Zellgp, Eid Vnbrg penzvlve ; Xqfrsvre^ ) Eid Zellgp8 sflfcp$ ; Cidspgdped @rgminer$ – Co$ ;

Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7?3 z$8 7= cn$ – /Lgvreezif{efe%$

ESBD 55=6.15.655._ /äd ciz$%

A$ zrf, A$ per$ – X:0.535^ ?27$736$7.7 Zellgp

Cin$ Dr 362=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

752

 :0.50:  Bipf{gpv, Mremirf 

Gzg pedfrfelir ; Ziqfpe ) Mremirf Bipf{gpv8 zrf{$ mrga$ ; Eg$ Ileedäh$ – Co$ ;Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 212, X2^ z$8 2: cn$

ESBD 55=6.1:.760.6A$ zrf, 76:: fx$ – X53.50:^. . 7$ Ziqf pe$

?27$736$7/0=?%.30 Bipf{gpv ; 35?$2Cin$ Dr

:0.507  âcv, Icpgqegd Zriblfng Bgsgrgbefe e rflgeelf siqefpi.rinâdf äd zfreig`g edpfrbflec 

/7575.7535% ) Icpgqegd >âcv$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 2=:, X2^ z$8 2: cn$ – /Clei%

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ äd dipf lg saârepvl cgz$ESBD 55=6.15.615.?A$ zrf, A$ per$ – X:0.507^. . 7$ Bgsgrgbeg e rflg eelf siqefpi.rinâdf, 7575.7535 – Espiref$ 2$ Rflg ee 

edpfrdg eidglf – Bgsgrgbeg – Rvseg – Rinâdeg$32=/0=?(0=:(05?%;50/0=?%"7575)7535"

Cin$ Dr 36=5

:0.502  Avr`ve, Qeirfl Moe`vl kvre`ec gl glfsvlve licgl ) Qeirfl Avr`ve8 Edsp$ zfdprv @f{qilpgrf e

Edeegpeqf Siceglf "Qeepirvl"$ – Co$ ; PESO, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 20: z$ ;scofnf, pgb$8 20 cn$

Bebleimr$ z$ 7?2 /7: pep$%ESBD 55=6.50=.31.:A$ zrf, 76:: fx$ – X:0.502^. . 7$ G`nedesprg ef zvblec  licgl  – Nil`iqg$ 2$ Gvpirep  e zvblecf licglf – 

Nil`iqg – Gszfcp kvre`ec 

362$:=Cin$ Dr

:0.503  Moe` fcilimec ) Edszfcpirgpvl Fcilimec `f Spgp, Cfdprvl Rfmeidgl `f Nf`ev "RFCNil`iqg"8 flgb$ ; Q$ Fmiriq, $$$8 svb rf`$ ; Decilgf Sprgpgd, Cidspgdped Milbgd$ – Co$ ;Cidpedfdpgl Mrvz, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 775 z$ ; pgb$8 22 cn$

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl RFC Nil`iqgESBD 55=6.5=56.1.0A$ zrf, 7 ::: fx$ – X:0.503^. . 7$ Fcilimef – Nil`iqg – Moe`vre$

6=0/0=?%/:31%

Cin$ Dr 3=55

:0.500  Jciglg cinvdepee – zrinipir gl f`vcgefe edclv{eqf ) Aid`vl `f Edqfspeee Siceglf `edNil`iqg, Zrimr$ F`vcgeidgl "Zgs cv Zgs"8 ciir`$ ; Sqfplgdg Aicg.Sfneidiq$ – Co$; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2:? z$ ; el$8 22 cn$

Bebleimr$ z$ 2:? /22 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl AESN e gl Avd`gefeSiris.Nil`iqg

ESBD 55=6.520.33.1A$ zrf, 7::: fx$ – X:0.500^. . 7$ F`vcg ef edclv{eq $ 2$ Ädq nâdpvl szfcegl – Irmgde{grf$

3=1$7

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

753

:0.506  Ngredgp, Glfxfe Clpiree äd kvrvl invlve ; /zri{ `icvn$% ) Glfxfe Ngredgp8 ciz$ ; Ngrcfl

:fd`rfg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 0:1 z$8 2:cn$ – /Screepire cidpfnzirgde ) ciir`$ `f Gvrfl Scibeigl%

ESBD 55=6.15.1:3.7 /äd ciz$%A$ zrf, A$ per$ – X:0.506^

?27$736$7/0=?%.30 Ngredgp

Cin$ Dr 3600

:0.501  @gdee, Pv`ir Rfzvblecg Nil`iqg äd szgevl prgd{eefe e cispvl sicegl gl rfairnflir ; Gdgle{ e

fqglvgrf siceilimec g cglepee qefee zizvlgefe ) Pv`ir @gdee8 svb rf`$ ; Gd`rfe Penv8ciz$ ; Eg$ Ileedäh8 aipiengmede ; Neoge Zipârdecof$ – Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 070, X7^ z$ ; `fs$, pgb$8 22 cn$

Rf{$ ; lb$ rin$, fdml$, rvs$ – Bebleimr$ z$ 3=0.352 /2=? pep$%ESBD 55=6.52=.00.: /äd ciz$%A$ zrf, 6:: fx$ – X:0.501^. . 7$ @f{qilpgrf sicegl  – Nil`iqg$

371$02/0=?%

Cin$ Dr 3701

:0.50=   Äd qâlpigrfg crfgefe ; Qfdegned Gzispil ; rfme{ir, gcpir, zf`gmim ) f`$ ädmrekep `fNgreg Nâv8 zispa$ `f Mfirmfs Bgdv8 zrf{$ mrga$ ; Eg$ Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 370, X2^ z$, X=2^ z$ ; aipimr$8 2: cn$

Pfxp$ ; lb$ rin$, rvs$ – Bebleimr$ äd dipflf `f svbsil$ – Aeefr `icvn$ zreqed`grp$ scresf `f Q$ Gzispil, grp$ scres `fszrf fl

ESBD 55=6.1:.717.?A$ zrf, 7::: fx$ – X:0.50=^. . 7$ Gcpire `f pfgprv$ 2$ Grpg gcpirvlve$ 3$ Rfme{ire$

=52$:=7$2$:2?(525 Gzispil

Cin$ Dr

:0.50?  Bâpc, Zgqfl Zgpilimeg coervrmecgl g gb`infdvlve ; Ädprfbre cv rszvdsvre nvlpezlf e

cinfdpgree ) Zgqfl Bâpc, Gd`rfe Izrfg, Sfrmev Rvsv8 Vdeq$ `f Spgp `f Nf`eced eAgrngcef "Decilgf Pfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 0::, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 353.0:7 /53 pep$%ESBD 55=6.5:=.25.1 /äd ciz$%A$ zrf, 0:: fx$ – X:0.50?^. . 7$ Gb`infd – Coervrmef$ 2$ Coervrmef rfmeidgl  – Gb`infd$ 

17=$66/:=6%

Cin$ Dr 2267

:0.505  Cirgdvl  ) prg`$ `ed grgb ; Selqfsprv Icpgqegd Esizfscvl8 ciz$ ; QepglefCiribgd$ – F`$ g =.g$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 671, X3^ z$82: cn$ – /Cgrpefr Zileqglfdp ) ciir`$ `f Mofirmof Fre{gdv%

ESBD 55=6.=5.26?.? /äd ciz$%A$ zrf, 2::: fx$ – X:0.505^. . 7$ Cirgdvl$

25=$7?

Cin$ Dr 3610

:0.56:  Senidcg, Ngreg N$ 

Zoipimrgzofr ia lemopdedm ; pof }irhs ia Decilgf @gbekg ) Ngreg N$ Senidcg$– Co$ ; S$ d$, 2::3 /Pezimr$ "Evlegd"%$ – 10 z$8 70 cn$ – /Fsfv%Bebleimr$ z$ 12.13 /27 pep$% e äd dipflf `f svbsil

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

750

ESBD 55=6.5=?3.7.2A$ zrf, 7::: fx$ – X:0.56:^. . 7$ Lepfrgpvrg rinâd  `ed Nil`iqg – crepec  e edpfrzrfpgrf /fdml$%$

?27$736$7/0=?%$:5

Cin$ Dr

:0.567  @gbekg, @iedg 

Bvcvree ädlcrengpf ; Xqfrsvre^ ) @iedg @gbekg8 `fs$ ; @iedg @gbekg8 ciz$ ; Eid@gmoe$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Evlegd"%$ – 1: z$ ; el$8 70 cn$ – /Zif{ef%ESBD 55=6.5=?3.:.0A$ zrf, 6:: fx$ – X:0.567^

?27$736$7/0=?%.7 @gbekg

Cin$ Dr

:0.562  @ilmgd, Neogel Mremirf Qefrv, g`fqrgpvl ) Neogel @ilmgd$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Evlegd"%$

– 13, X7^ z$8 70 cn$ – /Fsfv%Bebleimr$ z$ 12.13 /2= pep$%ESBD 55=6.5=?3.2.:

A$ zrf, 7::: fx$ – X:0.562^. . 7$ Lepfrgpvrg rinâd  `ed Nil`iqg – crepec  e edpfrzrfpgrf$?27$736$7/0=?%$:5

Cin$ Dr

:0.563  Coelgrv, Neoge Câdpfcf cv mvrg ädcoes ) Neoge Coelgrv8 `fs$ ; P$ Bv{v$ – Co$ ; S$ d$, 2::3

/Pezimr$ "Evlegd"%$ – 0? z$ ; el$8 70 cn$ – /Zif{ef%ESBD 55=6.5=?3.1.5A$ zrf, 7::: fx$ – X:0.563^

?27$736$7/0=?%.7 Coelgrv

Cin$ Dr

:0.560  Ri`gre, Megdde Gqfdpvrelf lve Cfgziledi ; Xbgsn^ ) Megdde Ri`gre8 prg`$ ; Bgcg @flfgdv8 ciz$ ;

Rg`v Emdgp8 el$ ; Evref Sengc$ – Co$ ; Zrvp Edpfrdg eidgl, X2::0^ /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 76? z$ ; el$8 20 cn$ – /Cofeg `f gvr%

ESBD 55=6.15.170.=A$ zrf, A$ per$ – X:0.560^

?27$737$7.303 Ri`gre

Cin$ Dr 3?=6

:0.566  Gcoere, Eid Ngpfngpec ; Zrfmperf zfdprv BGCglgvrfgp ; Pfspf ) Eid Gcoere, Qglfdpedg

Cfgzg, Ilmg :zvpfdci$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –731 z$ ; pgb$8 20 cn$ESBD 55=6.15.6?:.5A$ zrf, A$ per$ – X:0.566^. . 7$ Ngpfngpec  – Pfspf$

67/:=5%

Cin$ Dr 3:13

:0.561  Glfcsgd`re, Qgself Izfrg zifpec ; Xäd 3 qil$^ ) Qgself Glfcsgd`re8 f`$ ädmrekep `f Zgqfl Bglnv8

ciz$, ciz$ sfr$ ; Qepglef Ciribgd$ F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ ; Fn$ Mglgecv.Zvd%$ – Gzgrf ädpr.i

 ädqflepigrf cinvd$XQil$^ E$ – 2::0$ – 271 z$ – ESBD 55=6.=5.:6?.6 /äd ciz$% ; A$ zrf , 76:: fx$ –X:0.561^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

756

?27$736$7.7 Glfcsgd`re

Cin$ Dr 30?=

:0.56=  Glfcsgd`re, Qgself Izfrg zifpec ; Xäd 3 qil$^ ) Qgself Glfcsgd`re8 f`$ ädmrekep `f Zgqfl Bglnv8

ciz$, ciz$ sfr$ ; Qepglef Ciribgd$ F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$

Cfdprgl"%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ ; Fn$ Mglgecv.Zvd%$ – Gzgrf ädpr.i ädqflepigrf cinvd XQil$^ 2$ – 2::0$ – 755, X7^ z$ – ESBD 55=6.=5.:65.3 /äd ciz$% ; A$ zrf , 76::

fx$ – X:0.56=^?27$736$7.7 Glfcsgd`re

Cin$ Dr 30??

:0.56?  Glfcsgd`re, Qgself Izfrg zifpec ; Xäd 3 qil$^ ) Qgself Glfcsgd`re8 f`$ ädmrekep `f Zgqfl Bglnv8

ciz$, ciz$ sfr$ ; Qepglef Ciribgd$ F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 7? cn$ – /Cil$ "Zifses" ) ciir`$ ; Fn$ Mglgecv.Zvd%$ – Gzgrf ädpr.i

 ädqflepigrf cinvd XQil$^ 3$ – 2::0$ – 767, X7^ z$ – Ed`$ gla$ z$ 706.76:$ – ESBD 55=6.=5.:1:.= /ädciz$% ; A$ zrf, 76:: fx$ – X:0.56?^

?27$736$7.7 Glfcsgd`re

Cin$ Dr 30?5

:0.565  Cidspepv"eg Rfzvblecee Nil`iqg ; cv ni`eaecre lg `gpg ̀ f 26 evl$ 2::3$ – XCo$; S$ d$, 2::0^$ – 10 z$8 7= cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.565^. . 7$ Cidspepv  eg Rfzvblecee Nil`iqg$

302$0/0=?%Cin$ Dr

:0.51:  Prgcpir e qgregdpf `f cinzlfpgrf > ;    -  ; P.=:CN ;Edsprvcevdf `f fxzligpgrf )  $   $ ; ,$ $$ , 3$ $ 3#$ – Co$ ;Prgcin SG, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 735 z$ ; aem$, pgb$8 22 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs A$ zrf, A$ per$ – X:0.51:^. . 7$ Prgcpigrf P.=:CN – Fxzligpgrf – Edsprvc  evde /rvs$%$

125$:2/:?3$73%

Cin$ Dr 3:03

:0.517  Ringdcevc, Qgself F pignd, cg` npelf ; Xqfrsvre^ ) Qgself Ringdcevc8 ciz$ ; Ngrcfl

:fd`rfg8 `fs$ ; Evlegd Aelez$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /2::7% /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 7:7, X3^ z$ ; `fs$8 1x5 cn$ – /Cgrpf `f qe{ep ) cil$ ädmrekep `f Evlegd Aelez%

Cgrpf `f bv{vdgrESBD 55=6.15.7?=.:A$ zrf, A$ per$ – X:0.517^

?27$736$7/0=?%.7 Ringdcevc

Cin$ Dr 3?1=

:0.512  DCN G$ :3$7:.2::0 ; Fqglvgrfg cidairnepee lvcrrelir ) sfrqeceelir `f cidsprvcee ;

Sespfnvl `f cfrpeaecgrf äd cidsprvcee ) Ned$ Fcilimefe, Cidsprvceelir e @f{qilpreePfrepirevlve gl Rfz$ Nil`iqg8 flgb$ ; D$ Zrvpfgdv /zrf$%,‡$ – F`$ iaecegl$ – Co$ ;NFC@P, 2::0$ – 26 z$ ; pgb$8 25 cn$ – /Dirngpeq äd cidsprvcee%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

751

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.512^. . 7$ Cidsprvc  ee ceqelf – Lvcr re – Dirngpeqf$

15/:?3$=0%

Cin$ Dr

:0.513  CZ M$ :0$:2.2::3 ; Rfmvlgnfdp zreqed` gv`epvl fdfrmfpec gl cl`erelir fxespfdpf e gl

edspglgeelir `f ädcl{erf e zrfzgrgrf g gzfe cgl`f nfdgkfrf ; Edspglgee pfrnecf, `fqfdpelgrf e cid`eeidgrf g gfrvlve ) Ned$ Fcilimefe, Cidsprvceelir e @f{qilpreePfrepirevlve gl Rfz$ Nil`iqg8 flgb$ ; Z$ Qârlgd /zrf$%$ – F`$ iaecegl$ – Co$ ; NFC@P,2::3$ – 33 z$ ; pgb$8 25 cn$ – /Ci` zrgcpec äd cidsprvcee%

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.513^. . 7$ Edspglg ee pfrnecf – Dirngpeqf$

127$7/:?3$=0%

Cin$ Dr

:0.510  CZ G$ :2$:7.2::3 ; Zricf`vrg `f gpfspgrf g zfrsidglvlve lgbirgpigrflir `f ädcfrcre

 äd cidsprvcee ; Sespfnvl cglepee äd cidsprvcee ) Ned$ Fcilimefe, Cidsprvceelir e@f{qilpree Pfrepirevlve gl Rfz$ Nil`iqg8 flgb$ ; N$ Bgrbdfgmr /zrf$%, $$$ – F`$iaecegl$ – Co$ ; NFC@P, 2::3$ – 12 z$ ; pgb$8 25 cn$ – /Ci` zrgcpec äd cidsprvcee%

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.510^. . 7$ Cidsprvc  ee ceqelf – Gpfspgrfg zfrsidglvlve – Dirngpeqf$

15/:?3$=0%

Cin$ Dr

:0.516  CZ C$ :7$:2.2::3 ; Rfmvle zfdprv zriefcpgrfg gccfsvlve zfrsigdflir cv ogd`ecgz ädcl`erelf ed`vspreglf e ceqelf ; Cidsprvcee ceqelf ) Ned$ Fcilimefe, Cidsprvceelir e

@f{qilpree Pfrepirevlve gl Rfz$ Nil`iqg8 flgb$ ; Ev$ Ziqgr, $$$ – F`$ iaecegl$ – Co$ ;NFC@P, 2::3$ – =5 z$ ; pgb$8 25 cn$ – /Ci` zrgcpec äd cidsprvc ee%A$ a$ `f pep$A$ zrf, A$ per$ – X:0.516^. . 7$ Cidsprvc  ee ceqelf – Zriefcp re – Dirngpeqf$

15/:?3$=0%

Cin$ Dr

:0.511  CZ C$ :7$:3.2::0 ; Zriefcpgrfg e cidsprvceg ngdsgr`flir ; Cidsprvcee ceqelf ) Ned$Fcilimefe, Cidsprvceelir e @f{qilpree Pfrepirevlve gl Rfz$ Nil`iqg8 flgb$ ; Ev$ Ziqgr/zrf$%, $$$ – F`$ iaecegl$ – Co$ ; NFC@P, 2::0$ – 22 z$ ; pgb$8 25 cn$ – /Ci` zrgcpec äd

cidsprvcee%A$ a$ `f pep$A$ zrf, A$ per$ – X:0.511^. . 7$ Cidsprvc  ee ceqelf – Zriefcp re – Dirngpeqf$

15/:?3$=0%

Cin$ Dr

:0.51=  [gbilipdgeg, Leleg Rgzirpvrelf `edgspecf e rilvl "@ezlingefe `f ngregk" äd rflgeelf nil`i.zilidf äd

g `ivg kvnpgpf g sfcilvlve gl _EQ.lfg – neklicvl sfcilvlve gl _QEE.lfg ) Leleg[gbilipdgeg8 Edsp$ `f Esp$ gl Gcg`$ `f :p$ g Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0

/Cinbedgpvl Zilemr$%$ – 7??, X0^ z$ ; el$, ore, scofnf, pgb$, X7^ a$ scofn änzpvrep äd0 zre8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

75=

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl FzescizefeRingdi.Cgpilecf `ed Coeedv

ESBD 55=6.5105.7.6A$ zrf, 6:: fx$ – X:0.51=^. . 7$  grg Nil`iqfe – Rflg ee nil`i.zilidf, sfc$ _EQ._QEE – Espiref$ 2$ Rflg eelf 

nil`i.zilidf, sfc$ _EQ._QEE$X50/0=?(05?$3%;32=/0=?(05?$3(03=%^"73)71"

Cin$ Dr

:0.51?  Crfgdm, Eid Gnedpere `ed cizelref8 Ziqfpe8 Ziqfspere ) Eid Crfgdm8 cidcfzef mrga$ g cil$

e ciz$ ; Qlg`ener [nffq$ – F`$ g 0.g$ . Co$ ; Lepfrg8 Bvcvrf pe ; Lepfrg Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 336 z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 23?%

Rfa$ esp$.lep$ z$ 326.330ESBD 55=6.=0.166.7 /Lepfrg%$ – ESBD 5=3.1=6.:03.0 /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.51?^. . 7$ Ziqf pe$

?27$736$7.30 Crfgdm 

Cin$ Dr 07166

:0.515  @ec"eidgr `f moecepire ; cedfl.cedfl ) gdpil$, dipf, bebleimr$ e rfa$ esp$.lep$ glcp$`f Cidspgdped Niogdv8 ciz$ ; Esge Cârnv$ – F`$ g 0.g$ – Co$ ; Lepfrg8 Bvcvrf pe ;Lepfrg Edpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ – 32=, X7^ z$8 75 cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 cidcfzeg mrga$g cil$ ; Qlg`ener [nffq8 2?2%

Rfa$ esp$.lep$ z$ 2=3.3:5$ – Bebleimr$ z$ 37:.370$ – Pgblg gla$ g moecepirelir z$376.321

ESBD 55=6.=0.6:2.0 /Lepfrg%$ – ESBD 5=3.=571.:5.3 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.515^. . 7$ Moecepire – @ec  eidgrf$ 2$ @ec  eidgrf – Moecepire$

?27.753$7/:3?%Cin$ Dr 07112

:0.5=:  Nfrfv", Eid @fndepgpfg vngd e cfg dgeidgl, qglire svzrfnf äd ire{idpvl espirefe ) Eid

Nfrfv, Qglfrev Bvlmgre, Gdgpil Crfv8 Gsic$ "Zfdprv @fndepgpfg Vngd" `ed Rfz$Nil`iqg, Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; S$ d$,2::0 /Pezimr$ "Flgd Zilemrga"%$ – 60, X2^ z$ ; el$, o$ cilir$8 27 cn$

Bebleimr$ z$ 0? /77 pep$%ESBD 55=6.5556.:.1A$ zrf, 3:: fx$ – X:0.5=:^. . 7$ @fndepgpf dg eidgl $ 2$ Nil`iqg – Espiref$

73:$2(50/0=?%Cin$ Dr

:0.5=7  F`vcg"ef zfdprv `fnicrgef ) rf`$ rfsz$ ; Dg`eg Crespfg$ – Co$ ; Cfdprvl F`vcg eidgl"Zri @e`gcpecg", 2::0 /Cinbedgpvl Zilemr$%$ – 1? z$ ; el$, pgb$, d$ nv{$8 20 cn$ – Svzl$gl rfq$ `f pfiref e zrgcpec f`$ "@e`gcpecg Zri$$$"

Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvl aedgdc$ gl Mvqfrdvlve SVGA$ zrf, A$ per$ – X:0.5=7^. . 7$ F`vcg ef zfdprv `fnicrg ef$ 2$ @fnicrg ef – Ädq nâdp – F`vcg ef$

3=$:70$63

Cin$ Dr

:0.5=2  7;,  

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

75?

"   "$  " ; & _E_ $  /2 ) ? J28 2$ ; !$ .$ – XCo$ ; S$ d$, 2::0^ /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –235 z$8 2: cn$

ESBD 55=6.=?.3:=.0 /äd ciz$ e svzrgciz$%A$ zrf, 7::: fx$ – X:0.5=2^

?27$717$7/0=?%.37J2 

Cin$ Dr

:0.5=3  =, =;  '  ) 2 8 $ $ ; 2 #$ – .$ ;

5$ $, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 171 z$ ; d$ nv{$8 22 cn$ESBD 55=6.=?.3:5.: /äd ciz$%A$ zrf, A$ per$ – X:0.5=3^. . 7$ Câdpfcf rflemeigsf /rvs$%$

=?3;206

Cin$ Dr 2650

:0.5=0  , (  ; $   5. ; ; )  , ! 

, 8/- J8 prg`$ ; Eid Gcoere, $$$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 731 z$ ; aem$8 20 cn$ESBD 55=6.15.6?0.7A$ zrf, A$ per$ – X:0.5=0^. . 7$ Ngpfngpec  – Pfspf /rvs$%$

67/:=5%

Cin$ Dr 3:10

:0.5=6  /$,   > Gleceg ; X^ )  58 2$ ; $ ;$ – .$ ;

Ceqepgs, 2::3 /$.$$ "=$ $"%$ – 2:=, X7^ z$ ; el$8 2: cn$ESBD 55=6.572.37.7 /äd ciz$%

A$ zrf, A$ per$ – X:0.5=6^ ?27$736$7/0=?%.372$5 5 > 717$7

Cin$ Dr

:0.5=1    ' ;   '$.$ ($ )  %$ .  $8 $ $ ; $ $ /-$ $%, $$$$ – .$ ; %$ ., 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 2: cn$

!$ 2$ – 2::0$ – 2?6, X7^ z$ – Bebleimr$ lg saârepvl cinvdec$ – ESBD 55=6.=?.202.1 ; A$ zrf, 7:: fx$ – X:0.5=1^

. . 7$ Lenbg rvs $ 2$ Lepfrgpvr  rvs  – Espiref e crepec $?77$717$7/0=?%(?27$717$7/0=?%$:5/:?2%

Cin$ Dr 3:=?

:0.5==  ., $ .$   ?    (" /  2    2% )  !$ .$

.8 ciz$ ; Eg$ Ileedäh$ – .$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –=6 z$8 20 cn$

Gzgrf cv szrekedvl aedgdc$ gl SG "Cgrpfg Coeedv"ESBD 55=6.1:.716.:A$ zrf, 3::: fx$ – X:0.5==^. . 7$ Aipbgl äd edpfmrgnf, gdfc`ipf$ 2$ Edpfmrgnf – Aipbgl$ 3$ Gdfc`ipf – 

Aipbgl$=53$=;=51$332

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

755

:0.5=?  Neov, Eid Biglg Cflegc > = ; cizelref ar mlvpfd ) Eid Neov8 f`$ mfd$ ;

Ri`ecg Frnfled`g Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –7=, X7^8 7=, X7^ z$8 22 cn$ – /Mrgaecgrp – Nf`ecg8 7%

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ – Cgrpf "qglfp" /"#"%ESBD 55=6.5603.5.7A$ zrf, 7::: fx$ – X:0.5=?^

. . 7$ Bile mgsprecf – Biglg Cflegc $171$33

Cin$ Dr

:0.5=5  ),  ('  ' '    ) 

& 38 $  $ $ ; 3+"/ $ – 2. $ – .$ ; 5$ $, 2::0 /$.$$"=$ $"%$ – 257, X6^ z$ ; el$ cilir$, aem$8 23 cn$

Pep$ irem$ ; Äd`rfzpgr zriaelgcpece e pfrgzfvpec `f nf`eced dgpvresp$ – Bebleimr$z$ 213.210 /36 pep$%

ESBD 55=6.56::.=.?A$ zrf, 2 ::: fx$ – X:0.5=5^

. . 7$ Nf`eced  dgpvresp  /rvs$%$176$?7)$?3/:31%

Cin$ Dr

:0.5?:  Lvzvlfgc, Gdgpil Lgcrene glf nfnirefe ; Xqfrsvre^ ) Gdgpil Lvzvlfgc$ – Co$ ; S$ d$, 2::0$ – 7:= z$8

2: cn$ESBD 55=6.51=3.7.:A$ zrf, A$ per$ – X:0.5?:^

?27$736$7/0=?%.7 Lvzvlfgc

Cin$ Dr

:0.5?7  05:,  %   -  '/ )  !  68 "$ ; < 8 $ – .$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 1?, X2^ z$, X0^ z$; aipimr$ cilir$8 7= cn$

ESBD 55=6.1:.76=._A$ zrf, 7::: fx$ – X:0.5?7^

?27$717$7/0=?%.52 6 

Cin$ Dr

:0.5?2  , ( 2.-'  $ .  / "  

- 9 ;   0:: 02  2    2   %   

.- )  8 $$ -$ . $ – .$ ; 5$ $, 2::0 /Pezimr$"Flgd Zilemrga"%$ – 07? z$ ; `fs$, pgb$8 20 cn$ESBD 55=6.501.?1.:A$ zrf, 3:: fx$ – X:0.5?2^. . 7$ Ngdgmfnfdp – rflg ee vngdf – Gszfcp zseoilimec /rvs$%$

16?$3;765$5

Cin$ Dr

:0.5?3  [ipg, Efrfneg Mfdfrgl nirzoizgpoilimu ; G cinzfd`evn gd` gplgs ; Xzfdprv v{vl spv`fd elir^

 ) Efrfneg [ipg, Frdfsp Kfaafrsid Bvrhfs, Qlg`ener Qgpgngd8 pof fdml$ qgregdp ; Sired

Bgrgp8 rf`$.coefa ; Qgself Gdfspeg`f$ – F`$ g 2.g$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 73:, X701^ z$ ; aem$ cilir$, pgb$, scofnf8 20 cn$Bebleimr$ z$ 2=1 /= pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2::

ESBD 55=6.=?.3:?.2 /äd ciz$%A$ zrf, 7:: fx$ – X:0.5?3^. . 7$ Niraizgpilimef /fdml$%

171$:57.::1/:=6$?%

Cin$ Dr

:0.5?0  Rvsv, Qgself 

Coeneg sf`enfdpflir sespfnflir gcqgpecf ; Zrizrefpe `f svzrgag$ Ni`flfae{eci.coenecf ; Xnidimr$^ ) Qgself Rvsv, Pv`ir Lvzgcv8 rfc$ p$ ; Cidspgdped Pvrp8Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `f Coenef$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "FlfdgQ$E$"%$ – 217 z$ ; aem$, pgb$8 20 cn$

Bebleimr$ lg saârepvl cgz$ESBD 55=6.5=6:.3.?A$ zrf, 7:: fx$ – X:0.5?0^. . 7$ Coeneg afdinfdflir `f svzrgag$

600$=

Cin$ Dr

:0.5?6  Ngpciqscoe, Cidspgdped 

Moe` agrngcipfrgzfvpec > '  '  ;XÄd`rvngr zfdprv nf`ece, agrngcepe e spv`fde^ ) Cidspgdped Ngpciqscoe, QgselfZricizeed, Bires Zgree$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 720? z$ ;pgb$8 25 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Ed`$ z$ 72:5.720?ESBD 55=6.=?.250.5 /äd ciz$%A$ zrf, 3::: fx$ – X:0.5?6^. . 7$ Agrngcipfrgzef – Moe`vre$ 2$ Nf`ecgnfdpf$

176$2)$3/:31%>736$7>717$7

Cin$ Dr

:0.5?1  Cgpglim `f airnvlgrf peze{gpf glf `icvnfdpflir `f fqe`fd zrengr zfdprv svbefcee

fcidinece `ed Rfzvblecg Nil`iqg > /"  2 (  '  '     2+02    "   "G ) glcp$ ;Neogel Cfgq`gre, Qecpir Gxevc$ – Co$ ; "Qeqgr.F`epir" SRL, 2::0$ – 7=2 z$ ; pgb$8 2:x25cn$

Pep$ zf ciz$ ; lb$ rvs$ – Pfxp ; lb$ rin$, rvs ESBD 55=6.5=:1.5.5A$ zrf, A$ per$ – X:0.5?1^. . 7$ Fqe`fd  zrengr  – Nil`iqg Airnvlgrf$

16=$7/0=?%/:?3$2%

Cin$ Dr

:0.5?=  -&'  $     --  "0   

+    "0    '#  '   > Enzlfnfdpgpeidrfsvlps$ Faafcpeqf E`fgs ia Ceqel Sicefpu air Fnzi}frnfdp ia Cinnvdepefs ; . 2  ; 5/, , ; 2::3, 2::0 ; - ( ; .#7, 72.73 + 2::0$ – .$ ; Cidpedfdpgl Mrvz, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 66, X7^8 66, X7^ z$ ; el$8 20 cn$

Pfxp zgrgl$ ; lb$ rvs, fdml$ – Zgm$ zgrgl$ – Cgrpf "qglfp" /"#"%ESBD 55=6.5=56.7.3A$ zrf, 7::: fx$ – X:0.5?=^. . 7$ Spgrf sicegl  – Änbvd p  erf – Ediqg ee /rvs$%$

310/:?2%>717$7>777

Cin$ Dr

:0.5??  Senedfl, Qgself Zgmede `ed qeg ; Xsgqgdpvlve Q$ Senedfl^ ) Qgself Senedfl$ – F`$ g 2.g$ – Co$ ;S$ d$, 2::0$ – 226, X2^ z$ ; aipimr$8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:7

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zvbl$ p$ z$ 2:0.270$ – Gzgrf cv szrekedvl aedgdc$gl Sic$ :p$ g Mfdfpecefdelir e Gnfleirgpirelir `ed Rfz$ Nil`iqg

ESBD 55=6.501.57.=A$ zrf, 76: fx$ – X:0.5??^. . 7$ Sflfc  eg zlgdpflir – Ignfde `f peed  `ed Nil`iqg – Beimrgaee$

137$62=$2;3=?$113/0=?%/:52%>736$7>717$7

Cin$ Dr

:0.5?5  "Cvlpvr zlgdpflir `f cânz – rf{vlpgpf e zfrszfcpeqf", cida edp$ /2::08 Bl"e%$Lvcrrelf cidafredfe edpfrdgeidglf peedeaeci.zrgcpecf "Cvlpvrg zlgdpflir `f cânz –rf{vlpgpf e zfrszfcpeqf", 20.26 evd$ 2::0, Ble ; 1: gde ge Edsp$ `f Cfrcfp$ zfdprvCvlpvrelf `f Cânz "Sflfceg" ) rf`$ rfsz$ ; B$ Biedcfgd$ – XBle ; S$ d$, 2::0^ /"Pezimr$Ble" SRL%$ – 00= z$ ; `fs$, `egmr$, aem$, pgb$8 27 cn$ 

Gdpfpep$ ; Edsp$ `f Cfrcfp$ zfdprv Cvlpvrelf `f Cânz "Sflfceg"$ – Pfxp$ ; lb$rin$, vcr$, rvs$ – Bebleimr$ z$ 076.00= /126 pep$%

ESBD 55=6.5600.3._ /äd ciz$%A$ zrf, 3:: fx$ – X:0.5?5^

137$62=)$60/:?2%>736$7>717$7>717$2

Cin$ Dr

:0.55:  Blgd`egdg, GdgLg cvlfs ädmfre ; Xzif{ee^ ) Gdg Blgd`egdg8 cidcfzef mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq8 el$ ; Qgself Nigdv$ – F`$ g 0.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 316, X3^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 050%

Rfa$ esp$.lep$ z$ 33?.366ESBD 55=6.=0.?3:.5 /Lepfrg%$ – ESBD 5=3.1=6.223.2 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.55:^

?27$736$7.7 Blgd`egdg

Cin$ Dr 07=71

:0.557  @rv", Mofirmof@eceidgr `f gdpidenf ; Xgl lb$ rin$^ ) Mofirmof @rv $ – Co$ ; Lepfrg8 Bvcvrfpe

; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 365, X7^ z$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div8 051% /@ec$ e fdcecl$%

Bebleimr$ z$ 36?.31: /15 pep$%ESBD 55=6.=0.?22.? /Lepfrg%$ – ESBD 5=3.1=6.276.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.557^

?77$736$7-3=0$2-3=3$022

Cin$ Dr 07133

:0.552  Agzpflf e qepfkeelf lve :pfagd cfl Ngrf e Saâdp ; Xziqfspere^ ) cvlfm$ `f S$Herelfgdv8 ciz$ ; Egrislgq Ileedäh$ – F`$ ingmegl$ – Co$ ; Cgrpfg Nil`iqfe, 2::0/Cinbedgpvl Zilemr$%$ – 722 z$, X32^ z$ ; el$ cilir$8 21 cn$ 

ESBD 55=6.1:.712.1 /äd ciz$%A$ zrf, 2::: fx$ – X:0.552^

?27$736$7.30 Herelfgdv

Cin$ Dr

:0.553  .B+    ; '  0 $ ) Xgvp$ e sflfc$^ ;  

, ? &,  .8 ciz$ ; Lvnedeg Frnvrgcoe$ – Co$; Cgrpefr /f`vcgeidgl%, 2::0 /Cinbedgpvl Zilemr$%$ – 75?, X2^ z$ ; el$8 20 cn$ESBD 55=6.=5.21:._

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:2

A$ zrf, 7:6: fx$ – X:0.553^. . 7$ Lepfrgpvrg bvlmgr $

?27$713$2.53/:=6$2%

Cin$ Dr 07=:3

:0.550  Bipdgre, FlfdgZredcezeelf `rfzpvlve ; gszfcpf pfirfpeci.zrgcpecf ; Szfc$ ; 72$::$:7 – Pfireg

spgpvlve e `rfzpvlve, Esp$ spgpvpvlve e `rfzpvlve, Esp$ `icpredflir zilepecf e `f `rfzp ;Gvpirfa$ gl pf{fe `f `icpirgp äd `rfzp ) Flfdg Bipdgre8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$; S$ d$, 2::0$ – 27 z$8 2: cn$

Bebleimr$ z$ 75 /? pep$%X:0.550^

30:$77/:03$2%

Cin$ Dr

:0.556  Bvmg, GledgFlfnfdpf `f zripfcef g nf`evlve gnbegdp äd zrf`grfg coenefe ; 73$::$:2 –

Pfireg e nfpi`ilimeg edsprveree /coeneg% ; Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Gledg Bvmg8 Vdeq$ `f Spgp `ed Pergszil$ – Co$ ; S$ d$, 2::0 /"Glf`fx.Edai" SRL,

Vdmofde%$ – 26 z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 23.20 /1 pep$%X:0.556^

6:0$:1;3=7$3/:03$2%

Cin$ Dr

:0.551  Lgdmg, MofirmofQgligrfg zrf`ecpeq e `egmdispec g aebridfcpedfe sfrecf e rilvl zriaelgcpec gl

gszeredfe äd oezfrpfdsevdfg grpfregl ed`vs `f sgrced e cinzlecgeelf sglf ; 70$::$:7– Ibspfprec e Medfcilimef ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ nf`ecglf ) MofirmofLgdmg8 Edsp$ Nf`eci.Sgdepgr Zvblec, Edsp$ `f Cfrcfp$ :p$ äd @infdevl IcripereeSdpee Ngnfe e Cizelvlve$ – Co$ ; S$ d$, 2::0 /Cfdprvl f`$ VGSN%$ – 2: z$ ; pgb$8 2:

cn$ Bebleimr$ z$ 71.7= /? pep$%X:0.551^

17?$3.:=(171$72$::?$337$7.:?0(176$=62/:03$2%

Cin$ Dr

:0.55=  Ngrg, Pfi`irCidsfdsvglesnvl äd espireg `rfzpvlve ringd ; Cearvl e szfc$ 72$::$:7 –

Pfireg spgpvlve e `rfzpvlve8 Esp$ spgpvlve e `rfzpvlve8 Esp$ `icpredflir zilepecf e `f `rfzp ;Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) Pfi`ir Ngrg8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ –Co$ ; S$ d$, 2::0$ – 23 z$8 2: cn$

Bebleimr$ z$ 27 /5 pep$%

X:0.55=^ 30:/3=%/:03$2%

Cin$ Dr

:0.55?  Zvped, Q$@f qirb cv Qlg`ener Zvped ; `ed zreng svrs ) Qlg`ener Zvped8 gvp$

 ädprfbrelir ; D$ Mofqirhfgd, D$ Penghiqg, G$ Hilfsdehiq8 prg`$ ; F$ @gqe`$ – Co$ ;Cgvsg.Nvd`e, 2::0 /F`$ Vdeqfrsvl%$ – 757, X7^ z$, X32^ z$ aipimr$8 2: cn$

ESBD 55=6.5=12.2.:A$ zrf, 32:: fx$ – X:0.55?^. . 7$ Zrf{e`fd  e / favl spgpvlve% Rvsefe /rvs$%$ 2$ Ignfde `f spgp – Rvseg

/rvs$%$

302$677(323/0=:%/:52%Cin$ Dr 2002

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:3

:0.555  Crcevd, GdgspgsegPfspf `f fqglvgrf g cinzfpfdflir `f vpele{grf g lenbee ; zfdprv avdceidgre

zvblece ; Ni`flf ) Gdgspgseg Crcevd, Cf{greg Qgselgcof8 ciir`$ ; Sgbedg Cirdecevc8@fz$ Rflgee Edpfrfpdecf, Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf$ – Co$ ;XGroenf`eg^, 2::0 /Cinbedgpvl Zilemr$%$ – 13, X7^ z$ ; pgb$8 26 cn$

Gvp$ ed`ecge zf qs$ a$ `f pep$ESBD 55=6.5?26.7.0

A$ zrf, 7::: fx$ – X:0.555^. . 7$ Lenbg rinâd  – Avdc  eid re zvblecf – Pfspf$

?77$736$7/:=5%;367$:?

Cin$ Dr

:0.7:::  Cilfsdec, Evref Bgsgrgbeg dfcvdiscvp ; Xzfrsidglepe `espedsf `ed prfcvpvl Bgsgrgbefe^ ) 

pfxp, aipimr$ ; Evref Cilfsdec$ – Co$ ; Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ – 20 cn$XQil$^ 6$ – 2::0$ – 30=, X7^ z$ ; el$, aipimr$ – Bebleimr$ äd pfxp$ – Gzgrf cv

szrekedvl Cfdprvlve Edp$ `f Cvlpvr zfdprv Cizee e Pedfrfp "Sfrmev Mrissv"$ – ESBD55=6.5:1.52.3 /äd ciz$%; A$ zrf, 6:: fx$ – X:0.7:::^

. . 7$ Bgsgrgbeg – Zfrsidglep  e – Espiref – Beimrgaee$50/0=?%(525

Cin$ Dr 07=:0

:0.7::7  Eirmg, D$ XDecilgf^@ed agzpflf sprbvdelir ; Xziqfspere^ ) D$ Eirmg8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 225, X3^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp eciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 02=%

Rfa$ esp$.lep$ z$ 276.225ESBD 55=6.=0.=?0.7 /Lepfrg%$ – ESBD 5=3.1=6.73?.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$$ – X:0.7::7^

50/05?%(50/0=?%;?27$736$7.50 Eirmg

Cin$ Dr 07150

:0.7::2  Zipgrfdcv, @edvEspireg sgpvlve Bgcgleg ; Xrgeidvl Cinrgp^ ) @edv Zipgrfdcv, Elef @frnfrke8

ciz$, aipimr$ ; Gdgpil Piniegdv$ – Co$ ; Mvdeqgs, 2::0 /Cinbedgpvl Zilemr$%$ – 220 z$; aipimr$ cilir$, o$, scofnf, pgb$8 20 cn$

Bebleimr$ äd dipf z$ 723.731ESBD 55=6.5:?.03.? /äd ciz$%A$ zrf, 2::: fx$ – X:0.7::2^. . 7$ Sgpf – Bgcgleg – Rgeidvl Cinrgp – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr 07=:7

:0.7::3  @gicid, PgdgAflecepre {i`egcglf ) Pgdg @gicid8 rf`$.gsprilim ; Zfprv Grcgd$ – Co$ ;

Lgberedp ; ÄE "Zglg`e A$", 2::0 /Pezimr$ "Flfdg Q$ E$"%$ – 3:, X2^ z$ ; el$8 2: cn$Dvnflf g`fqrgp gl gvp$ ; Zglg`e PgpegdgESBD 55=6.503.2?.0A$ zrf, 7::: fx$ – X:0.7::3^. . 7$ Gsprilimef$

733$62

Cin$ Dr

:0.7::0  Zlipfgdv, D$

Zrenvl zgs äd Cebfrszgev$$$ ; Äd`rvngr zfdprv lfceelf `f lgb$ e gvpi.edsprverf äd `infdevl Pfodilimeelir Edairngeidglf ) D$ Zlipfgdv8 Gcg`$ ":pfagd cfl Ngrf" gNed$ Gagcfrelir Edpfrdf gl Rfz$ Nil`iqg$ Cgpf`rg ":peedf Rfglf e Pfodilimee

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:0

Edairngeidglf"$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Flfdg Q$ E$"%$ – 215, X2^ z$ ; engmede8 2:cn$

ESBD 55=6.5=03.3.3A$ zrf, A$ per$ – X:0.7::0^. . 7$ Pfodilimee edairng eidglf$ 2$ Zrimrgnf `f cglcvlgpir$

::0$0/:=6%

Cin$ Dr

:0.7::6  &  ; ,   ", /    ; ($. ' $ – Co$ ; ÄE "Qecpireg.Minid", 2::3 /Pezimr$"Flgd Zilemrga"%$ – 25 cn$ 

2::3$ – 2::3$ – 732, X7^ z$ ; el$ cilir$ – A$ a$ `f pep$ – ESBD 55=6.5=66.:._ ; A$zrf, 20:: fx$ – X:0.7::6^

15/0=?%/:31%

Cin$ Dr

:0.7::1  &  ; ,   ", /    ; ($. ' $ – Co$ ; ÄE "Qecpireg.Minid", 2::0 /Pezimr$

"Flgd Zilemrga"%$ – 25 cn$ 2::0$ – 2::0$ – 70?, X7:^ z$ ; el$ cilir$ – A$ a$ `f pep$ – ESBD 55=6.5?:0.:.1 ;A$ zrf, 2::: fx$ – X:0.7::1^

15/0=?%/:31%

Cin$ Dr

:0.7::=  Gszfcpf zreqed` deqflvl `f prge gl zizvlgefe äd 2::2 > Gszfcps ia pof spgd`gr` ialeqedm ia zizvlgpeid ed 2::2 ) @fz$ Spgpespec e Siceilimef gl Rfz$ Nil`iqg8 prg`$ ;Ngregdg Mvelg8 cil$ rf`$ ; Qepglef Qglciq /zrf$%,$$$ – Co$ ; Lecird, 2::0 /Pezimr$ "Zrgm.3"%$ – 772 z$ ; `egmr$, pgb$8 25 cn$ – /Spgpespecg Nil`iqfe% 

Pfxp zgrgl$ ; lb$ rin$, fdml$ – Gzgrf cv szrekedvl aedgdc$ gl @fz$ @f{qilpreeEdp$ /@AE@% gl Rfmgpvlve Vdep gl Ngree Brepgdee e Erlgd`fe `f Dir`

ESBD 55=6.5=5:.2.6A$ zrf, 2:: fx$ – X:0.7::=^371$330$66)$61/:?3$07%>736$7>717$7

Cin$ Dr

:0.7::?  Cglgc.Frnvrgcof, FvmfdegBeilimef ; ngd$ zfdprv cl$ g ?.g ) Fvmfdeg Cglgc.Frnvrgcof, Le`eg @fdceciq,

Spflg Mädkv8 cin$ `f fxzfre ; Qgself :glgrv, $$$$ – Co$ ; Cgrpefr, 2::0 /CinbedgpvlZilemr$%$ – 751 z$ ; el$ cilir$, pgb$8 20 cn$ – /Cil$ "Cgrpefr F`vcgeidgl"%$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl 

ESBD 55=6.=5.262.5A$ zrf, 62:: fx$ – X:0.7::?^. . 7$ Beilimef$

6=/:=6$3%

Cin$ Dr 07=7=

:0.7::5  Blgd, MfirmfGfrimg{i`edgnec ; Xngd$^ ) Mfirmf Blgd8 rfa$ p$ ; Decilgf Cddv, $$$$ –

Co$ ; Pfodecg.Edai, 2::3 /Pezimr$ Ege %$ – 2== z$ ; aem$8 20 cn$Bebleimr$ lg saârepvl cgz$ESBD 55=6.13.22=.:A$ zrf, 7:: fx$ – X:0.7::5^

. . 7$ Gfrimg{i`edgnec $633$1$:77$?/:=6$?%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:6

Cin$ Dr

:0.7:7:  Slgbv, Qglfreg Zrimrgngrf ; Rfzrf{fdpgrfg glmirepnelir e lenbgkvl PVRBI C(( ; Xngd$

zfdprv v{vl spv`fdelir^ ) Qglfreg Slgbv, Mofirmof Slgbv$ – Co$ ; Pfodecg.Edai, 2::0

/Pezimr$ Ege%$ – 35? z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 35=.35? /00 pep$%ESBD 55=6.13.225.=A$ zrf, 7:: fx$ – X:0.7:7:^. . 7$ Lenbgkf `f zrimrgngrf – Lenbgkvl Pvrbi C(($

::0$03/:=6$?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:1

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

GVMVSP 2::0

:0.7:77  Gmârbecfgdv, Eid Afaflfgmg ; Xziqfspere e scoef^ ) Eid Gmârbecfgdv8 el$ ; Fnel Coel`fscv8 ciz$ ;

Esge Cârnv$ – F`$ g 0.g$ – Co$ ; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 303, X7^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 cidcfzeg mrga$ g cil$Qlg`ener [nffq8 251%

Rfa$ esp$.lep$ z$ 330.302ESBD 55=6.=0.677.3 /Lepfrg%$ – ESBD 5=3.=571.7=.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:77^

?27$736$7.30 Gmârbecfgdv

Cin$ Dr 07156

:0.7:72  Cgdpfner, @enepref @fscrefrfg Nil`iqfe ) @enepref Cgdpfner8 cidcfzef mrga$ g cil$ e ciz$;

Qlg`ener [nffq8 el$; Fnel Coel`fscv$ – F`$ g 0.g$ – Co$ ; Lepfrg8 Bvcvrfpe; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 26?, X2^ z$; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 227%

Rfa$ esp$.lep$ z$ 22:.26=ESBD 55=6.=0.6:7.1 /Lepfrg%$ – ESBD 5=3.=571.:?.6 /Lepfrg Edpfrdgeidgl%

A$ zrf, 7::: fx$ – X:0.7:72^. . 7$ Screfre espirecf – Nil`iqg$

?27$736$7.50 Cgdpfner

Cin$ Dr 07153

:0.7:73  Ci`rfgdv, Pofi`ir @vnedecg ngrf g lve Mremirf Qefrv ) Pofi`ir Ci`rfgdv8 cidcfz eg mrga$ g

cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Pezimr$ F`$ "Vdeqfrsvl"%$ – 077, X3^ z$ ; aipimr$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ;sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:0%

Bebleimr$ äd dipf z$ 3?0.077ESBD 55=6.=0.=53.: /Lepfrg%$ – ESBD 5=3.1=6.700.5 /Lepfrg Edpfrdgeidgl%

A$ zrf, 7::: fx$ – X:0.7:73^. . 7$ Qefrv, Mremirf, 7536. $ 2$ Lepfrgpvr  rinâd  – Mremirf Qefrv – Crepec  e 

edpfrzrfpgrf$?27$736$7/0=?%$:5

Cin$ Dr 07327

:0.7:70  @flgqrgdcfg, Bgrbv Gzvs `f sigrf; Xzefsf^ ) Bgrbv @flgqrgdcfg8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::3/Cinbedgpvl Zilemr$%$ – 32=, X7^ z$, X7^ a$ zirpr$8 2: cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0:5%

Rfa$ esp$.lep$ z$ 327.32=

ESBD 55=6.=0.666.6 /Lepfrg%$ – ESBD 5=3.=571.6=.3 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:70^. . 7$ Zefsf$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:=

?27$736$7.2 @flgqrgdcfg

Cin$ Dr 07=33

:0.7:76  Pizärcfgdv, Mfirmf Bglg`f qfsflf e prespf ) M$ Pizärcfgdv8 cidcfzef mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq8 el$ ; Sqfplgdg Aelidiq$ – F`$ g 0.g$ – Co$ ; Lepfrg, 2::0 /CinbedgpvlZilemr$%$ – 25=, X2^ z$; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp 

e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 22?%Rfa$ esp$.lep$ z$ 2=1.257ESBD 55=6.=0.?73.5A$ zrf, 7::: fx$ – X:0.7:76^. . 7$ Bglg`f$

?27$736$7.700 Pizärcfgdv

Cin$ Dr 07167

:0.7:71  Bfmlfu, Lives Pipvl `fszrf Scone`p ; Xringd ; prg`$ `ed fdml$^ ) Lives Bfmlfu ; vd aeln `f

Glfxgd`rfr Zgudf cv Kgch Decoilsid, Oizf @gqes8 prg`$ ; Qfridecg Bvrlgcv8cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Flgd Zilemrga%$ – 207, X2^ z$8 7? cn$ – /Fcrgde{re `f svccfs ) cil$ edeegp e ciir`$ ;@gd Qe`rgcv8 7:%

Pep$ irem$ ; Gbivp Scone`pESBD 5=3.1=6.77:.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7:71^. . 7$ Ringdf fcrgde{gpf$

?27$777.37 @gqe` ; =57$03

Cin$ Dr

:0.7:7=  @ec"eidgr `f zriqfrbf e {ecpire rinâdfpe ) glcp$, zrfa$ `f MremirfBipf{gpv e Gd`rfe Oâdcv8 ciz$ ; Esge Cârnv$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe;

Lepfrg Edp$, 2::7 /Cinbedgpvl Zilemr$%$ – 2=7, X7^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp  e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8cidcfzeg mrga$ g cil$ ; Qlg`ener [nffq8 2:0%

Bebleimr$ z$ 211.21? e äd dipflf `f svbsil$ – Rfa$ esp$.lep$ z$ 202.216ESBD 55=6.=0.6:1.= /Lepfrg%$ – ESBD 5=3.=571.72.3 /Lepfrg Edp$%A$ zrf, 7::: fx$ – X:0.7:7=^

35?$5/>736$7%/:3?%

Cin$ Dr 07=07

:0.7:7?  Gcpfs `v sånedgerf `-gdengpeid råmeidgl /Råmeid Fvrizf Cfdprglf fpIcce`fdpglf% SGR.2::0, Poïnf ; Ngäpresf fp mfspeid `f lg wvglepå `gds l-ed`vsprefglenfdpgerf ) Gmfdcf Vdeq$ `f lg Argdcizoidef, Råsfgv Mådef `fs zricï`fs

gzzlewvFs ç l-gmriglenfdpgerf$ Vdeq$ Pfco$ `f Nil`gqef8 cin$ `-irm$ ; Zfprv Pi`is/zrås$%, $$$8 cin$ scefdpeaewvf ; Kisfzo Biv``rgdp /zrås$%, $$$$ – Co$ ;Pfodecg.Edai,2::0$ – 3=? z$ ; aem$8 3: cn$

Bebleimr$ lg saârepvl grp$ESBD 55=6.13.233.6A$ zrf, 7:: fx$ – X:0.7:7?^. . 7$ Ed`vspref glenfdpgr  – Zri`vcfrf – Cglepgpf /fdml$%$

110;16?$6$:7?/:?2%

Cin$ Dr

:0.7:75  Mofirmoev, Eigd Fcoezgnfdpf flfcprecf zfdprv cfdprglf, spgee e zispvre `f prgdsairngrf ;

Xzfdprv v{vl spv`fdelir^ ) Eigd Mofirmoev, Sired Fvmfd Zizg, Neoge Zvev.Bfre{edv$ –Co$; "Pfodecg.Edai", 2::3 /Pezimr$ G$S$ Mfqe.A Ege%$ – 3=3 z$ ; aem$8 20 cn$

Bebleimr$ z$ 316 /70 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:?

ESBD 55=6.13.2:0.7A$ zrf, 6: fx$ – X:0.7:75^. . 7$ Gzgrgpf flfcprecf$

127$377)$371$6/:=6$?%

Cin$ Dr

:0.7:2:  vrfg, Qglfdped Zredcezee cidpfnzirgdf `f prgpgnfdp gl gdfneelir gzlgspecf lg cizee ;

70$::$:5 – zf`egpref8 70$::$25 – Ofngpilimef ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp ädp$ nf`ecglf ) Qglfdped >vrfg8 Edsp$ nf`eci.sgdepgr zvbl$ Edsp$ `f Cfrcfp$ :p$ äd@infdevl Icriperee Sdpee Ngnfe e Cizelvlve$ – Co$ ; S$ d$, 2::0$ – 30 z$ ; aem$, pgb$82: cn$

Bebleimr$ z$ 3:.32 /32 pep$%X:0.7:2:^

171$766$750$=.:63$2.:?/:03$2%

Cin$ Dr

:0.7:27  Zre`g, Gd`rfe Cgrgcpfre{grfg coenec g lfndvlve `f spfkgr äd scizvl izpene{ree ailiseree lve

 äd qedeaecgef ; Szfc$ :6$7?$:= – Pfodilimeg zri`vsflir glenfdpgrf glciilecf e gd.glciilecf ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ pfo$ ) Gd`rfe Zre`g8 Edsp$ Dg$ zfdprvQepecvlpvr e Qedeaecgef$ – Co$ ; S$ d$, 2::0$ – 22 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 7?.75 /2: pep$ lvcr$ glf gvp$%X:0.7:27^

113$2$60;133$?=2/:03$2%

Cin$ Dr

:0.7:22  Nirgrv, Ogrglgnbef Qegg nge pâr{ev ; Xziqfspere, dvqflf^ ) Ogrglgnbef Nirgrv8 ciz$ ; Ngrcfl

:fd`rfg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 7?2, X7^ z$8 2: cn$ –/Screepire cidpfnzirgde ) ciir`$ cil$ ; Gvrfl Scibeigl%

ESBD 55=6.15.00=.: /äd ciz$%A$ zrf, A$ per$ – X:0.7:22^

?27$736$7.32 Nirgrv

Cin$ Dr 07=2::0.7:23  , # 

5/ ; '"$ $ $ 7 $ )  ?-   , 8/-  87  ; $$ 9,‡8 '$ $ ; ?-   8 . " $ $ – XCo$^ ; Grc, 2::2 /Cinbedgpvl Zilemr$%$ – 72=, X7^ z$ ;el$ cilir$8 21 cn$ – /-%

%$  $   ( "0$ "$ "  $  ($  !$ 5 

ESBD 55=6.17.225.1A$ zrf, 76 :3: fx$ – X:0.7:23^

3=2$071$2/:=6$2%

Cin$ Dr 07=:5

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2:5

:0.7:20  Pbcgrv, Lvcegd L$ Lvbreaecgef$ Dievde `f bg{  e gzlecgee ; zfdprv v{vl spv`fdelir ) Lvcegd L$

Pbcgrv, @vneprv D$ Ilgrv8 rfa$ p$ ; @r$ Zgrgscoeq, $$$$ – Co$ ; Pfodecg.Edai, 2::3/GS Mfqe.A, Ege%$ – 26: z$ ; `fs$ cilir$, aem$8 20 cn$

Bebleimr$ z$ 202.201 /0? pep$%ESBD 55=6.13.22:.3A$ zrf, A$ per$ – X:0.7:20^

. . 7$ Lvbreaegd  e$127$?52/:=6$?%

Cin$ Dr

:0.7:26  Mârdf".Ricg, Ngrmgrfpg Cidafceidgrfg kvcreelir cgzepidgpf ) Ngrmgrfpg Mârdf.Ricg8 `fs$ ;

@gdeflg Szâdv$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – =?, X2^ z$ ; `fs$82: cn$

ESBD 55=6.1=.356.3A$ zrf, 3::: fx$ – X:0.7:26^. . 7$ Lvcrv ngdvgl – Kvc ree$

3=7$3?7

Cin$ Dr 07=25

:0.7:21  Ngmec fdmleso ; Zvzel-s biih ; 2.d` airn ) Evleg Emdgpevc, Lgrg Glg`ed,Lv`nelg Aicg, $$$$ – Co$ ; Zrvp Edpfrdgeidgl ; Grc8 Bvcvrfpe ; Pfirg, 2::0/Cinbedgpvl Zilemr$%$ – 737 z$ ; el$ cilir$8 21 cn$

ESBD 55=6.15.171.3 /Zrvp Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.7:21^. . 7$ Lenbg fdmlf{ $

?77$777/:=6$2%Cin$ Dr 07162

:0.7:2=  Nvsc, Mgqrel Bg{f `f `gpf e gzlecgee ; Xzfdprv v{vl spv`fdelir^ ) Mgqrel Nvsc$ – Co$ ;

Pfodecg.Edai, 2::0 /Pezimr$ Ege%$ – 205 z$ ; aem$8 27 cn$Ed`ecf C[V prfcvp fridgp zf cgrpfESBD 55=6.13.7?=.?A$ zrf, A$ per$ – X:0.7:2=^. . 7$ Bg{f `f `gpf – Sespfnf `f mfspevdf$

::0$16$:7/:=6$?%

Cin$ Dr

:0.7:2?  Nedespfrvl Fcilimefe e Rfsvrsflir Dgpvrglf gl Rfzvblecee Nil`iqg > Nedespruia Fcilimu gd` Dgpvrgl Rfsivrcfs ia pof Rfzvblec ia Nil`iqg ) @er$ Sprgpfmee e zilepece`f nf`ev8 ciir`$ ; Qeilfpg Eqgdiq8 aipimr$ ; Zfprv Cg{gcv, Qglfree Circengre$ – Co$ ;Lecird, 2::0 /Pezimr$ "Zrgm.3"%$ – 31, X7^ z$ ; aipimr$ cilir$8 25 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7:2?^. . 7$ Nedespfrf – Nedespfrvl Fcilimefe  e Rfsvrsflir Dgpvrglf gl Rfzvblecee 

Nil`iqg – Sprvcpvr  – Gcpeqepgpf$360$7;6:2)6:0/0=?%

Cin$ Dr

:0.7:25  Beqil, Faen

 :pfagd cfl Ngrf ; /zifn% ) Faen Beqil8 `fs$ ; Fvmfd >âbârdgc8 ciz$ ; Mfirmf>âbârdgc$ – Co$ ; S$ d$, 2::0 /F`$ "Mrgaec.`fsemd"%$ – 23, X7^ z$ ; `fs$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

27:

ESBD 55=6.56::.3.6A$ zrf, 7:: fx$ – X:0.7:25^

?27$736$7/0=?%.7 Beqil

Cin$ Dr

:0.7:3:  Mvqfrdvl Rfzvblecee Nil`iqg$ Belgdvl gcpeqepee Mvqfrdvlve RfzvbleceeNil`iqg ädprv rfgle{grfg Zrimrgnvlve `f gcpeqepgpf "Rfdgpfrfg Fcidinefe –

Rfdgpfrfg >ree" äd zfreig`g $$$ ) Mvqfrdvl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 27cn$$$$ gzr$ 2::7 – evd$ 2::0$ – 2::0$ – 703, X0^ z$ ; pgb$ – Pep$ zf ciz$, pfxp zgrgl$

; lb$ rin$, rvs$ – A$ zrf, A$ per$ – X:0.7:3:^. . 7$ Fcidinef – Belgd  vl gcpeqep  ee Mvqfrdvlve Rfzvblecee Nil`iqg, 2::7. 

2::0$33?$2;367/0=?%>736$7>717$7

Cin$ Dr

:0.7:37  Bgsnf zizvlgrf rinâdfpe ) glcp$; Mremirf Bipf{gpv8 ciz$; Lec Sgedcevc$

– F`$ g 3.g$ – Co$; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::3 /Cinbedgpvl Zilemr$%$ –3:5, X3^ z$8 75 cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp  e ciir`$ `f GdgpilQe`rgcv e @gd Qe`rgcv8 cidcfzef mrga$ g cil$; Qlg`ener [nffq8 250%

Rfa$ esp$.lep$ z$ 3:1.3:5ESBD 55=6.=0.6:?.3 /Lepfrg%$ – ESBD 5=3.=571.73.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:37^– – 7$ Bgsnf zizvlgrf rinâdf pe$

?27$736$7.303(35?$27/>736$7%

Cin$ Dr 07132

:0.7:32  Blgd`egdg, Gdg 

Cglepgpfg `f ngrpir; Xziqfspere^ ) Gdg Blgd`egdg8 cidcfzef mrga$ g cil$ eciz$; Qlg`ener [nffq$ – F`$ g 3.g rfq$ e g`vm$ – Co$; Lepfrg8 Bvcvrfpe; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 0=1, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 056%

Dvnflf g`fqrgp gl gvp$ ; Ipeleg.Qglfreg Cingd$ – Rfa$ esp$.lep$ z$ 011.0=7ESBD 55=6.=0.?22.2 /Lepfrg%$ – ESBD 5=3.1=6.270.3 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:32^

?27$736$7.30 Blgd`egdg

Cin$ Dr 07=76

:0.7:33  Cledfscv, M$ Fdemng Ipelefe; Xringd^ ) M$ Cledfscv8 cidcfzeg mrga$ g cil$ e ciz$;

Qlg`ener [nffq$ – F`$ g 0.g$ . Co$; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::3/Cinbedgpvl Zilemr$%$ – 6:3, X7^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 23:%

Rfa$ esp$.lep$ z$ 0?1.6:0ESBD 55=6.=0.6:=.6 /Lepfrg%$ – ESBD 5=3.=571.76.? /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:33^– – 7$ Ringdf cinecf$

?27$736$7.377$6 Cledfscv

Cin$ Dr 07152

:0.7:30  Qedefc, Ngpfe Espireg cinvdesnvlve ziqfspep zfdprv bildgqee nedpgl ; Xzefsf^ ) Ngpfe

Qedefc8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ;Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 330, X7^ z$, X7^ a$ zirpr$8 75 cn$ –

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

277

/Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8001%

Rfa$ esp$.lep$ z$ 37=.330ESBD 55=6.=0.==3.1 /Lepfrg%$ – ESBD 5=3.1=6.733.3 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:30^– – 7$ Zefsf$

?27$736$7.2 Qedefc

Cin$ Dr 07705

:0.7:36  FqfruCoel` ; Änzrfvd zfdprv cizee ) Irm$ Ibpfgsc "FqfruCoel`"$ Aeleglg`ed Nil`iqg$ – XCo$ ; S$ d$, 2::0^$ – 03 z$ ; el$8 71 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7:36^. . 7$ Irmgde{g ee aelgdprizecf – FqfruCoel` – Nil`iqg – Zripfc  eg cizeelir$

:17$236/0=?%

Cin$ Dr

:0.7:31  Cinepfpvl Ilenzec gl Rfzvblecee Nil`iqg > Pof Ilunzec Cinneppff ia pofRfzvblec ia Nil`iqg ; XKicvrelf Ilenzecf `f lg Gpfdg, 2::0^ ) gvp$ ; Qecpir @gmoe8

aipimr$ ; Bires Ogrcfdci8 Cin$ Ilenzec gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 01 z$ ;aipimr$ cilir$8 25 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7:31^. . 7$ Kicvrelf Ilenzecf `f lg Gpfdg, 2::0 – Zgrpecezgrf – Nil`iqg$

=51$:32

Cin$ Dr

:0.7:3=  Bv`fqece, Gdgpilef Nfpi`ecg zrfmperee ogd`bglepelir kvdeire ; /ni`flgrf, glmirepne{grf e

nekligcf `f edsprverf% ) Gdgpilef Bv`fqece, Cidspgdped :vagrv8 Edsp$ Dg$ `f F`vcgefAe{ec e Szirp$ – Co$ ; Qgledfx SG, 2::0$ – 2::, X2^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 750.2:: /6: pep$%ESBD 55=6.5?::.=.0A$ zrf, 6:: fx$ – X:0.7:3=^. . 7$ Ogd`bgl – Nfpi`ecg zrfm peree$

=51$322.:63$6/:=6$?%

Cin$ Dr

:0.7:3?  Crfgdm, Eid Ziqfspf ; /zrispeg infdfgsc% ) Eid Crfgdm8 el$ `f Aelenid Onvrgrv$ –

Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 76, X7^ z$ ; el$ cilir$8 25 cn$ESBD 55=6.15.633.=A$ zrf, A$ per$ – X:0.7:3?^. . 7$ Ziqf pe$

?27$736$7.30 Crfgdm 

Cin$ Dr 07=15

:0.7:35  Zcgl e Pâd`gl; Sdigqf zizvlgrf ) glcp$; Gd`rfe Orizipedscoe8 el$ e ciz$ ;Esge Cârnv$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 302, X7^ z$; el$8 75 cn$ – /Bebl$ cilgrvlve; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 cidcfzeg mrga$ g cil$; Qlg`ener [nffq825:%$

Rfa$ esp$.lep$ z$ 326.332$ – Bebleimr$ z$ 333ESBD 55=6.=0.6:3.2 /Lepfrg%$ – ESBD 5=3.=571.7:.= /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7:35^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

272

– – 7$ Sdigqf zizvlgrf$?27$736$7.57(35?$2/>736$7%

Cin$ Dr 07=23

:0.7:0:  grlvdm, Fcgpfredg @enepref Cgdpfner ; Cidprebvee `icvn$ lg vd zirprfp ) Fcgpfredg >grlvdm8

cidcfzeg mrga$ g cil$ e ciz$ Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 666, X7^ z$; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 025%

Rfa$ esp$.lep$ z$ 663.666$ – Bebleimr$ z$ 77.2:, 63?.662, äd dipf e cinfdp$ z$0=1.63=

ESBD 55=6.=0.?2?.= /Lepfrg%$ – ESBD 5=3.1=6.227.1 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7:0:^. . 7$ Nil`iqg – Espiref$ 2$ Rinâdeg – Espiref$ 3$ Cgdpfner, @enepref, 71=3. 

7=23 – @indepir gl Nil`iqfe$50/0=?%(50/05?%

Cin$ Dr 07222

:0.7:07  $, 1 !  + ' ; $  $ ; X2  ^ )  

'8 $   $ $ ; !$ %, ‡8 2$ ; $ $"$ – 5 ;-(, 2::0$ – 227 z$ ; el$8 2: cn$

Bebleimr$ z$ 275 /= pep$%ESBD 55=6.5117.7._A$ zrf, 7::: fx$ – X:0.7:07^

?27$736$7/0=?%.7(?27$736$7/0=?%.52' 

Cin$ Dr 351

:0.7:02  Rgciqe", Mofirmof Eidec.Rnvrec cfl Zi{dg ; Xziqfsperf^ ) Mofirmof Rgciqe$ – Co$ ;

Avd`geg Crfped `f Bedfagcfrf "@rgmispfg lve @vndf{fe äd gcevdf", X2::0^ XPezimr$"Mleg"^$ – 21 z$ ; el$8 2: cn$

A$ zrf, A$ per$ – X:0.7:02^?27$736$7/0=?%.7 Rgciqe 

Cin$ Dr

:0.7:03  Cv{nece, Lv`nelg Sfcpirvl gsicegpeq – edspepvp fcidinec enzirpgdp gl sicefpee fcidinecf ;

Szfc$ :?$::$:7 – Fcid$ zilepec ; Gvpirfa$ gl pf{fe `f `icpirgp äd fcid$ ) Lv`nelg

Cv{nece8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 75, X0^ z$ ; aem$8 2:cn$Bebleimr$ z$ 75 /7: pep$%X:0.7:03^

327$:7/0=?%/:03$2%

Cin$ Dr 72?

:0.7:00  Rvsv, Qgself @f `irvl pv ; Xqfrsvre^ ) Qgself Rvsv8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Zidpis,

2::0 /Pezimr$ ÄS "@edgni.NG"%$ – 5=, X2^ z$8 27 cn$ESBD 55=6.52=.=0.2A$ zrf, 7:: fx$ – X:0.7:00^

?27$736$7/0=?%.7 RvsvCin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

273

:0.7:06  ,  %# ' ; / ; .$   )  8 2$

; <$ 8 $ – Co$ ; Zidpis, 2::0$ – 2=, X7^ z$ ; el$8 2: cn$ESBD 55=6.52=.1?.?A$ zrf, 7:: fx$ – X:0.7:06^

?27$717$7/0=?%.30.53 

Cin$ Dr

:0.7:01  Lvzgd, Eid Rfcvzfrgrfg nf`ecgl g cizeelir cv nglairngee cidmfdepglf glf affe ;

70$::$27 – Spingpilimeg ; Gvpirfa$ pf{fe `f `icpir ogbelepgp äd p$ nf`ecglf ) EidLvzgd8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; S$ d$,2::0$ – 03 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 3=.0: /06 pep$%X:0.7:01^

17=$62.::=$260.:63$2/:03$2%

Cin$ Dr

:0.7:0=  Idiarfe, Gleidg

Edpfrafrfdf fspfpeci.nirglf äd zricfsvl cvdigpfree ; Xzfdprv v{vlspv`fdelir^ ) Gleidg Idiarfe8 Vdeq$ `f Spgp `ed Ni`liqg$ Agc$ `f Gsespfd Sicegl,Siceilimef e Aelisiaef$ – Co$ ; CF VSN, 2::0$ – 703 z$ ; aem$8 2: cn$

Bebleimr$ z$ 731.703 /760 pep$% e äd dipflf `f svbsilESBD 55=6.=:.3=0.=A$ zrf, 6: fx$ – X:0.7:0=^. . 7$ Pfireg cvdigpfree – Edpfrafrfd  f fspfpeci.nirglf$

713$6/:=6$?%

Cin$ Dr

:0.7:0?  ', ) &" ; -.    -' 

2 ; -$ )  3  $8 $ $$ .$ ,$ ( $ .($--      .-$ – .$ ; = $, 2::0$ – 227, X7^ z$ ;scofnf, pgb$8 2: cn$

Bebleimr$ z$ 27:.227 /761 pep$%ESBD 55=6.=:.032.?A$ zrf, 6: fx$ – X:0.7:0?^Zrvdcvce`frfg ; gdgle{g kvre`eci.zfdgl e crenedilimec . . 7$ Edargc  evde änzipreqg cizeelir – Edagpece`$

303$122

Cin$ Dr 52):0

:0.7:05  Bgrsvc, Glfxgd`r

Edpri`vcfrf äd nfpi`f gsenzpipecf ; Ngd$ ) Glfxgd`r Bgrsvc, QesgreidMgnvrgre8 rf`$ p$ ; Alirfdped Zglg`e8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg Ae{ec Pfirfpec$ Cfdprvl Pfodilimee Edairngeidglf$ – Co$ ; CF VSN, 2::3$ – 70? z$ ; aem$825 cn$

Bebleimr$ z$ 70=.70? /3: pep$%ESBD 55=6.=:.3:?.5A$ zrf, 6: fx$ – X:0.7:05^. . 7$ Ngpfngpec  – Fcvg ee `eafrfd  egpf$

67=$52?/:=6$?%

Cin$ Dr ??

:0.7:6:  Nfldec, Bires

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

270

Beirepnilimeg cidpfnzirgd ; Gszfcpf avd`gnfdpglf ) Bires Nfldec, GvrflegCreqie8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg BeilimegVngd e Gdengl$ – Co$ ; CFZ VSN, 2::0$ – 13 z$8 2: cn$

Bebleimr$ z$ 12 /5 pep$%ESBD 55=6.=:.02:.0A$ zrf, 6: fx$ – X:0.7:6:^. . 7$ Beilimef – Repnvl beilimec$

6=$:7)$:0Cin$ Dr 12

:0.7:67  Ciplv Ngreg Argdíges$ Rflgpeids edpfrdgpeidglfs$ Scefdcfs zilepewvfs ; Xzfdprv v{vl

spv`fdelir^ ) Ngreg Ciplv, Pgngrg Ciecg8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Rflg eeEdp$, :p$ Zilepecf e G`n$ Cgpf`rg Lb$ Spredf Gzlecgpf$ – Co$ ; CFZ VSN, 2::0$ – 7:5z$8 2: cn$

ESBD 55=6.=:.073.7

A$ zrf, 6: fx$ – X:0.7:67^Argdcf{g$ Rflgee edpfrdgeidglf$ :peedf zilepecf$. . 7$ Lenbg argdcf{ $

?77$733$7;32=/:=6$?%

Cin$ Dr =3

:0.7:62  Mglgngmg, QgselfLfcpvrg ed`eqe`vgl ; Pfxpf e fxfrceee nfpi`ecf zfdprv `f{qilpgrfg

`fzred`frelir `f qirberf cvrfdp g sp$ gd$ 3 ) Qgself Mglgngmg, Lgresg Mglgngmg8

ciir`$ ; Ngreg Ciplv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Rflgee Edp$, :p$ Zilepecf eG`n$ Cgpf`rg Lb$ Spredf Gzlecgpf$ – Co$ ; CFZ VSN, 2::0$ – 70? z$8 2: cn$

Gvp$ svdp ed`ecge zf ciz$ – Bebleimr$ z$ 70? /7: pep$%ESBD 55=6.=:.0:6.:A$ zrf, 6: fx$ – X:0.7:62^. . 7$ Lenbg szgdeil $

?77$730$2/:=1$6%

Cin$ Dr =0

:0.7:63  ) )$ 1$    7 _QEEE ; %2   

; -$ ) 3$ $ 3'8 $ $$ ., .  !#- 

.$ – .$ ; VSN8 !# ; 5$ $, 2::0$ – 357, X7^ z$8 20 cn$Bebleimr$ äd dipflf `f svbsil$ – Ed`$ `f dvnf, z$ 3?0.352ESBD 55=6.=:.07?.2A$ zrf, 6: fx$ – X:0.7:63^. . 7$ Lepfrgpvr  rvs  – Crepec  e edpfrzrfpgrf$

?27$717$7$:5

Cin$ Dr =6):0

:0.7:60     $ ;  ; ) ) $ $$ .$ -$ ( $ .($ $ $8 $ ; !$ $ , $ !$

$ – .$ ; $.-$  $ -$ ., 2::0$ – 377, X7^ z$8 2: cn$ ESBD 55=6.=:.07:.=A$ zrf, 6: fx$ – X:0.7:60^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

276

Edpri`vcfrf äd peedg lepfrgpvree$ Pfireg lepfrgpvree$. . 7$ Lepfrgpvrg rvs  – Crepec  e edpfrzrfpgrf$

?27$717$7$:5/:=6$?%

Cin$ Dr 17

:0.7:66  Vd epedfrgr äd vdeqfrsvl nf`egpec.cinvdecgeidgl ; Moe`vl spv`fdpvlve ) Vdeq$`f Spgp `ed Nil`iqg$ Agc$ `f Kvrdglesn e :peedf glf Cinvdec$8 flgb$ ; CidspgdpedNgred, $$$8 ciir`$ ; Qecpir Nirgrv8 rf`$ rfsz$ ; Glfxgd`rg Mofrgsen$ – Co$ ; CFZ VSN,2::0$ – 711 z$ ; scofnf8 2: cn$ – /AESC%

Pfxp zgregl ; lb$ fdml$ – Lvcr$ p$ e edsprvcpeq.`e`gcpecf, zvbl$ `f cilgb$ Agc$z$ 731.702 e äd pfxp

A$ zrf, 6: fx$ – X:0.7:66^. . 7$ Agcvlpgpfg `f Kvrdglesn  e  peed  f glf Cinvdec ree – Zriafsire 

vdeqfrsepgre$ 2$ Zriafsire vdeqfrsepgre$3=?$72(X:=:;:2;166^/:?2%

Cin$ Dr =2

:0.7:61  Zrimrgng `f spv`ee lg `escezledg "@rfzpvl gagcfrelir" ) Vdeq$ `f Spgp `edNil`iqg$ Agc$ `f @rfzp$ Cgpf`rg "@rfzpvl Gdprfzrfdiregpvlve"8 flgb$ ; Decilgf Ricg,Crespedg Ngrped$ – Co$ ; Cfdprvl F`$.Zilemr$ gl VSN, 2::0$ – 0= z$8 2: cn$

A$ zrf, 6: fx$ – X:0.7:61^30=$=/:=3$?%

Cin$ Dr 763

:0.7:6=  Ed`ecg"ee nfpi`ecf zreqed` flgbirgrfg pf{fe gdvglf lg `escezledg vdeqfrsepgr "Aedgdflf ädprfzred`frelir" ) Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ ":p$ fcid$"$ Cgpf`rg"Aedgdf"8 gvp$ ; Mgledg Vlegd, Lv`nelg Cib{gre, Eredg Pgrgd, Dgpgleg Ceibgdv$ – Co$ ;Cfdprvl F`$.Zilemr$ gl VSN, 2::0$ – 22 z$8 2: cn$

Bebleimr$ z$ 75.22 /6? pep$%A$ zrf, 6: fx$ – X:0.7:6=^

331$7;330/:=1$6%Cin$ Dr 773

:0.7:6?  =      +    "    " " ) $ -$ .$  $ "1$ "$ .($""8 $ ; $ /, $$$$ – Co$ ; Cfdprvl F`$.Zilemr$ gl VSN, 2::0$ – 22z$8 2: cn$

Bebleimr$ z$ 75.22 /6? pep$%A$ zrf, 6: fx$ – X:0.7:6?^

331$7;330/:=1$6%

Cin$ Dr 770

:0.7:65  Mgqrelevc, Gdmflg Zilenirae{nvl sfcqfdfe G@D 72w20$7 ädldvepf cv mfdgafdelglgdedoe`rixelg{fe äd zizvlgeg Rfzvblecee Nil`iqg ; :3$::$76 – Mfdfpecg ;Gvpirfa$ gl pf{fe `f `icpir äd beilimef ) Gdmflg Mgqrelevc8 Gcg`$ `f :p$ g Rfz$Nil`iqg$ Edsp$ `f Mfdfpec$ – Co$ ; S$ d$, 2::0$ – 2: z$ ; aem$8 2: cn$

Bebleimr$ z$ 75.2: /73 pep$%X:0.7:65^

6==$27/0=?%/:03$2%

Cin$ Dr

:0.7:1:  Pepvlgree brfqfpflir `f edqfdef gcir`gpf äd Rfzvblecg Nil`iqg, 7550.2::3 ;

/Ed`$ gla$% ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Zfprv Rgcv, $$$8cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$$ – Co$ ; GMFZE, 2::0$ – 710 z$ ; pgb$8 25 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

271

ESBD 55=6.577.3=.0A$ zrf, A$ per$ – X:0.7:1:^. . 7$ Brfqfpf `f edqfd  ef, 7550.2::3 – Nil`iqg – Pepvlgree$

30=$==/0=?%"7550)2::3"

Cin$ Dr

:0.7:17  Lenbg rinâd ; Cl$ g 0.g ; Moe`vl ädqpirvlve ) Pgpegdg Cgrpglfgdv, Nercfg

Ceibgdv, Ilmg Cisiqgd, Selqeg Cipflfg8 cineseg `f fqglvgrf ; [edge`g Prâ, $$$8Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /F`$ "Vdeqfrsvl"%$ – 51,X3^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 55 /5 pep$%ESBD 55=6.1=.027.1A$ zrf, 36:: fx$ – X:0.7:17^. . 7$ Lenbg rinâd  – Nfpi`ecg zrf` ree$

3=2$??7$773$67$:01$72

Cin$ Dr 2?=1

:0.7:12  Bflev, Neoge Zri`vcfrfg e vpele{grfg zri`vsflir gzecilf ) Neoge Bflev, Pgngrg Bflev8

Gmfdeg `f Cidsvlpgd  e :cilgre{grf äd Gmrecvlpvr /GCSG%$ – Co$ ; GCSG, 2::0/A$F$.Z "Edaiogd`e"%$ – 0= z$ ; pgb$8 X?^ z$ aem$ cilir$8 2: cn$

Bebleimr$ z$ 0= /73 pep$%ESBD 55=6.5?7=.2.6A$ zrf, 2::: fx$ – X:0.7:12^. . 7$ Nefrf – Zri`vcfrf – Vpele{grf$ 2$ Zri`vsf gzecilf – Zri`vcfrf – 

Vpele{grf$13?$71)$7=

Cin$ Dr

:0.7:13  "Pfd`ed"flf pfodilimefe ni`frdf `f ädprf"edfrf e rfzri`vcfrf gglbedflir > ='    $';  ;#  :   5  5 > Pof ]irl` Prfd`s ia pof Ni`frd Pfcodilimefs ia pofHffzedm gd` Rfzri`vcpeid ia pof Bffs", senzi{$ edp$ / 2::08 Coeedv%$ Senzi{eidvl Gzecil Edpfrdgeidgl "Pfd`edflf pfodilimefe ni`frdf `f ädprfedfrf erfzri`vcfrf g glbedflir >     2  2-    '4 > Pof ]irl` Prfd`s ia pof Ni`frd Pfcodilimefsia pof Hffzedm gd` Rfzri`vcpeid ia pof Bffs", 75.2: gvm$ 2::0, Coeedv ) cin$ irm$; Cidspgdped Ikim, $$$$ – Co$ ; GCSG, 2::0 /Pezimr$ "Edaiogd`e"%$ – 7:: z$ ; aem$, pgb$8

2: cn$Gdpfpep$; Gmfdeg `f Cidsvlpgd  e :cilgre{grf äd Gmrecvlpvr, Gsic$

Gzecvlpirelir `ed Rfz$ Nil`iqg, Edsp$ Dg$ zfdprv [iipfodef e Nf`eced Qfpfredgr,Sic$ Pfo$.:p$ `ed Nil`iqg$ – Pfxpf ; lb$ rin$, ep$, rvs$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.5?75.3.3A$ zrf, 2:: fx$ – X:0.7:13^. . 7$ Gzecvlpvr $

13?$7/:?2%>736$7>737$7>717$7

Cin$ Dr

:0.7:10  Bv{g.Kedgrfdci, [edge`gLgs cizeelir cf.e bvd – e{qirvl cfl sprbvd ; Xqfrsvre^ ) [edge`g Bv{g.

Kedgrfdci$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Zrgm.3%$ – 0: z$8 2: cn$ESBD 55=6.56:6.0._A$ zrf, 7:: fx$ – X:0.7:10^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

27=

?27$736$7/0=?%.7.53 Bv{g.Kedgrfdci

Cin$ Dr

:0.7:16  @rv", Eid Arvd{f `f `ir8 Clizipdeg ; Xdvqflf^ ) Eid @rv8 zrf{$ mrga$ ; Ngreg Ni`ärc$

– F`$ rfq$ e cinzl$ – Co$ ; Vdeqfrsvl, 2::0$ – 03:, X2^ z$ ; el$8 20 cn$ESBD 55=6.500.10.= /äd ciz$%A$ zrf, 7:::: fx$ – X:0.7:16^

?27$736$7/0=?%.32 @rv 

Cin$ Dr 51=

:0.7:11  Zeg"g airfe `f nvdc äd Rfzvblecg Nil`iqg äd 2::3 > Lgbivr Ngrhfp edpof Rfzvblec ia Nil`iqg ed 2::3 ; cvlfm$ spgpespec ) @fz$ Spgpespec e Siceilimef glRfz$ Nil`iqg8 cil$ rf`$ ; Qepglef Qglciq,$$$ 8 prg`$; Ngregdg Mvelg$ – Co$ ; Lecird, 2::0/Zrgm.3%$ – 736 z$ ; scofnf cilir$, pgb$8 20 cn$ – /Spgpespecg Nil`iqfe%

Pfxp zgrgl$ ; lb$ rin$, fdml$ – Gzgrf cv szrekedvl @fz$ zfdprv @f{qilpgrf Edp$/@AE@% gl Mvq$ Rfmgpvlve Vdep gl Ngree Brepgdee e Erlgd`fe `f Dir`

ESBD 55=6.5=5:.3.3A$ zrf, 3:: fx$ – X:0.7:11^. . 7$ Zeg g nvdcee – Nil`iqg – @gpf spgpespecf$

337$6/0=?%/:?3$07%>736$7>777

Cin$ Dr

:0.7:1=  Spgrfg gcpvgl, zrimrgnf e pfodilimee äd `infdeelf ed`vsprefe zrflvcrpigrfe fdfrmfpec g Rfzvblecee Nil`iqg ) L$ Qilcidiqece, N$ Cfrdfe, I$ Bgbgd, $$$8 Vdeq$Gmrgr `f Spgp `ed Nil`iqg, Edsp$ `f Fdfrmfpec gl Gcg`$ `f :p$ g Rfz$ Nil`iqg$ –Co$ ; S$ d$, 2::0 /Pezimr$ Gcg`$ `f :p$ g Rfz$ Nil`iqg%$ – 230 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 233 /7: pep$%

ESBD 55=6.12.7:5.: /äd ciz$%A$ zrf, 7:: fx$ – X:0.7:1=^. . 7$ Ed`vspref zrflvcr pigrf – Pfodilimee$ 2$ Fcidinef ed`vspregl  – 

Pfodilimee$ 3$ Fcidineg fdfrmefe – Pfodilimee$X33?$06$:7(12:$5^;113)110/0=?%

Cin$ Dr 01

:0.7:1?  "    55  ",9$ /2::08 .,3%$             ;  ( "/ "  -          2 #2 ", 7:.77 $ 2::0 ) $ ; $ $ & /$ $%, ‡$ – .$ ; , 2::0 /;$  %$ – 26=, X2^

z$ ; pgb$8 22 cn$Gdpfpep$ ; .- $ "0 $ , $ $ =$

– $  ($  .- $ "0 $ , 7 -$.#, .#$ "0 $ – Bebleimr$ äd dipflf `f svbsil

ESBD 55=6.5=15.=.2A$ zrf, 6:: fx$ – X:0.7:1?^. . 7$ Lenbg rvs  – Nfpi`ecg zrf` ree /rvs$%$

3=2$??7$7$717$7$:01$70/:?2%

Cin$ Dr ?:

:0.7:15  "Sfcid` Cidafrfdcf ia pof Ngpofngpecgl Sicefpu ia pof Rfzvblec iaNil`iqg", cida$ /28 2::08 Coeedv%$ Sfcid` Cidafrfdcf ia pof Ngpofngpecgl

Sicefpu ia pof Rfzvblec ia Nil`iqg ; `f`ecgpf` pi pof 0: gddeqfrsgru ia pofaivd`gpeid ia pof Edspepvpf ia Ngpofngpecs gd` Cinzvpfrs Scefdcf ia GSN ;Coeedv, 7=.75 Gvm$ 2::0 ; Cinnvdec$ ) irm$ cin$ ; N$ Coibgd /ci.cogerngd%, $$$$ –

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

27?

Co$ ; Edsp$ ia Ngpofngpecs gd` Cinzvpfr Scefdcf , 2::0 /Pezimr$ Gcg`$ :p$ g Rfz$Nil`iqg%$ – 306, X2^ z$8 2: cn$

Gdpfpep$ ; Ngpofngpecgl Sic$ ia pof Rfz$ ia Nil`iqg$ Edsp$ ia Ngpofngpecsgd` Cinzvpfr Scefdcf$ – Bebleimr$ lg saârepvl grp$ – Ed`$ `f gvp$ z$ 336.33=

ESBD 55=6.12.77:.0A$ zrf, 26: fx$ – X:0.7:15^. . 7$ Ngpfngpec  /fdml$%$

67;:17$1/0=?%/:?2%>777Cin$ Dr ?5

:0.7:=:  Lvzgcv, MgledgMfdfpecg rf{espfdfe cvlpvree prepecglf lg av{grei{$ Cfrcfpre ed qepri  ;

Xnidimr$^ ) Mgledg Lvzgcv, Flqerg Agd`ffq8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `fMfdfpec$ – Co$ ; Gcg`$ `f :p$ g Rfz$ Nil`iqg, 2::0$ – 731 z$ ; aem$, pgb$8 2: cn$

Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ z$ 776.731ESBD 55=6.12.7:?.2A$ zrf, 7:: fx$ – X:0.7:=:^. . 7$ Mfdfpecg cvlpvrelir cfrfglefrf$

6=6(6=1$6;X133$7(132$53?^

Cin$ Dr

:0.7:=7  Cfrcfpre  äd zinecvlpvr ; Xcvlfm$ `f lvcr$ p$^ ) Edsp$ `f Cfrcfp$ zfdprvZinecvlpvr8 rf`$ p$ ; Neogel Rgzcfg, $$$ – Co$ ; S$ d$, 2::0 /Pezimr$ Gcg`$ `f :p$ gRfz$ Nil`iqg%$ – 2: cn$

Qil$ 3$ – 2::0$ – 2=?, X7^ z$ ; aem$, pgb$ – Pfxpf ; lb$ rin$, rvs$ – Rf{$ ; lb$fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.12.777.2$ – A$ zrf, 3:: fx$ – X:0.7:=7^

. . 7$ Zinecvlpvr  – Zine arvcpeafre – Grbv pe – Qee$130$7(130$=)$?/:?2%>736$7>717$7

Cin$ Dr 57

:0.7:=2  Cinzvpfr Scefdcf Kivrdgl ia Nil`iqg ) Gcg`$ ia Scefdcfs ia Nil`iqg$Edsp$ ia Ngpofngpecs gd` Cinzvpfr Scefdcf8 f`ep$.ed.coefa ; C$ Mged`rec8 g`qesirubigr` ; D$ G`ridgpu,‡$ – Co$ ; Edsp$ ia Ngpofngpecs gd` Cinzvpfr Scefdcf, 2::0/Pezimr$ G: g RN%$ – 22 cn$

Qil$ 72, Dr 7/30%$ – 2::0$ – 70= z$ ; el$, pgb$ – Pfxp ; lb$ fdml$ – Bebleimr$ lgsaârepvl grp$ – A$ zrf, 0:: fx$ – X:0.7:=2^

. . 7$ Ngpfngpec  cglcvlgpiref /fdml$%$675$1 ;::0/:?2%>777

Cin$ Dr

:0.7:=3  ]oepf, Fllfd M$Zgpenelf lve Orespis ; Xprg`$ `ed fdml$^ ) Fllfd M$ ]oepf$ – Co$ ; S$ d$, 2::0

/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 76?, X2^ z$8 2: cn$ESBD 55=6.=?.37?._A$ zrf, 6 ::: fx$ – X:0.7:=3^. . 7$ Ringdf rflemeigsf$

?27$777/=3%.372$2

Cn$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

275

 :0.7:=0  6,  

% ) ; X$  -$^ ) ? $ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 765, X7^ $8 2: cn$

ESBD 55=6.=?.375.?A$ zrf, 6 ::: fx$ – X:0.7:=0^. . 7$ Ringdf rflemeisf /rvs$%$

?27$777/=3%.372$2Cin$ Dr

:0.7:=6  Nicgdv, Qecpir Sfrqecee Nvdecezglf ; `erfcee `f scoenbgrf ) Qecpir Nicgdv8 Edsp$ zfdprv

@f{qilpgrf e Edeegpeqf Siceglf "Qeepirvl"$ – Co$ ; PESO, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 20 z$ ; `egmr$8 20 cn$ – /Zilepece Zvblecf%$

Bebleimr$ z$ 23$ – Gzgrf cv szrekedvl aedgdc$ gl LME)ISEESBD 55=6.50=.3=.5

A$ zrf, ?:: fx$ – X:0.7:=6^. . 7$ G`nedesprg ef nvdecezgl  – Nil`iqg$ 2$ Sfrqecee zvblecf licglf – 

Nil`iqg$362/0=?%

Cin$ Dr

:0.7:=1  Biri`gc, Glfxgd`rv Ngdvgl `f `rfzp zfdgl ; Zgrpfg szfc$ cv ni`ea$ e cinzlfp$ zâd lg

22$:0$2::0 ; zfdprv ädqnâdpvl vdeq$ ) Glfxgd`rv Biri`gc8 Gcg`$ ":pfagd cfl Ngrf"g Ned$ Gagcfrelir Edpfrdf gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 12: z$8 2: cn$

Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.5=??.=.? /äd ciz$%A$ zrf, 2::: fx$ – X:0.7:=1^. . 7$ @rfzp zfdgl$

303$2/:=6$?%

Cin$ Dr

:0.7:==  Bvkir, Glg @ecpeiddgerf `f lg lgdmvf argdíges ; Senelepv`fs fp cidprgerfs ) Glg Bvkir8 rf`$

p$ ; Gdgpil Lfdg8 ciz$ ; Mremirf Cirdefdci, Gdgpil Peniped$ – F`$ g 2.g, rfq{$ e

cinzl$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 376, X0^ z$8 2: cn$ESBD 55=6.520.3=.5 /äd ciz$%A$ zrf, A$ per$ – X:0.7:==^. . 7$ Lenbg argdcf{  – Sedidenf – Gdpidenf – @ec  eidgrf$ 2$ @ec  eidgrf – 

Sedidenf – Gdpidenf – Lenbg argdcf{  /ar$%$?77$733$7-3=3$027)$022

Cin$ Dr

:0.7:=?  Gcsgd, GlfxfeLenbg cgrf df vdfpf ; Deqflvl 3 ; cgefp `f fxfrceee ) Glfxfe Gcsgd, Glg

Cikicgrv.[gqg`scoe, Lvceg Cvcv8 ciir`$ ; Sgbedg Cirdecevc8 fxzfr e dg$ ; Glfxgd`rgMofrgsen, $$$8 @fz$ Rflgee Edpfrfpdecf, Zrimr$ Dg$ Vdepf zfdprv @f{qilpgrf VD@Z

Nil`iqg$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13 z$ ; el$8 21 cn$Gzgrf cv szrekedvl aedgdc$ gl Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf

/ZDV@% Nil`iqg e ciir`$ zf zlgd dg$ `f @fz$ Rflgee Edpfrfpdecf

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

22:

ESBD 55=6.520.36.2A$ zrf, 2::: fx$ – X:0.7:=?^. . 7$ Lenbg rinâd $

?77$736$7/:=6%

Cin$ Dr

:0.7:=5  Mgdpfg, E$Lenbg rinâd ; lfcpvre lepfrgrf ; Cl$ g 2.g ) Xgvp$ `f sflfc $^ ; E$ Mgdpfg, M$Gzispil.Cevbgr, Q$ Mirg.Zispec8 Ned$ Ädq$ gl Rfz$ Nil`iqg$ – Co$ ; ZrvpEdpfrdgeidgl, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 757, X7^ z$ ; el$8 20 cn$

ESBD 55=6.15.350.1A$ zrf, A$ per$ – X:0.7:=5^. . 7$ Lenb  rinâd  – Lfcpvre lepfrgrf$

?27/7::%.53/:=6$2%

Cin$ Dr 7021

:0.7:?:  Cispfdci, Decilge 

@ed bf{dg pfndefe$$$ ; /scresire `ed Mvlgm% ) Decilge Cispfdci8 ciz$ ; NeogeBgcedscoe$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?= z$8 20 cn$Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqgESBD 55=6.17.33?.7A$ zrf, 7::: fx$ – X:0.7:?:^

?27$736$7/0=?%.1 Cispfdci

Cin$ Dr

:0.7:?7  Fsedfdcv, Decilgf Scresigrf ngrfglvlve ; /zri{% ; Xziqfspere^ ) Decilgf Fsedfdcv$ – Co$ ; Zrvp

Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 315, X2^ z$8 2: cn$ – /Screepirecidpfnzirgde ) ciir`$ cil$ ; Gvrfl Scibeigl%

ESBD 55=6.15.673.2 /äd ciz$%A$ zrf, A$ per$ – X:0.7:?7^

?27$736$7/0=?%.30 Fsedfdcv

Cin$ Dr 0:==

:0.7:?2 

Sgedcevc, Qlg` Aligrf `f dv.n.vepg ; /lerec nf`ecgl äd zri{% ) Qlg` Sgedcevc8 zrf{$ mrga$ ;G$ Onfldecoe$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 770 z$ ; el$8 2: cn$

ESBD 55=6.=?.320.0A$ zrf, 7 ::: fx$ – X:0.7:?2^

?27$736$7/0=?%.32 Sgedcevc

Cin$ Dr

:0.7:?3  Ceicgd, Evlegd Edcvrsevde äd zri{g bgsgrgbfgd ) Evlegd Ceicgd8 ciz$ ; Neoge Bgcedscoe$ –

Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:2, X7^ 5$8 2: cn$ESBD 55=6.17.335._A$ zrf, 6:: fx$ – X:0.7:?3^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

227

. . 7$ Lepfrgpvrg rinâd  `ed Bgsgrgbeg – Espiref e crepec $?27$736$7/0=?%$:5

Cin$ Dr

:0.7:?0   Äd`rvnpir gl Groeqfe Dgeidglf g Rfzvblecee Nil`iqg ; /zgrpfg 7, zâd lggdvl 757=% ) Sfrqecevl `f Spgp `f Groeq gl Rfz$ Nil`iqg, Groeqg Dg$ g Rfz$Nil`iqg8 glcp$ ; Zgrgsciqeg Bglgd, $$$8 cil$ rf`$ ; Qgself Esgc /rf`$.fa%, $$$$ – F`$ g 2.

g, rfq{$ e cinzl$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=2 z$8 20 cn$Bebleimr$ äd dipflf `f svbsil$ – Ed`$ `f dvnf, gl licglepelir `ed Bgsgrgbeg, z$205.217

ESBD 55=6.=?.76:.:A$ zrf, A$ per$ – X:0.7:?0^. . 7$ Groeqf – Groeqg Dg eidgl  g Rfzvblecee Nil`iqg

53:$26/0=?%/:6?%

Cin$ Dr 2=75

:0.7:?6  Cgrpfg Nfnirefe ; Xzfrsigdf `ed Nil`iqg c{vpf äd r{bievl `ed 7535.7506^ ) cil$ rf`$ ; Qecpir Mgecevc /zrf$%, $$$$ – Co$ ; Cfdprvl F`$ gl Ned$ Gzrree gl Rfz$Nil`iqg, 2::0$ – 20 cn$

Qil$ 0 ; Xrgeigdflf Clrge, Irofe, Rf{edg, Vdmofde^$ – 2::0$ – 365 z$ –ESBD 55=6.5=21.3.2 /äd ciz$% ; A$ zrf, 3 ::: fx$ – X:0.7:?6^. . 7$ Nil`iqg – Espiref$ 2$ Ignfde c {v  e äd gl `ielfg r {bie nid`egl, 7535. 

7506 – Nil`iqg – Lespf$50/0=?%;50/7::%"7535)7506"/:?3$?7%

Cin$ Dr

:0.7:?1  Fgdv, Gd`rfe @fscrefrfg Nil`iqfe ; `f @enepref Cgdpfner äd cvlpvrg fvrizfgd ; Sp$

nidimr$ e gd$ agcs$ g ngdvscresvlve äd lb$ lgped "Oespirecgf Nil`gqegf$ Zgrpfs Prfs"X@fscrefrfg Nil`iqfe^ `f @enepref Cgdpfner `ed Bebl$ rfmeidgl "G$ N$ Mirhe" `edI`fssg ) Gd`rfe Fgdv, Qglfdpedg Fgdv8 ciir`$ ; Gd`rfe Fgdv8 zecp$ ; :pfagd

Fgdv8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `f Esp$, Ned$ F`vcgefe gl Rfz$ Nil`iqg$ –Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 656 z$, X7^ a$ aipimr$8 20 cn$Bebleimr$ äd dipflf `f svbsil$ – Ed`$ `f dvnf, mfimrgaec z$ 7=2.7?:ESBD 55=6.52=.23.? /äd ciz$%A$ zrf, 7::: fx$ – X:0.7:?1^. . 7$ Nil`iqg – Espiref$ 2$ Cgdpfner, @enepref, 71=3.7=23$

50/0=?%

Cin$ Dr 3123

:0.7:?=  )G ,  $- ; Xrgeidvl Cvfde^ ; %      )  ! 

3+ , .  8 $ ; ?(  %8 $ ; ! .'$ – Co$ ; Nfprinzg SRL, 2::0$ – 7?0 z$, X61^ z$ aipimr$ cilir$8 2: cn$

Pep zf ciz$ ; lb$ rin$ – Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.5=53.2.= /äd ciz$%A$ zrf, 7::: fx$ – X:0.7:?=^. . 7$ Sgpf – Mremirefqcg – Rgeidvl C v fde – Nil`iqg – Espiref$

50/0=?.22%>736$7>717$7

Cin$ Dr

:0.7:??  ), ) J( ' ; /7% ) 3 38 2$ ; $  $ – Co$ ;

Bgpedg.Rg`im, 2::0$ – 7:2, X7^ z$ ; el$8 2: cn$ESBD 55=6.5=1?.1.=A$ zrf, 1:: fx$ – X:0.7:??^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

222

?27$717$7/0=?%.7 3 

Cin$ Dr

:0.7:?5  Gdglflf :peedeaecf ; Gcg`fneg Nedespfrvlve Gagcfrelir Edpfrdf gl RfzvbleceeNil`iqg ) Gcg`$ ":pfagd cfl Ngrf" g Ned$ Gagcfrelir Edpfrdf$ Cgpf`rg "@rfzp ceqel"8 cil$

rf`$; Qgself [gqgped, $$$; ciir`$ p$ ; Gd`rfe Mvpevc$ – Co$ ; S$ d$, 2::3 /Pezimr$ "FlfdgQ$ E$"%$ – 2: cn$Sfr$ @rfzp zreqgp ; Dr 3)2::3$ – 2::3$ – 7:0 z$ ; pgb$ – Pfxpf ; lb$ rin$, rvs$

– Bebleimr$ äd dipflf `f svbsil$ – ESBD 55=6.536.73.3 ; A$ zrf , 0: fx$ – X:0.7:?5^. . 7$ @rfzp zreqgp$

30=;3=?$136$6/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.7:5:  Lenbg rinâd ; Zribf `f fqglvgrf zfdprv cl$ 7.0 ) Flfdg Bfledscoe,[edge`g Mglbfd.Zgdcevc, Gdmflg Sglgmir, ‡$ – F`$ g 2.g$ – Co$ ; Zrvp Edpfrdgeidgl,

2::0 /A$F$.Z$ “Pezimr$ Cfdprgl„%$ – 76=, X7^ z$8 20 cn$Bebleimr$ z$ 76? /7: pep$%$ – Ed`ecf C[V prfcvp fridgp zf cgrpfESBD 55=6.15.632.5A$ zrf, A$ per$ – X:0.7:5:^. . 7$ Lenbg rinâd  – @ecp re$

?77$736$7/:=6$2%

Cin$ Dr 3517

:0.7:57  6, )G$ 

; 7 $ ; ;  --  ) 3+ ,3+" +8 prg`$ e rf`$ ; Pgpegdg Rvsv$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 13, X7^ z$8 20 cn$

ESBD 55=6.15.1:?.2A$ zrf, A$ per$ – X:0.7:57^. . 7$ Ngpfngpec  – Pfspf /rvs$%$

67/:=5%

Cin$ Dr 0:31 

:0.7:52  6, )G$  ; 2 $ ; ;  --  ) 3+ ,

3+" +,  5-#8 prg`$ e rf`$ ; Pgpegdg Rvsv$ – Co$ ; Zrvp Edpfrdgeidgl,

2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 13, X7^ z$8 20 cn$ESBD 55=6.15.1:5.:A$ zrf, A$ per$ – X:0.7:52^. . 7$ Ngpfngpec  – Pfspf /rvs$%$

67/:=5%

Cin$ Dr 0:3= 

:0.7:53  6, )G$  ; 3 $ ; ;  --  ) 3+ 8

prg`$ e rf`$ ; Pgpegdg Rvsv$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$

Cfdprgl"%$ – 13, X7^ z$8 20 cn$ESBD 55=6.15.17:.0A$ zrf, A$ per$ – X:0.7:53^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

223

. . 7$ Ngpfngpec  – Pfspf /rvs$%$67/:=5%

Cin$ Dr 0:3? 

:0.7:50  ]glhfr, Dirngd ]$

Lg nvle gde ; Sagpvrelf vdve nf`ec cgrf g prep 771 gde ; Cvn s ge i Qeg nge Lvdm e nge Sdpigs ; Xprg`$ `ed fdml$^ ) Dirngd ]$ ]glhfr8 rfsz$ `f f`$ ;Mofirmof [gnispfgd$ – Co$ ; XGsic$ "Qegg e Sdpgpf"^, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 720, X2^ z$ ; aem$8 22 cn$

A$ zrf, A$ per$ – X:0.7:50^. . 7$ S d pgpf e emefd  zfrsidgl  – Sagpvre$

173;172/:05$3%

Cin$ Dr 0:13

:0.7:56  Müdpfr, FrdspCinirelf peedfe zreqed` sdpgpfg ; Xprg`$ `ed mfrn$^ ) Frdsp Müdpfr$ – Co$ ;

Vdevdfg `f Cida$ g Besfrecee Crfpedf G`qfdpespf `f [evg g :gzpfg, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 736, X7^ z$ ; el$8 22 cn$A$ zrf, A$ per$ – X:0.7:56^

. . 7$ Glenfdpgrf cv crv`ep  e – Sagpvre$ 2$Crv`ep  e – Glenfdpgrf – Sagpvre$173$2;107$?3/:05$3%

Cin$ Dr 0:17

:0.7:51  Izre"g, Flfdg Rffpf zfdprv agneleg digspr ; Moe` zrgcpec zfdprv miszi`ref ) Flfdg

Izreg8 ciz$ ; @gdefl Nvdpfgdv$ – Co$ ; S$ d$8 XBvcvrfpe^ ; Cgsg `f F`$ "Qeg  eSdpgpf", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=2, X2^ z$ ; el$8 22 cn$ – /Zrimr$ Dg $

`f Änbvdperf g Sdpee%A$ zrf, A$ per$ – X:0.7:51^. . 7$ Ädprf  edfrfg cgsfe – Rf  flf zfdprv miszi` ref$

10/:05$3%

Cin$ Dr 0:10

:0.7:5=  ]glhfr, Dirngd ]$ Sglgpf `f crv`epe ; Rffpflf vdve nf`ec cgrf g prep 771 gde ; Cvn s ge i

qeg lvdm  e sdpigs ; Xprg`$ `ed fdml$^ ) Dirngd ]$ ]glhfr8 rfsz$ `f f`$ ;Mofirmof [gnispfgd$ – Co$ ; Gsic$ "Qeg  e Sdpgpf", 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 73:, X0^ z$ ; aem$, el$8 22 cn$

A$ zrf, A$ per$ – X:0.7:5=^

. . 7$ Glenfdpg ef – Sagpvre – Sglgpf `f crv`ep  e$ 2$ Crv`ep  e – Sagpvre$173$21;107$?3/:05$3%

Cin$ Dr 0:12

:0.7:5?  D`gd, Qglfdped Aepipfrgzef ; 7:: ädprfbre e rszvdsvre `fszrf zlgdpf nf`ecedglf ) Qglfdped

D`gd8 rfa$ p$ ; G{gnaerfe Lfidgr`$ – F`$ g 0.g$ – Co$ ; S$ d$8 XBvcvrfpe^ ; Cgsg `fF`$ "Qeg e Sdpgpf", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 775, X7^ z$ ; el$8 22 cn$ –/Prgpgnfdp cv zlgdpf nf`ecedglf%

Bebleimr$ z$ 77?.775$ – Ed`$ z$ 7:?.776ESBD 5=3.50?0.2?._A$ zrf, A$ per$ – X:0.7:5?^

. . 7$ Aepipfrgzef$ 2$ Zlgdpf nf̀ ecedglf – Prgpgnfdpf$ 176$32;133$??

Cin$ Dr 0:16

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

220

:0.7:55  Qegdv, Pv`ir Grpg zri{gpirelir rinâde ) Pv`ir Qegdv8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 035, X3^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 0=6%

Rfa$ esp$.lep$ z$ 03=.035ESBD 55=6.=0.?0?.7 /Lepfrg%$ – ESBD 5=3.1=6.20:.2 /Lepfrg Edpfrdgeidgl%

A$ zrf, 6:: fx$ – X:0.7:55^. . 7$ Lepfrgpvr  rinâd  – Crepec  e edpfrzrfpgrf$

?27$736$7$:5

Cin$ Dr 3?1:

:0.77::  Glfcsgd`re, Qgself Zif{ee zizvlgrf glf rinâdelir ) Qgself Glfcsgd`re8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 250, X5^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div  ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 057%

Rfa$ esp$.lep$ z$ 257.250ESBD 55=6.=0.?00.5 /Lepfrg%$ – ESBD 5=3.1=6.202.5 /Lepfrg Edpfrdgeidgl%

A$ zrf, 6:: fx$ – X:0.77::^?27$736$7.7 Glfcsgd`re

Cin$ Dr 2660

:0.77:7  Cr"e zizvlgrf ; XGlfxgd`reg e Fsizeg^ ) cidcfzeg mrga$ g cil$ e ciz$ ;Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$"Vdeqfrsvl"%$ – 26:, X7^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 673%

Rfa$ esp$.lep$ z$ 23?.201ESBD 55=6.=0.?62._ /Lepfrg%$ – ESBD 5=3.1=6.203.= /Lepfrg Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.77:7^

. . 7$ Glfxgd`reg$ 2$ Fsizeg$?27$713$3(?27$70-:2.3

Cin$ Dr 2666

:0.77:2  /.,  5-  ; 1 $ ; "'  /  ' )  5.%,

! ., $-  8 . 0 $ $ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 65 z$ ; el$, pgb$8 21 cn$

ESBD 55=6.15.122.?A$ zrf, A$ per$ – X:0.77:2^

6=/:=6$3%

Cin$ Dr 0:2=

:0.77:3  /.,  5-  ; = $ ; "'  / ' )  5.%,

! ., $-  8 . 0 $ $ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =?, X7^ z$ ; el$, pgb$8 21 cn$

ESBD 55=6.15.120.0A$ zrf, A$ per$ – X:0.77:3^

6=/:=6$3%

Cin$ Dr 0750

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

226

 

:0.77:0  =;, (  0 ; X'  "^ )  2$ – Co$ ;

Flgd Zilemrga, 2::0$ – 00= z$ ; `fs$8 27 cn$Bebleimr$ z$ 001.00= /32 pep$%

ESBD 6.3=1.:7?12.?A$ zrf, 6::: fx$ – X:0.77:0^. . 7$ Lvzpf szirpeqf – Sespfnf `f gz rgrf /rvs$%$

=51$:62$200/:=6%

Cin$ Dr

:0.77:6  @fndepgpfg ignfdelir bprâde e gsespfdg lir nf`eci.sicegl ) Eid Nfrfv,Qecpir Bvkir, Levbg Nvdpfgdv, Gvrfl Sgvlfg8 Gsic$ "Zfdprv @fndepgpfg Vngd" `edRfz$ Nil`iqg, Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv$ – Co$ ;S$ d$, 2::0 /Pezimr$ "Flgd Zilemrga"%$ – 770 z$ ; aem$, pgb$8 2: cn$ 

Bebleimr$ z$ 7:3.770 /23: pep$%ESBD 55=6.5556.7.0

A$ zrf, 3:: fx$ – X:0.77:6^. . 7$ Gsespfd  nf`eci.sicegl  – B prâde – Nil`iqg$

173$5?;310$:00$2/0=?%

Cin$ Dr

:0.77:1  -, $ $ ; %$ "  - ) $$ $ 8 $ $

 $  !-, ;$  $ $ %$ #$ – .$ ; Flgd Zilemrga,2::0$ – 0:, X7^ z$ ; el$8 20 cn$

Bebleimr$ z$ g 0.g g ciz$ /= pep$%ESBD 55=6.5?3:.7.0

A$ zrf, 6:: fx$ – X:0.77:1^ 670$7/:=1$6%

Cin$ Dr

:0.77:=  Bipdgrv, RgesgCivrs zrgpewvf `f mrgnngerf argdígesf ; Xngd$ zfdprv v{vl lecffdelir^ ) 

Rgesg Bipdgrv8 rf`$ p$ ; Mremirf Cedcelfe$ – F`$ g 2.g, rfq{$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=:, X7^ z$8 20 cn$

Bebleimr$ z$ 2=7 /23 pep$%ESBD 55=6.15.12:.7A$ zrf, A$ per$ – X:0.77:=^

. . 7$ Lenbg argdcf{  – Mrgngpecg$ ?77$733$7-31/:=6$3%

Cin$ Dr 3553

:0.77:?  Riv, @gdeflIzpene{grfg c`frelir cinzfpeeidglf äd zrfqfderfg gcce`fdpflir cf

gafcpfg{ nfnbrflf svzfreigrf, lg kv`ihg zvbfrpgre ; /72.70 gde% ; Szfc$ 73$::$:0 –Pfireg e nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecfrfcvzfrgpiref ; Gvpirfa$ gl pf{fe `f `icpirgp äd zf`gmimef ) @gdefl Riv8 Edsp$ Dg$ `fF`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2? z$ ; mrga$, pgb$8 2:cn$ 

Bebleimr$ z$ 20. 26 /7: pep$%

X:0.77:?^ =51$?63$23$:2/:03$2%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

221

Cin$ Dr

:0.77:5  vrcgdv, EidDvcvl ) Eid >vrcgdv$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 753,

X2^ z$ ; aem$, pgb$, X?^ z$ aem$ cilir$8 2: cn$Bebleimr$ z$ 75:.750 /16 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Nesevdee VSGE@

zfdprv Vcrgedg, Bflgrvse e Nil`iqg g Gmfdefe Spgpflir Vdepf zfdprv @f{qilpgrf Edp$

ESBD 55=6.=?.32:.7 /äd ciz$%A$ zrf, 7::: fx$ – X:0.77:5^. . 7$ Dvcvl$ 2$ Zinecvlpvr  – Dvcvl$

130$67

Cin$ Dr 3515

:0.777:  Avr`ve, QeirflCidcfsevdfg – i ni`glepgpf faecefdp `f mfspeidgrf g zrizrefpee VGP ) 

Qeirfl Avr`ve8 Edsp$ zfdprv @f{qilpgrf e Edeegpeqf Siceglf E@ES "Qeepirvl"$ – Co$ ; PESO,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 35 z$ ; pgb$8 20 cn$ – /Zilepece Zvblecf%$

Gzgrf cv szrekedvl aedgdc$ gl LME)ISEESBD 55=6.50=.02.6

A$ zrf, 6:: fx$ – X:0.777:^. . 7$ Zrizrefp  e zvblecf – Mfspeidgrf$ 2$ Cidprgcpf `f cidcfsevdf – Zrizrefp  e zvblecf$

367$=77/0=?%

Cin$ Dr

:0.7777  )  '.'    )  $ $   $ !-, ;$  $ $ %$ #8 $ ; 8$ !$ ",$$$ – .$ ; Flgd.zilemrga, 2::0$ – 2: cn$

Dr$ 1$ – 2::0$ – 77? z$ ; el$, pgb$ – Pfxp zgregl ; lb$ rin$, fdml$ – Bebleimr$ lgsaârepvl grp$ – ESBD 55=6.5?3:.:.1 ; A$ zrf, 7:: fx$ – X:0.7777^

3=2$?(3=$:/:?2%

Cin$ Dr

:0.7772  Nvdpfgdv, EmirGdgle{g avdceidgl g zvpfrelir licglf ; nfpi` e cidcfzp ) Emir Nvdpfgdv8

Edsp$ zfdprv @f{qilpgrf e Edeegpeqf Siceglf E@ES "Qeepirvl"$ – Co$ ; PESO, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 13, X7^ z$ ; scofnf, pgb$8 20 cn$ – /Zilepece Zvblecf%$

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efeFvrgseg

ESBD 55=6.50=.3?.=A$ zrf, ?:: fx$ – X:0.7772^. . 7$ G`nedesprg ef zvblec  licgl  – Gdgle{  avdc  eidgl $

362$:?

Cin$ Dr

:0.7773  @img, Qglfrev Nfpi`f e pfodece aescglf ; äd`rvngr nfpi`eci.zrgcpec ) Qglfrev @img, Gleidg

Bi`evl, Flfidirg Mrgvr8 Ned$ Gmrecvlpvree e Ed`$ Glenfdpgrf `ed Rfz$ Nil`iqg$ – Co$ ;Ned$ Gmrecvlpvree e Ed`$ Glenfdpgrf gl Rfz$ Nil`iqg, 2::0 /Pezimr$ EDFE %$ – 10, X7^ z$ ;pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ ciz$ – A$ a$ `f pep$ESBD 55=6.501.56._A$ zrf, 2:: fx$ – X:0.7773^. . 7$ Pezvre `f enzi{epf$ 2$ Enzi{epf – Pezvre `f zl  e$

331$221$/:=1$6%

Cin$ Dr 10

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

22=

:0.7770   #,      2  -" ; .$ " ) 

! &-, 4 5+, 1 $8 . / $ 2.  0 . $ $ – Co$ ; .  / $ 2.  0 . $, 2::0 /Pezimr$ EDFE%$ – 16, X2^ z$ ; pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ ciz$ – A$ a$ `f pep$ESBD 55=6.501.51.?

A$ zrf, 2:: fx$ – X:0.7770^. . 7$ Pezvre `f enzi{epf /rvs$%$ 2$ Enzi{epf – Pezvre `f zl  e /rvs$%$

331$221/:=1$6%

Cin$ Dr 16

:0.7776  @gdeliq, Ngreg Cgrpfg rflemeigs äd Bgsgrgbeg, 7?72.757? ; /ädprf prg`eef e zilepecg gresp% ;

:=$::$:2$ Esp$ rinâdelir ; Gvpirfa$ gl pf{fe `f `icpir äd p$ espirecf ) Ngreg @gdeliq8Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `f Esp$ – Co$ ; S$ d$, 2::0$ – 32 z$8 2: cn$

Bebleimr$ z$ 3: /22 pep$% e äd dipflf `f svbsilX:0.7776^

50/0=?%(::2"7?72.757?"/:03$2%

Cin$ Dr

:0.7771  Ngpfngpec  ; Cl$ g 0.g ; Moe` zfdprv ädqpire e zrede ) Lv`nelg Vrsv,Qglfdpedg Cenzief, Seneid Nvspfg, $$$8 cineseg `f fqglvgrf ; Spflg Mvv8 Ned$F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 775, X7^ z$8 22 cn$

ESBD 55=6.15.127._A$ zrf, A$ per$ – X:0.7771^. . 7$ Ngpfngpec  – Nfpi`ecg zrf` ree$

3=2$?67$:01$72

Cin$ Dr

:0.777=  =$ ; 0 $ ; "$  '   ) 3+ ,! #, % 7, $$$8 cineseg `f fqglvgrf ; Spflg Mv v8 . 0  $ $ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 775, X7^ z$ ; el$8 22 cn$

ESBD 55=6.15.12?.=A$ zrf, A$ per$ – X:0.777=^. . 7$ Ngpfngpec  – Nfpi`ecg zrf` ree /rvs$%$

3=2$?67$:01$72

Cin$ Dr 023=

:0.777?  =$  ; %"$ '    5 $ )  ,  5, 8/-  J, !  <8 prg`$ `ed lb$ rin$ ; Eid Gcoere,

Gdpidedg Frogd8 rf`$ prg`$ ; Lgresg Disgcfdci$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 23=, X7^ z$8 20 cn$ESBD 55=6.15.63:.2A$ zrf, A$ per$ – X:0.777?^. . 7$ Ngpfngpec  /rvs$%$

67/:=6$3%

Cin$ Dr 0:35

:0.7775  [gnbe"coe, @vneprv Fcvgee `eafrfdeglf ir`edgrf ; Äd`rvngr nfpi`$ ) @vneprv [gnbecoe, Egcib

Ceibgdv, @vneprv Ci{ng8 Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ;Fqrecg, 2::0 /Pezimr$ G:N%$ – ?1 z$ ; aem$8 2: cn$ – /Sfr$ "Pfiref Fcidinec,

Ngpfngpec, Edairngpec%Bebleimr$ z$ ?6 /7? pep$%ESBD 55=6.502.60.=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

22?

A$ zrf, 6:: fx$ – X:0.7775^. . 7$ Ngpfngpec  – Fcvg ee `eafrfd  eglf$

67=$57/:=1$6%

Cin$ Dr 53

:0.772:  =,  3" ; 2 )  $ – Co$ ; Evlegd, 2::0 /A$F$.Z$ "Pezimr$

Cfdprgl"%$ – 2?, X0^ z$8 2: cn$A$ zrf, 6:: fx$ – X:0.772:^?27$717$7/0=?%.7 

Cin$ Dr

:0.7727  =, )  '  + /‡ ; 2 ) 3 $ – Co$ ; Evlegd, 2::0

/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 37, X7^ z$8 2: cnA$ zrf, 6:: fx$ – X:0.7727^

?27$717$7/0=?%.7 

Cin$ Dr

:0.7722  Eide", QfgcfslgqAedgdflf licglf ; gdgle{g cg`rvlve rfmvlgpirev ) Qfgcfslgq Eide8 Edsp$ zfdprv

@f{qilpgrf e Edeegpeqf Siceglf E@ES "Qeepirvl"$ – Co$ ; PESO, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 23, X7^ z$ ; scofnf, pgb$8 20 cn$ – /Zilepece Zvblecf%$

Gzgrf cv szrekedvl aedgdc$ gl LME)ISEESBD 55=6.50=.07.=A$ zrf, 6:: fx$ – X:0.7722^. . 7$ G`nedesprg ef licgl  – Aedgd  f zvblecf licglf – Nil`iqg$ 2$ Aedgd  f 

zvblecf licglf – Nil`iqg$362;367$=2/0=?%

Cin$ Dr

:0.7723  Rf`ci{vbiqg, Ilmg @e{ilqgrfg gdi`ec zvlsgp g svzrgaffe cv dfinimfdepe ngcriscizecf e

e{ilgef grpeaecegl ; Szfc$ ; :2$::$:6 – flfcpricoenef ; Gvpirfa$ gl pf{fe `f `icpirgp ädp$ coenecf ) Ilmg Rf`ci{vbiqg8 Edsp$ `f Ae{ec Gzlecgp gl Gcg`$ `f :p$ g Nil`iqfe$ –Co$ ; S$ d$, 2::0$ – 22 z$ ; aem$8 2: cn$

Bebleimr$ z$ 2: /= pep$%X:0.7723^

607$73?$2(127$5$:0=$=/:03$2%

Cin$ Dr

:0.7720  Lipfgdv, Fnel 

Cofngrfg spflflir ; Xqfrsvre, ziqfspere^ ) Fnel Lipfgdv8 gdpil$ ; GdgpilCeicgdv, Neoge Zrfzfle8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq8 el$ ; GlfxVssi}$ – F`$ g 2.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$"Vdeqfrsvl"%$ – 2?2, X7^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 67:%

Rfa$ esp$.lep$ z$ 2=:.2=5ESBD 55=6.=0.?32.6 /Lepfrg%$ – ESBD 5=3.1=6.221.= /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.7720^

?27$736$7/0=?%.7.?27$736$7/0=?%.3 Lipfgdv

Cin$ Dr 26=?

:0.7726  Qgpgngdv, Eid 

Denec dv.e {fri ; Xzif{ee^ ) Eid Qgpgngdv8 sflfcp$ qfrsvrelir ; Grcg`efSvcfqfgdv8 ädmrekerfg pfxpvlve ; Flfdg Cvrecofrv.Qgpgngdv8 cidcfzeg mrga$ g cil$ eciz$ ; Qlg`ener [nffq$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrf pe ; Lepfrg Edpfrdgeidgl,

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

225

2::0 /Pezimr$ "Vdeqfrsvl"%$ – 251, X?^ z$ ; el$, X7^ a$ zirp$, aipimr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 675%

Rfa$ esp$.lep$ z$ 2?=.25=ESBD 55=6.=0.?33.3 /Lepfrg%$ – ESBD 5=3.1=6.22=.6 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7726^

?27$736$7/0=?%.7 Qgpgngdv

Cin$ Dr 26=5

:0.7721  Nerid, Qeirfl Irofe ; Moe` pvrespec ) Qeirfl Nerid8 aipimr$ ; Qeirfl Nerid$ – Co$ ; ERE

"Zfrszfcpeqg", 2::0$ – 27 z$ ; aipimr$8 2: cn$Bebleimr$ z$ 27 /5 pep$%$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl zriefcpvlve RESZ e

GCSGESBD 55=6.5?7:.2.0A$ zrf, 2:: fx$ – X:0.7721^. . 7$ Pvresn – Irofe – Nil`iqg – Moe`vre$

3=5$?6/0=?.27%/:31%

Cin$ Dr

:0.772=  Nerid, Qeirfl Clrge ; Moe` pvrespec ) Qeirfl Nerid8 aipimr$ ; Qeirfl Nerid$ – Co$ ; ERE

"Zfrszfcpeqg", 2::0$ – 2: z$ ; aipimr$8 2: cn$Bebleimr$ z$ 2: /7: pep$%$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl zriefcpvlve RESZ e

GCSGESBD 55=6.5?7:.3.?A$ zrf, 2:: fx$ – X:0.772=^. . 7$ Pvresn – C l rge – Nil`iqg – Moe`vre$

3=5$?6/0=?.27%/:31%

Cin$ Dr

:0.772?  Mrfnglscoe, GdgpilEdairngpecg ; Pfodece `f zrimrgngrf ; Ngd$ zfdprv cl$ g 77.g ) Gdgpil

Mrfnglscoe$ – Co$ ; Ä$F$.Z$ ":peedg", 2::3 /F`$ "Vdeqfrsvl"%$ – 55 z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 55 /7: pep$%ESBD 55=6.1=.3:5.:A$ zrf, 6::: fx$ – X:0.772?^. . 7$ Edairngpec  – Zrimrgngrf$ 2$ Pfodecg zrimrgn ree$

::0$07/:=6$3%

Cin$ Dr 2557

:0.7725  5    ."/    - (  ; /      "/0% )  8 "",$ $ 7  -$ .#8 $ ;   "8 $ ;! ./' $ – .$ ; 5$ $, 2::3 /;$ "Flfdg Q$ E$"%$ – 770 z$ ; aem$, pgb$8 2:cn$

Bebleimr$ z$ 777 /7: pep$%ESBD 55=6.5=03.:.5A$ zrf, A$ per$ – X:0.7725^. . 7$ Ledee pflfaidecf – Edspglg ee$

160$76;127$356/:31%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

23:

:0.773:  Dgsfrgllgo S$ D$ Glgg Rilvl nfpi`flir rg`ei.engmespecf äd spv`efrfg gzgrgpvlve ispfigrpecvlgr e

sespfnvlve rfszergpir lg bildgqee cv grprep rfvngpie` e lvzvs frepfngpis sespfnec ;70$::$75 – Rg`ei`egmdispec e rg`eipfrgzef ; Gvpirfa$ gl pf{fe `f `icpir äd nf`eced ) Dgsfrgllgo S$ D$ Glgg8 Edsp$ Nf`eci.Sgdepgr Zvblec – Edsp$ Idcilimec `ed Nil`iqg$ –Co$ ; S$ d$, 2::0$ – 2: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 7= /1 pep$%

X:0.773:^176$?0;171.:61/:03$2%

Cin$ Dr

:0.7737  Ngpfe.Mofrngd, Ciredg@elfng lcrneigrfe ; Xqfrsvre zfdprv cizee^ ) Ciredg Ngpfe.Mofrngd$ – Co$ ;

Zidpis, 2::0 /Pezimr$ "Zgdaelevs", Ege%$ – 5= z$ ; el$8 20 cn$ESBD 55=6.52=.72.1A$ zrf, A$ per$ – X:0.7737^

?27$736$7.7.53 Ngpfe.Mofrngd

Cin$ Dr

:0.7732  Nvdpfgdv, Gd`rfeLvnfg gdengl g Nil`iqfe ) Gd`rfe Nvdpfgdv, Nedg Li{gdv8 Ned$ Fcilimefee Rfsvrsflir Dgpvrglf gl Rfz$ Nil`iqg, Gcg`$ `f :p$ g Rfz$ Nil`iqg, Aid`vlFcilimec Dg$ – Co$ ; Ä$ F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 20 cn$

Qil$ 0 ; Ngneafrf$ – 2::0$ – 725, X3^ z$ ; el$ cilir$ – Gvp$ zf ciz$ dv svdped`ecge$ – Bebleimr$ z$ 73:$ – Ed`$ z$ 737$ – ESBD 55=6.1=.071._ /äd ciz$% ; A$ zrf,3::: fx$ . X:0.7732^

. . 7$ Ngneafrf – Nil`iqg$655/0=?%

Cin$ Dr 07=0=

:0.7733  Qgseleimlv, HidspgdpedGdg `ele ; Lepfrgpvrg ihvnghlgrķ ; 0.cü hl$ ) Hidspgdped Qgseleimlv, GdgSpilfpdàug8 zrf{$ mrga$ ; I$ Cikicgrv, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg, 2::0 /Cinbedgpvl Zilemr$%$ – 755, X7^ z$8 20 cn$

Flgb$ cidairn Cvrrecvlvn.vlve `escezledgr e aedgdgp `ed svrsflf Aid`vlveFxprgbvmfpgr zfdprv Ngd$

ESBD 55=6.1=.026.5A$ zrf, 27:: fx$ – X:0.7733^

?27$672$716/:=6$2%

Cin$ Dr 07==6

:0.7730  Qgseleimlv, Hidspgdped

Gdg `ele ; Lepfrgpvrg ihvnghlgrķ ; 3.cü hl$ ) Hidspgdped Qgseleimlv, GdgSpilfpdàug8 zrf{$ mrga$ ; I$ Cikicgrv, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg, 2::0 /Cinbedgpvl Zilemr$%$ – 755, X7^ z$8 20 cn$

Flgb$ cidairn Cvrrecvlvn.vlve `escezledgr e aedgdgp `ed svrsflf Aid`vlveFxprgbvmfpgr zfdprv Ngd$

ESBD 55=6.1=.023.2A$ zrf, 27:: fx$ – X:0.7730^

?27$672$716/:=6$2%

Cin$ Dr 07==0

:0.7736   , $ $   ;    ; 6 $ ; '"$  # $  "'  

$ $ ;   - "' ) $$ &$ &, $ $$ %$ – Co$ ; Qfcpir, 2::0/Cinbedgpvl Zilemr$%$ – 76:, X2^ z$ ; el$ cilir$8 20 cn$ESBD 55=6.5=?2.=.0

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:5$:3$2::6

237

A$ zrf, 2 ::: fx$ – X:0.7736^. . 7$ Lenbg rvs $

?77$717$7/:=6$3>736$7%

Cin$ Dr 07575

:0.7731  .:;, .$ $

A  ;   3 $ ) .$ %$ .2, $ E$ e e'8 zecp$ ;Gdg Fqpvfdci8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg, 2::0/Cinbedgpvl Zilemr$%$ – 755, X7^ z$ ; el$8 20 cn$

Flgb$ cidairn Cvrrecvlvn.vlve `escezledgr e aedgdgp `ed svrsflf Aid`vlveFxprgbvmfpgr zfdprv Ngd$

ESBD 55=6.1=.022.0A$ zrf, 72:: fx$ – X:0.7731^

?77$717$2/:=6$2%

Cin$ Dr 07==2

:0.773=  .:;, .$ $A  ;   0 $ ) .$ %$ .2, $ E$ e e'8 zecp$ ;

Gdg Fqpvfdci8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ . Co$; Ä$F$.Z$ ":peedg, 2::0/Cinbedgpvl Zilemr$%$ – 755, X7^ z$ ; el$8 20 cn$Flgb$ cidairn Cvrrecvlvn.vlve `escezledgr e aedgdgp `ed svrsflf Aid`vlve

Fxprgbvmfpgr zfdprv Ngd$ESBD 55=6.1=.020.:A$ zrf, 72:: fx$ – X:0.773=^

?77$717$2/:=6$2%

Cin$ Dr

:0.773?  Gbfcf`gr ; Xngd$ `f lb$ rin$ zfdprv cl$ 7^ ) Ngreg Bvrvegd, Selqeg Cipflfg,Gvrfleg Frneceie, $$$8 cineseg `f fqglvgrf ; Pgpegdg Rvsv, $$$8 Ned$ F`vcg efe gl Rfz$Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg" ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –

702, X2^ z$ ; el$ cilir$8 21 cn$ESBD 55=6.1=.067.? /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.15.13:.5 /ZrvpEdpfrdgeidgl%

A$ zrf, 01::: fx$ – X:0.773?^. . 7$ Gbfcf`grf$

3=2$071$2/:=6$2%

Cin$ Dr 07=51

:0.7735  Lvdmv, QglfdpedgGbfcf`gr  ; Ngd$ `f lb$ rin$ zfdprv cl$ E ) Qglfdpedg Lvdmv, Grcg`ef

Svcfqfgdv, Vlegdg Bimoev8 cineseg `f fqglvgrf ; Ngreg Ogrfg, $$$8 zecp$ ; Glfxgd`rv

Ziziqece, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ –706, X2^ z$ ; el$ cilir$8 21 cn$Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$

Nil`iqg ciaedgdgp `f Bgdcg Nid`egl ESBD 55=6.17.221.7 /äd ciz$%A$ zrf, A$ per$ – X:0.7735^

3=2$071$2/:=6$2%

Cin$ Dr 07572

:0.770:  Cinbedgpvl `f Qedvre CRECIQG SG > Edpfmrgpf` Agcpiru Air Zri`vcpeid]edf CRECIQG > 8  ."      ! CRECIQG ; X`fszrfzri`vceg cinbedgpvlve^ ) `er$ mfd$ ; Qglfdped Bi`evl$ – Co$ ; "Prepid", X2::0^ /Pezimr$

"Pidhgr"%$ – X21^ z$ ; el$ cilir$8 3: cn$Pfxp zgrgl$ ; rin$, fdml$, rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.770:^

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:5$:3$2::6

232

. . 7$ Qedeaecg ef – Cinbedgpvl `f Qedvre "Creciqg" SG – Nil`iqg$$ 113$2/0=?%>736.7>777>717$7

Cin$ Dr 07512

:0.7707  @rgmgledg, Mgledg Coenef irmgdec ; Ngd$ zfdprv cl$ g 77.g /zriael rfgl% e zfdprv cl$ g 77.g –

72.g /zriael vngdespec% ) Mgledg @rgmgledg8 cineseg `f fqglvgrf ; Neoge Ziziq, $$$8Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::3 /Cinbedgpvl Zilemr$%$ –757 z$ ; aem$, el$, pgb$8 20 cn$

ESBD 55=6.1=.36:.3A$ zrf, 76::: fx$ – X:0.7707^. . 7$ Coenef irmgdec $

60=/:=6$3%

Cin$ Dr 07=6:

:0.7702  Lfpizesf"vl >ree Nil`iqfe ) ciz$ ; Egrislgq Ileedäh$ – F`$ ingmegl$ – Co$ ;Cgrpfg Nil`iqfe, 2::0 /Cinbedgpvl Zilemr$%$ – 706, X7^ z$, X20^ z$ ; rfzri`$ agcs$8 21

cn$ ESBD 55=6.1:.71=.= /äd ciz$%A$ zrf, 2::: fx$ – X:0.7702^. . 7$ Screfre espirecf$

?27$736$7.50

Cin$ Dr 07=?3

:0.7703  @gbekg, Decilgf @irvre edpfr{esf ; Xzif{ee^ ) Decilgf @gbekg8 `fs$ ; Decilgf @gbekg8 cidcfz eg

mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – F`$ g 2.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 030, X2^ z$ ; el$, X7^ a$ zirpr$8 2: cn$ – /Bebl$cilgrvlve ; sfr$ div8 05? ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv%$

Rfa$ esp$.lep$ z$ 0:5.025ESBD 55=6.=0.12=.1 /Lepfrg%$ – ESBD 5=3.1=6.::1._ /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7703^

?27$736$7/0=?%.7 @gbekg

Cin$ Dr 07?6=

:0.7700  Nfdevc, Mfirmf Edpfreir cisnec ; qfrsvre e zri{ ) Mfirmf Nfdevc8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq8 el$ `f Glfx Vssi}$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Pezimr$ "Vdeqfrsvl"%$ – 321, X7:^ z$, X7^ a$ zirpr$8 2: cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:2%

Rfa$ esp$.lep$ z$ 376.321ESBD 55=6.=0.?37.= /Lepfrg%$ – ESBD 5=3.1=6.226.5 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7700^

?27$736$7/0=?%.7(?27$736$7/0=?%.3 Nfdevc

Cin$ Dr 271=

:0.7706  Sprânbfgdv, Gd`rfe Cidprgzvdcp ; Xqfrsvre, dvqflf^ ) Gd`rfe Sprânbfgdv8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq8 el$ ; Glfx Vssi}, Ngrcfl Ngrcfv$ – Co$ ; Lepfrg8 Bvcvrfpe ;Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$ "Vdeqfrsvl"%$ – 376, X0^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ –/Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8

6:1% Rfa$ esp$.lep$ z$ 257.372ESBD 55=6.=0.?:0._ /Lepfrg%$ – ESBD 5=3.1=6.70=?.3 /Lepfrg Edpfrdgeidgl%

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:5$:3$2::6

233

A$ zrf, 76:: fx$ – X:0.7706^?27$736$7/0=?%.7(?27$736$7/0=?%.32 Sprânbfgdv

Cin$ Dr 2715

:0.7701  Biledpedfgdv, @enepref Lfmfd`f espirecf ; Xäd qfrsvre^ ) @enepref Biledpedfgdv8 el$ ; Fnel Coel`fscv8

ciz$ ; Esge Cârnv$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3

/Cinbedgpvl Zilemr$%$ – 2?:, X=^ z$ ; el$, X7^ a$ zirpr$8 2: cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 cidcfzeg mrga$ g cil$; Qlg`ener [nffq8 275%

Rfa$ esp$.lep$ z$ 210.2=6ESBD 55=6.=0.607.6 /Lepfrg%$ – ESBD 5=3.=571.00.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7701^. . 7$ Lfmfd`f espirecf$

?27$736$7.70 Biledpedfgdv

Cin$ Dr 07=57

:0.770=  Cibvc, Mfirmf Aerf `f pirp ; Xqfrsvre^ ) Mfirmf Cibvc8 cidcfzef mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – F`$ g 0.g$ – Co$ ; Lepfrg8 Bvcvrfpe; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 325, X1^ z$, X7^ a$ zirpr$8 2: cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 211%$

Rfa$ esp$.lep$ z$ 37?.321ESBD 55=6.=0.?32.6 /Lepfrg%$ – ESBD 5=3.1=6.221.= /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.770=^

?27$736$7.7 Cibvc

Cin$ Dr 07016

:0.770?  Eiqe", Qlg` Vd ofcpgr `f vnbr zfdprv Sgogrg ; Xziqfspere^ ) Qlg` Eiqe8 gdpil$, pgb$

crid$, rfa$ esp$.lep$ ; Qeirecg [gogreg8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ –Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 377, X7^ z$,X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f GdgpilQe`rgcv e @gd Qe`rgcv8 67?%

Rfa$ esp$.lep$ z$ 3:=.377ESBD 55=6.=0.?:6.? /Lepfrg%$ – ESBD 5=3.1=6.70?.? /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.770?^

?27$736$7/0=?%.30 Eiqe 

Cin$ Dr 07?05

:0.7705  Pfi`irfgdv, Eidfl Vleg cizelrefe äd cgsg bvdecelir ; Xziqfspere^ ) Eidfl Pfi`irfgdv8 el$ `f Glfxfe

Cilâbdfgc8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 23? z$ ; el$8 2: cn$ – /Bebl$ zfdprv pie cizeee%ESBD 55=6.15.607.? /äd ciz$%A$ zrf, A$ per$ – X:0.7705^

?27$736$7.30 Pfi`irfgdv

Cin$ Dr 07=67

:0.776:  Crfgdm, Eid Zvdmvg cv `ie bgde ; Xziqfspf^ ) Eid Crfgdm8 el$ `f Glfxfe Cilâbdfgc$ –

Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 76, X7^ z$ ; el$ cilir$8 21 cn$ –/Cofeg `f gvr%

ESBD 55=6.15.136._A$ zrf, A$ per$ – X:0.776:^?27$736$7.3 Crfgdm 

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:5$:3$2::6

230

Cin$ Dr 07571

:0.7767  Aelez, Evlegd Zlcedflf cv nrgr ; Xzif{ee zfdprv cizee^8 Dvcvl cv i sedmvr dvc ;

Xziqfspf^ ; Evlegd Aelez8 el$ `f Ilfm Cikicgre$ – F`$ g 2.g$ – Co$ ; Zrvp Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 768 7= z$ ; el$ cilir$8 21 cn$ – /Cofeg `f gvr%

Cgrpf "qglfp"

A$ zrf, A$ per$ – X:0.7767^ ?27$736$7/0=?%.7.53(?27$736$7/0=?%.3.53 Aelez

Cin$ Dr

:0.7762  Cv{df"iq, Lgresg F`vcgeg zfdprv agnelef ; cvrrecvlvn ) Lgresg Cv{dfiq8 Edsp$ `f :peedf glf

F`vcgefe, Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ – Co$ ; Nvsfvn, 2::0$ – 2?: z$ ;pgb$8 2: cn$

Bebleimr$ z$ 2=1.2?: /52 pep$% e lg saârepvl cgz$ESBD 55=6.5:1.57.6A$ zrf, 2:: fx$ – X:0.7762^. . 7$ F`vcg eg zfdprv agnelef – Cvrrecvlvnvre$

3=$:3;3=$:7?$7/:=3%

Cin$ Dr

:0.7763  vrcgdv, Mofirmof Ae{ec ; Zriael rfgl ; Ngd$ zfdprv cl$ g 77.g ) Mofirmof >vrcgdv, Lfide`

Cgerfgc, Qecpir Zmädv8 cineseg `f fqglvgrf ; Decilgf Bglnv,$$$8 Ned$ F`vcgefe glRfz$ Nil`iqg$ – Co$ ; Lvnedg, 2::0 /Cinbedgpvl Zilemr$%$ – 21: z$ ; aem$8 20 cn$

ESBD 55=6.16.755.2A$ zrf, 16:: fx$ – X:0.7763^. . 7$ Ae{ec $

63/:=6$3%

Cin$ Dr 07?66

:0.7760  Egcvbe"coe, Pgpegdg Ae{ec ; Ngd$ zfdprv cl$ g 1.g – 5.g ; Pfspf ) Pgpegdg Egcvbecoe, Gdgpil

Särmoe$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 776, X7^ z$8 20 cn$ESBD 55=6.1=.355.1A$ zrf, 6::: fx$ – X:0.7760^. . 7$ Ae{ec $

63/:=6$3%

Cin$ Dr 07=3:

:0.7766  Mrfnglscoe, Gdgpil Edairngpecg ; Ngd$ zfdprv cl$ g ?.g ) Gdgpil Mrfnglscoe, Lv`nelg Mrfnglscoe$

– Co$ ; Ä$ F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 770, X7^ z$ ; aem$8 20 cn$Bebleimr$ z$ 776 /23 pep$%ESBD 55=6.1=.316.7A$ zrf, 6::: fx$ – X:0.7766^. . 7$ Edairngpecg$

::0/:=6$3%

Cin$ Dr 07=2?

:0.7761  P}ged, Ngrh

Zred e cfrfpir ; Xringd ; prg`$ `ed lb$ fdml$^ ) Ngrh P}ged8 prg`$ ; Fvmfd B$Ngregd8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq8 el$ ; Glfx Vssi}$ – Co$ ; Lepfrg8Bvcvrfpe ; Lepfrg Dgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 236, X3^ z$ ; el$8 75 cn$ – /Bebl$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

236

zfdprv pie cizeee ; sfr$ div ) cil$ edeegp  e ciir`$ `f Gdgpil Qe`rgcv e @gdQe`rgcv8 3?0%

ESBD 55=6.=0.?21.: /Lepfrg%$ – ESBD 5=3.1=6.275.0 /Lepfrg Dgeidgl%A$ zrf, 7::: fx$ – X:0.7761^

?27$777/=3%.30.5 P}ged

Cin$ Dr 07=5:

:0.776=  /3,  & -   /- -" > Pof di.didsfdsf

mve`f pi sfxvgl `eqfrsepu )  ! 578 $ ; 3 /8 $ $ $ ;  ',   -$ – .$ ; =$ ($ "Mfd`[email protected]"8Lid`id ; Qfrsi, 2::0 /-("$%$ – 765 z$8 7? cn$

Pfxp ; lb$ rvs$ – Bebleimr$ z$ 765 /21 pep$% e lg saârepvl cgz$ – $  ($ / .      

ESBD 55=6.5627.7.5 /Mfd`[email protected]%$ – ESBD 7.?65?0.363.: /Qfrsi%A$ zrf, 7::: fx$ – X:0.776=^. . 7$ Nedirep  e sfxvglf$ 2$ Oinisfxvglepgpf$

371$300$?;173$??

Cin$ Dr

:0.776?  "F`vcg"eg nirgl, fpec  e szerepvgl äd cidpfnzirgdfepgpf", cida$ p$/2::08 Coeedv%$ F`vcgeg nirgl, fpec  e szerepvgl äd cidpfnzirgdfepgpf ;Ngpfreglflf cida$ p$, f`$ g ?.g, 27 nge, 2::0, Coeedv ) ciir`$ ; Qermel Nâd`âcgdv$ –Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs"%$ – 2?5 z$ ; pgb$8 27 cn$

Gdpfpep$ ; Zrenreg nvd$ Coeedv, Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"`ed Coeedv, @er$ Mfd$ F`vcgef, :p$, Pedfrfp e Szirp g Zrenrefe nvd$ Coeedv$ Lgb$"Bg{flf pfo$ e nefsprefe zf`gmimecf"$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lgsaârepvl grp$

ESBD 55=6.5=57.6.=A$ zrf, 0:: fx$ – X:0.776?^

. . 7$ F`vcg ef – Airngrfg zfrsidglep  ee$ 2$ Zfrsidglepgpf – F`vcg ef$3=$:3/:?2%>736$7>777>717$7

Cin$ Dr

:0.7765  Nerilevbiq, Preagd Fdemng fdemnflir ; /Rfafredf gsvzrg zriblfnfe spv`evlve cinzlfx gl

invlve% ) Preagd Nerilevbiq8 rf`$ p$ ; Bires Nfldec8 Sic$ :p$ "Invl e Vdeqfrsvl"$ Lgb$`f Oinilimef – spv`evl cinzlfx gl invlve$ – Co$ ; S$ d$, 2::0 /Pezimr$ "GledgShirioi`iqg"%$ – 733, X2^ z$ ; el$8 2: cn$

Rf{$ äd lb$ rin$, fdml$, ar$ – Bebleimr$ z$ 72=.733 /773 pep$% e äd dipflf `fsvbsil

ESBD 55=6.56::.0.3A$ zrf, A$ per$ – X:0.7765^. . 7$ Invl – Cvdigpfrf – Gszfcp aeli{iaec$

716$=0;371$172)$173

Cin$ Dr

:0.771:  Priael, Qgself Cinvdg Crfnfdcevm ; I clpiref `icvn$ äd prfcvpvl e zrf{fdpvl sgpflir

Crfnfdcevm, Sibgre, Leqf{e e Qglfg `ed rgeidvl Siricg ) Qgself Priael$ – Co$ ; S$ d$,2::0 /Pezimr$ "Serevs"%$ – 700, X7^ z$ ; ore, el$, el$ cilir$, d$ nv{$8 2: cn$

Rf{$ ; lb$ rin$, fdml$, glpf lb$ spredf$ – Bebleimr$ äd dipflf `f svbsilESBD 55=6.5=57.?.7

A$ zrf, 7::: fx$ – X:0.771:^. . 7$ Sgpf – Crfnfdcevm – Rgeidvl Siricg – Nil`iqg – Espiref$

50/0=?.22%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

231

Cin$ Dr

:0.7717  Bgpevrfg, Fvmfd @f{qilpgrfg cgzgcepelir `f ciir`idgrf g ogd`bglepelir sfdeire äd cg`rvl

gdprfdgnfdpvlve ed`eqe`vgle{gp, äd `fzfd`fd `f zispvl `f kic ; Szfc$ 73$::$:0 –Pfireg le nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `frfcvzfrgrf ; Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Fvmfd Bgpevrfg8 Edsp$ Dg$ `f

F`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 32 z$ ; aem$, pgb$8 27cn$Bebleimr$ z$ 21.25 /71 pep$%X:0.7717^

=51$322/:03$2%

Cin$ Dr

:0.7712  Glfxgd`rv, Fapfdf Ni`flgrfg cidedvpvlve gdprfdgnfdpvlve szirpeq äd zfreig`g zrfmpepigrf lg

ogd`bglespf kvdeigrf E `ed cg`rvl spg`evlve `f szfcegle{grf ; Szfc$ 73$::$:0 – pfireg enfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `f rfcvzfrgrf ;Gvpirfa$ gl pf{fe `f `icpir äd p$ zf`gmimecf ) Fapfdf Glfxgd`rv8 Edsp$ Dg$ `f

F`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2= z$ ; aem$, pgb$8 27cn$Bebleimr$ z$ 23 /? pep$%X:0.7712^

=51$:76$7;=51$322/:03$2%

Cin$ Dr

:0.7713  /, $ $  ; "' / ; 1 $ ) !$ $ 5, %$ $ $", 6$

$ J($ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – ==, X2^ z$ ; pgb$820 cn$

ESBD 55=6.1=.31=.?A$ zrf, 3::: fx$ – X:0.7713^?77$717$7/:=6$3%

Cin$ Dr 07===

:0.7710  Zipg Nil`iqfe ; X`fszrf gcpeqepgpfg ädpr$^ ) Ä$S$ "Zipg Nil`iqfe"8 `er$ mfd$Qepglef Zgqliq$ – XCo$ ; S$ d$, 2::0^$ – 20, X2^ z$ ; el$ cilir$8 3: cn$ 

Pfxp zgrgl$ ; lb$ rin$, fdml$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7710^. . 7$ Zi p  – Ädprfzred`frfg `f Spgp "Zi pg Nil`iqfe"$

161$?/0=?%>736$7>717$7

Cin$ Dr

:0.7716  Ngmec fdmleso ; Zvzel-s biih ; 3 airn ) Evleg Emdgpevc, Lgrg Glg`ed, Lv`nelgAicg, $$$$ – Co$ ; Zrvp Edpfrdgeidgl ; Grc8 XBvcvrfpe^ ; Pfirg, 2::0 /CinbedgpvlZilemr$%$ – 723 z$ ; el$ cilir$8 21 cn$ 

ESBD 55=6.15.17=.7 /Zrvp Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.7716^. . 7$ Lenbg fdmlf{ $

?77$777/:=6$2%

Cin$ Dr 07=:=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

23=

:0.7711  Ngmec fdmleso ; Zvzel-s biih ; 0 airn ) Evleg Emdgpevc, Lgrg Glg`ed, Lv`nelgAicg, $$$$ – Co$ ; Zrvp Edpfrdgeidgl ; Grc8 XBvcvrfpe^ ; Pfirg, 2::0 /CinbedgpvlZilemr$%$ – 737 z$ ; el$ cilir$8 21 cn$ 

ESBD 55=6.15.17?._ /Zrvp Edpfrdgeidgl%A$ zrf, A$ per$ – X:0.7711^. . 7$ Lenbg fdmlf{ $

?77$777/:=6$2%

Cin$ Dr 071=0 

:0.771=  =#, $;/      ; 6 1 $ $ # $ )  ?$ -, 6$

J($ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 67 z$ ; pgb$8 20 cn$ESBD 55=6.1=.0::.3A$ zrf, 7:::: fx$ – X:0.771=^

?77$717$7/:=6$3>736$7%

Cin$ Dr 07==1

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

23?

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

SFZPFNBREF 2::0

:0.771?  .&, ? 5- ; '"$ ? $ )  $, $ ; ;  ./8 $   $ ;

&  .#8 .  "  $ $ – .$ ; Lepfrg, 2::0/-("$%$ – 271 z$ ; `fs$ cilir$, pgb$8 20 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl 

ESBD 55=6.=0.?6:.3A$ zrf, 7::: fx$ – X:0.771?^. . 7$ Beilimef /rvs%$

6=/:=6$3%

Cin$ Dr 07=3=

:0.7715  Mglbfd.Zgdcevc, [edge`g :peedf ; Ngd$ zfdprv cl$ g 3.g ) [edge`g Mglbfd.Zgdcevc, Spflg @egcidv, Eid

Bipmris, Sqfplgdg Mglbfd8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Zrvp Edpfrdg eidgl,2::: /Cinbedgpvl Zilemr$%$ – 721, X2^ z$ ; el$ cilir$, ore8 21 cn$

ESBD 55=6.15.775.1

A$ zrf, A$ per$ – X:0.7715^6:2/:=6$2%

Cin$ Dr 07?55

:0.77=:  Mimg, Icpgqegd Df cofgn znâdpvl ; Xzif{ee^ ) Icpgqegd Mimg8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq8 el$ ; Sqfplgdg Aelidiq$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrf pe8 LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 3:6, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 01=%

Rfa$ esp$.lep$ z$ 2=7.3::ESBD 55=6.=0.62:.2 /Lepfrg%$ – ESBD 5=3.=571.21.3 /Lepfrg Edpfrdgeidgl%

A$ zrf, 7::: fx$ – X:0.77=:^ ?27$736$7.7 Mimg

Cin$ Dr 07=?=

:0.77=7  Ldcrdkgd, Eid Zligeg `f lg nef{vl dizee ; Xdvqflf^ ) Eid Ldcrdkgd8 cidcfzeg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq8 el$ `f Glfx Vssi}$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 017, X2^ z$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 026%

Rfa$ esp$.lep$ z$ 066.012ESBD 55=6.=0.=1:.0 /Lepfrg%$ – ESBD 5=3.1=6.7:5.: /Lepfrg Edpfrdgeidgl%

A$ zrf, 7::: fx$ – X:0.77=7^ ?27$736$7.32 Ldcrdkgd

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

235

Cin$ Dr 077?7

:0.77=2  @vngs, Glfxgd`rf /aevl% @gng cv cgnflee ; Xringd^ ) Glfxgd`rf @vngs /aevl%8 prg`$ `ed ar$ `f Dedg

Escoenke8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ;Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 266, X7^ z$8 75 cn$ – /Bebl$ cilgrvlve

; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 32:%Rfa$ esp$.lep$ z$ 207.261ESBD 55=6.=0.313.3 /Lepfrg%$ – ESBD 5=3.?36?.7=.6 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.77=2^

?27$733$7.3 @vngs

Cin$ Dr 0716?

:0.77=3  Eszerfscv, Zfprf Lfmfd`f, sgv bgsnflf rinâdelir ) Zfprf Eszerfscv8 cidcfz eg mrga$ g cil$ e

ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 3==, X2^ z$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e

ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 037%Rfa$ esp$.lep$ z$ 315.3=1ESBD 55=6.=0.?2=.5 /Lepfrg%$ – ESBD 5=3.1=6.22:.? /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.77=3^. . 7$ Lfmfd`f rinâdf pe$

?27$736$7.303 Eszerfscv

Cin$ Dr 07=?1

:0.77=0  izg, Pv`ir @iv sgpf ädarepf ; Qr{rfpe e :fd`rfde, gf{re crvdpf bipf{gpf `f

Nreg sg Glfxgd`rv cfl Bvd ; Xrgeidvl Deszirfde^ ) Pv`ir >izg8 cvq$ ädgedpf ; EvrefCilfsdec8 rf`$ ; Qgself Priael$ – Co$ ; QgspN, 2::0 /Pezimr$ "Nfprinzg" SRL%$ –

235 z$ ; el$, el$ cilir$8 2: cn$Rf{$ ; lb$ rin$, fdml$, glpf lb$ spredfESBD 55=6.51?2.2.? /äd ciz$%A$ zrf, 7::: fx$ – X:0.77=0^. . 7$ Sgpf – Q r{ rf pe – Rgeidvl Deszirfde – Nil`iqg – Espiref$ 2$ Sgpf – 

fd`rfde – Rgeidvl Deszirfde – Nil`iqg – Espiref$50/0=?.22%

Cin$ Dr

:0.77=6  Cv{df"iq, Lgresg Aelisiaeg f`vcgefe ; Moe` nfpi`ilimec ) Lgresg Cv{dfiq, Decilgf Bgdvo8

Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ – Co$ ; Cfdprvl F`$.zilemr$ gl VZS "EidCrfgdm", 2::0$ – 23: z$8 2: cn$

Bebleimr$ z$ 22?.23: /60 pep$%ESBD 55=6.527.00.2A$ zrf, 2:: fx$ – X:0.77=6^. . 7$ F`vcg ef – Di  evde avd`gnfdpglf$

3=$:7;7)70/:=6$?%

Cin$ Dr

:0.77=1  Zlgpid, Neogel Mvqfrdgrfg Rfzvblecee Nil`iqg ; zriblfnf e cvpre ) Neogel Zlgpid$ – Co$ ;

Nfprinzg, 2::0$ – 2: cn$Zgrpfg 7.g$ – 2::0$ – 3:3, X7^ z$ – Bebleimr$ äd dipflf `f svbsil$ – ESBD

55=6.5=53.3.6 /äd ciz$% ; A$ zrf, 2:: fx$ – X:0.77=1^. . 7$ Mvqfrdgrf – Nil`iqg$ 2$ Nil`iqg – Zilepec  e mvqfrdgrf$

323)320/0=?%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

20:

Cin$ Dr

:0.77==  Bger`, Qgdfssg Vd moe` `f ädcrf`frf äd lvnfg `eqfrsepee sfxvglf > Pof di.didsfdsf mve`f

pi sfxvgl `eqfrsepu ) Qgdfssg Bger`8 prg`$ ; Dgpgleg Grngdv8 rf`$ f`$ äd lb$ rin$ ; GlfxfeNgrceciq, Ngxen Gdnfmoecofgd$ – Co$ ; Cfdprvl `f Eda$ "Mfd`[email protected]"8 Lid`id ;Qfrsi, 2::0 /Cinbedgpvl Zilemr$%$ – 707 z$8 7? cn$

Pfxp ; lb$ rin$ – Bebleimr$ z$ 707 /21 pep$% e lg saârepvl cgz$ – Gzgrf cvsvzirpvl aedgdc$ gl Gnbgsg`fe rfmgpvlve Ilgd`fe äd Vcrgedg e Rfz$ Nil`iqgESBD 55=6.5627.2.= /Mfd`[email protected]%$ – ESBD 7.?65?0.363.: /Qfrsi%A$ zrf, 7::: fx$ – X:0.77==^. . 7$ Nedirep  e sfxvglf$ 2$ Oinisfxvglepgpf$

371$300$?;173$??6

Cin$ Dr

:0.77=?  Mlg`coe, MofirmofPfriresnvl ; Sp$ crenedilimec e kvre`eci.zfdgl ; nidimr$ ) Mofirmof Mlg`coe,

Qepglef Säle8 Gcg`$ ":pfagd cfl Ngrf" g Ned$ Gagcfrelir Edpfrdf g Rfz$ Nil`iqg$ Cfdprvl

`f cfrcfp$ p$ – Co$ ; Gcg`$ ":pfagd cfl Ngrf" g NGE gl RN, 2::0$ – 2?2 z$8 27 cn$Bebleimr$ z$ 227.22=/721 pep$% e äd dipflf `f svbsilESBD 55=6.536.31.2A$ zrf, 6: fx$ – X:0.77=?^. . 7$ Pfriresnvl sicegl.zilepec$ 2$ Vdargc  evde `f pfriresn$

303$321

Cin$ Dr

:0.77=5  Gdglflf peedeaecf glf Cfdprvlve `f Rfsvrsf Mfdfpecf Qfmfpglf `ed Nil`iqg ) Gcg`$ `f :p$ g Rfz$ Nil`iqg8 rf`$ p$ ; Qglfrev Läsehiq$ – Co$ ; Cfdprvl `f RfsvrsfMfdfpecf Qfmfpglf `ed Nil`iqg, 2::7 /Pezimr$ "Flfdg.Q$E$"%$ – 22 cn$

Sfreg B /7%$ – 2::7$ – 776 z$ ; `fs$, pgb$ – Rf{$ ; lb$ rin$, fdml$, rvs$ –

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.5176.7.= ; A$ zrf, 7::fx$ – X:0.77=5^. . 7$ Rfsvrsf mfdfpecf – Zlgdpf `f cvlpvr $

X6=;13;:17$12^/0=?%/:?2%>736$7>717$7

Cin$ Dr 65

:0.77?:  Nekg, Qeilfpg F`vcgeg  ceqec ; Ngd$ zfdprv cl$ g =.g ) Qeilfpg Nekg, Fvmfdeg Zgrleciq,

Zgqfl Cfrbvc8 cineseg `f fqglvgrf ; Dedg V{eciq, $$$8 Ned$ F`vcg efe gl Rfz$Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 56, X7^ z$ ; el$8 21 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$Nil`iqg, ci.aedgdgp `f Bgdcg Nid`egl 

ESBD 55=6.1=.35?.?A$ zrf, =::: fx$ – X:0.77?:^. . 7$ F`vcg ef ceqec $

3/:=6$3%

Cin$ Dr 07=21

:0.77?7  =:,  $  ; '"$ 6 $ ) ! , ? 

,  "#78 prg`$ äd lb$ rin$ ; Qecpir Hispfhe8 cineseg `f fqglvgrf ;Dedg V{eciq, $$$8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – 56, X7^ z$ ; el$8 21 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfd$ Iblemgpirev äd Rfz$

Nil`iqg, ci.aedgdgp `f Bgdcg Nid`egl ESBD 55=6.1=.025.7A$ zrf, 3::: fx$ – X:0.77?7^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

207

. . 7$ F`vcg ef ceqec  /rvs$%$3/:=6$3%

Cin$ Dr 07=2=

:0.77?2  Cikicgrv, Qgself Mo$ Scoenbgrfg äd f`vcgef e Scoenbgrfg ngdgmfregl ) Qgself Mo$ Cikicgrv$

– Co$ ; Lvnedg, 2::0 /Cinbedgpvl Zilemr$%$ – 330, X7^ z$ ; pgb$, scofnf8 20 cn$

Bebleimr$ z$ 337.336 /770 pep$%ESBD 55=6.16.2:6.:A$ zrf, 3::: fx$ – X:0.77?2^. . 7$ Zilepec  f`vcg eidgl $

3=7$:70

Cin$ Dr

:0.77?3  Espireg rinâdelir ; Fzicg cidpfnzirgd ; Ngd$ zfdprv cl$ g 77.g ) EidScvrpv, Eid :ecgdv, Ngregd Cvrcvlfscv, $$$8 cineseg `f fqglvgrf ; Sfrmev Nvspfg ,$$$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 7?3 z$ ; el$, ore cilir$8 21cn$

ESBD 55=6.15.273.3

A$ zrf, A$ per$ – X:0.77?3^. . 7$ Espireg rinâdelir$50/>736$7%"75"/:=6$3%

Cin$ Dr 07530

:0.77?0  Fnedfscv, Neoge Lvcfgarvl ; Gdpvnf ; Xcvlfm$ `f zif{ee^ ) Neoge Fnedfscv8 cidcfzeg mrga$ g

cil$ e ciz$; Qlg`ener [nffq8 el$ ; Esge Cârnv$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 32?, X2^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6::%

Rfa$ esp$.lep$ z$ 265.321

ESBD 55=6.=0.?25.6 /Lepfrg%$ – ESBD 5=3.1=6.222.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.77?0^

?27$736$7.7 Fnedfscv

Cin$ Dr 07=??

:0.77?6  P}ged, NgrhGqfdpvrelf lve Pin Sg}ufr ; Xringd ; prg`$ `ed fdml$^ ) Ngrh P}ged8 prg`$ ;

Are`g Zgzg`gcof8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 262, X2^ z$8 75 cn$ –/Bebl$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8356%$

Rfa$ esp$.lep$ z$ 205.267ESBD 55=6.=0.?26.2 /Lepfrg%$ – ESBD 5=3.1=6.27?.1 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.77?6^. . 7$ Ringdf `f gqfdpvre$

?27$777/=3%.377$3P}ged

Cin$ Dr 07=?5

:0.77?1  Bglpgm, Qglfdpedg Gszfcpf nf`ecglf glf nfdizgv{fe ) Qglfdpedg Bglpgm, Eid Bilimgd8 Cgpf`rg

`f ibspfprec e medfcilimef g VSNA "D$ Pfspfnegdv", Sic$ `f Nfdizgv{ `ed Rfz$Nil`iqg, GI "QES – Qeg, Edairngef, Sdpgpf"$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Serevs"%$– 12 z$ ; pgb$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

202

Bebleimr$ z$ 6=.12 /=7 pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

ESBD 55=6.51:3.?.3A$ zrf, 3:: fx$ – X:0.77?1^. . 7$ Nfdizgv{ $

172$112$5(17?$7=3

Cin$ Dr

:0.77?=  /,, =$ $ 8#"    "   2 ( ;

Xzfdprv v{vl spv`fdelir^ ) $ $$ 5#8 $  . $ –.$ ; VLEN, 2:::$ – 075, X7^ z$ ; pgb$8 2: cn$

ESBD 55=6.52:.25.2A zrf, 6:: fx$ – X:0.77?=^. . 7$ Zripf{f `fdpgrf /rvs$%$ 2$ @ed  e – Zripf{grf /rvs$%$

171$370.==/:=6$?%

Cin$ Dr =5.55

:0.77??  Cispgcoe, Mofirmof 

Zriblfnf glf zrizrefpee gsvzrg znâdpvlve äd Rfzvblecg Nil`iqg ) Mofirmof Cispgcoe, Ngrcfl Cvner8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `f Aelisiaef,Siceilimef e @rfzp$ – Co$ ; Serevs, 2::7$ – 351 z$8 2: cn$

Bebleimr$ z$ 3=?.3?0 /=2 pep$% e äd dipflf `f svbsilESBD 55=6.51:3.3.2A$ zrf, 2:: fx$ – X:0.77??^. . 7$ @rfzp avdcegr – Zrizrefpgpfg gsvzrg z nâdpvlve$ 2$ Zrizrefpgpfg

gsvzrg z nâdpvlve$305$072/0=?%

Cin$ Dr 73.:3

:0.77?5  Sepvg"eg cizeelir äd Nil`iqg ; Xcvlfm$ spgpespec^ ) @fz$ Gdgle{f Spgpespecf e

Siceilimecf gl Rfz$ Nil`iqg$ – Co$ ; Spgpespecg, 2::: /Pezimr$ "Serevs"%$ – 56 z$ ;`egmr$, mrga$, `fs$ cilir$, pgb$8 27 cn$ – /Spgpespecg Nil`iqfe%Pfxp zgrgl$ ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl Rfzrf{fdpgdfe

VDECFA äd Nil`iqgESBD 55=6.56:1.0.=A$ zrf, 6:: fx$ – X:0.77?5^. . 7$ Cizee – Nil`iqg – @gpf spgpespecf$ 2$ Siceilimeg cizeelir – Nil`iqg – 

@gpf spgpespecf $371$301$2.:63$2/0=?%/:?3$07%>736$7>717$7

Cin$ Dr =3):6

:0.775:  "Pfd`ed"f äd pfodilimeelf ni`frdf `f zri`vcfrf g ngpfreglvlve s`epirqepecil > ?    $';  ;#;  5 ## 5# $ > Pof Ni`frd Pfcodilimefs Prfd`s iapof Qedf Zlgdpedm Ngpfregl Zri`vcpeid", senzi{$ edp$ /2::08 Coeedv%$Senzi{eidvl Edpfrdgeidgl "Pfd`edf äd pfodilimeelf ni`frdf `f zri`vcfrf gngpfreglvlve s`epir qepecil > ;  2 2-2  -- '-  > Pof Ni`frd Pfcodilimefs Prfd`s ia pofQedf Zlgdpedm Ngpfregl Zri`vcpeid", 71.7= sfzp$ 2::0 ) cin$ irm$ Cidspgdped Ikim, $$$– Co$ ; Edairogd`e, 2::0$ – 05, X7^ z$ ; aipimr$, pgb$8 27 cn$

Gdpfpep$ ; @fz$ Gmried`vspregl "Nil`iqg.Qed", Gmfdeg `f Cidsvlpgd  e:cilgre{grf äd Gmrecvlpvr, Edsp$ Dg$ zfdprv Qepecvlpvr  e Qedeaecgef,$$$ – Pfxpf ; lb$rin$, ar$, rvs 

ESBD 55=6.5?75.0.7A$ zrf, 3:: fx$ – X:0.775:^. . 7$ Qepecvlpvr $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

203

130$?/:?2%>736$7>733>717$7

Cin$ Dr

:0.7757  ( /?9%/$;%  %.!-  .-  .- 

) 2  /;(%$ – 2. $ $  $ – X./^ ;. .-  "$  !'", 2::0$ – 7=2 z$

; el$8 27 cn$Bebleimr$ z$ 6.1 e äd pfxpA$ zrf, A$ per$ – X:0.7757^. . 7$ N d spere – N d sperfg Divl Dfgn   – Coe  cgde – Nil`iqg – Espiref 

/rvs$%$2?7$5/0=?.22%/:57%(525

Cin$ Dr

:0.7752  ( /?9%/$;%9/, //    '     

/%-%,   -  )  2  /;(%$ –X./^ ; .  .-  "$   !'",

2::3$ – 702, X7^ z$ ; el$8 27 cn$ESBD 55=6.56:5.0.5A$ zrf, 76: fx$ – X:0.7752^. . 7$ Besfrecg Irpi`ix  – Espiref$ 2$ Grsfdef /Spg`de  coe%, neprizilep, 7?12. 

7531 – Beimrgaef$2?7$5(525 Grsfdef

Cin$ Dr

:0.7753  @gbekg, Decilgf Äd cvpgrfg e`fdpepee ; espireg dfgnvlve rinâdfsc `ed Bgsgrgbeg ziqfspep 

zfdprv flfqe ) Decilgf @gbekg8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – F`$ g

3.g$ – Co$ ; Lepfrg ; Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 672,X0^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebleimr$ cilgrvlve ; sfr$ div ) cil$ edeegp e ciir`$`f Gdgpil Qe`rgcv e @gd Qe`rgcv8 055% /Espireg cg zrf{fdp%$

Rfa$ esp$.lep$ z$ 0?5.670ESBD 55=6.=0.?:3.7 /Lepfrg%$ – ESBD 5=3.1=6.701.6 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7753^. . 7$ Espireg rinâdelir$ 2$ Nil`iqg – Espiref$ 3$ Rinâde – Espiref$

50/>736$7%(?27$736$7/0=?%.50.53

Cin$ Dr 07160

:0.7750  $&,  ( ; %  /+ ; '"$ 7: $ )   

$/, ,  , 3  $/8 prg`$ `ed lb$ rin$ ; Grcg`efNglfgriqece$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 736 z$ ; `fs$, pgb$820 cn$

Bebleimr$ z$ 736 /7? pep$%ESBD 55=6.1=.012.3A$ zrf, 3::: fx$ – X:0.7750^. . 7$ Edairngpecg – Sprvcpvrg cglcvlgpigrflir /rvs$%$

::0$2/:=6$3%

Cin$ Dr 0752=

:0.7756  Bipdgrv, Ngreg

Coenef irmgdec ; Ngd$ zfdprv cl$ g 77.g ; Zriael rfgl$ Zriael vngdesp ) NgregBipdgrv, Ngreg Ringd8 cineseg `f fqglvgrf ; Neoge Ziziq, Repg Mi`irikg8 Ned$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

200

F`vcgefe gl Rfz$ Nil`iqg$ – F`$ g 2.g$ – Co$ ; Lvnedg, 2::0 /Cinbedgpvl Zilemr$%$ –235, X7^ z$ ; aem$, el$, pgb$8 20 cn$

ESBD 55=6.16.2:3.0A$ zrf, 6::: fx$ – X:0.7756^

60=/:=6$3%

Cin$ Dr 07?60

:0.7751  Bv{fg, Cidspgd"gDigzpfg `edpr.vd bv{vdgr ; Zif{ee zfdprv afpef.qfqfref e befe.qfqfrfe ) 

Cidspgdg Bv{fg8 el$ `f Qgself Nigdv$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /CinbedgpvlZilemr$%$ – 6=, X7^ z$ ; el$8 2: x 22 cn$ – /Zgsrfg negspr ) cidcfzeg mrga$ g cil$ ; EidSfqfred%

ESBD 55=6.1=.0:5.=A$ zrf, 7::: fx$ – X:0.7751^

?27$736$7.7.53 Bv{fg

Cin$ Dr 07=26

:0.775=  Glbedv"f ; Ngd$ `f lb$ rin$ zfdprv cl$ g 3.g g c$ gliledmqf ) PgngrgCg{gcv, Lelegdg Decilgfscv.Idiarfe, [edge`g Prä , Mofirmof Spim8 ciz$ ; QepglefCiribgd8 Ned$ f`vcgefe gl Rfz$ Nil`iqg$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0/Cinbedgpvl Zilemr$%$ – 765, X7^ z$ ; el$ cilir$8 20 cn$ – /Cgrpefr F`vcgeidgl%$ 

ESBD 55=6.=5.2?3.5A$ zrf, 721=: fx$ – X:0.775=^. . 7$ Lenbg rinâd , zfdprv gliledmqe$

?77$736$7/:=6$2>717$7%

Cin$ Dr 07?=1 

:0.775?  Nesprfgdv, PgpegdgZribf `f fqglvgrf lg Espireg vdeqfrsgl e Espireg rinâdelir ; Fzicg gdpec ;

cl$ g 6.g ; Cgefpvl flfqvlve ) Pgpegdg Nesprfgdv, Pgngrg Zgsgp8 ciir`$ ; @fner@rgmdfq$ – Co$ ; Ceqepgs, 2::0 /Cinbedgpvl Zilemr$%$ – 32 z$ ; el$8 20 cn$ESBD 55=6.572.33.?A$ zrf, 2::: fx$ – X:0.775?^

50/7::%(50/>736$7%":):6"/:=5%;3=7$21

Cin$ Dr 0751?

:0.7755  Nesprfgdv, PgpegdgPfspf `f fqglvgrf lg Espireg vdeqfrsgl  e Espireg rinâdelir ; Fzicg

nf`efqgl ; cl$ g 1.g ; Cgefpvl flfqvlve ) Pgpegdg Nesprfgdv, Flfdg Idiarfecevc8 ciir`$ ;@fner @rgmdfq$ – Co$ ; Ceqepgs, 2::0 /Cinbedgpvl Zilemr$%$ – 32 z$ ; el$8 20 cn$

ESBD 55=6.572.33.?

A$ zrf, 2::: fx$ – X:0.7755^ 50/7::%(50/>736$7%":):6"/:=5%;3=7$21

Cin$ Dr 07515

:0.72::  Nesprfgdv, PgpegdgPfspf `f fqglvgrf lg Espireg vdeqfrsgl e Espireg rinâdelir ; Fzicg ni`frd 

; cl$ g =.g ; Cgefpvl flfqvlve ) Pgpegdg Nesprfgdv, Qgself Mäplgd8 ciir`$ ; @fner@rgmdfq$ – Co$ ; Ceqepgs, 2::0 /Cinbedgpvl Zilemr$%$ – 20 cn$

Zgrpfg 7.g$ – 2::0$ – 32 z$ ; el$ – ESBD 55=6.572.33.? ; A$ zrf , 2::: fx$ –X:0.72::^

50/7::%(50/>736$7%"76)7?"/:=5%;3=7$21

Cin$ Dr 075=:

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

206

:0.72:7  Nesprfgdv, PgpegdgPfspf `f fqglvgrf lg Espireg vdeqfrsgl e Espireg rinâdelir ; Fzicg ni`frd 

; cl$ g ?.g ; Cgefpvl flfqvlve ) Pgpegdg Nesprfgdv, [edge`g Zâd{grv8 ciir`$ ; @fner@rgmdfq, Cidspgdped Silinid$ – Co$ ; Ceqepgs, 2::0 /Cinbedgpvl Zilemr$%$ – 20 cn$

Zgrpfg g 2.g$ – 2::0$ – 32 z$ ; el$ – ESBD 55=6.572.33.? ; A$ zrf , 2::: fx$ –X:0.72:7^

50/7::%(50/>736$7%"76)7?"/:=5%;3=7$21

Cin$ Dr 075=7

:0.72:2  Nesprfgdv, PgpegdgPfspf `f fqglvgrf lg Espireg vdeqfrsgl  e Espireg rinâdelir ; Fzicg

cidpfnzirgd ; cl$ g 5.g ; Cgefpvl flfqvlve ) Pgpegdg Nesprfgdv, [edge`g Zâd{grv8ciir`$ ; @fner @rgmdfq, Cidspgdped Silinid$ – Co$ ; Ceqepgs, 2::0 /CinbedgpvlZilemr$%$ – 32 z$ ; el$8 20 cn$

ESBD 55=6.572.33.?A$ zrf, 2::: fx$ – X:0.72:2^

50/7::%(50/>736$7%"75"/:=5%;3=7$21

Cin$ Dr 075=2

:0.72:3  Gxfdpee, Eigdg@f{qilpgrfg mâd`eree zf`gmimecf äd Bgsgrgbeg /757?.750:% ; 73$::$:7 –

Zf`gmimef mfdfrgl ; Gvpirfa$ gl pf{fe `f `icpirgp äd zf`gmimef ) Eigdg Gxfdpee8 Vdeq$`f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 27 z$8 27 cn$

Bebleimr$ z$ 7= /77 pep$%X:0.72:3^

3=$:7/0=?%/:03$2%

Cin$ Dr 7=0

:0.72:0  Ngpfngpec  ; cl$ g 0.g ; Aef zfdprv gcpeqepgpf ed`fzfd`fdp ) QglfdpedgCenzief, Ngreg Brgmoe, Pgpegdg Dfcvlcf, Qglfrev Zlädmv8 ciz$ ; Gleidg Zispilgcoe$

– Co$ ; Lvnedg, 2::0$ – ?: z$ ; el$, pgb$8 20 cn$ – /Cglfg szrf zfrairngd% ESBD 55=6.16.751.?A$ zrf, 7::: fx$ – X:0.72:0^

67/:=6$2%

Cin$ Dr

:0.72:6  Cenzief, FvmfdegNgpfngpec ; Cgefp zfdprv cizeee `ed mrvzg nec ; /3.0 gde% ) Qglfdpedg

Cenzief, Fvmfdeg Ngred8 zecp$ ; Gleidg Penvg$ – Co$ ; Lvnedg, 2::0$ – 32 z$ ; el$8 2?cn$

ESBD 55=6.16.2:7.?A$ zrf, A$ per$ – X:0.72:6^

3=3$2;3=2$0=Cin$ Dr

:0.72:1  Cenzief, Fvmfdeg Ngpfngpec ; Cgefp zfdprv cizeee `ed mrvzg neklicef ; /0.6 gde% ) Qglfdpedg

Cenzief, Fvmfdeg Ngred8 zecp$ ; Gleidg Penvg$ – Co$ ; Lvnedg, 2::0$ – 0? z$ ; el$8 2?cn$

ESBD 55=6.16.2:2.1A$ zrf, A$ per$ – X:0.72:1^

3=3$2;3=2$0=

Cin$ Dr

:0.72:=  Cenzief, Fvmfdeg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

201

Ngpfngpec ; Cgefp zfdprv cizeee `ed mrvzg ngrf ; /6.1 gde% ) QglfdpedgCenzief, Fvmfdeg Ngred8 zecp$ ; Gleidg Penvg$ – Co$ ; Lvnedg, 2::0$ – 10 z$ ; el$8 2?cn$

ESBD 55=6.16.755.2A$ zrf, A$ per$ – X:0.72:=^

3=3$2;3=2$0=

Cin$ Dr

:0.72:?  Cenzief, Fvmfdeg Ngpfngpec ; Cgefp zfdprv zrfmperfg cprf cigl g cizeelir `f 1.= gde ) 

Qglfdpedg Cenzief, Fvmfdeg Ngred8 zecp$ ; Gleidg Penvg$ – Co$ ; Lvnedg, 2::0$ – ?:z$ ; el$8 2? cn$

ESBD 55=6.16.2::._A$ zrf, A$ per$ – X:0.72:?^

3=3$2;3=2$0=

Cin$ Dr

:0.72:5  /, :$ / -2    ; 70$::$27 – - ;($ $ .  $   )  &  58 $  $ .      $  ;$ – .$ ; 5$ $, 2::0$ – 27 z$ ; `fs$, pgb$8 27 cn$

Bebleimr$ z$ 75 /= pep$%X:0.72:5^

171$370.:?5$23;176$?05/:03$2%

Cin$ Dr

:0.727:  Hinzgss $$$ ; Rfmesprvl `f ed`$ e cinfr gl Rfz$ Nil`iqg ; sespfnvl edp$ `feda$ ) Hinzgss Nil`iqg SG$ – F`$ g 7:.g$ – Co$ ; Flgd Zilemrga, 2::0$ – 25 cn$

Qil$ 7)7, 2::6$ – X2::0^$ – 77:7, X7^ z$ – Pfxp ; lb$ rin$, fdml$, rvs $ – Lespg

gla$ g cinzgdeelir, gzri`vsflir e sfrqeceelir z$ 7.20, 366.07:$ – ESBD 55=6.5?3:.2.2 ;A$ zrf, A$ per$ – X:0.727:^. . 7$ Ngpfreglf cinfrceglf – Nil`iqg – Lespf `f g`rfsf$

165$3/0=?%/:?6%>736$7>777>717$7

Cin$ Dr

:0.7277  Qirdecfscv, Mgledg Senbilvrelf vdir glmfbrf `f izfrgpire edpfmrgle sedmvlgre e zriblfnf `f

rfmvlgre{grf ; /:7$:7$:7 – Gdgle{ Ngpfngpec% ; Gvpirfa$ pf{fe `f `icpir äd p$ ae{eci.ngpfngpecf ) Mgledg Qirdecfscv8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2:z$8 27 cn$

Bebleimr$ z$ 2: /? pep$%X:0.7277^67=$51?/:03$2%

Cin$ Dr

:0.7272  Nilidec, Zfprv Fspenre glf dirnflir e cid`eee difpofrefdf glf izfrgpirelir edpfmrgle

sedmvlgre zfrpvrbge ; /:7$:7$:7 – Gdgle{ Ngpfngpec% ; Gvpirfa$ pf{fe `f `icpir äd p$ae{eci.ngpfngpecf ) Zfprv Nilidec8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ –2: z$8 27 cn$

Bebleimr$ z$ 7= /5 pep$%X:0.7272^

67=$51?/:03$2%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

20=

:0.7273  Cifrev, Fvmfdev Vdeqfrsvl `ed sciec ; Xedpfrqev cv sgqgdpvl.ledmqesp F$ Cifrev^ ) Fvmfdev

Cifrev8 edpfrqev rfgle{gp `f Mofirmof Zizg, $$$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – =: z$ ; el$8 27 cn$ – /Izfrg gzfrpg%$

ESBD 55=6.1=.061.5A$ zrf, 7 ::: fx$ – X:0.7273^. . 7$ Ledmqespec $

?7Cin$ Dr 02:7=

:0.7270  Sirfscv, Ngred Vd`f avmen `f.gcgs 9 ; /gzrigzf pfgprv, gzrigzf zifnf, gzrigzf ziqfpe%

 ) Ngred Sirfscv8 el$ `f @egdg Ecoen$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$– 13 z$ ; el$8 2: x 22 cn$ – /Zgsrfg negspr ) cidcfzeg mrga$ g cil$ ; Eid Sfqfred%

ESBD 55=6.1=.3=7.1A$ zrf, 6::: fx$ – X:0.7270^

?27$736$7.3.53 Sirfscv

Cin$ Dr 07526

:0.7276  /# ; '"$ 77 $ )  5.%, ;/ 3,3+  ' , $-   8 prg`$ `ed rin$ ; Neoge Lfgdv8 rf`$ prg`$ ;Qecpireg Nislfn8 .  0  $ $ – Co$ ; Zrvp Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 21: z $; `fs$ cilir$, pgb$8 20 cn$

ESBD 55=6.15.130.7A$ zrf, A$ per$ – X:0.7276^. . 7$ Beilimef /rvs$%$

6=/:=6$3%

Cin$ Dr 07??=

:0.7271  Moe`vl cizelvlve cv gspn ) Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "D$Pfspfnegdv"8 cilgb$ ; Pgpegdg Mirflci, $$$ – XCo$ ; S$ d$, 2::0^ /Cinbedgpvl Zilemr$%$ –=2 z$ ; el$ cilir$, pgb$8 27 cn$

Gzgrf cv szrekedvl aedgdc$ gl VDECFA Nil`iqg e cinzgdeg agrngcfvpec MSH

ESBD 55=6.5?22.7.2A$ zrf, 7::: fx$ – X:0.7271^. . 7$ Gspnvl brid ep – Cizee – Zriaelgxef – Prgpgnfdpf – Moe`vre$

171$20?.:63$2/:31%

Cin$ Dr

:0.727=  Crespfe, Pgngrg Lenbg  e lepfrgpvrg rinâd ; cl$ g 5.g ; Ni`flf `f pfspf svngpeqf zfdprv

fxgnfdvl `f gbsilqerf g mendg{evlve ; :c$ gliledmq ) Pgngrg Crespfe, QfridecgRiciqgdv, Fvmfdeg Sprgpv$ – Co$ ; Zrvp Edpfrdg eidgl, X2::0^ /F`$ "Vdeqfrsvl"%$ – 10z$ ; pgb$8 20 cn$

ESBD 55=6.15.12=.5A$ zrf, A$ per$ – X:0.727=^. . 7$ Lenbg rinâd  zfdprv gliledmqe . Pfspf$ 2$ Lepfrgpvr  rinâd  zfdprv 

gliledmqe – Pfspf$?77$736$7(?27$736$7$:5/:=5>717$7%

Cin$ Dr 21?2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

20?

:0.727?  Rv`ec, Qglfrev Beilimef ; Zricfsf e sespfnf qepglf ; Ngd$ zfdprv cl$ g 77.g ; zriael rfgl ) 

Qglfrev Rv`ec, Le`eg @fdceciq, @vneprv Bgpâr8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$; Cgrp`e`gcp ; Rfclgng, 2::0 /Pezimr$ "Vdeqfrsvl"%$ – 2:6, X3^ z$ ; aem$, pgb$8 21 cn$

ESBD 55=6.50:.16._ /Cgrp`e`gcp%$ – ESBD 55=6.532.53.2 /Rfclgng%A$ zrf, A$ per$ – X:0.727?^. . 7$ Beilimef$

6=/:=6$3%Cin$ Dr

:0.7275  Ae{ec ; Cvlfm$ `f zriblfnf zfdprv cl$ 1.= ) Neoge Ngredcevc, Qlg`enerMofv, Nercfg Nemlfe, Nerid Ziplim8 Ned$ F`vcg efe gl Rfz$ Nil`iqg$ – Co$ ; Ä$F$.Z$":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 77? z$ ; aem$8 20 cn$

ESBD 55=6.1=.01:.=A$ zrf, 6::: fx$ – X:0.7275^

63/:=6$3%

Cin$ Dr 07537

:0.722:    ; )  $ '+  3 $ ) Ned$ F`vcgefe glRfz$ Nil`iqg8 $ ; $$ &, !$ #$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – 7?3 z$ ; el$8 20 cn$

ESBD 55=6.1=.065.3A$ zrf, 6::: fx$ – X:0.722:^. . 7$ Lepfrgpvr  vdeqfrsgl  zfdprv cizee /rvs$%$

?27/7::%.53/:=6$2%

Cin$ Dr 07533

:0.7227  Rfzvblecg Nil`iqg$ Cvrpfg Cidspepveidgl ; Cvlfm$ `f oiprâre e `fce{ee,

2::3 ) rfsz$ f`$ ; Qecpir Zvcg, $$$8 ciz$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn, 2::0/Cinbedgpvl Zilemr$%$ – 2=6 z$8 20 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cvszrekedvl Avd`gefe Siris Nil`iqg

ESBD 55=6.5:1.53.7 /äd ciz$%A$ zrf, 7::: fx$ – X:0.7227^. . 7$ Cvrpfg Cidspepv  eidgl  g Rfzvblecee Nil`iqg – Oip râre e `fce{ee$

302$616$2/0=?%/:50$5%>736$7>717$7

Cin$ Dr 07?=3

:0.7222  Vdeqfrsepgpfg Pfodec g Nil`iqfe /7510.2::0% ; 0: gde  ; X`f lg ädaeedgrf^ ) fcoezg `f lvcrv ; Gvrfl F$ Ngredcevc, $$$8 cil$ rf`$ ; Eid G$ Bispgd /zrf$%, $$$ – Co$ ;Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ – 752, X7^ z$ ; aipimr$, scofnf8 25 cn$

Rf{$ ; lb$ rin$, fdml$, ar$, rvs ESBD 55=6.5:1.51.1A$ zrf, 2::: fx$ – X:0.7222^. . 7$ Vdeqfrsepgpfg Pfodec  g Nil`iqfe – Zriafsire – Gbsilqfd  e – Espiref$

3=?$112/0=?%/:57%

Cin$ Dr 02::5

:0.7223  [bârceim, Qlg`Enzispiree ; Espireg Nil`iqfe aglseaecgp `f Qgself Spgpe ) Qlg` [bârceim8 ciz$ ;

R$ Ringdcevc$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 7=7, X7^ z$8 2: cn$ESBD 55=6.52=.=1.5

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

205

A$ zrf, 7 ::: fx$ – X:0.7223^. . 7$ Nil`iqg – Espiref zilepec $

323)320/0=?%(50/0=?%

Cin$ Dr 266

:0.7220  Zizg, Qecpir

Gvpirepelf zvblecf glf Rfzvblecee Nil`iqg; Cinzfd`ev zreqed` irmgde{grfg,sprvcpvrg e avdceidgrfg lir ) Qecpir Zizg$ – Co$ ; PESO, 2::0 /Pezimr$ Irofe%$ – 266,X7^ z$8 27 cn$

Bebleimr$ z$ 262.266$ – Gzgrf cv szrekedvl aedgdc$ gl LME)ISEESBD 55=6.50=.03.3A$ zrf, 6:: fx$ – X:0.7220^. . 7$ Gvpirep  e zvblecf – Nil`iqg – Sprvcpvr  – Irmgde{grf – Avdc  eidgrf$

367)360/0=?%

Cin$ Dr 71=6

:0.7226  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) 

Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0/Ripgzredp%$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 6, 2::0$ – 2::0$ – 7=6 z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.7226^

:76/0=?%

Cin$ Dr 73

:0.7221    ; )  $ '+  2 $ ) Ned$ F`vcgefe glRfz$ Nil`iqg8 gvp$ `f sflfc$ ; Mgledg @ri{`, Qglfdpedg Zlfcg$ – Co$ ; Ä$ F$.Z$":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 765 z$ ; `fs$ cilir$8 20 cn$

ESBD 55=6.1=.06?.6A$ zrf, 6 ::: fx$ – X:0.7221^. . 7$ Lepfrgpvr  vdeqfrsgl  zfdprv cizee$

?27/7::%.53%/:=6$2%

Cin$ Dr 07532

:0.722=  Ngredcevc, Neoge Ae{ec ; Ngd$ zfdprv cl$ g 7:.g ; Zriael rfgl$ Zriael vngdesp ) Neoge Ngredcevc,

Szere`id Rvsv8 cineseg `f fqglvgrf ; Decilgf Bglnv, $$$8 Ned$ F`vcgefe gl Rfz$Nil`iqg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 2=7 z$ ; aem$, pgb$8 20cn$

ESBD 55=6.1=.017.6A$ zrf, 6::: fx$ – X:0.722=^. . 7$ Ae{ec $

63/:=6$3%

Cin$ Dr 0753:

:0.722?  Bvlgp, Qlg`ener Lg{r @vbediqscoe ; Xscvlzpir^ ; Xnedenidimr$^ ) Qlg`ener Bvlgp8 prg`$ äd fdml$

; Evlegd Ribv8 engmede ; Evref Aicg, Decilgf Relfgdv8 ciz$ ; Neoge Bgcedscoe$ – Co$ ;Grc, 2::0 /Cinbedgpvl Zilemr$%$ – ?= z$ ; el$, rfzri`$ cilir8 3: cn$ – /Ngfprebgsgrgbfde `ed sfc$ __%

Rf{$ svbpep$ ; lb$ fdml$ – Bebleimr$ äd pfxp$ – Lespg el$ z$ 11$ – Gzgrf cv szrekedvlaedgdc$ gl Avd`gefe Siris Nil`iqg

ESBD 55=6.17.30:.3

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

26:

A$ zrf, 72:: fx$ – X:0.722?^. . 7$ Scvlzpvr  nidvnfdpgl $ 2$ @vbediqscoe, Lg{ r, 757:.75?2 – Beimrgaee$

=3:$:=7$7/:52% 

Cin$ Dr 070=5

:0.7225  Svalfp `f agrngcesp ; cvlfm$ `f qfrsvre^ ) Edsp$ Dg$ `f Agrngcef8 zecp$ ; QeirflSgapg$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 375 z$ ; el$8 22 cn$

Pfxpf ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl Edsp$ Dg$ `f AgrngcefESBD 55=6.52=.?1.1 /äd svzrgciz$%A$ zrf, 6:: fx$ – X:0.7225^

?27$736$7/0=?%.7/:?2%

Cin$ Dr

:0.723:  Gpivn Rge` Gle F`vcgrfg cvlpvree zilepecf lg flfqee clgsflir lecfglf ; 73$::$:7 – Zf`gmimeg

mfdfrgl ; Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Gpivn Rge` Gle8 Vdeq$ `f Spgp `edNil`iqg$ – Co$ ; S$ d$, 2::0$ – 33 z$ ; `fs$, aem$, pgb$8 27 cn$

Bebleimr$ z$ 33 /= pep$%X:0.723:^

3=$:36$0/:03$2%Cin$ Dr 77=):0

:0.7237  Bgdpv, Emir @rfzp cidspepveidgl ; Scofnf ; Xzfdprv v{vl spv`fdelir^ ) Emir Bgdpv8 Gcg`$

":pfagd cfl Ngrf" g Ned$ Gagcfrelir Edpfrdf gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0/Pezimr$ "Flfdg.Q$E$" SRL%$ – 7=0, X7^ z$8 27 cn$

Bebleimr$ z$ 775.720 /=2 pep$%ESBD 55=6.536.21.6A$ zrf, A$ per$ – X:0.7237^. . 7$ @rfzp cidspepv  eidgl$

302/:=6$?%

Cin$ Dr

:0.7232  Bv`fqece.Zvev, Lelegdg Bg{flf spgpvpvlve e `rfzpvlve$ Lfmeslgef äd szirp ; /cvrs nfpi`eci.`e`gcpec% ) 

Lelegdg Bv`fqece.Zvev, Qeirfl @irmgd8 Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp$ – Co$ ;Qgledfx, 2::0$ – 751 z$8 2: cn$

Bebleimr$ z$ 756.751 /30 pep$%ESBD 55=6.5?::.5.:A$ zrf, 7:: fx$ – X:0.7232^. . 7$ Spgpvpvl e `rfzpvl$ 2$ Szirpvl e `rfzpvl$

30:$72(=51/:=6%

Cin$ Dr

:0.7233  Zrfmperfg pfodec äd zribg `f ädip g zfdpgplidvlve nelepgr ; Xzfdprv v{vlspv`fdelir^ ) Bires Rä degc, Ngrcfl Zinidece, Qermel Fdf.Qiecvlfscv, Cgrnfd Fdf.Qiecvlfscv$ – Co$ ; Qgledfx, 2::0$ – 7?? z$ ; aem$, mrga$, pgb$8 21 cn$

Bebleimr$ z$ 7=1.7?? /7=7 pep$%ESBD 55=6.5?::.6.?A$ zrf, 7:: fx$ – X:0.7233^. . 7$ Ädip – Zrfm perfg pfodec $

=5=$2;3=?$70/:=6%

Cin$ Dr

:0.7230  Mgngr", Gd`rfe 

Nsvrg gzrigzflve ; Xqfrsvre^ ) pfxp, el$, ciz$ ; Gd`rfe Mgngr$ – Co$ ;Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ – 7:2, X2^ z$ ; el$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

262

:0.720:  Nil`iqg ; Xprg`$ `ed rin$^  ) gvp$ ; D$ @gbekg, Q$ Nerid, N$ Vrsv, P$ Lgzecvs8zoipis$ ; N$ Zipârdecof, $$$8 @fz$ ia Pivresn @fqfliznfdp ia pof Rfz$ Nil`iqg$ – Co$; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – X71^ z$ ; aipimr$ cilir$8 25 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.720:^. . 7$ Pvresn – Nil`iqg /fdml$%$

3=5$?6/0=?%

Cin$ Dr 02:75

:0.7207  =  ; Xprg`$ `ed rin$^  )  $ ; $ &", !$ , $ , ;$38 ( ; $ , $$$ &$  +  $ $ –Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – X71^ z$ ; aipimr$ cilir$8 25 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7207^. . 7$ Pvresn – Nil`iqg /rvs$%$

3=5$?6/0=?%

Cin$ Dr 02:27

:0.7202  Cfbipgre, Qglfdpedg @rfzpvl agnelefe ; Xngd$ zfdprv v{vl spv`fdelir^ ) Qglfdpedg Cfbipgre8 Vdeq$ `f

Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ Cgpf`rg @rfzp Ceqel$ – Co$ ; G:N, 2::0$ – 336 z$827 cn$

Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.12.772.:A$ zrf, X2 ::: fx$^$ – X:0.7202^. . 7$ @rfzpvl agnelefe$

30=$17)$10/:=6$?%

Cin$ Dr 5?

:0.7203  Cg{gc, Qepglef Spv`evl e pfodilimeg ngpfreglflir ; Äd`rvngr nfpi`ec lg lvcr$ `f lgb$ ) Qepglef

Cg{gc8 Gcg`$ `f Prgdszirpvre, Edairngpec  e Cinvdecgee$ – Co$ ; Fqrecg, 2::0/Pezimr$ Gcg`$ `f :p$ g Nil`iqfe%$ – 776 z$ ; aem$8 27 cn$ – /Sfr$ "Edmedfref, Prgdszirpe Limespec"%

Bebleimr$ z$ 772 /= pep$%ESBD 55=6.502.6=.7A$ zrf, 6:: fx$ – X:0.7203^

12:$22;125$33/:=1$6%

Cin$ Dr 7::

:0.7200  /, )$ $ 3    '  ; Xzfdprv v{vl spv`fdelir^ )  3$ $$

5, $ %$ 58  $ ; &$ $ %8 $ ;, (   .$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$ – 22 cn$ – /%$ "1$,   ("%

;$ 2$ – 2::0$ – 0:=, X7^ $ – Bebleimr$ z$ 0:6 /76 pep$%$ – ESBD 55=6.502.65.? ;A$ zrf, 6:: fx$ – X:0.7200^

. . 7$ Gdgle{  ngpfngpec  /rvs$%$67=$7)$6/:=6$?%

Cin$ Dr 7:?

:0.7206  #   ) $ ; 3 2', ‡$ – Co$ ; XSFPPREI^, 2::0 /Pezimr$ G:N%$ – =3 z$ ; `egmr$, el$, pgb$8 25 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

263

$   ($   /  ,%?       &$   % $  

ESBD 55=6.5?71.7.6 /äd ciz$%A$ zrf, 2::: fx$ – X:0.7206^. . 7$ Pedfrfp – Sprgpfmee$ 2$ Siceilimeg pedfrfpvlve$

371$301$32.:63$1/0=?%

Cin$ Dr

:0.7201  Pvafhce Nfonfp Afre`vd Zriblfnf e agcpire ge le`fresnvlve faecefdp äd ädprfzred`frelf `ed Nil`iqg ; /äd

bg{g ngpfreglflir cfrcfp$ fafcpvgpf `ed {idg sv`ec g Rfz$ Nil`iqg% ; Szfc$:?$::$:6 – Fcid$ e ngdgmfnfdp äd rgnvr  e `infdev `f gcpeqepgpf ; Gvpirfa$ glpf{fe `f `icpir äd p$ fcid$ ) Pvafhce Nfonfp Afre`vd8 Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ – Co$ ; S$ d$, 2::0$ – 2=, X3^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 2= /= pep$%X:0.7201^

16?$:72$0/0=?%/:03$2%Cin$ Dr

:0.720=  .$, $ $  - ; $ " )  ?$ !$ .8

$;, (    .$ – Co$ ; Fqrecg, 2::0 /Pezimr$G:N%$ – 03 z$8 2: cn$ – /%$ "1$ , , ("%$

Bebleimr$ z$ 07 /5 pep$%ESBD 55=6.502.61.3A$ zrf, 6:: fx$ – X:0.720=^

675$1/:=1$6%

Cin$ Dr 7:0

:0.720?  Sprgpvlgp, IlfmEnzi{epflf; Gbir`grf pfirfpec ) Ilfm Sprgpvlgp8 Gcg`$ `f Prgdszirpvre,

Edairngpec  e Cinvdecgee, Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; Fqrecg, 2::0/Pezimr$ G:N%$ – 56 z$ ; scofnf, pgb$8 2: cn$ – /Sfr$ "Aedgd f e Cidpgbelepgpf"%

Bebleimr$ z$ 57.50 /67 pep$%ESBD 55=6.502.0?.2A$ zrf, 6:: fx$ – X:0.720?^. . 7$ Enzi{epf$

331$22/:=6$?%

Cin$ Dr 7:3

:0.7205  0%:  ; '"$ 2  # $  "'$  $ $; 6.5 $ ) $.$ ; ;$ $ %, 6$ $ $#, ;$ $$ 2, $ 6$ ./$ –.$ ; Qfcpir, 2::0 /Pezimr$ "Rfclgng"%$ – 263, X2^ z$8 20 cn$

ESBD 55=6.5=?2.3.7A$ zrf, 2::: fx$ – X:0.7205^. . 7$ Lepfrgpvr  vdeqfrsgl  /rvs$%$

?27/7::.?=%$:5/:=6$3%

Cin$ Dr 7==

:0.726:  -  ; '"$ 2  # $  "'  $

$ ; = $ ) $ ; ;$ $ %, $ $ $#$ – .$ ; Qfcpir, 2::0 /Pezimr$"Rfclgng"%$ – 225, X2^ z$8 20 cn$ ESBD 55=6.5=?2.6.?

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:5$:3$2::6

266

:0.7266  Qi`, Mofirmof Lg sv` f zgpreg nfg ; Xqfrsvre^ ) Mofirmof Qi`8 ciz$ ; Dgpgleg Pemoedfgd$ –

Co$ ; Lvnedg, 2::0 /Pezimr$ "Rfclgng"%$ – 7=6, X7^ z$8 27 cn$ESBD 55=6.16.75?.0A$ zrf, 2::: fx$ – X:0.7266^

?27$736$/0=?%.7 Qi` 

Cin$ Dr 711

:0.7261  Rgecfq, Zricizef Mgledg Avr`ve ; zif{ef e ngpfngpec ) Zricizef Rgecfq8 el$ ; Ev$

Brgiqfgdv8 ciir`$ ; D$ Alirfg$ – Co$ ; Zidpis, 2::0 / Pezimr$ "Rfclgng"%$ – 75?, X3^z$ ; el$8 2: cn$

ESBD 55=6.52=.10.6A$ zrf, 6:: fx$ – X:0.7261^. . 7$ Lepfrgpvr  rinâd  `ed Nil`iqg – Crepec  lepfrgr $ 2$ Avr`ve, Mgledg,

7501.$$$ – Crepec  e edpfrzrfpgrf$?27$736$7/0=?%$:5

Cin$ Dr 23? 

:0.726=  Crgrf, Zfprv Screfre glfsf ; Xziri`ee^ ) Zfprv Crgrf8 ciz$ ; Emir Onfldecoe$ – Co$ ;

Lvnedg, 2::0 /Pezimr$ "Rfclgng"%$ – 32: z$ ; aipimr$8 27 cn$Rfa$ esp$.lep$ z$ 3:1.372ESBD 55=6.16.75=.1A$ zrf, 2::: fx$ – X:0.726=^. . 7$ Zgri`ee$

?27$736$7/0=?%.= Crgrf

Cin$ Dr 27?

:0.726?  Mvkfl, Gd`rfe@ef bàvnf vd` `fr Nfdsco ; Hinnvdehgpeid Bf{efovdm Bfogd`lvdm ) 

Gd`rfe Mvkfl$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 272 z$ ; el$8 2: cn$Bebleimr$ z$ 2:1 /7: pep$%ESBD 55=6.52=.13.=A$ zrf, 0:: fx$ – X:0.726?^. . 7$ Nf`eced  zizvlgr $

176$?5

Cin$ Dr

:0.7265  Sârbv, SqfplgdgCinzfpfdf `f cvdigpfrf zred cidedvpvre edpfmrgpf ; Moe` nfpi`ec ) 

Sqfplgdg Sârbv, Spflg Cfnirpgd$ – Co$ ; Fzemrga, 2::0 /Pezimr$ "Rfclgng"%$ – 736 z$ ;scofnf, pgb$8 2: cn$

Bebleimr$ z$ 730.736 /31 pep$%ESBD 55=6.520.30.0A$ zrf, 6:: fx$ – X:0.7265^. . 7$ F`vcg ef grpespec $

3=$:31;3=2$?27$:01$72

Cin$ Dr

:0.721:  @rv", Bires 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

261

Alire `f `ir zfdprv :glin' ; Xzvblecespec lepfrgr^ ) Bires @rv8 ciz$ ;Qfridecg @rv$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 760, X7^ z$ ; el$, X?^ z$aipimr$, d$ nv{$8 2: cn$

ESBD 55=6.52=.11.7A$ zrf, 7::: fx$ – X:0.721:^

?27$736$7/0=?%.5 @rv 

Cin$ Dr 221

:0.7217  @%, )$ ( ;  ))E ; &  ( 

 ) 3$ M"$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 56, X7^ z$ ; el$8 2: cn$Pfxp ; lb$ rin$, fdml$, rvs$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ g

Mvqfrdvlve SVGESBD 55=6.52=.?2.3A$ zrf, 72: fx$ – X:0.7217^. . 7$ Rfzirpgkf – Rg`ei$ 2$ Rg`ei – Rfzirpgkf $

165$70(:=:

Cin$ Dr

:0.7212  Mgrgbg, Qlg`enerZilvgdee Irmgdece Zfrsespfde, nf`evl e sdpgpfg > % -' 

-, +0      / ) Qlg`ener Mgrgbg8 f`$ ädmrekep `fCirdflev Nâr{g$ – Co$ ; Coeedv Necgrf fcilimec N, 2::0 /Pezimr$ "Rfclgng"%$ –0:8 0: z$, X72^ z$ aipimr$ cilir$8 2: cn$ – /Cil$ "Dgpvrg"%

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgef zgrgl$ – Cgrpf "qglfp"/"#"%

ESBD 55=6.5?:7.2.:A$ zrf, 7 ::: fx$ – X:0.7212^. . 7$ Zilvgd  e irmgdece, zfrsespfd  e – Nf`evl ädcidkvr pir$

6:2)6:0/0=?%;170$=>736$7>717$7

Cin$ Dr

:0.7213  Cfbgdiqg, D$ D$Scoef `ed espireg irgvlve Bgsgrgbfgscg > %    -$

5" ) D$ D$ Cfbgdiqg$ – XCo$ ; Rfclgng SG^, 2::0$ – 62, X7^8 =6 z$ ; aipimr$,scofnf, pgb$8 20 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgef zgrgl$ – Cgrpf "qglfp"/"#"%$ – Bebleimr$ äd dipf z$ 3?.00$ – Gzgrf cv szrekedvl zgregl gl SRL "Glage H", AZC "Pvrdqfszlgs", SRL "L$ Q$.Pizgl", $$$

ESBD 55=6.53=.77._A$ zrf, A$ per$ – X:0.7213^. . 7$ Irgf – Bgsgrgbfgscg – Nil`iqg$

50/0=?.27%>736$7>717$7

Cin$ Dr

:0.7210  Pridcev, @egdgGlagbfpvl beingsgkvlve zizvlgr ; Zfdprv ngnf e cizee, zfdprv bvdece e

dfzie ) @egdg Pridcev, Evleg Pridcev8 rf`$.ciir`$, cidcfzef, el$ ; Gdg Ngdilf8 ciz$ ;Decilgf Sârbv$ – Co$ ; Rfclgng SG, 2::0$ – 75 z$ ; el $8 2: cn$ – /Cil$ "Rnvrflf"%

ESBD 55=6.53=.70.0A$ zrf, 7 ::: fx$ – X:0.7210^. . 7$ Beingsgk zizvlgr$

:?=$6(176$?2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

26=

Cin$ Dr 267

:0.7216  F`vcg"eg ceqec ; cl$ g 6.g ; Cgefpvl flfqvlve ) rf`$ ; Zgqfl Cfrbvc$ – Co$ ;Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 0? z$ ; el$8 20 cn$ – /Sfr$ "Cgefpf `f lvcrrezrgcpecf "Cgrp`e`gcp"%

A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.7216^ 3/:=6$3%

Cin$ Dr 2:7

:0.7211  F`vcg"eg ceqec ; cl$ g ?.g ; Cgefpvl flfqvlve ) rf`$ ; Zgqfl Cfrbvc$ – Co$ ;Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 17 z$ ; el$8 20 cn$ – /Sfr$ "Cgefpf `f lvcrrezrgcpecf "Cgrp`e`gcp"%

A$ zrf, A$ per$ – X:0.7211^3/:=6$3%

Cin$ Dr 2:2

:0.721=  Mglzfrpfed, L$ Eg$ Zreng nfg fdceclizf`ef ; Xf`$ `f zizvlgre{grf g p$ zfdprv zrfcilgre e flfqee

cl$ zrengrf^ ) L$ Eg$ Mglzfpfed8 prg`$ `ed lb$ rvs ; Eredg @emi`e8 el$ ; N$ Gqfregdiq, $$$8ciz$ ; Qgl`ener [nffq$ – Co$ ; Lepfrg, 2::0 /Cinbedgpvl Zilemr$%$ – 266 z$ ; el$ cilir$821 cn$

Gvp$ zf ciz$ dv fspf ed`ecgp$ – Ed`$ z$ 266$ – CEZ e ed`$ C[V prfcvp fridgp zfcgrpf

ESBD 55=6.=0.?01.6A$ zrf, 3::: fx$ – X:0.721=^. . 7$ Fdceclizf`ee zfdprv cizee$

:?=$6;:3:

Cin$ Dr 07=31

:0.721?  Qilicevc, Lfide` Beilimef ; Ngd$ zfdprv cl$ g 72.g ) Lfide` Qilicevc, Gdg Zispilgcof.

Clvmrv, Selqeg Qvlzf8 cineseg `f fqglvgrf ; Cidspgdped Gd`id, $$$8 Ned$ F`vcg efe glRfz$ Nil`iqg$ – Co$ ; Lvnedg, 2::0 /Cinbedgpvl Zilemr$%$ – 266 z$ ; aem$8 20 cn$

Bebleimr$ z$ 260 /21 pep$%ESBD 55=60.16.750.7A$ zrf, 3::: fx$ – X:0.721?^

6=/:=6$3%

Cin$ Dr 02:20

:0.7215  Med, Bires 

@rvnvl qedvlve äd Nil`iqg ) gvp$ ge pfxpvlve ; Bires Med, Decilgf @gbekg8@fz$ @f{qilpgrfg Pvresnvlve gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0 /CinbedgpvlZilemr$%$ – X20^ z$ ; aipimr$ cilir$8 25 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7215^. . 7$ Qedvre – Nil`iqg$

113$27/0=?%

Cin$ Dr

:0.72=:  Med, Bires 

Pof ]edf Rig` ed Nil`iqg ; Xprg`$ `ed rin$^ ) pfxp gvp$ ; Bires Med,Decilgf @gbekg8 @fz$ ia Pivresn @fqfliznfdp ia pof Rfz$ Nil`iqg$ – Co$ ; S$ d$,2::0 /Cinbedgpvl Zilemr$%$ – X20^ z$ ; aipimr$ cilir$8 25 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

26?

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.72=:^. . 7$ Qedvre – Nil`iqg /fdml$%$

113$27/0=?%

Cin$ Dr

:0.72=7  33, / 

!  /    ; Xprg`$ `ed rin$^ )  $ ; 5  $77, &"8 &$  +  $ $ – Co$ ; S$ d$, 2::0/Cinbedgpvl Zilemr$%$ – X20^ z$ ; aipimr$ cilir$8 25 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.72=7^. . 7$ Qedvre – Nil`iqg /rvs$%$

113$27/0=?%

Cin$ Dr

:0.72=2  @rfzpvrelf e iblemgevdelf zfrsigdflir OEQ edafcpgpf >    " !.(2 $ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ –708 70 z$8 70 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgef zgrgl$ – Cgrpf "qglfp"/"#"%$ – A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.72=2^. . 7$ Zfrsigdf OEQ edafcpgpf – @rfzpvre e iblemg evde$

302$=71;X171$5?;6=?$?2? OEQ^>736$7>717$7

Cin$ Dr

:0.72=3  Mgmgv{, @enepre Bvcghpgd nipealfr ; hfngd qf zeugdi eíed ) @enepre Mgmgv{$ – Co$ ; Zidpis,

2::0 /Pezimr$ "Rfclgng"%$ – 71, 0 z$ ; d$ nv{$8 21 cn$Gzgrf cv szrekedvl G`nedesprgefe Pvrcfpe zfdprv Cilgb$ e @f{qilpgrf

ESBD 55=6.52=.=7.?A$ zrf, 3:: fx$ – X:0.72=3^. . 7$ Nv{ec  zfdprv zegd$

=?1$2

Cin$ Dr 232

:0.72=0  Mgmgv{, @enepre @ñrp zeugdi zeufse ) @enepre Mgmgv{8 dipimrgaef ; Mgbrefl Gd`ridec$ – Co$ ;

Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 76 z$ ; d$ nv{$8 21 cn$Gzgrf cv szrekedvl G`nedesprgefe Pvrcfpe zfdprv Cilgb$ e @f{qilpgrf

ESBD 55=6.52=.=:._A$ zrf, 3:: fx$ – X:0.72=0^. . 7$ Nv{ec  zfdprv zegd$

=?1$2

Cin$ Dr 233

:0.72=6  Mgmgv{, @enepre Nü{ehle ngsgl ; S$ Bvlmgred "Zg`egoķd imlv" g`le peugpri zeufsedf nüseh ) 

@enepre Mgmgv{8 dipimrgaef ; Mgbrefl Gd`ridec$ – Co$ ; Zidpis, 2::0 /Pezimr$"Rfclgng"%$ – 27, X2^ z$ ; d$ nv{$8 21 cn$

Gzgrf cv szrekedvl G`nedesprgefe Pvrcfpe zfdprv Cilgb$ e @f{qilpgrfESBD 55=6.52=.=3.0

A$ zrf, 3:: fx$ – X:0.72=6^. . 7$ Nv{ec  `rgngpec $=?2;=52$6

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

265

Cin$ Dr 236

:0.72=1  Mgmgv{, @enepre Prei "Imlgd" ; hfngd, qeuilidsfl qf zeugdi eíed ) @enepre Mgmgv{8 dipimrgaef ;

Mgbrefl Gd`ridec$ – Co$ ; Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 238 0 z$ ; d$ nv{$8 21cn$

Gzgrf cv szrekedvl G`nedesprgefe Pvrcfpe zfdprv Cilgb$ e @f{qilpgrf

ESBD 55=6.52=.15.1A$ zrf, 3:: fx$ – X:0.72=1^. . 7$ Nv{ec  zfdprv qeilidcfl$ 2$ Nv{ec  zfdprv zegd$

=?=$3(=?1$2

Cin$ Dr 230

:0.72==  Ngnip, Fvmfd Spfg.Limispfg ; Glbvn zegdespec zf nipeqf ailclirecf ) Fvmfd Ngnip, Gd`rfe

Ngnip$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Pezimr$ "Rfclgng"%$ –72: z$ ; d$ nv{$8 25 cn$

Gzgrf cv szrekedvl `lve Zfprv Qgself

ESBD 55=6.=0.==2.? /Lepfrg%$ – ESBD 5=3.1=6.70:.1 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.72==^. . 7$ Nv{ec  zfdprv zegd$

=?1$2

Cin$ Dr 706

:0.72=?  Kisgdv, Faen G ae ; Xzvblecespec lepfrgr^ ) Faen Kisgdv8 `fs$ ; Esge Cârnv8 ciz$ ; Qlg`ener

[nffq$ – Co$ ; Lepfrg, 2::0 /Pezimr$ "Rfclgng"%$ – 33=, X3^ z$ ; `fs$8 27 cn$ – /@fbvp%ESBD 55=6.=0.?61.2A$ zrf, A$ per$ – X:0.72=?^

?27$736$7/0=?%.52 Kisgdv

Cin$ Dr 2?2:0.72=5  Kisgdv, Qfridecg 

Sfdpenfdpvl `rgmispfe ; Xqfrsvre^ ) Qfridecg Kisgdv8 ciz$ ; Glfx Vssi}$ –Co$ ; Lepfrg, 2::0 /Pezimr$ "Rfclgng"%$ – 7?2, X2^ z$8 2: cn$ – /@fbvp%

ESBD 55=6.=0.?05._A$ zrf, 6:: fx$ – X:0.72=5^

?27$736$7/0=?%.7 Kisgdv

Cin$ Dr 227

:0.72?:  @enepriq, Levbiner Zriblfnf e agcpire `f mfspevdf g rescvrelir äd ngdgmfnfdpvl bgdcgr ; Szfc$

:?$::$:6 – Fcid$ e Ngdgmfnfdp äd rgnvr  e `infdev `f gcpeqepgpf ; Gvpirfa$ gl

pf{fe `f `icpirgp äd p$ fcid$ ) Levbiner @enepriq8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$– Co$ ; S$ d$, 2::0$ – 21 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 20 /= pep$% e äd dipflf `f svbsilX:0.72?:^

16?$:72$0;331$=7;33:$737$=/0=?%/:03$2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

21:

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

ICPINBREF 2::0

:0.72?7  Sprgpgd, Eid Pfgprvl cizeelir ; Zefsf, cinzi{eee, ädscfdre cv rfcingd`re e e`fe ) Eid

Sprgpgd$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 2: cn$ – /Cil$ "Pfgprvl cizeelir"%Qil$ 7$ – 2::0$ – 0: z$ – A$ zrf, A$ per$ – X:0.72?7^

=52$5

Cin$ Dr

:0.72?2  Zgqlecfdcv, Sfrmev Cgefp `f spv`ev lg espireg lepfrgpvree vdeqfrsglf ; Gdpecoepgpfg e Fqvl Nf`ev ;

Xsespfnvl 7^ ) Sfrmev Zgqlecfdcv$ – Co$ ; Lepfrg /f`vcgeidgl%, 2::0 /Pezimr$"Rfclgng"%$ – 71=, X7^ z$8 27 cn$

Bebleimr$ lg saârepvl pfnflirESBD 55=6.=0.?6?.5A$ zrf, 7::: fx$ – X:0.72?2^. . 7$ Lepfrgpvr  vdeqfrsgl  – Fqvl Nf`ev – Espiref e crepec $

?2/7::.?=%$:5/:=6$?%Cin$ Dr 262

:0.72?3  Ci{gre, Pv`ir Beilimef ; Cl$ g ?.g ; Moe`vl zriafsirvlve ) Pv`ir Ci{gre8 cineseg `f fqglvgrf ;

Gd`rfe Dfmrv, $$$8 zrf{$ mrga$ ; Qlg`ener [nffq8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$; Lepfrg, 2::0 /Pezimr$ "Rfclgng"%$ – =?, X7^ z$ ; scofnf8 20 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfdfrgl Iblemgpirev äd Rfz$Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl 

ESBD 55=6.=0.?::.=A$ zrf, A$ per$ – X:0.72?3^. . 7$ Beilimef – Nfpi`ecg zrf` ree$

3=2$?6=$:01$70

Cin$ Dr 762

:0.72?0  .&, ? 5- ; ? $ ; .$   ' )  ;  ./8 cinseg `f

fqglvgrf ; Gd`rfe Dfmrv, $$$8 . " $ 8 2$ ($  "$ ; !  6$ – Co$ ; Lepfrg, 2::0 /Pezimr$ "Rfclgng"%$ – =1, X3^ z$ ;scofnf8 20 cn$

Flgb$ cidairn Zriefcpvlve `f Rfairn g Ädq$ Mfdfrgl Iblemgpirev äd Rfz$Nil`iqg, ciaedgdgp `f Bgdcg Nid`egl 

ESBD 55=6.=0.?63.?A$ zrf, 7::: fx$ – X:0.72?0^ – – 7$ Beilimef – Nfpi`ecg zrf` ree /rvs$%$

3=2$?6=$:01$70

Cin$ Dr 235

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

217

:0.72?6  "Senzi{eidvl edpfrdg"eidgl gl pedfrelir cfrcfppire" /2::08 Coeedv%$Senzi{eidvl edpfrdgeidgl gl pedfrelir cfrcfppire, 25.3: gzr$, 2::0 ) cil$ rf`$ ; Qg`enCikicgrv /zrf$%,$$$$ – F`$ g 2.g$ – Co$ ; GSFN, 2::0$ – 25 cn$

Qil$ 2$ – 2::0$ – 76= z$ ; `egmr$, pgb$ – Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ – Pfxpf ; lb$ rin$, ar$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=6.20?.5; 36,:: lfe, =: fx$ – X:0.72?6^ Xqf{e BDN Dr 77.2::0^

:?2(3=3$133/0=?%>::

Cin$ Dr 7:3

:0.72?1  "Edpfmrgrfg Fvrizfgd  e Cinzfpepeqepgpfg fcidinec", senzi{$ edp$/2::08 Coeedv%$ Senzi{eid edpfrdgeidgl "Edpfmrgrfg Fvrizfgd e Cinzfpepeqepgpfgfcidinec", 23.20 sfzp$ 2::0, Coeedv ) cinepfpvl `f zrimr$ ; MremirfBflispfcedec,$$$$ – Co$ ; GSFN, 2::0$ – 25 cn$

Qil$ 7$ – 2::0$ – 3=7 z$ ; aem$, pgb$ – Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ Edsp$ Dg$ `f Cfrcfp$ Fcid$ gl Gcg`$ Rinâdf$ Gcg`$ `f Spv`ee Fcid `edBvcvrfpe$ Edsp$ `f Cfrcfp$ :p$ gl Gcg`$ `f :p$ `ed Nil`iqg$ – Pfxpf ; lb$ rin$, fdml$,ar$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=6.21:.? ; =6,:: lfe, 1: fx$ – X:0.

72?1^ Xqf{e BDN Dr 77.2::0^  335$52/:?2%>736$7>717$7>733$7

Cin$ Dr 70:

:0.72?=  Pvrciq, Flfdg Pfodilimeg e irmgde{grfg cinfrvlve ; /Ed`ec$ nfpi`ecf zfdprv sfnedgrf e

lvcr$ zrgcpecf% ) Flfdg Pvrciq8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Agc$ "Bvsedfss eg`nedespr$ gagcfrelir"$ Cgpf`rg "Cinfr, pvresn, sfrqecee oipflefrf"$ – Co$ ; GSFN,2::0$ – ?7 z$8 27 cn$

Bebleimr$ z$ ?:.?7 /2? pep$%ESBD 55=6.=6.202._5,?: lfe, 7:: fx$ – X:0.72?=^

335$7/:=1$6%Cin$ Dr 16

:0.72??  "Ngdgmfnfdpvl rfsvrsflir flfcpridecf äd bebleipfcelf `ed Nil`iqg",cida$ dg"$ /28 2::78 Coeedv%$ Ngdgmfnfdpvl rfsvrsflir flfcpridecf äd bebleipfcelf`ed Nil`iqg ; G 2.g cidafred dgeidgl ; Rfz$ Nil`iqg, Coeedv, 2:.27 sfzp$ 2::7 ) ciir`$ ; Selqeg Moedcvliq$ – Co$ ; GSFN, 2::0$ – 7:7, X2^ z$ ; `egmr$8 2: cn$

Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Bebl$ GSFN$ – Bebleimr$ lgsaârepvl grp$

?,6: lfe, 7:: fx$ – X:0.72??^. . 7$ Bebleipfce – Nil`iqg – Edairngpe{grf$

:2=/0=?%;::0/:?2%

Cin$ Dr 72=:0.72?5  Rfzvblecg Nil`iqg ; Brfqegr spgpespec ) @fz$ Spgpespec e Siceilimef gl Rfz$

Nil`iqg8 cil$ rf`$ ; Qepglef Qglciq /zrf$%,$$$$ – Co$ ; Spgpespecg, 2::0 /Pezimr$ "Crei"SG%$ – 70 cn$ – /Spgpespecg Nil`iqfe%

$$$ 2::0$ – 2::0$ – 723 z$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – ESBD 55=6.5=61.1.1 ; A$ zrf, 0:: fx$ – X:0.72?5^

. . 7$ Nil`iqg – @f{qilpgrf `fnimrgaec , sicegl , fcidinec  – @gpf spgpespecf$

371(33?/0=?%/:?3$07%

Cin$ Dr =7?

:0.725:  Rfzvblecg Nil`iqg äd cearf > Nil`iqg ed aemvrfs ; Cvlfm$ svccedp `f eda$spgpespecf ; Soirp Spgpespecgl Biih ) @fz$ Spgpespec e Siceilimef gl Rfz$ Ni`liqg8 cil$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

212

rf`$ ; Qepglef Qglciq /zrf$%, $$$$ – Co$ ; Spgpespecg, 2::0 /Pezimr$ "Crei" SG%$ – 27 cn$ –/Spgpespecg Nil`iqfe%

$$$2::0$ – 2::0$ – 223 z$ ; `egmr$, pgb$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – ESBD55=6.5?2?.:.? ; A$ zrf, 0:: fx$ – X:0.725:^

. . 7$ @f{qilpgrf sicegl  – Nil`iqg – @gpf spgpespecf$ 2$ @f{qilpgrf fcidinec  – Nil`iqg – @gpf spgpespecf$

371(33?/0=?%/:?3$07%>736$7>777

Cin$ Dr 7:60

:0.7257  Afnfelf e brbgee äd Rfzvblecg Nil`iqg > 90    '   "  ; Cvlfm$ spgpespec ) @fz$ Spgpespec  e Siceilimef gl Rfz$Nil`iqg$ – Co$ ; Spgpespecg, 2::0 /Pezimr$ SG "Crei"%$ – 5? z$ ; pgb$8 27 cn$ –/Spgpespecg Nil`iqfe%

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl Iaecevlve RfmeidglVDEAFN zfdprv >relf CSE

ESBD 55=6.5=61.5.:A$ zrf, 76: fx$ – X:0.7257^

. . 7$ Sprvcpvr  sicegl  – Afnfe – B rbg e – Nil`iqg – @gpf spgpespecf$ 2$Afnfe – Nil`iqg – @gpf spgpespecf$ 3$ B rbg e – Nil`iqg – @gpf spgpespecf$ 0$Spgpespecg mfd`fr – Nil`iqg$

371$301/0=?%/:?3$07%>736$7>717$7

Cin$ Dr 7::?

:0.7252  8$,  .' ' ; %"$ 2 ) , )8 2$ ;

!$ -/#$ – .$ ; , 2::0 /;$  %$ – =?, X7^ z$8 7= cn$$  ($  7  -$ .#7, .#$ "0 $,

$ $  $  ESBD 55=6.5=15.5.5

A$ zrf, 3:: fx$ – X:0.7252^ ?27$717$7/0=?%.7 ) 

Cin$ Dr

:0.7253  , )G$ 5-    -‡ ; X"$ 2^ )  3+  ?8

2$ ; !$ -/#$ – .$ ; , 2::0 /;$  %$ – ?5, X2^ z$8 7= cn$$   ($   .-  $ "0  $ ,

7 -$ .#7, .#$ "0 $, $$$

ESBD 55=6.5?3=.:.=A$ zrf, 3:: fx$ – X:0.7253^?27$717$7/0=?%.7 ? 

Cin$ Dr

:0.7250  )5, $ ($.  -  /7, -", "% ; $

" ) %$ $ 3#8 $ ;, (  .$ – .$ ;?, 2::0 /Pezimr$ G: g Rfz$ Nil`iqg%$ – 03, X7^ z$ ; `fs$8 2: cn$ – /%$ "1$, , ("%$

Bebleimr$ z$ 03 /6 pep$%

ESBD 55=6.502.67.2A$ zrf, 6:: fx$ – X:0.7250^672$==/:=1$6%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

213

Cin$ Dr 773

:0.7256  Beqil, LfidLfcee lg gdgle{g ngpfngpec ) Lfid Beqil, Neoge Bvlgp8 Gcg`$ `f

Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$ – /Sfr$"Pfiref Fcid$, Ngpfngpec, Edairngpec"%$ – 22 cn$

Qil$ 2$ – 2::0$ – 355, X7^ z$ – Bebleimr$ z$ 35= /76 pep$%$ – ESBD 55=6.502.6?.

_ ; A$ zrf, 6:: fx$ – X:0.7256^. . 7$ Gdgle{g ngpfngpec $67=$7)$6/:=6$?%

Cin$ Dr 7:=

:0.7251  Pfpfrcfq, Qglfrev Fxgnedgrfg nf`eci.lfmgl g cg`gqrvlve lg agg licvlve ; /ngpfregl `e`gcpec% ) 

Qglfrev Pfpfrcfq, Qecpir Ngpfecec, Gd`rfe Z`vrf$ – Co$ ; Flgd.zilemrga, 2::0$ – 1? z$ ;aem$8 27 cn$

Bebleimr$ z$ 1=.1? /22 pep$ äd lb$ rin$, rvs%ESBD 55=6.5?3:.3.:A$ zrf, 7::: fx$ – X:0.7251^

. . 7$ Fxzfrpe{g nf`ecgl $ 30:$11/:=6%

Cin$ Dr

:0.725=  Sicefpgpfg ceqel  e enzgcpvl fe gsvzrg zricfsflir `f prgdsairngrf ; sp$gdglepec ) Vdeq$ `f Spgp `ed Nil`iqg, Avd`g eg A$ Fbfrp /Mfrngdeg%, Cfdprvl "Cgzpfs"/Nil`iqg%, Cfdprvl Cfzi /Nil`iqg%8 ciir`$ ; Qglfrev Nidfgmg$ – F`$ p$ – Co$ ; FlgdZilemrga, 2::0$ – 51 z$8 27 cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ –

Gzgrf cv szrekedvl Avd`gefe Aref`reco Fbfrp /Mfrngdeg%ESBD 55=6.5?7=.7.2A$ zrf, 2:: fx$ – X:0.725=^. . 7$ Zilepilimef – Sicefpgpf ceqel $ 2$ Sicefpgpf ceqel  – @f{qilpgrf – 

Prgdsairngrf$32$::7;371$3/:?2%>736$7>717$7

Cin$ Dr

:0.725?  /%, $ $;2 /+-  '2  ; '"$

" ; 2.2  $ )  5"  $ $8 $ $ ; !$ 8 ;2$ . $ .($ $ – .$ ; ;, 2::0$ – 27 cn$

.$ 2 ; %    2'2     -  .8%$ – 2::0$ – 3?1, X3^ z$ ; `fs$ – Bebleimr$ z$ 3?1.3?5/1= pep$%$ – ESBD 55=6.5==7.0.1 ; A$ zrf , 7:: fx$ – X:0.725?^

. . 7$ Sespfnf `f cingd`   e rfmlgrf /rvs$%$ 2$ Ni`flgrfg sespfnflir `f cglcvlgpir /rvs$%$

1?7$6$:7=;::0$070$23/:=6$?%

Cin$ Dr ?:

:0.7255  Crgrf, Zfprv Zvdcpvl `f rfzfr ; Xqfrsvre, dvqflf, zefsf, zgri`ee^ ) Zfprv Crgrf8 ciz$ e pep$

aglsf `f Esge Cârnv$ – F`$ g 3.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Cinbedgpvl Zilemr$%$ – 2?1, X2^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) 

cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 cidcfzef mrga$ g cil$ ;Qlg`ener [nffq8 67=%$Rfa$ esp$.lep$ z$ 2=6.2?3

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

210

ESBD 55=6.=0.?03.: /Lepfrg%$ – ESBD 5=3.1=6.2:7.7 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7255^

?27$736$7/0=?%.7)$3 Crgrf

Cin$ Dr 07?12

:0.73::  Ogrgbgmev, Ri`ecg Bg{flf cidpgbelepee ; Zrflfmfre ) Ri`ecg Ogrgbgmev8 f`$ rfsz$ ; Dgpgleg

Cvrgmv8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Pfodilimef e Ngdgmfnfdp äd Ed`$ Glenfdpgr$Cgpf`rg `f Fcid$ e Ngdgmfnfdp äd Ed`$ – Co$ ; VPN, 2::0$ – 67, X7^ z$ ; scofnf,pgb$8 3: cn$

Bebleimr$ z$ 06 /5 pep$%A$ zrf, 7:: fx$ – X:0.73::^. . 7$ Cidpgbelepgpf$

16=/:=6%

Cin$ Dr =7

:0.73:7 

Esprgpe, Sfrmev M$ Zrimrgngrf ; Edeegle{grf äd lenbgkflf C e C( ; Ceclv `f zrflfmfre ) Sfrmev M$Esprgpe8 rf`$ rfsz$ ; Zgqfl Desperevc8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Rg`eiflfcpridec  ePflfcinvdecgee$ Cgpf`rg Sespfnf Izpiflfcpridecf$ – Co$ ; VPN, 2::0$ – 77= z$ ; aem$,pgb$8 2: cn$

Bebleimr$ z$ 77= /5 pep$%A$ zrf, 76: fx$ – X:0.73:7^. . 7$ Lenbgkf `f zrimrgngpf C e C($ 2$ Zrimrgngrf – Lenbgkf C e C($

::0$03/:=6%

Cin$ Dr 10

:0.73:2  Mirf, Flfdg 

Lf argdíges `v pfcodecefd ; ålgb$ nåpoi`ewvf zivr lfs åpv`egdps `f lg agcvlpå`f cidsprvcpeid nåcgdewvf ) Flfdg Mirf8 Vdeq$ Pfco$ `f Nil`iqg$ – Co$ ; VPN,2::0$ – ?3, X7^ z$8 2: cn$

A$ zrf, 2:: fx$ – X:0.73:2^?77$733$7;127/:=1$6%

Cin$ Dr 15

:0.73:3  Nisciqece, Sfrmf@fszrf dgpvr ; S mâd`en fcilimeg ) Sfrmf Nisciqece8 f`$ ädmrekep `f

Zgscgl @ebef8 prg`$ `ed lb$ ar$ ; Neoge Mrveg Diqgc$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – 202 z$8 22 cn$ – /Legdpvl sicegl%$

Pep$ irem$ ; @f lg dgpvrf ; Zivr zfdsfr l-åcilimef, 2::2$ – Ggzrf cv szrekedvl

Avd`gefe Siris Nil`iqg e Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ – Bv`gzfspgESBD 55=6.1=.02=.6A$ zrf, 7::: fx$ – X:0.73:3^. . 7$ Fcilimef$

6:2)6:0

Cin$ Dr 02:6:

:0.73:0  F`vcg"ef zfdprv pilfrgd ) rf`$ rfsz$ ; Dg`eg Crespfg$ – Co$ ; CfdprvlF`vcgeidgl "Zri @e`gcpecg", 2::0 /Cinbedgpvl Zilemr$%$ – 1: z$ ; el$8 20 cn$ – Svzl$ glrfq$ `f pfiref e zrgcpec f`$ "@e`gcpecg Zri$$$"

Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvl aedgdc$ gl Mvqfrdvlve SVGA$ zrf, A$ per$ – X:0.73:0^

. . 7$ F`vcg ef zfdprv pilfrgd $ 2$ Pilfrgd  – Ädq nâdp – F`vcg ef$3=$:70$63

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

216

:0.73:6  Mrfnglscoe, GdgpilEdairngpecg ; Sprvcpvrg cglcvlgpirvlve ; Ngd$ zfdprv cl$ g 7:.g ) Gdgpil

Mrfnglscoe, Evref Nicgdv, Lv`nelg Mrfnglscoe$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – 721, X7^ z$ ; aem$8 20 cn$

Bebleimr$ z$ 72= /7? pep$%ESBD 55=6.1=.066.:A$ zrf, 6 ::: fx$ – X:0.73:6^

. . 7$ Edairngpecg – Sprvcpvrg cglcvlgpirvlve$ 2$ Sprvcpvrg cglcvlgpigrflir$::0$02/:=6$3%

Cin$ Dr 07521

:0.73:1  Rszvdsvrelf lg pfspflf `f nfcgdec pfirfpec ; Ngpfregl `e`gcpec ) Vdeq$Pfo$ g Nil`iqfe$ Agc$ Cglcvlgpigrf, Edairngpec, Necriflfcpridec$ cgpf`rg Nfcgdec pfirfpec8 flgb$ ; Neoge >izg$ – Co$ ; VPN, 2::0$ – 25 z$8 2: cn$

A$ zrf, 7:: fx$ – X:0.73:1^637/:=1$6%

Cin$ Dr 16

:0.73:=  Glenfdpre cv gz e cgdgle{re ; Äd`rvngr nfpi`ec zfdprv zriefcpvl `f gd ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Vrbgdesn e Groepfcpvr$ Cgpf`rg Fcipfodef,Ngdgmfnfdp Fcilimec e Edmedfreg Gzflir VDFSCI)Civspfgv8 glcp$ ; Sfrmev Cglis,$$$ – Co$ ; VPN, 2::0$ – 66 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 60 /? pep$%A$ zrf, 7:: fx$ – X:0.73:=^

12?$7/:=1$6%

Cin$ Dr =1

:0.73:?  Lf argdíges `f l-glenfdpgpeid ; ålgb$ nåpoi`ewvf ) Vdeq$ Pfco$ `f Nil`iqg$@åz$ Lgdmvfs Ni`frdfs8 flgb$ ; Ngreg Esgc8 ciir`$ ; Dedg [mgr`gd, Kirk Cevngc$ –Co$ ; VPN, 2::0$ – 27? z$8 2: cn$

Bebleimr$ z$ 7?:.7?7 /01 pep$%A$ zrf, 76: fx$ – X:0.73:?^. . 7$ Lenbg argdcf{  – Glenfdpf – Pfxpf$

?77$733$7;107)102/:=1$6%

Cin$ Dr =3

:0.73:5  Zriblfnf `f ae{ec ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Rg`eiflfcpridec  ePflfcinvdecgee$ Cgpf`rg Ae{ec8 glcp$ ; Glfxgd`rv Rvsv, Szere`id Rvsv8 rf`$ rfsz$ ;Neoge Ngredcevc$ – Co$ ; VPN, 2::0$ – 57 z$ ; pgb$8 2: cn$

Bebleimr$ z$ ?5 /= pep$%A$ zrf, 76: fx$ – X:0.73:5^

63/:=1$6%

Cin$ Dr ?0:0.737:  0    ( )  ;2$ .  $  $ 7   

;$ .($ (8 $ ;   , %  8$ $ ; 2 ' $ – .$ ; ;, 2::0$ – 51 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 50 /= pep$%A$ zrf, 76: fx$ – X:0.737:^

63/:=1$6%

Cin$ Dr ?3

:0.7377  Ricg, Gd`rfe Gzirpvl ae{ecegdvlve nf`ecgl äd rfszfcpgrfg rg`eizripfcefe äd edspepveg

sgdepgr ) Gd`rfe Ricg, Leleg Gmgcoe8 rf`$ rfsz$ ; Dgpgleg Ripgrv8 Ned$ Sdpee glRfz$ Nil`iqg, Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; VPN, 2::0$ – 3: z$8 2: cn$Bebleimr$ z$ 2=.2? /76 pep$%$ – A$ a$ `f pep$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

211

A$ zrf, 2:: fx$ – X:0.7377^170$?$:?1$6/:=1$6%

Cin$ Dr =2

:0.7372  Izpecg id`vlgpiref$ Ae{ecg gpinvlve$ Ae{ecg cirzvlve sile` ; Äd`rvngr `f lgb$lg ae{ec ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Rg`eiflfcpridec e Pflfcinvdecgee$ Cgpf`rgAe{ec8 glcp$ ; Zriaere Bgr`fcoe, $$$ – Co$ ; VPN, 2::0$ – =6 z$ ; aem$8 2: cn$

Bebleimr$ z$ =0 /6 pep$%A$ zrf, 3:: fx$ – X:0.7372^636/:=1$6%

Cin$ Dr 1=

:0.7373  Avdc"eidgrfg zinzflir cvzlgpf äd zgrglfl ; Äd`rvngr nfpi`ec zfdprv lfceepfirfpecf, zrgcpecf e `f lgb$ ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Vrbgdesn e Groepfcpvr$Cgpf`rg Fcipfodef, Ngdgmfnfdp Fcilimec e Edmedfreg Gzflir VDFSCI)Civspfgv8glcp$ ; Elef >frdg, $$$ – Co$ ; VPN, 2::0$ – 0=, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 01.0= /25 pep$%A$ zrf, 7:: fx$ – X:0.7373^

127$1?/:=1$6%

Cin$ Dr =0

:0.7370  Legd"e irmgdece ; Äd`rvngr `f lgb$ ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Vrbgdesn eGroepfcpvr$ Cgpf`rg Ce Afrgpf, @rvnvre e Zi`vre8 flgb$ ; Gvrflegd Rvblecegv,Gdgpilef Cg`icedeciq$ – Co$ ; VPN, 2::0$ – 36, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 3? /73 pep$%A$ zrf, 7:: fx$ – X:0.7370^

157$2)$3/:=1$6%

Cin$ Dr ?7

:0.7376  ., $ $  ; $ "    $ " ) !$ !$

. 8 $ ;, (    .$ – .$ ; ?, 2::0/Pezimr$ G: g RN%$ – 777 z$ ; `fs$, `egmr$, pgb$8 2: cn$ – /%$ ",  -"%

Bebleimr$ z$ =2 /= pep$%ESBD 55=6.502.12.?A$ zrf, 6:: fx$ – X:0.7376^

12:$22/:=1$6%

Cin$ Dr 770

:0.7371    2      2  - ;'"$ " )  ;2$ .  $  $        2$ .($     ;8 $ ; $ !$ , ‡8

$ $ ; $ !$ $ – .$ ; ;, 2::0$ – 6:, X7^ z$ ; `fs$, pgb$8 2: cn$Bebleimr$ z$ 6: /= pep$%A$ zrf, 7:: fx$ – X:0.7371^

161$:=3/:=1$6%

Cin$ Dr 13

:0.737=  Grgn, FaenZrizrefpelf izpecf glf svlae{elir nvlpecinzidfde sprgpeaecge ; Nidimr$ ) Faen

Grgn8 rf`$ p$ ; Q$ Kepgre8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs" SRL%$ – 75? z$ ; aem$, pgb$8 20 cn$

Rf{$ ; lb$ fdml$ – Bebleimr$ z$ 7?6.75? /236 pep$%ESBD 55=6.5=57.=.3

A$ zrf, 7:: fx$ – X:0.737=^. . 7$ Sfnecid`vcpire – Izpec $63=$377$322;127$376$65;636

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

21=

Cin$ Dr

:0.737?  /, $$ 8      "  -    02  '2 

2     ; Xzfdprv v{vl spv`fdelir^ ) $ $ 5#8 = 

    $$ . $ $ – Co$ ; S$ d$, 2::0 /Pezimr$"Serevs" SRL%$ – 217 z$8 20 cn$

Bebleimr$ z$ 7?6.7?5 /76: pep$%ESBD 55=6.5?33.:.? /Pezimr$ "Serevs" SRL%A$ zrf, 77:: fx$ – X:0.737?^. . 7$ @rfzpvrelf invlve /rvs$%$

307$237$70

Cin$ Dr

:0.7375  Rgzcfg, Neogel Zf`ignzflifcilimeg ; Bg{g `f{qilpree `vrgbelf g qepecvlpvree äd Rfz$

Nil`iqg ; Xnidimr$^ ) Neogel Rgzcfg$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs" SRL%$ – 232

z$ ; aem$, pgb$8 22 cn$Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ z$ 2::.237 /357 pep$%ESBD 55=6.5?33.2.0 /Pezimr$ "Serevs" SRL%A$ zrf, 6:: fx$ – X:0.7375^. . 7$ Qepecvlpvr  – Nil`iqg – Gszfcp fcilimec$

130$?$:6/0=?%;33?$03

Cin$ Dr

:0.732:  Clv{g cid`vcpirvlve gvpi ; prgdszirp G@R ) Cfdprvl :p$ `f Sfcvrepgpf g

Cercvlgefe$ – Co$ ; CCRF "Zrfsg", 2::0 /Pezimr$ "Serevs" SRL%$ – 0= z$, X71^ z$ el$cilir$8 2: cn$ – /Sfcvrepgpfg lg prgaec ädsfgnd qeg%ESBD 55=6.5156.3.0A$ zrf, 3::: fx$ – X:0.732:^. . 7$ Prgdszirp gvpi – Zrfscrez  ee$

161$73/:31%

Cin$ Dr 7?0

:0.7327  Rfmvlgnfdpvl prgdszirpvrelir gvpi `f clpir e bgmgkf ) Ned$Prgdszirpvrelir e Cinvdecgeelir gl Rfz$ Nil`iqg8 ciir`$ f`$ ; Decilgf :glgre$ – Co$ ;CCRF "Zrfsg", 2::0 /Pezimr$ "Serevs" SRL%$ – =?, X7^ z$8 2: cn$ – /Sfcvrepgpfg lgprgaec ädsfgnd qeg%

ESBD 55=6.5156.6.:A$ zrf, 7::: fx$ – X:0.7327^. . 7$ Prgdszirp `f zfrsigdf e ngra  – Rfmvlgnfdpf$

161$73$:26/:?3$737%>736$7>717$7

Cin$ Dr 721

:0.7322  Ng{elv, MofirmofEd`fzfd`fdg e `fndepgpfg ; Fsfvre, grp$ e `eglimvre ) Mofirmof Ng{elv8

zrf{$ mrga$ ; Eg$ Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::0 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 355z$8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

21?

ESBD 55=6.1:.7?3.5A$ zrf, 7::: fx$ – X:0.7322^. . 7$ @fndepgpf dg eidgl $

323)320/0=?%

Cin$ Dr 36=5

:0.7323  Nicgdv, Ngreg

Edpfrqevre äd `i ngkir ; X`f fpdilimef cv zfrsidglepe `ed cvlpvr^ ) NgregNicgdv$ – Co$; Fpodinv{ec, 2::0 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 2:: z$ ; aipimr$8 27 cn$Gzgrf cv szrekedvl aedgdc$ gl `lve G$ KisgdESBD 55=6.5?73.:.6A$ zrf, 7::: fx$ – X:0.7323^

35/:0=$63%

Cin$ Dr

:0.7320  Mrfnglscoe, Gdgpil Edairngpecg$ Lenbgkvl Zgscgl ; Ngd$ zfdprv cl$ 5.77 ) G$ Mrfnglscoe, E$

Nicgdv, E$ Szedfe8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ä$ F$.Z$ ":peedg", 2::3/Pezimr$ F`$ "Vdeqfrsvl"%$ – 266, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 261ESBD 55=6.1=.362._A$ zrf, 6::: fx$ – X:0.7320^. . 7$ Edairngpec  – Lenbgkvl Zgscgl$ 2$ Lenbgkvl Zgscgl$

::0$03/:=6$3%

Cin$ Dr 31:6

:0.7326  @iv qefe e i `rgmispf ; Ed nfniregn @iedg e Eid Gl`fg.Pfi`iriqece ;Xcvlfm$ `f câdpfcf^ ) Xgvp$ `f sflfcef^ ; Crespiair Gl`fg.Pfi`iriqece8 GI "@iv edenemfnfdf"$ – Co$ ; XVdeqfrsvl^, 2::0$ – 22 cn$

Qil$ E$ – 2::0$ – 273, X7^ z$ ; aipimr$, d$ nv{$ – Gzgrf cv szrekedvl aedgdc$ gl

Bdcee `f Fcidinef S$G$ – ESBD 55=6.500.=7._ ; A$ zrf, 2::: fx$ – X:0.7326^. . 7$ Nv{ec  nil`iqfdfgsc $=?0/:?2$2%

Cin$ Dr 3025

:0.7321  Jcoeizv, Cidspgdped Lenbg e lepfrgpvrg rinâd ; Ngd$ zfdprv cl$ g 7:.g, lecfv ) Cidspgdped

:coeizv, Ngrcflg Qâlcv.:coeizv$ – Co$ ; Lepfrg /f`vcgeidgl%, 2::0 /Pezimr$ F`$"Vdeqfrsvl"%$ – 20=, X3^ z$ ; el$8 21 cn$

ESBD 55=6.=0.?13.6A$ zrf, 6=6: fx$ – X:0.7321^. . 7$ Lepfrgpvrg rinâd  – Crepec  lepfrgr $

?27$736$7$:5(?27$736$7/0=?%$:5/:=6$3%Cin$ Dr 3322

:0.732=  Spv`ee zreqed` vpele{grfg pfodilimeelir glpfrdgpeqf zfdprv brinvrg `f nfpel ) Ned$ Fcilimefe e Rfsvrsflir Dgpvrglf gl Rfz$ Nil`iqg8 prg`$ e rf`$ ; Gdgpil Prä $ –Co$ ; S$ d$, 2::0 /Pezimr$ "Serevs"%$ – 2: cn$

Qil$ 2 ; Pfodilimee fcilimec zvrf vpele{gpf äd relf cv fcidineg äd prgd{eef$ –2::0$ – 10 z$ ; el$ cilir$, pgb$ – Bebleimr$ äd pfxp$ – A$ zrf, 7::: fx$ – X:0.732=^

. . 7$ Fcilimef – Pfodilimee – Zripfc  ef$6=0

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

215

:0.732?  Moe`vl avdceidgrvlve zvblec ; cirfszid`fdg e pfodecg sfcrfpgregpvlve ) Cfdprvl Dg$ `f Pfrnedilimef8 glcp$ ; Edmg @rv, $$$ – F`$ g 6.g, cinzl$ e rfq{$ –Co$ ; Cfdprvl Dg$ `f Pfrnedilimef, 2::0 /Pezimr$ "Enzrengdp"%$ – 51, X3^ z$8 2: cn$

Bebleimr$ z$ 51 /77 pep$%ESBD 55=6.5=25.7.?A$ zrf, 7::: fx$ – X:0.732?^. . 7$ Nvdcg `f beriv – Cirfszid`fd  g – Sfcrfpgregp – Moe`vre$ 2$

Sfcrfpgregp – Sfrqecee `f beriv – Moe`vre$167$0)$5;362$:?/:31%

Cin$ Dr

:0.7325   , ? 6/  )  ;  &$ – Co$ ; Lgberedp, 2::0

/Pezimr$ "Flfdg Q$E$"%$ – 37 z$ ; el$8 2: cn$Dvnflf g`fqrgp gl gvp$ ; Zglg`e Pgpegdg

ESBD 55=6.503.25.2A$ zrf, 7::: fx$ – X:0.7325^. . 7$ Gsprilimef – [i`egc /rvs$%$

732$622$2

Cin$ Dr

:0.733:  Ngcoe`id, Qepglef Gszfcpf glf prgpgnfdpvlve zrfizfrgpir äd izfrgee cidsfrqgpigrf `f irmgd lg

zgcefdpflf cv cgdcfr ngngr ; Szfc$ ; 70$::$:70 – Idcilimef ; Gvpirfa$ gl pf{fe `f`icpir äd p$ nf`ecglf ) Qepglef Ngcoe`id8 Edsp$ Idcilimec `ed Nil`iqg$ – Co$ ; S$ d$,

2::0$ – 20 z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ 7?.22 /1: pep$%X:0.733:^

17?$75.::1$1.:?5$713/:03$2%

Cin$ Dr

:0.7337  /$    -    +    0 ; .$    '0      -  $ )  $.$ !$ !$ 5"'$ –2.  $, $   $ – .$ ; 5$ $, 2::0/Cinbedgpvl Zilemr$%$ – 37?, X2^ z$ ; el$8 2: cn$

Gzgrf cv szrekedvl ;/ ".!;", "  !", &"  ) , ‡

ESBD 55=6.5:7.62.2 /äd ciz$%A$ zrf, 7::: fx$ – X:0.7337^. . 7$ Qedeaecg ef – Nil`iqg – Espiref – Beimrgaee /rvs$%$

X113$2(130$?/0=?%;3==^/:52%

Cin$ Dr

:0.7332  Svzcevc, QeirecgNirailimeg sespfnvlve lenagpec ; Xzfdprv v{vl spv`fdelir^ ) Qeirecg Svzcevc8

Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Gdgpineginvlve$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 16, X7^ z$ ; aem$8 2: cn$

Bebleimr$ z$ 13.10 /3: pep$%$ – A$ a$ `f pep$ESBD 55=6.57?.37._A$ zrf, 6: fx$ – X:0.7332^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=:

. . 7$ Sespfn lenagpec$172$02;171$02/:=6%

Cin$ Dr 200

:0.7333  Sed`rinvl ciridgregd gcvp ; /Flgb$ nfpi`ec% ) G$ E{qirfgdv, Leg Coelgre8Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg Nf`eced 

edpfrd$ Agc$ Rf{e`fdegp$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 37 z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 37$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7333^

171$732$2/:=1$6%

Cin$ Dr

:0.7330  @egmdispecvl zrfcicf gl `faecefdflir `f gv{ lg cizee ; Rfcingd`renfpi`ecf ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"8 gvp$ ; EidGbgbee, Gdmofledg Coegbvrv, Neoge Ngdevc, $$$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 70z$ ; el$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7330^

171$2?.::?$70.:63$2/:=1$6%Cin$ Dr

:0.7336  Lvzgd, Eid Rfcvzfrgrfg nf`ecgl g cizeelir cv nglairngee cidmfdepglf glf affe ;

70$::$27 – Spingpilimeg ; Gvpirfa$ gl pf{fe `f `icpir ogbelepgp äd p$ nf`ecglf ) EidLvzgd8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; S$ d$,2::0$ – 03 z$8 27 cn$

Bebleimr$ z$ 3=.0: /06 pep$%X:0.7336^

17=$62.::=$260.:63$7/:03$2%

Cin$ Dr

:0.7331  Rfmesprvl spgmevlve zrgcpec cledec gl spv`fdpvlve agcvlpee nf`eced mfdfrgl ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"8 flgb$ ; I$ Cfrdfcoe, Q$Nvspfg$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 61 z$ ; pgb$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7331^

3=?$70=$??;17/:=3%

Cin$ Dr

:0.733=  Lvzgd, Eid Rfcvzfrgrfg nf`ecgl g cizeelir cv nglairngee cidmfdepglf glf affe ;

/Rfcingd`re nfpi`ecf% ) Eid Lvzgd8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf

Pfspfnegdv"$ Cgpf`rg Spingpilimef zf`egprec$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ –0: z$ ; aem$8 2: cn$Bebleimr$ z$ 31.35 /02 pep$%$ – A$ a$ `f pep$A$ zrf, 6: fx$ – X:0.733=^

17=$62.::=$260.:?5.:63$2/:=1$6%

Cin$ Dr 223

:0.733?  Neodfqece, Flfdg @egmdispecvl, prgpgnfdpvl e zriaelgxeg pixizlgsni{fe ; Rfcingd`re

nfpi`ecf ) Flfdg Neodfqece, Dgpgleg Zibf`edscoe.Neodfqece8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 26 z$8 2: cn$

Bebleimr$ z$ 23.20 /2: pep$%$ – A$ a$ `f pep$

A$ zrf, 6: fx$ – X:0.733?^ 171$55/:=1$6%

Cin$ Dr 30?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=7

:0.7335  Spgd`gr`vl `f airngrf zriafseidgl g nf`ecelir äd rf{e`fdegp lgszfcegle{grfg "Nf`eced edpfrd" ) Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"8 ädpicnep `f A$ Gnbris, S$ Ngpciqscoe$ – Co$ ; C$F$.Z$ "Nf`ecedg",2::0$ – 7= z$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7335^

3=?$70;17/:31%

Cin$ Dr

:0.730:  Ngpfreglf `e`gcpecf äd bilelf edafceigsf, prizecglf e zgrg{epgrf ; Moe` zrgcpeczfdprv spv`fdee e rf{e`fde ) C$ Gd`rev, Q$ Zâdpfg, P$ Oilbgd, Eredg Rvsv8 rf`$ p$ ;Zfprv Mglfcoe, $$$8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ –Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 7?2 z$8 2: cn$

Bebleimr$ z$ 7=5.7?: /7? pep$%ESBD 55=6.5:=.61.3A$ zrf$ 7:: fx$ – X:0.730:^. . 7$ Bile edafc  eigsf$

171$57)$53(171$5?)55/:=6$?%

Cin$ Dr 766

:0.7307  Moe`vl spv`fdpvlve ) Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "DecilgfPfspfnegdv"$ Agc$ Agrngcef8 gvp$ ; Neoge Lvzv, Decilgf Ceibgdv, Qgself Sârbv, $$$8rf`$.ciir`$ ; Zfprv Mglfcoe, Qgself Zricizeed$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 00z$ ; aem$, pgb$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7307^

3=?$117/0=?%/:31%

Cin$ Dr

:0.7302  Zrimrgng cinzlfx `f spv`ee zispvdeqfrsepgrf äd rf{e`fdegp, szfcegle{grfgNf`eced edpfrd ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"8 rf`$

p$ ; A$ Gnbris, S$ Ngpciqscoe$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 733 z$ ; pgb$8 2:cn$ESBD 55=6.5:=.67.7A$ zrf, 7:: fx$ – X:0.7302^

17/:=3%

Cin$ Dr

:0.7303  Glfrmeg lg nf`ecgnfdpf ; Moe` zrgcpec ) Qfrg Idv, Qlg`g.Pgpegdg@vnbrgq, Gdpilimef Mrebedcevc, Lgre`g Zricizeed8 Vdeq$ `f Spgp `f Nf`eced  eAgrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg nf`eced edpfrd dr$ 08$ – Co$ ; C$F$.Z$"Nf`ecedg", 2::0$ – 7:2 z$ ; pgb$, X7:^ z$ el$, el$ cilir$8 2: cn$

Bebleimr$ z$ 51.7:2 /7:3 pep$%$ – A$ a$ `f pep$

ESBD 55=6.57?.72.3A$ zrf, 7:: fx$ – X:0.7303^. . 7$ Glfrmeg lg nf`ecgnfdpf$

171.:61$0;176$2

Cin$ Dr

:0.7300  Zlgdvl `f zfrafceidgrf g nf`ecelir e agrngcepelir, gdvl `f spv`ee 2::6 ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Agc$ `f Zfrafceidgrfg Nf`ecelir$ – XCo$ ; S$ d$, 2::0^$ – 30 z$8 76 x 27 cn$

A$ zrf, A$ per$ – X:0.7300^170$262/:?3$52%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=2

:0.7306  E{qirfgdv, Glfxgd`rv Gafcevdelf cgr`eiqgscvlgrf äd nf`evl rvrgl gl Rfzvblecee Nil`iqg ;

/Glicvevdf gdeqfrsgr% ; =: gde ^`f lg dgpfrfg zriafsirvlve vdeq$ G$ E{qirfgdv^ ) Glfxgd`rv E{qirfgdv8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$– Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 36 z$ ; pgb$8 27 cn$ – /Sgqgde.nf`ece elvpre%

Pep$ zf ciz$ ; Glfxgd`rv E{qirfgdv$ – Lespg lvcr$ p$ zvbl$ `f zriafsirvl vdeq$Glfxgd`rv E{qirfgdv z$ 22.36$ – Pf{flf p$ `f `icpir äd nf`eced svsedvpf svb

cid`vcfrfg lve G$ E{qirfgdv z$ 27$A$ zrf, A$ per$ – X:0.7306^. . 7$ Bile cgr`eiqgscvlgrf$

171$7/0=?%(525 E{qirfgdv /:7%

Cin$ Dr

:0.7301  Moe`vl spr{elir nvdecezevlve Coeedv ) Zrenreg nvd$ Coeedv$ – C$F$.Z$"Coeedv.Zren", 2::0$ – 65 z$8 27 cn$

A$ zrf, A$ per$ – X:0.7301^. . 7$ Spr {e – Coe ed v – Gnzlgsgrf – Lespf$

=77$=3/0=?.26%/:?3$?7%

Cin$ Dr

:0.730=  Gdglf peedeaecf glf Vdeqfrsepee `f Spgp `f nf`eced  e Agrngcef "DecilgfPfspfnegdv" > Scefdpeaec gddgls ia pof Vdeqfrsepu ia Nf`ecedf gd` Zogrngcu"Decilgf Pfspfnegdv" ; [elflf Vdeq$, 7=.7? icp$ 2::0 ; Xäd 3 qil$^ ) cil$ rf`$ ; Eid Gbgbee/rf`$.fa%$ – F`$ 6.g$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::2$ – 20 cn$

Qil$ 7 ; Zriblfnf nf`eci.beilimecf, agrngcfvpecf, `f sdpgpf zvblec  engdgmfnfdp$ – 2::0$ – ?2: z$ ; `fs$, `egmr$, aem$, pgb$ – Pep$ zf ciz$ ; lb$ rin$ – Pfxpf; lb$ rin$, rvs, glpf lb$ spredf$ – Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ lg saârepvl grp$ –ESBD 55=6.57?.20.= ; A$ zrf, 736 fx$ – X:0.730=^

. . 7$ Nf`eced $

X17(::5^;3=?/0=?%/:?2%>::Cin$ Dr

:0.730?  Gdglf peedeaecf glf VSNA "Decilgf Pfspfnegdv" > Scefdpeaec gddgls ia pofVdeqfrsepu ia Nf`ecedf gd` Zogrngcu "Decilgf Pfspfnegdv" ; [elflf Vdeq$, 7=.7? icp$2::0 ; Xäd 3 qil$^ ) cil$ rf`$ ; Eid Gbgbee /rf`$.fa%$ – F`$ 6.g$ – Co$ ; C$F$.Z$"Nf`ecedg", 2::0$ – 20 cn$

Qil$ 2 ; Zriblfnf cledeci.pfrgzfvpecf ; nf`eced edpfrd, prg`eeidgl, bileedafceigsf$ – 2::0$ – ?0? z$ ; `fs$, `egmr$, aem$, pgb$ – Pep$ zf ciz$ ; lb$ rin$ – Pfxpf ;lb$ rin$, rvs$ – Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.57?.73.7

; A$ zrf, 736 fx$ – X:0.730?^. . 7$ Nf`eced $

17;3=?/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.7305  Gdglf peedeaecf glf VSNA "Decilgf Pfspfnegdv" > Scefdpeaec gddgls ia pofVdeqfrsepu ia Nf`ecedf gd` Zogrngcu "Decilgf Pfspfnegdv" ; [elflf Vdeq$, 7=.7? icp$2::0 ; Xäd 3 qil$^ ) cil$ rf`$ ; Eid Gbgbee /rf`$.fa%$ – F`$ 6.g$ – Co$ ; C$F$.Z$"Nf`ecedg", 2::0$ – 20 cn$

Qil$ 3 ; Zriblfnf cledeci.coervrmecglf e glf sdpee ngnfe e cizelvlve$ –2::0$ – 511 z$ ; `fs$, `egmr$, aem$, pgb$ – Pep$ zf ciz$ ; lb$ rin$ – Pfxpf ; lb$ rin$, rvs$

– Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.57?.26.6 ; A$ zrf, 716fx$ – X:0.7305^

. . 7$ Nf`eced $

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=3

17;3=?/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.736:  Edspepv"eg gv`eiqe{vglvlve > /  - ; moe` zfdprvrg`ei`eav{ire ) Gsic$ Zrfsfe Flfcpridecf "GZFL", Cfdprvl Ed`fzfd`fdp `f Kvrdglesn8ciir`$ ; Gdmflg Särbv, Eid Bvd`vcoe$ – Co$ ; Coeedv.Zren, 2::0$ – 10, X7^8 =:, X7^ z$

; scofnf, pgb$8 27 cn$Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgmedgefe zgrgl$ – Cgrpf.qglfp/"#"%$ – Brigp$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris.Nil`iqg

Mrgpvep, 7:: fx$ – X:0.736:^. . 7$ Gv`eiqe{vglvl – Sprvcpvr  – Moe`vre$

160$75/:31%>736$7>717$7

Cin$ Dr

:0.7367  Zrimrgn.edqepgef lg [elflf Vdeqfrsepee e Cidafredg peedeaec gdvgl gcilgbirgpirelir e spv`fdelir "Zriblfnf gcpvglf äd Nf`eced", cidsgcrgp Gdvlve

:pfagd cfl Ngrf e Saâdp ; /70.76 icp$ 2::0% ) Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"8 cin$ `f irm$ ; E$ Gbgbee /zrf$%, $$$ – Co$ ; S$ d$, 2::0$ – 01 z$827 cn$

Bebleimr$ lg saârepvl sfceelir$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7367^

17;3=?$117/0=?%

Cin$ Dr

:0.7362  -3,  '          ..

--  ; Xprg`$ `ed lb$ rin$^ )  !  7, 17 

' 78 $ ; % %$ – $ $ – Co$ ; S$ d$, 2::0/A$F$.Z "Pezimr$ Cfdprgl"%$ – 73?, X7^ z$ ; el$8 2: cn$Pep$ irem$ ; Sagpvre zrgcpecf e rffpf `f bvcpref iqi.lgcpi.qfmfpgrefdf$ –

Ed`$ gla$ z$ 72?.731ESBD 55=6.56::.5.0A$ zrf, 2::: fx$ – X:0.7362^. . 7$ Nâdc rvre – Rf  fpf /rvs$%$ 2$ rf  fpf `f bvc p ref iqi.lgcpi.qfmfpgrefdf 

/rvs$%$107)102;173$2?=/:?3$72%

Cin$ Dr

:0.7363  Criepirv, Mo$ 

Moe`vl zgcefdpvlve cv fd`izripf{ pipgl `f il` ) Mo$ Criepirv, G$ Bfeir8svb$ rf`$ ; Q$ Bfeir8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "D$ Pfspfnegdv"$Cgpf`rg irpizf`ef.prgvngpilimef g agc$ `f rf{e`fdegp e sfcvd`gregp cledec$ Sfrqecevlirpizf`ec gl Szepglvlve Cledec Nvd$ `f Vrmfd, Coeedv$ – Co$ ; A$F$.Z$ "Pezimr$Cfdprgl", 2::0$ – =: z$ ; el$8 2: cn$

ESBD 55=6.=?.32?.=A$ zrf, 7::: fx$ – X:0.7363^. . 7$ Irpizf`ef – Fd`izripf{grf – Rfcvzfrgrf$ 2$ Fd`izripf{grf – 

Rfcvzfrgrf zispizfrgpiref$17=$3.:?5$?00

Cin$ Dr 0:57

:0.7360  Cgzcflfg, QglfrevAeli{iaeg `rfzpvlve ; Edpri`$ äd espireg aeli{iaefe `rfzpvlve e äd spv`evlzredcezglflir `infdee glf aeli{iaefe `rfzpvlve ; Ngd$ zfdprv edspepveelf `f ädq$ svz$ ) 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=0

Qglfrev Cgzcflfg$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 6=:, X7^ z$8 2: cn$– /Glng Ngpfr%

Bebleimr$ z$ 617.6=: e äd dipflf `f svbsil$ESBD 55=6.17.305.=A$ zrf, 6:: fx$ – X:0.7360^. . 7$ Aeli{iaeg `rfzpvlve$

30;7)70/:=6$?%

Cin$ Dr

:0.7366  %,  15 ;" +  (-  8 "Pvpvd.CPC"8

",  2 # )  ' !"$ – Co$ ; A$F$.Z$"Pezimr$ Cfdprgl", 2::0$ – 0=5, X7^ z$, X0?^ z$ aipimr$, aipimr$ cilir$8 27 cn$

ESBD 55=6.=?.322.? /äd ciz$%A$ zrf, 7::: fx$ – X:0.7366^. . 7$ Ed`vspreg pvpvdvlve – Nil`iqg – Espiref /rvs$%$ 2$ Pvpvd – Nil`iqg

/rvs$%$113$5=/0=?%

Cin$ Dr 35=?

:0.7361  Cgrgmfg, GdpidZgmede `f espiref gscvds ; Gagcfre cflfbrf, zfrsidglepe cidpriqfrsgpf,

nire nespfreigsf ) Gdpid Cgrgmfg$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 3=2,X0^ z$8 27 cn$ – /Cil$ "Cgrpefr espirec"%$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.=5.20=.2 /äd ciz$%A$ zrf, 76:: fx$ – X:0.7361^

. . 7$ Espireg rinâdelir$ 2$ Rinâde – Espiref$50/>736$7%

Cin$ Dr 0751

:0.736=  ,  J( !, !  ; X$  $^ ) ! %$ –

Co$ ; A$F$.Z$ "Pezimr$ Cfdprgl", 2::0$ – 223, X7^ z$ ; el$, ore8 2: cn$ – /Sfr$ ; "ZriNil`iqg"%

Bebleimr$ z$ 757.752$ – Ed`$ `f dvnf, mfimr$ z$ 2:1.220ESBD 55=6.=?.326.2 /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 6::: fx$ – X:0.736=^. . 7$  grg Nil`iqfe – @indeg lve  pfagd cfl Ngrf, 706=.76:0 – Espiref 

/rvs$%$ 2$ @indeg lve pfagd cfl Ngrf, 706=.76:0 – Espiref /rvs$%$50/0=?%(50/05?%

Cin$ Dr

:0.736?   $, )  '"  /-  ; X'"$ "  # . $

$^ ) 3 ' &8 '"$  $ 3  !'$ – .$; & , 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 263, X2^ z$ ; el$8 2: cn$

Gvp$ ed`ecgp zf qs$ a$ `f pep$ – Äd rf`$ gvp$ESBD 55=6.5100.2.=A$ zrf, 76:: fx$ – X:0.736?^. . 7$ Lenbg epglegd $

?77$737$7/:=6%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=6

:0.7365  Ngredcevc, NeogeAe{ec ; Zriael rfgl ; Zriael vngdesp ; Ngd$ zfdprv cl$ g 77.g ) Neoge Ngredcevc,

Szere`id Rvsv$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /A$F$.Z; "Pezimr$ Cfdprgl"%$ – 2=0 z$; aem$, el$8 20 cn$

ESBD 55=6.5?37.7.7A$ zrf, 3 ::: fx$ – X:0.7365^. . 7$ Ae{ec $

63/:=6$3%Cin$ Dr

:0.731:  Gdpilimef `f bgsnf, lfmfd`f, ziqfspere ) sflfc$ ; Glg Bvkir8 `fs$ ; Q$Rvsv,$$$$ – Co$ ; Fzemrga, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 37?, X7^ z$ ; `fs$, X?^ z$el$ cilir$8 20 cn$

ESBD 55=6.520.3?.= /äd ciz$%A$ zrf, A$ per$ – X:0.731:^. . 7$ Lfmfd`f$ 2$ Bgsnf$

?27/7::%.53Cin$ Dr

:0.7317  05:,  ./  ; 1:.+ $ -$  0 ; 7500.

2::0 ) !$ 68 $ ; $ $ .2 /$%, $$$ – .$ ; "Cvder ! Ci"SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 050, X7^ z$ ; aipimr$8 22 cn$

ESBD 55=6.510:.=.5 /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.7317^

. . 7$ Gqeg ef – Nil`iqg – Espiref /rvs$%$161$=/0=?%/:53%

Cin$ Dr

:0.7312  1: gde gqegefe > 1:   > 1: ufrs gqegpeid ; XNil`iqfe^ ; XGlbvn^ ) G`nedesprgeg `f Spgp g Gqegefe Ceqelf g Rfz$ Nil`iqg /GSGC%8 glcp$ ; Qecpir[gzirikf8 cil$ rf`$ ; E$ Crioed, $$$ – Co$ ; "Cvder ! Ci" SRL, 2::0 /A$F$.Z$ "BgpedgRg`im" SRL%$ – X766^ z$ ; aipimr$, aipimr$ cilir$8 3: cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs 

ESBD 55=6.510:.?.= /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.7312^. . 7$ Gqeg ef – Nil`iqg – Glbvnf$

161$=/0=?%/:?0$7%>736$7>777>717$7

Cin$ Dr

:0.7313  "Zrinipeid ia Clfgdfr Zri`vcpeid Sprgpfmu ed Nil`iqg", cida$ /2::08Coeedv%$ CZ Cidafrfdcf "Zrinipeid ia Clfgdfr Zri`vcpeid Sprgpfmu ed Nil`iqg" ;5 Kvdf 2::0, Coeedv, Nil`iqg ; Cida$ ngpfregls ) zrfzgrf` ; Ngrfh ]gself}she, $$$$– Co$ ; Cidpedfdpgl Mrvz SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:? z$ ; el$8 3: cn$

Gdpfpep$ ; Pgces Zrikfcp, Clfgdfr Zri`vcpeid ed pof sflfcpf` civdprefs ia pof

DES ; Nil`iqg, Mfirmeg gd` Hg{ghospgd$ – Gzgrf cv szrekedvl aedgdcf$ gl FvrizfgdCinnesseid ed cilgb$ cv Zriefcpvl Pgces

ESBD 55=6.5=56.3._

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=1

A$ zrf, 7::: fx$ – X:0.7313^6:0$:1;16?$61=/:?3$50%

Cin$ Dr

:0.7310  Mv"vl, D$A$Fe gv lvzpgp zfdprv Nil`iqg > 8 /   ) D$ A$ Mvvl,

prg`$ `ed lb$ rvs ; Z$ S$ @frfsci$ – Co$ ; A$F$.Z$ "Pezimr$ Cfdprgl", 2::0$ – 717 z$,

X51^ z$ aipimr$ cilir$8 3: cn$Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ ?=.?? /07 pep$%ESBD 55=6.=?.331.? /äd ciz$%A$ zrf, 2::: fx$ – X:0.7310^. . 7$ Nil`iqg – Gl `ielfg r {bie nid`egl – Espiref$ 2$ Gl `ielfg r {bie 

nid`egl, 7507)7506$50/0=?%"7507)7506"(366;0?>736$7>717$7

Cin$ Dr 356=

:0.7316  Friaffq, Qfdf`ehpNisciqg . Zfpvhe ; Xringd^ ) Friaffq8 prg`$ `ed rvs, dipf e zispa$ `f Fnel

Eir`gcof8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –71: z$8 75 cn$ – /Cil$ "Cgrpefr Clgsec" ) ciir`$ `f Lelegdg Lvzgcv%$Pep$ irem$ ; . # ESBD 55=6.=5.2=3.7 /äd ciz$%A$ zrf, 76:: fx$ – X:0.7316^

?27$717$7.37 Friaffq

Cin$ Dr 075=

:0.7311  Zvhed, Glfhsgd`r@gng `f zec ; Xziqfspere^ ) Zvhed8 prg`$ `ed rvs `f Mremirf Coezfr8 ciz$ ;

Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 220 z$8 75 cn$ –

/Cil$ "Cgrpefr espirec" ) ciir`$ `f Lelegdg Lvzgcv%ESBD 55=6.=5.215.3 /äd ciz$%A$ zrf, 76:: fx$ – X:0.7311^

?27$717$7.32 Zvhed

Cin$ Dr 075?

:0.731=  @eni, Ilmg Uivr Fdmleso }irhbiih ; 6 airn ) Ilmg @eni8 cidsvlpgdp nfpi`ec ; Fvmfdeg

Brâd{$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =?, X7^ z$8 2: cn$ESBD 55=6.5?32.:.:A$ zrf, A$ per$ – X:0.731=^

. . 7$ Lenbg fdmlf{  – Mrgngpec $ ?77$777-31/:=6$3%

Cin$ Dr

:0.731?  @eni, Ilmg Uivr Fdmleso }irhbiih ; 1 airn ) Ilmg @eni8 cidsvlpgdp nfpi`ec ; Fvmfdeg

Brâd{$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =1, X0^ z$8 2: cn$ESBD 55=6.5?32.7.5A$ zrf, A$ per$ – X:0.731?^. . 7$ Lenbg fdmlf{  – Mrgngpec $

?77$777-31/:=6$3%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2==

:0.7315  @eni, Ilmg Uivr Fdmleso }irhbiih ; = airn ) Ilmg @eni, Pgpegdg Nvspfg, Lgresg

Mlgqg8 cidsvlpgdp nfpi`ec ; Fvmfdeg Brâd{$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 10 z$8 2: cn$

ESBD 55=6.5?32.2.=A$ zrf, A$ per$ – X:0.7315^. . 7$ Lenbg fdmlf{  – Mrgngpec $

?77$777-31/:=6$3%Cin$ Dr

:0.73=:  @eni, Ilmg Uivr Fdmleso }irhbiih ; ? airn ) Ilmg @eni8 cidsvlpgdp nfpi`ec ; Fvmfdeg

Brâd{$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 10 z$8 2: cn$ESBD 55=6.5?32.3.6A$ zrf, A$ per$ – X:0.73=:^. . 7$ Lenbg fdmlf{  – Mrgngpec $

?77$777-31/:=6$3%

Cin$ Dr

:0.73=7  @eni, Ilmg Uivr Fdmleso }irhbiih ; 5 airn ) Ilmg @eni, Ngrmgrfpg @vcegc, Ngreg

Mâsc8 cidsvlpgdp nfpi`ec ; Fvmfdeg Brâd{$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 12, X7^ z$8 2: cn$

ESBD 55=6.5?32.0.3A$ zrf, A$ per$ – X:0.73=7^. . 7$ Lenbg fdmlf{  – Mrgngpec $

?77$777-31/:=6$3%

Cin$ Dr

:0.73=2  Ziplim, Pgngrg Ae{ec ; cl$ g 1.g ; Cgefpvl flfqvlve ) Pgngrg Ziplim, Nerid Ziplim, Neoge

Ngredcevc$ – Co$ ; Edpfmrepgs SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 51 z$8 2: cn$ESBD 55=6.5?32.=.?A$ zrf, A$ per$ – X:0.73=2^

63/:=6$3%

Cin$ Dr

:0.73=3  Cvcfrfgdv, Rg`eid Mfimrgaef mfdfrgl ; cl$ g 6.g ; Cgefpvl flfqvlve ) Rg`eid Cvcfrfgdv$ – Co$ ;

Edpfmrepgs SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 10 z$8 2: cn$ESBD 55=6.5?32.6.7A$ zrf, A$ per$ – X:0.73=3^

577/:=6$3%

Cin$ Dr

:0.73=0  Cvcfrfgdv, Rg`eid:peedf ; cl$ g 6.g ; Cgefpvl  flfqvlve ) Rg`eid Cvcfrfgdv$ – Co$ ; EdpfmrepgsSRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =?, X2^ z$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=?

ESBD 55=6.5?32.1._A$ zrf, A$ per$ – X:0.73=0^

6:/:=6$3%

Cin$ Dr

:0.73=6  Zillepp, CorespizofrRfairng ngdgmfnfdpvlve zvblec ; Gdgle{ cinzgrgp ) Corespizofr Zillepp,

Mfgrp Bivchgfrp8 prg`$ `ed fdml$ ; @egdg Spgdcev$ – Co$ ; Fzemrga, 2::0 /A$ F$.Z$"Pezimr$ Cfdprgl"%$ – 331 z$8 20 cn$

Pep$ irem$ ; Zvblec Ngdgmfnfdp Rfairn ; G Cinzgrgpeiqf Gdglesus$ –Bebleimr$ z$ 377.321$ – Ed`$ z$ 32=.331$ – Gzgrf cv svzirpvl Avd`gefe Siris Nil`iqg,Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ Bv`gzfsp

ESBD 55=6.520.0:.5A$ zrf, 7 ::: fx$ – X:0.73=6^. . 7$ G`nedesprg ef zvblec  – Ngdgmfnfdp$

367)360;16$:77$?

Cin$ Dr

:0.73=1  Bipdgrv, Qecpir@esleze`fneelf ; rfcingd`re zrgcpecf ) Qecpir Bipdgrv$ – Co$ ; A$F$.Z$

"Pezimr$ Cfdprgl", 2::0$ – 7:7 z$ ; aem$, pgb$, X7:^ z$ aem$ cilir$8 75 cn$Bebleimr$ z$ ?=.?5 /3? pep$%ESBD 55=6.=?.37=.7 /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.73=1^. . 7$ @esleze`fneg – Rfcingd` re$ 2$ Sâdmf – Leze`f – Rfcingd` re$

172$723;6==$776)$72/:05$3%

Cin$ Dr

:0.73==  Gdgle{g Cisp.Bfdfaecev ; cidcfzpf e zrgcpec ) Gdpoidu F$ Bigr`ngd,@gqe` O$ Mrffdbfrm, Ge`gd R$ Qededm, @gqe` L$ ]fenfr8 prg`$ ; @egdg.Ngreg Vspvriev,$$$$ – F`$ g 2.g$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 11: z$ ; aem$, pgb$8 20cn$

Pep$ irem$ ; Cisp.Bfdfaep gdgluses ; cidcfzps gd` zrgcpecf$ – Bebleimr$ z$ 1:5.131$ – Ed`$ `f dvnf, `f pfrnfde z$ 13=.11:$ – Gzgrf cv szrekedvl Avd`g efe SirisNil`iqg e Izfd Sic$ Edsp$.Bv`gzfspg

ESBD 55=6.17.33=.3A$ zrf, 2::: fx$ – X:0.73==^

33?$6;335$7Cin$ Dr 02:6

:0.73=?  Zredcezeelf e ngdgmfnfdpvl gcoe{eeelir ) Zfpfr Bgelu, @gqe` Agrnfr, @gqe`Kfssiz, @gqe` Kidfs8 prg`$ ̀ ed fdml$ ; Ri`ecg Lfqecoe$ – F`$ g ?.g$ – Co$ ; Grc, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 677 z$ ; aem$, pgb$8 20 cn$

Pep$ irem$ ; Zvrcogsedm, zredcezlfs gd` ngdgmfnfdp$ – Bebleimr$ z$ 6:3.6:= elg saârepvl cgz$ – Ed`$ z$ 6:?.677$ – Gzgrf cv svzirpvl Avd`g efe Siris Nil`iqg eIzfd Sic$ Edsp$ Bv`gzfspg

ESBD 55=6.17.303.7A$ zrf, 2::: fx$ – X:0.73=?^. . 7$ Gcoe{e  ee – Zredcezee – Ngdgmfnfdp$

335$7?1;16?$:72$0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2=5

Cin$ Dr

:0.73=5  7,, . /7563.2::3%/+  2 ‡ ; "      )  . 

J#8 2$ ; !$ -/#$ – .$ ; , 2::0 /$$.$ "=$ -$"%$ –001, X7^ $ ; el$8 20 cn$

$  ($  .-$ $ "0 $ , 7 -$ .#7, .#$ "0 $, ‡ESBD 55=6.5=15.?.: /äd ciz$%A$ zrf, A$ per$ – X:0.73=5^

?27$717$7/0=?%.5

Cin$ Dr

:0.73?:  ]-glnu, Sgdpis /zg`rf% Vdg zissebelepê zfr did nisprgrse `fl pvppi gdglagbfpg ) z$ Sgdpis8

cidcf{eidf mrga$ f zrimfppi f`$ ; Gnf`fi Cgrricce$ – Co$ ; Mrgaecgrp, 2::0

/Cinbedgpvl Zilemr$%$ – 56, X?^ z$ ; el$8 20 cn$Bebleimr$ z$ 7::.7:7ESBD 55=6.5603.6.5 /äd ciz$%A$ zrf, 76:: fx$ – X:0.73?:^. . 7$ Besfrecg ringdi–cgpilec  /ep$%$

2?2

Cin$ Dr

:0.73?7  @rgngpvrmef ; Xgdpilimef^ ) sflfc$, sp$ edpri`$ e dipf beibebleimr$ `fQglfdpedg P{lvgdv8 zispa$ ; Nercfg Moevlfscv8 ciz$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$ ":peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 363, X7^ z$8 7= cn$ – /Cil$ "Lepfrgpvrg`ed Bgsgrgbeg äd sfc$ __" ) ciir`$ cil$ ; Nercfg Q$ Ceibgdv,$$$%

Dipf beibebleimr$ z$ 367.363$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe SirisNil`iqgESBD 55=6.1=.003.= /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.302._ /Grc%A$ zrf, 7::: fx$ – X:0.73?7^

?27$736$7/0=?%.2.?2

Cin$ Dr 02:26

:0.73?2  Zfllfpefr, Lives.PoingsN.gn ädsvrgp cv i zzv midalgbel ; Ringd ) Lives.Poings Zfllfpefr8

prg`$ `ed ar$ `f Cgrnfd Sd`vlfscv8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0/Cinbedgpvl Zilemr$%$ – 703 z$8 75 cn$ – /Cil$ "Ripid`g"%

Pep$ irem$ ; K-ge åzivsf vdf zivzåf midalgblfESBD 55=6.=5.25:.7A$ zrf, 76:: fx$ – X:0.73?2^

?27$733$7.37 Zfllfpefr

Cin$ Dr 02:?5

:0.73?3  Sfrfbregd, Ilfm Zilepec e mfizilepec ; Xfsfv^ ) Ilfm Sfrfbregd8 ciz$ ; Qepglef Ciribgd$ – Co$

; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 765, X7^ z$8 75 cn$ – /Cil$ "Ripid`g" ; Fsfv%ESBD 55=6.=5.2?1.3A$ zrf, 72:: fx$ – X:0.73?3^. . 7$ Zilepilimef$

32Cin$ Dr 0751=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?:

 

:0.73?0  Cglis, SfrmevRfflf `f `esprebvef g gzfe ; Xngd$^ ) Sfrmev Cglis, Neogflg Gdcg Cidpgfl,

Lelegd Bglnv$ – Co$ ; VPN, 2::0 /Cinbedgpvl Zilemr$%$ – 010 z$ ; aem$, pgb$8 20 cn$Bebleimr$ z$ 063.066 /6: pep$%ESBD 55=6.5?2:.6.: /äd ciz$%

A$ zrf, 7 ::: fx$ – X:0.73?0^. . 7$ Rf  flf `f `esprebv  ef g gzfe$ 2$ Gz  – Rf  flf `f `esprebv  ef$

12?$70/:=6$?%

Cin$ Dr

:0.73?6  Amvrg  ;  Ngd$ `f lb$ rin$ zfdprv cl$ g 0.g g c$ gliledmqf ) PgngrgCg{gcv, Lelegdg Decilgfscv.Idiarfe, [edge`g Prä , Mofirmof Spim8 ciz$ ; QepglefCiribgd$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 76= z$ ; el$ cilir$826 cn$ – /Cil$ "Cgrpefr F`vcgeidgl"%

ESBD 55=6.=5.2=1.1A$ zrf, 7376: fx$ – X:0.73?6^

. . 7$ Lenbg rinâd zfdprv gliledmqe$?77$736$7/:=6$2>717$7%

Cin$ Dr 02:::

:0.73?1  Dfmrv, Crespedg Rfmenvl kvre`ec `f zripfcef gl nf`evlve ädcidkvrpir äd `rfzpvl edpfrdgeidgl

zvblec ; Szfc$ ; 72$::$7: – @rfzp edp$ zvblec ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) Crespedg Dfmrv8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; VSN, 2::0$ – 2: z$8 2: cn$

Bebleimr$ z$ 7=.7? /7= pep$%X:0.73?1^

305$1;307/:03$2%

Cin$ Dr 721):0

:0.73?=  Bvpdgrv, Lfi Glpvl, gcflge ; Xqfrsvre^ ) Lfi Bvpdgrv8 cidcfzeg mrga$ g cil$ e ciz$ ;

Qlg`ener [nffq$ – F`$ g 2.g$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0/Pezimr$ Cfdprgl%$ – 337, X7^ z$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$ div ) cil$edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:5%

Rfa$ esp$.lep$ z$ 3:1.326ESBD 55=6.=0.?70.= /Lepfrg%$ – ESBD 5=3.1=6.2:6.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.73?=^

?27$736$7/0=?%.7 Bvpdgrv

Cin$ Dr 3?21

:0.73??  Qi`, Mofirmof Greze zfdprv c`frf ; Xqfrsvre^ ) Mofirmof Qi`8 cidcfzeg mrga$ g cil$ eciz$ ; Qlg`ener [nffq$ – F`$ g 2.g$ – Co$ ; Lepfrg8 Bvcvrf pe ; Lepfrg Edpfrdgeidgl,2::0 /Pezimr$ Cfdprgl%$ – 25?, X1^ z$ ; el$, X7^ a$ zirpr$8 75 cn$ – /Bebl$ cilgrvlve ; sfr$div ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 62:%

Rfa$ esp$.lep$ z$ 257.255ESBD 55=6.=0.?2:.7 /Lepfrg%$ – ESBD 5=3.1=6.272.= /Lepfrg Edpfrdgeidgl%A$ zrf, 76:: fx$ – X:0.73??^

?27$736$7/0=?%.7 Qi` 

Cin$ Dr 3?26

:0.73?5  Svsgrfdci, Mofirmof 

Rgzirpvl dgeidgl zreqed` fxfrcepgrfg kvspeefe cidspepveidglf äd RfzvblecgNil`iqg ) Mofirmof Svsgrfdci, Qecpir Zizg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 77:, X7^ z$ ; `egmr$, scofnf, pgb$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?7

Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqge gl Zrimr$ Dgevdelir Vdepf zfdprv @f{qilpgrf, Zriefcpvl "Cfdprvl `f Spv`ee e ZilepeceKvre`ecf"

A$ zrf, A$ per$ – X:0.73?5^. . 7$ Cvrpfg Cidspepv  eidgl  – Nil`iqg – Gcpeqepgpf$ 2$ Kvspe  eg

cidspepv  eidgl  `ed Nil`iqg$302$616$2/0=?%

Cin$ Dr 0235

:0.735:  Kvspe"eg kvqfdel >   # #2 ; Xprg`$`ed ep$^ ) Cfdprvl Edp$ `f @f{qilpgrf g Cizelvlve /Eddicfdpe%8 prg`$ äd lb$ rin$ ; SqfplgdgCoere8 prg`$ äd lb$ rvs ; Cgsg `f prg`$ "Bfrle{{i"$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 5= z$8 3: cn$

Bebleimr$ z$ 02.05, 5:.5= /?6 pep$%$A$ zrf, A$ per$ – X:0.735:^. . 7$ Kvspe  ef kvqfdel $

303$7.:63$2

Cin$ Dr

:0.7357  vrcgd, Piseg Zseoilimef ngdgmfregl ; Xzfdprv v{vl spv`fdelir^ ) Piseg >vrcgd$ – Co$ ;

Fzemrga SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2:= z$8 20 cn$Bebleimr$ lg saârepvl cgz$ESBD 55=6.520.35.6A$ zrf, A$ per$ – X:0.7357^. . 7$ Zseoilimef ngdgmfregl $

765$5;16?$:72$0/:=6$?%

Cin$ Dr

:0.7352  Zizfscv, Qglfrev 

Cvlfmfrf `f sagpvre zfdprv vd in `f lvnf ; Zfdprv pedfree ree nflf, zfdprvzrede e `gsclee lir ) Qglfrev Zizfscv$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 75:, X7^ z$ ; el$8 27 cn$

Bebleimr$ z$ 7??.7?5 /33 pep$%ESBD 55=6.715.121.:A$ zrf, A$ per$ – X:0.7352^. . 7$ F`vcg ef – Cinzgrpgnfdp$ 2$ Cinzgrpgnfdp – F`vcg ef$

3=$:/:05$3%

Cin$ Dr 0231

:0.7353  Zfrv, Gvrfleg Zriniqgrfg engmedee le`frvlve zilepec ; nfpi`f e pfodece /cg{vl Rfzvblecee

Nil`iqg% ; 23$::$:7 – Pfireg e esp$ zilepilimefe8 edsp$ e zricfsf zilepecf ; Gvpirfa$ glpf{fe `f `icpir äd p$ zilepecf ) Gvrfleg Zfrv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Rflg eeEdp$, :p$ Zilepecf e G`nedesprgpeqf$ – Co$ ; S$ d$, 2::0$ – 23 z$8 27 cn$

Bebleimr$ z$ 2: /= pep$%X:0.7353^

32$::7/:03$2%

Cin$ Dr 7=6

:0.7350  Pig`fr, Ping Gszfcpf cidspepveidglf glf rfgle{ree ir`edee kvre`ecf äd spgpvl `f `rfzp ; Szfc$

; 72$::$:2 – @rfzp zvblec /cv szfceaecgrfg ; cidspepv eidgl, g`nedesprgpeq, zileefdfsc,nelepgr, aedgdc$, qgngl, edairngeidgl, fcilimec%8 irm$ e avdceidgrfg edsp$ `f `rfzp$ ;

Gvpirfa$ gl pf{fe `f `icpirgp äd `rfzp ) Ping Pig`fr8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `fAelisiaef, Siceilimef e @rfzp$ – Co$ ; S$ d$, 2::0$ – 22 z$8 27 cn$Bebleimr$ z$ 7? /7: pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?2

X:0.7350^302$2/:03$3%

Cin$ Dr

:0.7356  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv lvdg $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir > -   -#2      "  /22 

/    - 2::0 -        "/"    ) Ned$Gmrecvlpvree e Ed`$ Glenfdpgrf gl Rfz$ Nil`iqg$ Edszfcpirgpvl `f Spgp Rfz$ zfdprvZripfceg Zlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng" SG%$ – 2: cn$

$$$gvmvsp 2::0$ – 2::0$ – 25, X=^ z$ ; pgb$, X?^ z$ ; el$ cilir$, pgb$ – Pfxp zgrgl$ ;lb$ rin$, rvs$ – A$ a$ `f pep$ – A$ zrf , A$ per$ – X:0.7356^

. . 7$ Bile – Zlgdpf gmrecilf$ 2$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$132$570/0=?%/:?3$73%>736$7>717$7

Cin$ Dr 66:

:0.7351  Zridispecvl rszâd`eree `vdpirelir zredcezgle e g bilelir zlgdpflir gmrecilfzfdprv zfreig`g `f $$$ gdvl $$$ e rfcingd`re `f cinbgpfrf g lir > -   -#2      "  /22 

/    2::0 -    "/"   ) Ned$Gmrecvlpvree e ed`$ glenfdpgrf gl Rfz$ Nil`iqg, Edszfcpirgpvl `f Spgp Rfz$ zfdprvZripfceg Zlgdpflir$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng" SG%$ – 2: cn$

$$$pignd 2::0$ – 2::0$ – 37, X=^ z$ ; pgb$, X?^ z$ el$ cilir$ – Pfxp zgrgl$ ; lb$rin$, rvs$ – A$ a$ `f pep$ – A$ zrf, 6:: fx$ – X:0.7351^

. . 7$ Zlgdpf gmrecilf – Bile – Cinbgpfrf$ 2$ Bile – Zlgdpf gmrecilf – Cinbgpfrf$

132$570/0=?%/:?3$73%>736$7>717$7

Cin$ Dr 265

:0.735=  Zfrfzfle"g, Sfrmofe Celf `f zfrafceidgrf g sespfnvlve `f zfdsee /äd bg{g ngpfreglflir Rfzvblecee

Nil`iqg% ; Szfc$ :?$::$:6 – fcid$ e ngdgmfnfdp /äd sespfnvl `f zfdsef% ; Gvpirfa$gl pf{fe `f `icpirgp äd p$ fcid$ ) Sfrmofe Zfrfzfleg8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ –Co$ ; S$ d$, 2::0$ – 2= z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 27.23 /73 pep$%X:0.735=^

337$26/0=?%/:03$2%

Cin$ Dr 75=

:0.735?  Gong` Ognng` @rfzpvl zizirvlve zglfspedfe lg crfgrfg spgpvlve ed`fzfd`fdp ; Szfc$ ;

72$::$7: – @rfzpvl edp$ zvblec ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) Gong` Ognng`8Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 23 z$8 27 cn$

Bebleimr$ z$ 75.2: /70 pep$%X:0.735?^X307$277(302$3^/615$0%/:03$2%

Cin$ Dr 75?g

:0.7355  ;$ 8$$       "  -  - ; %$ ;

72$::$7: – $ "$ ; ($ $   $ ' $ . +'2  ) 2 )8 $$ . $ – .$ ; 5$ $, 2::0$ – 20 z$827 cn$

Bebleimr$ z$ 2:.27 /70 pep$%X:0.7355^

X307$277(302$3^/615$0%/:03$2%Cin$ Dr 75?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?3

:0.70::  Ebrgoen Gpivn Sprgpfmee `e`gcpecf edpfrgcpeqf äd cg`rvl zrf`ree.ädqree lenbee fdmlf{f äd

lecfv ; Szfc$ ; 73$::$:2 – Pfireg e nfpi`ilimeg edsprveree zf ibefcpf /lenbg fdmlf{% ;Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Ebrgoen Gpivn8 Vdeq$ Zf`gmimec `f Spgp"Eid Crfgdm"$ – Co$ ; S$ d$, 2::0$ – 22 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22 /? pep$%X:0.70::^

3=2$??7$777$7$:01$70/:03$2%Cin$ Dr 737):0

:0.70:7  Ngr", QeirecgLfcee zfdprv qgcgd ; /`f lg cl$ 7 lg cl$ 2% ) Qeirecg Ngr , Fcgpfredg Fdcev8

ciz$ ; Gdgpil Slibi{fgdv$ – Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ – =7, X7^ z$ ; el$8 27cn$

ESBD 55=6.5=50.6.5=, :: lfe, 3 ::: fx$ – X:0.70:7^

?77$736$7(67/:=6$2%

Cin$ Dr 77:3

:0.70:2  Fdcev, FcgpfredgLfcee zfdprv qgcgd ; /`f lg cl$ g 2.g lg cl$ g 3.g% ) Fcgpfredg Fdcev, Qeirecg

Ngr8 ciz$ ; Gdgpil Slibi{fgdv$ – Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ – 7:2, X2^ z$ ;el$8 27 cn$

ESBD 55=6.5=50.6.5?, :: lfe, 3 ::: fx$ – X:0.70:2^

?77$736$7(67/:=6$2%

Cin$ Dr 72=?

:0.70:3  Nree.Fdcev, Fcgpfredg

Lfcee zfdprv qgcgd ; /`f lg cl$ g 3.g lg cl$ g 0.g% ) Fcgpfredg Nree.Fdcev,Qeirecg Ibrfkg.Ngr8 ciz$ ; Crespedg Crvdpv$ – Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ –773, X3^ z$ ; el$8 27 cn$

ESBD 55=6.5?2=.1._7:, :: lfe, 3 ::: fx$ – X:0.70:3^

?77$736$7(67/:=6$2%

Cin$ Dr 33=7

:0.70:0  Cfnirpgd, SpflgCrfpf.d cgs scvnz i`ir ; Cizelvl äd änzreg lep$ ) Spflg Cfnirpgd8 zrf{$

mrga$ ; F$ Qilied, D$ Pfscgre$ – Co$ ; Lucfvn, 2::0 /Pezimr$ "ZileCilir"%$ – 2= cn$ –/Bebl$ cizelvlve 3.0 gde8 7%

XZgrpfg^ 7.g ; /zfdprv qârspg nf`ef 3.0 gde%$ – 23, X7^ z$ ; el$ cilir$ – Bebleimr$z$ 3 /6 pep$%$ – ESBD 55=6.5?2=.2.= ; A$ zrf, 6 ::: fx$ – X:0.70:0^3=2$3

Cin$ Dr

:0.70:6  Cfnirpgd, SpflgCrfpf.d cgs scvnz i`ir ; Cizelvl äd änzreg lep$ ) Spflg Cfnirpgd8 zrf{$

mrga$ ; F$ Qilied, D$ Pfscgre$ – Co$ ; Lucfvn, 2::0 /Pezimr$ "ZileCilir"%$ – 37, X7^ z$ ;el$ cilir$8 2= cn$ – /Bebl$ cizelvlve 0.6 gde8 2%

XZgrpfg^ g 2.g ; /zfdprv qârspg nf`ef 0.6 gde%$ – 37, X7^ z$ ; el$ cilir$ – ESBD

55=6.5?2=.3.6 ; A$ zrf, 6 ::: fx$ – X:0.70:6^ 3=2$3

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?0

 

:0.70:1  Gmfd`g `eremedpflve ) Ned$ F`vcgefe gl Rfz$ Nil`iqg8 flgb$ `f Qeilfpg Nekg,Fvmfdeg Zgrleciq$ – F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$Irofe%$ – X?0^ z$ ; pgb$8 21 cn$ 

ESBD 55=6.5?37.2._

72, :: lfe, 3 ::: fx$ – X:0.70:1^ 3=7$273$7/:=2%

Cin$ Dr 3360

:0.70:=  Gmfd`g `eremedpflve ) Ned$ F`vcgefe gl Rfz$ Nil`iqg8 flgb$ `f Qeilfpg Nekg,Fvmfdeg Zgrleciq$ – F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$Irofe%$ – X72:^ z$ ; pgb$8 21 cn$ 

ESBD 55=6.5?37.2._71, :: lfe, 3 ::: fx$ – X:0.70:=^

3=7$273$7/:=2%

Cin$ Dr 3366:0.70:?    -  ) . 0 $ 8

$ ; ! , ? $ – $ 2., $  $ – Co$; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – X50^ z$ ; pgb$8 21 cn$

ESBD 55=6.5?37.2._72, :: lfe, 3 ::: fx$ – X:0.70:?^

3=7$273$7/:=2%

Cin$ Dr 7506

:0.70:5  Rgescoe, QecpirGlmfbrg ; Cvlfm$ `f fxfrceee e zriblfnf zfdprv cl$ g 5.g ) Qecpir Rgescoe$ –

Co$ ; Lucfvn, 2::0 /Pezimr$ ir$ Irofe%$ – 766, X7^ z$ ; aem$, pgb$8 21 cn$

ESBD 55=6.5?2=.?.176, :: lfe, 3::: fx$ – X:0.70:5^. . 7$ Glmfbrg$

672/:=1$6%

Cin Dr

:0.707:  Rgescoe, Pv`ire"gNgpfngpec  e Lenbg rinâd ; Pfspf ; cl$ 7 ) Pv`ireg Rgescoe$ – Co$ ;

Lucfvn, 2::0 /Pezimr$ Irofe%$ – =7, X7^ z$ ; aem$, pgb$8 21 cn$ESBD 55=6.5?2=.=.??, :: lfe, 3 ::: fx$ – X:0.707:^

67(?77$736$7/:=5%

Cin$ Dr

:0.7077  Lenbg rinâd ; Pfspf zfdprv cl$ g 0.g ) Pgpegdg Decvlcfg, Qeirecg Bäpc,Fvmfdeg Ngredcevc8 ciir`$ ; Qglfdpedg Mgecevc8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ – 36, X7^ z$8 2? cn$ –/Gbsilqerfg – 2::0% 

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$1, :: lfe, 6 ::: fx$ – X:0.7077^

?77$736$7/:=5%

Cin$ Dr =26

:0.7072  Gcoere, EidZriefcpgrfg `e`gcpec ; irefdpre nfpi`ilimecf ) Eid Gcoere, Gdmflg Cgrg$ –Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ – 71=, X7^ z$ ; aem$, scofnf, pgb$8 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?6

Bebleimr$ z$ 71=.71? /26 pep$%ESBD 55=6.5?2=.:.:7:, :: lfe, 2 ::: fx$ – X:0.7072^. . 7$ Zredcezee `e`gcpecf$

3=$:21

Cin$ Dr 700?

:0.7073  Cgrpf `f pflfaigdf ) Ned$ F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; VdeqfrsZf`gmimec, 2::0 /Pezimr$ Irofe%$ – =1 z$8 70 x 27 cn$ 7:, :: lfe, A$ per$ – X:0.7073^

3=/0=?%/:6?$=%

Cin$ Dr

:0.7070  Fxgnfdvl `f bgcglgvrfgp lg edairngpec$ Svbefcpf e silvee gdee, 7556.2::3) Neoge Bipigdv, Lv`nelg Zizg, Mremirf Qgselgcof, Qepglef [gqg`scoe8 Cfdprvl DielirPfodilimee Edairngeidglf, Cilfmev Rfz$ `f Edairngpec$ – Co$ ; Lucfvn, 2::0/Pezimr$ Irofe%$ – 750, X7^ z$ ; aem$, pgb$8 27 cn$ 

Gvp$ svdp ed`ecge zf qs$ ciz$ – Bebleimr$ z$ 750.756 /5 pep$%ESBD 55=6.5=50.5.7 ; 7?, :: lfe, 2 ::: fx$ – X:0.7070^ 

::0;3=7$2=Cin$ Dr 77=6

:0.7076  @vneprfscv, MofirmofGrmvnfdpgrfg ailiseree nekligcflir `ed gplfpesn zfdprv `f{qilpgrfg qepf{fe lg

aipbglepe `f 72.70 gde ; Szfc$ 73$::$:0 – Pfireg e nfpi`ecg f`vcgefe ae{ecf,gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `f rfcvzfrgrf ; Gvpirfa$ gl pf{fe `f `icpir ädzf`gmimef ) Mofirmof @vneprfscv8 Edsp$ Dg$ `f F`vcgef Ae{ec  e Szirp gl Rfz$Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 26 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27.22 /= pep$%X:0.7076^

=51$332$:76$63/:03$2%

Cin$ Dr

:0.7071  Bgledp, FlfdgEdsprverfg gsespgp `f cglcvlgpir – äd bg{g "zrimrgnvlve fxzfrp `f zrfmperf

szirpeq g fcoezflir `f ogd`bgl afneded" ; Szfc$ 73$::$:0 – Pfireg e nfpi`ecgf`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf rfcvzfrgpiref ; Gvpirfa$ glpf{fe `f `icpir äd zf`gmimef ) Flfdg Bgledp8 Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp glRfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 20 z$ ; aem$, mrga$, pgb$8 27 cn$

Bebleimr$ z$ 2:.22 /76 pep$%X:0.7071^

=51$322;::0/:03$2%

Cin$ Dr

:0.707=  Spgrv, FlfdgGlmfbrflf Lef e glmfbrflf edqgregdelir äd spv`evl sespfnflir ziledineglf

`eafrfdeglf s /$%, /$ ⊁ :, 7, 2, 3~% ; :7$:7$:2 – Fcvgee `eafrfdeglf ; Gvpirfa$ pf{fe `f`icpir äd p$ ae{eci.ngpfngpecf ) Flfdg Spgrv8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$d$, 2::0$ – 75 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 71 /= pep$%X:0.707=^

67=$526/:03$2%

Cin$ Dr

:0.707? 

Mfimrgaef ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `f cvlpvr mfd$ ) Dgpgleg I`ilfgdv, Qepglef Sicoerc, Le`eg Pgdgsiq8 Ned$ F`vcgefe gl Rfz$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?1

Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ –75, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2: /3 pep$%1, :: lfe, 2 ::: fx$ – X:0.707?^. . 7$ Mfimrgaef – Pfspf$

57;3=7$213

Cin$ Dr 7750

:0.7075  #9 ; ;  $ 7  "0"/ # $ ) / 8, ! %7, 3 ;8 . 0 $ $ $ "0-  .-  "$ – .$ ; Vdeqfrs Zf`gmimec,2::3 /Pezimr$ Irofe%$ – 75, X7^ z$ ; aem$ pgb$8 27 cn$

Bebleimr$ z$ 2: /3 pep$%1, :: lfe, 7 ::: fx$ – X:0.7075^. . 7$ Mfimrgaef – Pfspf /rvs$%$

57;3=7$213

Cin$ Dr 7266

:0.702:  Coenef ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `f cvlpvr mfd$ ) D$ Qfleci, R$ Mi`irikg, M$ @äniqshgeg, Q$ >gzciq8 Ned$ F`vcgefe gl Rfz$Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ –3=, X3^ z$ ; pgb$8 27 cn$ – /Gbsilqerfg – 2::0%

1, :: lfe, 3 ::: fx$ – X:0.702:^. . 7$ Coenef – Pfspf$

60;3=7$213

Cin$ Dr 7753

:0.7027  8$  ; 6    $ 7    "0"/ # $ ) $ !#, $ $, $$ &, !$ =8 .  0 

$ $ $ "0-  .-  "$ – .$ ; Vdeqfrs Zf`gmimec,2::0 /Pezimr$ Irofe%$ – 3=, X3^ z$ ; pgb$8 27 cn$ – /! 7 – 2::0%1, :: lfe, 2 ::: fx$ – X:0.7027^. . 7$ Coenef – Pfspf$

60;3=7$213

Cin$ Dr 775?

:0.7022  Beilimeg ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `f cvlpvr mfd$ ) Ngredg :fqfleiqg, Levbg Nirgrv, Gdg Cfbgdv, Spflg Mädkv8 Ned$ F`vcgefe glRfz$ Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$

Irofe%$ – 2=, X7^ z$ ; aem$, scofnf, pgb$8 27 cn$1, :: lfe, 2 ::: fx$ – X:0.7022^. . 7$ Beilimef – Pfspf$

6=;3=7$213

Cin$ Dr 7752

:0.7023  /#  ; ;  $ 7  "0"/ # $ ) %$ $, $ J, 3$ , %$ $8 . 0 $$ $ "0-  .-  "$ – .$ ; Vdeqfrs Zf`gmimec, 2::0/Pezimr$ Irofe%$ – 2=, X7^ z$ ; aem$, scofnf, pgb$8 27 cn$

1, :: lfe, 7 ::: fx$ – X:0.7023^. . 7$ Beilimef – Pfspf /rvs$%$

6=;3=7$213Cin$ Dr 7261

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?=

 :0.7020  Ngpfngpecg ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `f cvlpvr 

mfd$ ) Eid Gcoere, Qglfdpedg Cfgzg, Ilmg :zvdpfdci8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$@er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – 75, X7^ z$827 cn$ – /Gbsilqerfg – 2::0%

1, :: lfe, 77 3:: fx$ – X:0.7020^

67;3=7$213Cin$ Dr 7756

:0.7026  =$  ; 6    $ 7   "0"/ # $ )  , ! , 8/- J8 .  0  $ $ $ "0-  .-  "$ – .$ ;Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – 75, X7^ z$8 27 cn$ – /!$ 7 –2::0%

1, :: lfe, 6 2:: fx$ – X:0.7026^67;3=7$213

Cin$ Dr 72::

:0.7021  Lenbg mfrngd ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `fcvlpvr mfd$ ) Pgngrg Lfsdec, Glfxgd`rg Ripgrv, Zgrgsciqeg Mgrmgläc8 Ned$ F`vcg efegl Rfz$ Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$Irofe%$ – 66, X7^ z$8 27 cn$ 

1, :: lfe, ?:: fx$ – X:0.7021^. . 7$ Lenbg mfrngd  – Pfxpf$

?77$772$2;3=7$213

Cin$ Dr 7757

:0.702=  Lenbg szgdeil ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `fcvlpvr mfd$ ) [edge`g När{fdci, Gleidg Bgcglän8 Ned$ F`vcgefe gl Rfz$ Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – 66, X7^ z$8 27cn$ 

1, :: lfe, 3:: fx$ – X:0.702=^. . 7$ Lenbg szgdeil  – Pfxpf$

?77$730$2;3=7$213

Cin$ Dr 72=5

:0.702?  Lenbg argdcf{ ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `f

cvlpvr mfd$ ) Fvmfdeg Bräd{, Ngreg Scibeigl, [edge`g Qärlgd8 Ned$ F`vcgefe gl Rfz$Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ –6: z$8 27 cn$ 

1, :: lfe, 7: ::: fx$ – X:0.702?^. . 7$ Lenbg argdcf{  – Pfxpf$

?77$733$7;3=7$213

Cin$ Dr 775:

:0.7025  1  ; 6   $ 7    "0"/ # $ )  %  5, ,  , 3+  ., $$$8 . 

0 $ $ $ "0- .- "$ – .$ ; VdeqfrsZf`gmimec, 2::0 /Pezimr$ Irofe%$ – 35, X7^ z$ ; aem$, pgb$8 27 cn$ – /!$ 7 –2::0%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2??

1, :: lfe, 7 ::: fx$ – X:0.7025^. . 7$ Ae{ec  – Pfspf /rvs$%$

63;3=7$213

Cin$ Dr 77?2

:0.703:  Espireg Rinâdelir ; Svbefcpf zfdprv fxgnfdvl `f gbsilqerf g c$ nf`ee `fcvlpvr mfd$ ) Mgledg Mgqrele, Qglfdpedg Ilgrv, Fle{g Cisiqgd, $$$8 Ned$ F`vcgefe glRfz$ Nil`iqg$ @er$ Ädq$ Zrfvdeq$ Mfd$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$Irofe%$ – 75, X7^ z$8 27 cn$ 

1, :: lfe, 1 ::: fx$ – X:0.703:^. . 7$ Espireg rinâdflir – Pfspf$

50/>736$7%;3=7$213

Cin$ Dr 726=

:0.7037  (  ; 6  $ 7  "0"$# $ ) $ $7, ! 8, ? . $$$8 . 0 $ $ $ "0-  .-  "$ – .$ ; Vdeqfrs Zf`gmimec,

2::0 /Pezimr$ Irofe%$ – 71 z$8 27 cn$1, :: lfe, 3 ::: fx$ – X:0.7037^. . 7$ Espireg rinâdelir – Pfspf /rvs$%$

50/>736$7%;3=7$213

Cin$ Dr 7755

:0.7032  Lenbg e lepfrgpvrg rinâd ; Pfspf zfdprv cl$ g 77.g ; Ceclvl mendg{egl ) Gvrfleg Ngrcv, G`regd Moeciq, Ilmg Cisiqgd, Gleidg [mgr`gd.Crv`v8 Ned$ F`vcgefegl Rfz$ Nil`iqg$ @er$ Fqglvgrf e Fxgnedgrf$ – Co$ ; Lucfvn, 2::0 /Pezimr$ Irofe%$ –=5, X7^ z$ ; pgb$8 27 cn$ – /Gbsilqerfg – 2::0% 

1, :: lfe, 6 ::: fx$ – X:0.7032^

. . 7$ Lenbg rinâd  – Pfspf$ 2$ Lepfrgpvrg rinâd  – Pfspf$?77$736$7(?27$736$7$:5/:=5%

Cin$ Dr 1:?

:0.7033  Moe` zfdprv cgd`e`gee lg g`nepfrf ; /c$ zriafseidglf% ; XNil`iqg^ ) Ned$F`vcgefe g Rfz$ Nil`iqg$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – 2=, X7^z$ ; pgb$8 27 cn$ – /G`nepfrfg . 2::0% 

1, :: lfe, 7 6:: fx$ – X:0.7033^. . 7$ cile zriafseidglf – Nil`iqg – Moe`vre$

3==$31/0=?%/:31%

Cin$ Dr 73=0

:0.7030  Moe` zfdprv cgd`e`gee lg g`nepfrf ; /edspepvee `f ädq$ svz$% ; XNil`iqg^ ) Ned$ F`vcgefe g Rfz$ Nil`iqg$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ –36, X7^ z$8 27 cn$ – /G`nepfrfg – 2::0% 

1, :: lfe, 7 ::: fx$ – X:0.7030^. . 7$ Vdeqfrsep  e – Nil`iqg – Moe`vre$

3=?$0/0=?%/:31%

Cin$ Dr 7675

:0.7036  Moe` zfdprv cgd`e`gee lg g`nepfrf ; /cilfmee% ; XNil`iqg^ ) Ned$ F`vcgefe g

Rfz$ Nil`iqg$ – Co$ ; Vdeqfrs Zf`gmimec, 2::0 /Pezimr$ Irofe%$ – 2=, X7^ z$ ; pgb$8 27cn$ – /G`nepfrfg – 2::0% 1, :: lfe, 7 ::: fx$ – X:0.7036^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

2?5

. . 7$ Cilfmee – Nil`iqg – Moe`vre$3==$?/0=?%/:31%

Cin$ Dr 7036

:0.7031  Moe`vl Le`frvlve Cinvdepgr ) Aid`vl `f Edqfspeee Siceglf `ed Nil`iqg,Cfdprvl Dg$ `f Gsespfd e Edairngrf g Irm$ Dfmvqfrdgnfdpglf Cidpgcp8 cilgb$ ; Eid

Bgbece, $$$8 rf`$.ciir`$ ; Cidspgdped Ngred$ – Co$ ; Cfdprvl Cidpgcp, 2::0 /CinbedgpvlZilemr$%$ – 222, X7^ z$ ; scofnf, pgb$8 2: cn$ Bebleimr$ z$ 223 /7? pep$%ESBD 55=6.=?.327._A$ zrf, 0 ::: fx$ – X:0.7031^. . 7$ Le`frvl cinvdepgr$ 2$ Cinvdepgpf – Le`fre$

371$01

Cin$ Dr 027:6

:0.703=  Vd svalv `f lebfrpgpf ; Prgpgnfdpvl gspnvlve bridec – cidcfzee ni`frdf ;Sfrfqfdp ; Alexipe`f$ – Co$ ; MlgxiSnepoHledf, X2::0^ /Cinbedgpvl Zilemr$%$ – 37 z$ ;

mrga$, aem$ cilir$, pgb$8 27 cn$ Bebleimr$ z$ 3:.37$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.703=^. . 7$ Gspnvl brid ep – Prgpgnfdp$ 2$ Nf`ecgnfdpf gdpegsngpecf – Sfrfqfdp 

– Alexipe`f$171$20?.:?(176$230

Cin$ Dr

:0.703?  Gnepepfligef, Glfxgd`rvZvpfrfg zilepec `ed Rinâdeg cidpfnzirgd e vdflf pfd`edf `escrfeidgrf

 äd fxfrcepgrfg fe ; Szfc$ ; 23$::$:7 – Pfireg, nfpi`ilimeg e esp$ zilepilimefe8 edspepvee e

zricfsf zilepecf  ; Gvpirfa$ gl pf{fe `f `icpir äd p$ zilepecf ) Glfxgd`rv Gnepepfligef8Gcg`$ `f :p$ g Nil`iqfe, Edsp$ `f Aelisiaef, Siceilimef e @rfzp$ – Co$ ; S$ d$, 2::0$ –7? z$8 27 cn$

Bebleimr$ z$ 76 /= pep$%X:0.703?^

327$:7/05?%/:03$2%

Cin$ Dr

:0.7035  Egqirscoe, QecpirNgpfngpecg ; Glmfbrg$ Mfinfpref$ Gdgle{g ngpfngpec ; Moe` zfdprv flfqee cl$

7:.72 ) Qecpir Egqirscoe$ – Co$ ; Zrgm.3, 2::0$ – 2:6, X3^ z$ ; aem$, pgb$8 2: cn$

ESBD 55=6.==.:62.6A$ zrf, 0::: fx$ – X:0.7035^. . 7$ Ngpfngpec $

67/:=1$3%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

25:

:0.700:  Beilimef ; Ngd$ zfdprv cl$ g 7:.g ) Ilfm Bipdgrv, Zfprv Ibvo, Qgself Mrgpe,$$$8 ciz$ ; Qlg`ener Sedehe$ – Co$ ; Zrinfpfv, 2::0 /Pezimr$ "Zrgm.3"%$ – 767, X7^ z$ ;aem$8 21 cn$ 

ESBD 55=6.575.00.?A$ zrf, 7::: fx$ – X:0.700:^. . 7$ Beilimef$

6=/:=6$3%

Cin$ Dr 7:25

:0.7007  Coebgc, Mofirmof@rfzpvl `f licgevdf ; /grfd`g% ; Ngpfregl `e`gcpec zfdprv spv`fd ee Agc$ `f

@rfzp ) Mofirmof Coebgc, Eid Nglgdcevc8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; CFZVSN, 2::0$ – ?: z$8 2: cn$

Bebleimr$ z$ =? /31 pep$%ESBD 55=6.=:.033.1A$ zrf, 66: fx$ – X:0.7007^. . 7$ Grfd`grf – Cidprgcpf `f ädcoefrf$

30=$063/:=6$?%

Cin$ Dr 51):0

:0.7002  /#, ?$8  /+2  ; '"$ " )  ;$ 5-, ;$

%", !$ %"8 $ - .$  $   ($ .($ ($ – .$ ; $.$ =$ $ -., 2::0$ – 703, X7^ z$ ; `fs$,pgb$8 27 cn$

Bebleimr$ z$ 70:.707 /7? pep$%ESBD 55=6.=:.071.1A$ zrf, 6:(72: fx$ – X:0.7002^Bg{flf rfflflir `f cglcvlgpigrf

. . 7$ Rf  flf `f cglcvlgpigrf /rvs$%$ 2$ Cglcvlgpigrf – Rf  flf /rvs$%$::0$=/:=6$?%

Cin$ Dr 65/?=):0%

:0.7003  # ($ ($;    (-    (-'-  ; '"$.

$ " )  $ $ -, ;$ $ J#8 $ -$ .$-' ( $ .($ $ (-$ – .$ ; $.$ =$ $ -., 2::0$– 7?2, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 7?2 /72 pep$%ESBD 55=6.=:.072.3A$ zrf, 6: fx$ – X:0.7003^

Zriblfnf cinzlecgpf äd nirailimeg e äd gdgle{g nirailimec$. . 7$ Lenbg rvs  – Nirailimef$

?77$717$7-311/:=6$?%

Cin$ Dr 62

:0.7000  Cgdmfg, ZfprvNgdgmfnfdpvl sprgpfmec äd cg`rvl f`vcgeidgl ) Zfprv Cgdmfg8 ciir`$ p$ ;

Qlg`ener Mvv8 Vdeq$ `f Spgp `ed Nil`iqg$ Cgpf`rg :peedf glf F`vcgefe$ – Co$ ; CFZVSN, 2::0$ – 737, X7^ z$ ; scofnf, pgb$8 27 cn$

Bebleimr$ z$ 72:.737 /715 pep$%ESBD 55=6.=:.3?0.0A$ zrf, 6: fx$ – X:0.7000^

. . 7$ Zilepec  g f`vcg efe$3=$:70

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

257

Cin$ Dr =1):0

:0.7006  Gdglflf peedeaecf glf Vdeqfrsepee `f Spgp `ed Nil`iqg ) cil$ rf`$ ; ZfprvCofprv /rf`$.fa%, $$$ – Co$ ; CFZ VSN, 2::0$ – 2: cn$  

Sfreg "Lvcrre spv`fdfpe" ; :peedf dgpvrglf$ – 2::0$ – 713, X7^ z$ ; aem$, pgb$ –Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=:.031.: ; A$ zrf, =:

fx$ – X:0.7006^ 6;3=?$0/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.7001  Scvpfldecevc Q$Lenbg argdcf{ `f gagcfre ; Ngpfregl `e`gcpec zfdprv spv`fdee gd$ 3.6 ; Szfc$

; @rfzp e gcpeqepgpf qgngl ) Q$ Scvpfldecevc, P$ Neprgciq, N$ Cgpgqele8 NIL@CIIZ$Vdeq$ Ciizfrgpesp.Cinfrcegl `ed Ni`iqg$ – Co$ ; VSN, 2::0$ – 703, X7^ z$8 27 cn$

Bebleimr$ z$ 703 /7? pep$%ESBD 55=6.525.27.0A$ zrf, 7:: fx$ – X:0.7001^

. . 7$ Lenbg argdcf{  – Gagcfre – Pfxpf$ ?77$733$7;335$603/:=6$?%

Cin$ Dr =3):0

:0.700=  Cofegdv, SelqegGdgpineg e Ae{eilimeg Invlve ) Selqeg Cofegdv, Fvmfd @v`dec8 Vdeq$ `f Spgp

`ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg Beilimef Vngd e Gdengl$ –Co$ ; CFZ VSN, 2::0$ – 27 cn$

Zgrpfg g 2.g ; Pfspf.mrel$ – 7:0, X7^ z$ – ESBD 55=6.=:.002.6 ; A$ zrf, 7::fx$

. . 7$ Gdgpinef – Pfspf$ 2$ Ae{eilimeg invlve – Pfspf$177(172/:=5%

Cin$ Dr ?0

:0.700?  Ng`gd, EidVd In ädprf ignfde > G Ngd gnidm Zfizlf ; Zriafsirvl Xcoenespvl, sgqgdp^

Zfprv Cofprv lg 1: `f gde ; Xbeibebleimr$^ ) Eid Ng`gd8 rf`$ rfsz$ ; Lfide` Mircfgc8prg`$ äd lb$ fdml$ ; [edge`g Cgnfdfq$ – Co$ ; CFZ VSN, 2::0$ – 65, X7^ z$ ; aipimr$8 27cn$

Pep$ zf ciz$ ; lb$ rin$ – Zrfa$ zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.=:.03?.=A$ zrf, 7:: fx$ – X:0.700?^. . 7$ Coenef – Ed`ece bebleimrgaece$

:71;X60(525 Cofprv^

Cin$ Dr 7=3

:0.7005  Fdgcoe, QeirflVpele{grfg zgcofpvlve `f zrimrgnf "Ngpofngpecg" cv fxfnzlf `f gzlecgrf äd

ae{ec  e edairngpec ) Qeirfl Fdgcoe, Glesg Cvrleciqscoe8 Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f Ae{ec$ Cgpf`rg Ae{ec Pfirfpec$ – Co$ ; CFZ VSN, 2::0$ – 737 z$8 27 cn$

Bebleimr$ z$ 72? /6 pep$%ESBD 55=6.=:.022.:A$ zrf, 6: fx$ – X:0.7005^. . 7$ Zrimrgnf `f cglcvlgpir – Ngpfngpecg$

::0$02/:=6$?%

Cin$ Dr 15

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

252

:0.706:  Mrissv.Coeregc, Crespedg@fvpscof Lepfrgpvr `fr arüofd Dfv{fep ; /76::.7=2:% > Lepfrgpvrg mfrngd g

sfc$ _QE._QEE ; Gdpil$ beledmq ) Crespedg Mrissv.Coeregc$ – Co$ ; CFZ VSN, 2::0$ –236 z$ ; aem$8 27 cn$

Pfxp zgrgl$ ; lb$ rin$, mfrn$ESBD 55=6.=:.00=.1A$ zrf, 2:: fx$ – X:0.706:^

?27$772$2/:?2$2%(?27$772$2$:5>772$2>736$7Cin$ Dr 773):0

:0.7067  @v`dec, FvmfdPfspf lg envdilimef ) Fvmfd @v`dec, Selqeg Cofegdv8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg Beilimef Vngd e Gdengl$ – Co$ ;CFZ VSN, 2::0$ – 0? z$ ; pgb$8 27 cn$

A$ zrf, 6: fx$ – X:0.7067^. . 7$ Envdilimef – Pfspf$ 2$ Beilimef nilfcvlgr  – Envdilimef – Pfspf$

6==$2/:=5%

Cin$ Dr ?3

:0.7062  Lfgdv, N$Lvcrre zrgcpecf lg mfdfpec ; /Ed`ec$ nfpi`ecf% ) Neoge Lfgdv, @$ [mgr`gd8

rf`$ rfsz$ ; L$ Zfrcevlfgc8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$Cgpf`rg Beilimef Qfmfpgl$ – Co$ ; CFZ VSN, 2::0$ – ?6 z$ ; pgb$8 27 cn$

Bebleimr$ z$ ?3 /7? pep$%ESBD 55=6.=:.007.=A$ zrf, 6: fx$ – X:0.7062^

6=6/:=1$6%

Cin$ Dr ?:

:0.7063  Zfprfdcv, Gdgpil

Zrimrgng Cvrsvlve dirngpeq "Espireg cidpfnzirgd g relir Fvrizfe `f Qfspe Gnfrecee, 7535.2::0" ) Gdgpil Zfprfdcv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Esp$ eZseoilimef$ Cgpf`rg `f Esp$ Vdeqfrsgl$ – Co$ ; CFZ VSN, 2::0$ – 2? z$8 27 cn$

Bebleimr$ z$ 71.22ESBD 55=6.=:.023.5A$ zrf, 6: fx$ – X:0.7063^

50/0(=%"7535)2::0"/:=3$?%

Cin$ Dr ==

:0.7060  Zfprfdcv, GdgpilZrimrgng Sfnedgrvlve szfcegl zfdprv ngspfrgd{e "Zriblfnf glf espirefe

rflgeelir edpfrdgeidglf zispbflecf" ) Gdgpil Zfprfdcv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$

`f Esp$ e Zseoilimef$ Cgpf`rg `f Esp$ Vdeqfrsgl$ – Co$ ; CFZ VSN, 2::0$ – 7: z$ ;pgb$8 27 cn$Bebleimr$ z$ 5.7:ESBD 55=6.=:.026.6A$ zrf, 6: fx$ – X:0.7060^

32=/:57%/:=3$?%

Cin$ Dr =1 

:0.7066  Zfprfdcv, GdgpilZrimrgng Cvrsvlve szfcegl "Zriblfng zilidf{ äd gdee cflve `f.gl `ielfg

r{bie nid`egl" ) Gdgpil Zfprfdcv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Esp$ eZseoilimef$ Cgpf`rg `f Esp$ Vdeqfrsgl$ – Co$ ; CFZ VSN, 2::0$ – 7=z$8 27 cn$

Bebleimr$ z$ 5.70ESBD 55=6.=:.020.=A$ zrf, 6: fx$ – X:0.7066^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

253

50/03?%"7535)7506"/:=3$?%

Cin$ Dr =? 

:0.7061  Zfprfdcv, GdgpilZrimrgng Cvrsvlve szfcegl zfdprv ngspfrgd{e "Rfmenvrelf pipglepgrf ; spv`ev

espireci.cinzgrgpeq" ) Gdgpil Zfprfdcv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Esp$ eZseoilimef$ Cgpf`rg `f Esp$ Vdeqfrsgl$ – Co$ ; CFZ VSN, 2::0$ – 75, X7^ z$8 27 cn$

Bebleimr$ z$ 5.73ESBD 55=6.=:.021.3A$ zrf, 6: fx$ – X:0.7061^

327$10/:=3$?%

Cin$ Dr =6 

:0.706=  Oä "v, @vneprvPrgvngpesnvl fpgkvlve neklicev gl affe cv izpene{grfg `egmdispecvlve e

prgpgnfdpvlve argcpvrelir igsflir dg{glf ; 70$::$27 – Spingpilimef ; Gvpirfa$ gl pf{fe`f `icpir äd p$ nf`ecglf ) @vneprv Oä v8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef"Decilgf Pfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 2: z$ ; pgb$8 27 cn$

Bebleimr$ z$ 71.7= /7? pep$%

X:0.706=^ 171$272$2.::7$6.:?5 /:03$2%

Cin$ Dr

:0.706?  Cicârl, ZgqflEspireg nf`efqgl vdeqfrsgl ; crfspingef ; Xzfdprv v{vl spv`fdelir^ ) Zgqfl

Cicârl8 sflfcp$, prg`$ `ed lb$ rvs, sp$ edpri`$, d$, cinfdp$ ; Zgqfl Cicârl8 Vdeq$ `fSpgp `ed Nil`iqg$ Agc$ `f Esp$ e Zseoilimef$ Cgpf`rg Esp$ Vdeqfrsgl$ – Co$ ; CFZVSN, 2::3$ – 27 cn$

XQil$^ 7$ – 2::3$ – 3?=, X7^ z$ – Bebleimr$ äd pfxp$ – Gzgrf cv szrekedvl aedgdc$ glAvd`gefe Siris Nil`iqg$ – ESBD 55=6.=:.0::._ ; A$ zrf, 6:(7:: fx$ – X:0.706?^

. . 7$ Espireg nf`efqgl  vdeqfrsgl $

50/7::%"3=6)7052"/:=6$?%Cin$ Dr 727/=:):05%

:0.7065  Cicârl, ZgqflEspireg Nf`efqgl Vdeqfrsgl ; crfspingef ; Xzfdprv v{vl spv`fdelir^ ) Zgqfl

Cicârl8 sflfcp$, prg`$ `ed lb$ rvs, sp$ edpri`$, d$, cinfdp$ ; Zgqfl Cicârl8 Vdeq$ `fSpgp `ed Nil`iqg$ Agc$ Esp$ e Zseoilimef$ Cgpf`rg Esp$ Vdeqfrsgl$ – Co$ ; CFZ VSN,2::3$ – 27 cn$

XQil$^ 2$ – 2::3$ – 026 z$ – Bebleimr$ äd pfxp$ – ESBD 55=6.=:.0:7._ ; A$ zrf ,6:(7:: fx$ – X:0.7065^

. . 7$ Espireg nf`efqgl  vdeqfrsgl $50/7::%"3=6)7052"/:=6$?%

Cin$ Dr 722/=:):0%

:0.701:  Nil`iscizef ; /Zriblfnf `f gdgle{ zilepec% ) Vdeq$ `f Spgp `ed Nil`iqg,Cfdprvl `f Gdgle{ Zilepec e Pfodilimee Siceglf "Cgzpfs"8 ciir`$ ; Q$ Nidfgmg$ –Co$ ; Cfdprvl F`$ gl VSN, 2::2$ – 2: cn$ 

Zgrpfg 7?.g$ – 2::2$ – 271, X7^ z$ ; `egmr$, aem$, pgb$ – Pfxpf ; lb$ rin$, rvs$ –Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ – Äd rf`$ gvp$ – ESBD 55=6.=:.737.5:;A$ zrf, 6: fx$ – X:0.701:^

. . 7$ Zilepilimef$32$::7/0=?%/:?2%>736$7>717$7

Cin$ Dr =6

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

250

:0.7017  Mr`edg Bipgdec ; lg 6: `f gde ) Gcg`$ `f :p$ g Rfz$ Nil`iqg Mr`edgBipgdec /Edsp$%8 cil$ rf`$ ; G$ Cevbipgrv /rf`$.fa%, $$$8 zricfsgrf mrga$ ; Eg Ileedäh$ –Co$ ; Cgrpfg Nil`iqfe, 2::0 /Pezimr$ "Vdeqfrsvl"%$ – 7?1, X7^ z$ ; aem$, pgb$8 23 cn$

Aeefrf beimr$ – Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvl gl Aid`vlveFcilimec Dg$ gl Ned$ Fcilimefe e Rfsvrsflir Dgpvrglf gl Rfz$ Nil`iqg

ESBD 55=6.1:.7?2.: /äd ciz$%A$ zrf, 6:: fx$ – X:0.7017^

. . 7$ Mr `edg Bipgdec  – Nil`iqg – Espiref$:17$17;6?/:52%/:?2%

Cin$ Dr 33:?

:0.7012  Crfceciqscoe, FcgpfredgGd Gdpoilimu ia Fdmleso Lepfrgpvrf /7= po ! 7?5po cfdpvrefs% ) Fcgpfredg

Crfceciqscoe8 Nil`iqg Spgpf Vdeq$ Agc$ ia Airfemd Lgdmvgmfs gd` Lep$ @fz$ ia ]irl`Lep$ – Co$ ; CFZ VSN, 2::0$ – 361 z$ ; aem$8 25 cn$

Bebleimr$ z$ 366.361ESBD 55=6.=:.02=.7A$ zrf, 7:: fx$ – X:0.7012^. . 7$ Lepfrgpvr  fdmlf{ , sfc$ _QEE._QEEE /fdml$%$ 2$ Lepfrgpvr  fdmlf{ , sfc$

_QEE._QEEE – Crepec  lebfrgr  /fdml$%$?27$777$:5(?27$777

Cin$ Dr ?7):0

:0.7013  Senid, Ofrbfrp G$Cinzirpgnfdpvl g`nedesprgpeq ; Spv`ev gsvzrg zricfsflir `f lvgrf g

`fce{eelir äd sprvcpvrelf g`nedesprgpeqf ) Ofrbfrp G$ Senid8 prg`$ `ed lb$ fdml$ ; FlfdgCgrpglfgdv$ – Co$ ; Ä$.F$Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 2?1, X7^ z$8 20 cn$ –/Sprgpfmeg scoenbree%

Pep$ irem$ ; G`ndesprgpeqf bfogqeir ; g spv`u ia `eceseid – nghedm zricfsfs edg`nedesprgpeqf irmgde{gpeids$ – Bebleimr$ äd dipflf `f svbsil$ – Ed`$ z$ 2=5.2?=

ESBD 55=6.1=.030.?A$ zrf, 7::: fx$ – X:0.7013^. . 7$ Cid`vcfrf g`nedesprgpeq  – Cinzirpgnfdp – Lvgrfg `fce{eelir$

36$:?0$1

Cin$ Dr 027:2

:0.7010  Gdglflf peedeaecf glf Vdeq$ `f Spgp `ed Nil`iqg ) rfsz$ `f f`$ ; Qgself Crfv$– Co$ ; Cfdprvl F`$ gl VSN, 2::2$ – 20 cn$

Sfref div ; Dr = ; :peedf kvre`ecf ; Zriblfnf gcpvglf – pfirfpecf e zrgcpecf– zreqed` divg lfmeslgef g Rfzvblecee Nil`iqg$ – 2::0$ – 213, X0^ z$ – Pfxpf ; lb$ rin$,rvs$ – Bebleimr$ äd dipf lg saârepvl grp$ – ESBD 55=6.=:.003.3 ; A$ zrf, 2:: fx$ – X:0.

7010^30;3=?$0/0=?%/:?2%>736$7>717$7

Cin$ Dr 55):3

:0.7016  Rfzvblec ia Nil`iqg ; Dgpeidgl Enzlfnfdpgpeid Zlgd air pof SpichoilnCidqfdpeid id zfrsespfdp irmgdec zillvpgdps ) Pof Nedespru ia Fcilimu gd` DgpvrglRfsivrsfs ia pof Rfzvblec ia Nil`iqg8 cin$ ciir`$ ; Mofirmof @vcg /zrf$%, ‡ –Co$ ; Ä$ F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – =5 z$ ; aem$ cilir$, ore, pgb$8 25cn$ 

Bebleimr$ äd dipflf `f svbsilESBD 55=6.1=.001.7A$ zrf, 7::: fx$ – X:0.7016^. . 7$ Zilvgrfg nf`evlve /fdml$%$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

256

170$=; 6=0/:50%

Cin$ Dr 02722

:0.7011  Ringd ; Xäd 0 qil$^ ) sflfcp$, sp$ edpri`$ e dipf bebleimr$ ; Neoge Cenzie8 zispa$; Eid Senv8 ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$ ":peedg" ;Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 7= cn$ – /Cil$ `f gdpil$ "Lep$ `ed Bgsgrgbeg äd sfc$

__" ) ciir`$ `f Nercfg Q$ Ceibgdv, $$$% XQil$^ 7 ; Äd zrfgkng rfqilvefe ; Cgrpfg E ; Zrilim$ Sngrgm`g Pofi`iriqdg ) Cidspgdped Spfrf$ – 2::0$ – 216, X2^ z$ – Gzgrf cv svzirpvl aedgdc$ gl Avd`g efe SirisNil`iqg$ – ESBD 55=6.1=.062.1 /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.367.5 /Grc%

A$ zrf, 7 ::: fx$ – X:0.7011^?27$736$7/0=?%.37 Spfrf

Cin$ Dr 027:1

:0.701=  Ringd ; Xäd 0 qil$^ ) sflfcp$, sp$ edpri`$ e dipf bebleimr$ `f Neoge Cenzie8zispa$ `f Eid Senv8 ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$":peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 7= cn$ – /Cil$ `f gdpil$ "Lep$ `edBgsgrgbeg äd sfc$ __" ) ciir`$ `f Nercfg Q$ Ceibgdv, $$$% 

XQil$^ 2 ; @esc ) Mfirmf Nfdevc$ [bir arâdp ) Qlg`ener Bflfgm$ – 2::0$ –32?, X3^ z$ – Gzgrf cv svzirpvl aedgdc$ gl Avd`gefe Siris Nil`iqg$ – ESBD 55=6.1=.00?.? /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.306.0 /Grc% ; A$ zrf, 7 ::: fx$ – X:0.701=^

?27$736$7/0=?%.37XNfdevc(Bflfgm^

Cin$ Dr 02723

:0.701?  Ringd ; Xäd 0 qil$^ ) sflfcp$, sp$ edpri`$ e dipf bebleimr$ `f Neoge Cenzie8zispa$ `f Eid Senv8 ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$":peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 7= cn$ – /Cil$ `f gdpil$ "Lep$ `edBgsgrgbeg äd sfc$ __" ) ciir`$ `f Nercfg Q$ Ceibgdv, $$$% 

XQil$^ 3 ; Ziqfspfg cv cicivl riv ) Qgself Qgselgcof$ Mfspvre ) FnelegdMglgecv.Zvd$ – 2::0$ – 320, X2^ z$ – Gzgrf cv svzirpvl aedgdc$ gl Avd`g efe Siris

Nil`iqg$ – ESBD 55=6.1=.005.1 /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.301.2 /Grc% ; A$zrf, 7 ::: fx$ – X:0.701?^?27$736$7/0=?%.37XQgselgcof(Mglgecv.Zvd^

Cin$ Dr 027:3

:0.7015  Ringd ; Xäd 0 qil$^ ) sflfcp$, sp$ edpri`$ e dipf bebleimr$ ; Neoge Cenzie8 zispa$; Eid Senv8 ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$ ":peedg" ;Grc, 2::0 /Cinbedgpvl Zilemr$%$ – 7= cn$ – /Cil$ `f gdpil$ "Lep$ `ed Bgsgrgbeg äd sfc$__" ) ciir`$ `f Nercfg Q$ Ceibgdv, $$$% 

XQil$^ 0 ; Sedmvr äd agg `rgmispfe ) Gvrflev Bvsveic$ Qnelf ) Sfrgaen Sghg$ –2::0$ – 32:, X3^ z$ – Gzgrf cv svzirpvl aedgdc$ gl Avd`g efe Siris Nil`iqg$ – ESBD55=6.1=.063.0 /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.36:.: /Grc% ; A$ zrf, 7 ::: fx$ –

X:0.7015^ ?27$736$7/0=?%.37XBvsveic(Sghg^

Cin$ Dr 02720

:0.70=:  Cilgc, Pv`irVd `espeds ailcliresp – Decilgf Befv ; Xcv zrelfkvl gdeqfrsree g =:.fg `f lg

dgpfrfg^ ; Beibebleimr$ ) Pv`ir Cilgc8 Bebl$ Nvd$ "B$ Z$ Ogs`fv"$ – Co$ ; MrgafngLebres, 2::0$ – 76: z$ ; aipimr$8 27 cn$

ESBD 55=6.5==?.?._A$ zrf, 3:: fx$ – X:0.70=:^. . 7$ Ailclir – Ed`ece bebleimrgaecf$

:71;X35?(525 Befv^

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

251

:0.70=7  Ngdgmfnfdpvl zriefcpflir ; Moe` ) Cineseg Fvrizfgd FvrizfGe` Ci.izfrgpeid$ Iaaecf Mfdfrgl Gaagers Fqglvgpeid8 prg`$ `f Emir Lvcedscoe$ – F`$ g 2$:$ –Co$ ; CFZ VSN, 2::0$ – 770 z$ ; aem$, pgb$8 3: cn$ 

Pep$ irem$ ; Zrikfcp Cuclf NgdgmfnfdpESBD 55=6.=:.02?._A$ zrf, 6: fx$ – X:0.70=7^. . 7$ Ngdgmfnfdpvl zriefcpflir$ 

16$:72$2;16?$:72$0/:31%Cin$ Dr

:0.70=2  @eidesef Pgdgsimlv ; Xscreepir, zriafsir vdeq$^ ; Beibebleimr$ ) Bebl$ Nvd$ "B$ Z$Ogs`fv"8 glcp$ ; Eid Ngov$ – Co$ ; S$ d$, 2::0$ – 13, X7^ z$ ; aipimr$, d$ nv{$8 2: cn$ 

A$ zrf, 3:: fx$ – X:0.70=2^. . 7$ Lepfrgpvr  m m v{  – Espiref e crepec  – Ed`ece bebleimrgaece$

:71;X?27$6722$716/0=?%(525 Pgdgsimlv^

Cin$ Dr

:0.70=3  9$  )  ; Xlvnfzgnvribfm^  ; 5""-$ )  ?$ 8"0 

./$ $, ?$ ". $ $ -8 $ %$ J/ $ – .$ ; 5$ $,2::7$ – =3, X7^ z$ ; aipimr$, el$8 27 cn$Pfxp ; lb$ rin$, rvs A$ zrf, A$ per$ – X:0.70=3^. . 7$ Lepfrgpvrg rinâd  – Espiref e crepec  – Ed`ece bebleimrgaece$

:71;X?27$736$7/0=?%$:5(5253^

Cin$ Dr

:0.70=0  Mofirmof Qrgbef ; Xgrpesp zlgspec^ ; Beibebleimr$ ) Bebl$ Dg$ g Rfz$ Nil`iqg8glcp$ ; Sqfplgdg Nerid, Qecpireg Spgdcofqece8 ciz$ ; Mofirmof Qrgbef$ – Co$ ; Bebl$Dg$ g Rfz$ Nil`iqg, 2::0 /Enzrenfreg BDRN%$ – 2:0 z$ ; el$, el$, aipimr$ cilir$8 27 cn$

– /Cil$ "Nil`gqecg" ; Sfr$ ; Zlgspecefdee Nil`iqfe%ESBD 55=6.5550.2.6A$ zrf, 7:: fx$ – X:0.70=0^. . 7$ Grpg zlgspec  – Nil`iqg – Ed`ece bebleimrgaece$

:71;X=6/0=?%(525 Qrgbef^

Cin$ Dr 72

:0.70=6  Glfxgd`rv Q$ Bil`vr, 7??1.75?2 ; Beibebleimr$ /cv icg{eg änzlederee g 776gde `f lg dgpfrf g Xespirecvlve G$ Q$ Bil`vr^% ) Bebl$ Nvd$ "B$ Z$ Ogs`fv"8 glcp$ ;Pgngrg Mrgpe$ – Co$ ; S$ d$, 2::7$ – 07 z$8 27 cn$ – /Rfspepvepi Oespirmrgzoecg%

A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.70=6^. . 7$ Espiref – Ed`ece bebleimrgaece$:71;X50/0=?%(50/05?%(525 Bil`vr^

Cin$ Dr

:0.70=1  "Zriblfnf gcpvglf glf pfirefe e zrgcpecee g`nedesprg"efe zvblecf zredzresng cfrcfprelir cilgbirgpirelir Gcg`fnefe", cida$ pfirfpeci.zrgcpec$/2::08Coeedv%$ Zriblfnf gcpvglf glf pfirefe e zrgcpecee g`nedesprgefe zvblecf zredzresng cfrcfprelir cilgbirgpirelir Gcg`fnefe ; Ngpfreglf glf cida$ pfirfpeci.zrgcpecf,2: nge, 2::0, Coeedv ) cil$ rf`$ ; Ilfm Bglgd,$$$ – Co$ ; GGZ, 2::0$ – 07? z$ ; aem$,pgb$8 27 cn$

Gdpfpep$ ; Gcg`$ `f G`nedesprgrf Zvblec zf lâdm Zrf$ Rfz$ Nil`iqg$ –

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.51??.?.:A$ zrf, 76: fx$ – X:0.70=1^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

25=

. . 7$ G`nedesprg ef zvblec  – Gcpeqep  e$367/:?2%>736$7>777>717$7

Cin$ Dr

:0.70==  Lvdmv, Fvmfd Rgapvl cv oenfrf ) Fvmfd Lvdmv8 ciz$ e cidcfzeg mrga$ g cil$ ; Eid Sfqfred$

– Co$ ; Ä$F$.Z$ ":peedg, 2::0 /Cinbedgpvl Zilemr$%$ – 275 z$8 27 cn$ – /Izfrg gzfrpg%

Ed`$ `f dvnf z$ 273.275$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqgESBD 55=6.1=.021.=A$ zrf, 7::: fx$ – X:0.70==^

?27$736$7/0=?%$:5;?27$736$7/0=?%.0

Cin$ Dr 02:=6

:0.70=?  Qvlcdfscv, Nercfg Lepgdee zfdprv prfe spre ; zif{ee, pfgprv, prg`$, g`gzp$ ) Nercfg Qvlcdfscv8 el$ ;

Pfi`ir Bv{v$ – Co$ ; Zrinfpfv, 2::0 /Cinbedgpvl Zilemr$%$ – 7=6, X7^ z$ ; el$8 75 cn$Gzgrf cv szrekedvl aedgdc gl `lir @vneprv Scleais, Eid Mo$ Rig`f`fgl, Evleg

Crsdgdv,$$$ESBD 55=6.575.01.0

A$ zrf, 7::: fx$ – X:0.70=?^ ?27$736$7.7).2 Qvlcdfscv

Cin$ Dr 02701

:0.70=5  @vneprv Qfr`egdv ; Xgrpesp zlgspec ; glbvn^ ) prg`$ äd fdml$ ; Evlegd Ribv8 ciz$ngcofpg e zrflvcr$ engmedelir ; Neoge Bgcedscoe8 engmede ; Evref Aicg,$$$ – Co$ ; Grc,2::0 /Cinbedgpvl Zilemr$%$ – X62^ z$ ; aipimr$, rfzri`$ cilir$8 2? cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – Lespg el$ z$ 6:.67ESBD 55=6.17.36=.?A$ zrf, 7::: fx$ – X:0.70=5^. . 7$ Scvlzpvr $ 2$ Mrgaec $ 3$ Qfr`fgdv, @vneprv, 7560.$$$

=3)=1/0=?%>736$7>777>717$7(525 Qfr`elfgdvCin$ Dr 07573

:0.70?:  Särbv, Pgngrg Zgrpecvlgrepelf ae{eilimi.beicoenecf `f cvlpeqgrf g vdir pvlzede `f

necrinecfpf zri`vcpire `f fd{enf lezilepecf ; :3$::$:= – necribeilimef ; Gvpirfa$ glpf{fe `f `icpir äd p$ beilimecf ) Pgngrg Särbv8 Gcg`$ `f :p$ g Nil`iqfe, Edsp$ `fNecribeilimef$ – Co$ ; S$ d$, 2::0$ – 20 z$ ; aem$, scofnf, pgb$8 27 cn$

Bebleimr$ z$ 2:.22 /21 pep$%X:0.70?:^

6=5$11(6=5$20/:03$2%

Cin$ Dr:0.70?7  [flfdscoe, Gdmflg 

Cvlpvrg irmgde{geidgl  e rilvl fe äd ngdgmfnfdpvl ni`frd ; Szfc$:5$::$:7 ; Idpilimeg e pfireg cvdigpfree ; Gvpirfa$ gl pf{fe `f `icpir äd p$ aelisiaecf ) Gdmflg [flfdscoe8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2= z$ ; scofnf827 cn$

Bebleimr$ z$ 20 /? pep$%X:0.70?7^

777;371$=;16?$:72$0/:03$3%

Cin$ Dr

:0.70?2  Ogcoe, Neoge

 Ni`vl `f prge gl zizvlgefe Rfzvblecee Nil`iqg$ Gbir`grf sicei.mfimrgaec ;Szfc$ 77$::$:2 – Mfimrgaeg fcidinec, sicegl e zilepec ; Gvpirfa$ gl pf{fe `f `icpir

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

25?

 äd p$ mfimrgaecf ) Neoge Ogcoe8 Gcg`$ `f Spv`ee Fcid$ `ed Rfz$ Nil`iqg$ – Co$ ; S$ d$,2::0$ – 27, X3^ z$8 27 cn$

Bebleimr$ z$ 2:.27 /7= pep$%X:0.70?2^

577$3;371$330$66)$61/0=?%/:03$2%

Cin$ Dr

:0.70?3  [gmdgp, NgredSpv`evl vdir zlgdpf /nf`ecedglf% vpele{gpf äd nf`ecedg zizvlgr `ed Nil`iqge Rinâdeg8 Zri`vsf qfmfpglf cv sgzidedf ; 76$::$:7 – Agrngcef ; Gvpirfa$ gl pf{fe`f `icpir äd p$ agrngcfvpecf ) Ngred [gmdgp8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef"Decilgf Pfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 2: z$ ; pgb$8 27 cn$

Bebleimr$ z$ 7?.75 /7: pep$%X:0.70?3^

X176$322(176$?5^/0=?(05?%/:03$2%

Cin$ Dr

:0.70?0  Sunziseg spv`fdpevn ; Ngpfreglflf sfsevdee p$ `ed 7?.75 gzr$ 2::3 ) Vdeq$Lebfr Edp$ `ed Nil`iqg8 `er$ zvbl$ ; Gd`rfe Mglbfd8 ciir`$ p$ ; Mofirmof Zispec8 cil$

rf`$ ; Qeirfl Avr`ve, $$$ – Co$ ; VLEN, 2::3$ – 27 cn$Sfreg ; @rfzp$ – 2::3$ – 75? z$ ; `egmr$ – Pfxpf ; lb$ rin$, fdml$, glpf lb$ spredf$– Bebleimr$ äd dipflf `f svbsil$ – ESBD 55=6.530.25.3 ; A$ zrf, 52 fx$ – X:0.70?0^

. . 7$ @rfzp$30(3=?$0/0=?%/:?2%>::

Cin$ Dr

:0.70?6  Ceibipgrv, Qglfregd Nedfrglimef ; Cvrs mfdfrgl ; /Zrflfmfre% ) Qglfregd Ceibipgrv8 Vdeq$ `f Spgp

`ed Nil`iqg$ Agc$ `f Beilimef e Zf`ilimef$ Cgpf`rg :peedf glf Silvlve, Mfilimef eMfimrgaef$ – Co$ ; CFZ VSN, 2::0$ – 7=6, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 7=6 /2: pep$%ESBD 55=6.=:.025.?A$ zrf, 6: fx$ – X:0.70?6^. . 7$ Nedfrglimef$ 2$ [ c nedpf nedfrglf$

605(663/:=6$?%

Cin$ Dr 16

:0.70?1  Zispilgcoe, Qglfdpedg Ngdgmfnfdpvl zfrairngdflir zreirepgrf äd sespfnvl `f cfrcfpgrf.`f{qilpgrf

gl Rfzvblecee Nil`iqg ; fqilvef, rfgle{re, zfrszfcpeqf ) Qglfdpedg Zispilgcoe8 Vdeq$ `fSpgp `ed Rfz$ Nil`iqg, Edsp$ Nvdcee gl Cidaf`frgefe Sed`ecgpflir `ed Rfz$ Nil`iqg$ –Co$ ; CFZ VSN, 2::0$ – 236, X7^ z$ ; `egmr$, pgb$8 27 cn$

Bebleimr$ z$ 2:3.277 /?5 pep$%ESBD 55=6.=:.00:.5A$ zrf, 76: fx$ – X:0.70?1^. . 7$ @f{qilpgrf sicegl.fcidinec  – Nil`iqg – Ngdgmfnfdp$

33:;16?$:72$0/0=?%

Cin$ Dr ??/7:=):0%

:0.70?=  Zvrecf, Neoge Cvrs `f espiref g lenbee rinâdf lepfrgrf ; Ngpfregl `e`gcpec zfdprv spv`fd ee `f

lg sfceg zred cirfszid`fd ) Neogel Zvrecf8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `fLepfrf$ – Co$ ; CFZ VSN, 2::0$ – =?, X7^ z$8 27 cn$

Bebleimr$ z$ =? /72 pep$%

A$ zrf, 7:: fx$ – X:0.70?=^. . 7$ Lenbg rinâd  – Espiref$ 2$ Espireg lenbee rinâdf$

?77$736$7-:/:=6%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

255

Cin$ Dr 726):0

:0.70??  "Sespfnf `f kvspe"ef af`frgl äd gszfcp cinzgrgp", cida$ edp$ /2::08Coeedv%$ Sespfnf `f kvspeef af`frgl äd gszfcp cinzgrgp > Pof Spghfs ia Af`frglKvspecf ; Ngpfreglf cida$ edp$, 2= gzr$ 2::0$ – Co$ ; Kv`ecegrvl Ceqel e Cinfrcegl ädNil`iqg, 2::0 /Pezimr$ VSN%$ – =38 =6 z$ ; scofnf, pgb$8 2: cn$

Cgrpf "qglfp" /"#"%$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – Zgm$ zgrgl$ –Bebleimr$ äd dipflf `f svbsilESBD 55=6.=:.065._A$ zrf, 7::: fx$ – X:0.70??^. . 7$ Kvspe  ef af`frgl $ 2$ Af`frglesn – Sespfnf$

302$20/:?2%>736$7>777

Cin$ Dr

:0.70?5  Zispilgcof, Qglfdpedg Ngdgmfnfdpvl zfrairngdflir zreirepgrf äd sespfnvl `f cfrcfpgrf.

`f{qilpgrf gl Rfzvblecee Nil`iqg ; :?$::$:6 – Fcid$ e ngdgmfnfdp /äd cfrcfpgrf.

`f{qilpgrf% ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ fcid$ ) Qglfdpedg Zispilgcof8 Gcg`$`f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 26 z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ 23 /= pep$%X:0.70?5^

33:;16?$:72/0=?%/:03$2%

Cin$ Dr 76=

:0.705:  Pgrgd, Sfrmofe Zfrafceidgrfg ngdgmfnfdpvlve prgdszirpvlve gvpi äd zriniqgrfg rflgeelir

fcidinecf fxpfrdf glf Rfzvblecee Nil`iqg ; Szfc$ :?$::$:6 – Fcid$ e ngdgmfnfdp/äd prgdszirp% ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ fcid$ ) Sfrmofe Pgrgd8 Gcg`$ `fSpv`ee Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 25 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 21 /73 pep$%X:0.705:^33?$0=;16?$:72$0/0=?%/:03$2%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3::

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

DIEFNBREF 2::0

:0.7057  Avrpvd, @iregd Gszfcpf glf cinzirpgnfdpvlve gmrfseq lg Gzes nflleafrg L$ /Ounfdizpfrg,

Gze`gf% ; Szfc$ :3$::$:5 – fdpinilimef ; Gvpirfa$ gl pf{fe `f `icpir äd p$ beilimecf ) @iregd Avrpvd8 Gcg`$ `f :p$ g Rfz$ Nil`iqg, Edsp$ `f [iilimef$ – Co$ ; S$ d$, 2::0$ –26 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22.23 /? pep$%X:0.7057^

13?$7;657$6/:03$2%Cin$ Dr

:0.7052  Cg{gcv, Qepglef Cidsfcedflf sicel.fcidinecf g rfairnfe gmrgrf äd Rfzvblecg Nil`iqg ;

Szfc$ ; :?$::$:7 – Fcid$ zilepec ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ fcid$ ) QepglefCg{gcv8 Vdeq$ Pfo$ g Nil`iqfe$ – Co$ ; S$ d$, 2::0$ – 27 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 7? /? pep$%X:0.7052^

33?$03$:2/0=?%/:03$2%

Cin$ Dr 7:3

:0.7053  Mlg`coe, Mofirmof Qecpenilimeg e zrfqfderfg edargcevdelir ; Nidimr$ ) Mofirmof Mlg`coe8 Gcg`$

":pfagd cfl Ngrf" g Ned$ Gagcfrelir Edpfrdf gl Rfz$ Nil`iqg$ – Co$ ; Gcg`$ ":pfagdcfl Ngrf", 2::0$ – 372 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 26?.25: /122 pep$% e äd dipflf `f svbsilESBD 55=6.536.05.0A$ zrf, 7:: fx$ – X:0.7053^. . 7$ Qecpenilimef$

303$5??

Cin$ Dr 263

:0.7050  Ngpffqece, Dgpgleg Enzirpvl gnairflir mrfcfpe äd szgevl Bvmi.Cgrzgpec äd sfc$ QE . ädcfzvpvlsfc$ EE g$ Cor$ ; Szfc$ :=$::$:1 – Grofilimef ; Gvpirfa$ gl pf{fe `f `icpirgp äd esp$ ) Dgpgleg Ngpffqece8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Esp$ e Zseoilimef$ – Co$ ; S$ d$,2::0$ – 33 z$8 27 cn$

Bebleimr$ z$ 2?.25 /71 pep$%X:0.7050^

5:2)5:3/3?(35?%".:6)(7"

Cin$ Dr 2:=

:0.7056  Mremirg, SpflgZriblfnf glf zripfcefe siceglf g cizelvlve e agnelefe äd `eaecvlpgpf ; /äd bg{g

edqfspemgeelir siceilimecf fafcpvgpf äd nvd$ Coeedv% ; Szfc$ 22$::$:0 – Sprvcpvrgsicegl, edsp$ e zricfsf siceglf ; Gvpirfa$ pf{fe `f `icpir äd siceilimef ) Spflg

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:7

Mremirg8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `f Aelisiaef, Siceilimef e @rfzp$ Sfceg `fSiceilimef$ – Co$ ; S$ d$, 2::0$ – 21 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 22 /= pep$%X:0.7056^

310$72;371$330$6/:03$2%

Cin$ Dr

:0.7051  Szâdv, CidspgdpedCrfgeg zlgspecegdvlve Mofirmof Nvdpfgdv > Crfgpeid ia Zgedpfr Mofirmof

Nvdpfgdv > ;'  2  $-  ; zecpvr, mrgaec, grp nidvnfdpgl ; Xnidimr$.glbvn^ ) Cidspgdped Szâdv8 prg`$ äd lb$ fdml$ ; Zgprghiqg G8prg`$ äd lb$ rvs ; Ngrhiqg I$8 zecp$ ; Mofirmof Nvdpfgdv8 cidcfz$ zlgspec ; Qlg`Gagdgsev8 aipi, `fsemd ; Emir Nvdpfgdv8 Gcg`$ `f :p$ g Rfz$ Nil`iqg – Co$ ; CgrpfgNil`iqfe, 2::0 /Pezimr$ "Gnzrfdpg.aiel"%$ – 20= z$ ; rfzri`$, rfzri`$ cilir$8 25 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – Lespg aipimr$, rfzri`$ z$ 236.235ESBD 55=6.1:.7=7.6 /äd ciz$%A zrf, 7::: fx$ – X:0.7051^. . 7$ Zecpvr  – Nil`iqg$ 2$ Nvdpfgdv, Mofirmof, 7530.$$$ Crfg ef – 

Beimrgaef$=6$:=7$7/0=?%

Cin$ Dr

:0.705=  Qgselefqg, DgpglegSfrmofe Ceihiliq ; Xgrpesp zlgspec.cfrgnec^ ; Xcgpglimvl^ ) Dgpgleg Qgselefqg8

prg`$ `ed lb$ rvs ; Mofirmof Coere8 prg`$ äd fdml$ ; Evlegd Ribv8 rf`$ zfdprv pfxpflf ädfdml$ ; Qgrqgrg Cilebgbg8 engm$ ; Evref Aicg, Gl$ Gbgdedg$ – Co$ ; Grc, 2::0/Cinbedgpvl Zilemr$%$ – 56 z$ ; rfzri`$ cilir$8 25 cn$ – /Ngfpre bgsgrgbfde `edsfcilvl __%

Pfxp ; lb$ rin$, fdml$ – Lespg rfzri`$ z$ 52.53$ – Gzgrf cv szrekedvl aedgdc$ glAvd`gefe Siris Nil`iqg

ESBD 55=6.17.360.3A$ zrf, 72:: fx$ – X:0.705=^. . 7$ Grpg cfrgnec $ 2$ Ceihiliq, Sfrmofe, 7?52.75==$

=3?$:=7$7/:?0%

Cin$ Dr 02:2=

:0.705?  Gseg Cfdprgl, Cgvcg{vl `f Sv` e Nil`iqg ; Zlgd `f gsespfd rfmeidgl ) @fz$ zfdprv @f{qilpgrf Edp$ – Co$ ; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – 3: z$ ; `egmr$cilir$, pgb$8 25 cn$ 

A$ a$ `f pep$ESBD 55=6.17.363.6 /Grc%A$ zrf, A$ per$ – X:0.705?^

. . 7$ @f{qilpgrf sicegl  – Gseg Cfdprgl  – Cgvcg{vl `f Sv` – Nil`iqg – Gsespfd $

371$02/6.757$2(0=5(0=?%;310$:00$11

Cin$ Dr

:0.7055  Pvrmofdefq, EqgdZiqfsperelf vdve qâdpir ; Xziqfspere ; prg`$ `ed rvs^ ) Eqgd Pvrmofdefq8 prg`$

`f Neogel Sg`iqfgdv8 el$ ; Sfrmofe Sgnsidiq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 0:3 z$8 27 cn$

Pep$ irem$ ; 6 2 ESBD 55=6.15.100.5 /äd ciz$%A$ zrf, A$ per$ – X:0.7055^

?27$717$7.30 PvrmofdefqCin$ Dr 02771

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:2

:0.76::  Bvrrivmos, F`mgr RecfPgr{gd `ed dfgnvl ngenvflir ; Xringd^ ) F`mgr Recf Bvrrivmos8 prg`$ `f

Gdpigdfpg Rglegd8 el$ `f Sfrmev Zgscgrv8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 256 z$ ; el$8 27 cn$

Pep$ irem$ ; Pgr{gd ia pof GzfsESBD 55=6.15.10?.7 /äd ciz$%A$ zrf, A$ per$ – X:0.76::^

?27$777/=3%.37 BvrrivmosCin$ Dr 0277? 

:0.76:7  Lepfrgpvr  zfdprv cizee ) sflfc$, sp$ edpri`$ e dipf bebleimr$ ; Ngreg:lfgopecoe8 zispa$ ; Cidspgdped Cvblfgd$ – Co$ ; Grc ; Ä$F$.Z$ ":peedg", 2::0/Cinbedgpvl Zilemr$%$ – 22=, X7^ z$8 7= cn$ – /Cil$ `f gdpil$ "Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __" ) ciir`$ cil$ ; Nercfg Q$ Ceibgdv, $$$8 ciz$ e cidcfzeg mrga$ g cil$ ; NeogeBgcedscoe%

Dipf bebleimr$ z$ 276.227$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

ESBD 55=6.17.31:.? /Grc%$ – ESBD 55=6.1=.016.? /Ä$F$.Z$ ":peedg"%

A$ zrf, 7::: fx$ – X:0.76:7^?27$736$7/0=?%.?2.53

Cin$ Dr 0270?

:0.76:2  @rv", EidBg`fg Neir ) Eid @rv8 zrf{$ mrga$ ; Rg`v Ni`ercg8 aipimr$ ; Elef Mrfcv$ – Co$

; S$ d$, 2::0 /Cinbedgpvl Zilemr$%$ – X71^ z$ ; el$ cilir$8 7? cn$A$ a$ `f pep$A$ zrf, A$ per$ – X:0.76:2^

?27$736$7/0=?%.5 @rv 

Cin$ Dr 02703

:0.76:3  Dgsfrgllgo S$ D$ GlggRilvl nfpi`flir rg`ei.engmespecf äd spv`efrfg gzgrgpvlve ispfigrpecvlgr esespfnvlve rfszergpir lg bildgqee cv grprep rfvngpie` e lvzvs frepfngpis sespfnec ;70$::$75 – Rg`ei`egmdispec e rg`eipfrgzef ; Gvpirfa$ gl pf{fe `f `icpir äd nf`eced ) Dgsfrgllgo S$ D$ Glgg8 Edsp$ nf`eci.sgdepgr zvblec, Edsp$ Idcilimec `ed Nil`iqg$ –Co$ ; S$ d$, 2::0$ – 22 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 75.2: /5 pep$%X:0.76:3^

171$=2.::2$==.:=3$=6/:03$2%

Cin$ Dr

:0.76:0  Ripgrv, Zgrgsciqeg

Nv{ecg zfdprv edsprvnfdpf `f svalgp äd crfgeg cinzi{epirelir `ed RfzvblecgNil`iqg /Zfreig`g zispbflec% ; 7=$::$:7 – Grpf gv`ei.qe{vglf /grpf nv{ecgl% ;Gvpirfa$ gl pf{fe `f `icpir äd spv`evl grpflir ) Zgrgsciqeg Ripgrv8 Gcg`$ `f :p$ g Rfz$Nil`iqg$ Edsp$ Spv`evl Grpflir$ – Co$ ; S$ d$, 2::0$ – 20 z$8 27 cn$

Bebleimr$ z$ 7? /= pep$%X:0.76:0^

=??/0=?%/:03$2%

Cin$ Dr

:0.76:6  Gzispil, CirdflegCrfgeg zegdespec effgd `ed g `ivg kvnpgpf g sfcilvlve __ ; 7=$::$:7 –

Grpf gv`ei.qe{vglf /Grpg nv{ecgl% ; Gvpirfa$ gl pf{fe `f `icpirgp äd spv`evl grpflir ) 

Cirdfleg Gzispil8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ Spv`evl Grpflir$ – Co$ ; S$ d$,2::0$ – 2=, X7^ z$8 27 cn$Bebleimr$ z$ 22.20 /26 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:3

X:0.76:6^=?1$2$:=7$7/:03$2%

Cin$ Dr

:0.76:1  Mv"gd, QermelevVpele{grfg gdglmfpecflir dfizeie{e äd svzrgqfmofrfg gdfspf{ec nidepire{gp 

 äd coervrmeg IRL ; 70$::$3= – Gdfspf{eilimef e rfgdengpilimef ; Gvpirfa$ gl pf{fe `f

`icpir äd nf`eced ) Qermelev Mvgd8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "DecilgfPfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 27 z$ ; aem$8 27 cn$Bebleimr$ z$ 7? /= pep$%X:0.76:1^

171$27.:?5$6.(176$=?3/:03$2%

Cin$ Dr

:0.76:=  Zispilgcof, SfrmevNfpi`flf fafrfdpf `f `fpixecgrf fxprgcirzirgl äd edpixecgeelf gcvpf cv

cevzfrce lg cizee ; 70$::$3= – gdfspf{eilimef e rfgdengpilimef ; Gvpirfa$ gl pf{fe `f`icpir äd nf`eced ) Sfrmev Zispilgcof8 Vdeq$ `f Spgp `f Nf`eced  e Agrngcef"Decilgf Pfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 20 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27 /5 pep$%X:0.76:=^X173$2.:55(176$53^.:63$2.:?

Cin$ Dr

:0.76:?  Pi`erg, Q$Pfodilimee mfiszgeglf e edairngeidglf äd gmrecvlpvr ) Q$ Pi`erg$ – Co$ ;

EDFE, 2::0$ – 30, X2^ z$ ; aem$, pgb$8 2: cn$ – /Eda$ `f sedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$%Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 37.36 /=1 pep$%$ – A$ a$ `f pep$A$ zrf, 76? fx$ – X:0.76:?^(  -/ 2-  / 2 . . 7$ Gmrecvlpvr  – Pfodilimee mfiszg eglf e edairng eidglf$

132$570/:0?$?%Cin$ Dr 1?

:0.76:5  Vrsgcoe, F$Zilepecg rfmeidgl äd Rfzvblecg Nil`iqg ; fqglvgrfg zriblfnflir e

nfcgdesnvl silveidree ) F$ Vrsgcoe$ – Co$ ; EDFE, 2::0$ – 00, X2^ z$ ; pgb$8 2: cn$ –/Eda$ `f sedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$%

Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 00.06 /37 pep$% e äd dipflf `f svbsil$ – A$ a$ `f pep$A$ zrf, 7=5 fx$ – X:0.76:5^-/   "  ; "  2 

2 # . . 7$ Fcidinef rfmeidgl  – Nil`iqg$

332$7$:27/0=?%/:0?$?%Cin$ Dr ==

:0.767:  Zriblfnflf g`nedesprree cirzirgpeqf äd Rfzvblecg Nil`iqg ) F$ Gcvlge, N$Idv, E$ Zgprgpee, @$ Bgrblgp$ – Co$ ; EDFE, 2::0$ – 3=, X2^ z$ ; pgb$8 2: cn$ – /Eda$ `fsedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$% 

Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 3=.3? /75 pep$%$ – A$ a$ `f pep$A$ zrf, 737 fx$ – X:0.767:^" -   "  . . 7$ Cirzirg ee – Nil`iqg$ 2$ G`nedesprgrf cirzirgpeq  – Nil`iqg$

330$=6=/0=?%/:0?$?%

Cin$ Dr ??

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:0

:0.7677  Cevbipgrv, N$Irefdpgrfg nfcgdesnflir `f avdceidgrf g fcidinefe szrf crfpfrfg

fcidinec ) N$ Cevbipgrv, D$ Zgevc$ – Co$ ; EDFE, 2::0$ – 6=, X0^ z$ ; aem$, pgb$8 2: cn$– /Eda$ `f sedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$%

Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 1: /70 pep$%$ – A$ a$ `f pep$A$ zrf, 2=: fx$ – X:0.7677^. . 7$ Fcidinef – Nfcgdesnf `f avdc  eidgrf$

33?$20/:0?$?%Cin$ Dr 15

:0.7672  Zrfzgrgpflf necribeilimecf äd gmrecvlpvrg fcilimec  ) glcp$ ; Q$ Qiedfgc, Q$Ripgrv$ – Co$ ; EDFE, 2::3$ – =, X7^ z$8 2: cn$ – /Eda$.fxzrfs ) Edsp$ Dg$ `f Fcid$ eEda$% 

Bebleimr$ z$ ? /6 pep$%$ – @fscr$ `vz z$ 7$ – A$ a$ `f pep$ e ciz$A$ zrf, 731 fx$ – X:0.7672^

132$531$5

Cin$ Dr 26

:0.7673  @echfds, CogrlfsGqfdpvrelf lve Ileqfr P}esp ; Xringd ; prg`$ `ed fdml$^ ) Cogrlfs @echfds8 prg`$ ;

Pfi`irg e Zriaerg Sg`iqfgdv8 el$ ; Qeilfpg @eir`efq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ;Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 676, X7^ z$ ; el$8 2: cn$ – /Bebl$ zfdprvpie cizeee%

Pep$ irem$ ; Pof G`qfdpvrfs ia Ileqfr P}espESBD 55=6.15.16?.5 /äd ciz$%A$ zrf, A$ per$ – X:0.7673^. . 7$ Ringdf `f gqfdpvre$

?27$777.377$3 @echfds

Cin$ Dr 0277=

:0.7670  Zfrri, BrugdGnis @grgmid, spzâdvl npelir ; Xringd^ ) Brugd Zfrri8 prg`$ `ed ar$ `f

@iedg Eigde`8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 201,X2^ z$8 2: cn$ – /Qfr`f ) ciir`$ `f Qecpireg @vneprgcv%

Pep$ irem$ ; Gnis @grgmid, zirpfvr `f ngswvfsESBD 55=6.=5.252.?A$ zrf, 76:: fx$ – X:0.7670^

?27$733$7/=7%.37 Zfrri

Cin$ Dr 0270=

:0.7676  I espiref crepec g lepfrgpvree `ed Bgsgrgbeg  ) cvq$ ädgedpf `f Fvmfd Seneid8ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe$ – Co$ ; Ä$F$.Z$ ":peedg" ; Grc, 2::0/Cinbedgpvl Zilemr$%$ – 21=, X7^ z$8 7= cn$ – /Cil$ `f gdpil$ "Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __" ) ciir`$ cil$ ; Nercfg Q$ Ceibgdv,$$$%

Ed`$ gla$ `f dvnf, gl pep$ z$ 23=.211$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefeSiris Nil`iqg

ESBD 55=6.1=.01=.0 /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.31:.? /Grc%A$ zrf, 7::: fx$ – X:0.7676^. . 7$ Lepfrgpvrg `ed Bgsgrgbeg – Crepec  lepfrgr $

?27$736$7/0=?%$:5

Cin$ Dr 02713

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:6

:0.7671  Fsfvre, crepec lepfrgr ) sflfc$, sp$ edpri`$ e d$ bebleimr$ `f Fvmfd Lvdmv8zispa$ `f Eid Bim`gd Lfapfr$ – Co$ ; Ä$F$.Z$ ":peedg" ; Grc, 2::0 /Cinbedgpvl Zilemr$%$– 037, X7^ z$8 7= cn$ – /Cil$ `f gdpil$ "Lepfrgpvrg `ed Bgsgrgbeg äd sfc$ __" ) ciir`$cil$ ; Nercfg Q$ Ceibgdv,$$$8 ciz$ e cidcfzeg mrga$ g cil$ ; Neoge Bgcedscoe%

Dipf beibebleimr$ z$ 027.025ESBD 55=6.1=.011.1 /Ä$F$.Z$ ":peedg"%$ – ESBD 55=6.17.365.0 /Grc%$ –

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg

A$ zrf, 7::: fx$ – X:0.7671^. . 7$ Lepfrgpvrg `ed Bgsgrgbeg – Crepec  lepfrgr $

?27$736$7/0=?%$:5

Cin$ Dr 02705

:0.767=  =,,  6   ) , #8 -$ $ ;  %$ – .$ ; 5$

$, 2::0 /2::6'% /Pezimr$ "Edqfrseg"%$ – 37, X7^ z$8 27 cn$ESBD 55=6.56:0.6.:A$ zrf, 7:: fx$ – X:0.767=^. . 7$ Ceqele{g ef – Pfireg cvdigpfree /rvs$%$

716$:

Cin$ Dr

:0.767?  Cvrfg, DgpglegEnzgcpvl sprfsvlve f`vcgeidgl gsvzrg vdir zgrgnfpre ae{eilime lg g`ilfscfde

; :3$::$73 – Ae{eilimeg invlve e gdenglflir ; Gvpirfa$ pf{fe `f `icpir äd peedfbeilimecf ) Dgpgleg Cvrfg8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 20, X7^ z$; aem$, pgb$8 27 cn$

Bebleimr$ z$ 23.20/70 pep$%X:0.767?^

171$?5;6==$7=7$1.:63$1/:03$2%

Cin$ Dr 2:5

:0.7675  Afpedevc, QglfdpedgFaecefdg cgzepglvlve gceidgr äd airngrfg edqfspeeelir ed`vspreglf ; Szfc$

:?$::$7: – Aedgdf, Nidf`, Crf`ep ; Gvpirfa$ pf{fe `f `icpir ogbelepgp äd p$ fcid$ ) Qglfdpedg Afpedevc8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 65, X7^ z$; aem$, mrga$, pgb$8 27 cn$

Bebleimr$ z$ 63.66 /3? pep$% e äd dipflf `f svbsilX:0.7675^

33:$322$2/0=?%/:03$2%

Cn$ Dr 7=6

:0.762:  Zizfscv, G`regd

G Civrsf ia Fdmleso air Bvsedfss Spv`efs gd` Fcidinecs Spv`fdps ) G`regdZizfscv, Sfrmev Qiridevc$ – Co$ ; Zrgm.3, 2::0$ – 2:? z$ ; pgb$8 2: cn$Bebleimr$ z$ 261 /22 pep$%ESBD 55=6.==.:00.0A$ zrf, 6:: fx$ – X:0.762:^. . 7$ Lenbg fdmlf{  – Fcidinef$

?77$777;33:$7/:=6$?%

Cin$ Dr

:0.7627  @g`v, CidspgdpedRfdiqgrfg zlgdpgeelir zinecilf ; /nidimr$% ) Cidspgdped @g`v$ – Co$ ;

Evlegd, 2::0 /Pezimr$ G:N%$ – 261 z$ ; aem$, pgb$, X72^ z$ ; aem$ cilir$8 2: cn$

Rf{$ ; lb$ rin$, fdml$, rvs$ – Bebleimr$ z$ 225.263 /2?7 pep$%ESBD 55=6.522.?1.0 /äd ciz$%A$ zrf, 3:: fx$ – X:0.7627^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:1

. . 7$ Zinecvlpvr  – Rfdiqgrfg zlgdpg eelir$130$7

Cin$ Dr

:0.7622  Nrmedfgdv, Mgbrefl@rfzpvl gagcfrelir ; Xzfdprv v{vl spv`fdelir^ ) Mgbrefl Nrmedfgdv, Leleg

Nrmedfgdv$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Flfdg Q$ E$"%$ – =22, X7^ z$8 27 cn$

Bebleimr$ z$ =:1.=76 /716 pep$% e äd dipflf `f svbsilESBD 55=6.5=6:.2._A$ zrf, 3:: fx$ – X:0.7622^. . 7$ @rfzpvl gagcfrelir$

30=$=/:=6$?%

Cin$ Dr

:0.7623  /, ( %  +" ; %2 ; . 7::.  +"+  8 "." )   

5'8 $ $ $ .8 $ ; !$ %$ $ – .$ ; 8 ".", 2::0 /Pezimr$"Zrgm.3"%$ – 53, X3^ z$8 27 cn$

ESBD 55=6.==.:63.3A$ zrf, 3:: fx$ – X:0.7623^?27$717$7/0=?%.7 5' 

Cin$ Dr

:0.7620  Brbv", EidLenbg rinâd ; Mrgngpec$ Irpimrgaef$ Zvdcpvgef ) Eid Brbv8 Edsp$ `f

Ledmqespec gl G:N$ – Co$ ; S$ d$, 2::0 /Pezimr$ G:N%$ – 77? z$8 2: cn$ESBD 55=6.12.773.5A$ zrf, 2::: fx$ – X:0.7620^. . 7$ Lenbg rinâd  – Mrgngpec  – Irpimrgaef – Zvdcpvg ef$

?77$736$7-36)-31/:=6$3%Cin$ Dr 771

:0.7626  "Zriblfnflf enzlfnfdpree e gzlecree Ci`vlve ceqel gl RfzvbleceeNil`iqg lg vd gd `f lg edprgrfg äd qemigrf", cida$ edp$ /2::08 Coeedv%$ Cidafredg edpfrdgeidgl irmgde{gp `f Zriefcpvl "Kv`ecegrvl Ceqel e Cinfrcegl ädNil`iqg" äd zgrpfdfregp cv Cvrpfg Svzrfn `f Kvspeef "Zriblfnflf enzlfnfdpree egzlecree Ci`vlve ceqel gl Rfzvblecee Nil`iqg lg vd gd `f lg edprgrfg äd qemigrf", 7:.72evd$ 2::0$ – Co$ ; Pezimr$ G:N, 2::0$ – =2, X2^ z$8 25 cn$ 

Gdpfpep$ ; Zriefcpvl Kv`ecegrvl Ceqel e Cin$, Nil`iqg$ – Gzgrf cv szekedvlaedgdc$ gl Zriefcpvlve "Kv`ecegrvl Ceqel e Cinfrcegl äd Rfz$ Nil`iqg"

ESBD 55=6.12.770.=A$ zrf, 3:: fx$ – X:0.7626^. . 7$ Ci`vl ceqel gl Rfzvblecee Nil`iqg – Enzlfnfdpgrf$

30=/0=?%/:?2%

Cin$ Dr

:0.7621  Cg{gc, QepglefSpv`evl nfpglflir ; Äd`rvngr nfpi`ec e lvcr$ `f cidpril ) Qepglef Cg{gc8

Gcg`$ `f Prgdszirpvre, Edairngpec e Cinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$– 772 z$ ; aem$, pgb$8 2: cn$ – /Sfr$ "Edmedfref, Prgdszirp e Limespec"%

Bebleimr$ z$ =3 /5 pep$%ESBD 55=6.502.16.2

A$ zrf, 6:: fx$ – X:0.7621^ 12:/:=1$6%

Cin$ Dr 72?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:=

 :0.762=  Qgselis, Qgself

Espireg Rinâdelir ; cvrs vdeq$ ) Qgself Qgselis8 Vdeq$ Pfo$ g Nil`iqfe$Cgpf`rg :peedf Sicei.vngdf$ – Co$ ; Ceqepgs, 2::3 /Zrgm.3%$ – 00? z$8 2: cn$

Bebleimr$ z$ 003.000 /6: pep$%ESBD 55=6.572.:5.6A$ zrf, 7 ::: fx$ – X:0.762=^

. . 7$ Espireg rinâdelir$ 2$ Rinâde – Espiref$50/>736$7%/:=6$?%

Cin$ Dr

:0.762?  Fdcev, DecilgfEspireg Rinâdelir$ Fzicg Cidpfnzirgd ; Ngd$ zfdprv cl$ g 72.g `f lecfv ) 

Decilgf Fdcev8 ciir`$ p$ ; @fner @rgmdfq8 gzgrgp nfpi`ec ; Pgpegdg Nesprfgdv,Pgpegdg Dgmdebe`g8 cineseg f` fqglvgrf ; Sfrmev Nvspfg, Pgngrg Nirgrv8 Ned$F`vcgefe gl Rfz$ Nil`iqg$ – Co$ ; Ceqepgs, 2::0 /Pezimr$ "Zrgm.3"%$ – 7?0 z$ ; ore,el$8 25 cn$

ESBD 55=6.531.?.1

A$ zrf, 6 ::: fx$ – X:0.762?^. . 7$ Espireg rinâdelir$ 2$ Rinâde – espiref$

50/>736$7%"75"/:=6$3%

Cin$ Dr

:0.7625  Qgrpg, EidEspireg rinâdelir ; Fzicg ni`frd ; Ngd$ zfdprv cl$ g 77.g `f lecfv ) Eid

Qgrpg, @fner @rgmdfq, Fnel @rgmdfq8 gzgrgp nfpi`ec ; Pgpegdg Qgrpg$ – Co$ ; Ceqepgs,2::0 /Pezimr$ "Zrgm.3"%$ – 755 z$ ; ore, el$8 25 cn$ 

ESBD 55=6.531.56.0A$ zrf, A$ per$ – X:0.7625^

. . 7$ Espireg rinâdelir$ 2$ Rinâde – Espiref$50/>736$7%"71)75"/:=6$3%

Cin$ Dr

:0.763:  Cgv, EmirEspireg vdeqfrsgl cidpfnzirgd ; /757?.2::2% ; Ngd$ zfdprv cl$ g 5.g g c$

`f cvlpvr mfd$ `ed Rfz$ Nil`iqg ) Emir Cgv, Sfrmev Dg{greg8 gzgrgp nfpi`ec ;Lv`nelg Bgrbvs8 Vdeq$ `f Spgp `ed Nil`iqg, Gcg`$ `f Rflg ee Edp$ e Spv`ee @ezlingpecf$– Co$ ; Rfclgng ; Ceqepgs, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 77=, X3^ z$ ; ore, el$8 21cn$ 

ESBD 55=6.532.20._ /Rfclgng%$ – ESBD 55=6.531.50.1 /Ceqepgs%

A$ zrf, 6 ::: fx$ – X:0.763:^. . 7$ Espireg vdeqfrsgl , 757?.2::2$

50/7::%"757?.2::2"/:=6$3%

Cin$ Dr

:0.7637  Nil`zrfsg ; Gbidgrfg lg {egrf e rfqespf ; Cgpglim$ – XCo$ ; S$ d$, 2::0^$ –25 cn$ 

2::6$ – 2::0$ – 213 z$ ; pgb$ – Pfxp ; lb$ rin$, rvs, glpf lb$ spredf$ – Ed`$ `fngpfree z$ 732.236$ – A $ a$ `f pep$ – A$ zrf, A$ per$ – X:0.7637^

. . 7$ Zvblecg ee zfrei`ecf – Cgpglim `f gbidgrf$:7=;:6:

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:?

:0.7632  Qirdeciq, NeogeIaecevl cidsvlgr – neklic `f rfgle{grf e gsemvrgrf g `rfzpvrelir cfpfdelir äd

spredpgpf ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ; Szfc$ ; 72$::$7: – `rfzp edp$ zvblec ) Neoge Qirdeciq8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 27 z$8 27 cn$

Bebleimr$ z$ 7? /7: pep$%X:0.7632^

307$=$?/:03$2%

Cin$ Dr 767):0

:0.7633  Zizg, @vneprvVdflf gszfcpf zreqed` rszvd`frfg spgpflir äd `rfzpvl edpfrdgeidgl ; Szfc$ ;

72$::$7: @rfzp Edpfrdgeidgl Zvblec ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) @vneprvZizg8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 20, X7^ z$8 27 cn$

Bebleimr$ z$ 22 /5 pep$%X:0.7633^

307/:03$2%

Cin$ Dr 76?):0

:0.7630  "@fndepgpfg – qgligrf svzrfn g invlve e dg"evdee", cida$ p$ /2::08

Coeedv%$ @fndepgpfg – qgligrfg svzrfn g invlve e dgevdee ; Ngpfreglflfcidafredfe peedeaecf "@fndepgpfg vngd e dgeidgl äd cidpfxpvl edpfmrree fvrizfdfg Rfzvblecee Nil`iqg" ; 3: icp$ 2::0 ) rf`$ rfsz$ ; Eid Nfrfv$ – Co$ ; Flgd.zilemrga,2::0$ – 3:6, X7^ z$ ; aem$, pgb$8 27 cn$

Gdpfpep ; Gsic$ Zfdprv @fndepgpfg Vngd `ed Rfz$ Nil`iqg, Vdeq$ `f Spgp`f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Bebleimr$ lg saârepvl grp$ e äd dipflf`f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Berivlve `f Eda$ gl Cidselevlve @fnedgpfzriafseidgl Fvrizfe

ESBD 55=6.5?3:.6.=A$ zrf, 3:: fx$ – X:0.7630^. . 7$ @fndepgpf dg eidgl $

73(371$36/:?2%

Cin$ Dr

:0.7636  Cgzg"edg, Q$Sespfnf `f izfrgrf e beripecg ; Xngpfregl `e`gcpec^ ) Q$ Cgzgedg, Q$ Pi`ecg$ –

Co$ ; S$ d$, 2::3 /Pezimr$ "Rgngeir"%$ – 70=, X7^ z$ ; aem$8 27 cn$Bebleimr$ z$ 70? /75 pep$%ESBD 55=6.=6.750.1 /G:N%A$ zrf, 3:: fx$ – X:0.7636^. . 7$ Sespfnf `f izfrgrf$ 2$ Cglcvlgpigrf – Sespfnf `f izfrgrf$

::0$06/:=6$?%

Cin$ Dr

:0.7631  Cä lgrv, Gdgpilef Sicefpgpfg zf gcevde CGRNF[ ; Vd sfcil `f cvpre e e{bâd{e > 8"0 " CGRNF[" ; %   # ) GdgpilefCä lgrv, Neoge Ngdfg$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 0:: z$,X0?^ z$ ;el$ cilir$8 21 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 212.210 /56 pep$% e äd pfxpESBD 55=6.1=.006.3 /äd ciz$%A$ zrf, 2::: fx$ – X:0.7631^. . 7$ Sicefpgpfg zf gc  evde "Cgrnf{" – Nil`iqg – Espiref – Beimrgaee$ 2$

Zri`vc  ef `f cârd ref – Sicefpgpfg zf gc  evde "Cgrnf{"$330$=22$?/0=?.26%;13=$623)$62?/:57%/:52%>736$7>717$7

Cin$ Dr 0271?

:0.763=  "Cidcfzpvl `f cidprebv"ef ceqec äd cidpfxpvl zrfmperee vdeqfrsepgrf",cida$ edp$ /2::38 Coeedv%$ Cidcfzpvl `f cidprebvef ceqec äd cidpfxpvl zrfmperee

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3:5

vdeqfrsepgrf ; Ngpfreglflf cida$ edp$ p$.zrgcpecf, 7=.2: nge, 2::3 ) rfsz$ `f f`$ ;Qglfdpedg Pfisg$ – F`$ peedeaec$ – Co$ ; VSN, 2::3 /Pezimr$ "Bvsedfss.Flepg"%$ – 2=2z$ ; scofnf, pgb$8 2: cn$ – /Szrf sic$ ceqel zred gcpeqepgpfg sicegl%

Gdpfpep$ ; VSN, Cfdprvl Zrimrgnf Cidprebef Ceqec, Edsp$ Nvdcee, RvpmfrsVdeq$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil$ –Gzgrf cv szrekedvl aedgdc$ gl Cfdprvlve Zrimr$ Cidprebvef Ceqec gl VSN, mrgdpvl @fz$Zrimr$ F`vcgeidglf e Cvlpvrglf g @fz$ `f Spgp gl SVG

ESBD 55=6.=:.3?3.1A$ zrf, 6:: fx$ – X:0.763=^. . 7$ Zrfm perf vdeqfrsepgr  – Cidprebv  ef ceqec $ 2$ Cidprebv  ef ceqec  – 

Zrfm perf vdeqfrsepgr $3=?$7)$2/:?2%>736$7>717$7

Cin$ Dr

:0.763?  Dg{greg, Sfrmev Af`frgeg rvs äd cidpfxpvl zricfsflir zilepecf edpfrdgeidglf cidpfnzirgdf

; Szfc$ 23$::$:0 – Pfireg e esp$ rflgeelir edp$ e `f{qilpree mlibglf ; Gvpirfa$ gl pf{fe `f`icpir äd p$ zilepecf ) Sfrmev Dg{greg8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `f Aeli{iaef,Siceilimef e @rfzp$ – Co$ ; S$ d$, 2::0$ – 2= z$8 27 cn$

Bebleimr$ z$ 20.26 /27 pep$% e äd dipflf `f svbsilX:0.763?^

32=/0=:(6=7%/:03$2%

Cin$ Dr 760):0

:0.7635  vrcgd, Piseg Gszfcpf zseoilimecf glf cidalecpvlve ; Xzfdprv v{vl spv`fdelir^ ) Piseg >vrcgd$

– Co$ ; VZS "Eid Crfgdm", 2::0$ – 737 z$ ; pgb$8 2: cn$Bebleimr$ z$ 737 /= pep$%ESBD 55=6.527.=7._A$ zrf, 6: fx$ – X:0.7635^. . 7$ Cidalecpf siceglf – Gszfcp zseoilimec$

371$0?/:=6$?%Cin$ Dr

:0.760:  Vrecgrv, Fvmfd Qlg`eg$ Spzâderfg `f sedf ; Xringdf^ ) Fvmfd Vrecgrv8 el$ ; Glfx Vssi}8

cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – =:7, X3^ z$ ; el$, X7^ a$ zirpr$8 2: cn$ – /Bebl$cilgrvlve ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 6:3%

Rfa$ esp$.lep$ z$ 150.=:2ESBD 55=6.=0.?=:.? /Lepfrg%$ – ESBD 5=3.1=6.261.5 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.760:^

?27$736$7.37 Vrecgrv

Cin$ Dr 02737

:0.7607  Lfogdf, @fddes Nespfrflf alvqevlve ; Xringd^ ; vd aeln `f Cledp Fgsp}ii` ; Xprg`$ `ed fdml$^ ) 

@fddes Lfogdf8 prg`$ ; Le`eg Cgrgdael8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$– Co$ ; S$ d$8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 620, X0^ z$87? cn$ – /Fcrgde{re `f svccfs ) cil$ edeegp e ciir`$ ; @gd Qe`rgcv8 72%

Pep$ irem$ ; Nuspec ReqfrESBD 5=3.1=6.777.2 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7607^. . 7$ Ringdf fcrgde{gpf$

?27$777.37Lfogdf ; =57$03Cin$ Dr 070=2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

37:

:0.7602  Lvdmv, Glfxgd`rv Mfimrgaeg ae{ec mfdfrgl ; Ngd$ zfdprv cl$ g 7:.g ) Glfxgd`rv Lvdmv, Dedg

Qilidper, Elef Biegd$ – Co$ ; Lepfrg /f`vcgeidgl%, 2::3 /Pezimr$ F`$ "Vdeqfrsvl"%$ – 222,X2^ z$ ; el$ cilir$, ore, pgb$8 21 cn$

ESBD 55=6.=0.66?._A$ zrf, A$ per$ – X:0.7602^. . 7$ Mfimrgaef ae{ec $

577$2/:=6$3%Cin$ Dr 3120

:0.7603  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ;Cre$ Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf$ Rfafredf$ Rfcfd{ee$ Dipf nv{ecglf$Grp ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ e ciir`$ ; Qglfdpedg Coepirigm$ – Co$ ;Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0 /Ripgzredp%$ – 2: cn$ – Cidped$ f`$"Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr 1, 2::0$ – 2::0$ – 203 z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.7603^

:76/0=?%

Cin$ Dr

:0.7600  Cgrpfg pfodec g cidsprvcefe Cgz$ B – `icvnfdpgeg zreqed` fxfcvpgrfglvcrrelir `f cidsprvcef e g rfflflir edmedfrfpe ) @fz$ Cidsprvceelir e @f{qilpgrf gPfrepirevlve$ Aid`vl `f Edqfspeee Siceglf `ed Nil`iqg, Zriefcpvl AESN 2$ – Co$ ; S$ d$,2::0 /Cinbedgpvl Zilemr$%$ – 21= z$ ; pgb$8 25 cn$

 Äd ciz$A$ zrf, A$ per$ – X:0.7600^. . 7$ Lvcr re `f cidsprvc  ee – @icvnfdpg ef$

15/:?3%

Cin$ Dr 0276=

:0.7606  Frniliqece, Gd`rfe Rflgeelf bflgrvsi.nil`gqf ; spgrfg e pfd`edflf `f{qilpree /gdgle{ 

zilepilimec% ; Szfc$ 23$::$:7 – Pfireg, nfpi`ilimeg e esp$ zilepilimefe8 edsp$ e zricfsfzilepecf ; Gvpirfa$ gl pf{fe `f `icpir äd p$ zilepecf ) Gd`rfe Frniliqece8 Vdeq$ `f Spgp `edNil`iqg$ Agc$ `f Rflgee Edp$, :p$ Zilepecf e G`nedesprgpeqf$ – Co$ ; S$ d$, 2::0$ – 2:,X7^ z$8 27 cn$

Bebleimr$ z$ 7= /7: pep$%X:0.7606^

32$::7/:03$2%

Cin$ Dr 717):0

:0.7601  $,  5. # ;     /-'  % ; %$ 23$::$:7 – ;, -    $-8 ' $   ; ($ $   $ ' $ .  '2    )    ?'8 $ -$ .$  $$ #, '2  2  $ – .$ ; 5$ $, 2::0$– 22 z$8 27 cn$

Bebleimr$ z$ 75 /7: pep$%X:0.7601^

32$::7/:03$2%

Cin$ Dr 761):0

:0.760=  Qegd, Eidflg.RixgdgEdqfspemgrfg cinzirpgnfdpvlve `f cvnzrgrf e cidsvn e fxzligpgrfgrf{vlpgpflir äd zrgcpecg `f ngrhfpedm ; Szfc$ :?$::$:1 – Ngrhfpedm8 limespec ; Gvpirfa$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

377

gl pf{fe `f `icpir äd p$ fcid$ ) Eidflg.Rixgdg Qegd8 Gcg`$ `f Sp$ Fcid$ `ed Nil`iqg$– Co$ ; S$ d$, 2::0$ – 2=, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 23.20 /1 pep$%X:0.760=^

335$73?/:03$2%

Cin$ Dr 7=1

:0.760?  Aelez, GdmflgNgrhfpedmvl bgdcgr ; zrgcpece nid`eglf e `erfcee `f enzlfnfdpgrf ädRfzvblecg Nil`iqg ; Szfc$ :?$::$:1 – Ngrhfpedm8 limespec ; Gvpirfa$ gl pf{fe `f`icpirgp äd p$ fcid$ ) Gdmflg Aelez8 Gcg`$ `f Sp$ Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$,2::0$ – 2= z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 26 /? pep$%X:0.760?^

335$73?;331$=7/0=?%/:03$2%

Cin$ Dr 75=

:0.7605  Spqel, QfgcfslgqNfrfde ; Xrgeidvl Gdfdee.Die^ ; Nidimr$ vdve sgp r{ffsc ) Qfgcfslgq

Spgqel8 cigvp$ ; Fnelegd Bgcev, $$$8 ciir`$ p$ gl f`$ ; Mofirmof Zispec$ – Co$ ; Gpflefr,2::0 /Cinbedgpvl Zilemr$%$ – 362, X0^ z$ ; aipimr$, o$, engmede, engmede cilir$8 21 cn$Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ äd pfxp$ – Gzgrf cv szrekedvl `lir D$ Decvlg, E$

Zispec, Q$ Imled` ESBD 55=6.56=0.?._ /äd ciz$ e svzrgciz$%A$ zrf, 2 ::: fx$ – X:0.7605^. . 7$ Spgpf – Nfrfde – Gdfdee.Die – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr 02712

:0.766:  [ghogriq, Glfxgd`frZripfedg{g gszgrmedel.szfceaec `ed agsilf ; sprvcpvrg v avdceelf ; :3$::$:0 –

Beicoenef ; Gvpirfa$ gl pf{fe `f `icpirgp äd p$ beilimecf ) Glfxgd`fr [ghogriq8 Vdeq$`f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 23 z$ ; aem$, pgb$8 27 cn$Bebleimr$ z$ 75.27 /37 pep$%X:0.766:^

6==$762$30/:03$2%

Cin$ Dr 752

:0.7667  Cidcfzpvl `f cidprebvef ceqec äd cidpfxpvl zrfmperee vdeqfrsepgrf ; Äd`rvngr zrgcpec zreqed` enzlfnfdpgrfg ni`flvlve CFZI `f f`vcgef ceqec e sicegl ; F`$ nfpi`ec ) Fvmfd Ber`fldäe, Gdaesg Cfbgd, Flfdg Cfzie, $$$8 rfsz$ f`$ ; QglfdpedgPfisg8 Vdeq$ `f Spgp `ed Nil`iqg$ Rvpmfrs Spgpf Vdeq$ Cfdprvl Zrimr$ `f CidprebvefCeqec$ – Co$ ; VSN, 2::0 /Pezimr$ "Bvsedfss.Flepg"%$ – 61 z$ ; scofnf, pgb$8 25 cn$ –

/Szrf sicefpgpfg ceqel zred gcpeqepgpfg sicegl% Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 3?.35 /33 pep$%$ – Gzgrf cvszrekedvl aedgdc$ gl Cfdprvlve Zrimr$ Cidprebvef Ceqec gl VSN

ESBD 55=6.=:.0:0.2A$ zrf, 3:: fx$ – X:0.7667^. . 7$ F`vcg ef ceqec $

3=?$7;3=$:36/:=2%

Cin$ Dr

:0.7662  .5 --    #- " ;$ "  +  -$  $ CFZI ) ?$ $5/, &$ , $ $ , ‡8 $  $ $ ; %$ $ J",

‡8 $ $ ; !$ !$ ;8 $ -$ ., Rvpmfrs Spgpf Vdeq$, = -$$$ %$ – .$ ; 5$ $, 2::0 /;$ "5.1"%$ – 1: z$ ; scofnf,pgb$8 25 cn$ – /Szrf sicefpgpfg ceqel zred gcpeqepgpfg sicegl% 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

372

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 07.02 /30 pep$%$ – $  ($  = -$ -$  

ESBD 55=6.5?72.0.:A$ zrf, 2:: fx$ – X:0.7662^. . 7$ F`vcg ef ceqec  /rvs$%$

3=?$7;3=$:36/:=2%

Cin$ Dr

:0.7663  , ? 8    ' ;   +"/+ ) ; !$ – .$ ; 5$ $,

2::0 /ÄN "Nfprinzg" SRL%$ – 223, X7=^ z$ ; el$ cilir$8 27 cn$ESBD 55=6.5=53.7.5 /äd ciz$%A$ zrf, 7 ::: fx$ – X:0.7663^. . 7$ Nâdc rvre – Rf  fpf$

107$6/:?3$72%

Cin$ Dr

:0.7660  Qefrv, Mremirf

Câp `f arvnigs fpe ; Ngng, Lenbg Rinâd, Evberfg äd crfgeg zifelirrinâde zlfcge lg sprnie ; gdpil$ `f zif{ef rin$ ) gdpil$ `f Mremirf Qefrv8 cvq$ ädgedpf `f Fvmfd Seneid8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ;Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – ?70, X2^ z$8 7? cn$– /Cgrpf zfdprv pie ) cil$ edeegp e ciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 7% 

Gzgrf cv szrekedvl Edsp$ Cvlpvrgl RinâdESBD 55=6.=0.=55._ /Lepfrg%$ – ESBD 5=3.1=6.706.= /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7660^

?27$736$7/0=?%.7 Qefrv

Cin$ Dr 07075

:0.7666  Lfgdc, QeirecgEdpflfcpvl sicegl e rilvl lve äd gsemvrgrfg `f{qilpree `vrgbelf ; gszfcpf

siceiaelisiaecf e peedeaecf ; Szfc$ :5$::$:? ; Aelisiaeg p$ e pfodecee ; Gvpirfa$ gl pf{fe`f `icpir äd p$ aelisiaecf ) Qeirecg Lfgdc8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$,2::0$ – 2: z$8 27 cn$

Bebleimr$ z$ 7= /5 pep$%X:0.7666^

7:7$7(716$13/:03$2%

Cin$ Dr

:0.7661  Spriu.mve`f > Spriu.mve`f ; Moe`vl ngravrelir e sfrqeceelir `f cidsprvcef ;Qfrsevdfg pezrepg g zirpglvlve Spriu$n` ) Cinzgdeg @FFZLGCF$ – F`$ g 1.g$ – Co$ ;

@ffzlgcf, 2::0 /Pezimr$ "Flgd.Zilemrga" SRL%$ – 705, X2^ z$ ; ore cilir$, X1^ z$ ; el$cilir$8 20 cn$ 

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Gzgrf cv szrekedvl aedgdc$ gl @fz$ Cidsprvc eelire @f{qilpre Pfrepirevlve gl RN, Cfdprvl Rfz$ `f cfrcfp$ e rfmlfnfdpre äd cidsprvceeCfrcid, @fz$ spgd`gr`e{grf e nfprilimef gl RN Nil`iqg.Spgd`gr`, ‡

A$ zrf, 6::: fx$ – X:0.7661^15/:31%>736$7>717$7

Cin$ Dr

:0.766=  @vneprgci, N$Cilgbirgrfg äd cg`rvl zgcpvlve `f spgbelepgpf zfdprv Fvrizg `f sv`.fsp e

zfrszfcpeqflf zfdprv RN ) N$ @vneprgci$ – Co$ ; EDFE, 2::0$ – 00, X7^ z$ ; aem$, pgb$8

2: cn$ – /Eda$ `f sedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$%Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 00 /22 pep$%$ – A$ a$ `f pep$A$ zrf, 757 fx$ – X:0.766=^

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:5$:3$2::6

373

. . 7$ Cilgbirgrf fcidinec  – Nil`iqg – relf Fvrizfe$335$50/0(0=?%/:0?$?%

Cin$ Dr =:

:0.766?  =:, $#  7((  '2  #     

-  ; /  $ 2 $ $ % ) !$ , $ -, ,$ .8 . 7$ $ , $ . 7$  ($ – .$ ; 1, 2::0$ – 77:, X0^ z$ ; pgb$8 27 cn$ – /8"$ ($ ) 1%

Rfa$ ; lb$ rin$ – Bebleimr$ z$ 772 /5 pep$%A$ zrf, 2:: fx$ – X:0.766?^. . 7$ Ngdgmfnfdpvl zfrsidglvlve /rvs$%$

16?$:72$0/:0?$?%

Cin$ Dr

:0.7665  Ceibgdv.vrcgdv, Qeirecg Zgcfg edpfrfpdec ; F`vcgeg zred qglire ; Zf bg{g sp$ fpdi.siceilimec glsgpvlve Qglfg.Zfrkfe, rgeidvl Pgrgcleg$ @f{qilpgrf `vrgbel e edpfrcvlpvrglepgpf ) QeirecgCeibgdv.>vrcgdv8 rf`$ p$ ; Qfgcfslgq Spfzgdiq8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `fCfrcfp$ Edpfrfpdecf, @fz$ Rflgee Edpfrfpdecf$ – Co$ ; Zidpis, 2::0 /Pezimr$ "@edgni"%$– 767 z$ ; aipimr$, pgb$ – /Sfr$ ; Rflg eelf edpfrfpdecf äd sgpflf Nil`iqfe%

Bebleimr$ z$ 762.763 /7? pep$% e äd dipflf `f svbsil$ – Gzgrf cv szrekedvlaedgdc$ gl @fz$ Rflgee Edp$ g Rfz$ Nil`iqg

ESBD 55=6.52=.5?._A$ zrf, 3::: fx$ – X:0.7665^. . 7$ Nedirep  e dg eidglf – Nil`iqg – Gszfcp fpdi.siceilimec$

323$7/0=?.22%;35

Cin$ Dr

:0.761:  Nidie, Eid Glpfr fmi – Glp fv ; Dvqflf$ Scfdgree$ Zefsf ; Xqfrsvre^ ) Eid Nidie8 zrfa$ ;

Pv`ir Zgllg`e8 zecp$ ; Egrislgq Ileedäh$ – Co$ ; Zidpis, 2::0 /Pezimr$ "@edgni"%$ – 720z$ ; aipimr$8 2: cn$

ESBD 55=6.521.71.5A$ zrf, 3:: fx$ – X:0.761:^

?27$736$7/0=?%.7).3 Nidie

Cin$ Dr

:0.7617  -, =3 

; X 2^ ) 7 8 "$ ; <$ 8 $ – Co$ ;Zidpis, 2::0 /Pezimr$ "@edgni"%$ – 30, X2^ z$ ; el$8 2: cn$ESBD 55=6.521.73.0A$ zrf, 7:: fx$ – X:0.7617^

?27$717$7/0=?%.7.53  

Cin$ Dr

:0.7612  -, =3   ; X2^ ) 7 8 "$ ; <$ 8 $ – Co$

; Zidpis, 2::0 /Pezimr$ "@edgni"%$ – 72=, X6^ z$8 2: cn$ESBD 55=6.521.76.: /Zidpis%A$ zrf, 7:: fx$ – X:0.7612^

?27$717$7/0=?%.7  Cin$ Dr

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:5$:3$2::6

370

:0.7613  ,  ( % ; %"  2   ) % ' ,

8/- % $ – Co$ ; Zidpis, 2::0 /Pezimr$ "@edgni"%$ – ?=, X7^z$8 2: cn$

$   % ! -$ .# ESBD 55=6.52=.??.2 /Zidpis%A$ zrf, 3:: fx$ – X:0.7613^

?27$717$7/0=?%.7(?27$717$7/0=?%.3 X %$ $ (  8$ %$^Cin$ Dr

:0.7610  Nidie, Eid S$I$S$ Sgqf ivr sivls > Sglqge svalfpflf digsprf ; Xziqfspere^ ) Eid Nidie8

zecp$ ; Egrislgq Ileedäh$ – Co$ ; Zidpis, 2::0 /Pezimr$ "@edgni"%$ – 723 z$ ; aipimr$8 2:cn$

Pfxp ; lb$ rin$ESBD 55=6.52=.?6.? /Zidpis%A$ zrf, 3:: fx$ – X:0.7610^

?27$736$7/0=?%.3 Nidie

Cin$ Dr

:0.7616  Bv{vrg, Gvmvsped @rvnvl cfdvee ; Ringd ) Gvmvsped Bv{vrg8 zispa$ `f Eid Blv8 cidcfzef

mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 671, X0^ z$ – 7? cn$ – /Cgrpf zfdprv pie ) cil$ edeegp eciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv8 77% 

ESBD 55=6.=0.?1=.? /Lepfrg%$ – ESBD 5=3.1=6.263.0 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7616^

?27$736$7.37 Bv{vrg

Cin$ Dr 027=7

:0.7611  Rgngugdg ;  Ngrf fzizff sgdscrep ; Xzifn ; prg`$ `ed lb$ qfcof ed`i.fvrizfgd^ ) prg`$ `f Zgqfl @gref8 el$ ; Glfx Vssi}8 cidcfz eg mrga$ g cil$ e ciz$ ;Qlg`ener [nffq$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /CinbedgpvlZilemr$%$ – 3:7, X1^ z$ ; el$8 2: cn$ – /Bebl$ cilgrvlve ; sfr$ div8 3:6 ) cil$ edeegp eciir`$ `f Gdgpil Qe`rgcv e @gd Qe`rgcv%$

Rfa$ esp$.lep$ z$ 25?.3:2ESBD 55=6.=0.=57.0 /Lepfrg%$ – ESBD 5=3.1=6.702.2 /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.7611^. . 7$ Rgngugdg$

?27$277.7

Cin$ Dr 072=7

:0.761=  Cinedm.ivp ; X#     "  /^ )  "   $  3 $ – X.$ ; 5$ $, 2::0^ /-($ "$%$ – 0? z$ ; el$cilir$8 76 x 77 cn$

A$ a$ `f pep$ – $   /      

A$ zrf, A$ per$ – X:0.761=^. . 7$ Oinisfxvglepgpf /rvs$%$

173$??6

Cin$ Dr 027?6

:0.761?  Cinedm.ivp ; Xgpepv`edfg ag `f zrizreg sfxvglepgpf^ ) cilfcpgrf e g`gzp$ngpfreglvlve ; Leleg Rgelfgdv$ – XCo$ ; S$ d$, 2::0^ /Cinbedgpvl Zilemr$%$ – 0? z$ ; el$

cilir$8 76 x 77 cn$A$ a$ `f pep$ – Gzgrf cv svsedfrfg aedgdc$ g Gnbgsg`fe Rfmgpvlve Ilgd`f{ ädNil`iqg e Vcrgedg

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:5$:3$2::6

376

A$ zrf, A$ per$ – X:0.761=^. . 7$ Oinisfxvglepgpf$

173$??6

Cin$ Dr 027?0

:0.7615  Cgrzicvlpvrf ed qepri$ Didnirzoimfdec zgpo}gu ) B$ Ngpefdci, G$Brf{fgdv, F$ Ngxeniqg, $$$ – Co$ ; Ä$F$.Z$ ":peedg", 2::0 /Cinbedgpvl Zilemr$%$ – 736

z$ ; pgb$, X?:^ z$ ; aem$ cilir$8 20 cn$Bebleimr$ z$ 5=.725$ – Ed`$ `f dvnf z$ 73:.736$ – Gzgrf cv szrekedvlSvzrfnf – Civdcel air Scefdcf gd` Pfcodilimecgl @fqfliznfdp ia Nil`iqg,Fcilimecgl Avd` ia Nil`iqg

ESBD 55=6.1=.03:.6 /äd ciz$%A$ zrf, 1:: fx$ – X:0.7615^. . 7$ Ädnvl  erf qfmfpgpeq  /fdml$%$

137$632)$636

Cin$ Dr 027?1

:0.76=:  Cgrricce, Gnf`fi Coeedv ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ; Ri`ecg Frnfled`g.

Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /Pezimr$ "Sicimfd", Epgleg%$ – X7:2^ z$ ; aipimr$cilir$8 32 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$, ep$, rvs ESBD 55=6.5603.1.= /äd ciz$%A$ zrf, 7::: fx$ – X:0.76=:^. . 7$ Nil`iqg – Coe ed v – Glbvnf$

5:?/0=?.26%/:?0$7%

Cin$ Dr

:0.76=7  Cgrricce, Gnf`fi Nil`iqg ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ; Ri`ecg Frnfled`g.

Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /Pezimr$ "Sicimfd", Epgleg%$ – X7:0^ z$ ; aipimr$

cilir$8 20 x 30 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs ESBD 55=6.5603.?.3 /äd ciz$%A$ zrf, 7::: fx$ – X:0.76=7^. . 7$ Nil`iqg – Glbvnf$

5:?/0=?%/:?0$7%

Cin$ Dr

:0.76=2  Cgrricce, Gnf`fiDeoel Diqe svb silf X`fszrf rilvl edsp$ zvblecf äd `f{qilpgrfg ree^ ) Gnf`fi

Cgrricce$ – Co$ ; Mrgaecgrp, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 26, X7^8 33, X7^ z$ –

/Sfr$ "Mrgaecgrp – Zilepecg"8 7%Pep$ ; lb$ lgped$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ – Cgrpf "qglfp"/"#"%

ESBD 55=6.5?:?.2.7A$ zrf, 7::: fx$ – X:0.76=2^. . 7$ Zilepilimef – Edspepv  ee zvblecf$

32$::7>736$7>717$7

Cin$ Dr

:0.76=3  Cgrricce, Gnf`fi Hesoedfq ed blgch gd` }oepf ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ;

Ri`ecg Frnfled`g.Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /Pezimr$ "Sicimfd", Epgleg%$ –

X7:0^ z$ ; aipimr$8 23 x 26 cn$Pfxp ; lb$ rin$, ep$, rvs ESBD 55=6.515?.1.2 /äd ciz$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

371

A$ zrf, 7::: fx$ – X:0.76=3^. . 7$ Nil`iqg – Coe ed v – Glbvnf$

5:?/0=?.26%/:?0$72%

Cin$ Dr

:0.76=0  Cgrricce, Gnf`fi ]ii` ia Nil`iqg ; Xglbvn^ ) Gnf`fi Cgrricce8 f`$.ed.coefa ; Ri`ecg

Frnfled`g.Pflfnbece$ – Co$ ; Mrgaecgrp, 2::0 /Pezimr$ "Sicimfd", Epgleg%$ – X6:^ z$ ;aipimr$ cilir$8 23 x 26 cn$Pfxp zgrgl$ ; lb$ rin$, fdml$ESBD 55=6.515?.1.7 /äd ciz$%A$ zrf, 7::: fx$ – X:0.76=0^. . 7$ Nil`iqg – Glbvnf$

5:?/0=?%/:?0$72%

Cin$ Dr

:0.76=6  Sârbv, Sqfplgdg @f{qilpgrfg cinzfpfdflir `f cvdigpfrf lg flfqee `ed clgsg ädpâeg zred

edpfmrgrfg cidedvpvrelir cvrrecvlgrf ; Szfc$ 73$::$:7 – Zf`gmimef mfd$ ; Gvpirfa$ glpf{fe `f `icpir äd zf`gmimef ) Sqfplgdg Sârbv8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$d$, 2::0$ – 20 z$ aem$, pgb$8 27 cn$

Bebleimr$ z$ 20 /7: pep$%X:0.76=6^

3=$:73/:03$2%

Cin$ Dr 220

:0.76=1  Rvsdgc, Glfxfe Gdgle{g zilepilimec g zriblfnflir zreqed` cirvzeg e creng irmgde{gp /cg{vl

Rfzvblecee Nil`iqg e gl glpir spgpf.nfnbrf glf CSE% ; Szfc$ 23$::$:7 . Pfireg,nfpi`ilimeg e esp$ zilepilimefe8 edsp e zricfsf zilepecf ; Gvpirfa$ gl pf{fe `f `icpir äd

p$ zilepecf ) Glfxfe Rvsdgc8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ `f Aelisiaef, Siceilimef e@rfzp$ – Co$ ; S$ d$, 2::0$ – 76, X7^ z$8 27 cn$Bebleimr$ z$ 73 /77 pep$% e äd dipflf `f svbsilX:0.76=1^

32$::7;303$362/0=?%/:03$2%

Cin$ Dr 7=2):0

:0.76==  Bgrdg, Gd`rfe.Zfprv Rfcfzpgrfg zif{efe lgngrpedefdf äd lepfrgpvrg rinâd `ed sfcilvl gl _E_.lfg ;

7:$:7$:1 – Lep$ vdeqfrsgl  e cinzgrgp ; Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Gd`rfe.Zfprv Bgrdg8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Lb$ e Lep$ Spredf$ – Co$ ; S$d$, 2::0$ – 21 z$8 27 cn$

Bebleimr$ z$ 20 /? pep$%X:0.76==^?27$733$7$:5"7?"(?27$736$7/0=?%$:5"7?" /:03$2%

Cin$ Dr 715):0

:0.76=?  Mrgvr, Gdg @fscâdpfcvl lg rinâde ; espiref e gcpvglepgpf ; Szfc$ ; 7:$:7$:5 –

Ailclirespec ; Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Gdg Mrgvr8 Gcg`$ `f :p$ gNil`iqfe$ Edsp$ `f Lep$ e Ailclir$ – Co$ ; S$ d$, 2::0$ – 21 z$8 27 cn$

Bebleimr$ z$ 20 /77 pep$% e äd dipflf `f svbsilX:0.76=?^

35?$0/0=?%/:03$2%

Cin$ Dr 720):0

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:5$:3$2::6

37=

:0.76=5  Grnsgr, Eigdg.Zgvlg Mvspgqf Algvbfrp e lepfrgpvrg rinâd ; 7:$:7$:1 – Lep$ vdeq$ e cinzgrgp ;

Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Eigdg.Zgvlg Grnsgr8 Vdeq$ `f Spgp `edNil`iqg$ Agc$ `f lb$ e Lep$ Spredf$ – Co$ ; S$ d$, 2::0$ – 2: z$8 27 cn$

Bebleimr$ z$ 7? /7: pep$%X:0.76=5^

?27$733$7$:5"7?"(?27$736$7/0=?%$:5 /:03$2%

Cin$ Dr 7=7):0

:0.76?:  Fosgd Niognnf` Rinngd Cinfrvl fxpfreir seregd ; pfd`edf, zriblfnf e zfrszfcpeqf ; Szfc$ ;

:?$::$70 – Fcid$ nid`egl e rflgee fcid$ edp$ ) Fosgd Niognnf` Rinngd8 Vdeq$Lebfr Edp$ `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 25, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2= /5 pep$% e äd dipflf `f svbsilX:0.76?:^

335$6/615$7%/:03$2%

Cin$ Dr 2:=

:0.76?7  Df`gl N$ R$ Hg}gaoo Ni`flf zf`gmimecf `f edpfmrgrf äd cinvdepgpf g cizeelir cv cfred ff`vcgpeqf szfceglf ; Szfc$ 73$::$:3 – Zf`gmimef cirfceidgl ; Gvpirfa$ gl pf{fe `f`icpir äd zf`gmimef ) Df`gl N$ R$ Hg}gaoo8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; S$ d$,2::0$ – 20 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 22.23 /? pep$%X:0.76?7^

3=1/:03$2%

Cin$ Dr

:0.76?2  Frfneg, Gdgpil Pizideneg Rfzvblecee Nil`iqg ; spv`ev fpenilimec, lfxecgl.sfngdpec e

`freqgeidgl8 zredcezee `f rfmlfnfdpgrf ; Szfc$ 7:$:2$:7 – Lb$ rin$ ; Rfa$ p$ gl pf{fe`f `icpir ogbelepgp äd aelilimef, äd bg{g lvcr$ zvblecgpf ) Gdgpil Frfneg8 Gcg`$ `f :p$ gRfz$ Nil`iqg$ Edsp$ `f Ledmqespec$ – Co$ ; S$ d$, 2::0$ – ?0 z$8 27 cn$

Bebleimr$ z$ 11.=2 e lg saârepvl cgz$A$ zrf, A$ per$ – X:0.76?2^

?77$736$7-3=3$27/0=?%/:03$2%

Cin$ Dr

:0.76?3  .=, >&# <       ", "-‡ ; X"$ 2^ ) 8/- . 8

"$, $ ;  <#'$ – Co$ ; Qgledfx, 2::3$ – =2 z$ ; el$8 2: cn$ESBD 55=6.5=70.=.0

A$ zrf, 6:: fx$ – X:0.76?3^ ?27$717$7/0=?%.7.  

Cin$ Dr

:0.76?0  Kvspe"eg  äd Nil`iqg ) Ädglpvl Cinesgregp gl Dgevdelir Vdepf zfdprv Rfavmege/ECDVR%8 cid`vcpir `f f`$ ; Glfxfe Bgrbdfgmr$ – Co$ ; Cfdprvl `f @rfzp glGqicgelir, 2::0 /Pezimr$ "Serevs"%$ – 032 z$8 27 cn$

Gzgrf cv szrekedvl aedgdc$ gl Rfzrf{fdpgdfe Ädglpvlve Cinesgregp gl DgevdelirVdepf zfdprv Rfavmege äd Nil`iqg

ESBD 55=6.5?33.7.1 /Pezimr$ "Serevs"%A$ zrf, 7::: fx$ – X:0.76?0^. . 7$ Kvspe  ef – Nil`iqg – lfmeslg ef$ 2$ Zvpfrf kv`fc pirfgsc  – Nil`iqg – 

Lfmeslg ef$ 302$61/0=?%

Cin$ Dr 17

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:5$:3$2::6

37?

:0.76?6  Bebleimrgaeg Dgeidgl g Nil`iqfe > Dgpeidgl Bebleimrgzou ia Nil`iqg ; Cre$Gvpirfafrgpf$ Pf{f$ Grp$ `ed rfq$ e {egrf$ ; Sf f`$ `ed gdvl 756? ; Gzgrf lvdgr ) Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg8 glcp$ ; Faeneg Ngcredece,‡8 rf`$ rfsz$ eciir`$ ; Qglfdpedg Coepirigm$ – Co$ ; Cgnfrg Dg$ g Cree `ed Rfz$ Nil`iqg, 2::0/Ripgzredp%$ – 2: cn$ – Cidped$ f`$ "Cridecg zrfsfe"$ – ESSD :2:7.1=17

Dr =, 2::0$ – 2::0$ – 762 z$ – Pfxp$ ; lb$ rin$, rvs, glpf lb$ spredf$ – A$zrf, 7:: fx$ – X:0.76?6^

:76/0=?%Cin$ Dr 70

:0.76?1  Aeleziq, Qglfrev Edpfdseaecgrfg zricfsvlve `f f`vcgef ae{ec `ed mendg{ev zred gzlecgrfg

vpelgkvlve szirpeq df.spgd`gr`, g nv{ecee avdceidglf e gdprfdgnfdpvlve äd cercvep ;Szfc$ 73$::$:0 – Pfireg e nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq ecvlpvree ae{ecf `f rfcvzfrgrf ; Gvpirfa$ gl pf{fe `f `icpir äd p$ zf`gmimecf ) QglfrevAeleziq8 Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ –37 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2?.25 /77 pep$%

X:0.76?1^=51$:2;3=3$6/:03$2%

Cin$ Dr

:0.76?=  Mñdc{e.Rgecv, Ngreg Airngrfg zrecfzfrelir `f ciir`idgrf cinzlfx g edpfmrree cinzidfdpflir

zricfsvglf äd cg`rvl gcpeqepee `e`gcpecf lg qeepiree zriafsire `f f`vcgef ae{ec ; Szfc$73$::$:0 – Pfireg e nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf`f rfcvzfrgrf ; Gvpirfa$ gl pf{fe `f `icpir äd p$ zf`gmimecf ) Ngreg Mñdc{e.Rgecv8 Edsp$ Dg$ `f F`vcgef Ae{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::0$ –32 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2=.25 /2: pep$%

X:0.76?=^3=7$73;=51$:7/:03$2%

Cin$ Dr

:0.76??  Cirpç{gr, Kvlei:iprid ; Ringd ) Kvlei Cirpç{gr8 prg`$ `ed lb$ szgd$, sp$ edpri`$ e dipf `f

Eledcg Elegd8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ; Lepfrg, 2::0/Cinbedgpvl Zilemr$%$ – =16 z$8 7? cn$ – /Cgrpf zfdprv pie8 6 ) cil$ edeegp e ciir`$ `fGdgpil Qe`rgcv e @gd Qe`rgcv% 

Rfa$ esp$.lep$ z$ =61.=1:$ – C[V prfcvp fridgp zf cgrpfESBD 55=6.=0.?1?.1A$ zrf, 7::: fx$ – X:0.76??^

?27$730$2.37 Cirpç{grCin$ Dr 02766

:0.76?5  "Gcpvglep"e äd `egmdispecvl e prgpgnfdpvl pvbfrcvli{fe e bilelirzvlnidgrf df.szfceaecf", cida$ /7:8 2::08 Coeedv%$ Ngpfreglflf cidafredfe g 7:.g g Ape{eizdfvnilimelir `ed Rfzvblecg Nil`iqg "Gcpvglepe äd `egmdispecvl eprgpgnfdpvl pvbfrcvli{fe e bilelir zvlnidgrf df.szfceaecf", 23 sfzp$ 2::0 ) rf`$.fa$ ;Mo$ >ânblgre$ – Co$ ; S$ d$, 2::0 /Ripgzredp%$ – 2:2 z$ ; aem$, pgb$8 2: cn$

Gdpfpep$ ; Sic$ Ape{eizdfvnilimelir, Edsp$ nf`eci.sgdepgr zvblec$ Edsp$ `fApe{eizdfvnilimef$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.5101.1.0 /Edsp$ nf`eci.sgdepgr zvblec Edsp$ `fApe{eizdfvnilimef%

A$ zrf, 72: fx$ – X:0.76?5^. . 7$ Bile zvlnidgrf$

171$20.::2$6.:=.:?/:?2%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

375

Cin$ Dr 72

:0.765:  Lespg crelir edprgpf /gcoe{eee, `idgee, scoenb edpfrd e edpfrdgeidgl% ädbebleipfcg VSNA "Decilgf Pfspfnegdv" äd zfreig`g 2::7.2::3 ; Bvl$ bebleimr$ ) Vdeq$`f Spgp `f Nf`eced  e Agrngcef "Decilgf Pfspfnegdv"$ Bebl$8 rfsz$ f`$ ; FlfdgBilmgdscoe$ – Co$ ; Cfdprvl F`$.zilemr$ "Nf`ecedg", 2::0$ – 76= z$8 2: cn$

ESBD 55=6.57?.76.?

A$ zrf, 7:: fx$ – X:0.765:^ :76

Cin$ Dr 367

:0.7657  1  ; $$ (/ ; '"$ 7: $ )  5-, ! 5',   ., !  $/8 prg`$ ; Mgledg Eqgdiqg,Fqfledg Bicgdcfg8 cineseg `f fxzfre ; Eid Blgnv, $$$ – Co$ ; Cgrpefr, 2::0/Cinbedgpvl Zilemr$%$ – 72: z$ – /Cil$ "Cgrpefr f`vcgeidgl"%

ESBD 55=6.=5.2?:.0A$ zrf, 726: fx$ – X:0.7657^. . 7$ Ae{ecf /rvs$%$

63/:=6$3%

Cin$ Dr 022:3

:0.7652  izg, Pv`irDfädarâdee ; /Ziqfspere `icvnfdpgrf% ) Pv`ir >izg$ – Co$ ; Nfprinzg SRL,

2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=2 z$ ; el$8 2: cn$ESBD 55=6.=?.336._A$ zrf, 7::: fx$ – X:0.7652^

?27$736$7/0=?%.50 >izg

Cin$ Dr

:0.7653  @vneprv Ngpciqscoe ; Xscreepir^ ; Beibebleimr$ ) Bebl$ Zvblec "G$ @idece"8glcp$ ; Flfdg Crv`v$ – Irofe ; S$ d$, 2::3 /Pezimr$ Irofe%$ – 732, X7^ z$8 2: cn$ –

/Zfrsidglepe irofefdf%$ESBD 55=6.567:.6.? /Pezimr$ Irofe%A$ zrf, 3:: fx$ – X:0.7653^. . 7$ Lepfrgpvr  rinâd  `ed Bgsgrgbeg – Espiref e crepec  – Ed`ece bebleimrgaece$

:71;X?27$736$7/0=?%$:5( 525 Ngpciqscoe^

Cin$ Dr

:0.7650  "Edpfmrgrfg Fvrizfgd  e cinzfpepeqepgpfg fcidinec", senzi{$ edp$/2::08 Coeedv%$ Senzi{eidvl edpfrdgeidgl "Edpfmrgrfg Fvrizfgd  ecinzfpepeqepgpfg fcidinec" ; /23.20 sfzp$ 2::0% ) cin$ `f zrimr$ ; MremirfBflispfcedec /zrf$%, $$$ – Co$ ; GSFN, 2::0$ – 25 cn$

Qil$ 2$ – 2::0$ – 306 z$ ; aem$, pgb$ – Gdpfpep$ ; Gcg`$ `f Sp$ Fcid$ `ed

Nil`iqg, Edsp$ Dg$ `f Cfrcfp$ Fcid$ gl Gcg`$ Rinâdf, Gcg`$ `f Sp$ Fcid `edBvcvrfpe, Edsp$ `f Cfrcfp$ Fcid$ gl Gcg`$ `f :p$ g Nil`iqfe$ – Pfxpf ; lb$ rin$, fdml$,rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=6.217.1 ; A$ zrf, 1: fx$ – X:0.7650^

. . 7$ Edpfmrgrf fvrizfgd $ 2$ Fcidinef – Edpfmrgrf fvrizfgd $335$52/0%(33?$2/:?2%>736$7>777>717$7

Cin$ Dr 707

:0.7656  ! $52-  ' ; '      ' 

; /'"$.$ "% ) !$ =, $ <8 $ 1$ $– Co$ ; GSFN, 2::0$ – 725 z$ ; pgb$8 25 cn$

ESBD 55=6.=6.230.5

A$ zrf, 2:: fx$ – X:0.7656^. . 7$ Fqe`fd  cidpgbel  /rvs$%$ 2$ Cidpgbelepgpf – Fqe`fd  /rvs$%$

16=$7)$2/:=6$?% 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

32:

Cin$ Dr

:0.7651  Beqil, Lfid Zrimrgngrfg ngpfngpec ; Ed`ecgee nfpi`ecf Svbefcpf zfdprv lvcrgrfg `f

qfreaecgrf e äd`rvnre nfpi`ecf ) Lfid Beqil8 Gcg`$ `f Prgdszirpvre, Edairngpec eCinvdecgee$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$ – 2= z$ ; aem$, pgb$8 2: cn$ – /Sfr$

"Pfiref Fcid$, Ngpfngpec, Edairngpec"%Bebleimr$ z$ 26 /7: pep$%ESBD 55=6.502.66.6A$ zrf, 6:: fx$ – X:0.7651^

675$?6/:=1$6%

Cin$ Dr 731

:0.765=  Pfireg prgdsnesevdee edairngefe ; Moe` ) Vdeq$ Pfodec g Nil`iqfe$ Agc$Rg`eiflfcpridec e Pflfcinvdecgee$ Cgpf`rg Pflfcinvdecgee8 glcp$ ; Emir Coevl, $$$$– Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg 7.g$ – 2::0$ – 16, X7^ z$ ; aem$ – Bebleimr$ z$ 6= /1 pep$%$ – A$ zrf , 7::fx$ – X:0.765=^

160$5/:=1$6%

Cin$ Dr 7:?

:0.765?  Pfireg prgdsnesevdee edairngefe ; Moe` ) Vdeq$ Pfodec g Nil`iqfe$ Agc$Rg`eiflfcpridec e Pflfcinvdecgee$ Cgpf`rg Pflfcinvdecgee8 glcp$ ; Emir Coevl, $$$$– Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg g 2.g$ – 2::0$ – 27 z$ ; aem$ – Bebleimr$ z$ 27 /1 pep$%$ – A$ zrf , 7:: fx$– X:0.765?^

160$5/:=1$6%

Cin$ Dr 7:7

:0.7655  Pfireg prgdsnesevdee edairngefe ; Moe` ) Vdeq$ Pfodec g Nil`iqfe$ Cgpf`rgPflfcinvdecgee8 glcp$ ; Emir Coevl, $$$$ – Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg g 3.g$ – 2::0$ – 05, X7^ z$ ; aem$ – Bebleimr$ z$ 0?.05 /26 pep$ äd lb$ rin$,rvs%$ – A$ zrf, 7:: fx$ – X:0.7655^

160$5/:=1$6%

Cin$ Dr 7:0

:0.71::  Pfireg prgdsnesevdee edairngefe ; Moe` ) Vdeq$ Pfodec g Nil`iqfe$ Agc$Rg`eiflfcpridec e Pflfcinvdecgee$ Cgpf`rg Pflfcinvdecgee8 glcp$ ; Emir Coevl, $$$$– Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg g 0.g$ – 2::0$ – 66, X7^ z$ ; aem$ – Bebleimr$ z$ 66 /= pep$%$ – A$ zrf , 7::fx$ – X:0.71::^

160$5/:=1$6%

Cin$ Dr 7:5

:0.71:7  Pfireg prgdsnesevdee edairngefe ; Moe` ) Vdeq$ Pfodec g Nil`iqfe$ Agc$Rg`eiflfcpridec e Pflfcinvdecgee$ Cgpf`rg Pflfcinvdecgee8 glcp$ ; Emir Coevl, $$$$– Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg g 6.g$ – 2::0$ – =: z$ ; aem$ – Bebleimr$ z$ =: /0 pep$%$ – A$ zrf , 7:: fx$– X:0.71:7^

160$5/:=1$6%

Cin$ Dr 7:5

:0.71:2  Cikvogre, Gd`rfe Fqilveg sfcpirvlve zvblec e rfmlgrfg `f spgp g gcpeqepee fcidinecf ; Xzfdprv

v{vl spv`fdelir^ ) Gd`rfe Cikvogre, Pgpegdg Ngdilf8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$

Edmedfref Fcid$ e Bvsedfss$ Cgpf`rg Pfiref Fcid$ e Ngrhfpedm$ – Co$ ; VPN, 2::0$ –3= z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 3= e äd dipflf `f svbsil

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

327

A$ zrf, 7:: fx$ – X:0.71:2^367;33/:=6%

Cin$ Dr 53

:0.71:3  Mglgkv, Eid Ciizfrgrfg fcidinec g relir Nree Dfmrf /CFND% äd sfcilvl __E ; Xzfdprv

v{vl spv`fdelir^ ) Eid Mglgkv, Gd`rfe Ping, Flfdg Bimv8 Gcg`$ `f Spv`ee Fcid$ `edNil`iqg$ Cgpf`rg "Rflgee fcid$ edp$"$ – Co$ ; GSFN, 2::0$ – 37, X7^ z$8 2: cn$Bebleimr$ z$ 3:.32 /37 pep$%ESBD 55=6.=6.227.=A$ zrf, 6: fx$ – X:0.71:3^

335$50/:=1$6%

Cin$ Dr 1

:0.71:0  Zeflref e cidafcee `ed zeflf e ädlicvepire ; @eceidgr rvs.rinâd ) Vdeq$ Pfo$g Nil`iqfe$ Agc$ `f Ed`$ Vigr$ Cgpf`rg Ni`flgrfg e Pfodilimeg Cidafceelir `edZeflf8 flgb$ ; Qglfdpedg Bvlmgrv, Ngredg Nglcice$ – Co$ ; VPN, 2::0$ – ?5 z$8 2: cn$

Bebleimr$ z$ ?=.?5 /3: pep$%

A$ zrf, 7:: fx$ – X:0.71:0^. . 7$ Zefl ref – @ec  eidgrf$ 2$ Ed`vspreg zefl refe – @ec  eidgrf$ 3$ @ec  eidgrf – Zefl ref$

1=6$7/:3?%>717$7>736$7

Cin$ Dr 7:6

:0.71:6  Blgk, Qglfrev Pfodecg `emepgl  e necrizricfsigrf ; Ceclv `f zrflfmfre ) Qglfrev Blgk,

Gd`rfe Coecevc8 rfa$ p$ ; P$ Cevrv8 Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Fdfrmfpec$ Cgpf`rgFlfcprinfcgdec$ – Co$ ; VPN, 2::0$ – 211, X2^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 211 /75 pep$%A$ zrf, 2:: fx$ – X:0.71:6^

. . 7$ Pfodecg `emepgl $ 2$ Necrizricfsigrf$ 3$ Cidsprvc  eg cglcvlgpigrflir$::0$3/:=6$?%

Cin$ Dr ?2

:0.71:1  Cinvdecg"ee nibelf ; Äd`rvngr nfpi`ec lg zriefcpgrfg `f gd e `f `ezlin ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Rg`eiflfcpridec  e Pflfcinvdecgee$ Cgpf`rgPflfcinvdecgee8 glcp$ ; Qlg`ener Brâd{g, Neoge Ceibgdv$ – Co$ ; VPN, 2::0$ – 16 z$ ;aem$8 2: cn$

Bebleimr$ z$ 0= /7: pep$%A$ zrf, 7:: fx$ – X:0.71:1^

160/:=1$6%

Cin$ Dr 776:0.71:=  Ilgrv, Faen 

Sfcvrepgpfg gcpeqepee qepglf ; Ngpfregl nfpi`ec ) Faen Ilgrv, Lv`nelgDgniliqgd8 Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Zripfceg Nvdcee e g Nf`evlve Gnbegdp$ –Co$ ; VPN, 2::0$ – =5 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ lg saârepvl pfnflirA$ zrf, 6:: fx$ – X:0.71:=^

337$0/:=1$6%

Cin$ Dr 7:1

:0.71:?  Bgrgdevc, Bires 

@fvpsco aür Gdaàdmfr ; Lforbvco ) Bires Bgrgdevc, Ixgdg Cikicgre8 DedflMofv8 @ef Pfco$ Vdeq$ `fr Nil`gv$ Agh$ aür Cinzvpfr, Edairngpeh vd`

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

322

Nehriflfhprideh$ Lforspvol aür Edairngpeh vd` Ni`frdf Gdmf}gd`pf Szrgcofd8– Co$ ;VPN, 2::0$ – 26=, X7^ z$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pep$ zf ciz$ ; lb$ rin$ESBD 55=6.5?07.5.3A$ zrf, 2:: fx$ – X:0.71:?^Mfrngdg zfdprv ädcfzpire. . 7$ Lenbg mfrngd $

?77$772$2/:=6$?%Cin$ Dr 773

:0.71:5  Cfrqidfgc, Ngrmgrfpg Prg`eeelf nv{ecglf glf ndsperee Divl Dfgn ) Ngrmgrfpg Cfrqidfgc8 rf`$

p$ ; E$ Ceibgdv.Svoinled$ – Co$ ; Pezimr$ Gcg`$ `f :p$ g RN, 2::0$ – 235 z$ ; el$cilir$, d$ nv{$8 2: cn$

Bebleimr$ z$ 76=.711 /?= pep$ äd lb$ rin$, rvs%$ – Ed`$ câdprelir zf gvp$ z$ 7=2.7?7

ESBD 55=6.12.77?._A$ zrf, 6:: fx$ – X:0.71:5^. . 7$ N d spere – Divl Dfgn  – Nil`iqg$

2=7/0=?.22%;201$?Cin$ Dr 736

:0.717:  @idec, Elef Cgrgcpfrespecg beilimec e `f zri`vcef g vdir die sievre `f zr äd Rfzvblecg

Nil`iqg ; Xnidimr$^ ) Elef @idec, Ilmg Zgsgp8 rfc$ p$ ; Eid Mrisv$ – Co$ ; S$ d$, 2::0/Pezimr$ G:N%$ – 71: z$ ; aem$, pgb$

Bebleimr$ z$ 735.76? /21? pep$ äd lb$ rin$, rvs, glpf lb$ spredf%ESBD 55=6.12.776.6 /Pezimr$ G:N%A$ zrf, 3:: fx$ – X:0.717:^. . 7$ Sievre `f z r – Nil`iqg$ 2$ Zfrf – Sievre – Nil`iqg$ 3$ Zinecvlpvr  – 

Sievre `f z r$130$73;137$621$3/0=?%

Cin$ Dr

:0.7177  Rfcingd`re zreqed` ailiserfg zrfzgrgpvlve gdpebgcpfregd "Zgvred" >  + "/-  "Zgvred" ) D$ B$Lfngdiqg, N$ H$ Ngmofr, N$ Z$ Rgzcfg, G$ Eg$ [fnngd8 prg`$ ; S$ A$ B`rv8 Sic$`f p$ e zri`vcef zf gcevde "SZN MRIVZ" SG$ – Co$ ; Pezimr$ Gcg`$ `f :p$ g RN,2::0$ – 7? z$ ; pgb$8 2: cn$

Gvp$ zf ciz$ dv svdp ed`ecge$ – Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.12.77=.7

A$ zrf, 76:: fx$ – X:0.7177^. . 7$ Zripfc  eg zlgdpflir – Zrfzgrgpf gdpebgcpfregdf$ 2$ Zrfzgrgpf 

gdpebgcpfregdf – Qe  `f qef$132$56;130$?>736$7>717$7

Cin$ Dr

:0.7172  Ciqg, Leleg Cvlpvrg gagcfrelir ; /cvrs vdeq$% ) Leleg Ciqg$ – Co$ ; GSFN, 2::0$ – 750 z$8

27 cn$Bebleimr$ lg saârepvl cgz$ e äd dipflf `f svbsilESBD 55=6.=6.267.5 /äd ciz$%A$ zrf, 2:: fx$ – X:0.7172^

. . 7$ Gagcfre – Fpecg zriafseidgl $ 2$ Cvlpvrg gagcfrelir$ 3$ Fpecg äd gagcfre$330$=;7=0$0/:=6$?%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

323

Cin$ Dr

:0.7173  Oädcv, Ri`ecg Coflpveflelf zfdprv ädqnâdp äd cid`eeelf `faecepvlve bvmfpgr äd Rfzvblecg

Nil`iqg ; Lvcr$ `e`gcpeci. p$ ) Ri`ecg Oädcv$ – Co$ ; GSFN, 2::0$ – 7=: z$ ; `egmr$,pgb$8 27 cn$

Bebleimr$ z$711.7=: /10 pep$%ESBD 55=6.=6.263.6 /äd ciz$%A$ zrf, 2:: fx$ – X:0.7173^. . 7$ Edqfspe  ee zvblecf – Ädq nâdp – Nil`iqg$

331$637$2;3=/0=?%/:=6%

Cin$ Dr

:0.7170  "@enfdsevdelf ngdgmfnfdpvlve gzriqe{eidree äd cidpfxpvl fcidinefecidpfnzirgdf", cida$ edp$ /2::08 Coeedv%$ @enfdsevdelf ngdgmfnfdpvlvegzriqe{eidree äd cidpfxpvl fcidinefe cidpfnzirgdf ; Cida$ edp$ /70.76 nge 2::0%$ –

Co$ ; GSFN, 2::0$ – 2: cn$Qil$ 2$ – 2::0$ – 76? z$ ; aem$, pgb$ – Gdpfpep$ ; Gsic$ Nil`iqfdfgsc `fGzriqe{eidgrf, Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ Cgpf`rg "Ngdgmfnfdp"$ – Pfxpf ;lb$ rin$, rvs 

ESBD 55=6.=6.200.1A$ zrfp, 6: fx$ – X:0.7170^. . 7$ Ngdgmfnfdpvl gzriqe{eid ree – Fcidinef$

16?$:72$0;33?/:?2%>736$7>717$7

Cin$ Dr

:0.7176  Sfndglf e cercvepf ; Äd`rvngr zreqed` äd`fzlederfg lvcrrelir `f qfreaecgrf ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Pflfcinvdecgee8 glcp$ ; Lelegd Cvrfqece, $$$$ – Co$ ;

VPN, 2::0$ – 2: cn$Zgrpfg g 2.g$ – 2::0$ – 1= z$ ; aem$, pgb$ – Bebleimr$ z$ 1= /73 pep$%$ – A$ zrf ,7:: fx$ – X:0.7176^

127$3$:20/:=1$6%

Cin$ Dr 7::

:0.7171  Cidsprvc"ee ceqelf, ed`vspreglf e gmrecilf ; Ed`ecgee nfpi`ecf zreqed``fsavrgrfg zrgcpecee ngdgmfreglf ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg PfodilimegCidsprvceelir8 glcp$ ; Q$ Pizirf, $$$$ – Co$ ; VPN, 2::0$ – 76, X7^ z$8 2: cn$

A$ zrf, 76: fx$ – X:0.7171^320/:=1$6%

Cin$ Dr 770

:0.717=  Coel`fscv, Qglfdpedg Bvdspgrfg e edfmglepelf fcidineci.siceglf ; Xzfdprv v{vl spv`fdelir^ ) 

Qglfdpedg Coel`fscv, Pgpegdg Mdez8 Vdeq$ Pfo$ g Nil`iqfe$ – Co$ ; VPN, 2::0$ – 23 z$; aem$, pgb$8 2: cn$

Bebleimr$ z$ 23A$ zrf, 7:: fx$ – X:0.717=^

33:$72/:=1$6%

Cin$ Dr 50

:0.717?  Ceicie, Pgpegdg Vnbfrpi Fci e rfpirecg ringdvlve zisp.ni`frdesp ; 7:$:7$:1 – Lep$

vdeqfrsgl e cinzgrgp ; Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Pgpegdg Ceicie8 Vdeq$

`f Spgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 2= z$8 27 cn$Bebleimr$ z$ 20 /73 pep$%X:0.717?^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

320

?27$737$7$:5"75"/:03$2%

Cin$ Dr 7?0):0

:0.7175  Rfmlfnfdpgrfg kvre`ec g `rfzpvrelir e iblemgeelir cidsvngpirelir `f `rimvre> ,' "   " " '2 0 ) ENSZ @eszfdsgrvl Rfz$ `f Dgrcilimef8 flgb$ ; Ngreg Nvpv8 cidsvlpgdp p$ ;Eid Spiefq8 prg`$ ; Qgselesg Ciqglscoe$ – Co$ ; S$ d$, , 2::0 /Pezimr$ G:N%$ – 368 3= z$8

2: cn$ Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zga$ zgrgl$ – Cgrpf "qglfp" /4#%$ –Gzgrf cv szrekedvl aedgdc$ gl @er$ VDI@C

A$ zrf, 7::: fx$ – X:0.7175^. . 7$ @rfzpvrelf invlve – Iblemg evde – Cidsvngpire `f `rimvre$

302$=71;173$?3.:61$76=>736$7>717$7

Cin$ Dr 73:

:0.712:  Sprgpvlgp, Ilfm Enzi{epf `erfcpf ) Ilfm Sprgpvlgp8 Gcg`$ `f Prgdszirpvre, Edairngpec  e

Cinvdecgee$ Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; Fqrecg, 2::0 /Pezimr$ G:N%$ – =:z$ ; pgb$8 2: cn$ – /Sfr$ "Aedgdf e cidpgbelepgpf"%$

Bebleimr$ z$ 11.15 /66 pep$%ESBD 55=6.502.17._A$ zrf, 6:: fx$ – X:0.712:^. . 7$ Enzi{epf$

331$22/:=6$?%

Cin$ Dr 77?

:0.7127  .$5&G 2' '' ; '"$ "$ ) % &,  5,   J, ‡8 ;2$ .  $  $       2$ .($ '/  -    ''$ – .$ ;;, 2::0$ – 7=3 z$ ; `fs$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 71? /6 pep$%

A$ zrf, 3:: fx$ – X:0.7127^ ::0$52/:=1$6%

Cin$ Dr 7:2

:0.7122  Neprizileg Bgsgrgbefe e glee cidprg Nil`iqfe ; /Cfrfrfg dr$ 06=:7)55% ;Oiprârfg CF@I `ed 73 `fc$ 2::7 ; sfceg ädpâe ; Xprg`$ `ed lb$ ar$^ ) Cidsfel `fL-Fvrizf$ Cvrpfg Fvrizfgd g @rfzpvrelir Invlve$ – Co$ ; Glag e Infmg, 2::0/Pezimr$ "Zrgm.3"%$ – 10 z$ ; el$8 2: cn$

ESBD 55=6.==.:05.6A$ zrf, A$ per$ – X:0.7122^. . 7$ Neprizileg Bgsgrgbefe `ed Nil`iqg – Rfcvdigpfrf edpfrdg eidgl $

322/0=?%;307$276$7Cin$ Dr

:0.7123  Qilicevc, Flfidirg Grp `ed zdve ; Sagpvre zrgcpecf ) Flfidirg Qilicevc8 cidsvlpgdp p$ ; Flfdg

Zispilgcoe8 `fs$ ; Pgpegdg Szâdv8 aipimr$ ; Lfide` >vlgd, Flfidirg Qilicevc8 Sfceg`f Spv`efrf g Nfpfvmvrelir Zizvlgrf Grpespecf g Gcg`$ `f :p$ g Rfz$ Nil`iqg$ – Co$; Avd`geg "@rgmoepfg", 2::3 /Pezimr$ Irofe%$ – 1= z$ ; el$ cilir$8 75 cn$

Bebleimr$ z$ 3?ESBD 55=6.5=::.6.2A$ zrf, 7::: fx$ – X:0.7123^

. . 7$ Grp  `ed z dv e – Sagpvre zrgcpecf$ =$:23$7.:36$2/:05$3%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

326

 :0.7120  Lecfvl pfirfpec "Medpg Lgped" ; Vd safrp `f qfgc zred alirelf zlgevlve cv alirelf

dfgnvlve ) Lecfvl pfirfpec "Medpg Lgped"$ – Co$ ; S$ d$, 2::0$ – 72 z$ ; el$ cilir$8 25 cn$A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7120^. . 7$ Lecfvl pfirfpec "Medpg Lgped " – Coe ed v – Espiref$

3=3/0=?.26%/:0%/:57%

Cin$ Dr

:0.7126  Szepglvl Cledec Nvdecezgl zfdprv Cizee Dr 7 ; 72: `f gde lg sprgkg sdpeepedfrfe mfdfrgee ) Szepglvl Cledec Nvd$ zfdprv Cizee dr 7$ – Co$ ; Mrgafng.Lebres, 2::0$– 0? z$ ; el$ cilir$8 2: cn$

A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ g irm$ Gnece `fe Bgbede /Epgleg%A$ zrf, A$ per$ – X:0.7126^. . 7$ Szepglf zfdprv cizee – Coe ed v$

170$2/0=?.26%

Cin$ Dr

:0.7121  Lg`gdevc, Qecpir 

Nipgdvl Zefrsec e pemrvl zrispdgc ; Xziqfspf^ ) Qecpir Lg`gdevc$ – Co$ ;Avd`geg "@rgmoepfg", 2::2 /Sfrq$ zilemr$ "Nil`zrfs"%$ – 76 z$ ; `fs$8 2: cn$ESBD 55=6.5=::.7._A$ zrf, 6:: fx$ – X:0.7121^. . 7$ Ziqf pe$

?27$736$7/0=?%.30.53 Lg`gdevc

Cin$ Dr

:0.712=  /,  !    +  2  # ; .  ) 

 58 $ -$ ., $ $  $ $ – .$; Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 2=3, X3^ z$8 2: cn$

Bebleimr$ z$ 275.2=7 /5?6 pep$% e lg saârepvl cgz$ESBD 55=6.=:.012._A$ zrf, 6:: fx$ – X:0.712=^Edpri`vcfrf äd pfireg rflgeelir edpfrdgeidglf$. . 7$ Rflg ee edpfrdg eidglf /rvs$%$

32=/:=6$?%

Cin$ Dr 716):0

:0.712?  Bvregd, Glfxgd`rv Zripfceg cidsvlgr g zfrsigdflir ae{ecf e g zfrsigdflir kvre`ecf äd

spredpgpf ; Xnidimr$^ ) Glfxgd`rv Bvregd, Neogel Qirdeciq$ – Co$ ; Cfdprvl F`$.zilemr$gl VSN, 2::0$ – 270 z$8 2: cn$Bebleimr$ z$ 766.7=6 /273 pep$%ESBD 55=6.=:.013.?A$ zrf, 2:: fx$ – X:0.712?^. . 7$ @rfzp cidsvlgr – Rfmlfnfdp re$ 2$ Zripfc  ef cidsvlgr  – Rfmlfnfdp re 

 kvre`ecf$307$?

Cin$ Dr 716):0

:0.7125  Ciqglev, Ngrmgrepg Zilepecg bvmfpgr äd zfreig`g `f prgd{eef zred zresng pfireelir fcidinecf

cidpfnzirgdf ) Ngrmgrepg Ciqglev$ – Co$ ; Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 5=, X7^z$ ; scofnf8 2: cn$Bebleimr$ z$ 50.5= /62 pep$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

321

ESBD 55=6.=:.065._A$ zrf, 6: fx$ – X:0.7125^. . 7$ Zilepec  bvmfpgr $ 2$ Bvmfp zvblec – @f{qilpgrf fcidinec $

331$70;33:$7

Cin$ Dr 732):0

:0.713:  Bfkgd.Qilc, Evleg 

Rflgeelf mfd`fr rvrgl ; vd enzfrgpeq gl penzvlve ) Evleg Bfkgd.Qilc8 Gcg`$ `f:p$ g Rfz$ Nil`iqg$ Edsp$ `f Grofilimef e Fpdimrgaef$ – Co$ ; Cfdprvl F`$.zilemr$ glVSN, 2::0$ – 275, X7^ z$ ; mrga$, pgb$8 27 cn$

Bebleimr$ z$ 277.275 /7?7 pep$%ESBD 55=6.=:.011.2A$ zrf, 76: fx$ – X:0.713:^. . 7$ Mfd`fr rvrgl$ 2$ Siceilimef rvrgl  – Rflg ee mfd`fr$

371$330$66(371$301

Cin$ Dr 706):0

:0.7137  8$$, ;$     " - - ;

$.  ) 2 )8 $$ . $ – .$ ; CFZVSN, 2::0$ – 765, X7^ z$ ; `fs$8 27 cn$Bebleimr$ z$ 70=.71: /752 pep$%ESBD 55=6.=:.0=0.3A$ zrf, 6:fx$ – X:0.7137^. . 7$ @rfzpvl lg ed`fzfd`fd  – Zglfspedg /rvs$%$

302$6/615$0%;307$237

Cin$ Dr 710):0

:0.7132  Bvregd, Glfxgd`rv Rfmenvl `f `rfzp gl gcpeqepee cidsvlgrf ; Xnidimr$^ ) Glfxgd`rv Bvregd,

Kgdg Ngapfe$ – Co$ ; Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 71? z$8 27 cn$Bebleimr$ z$ 765.710 /5? pep$%ESBD 55=6.=:.010.1A$ zrf, 2:: fx$ – X:0.7132^. . 7$ @rfzp cidsvlgr$

307$?

Cin$ Dr 712):0

:0.7133  Bilicgd, L$Moe` irefdpgpeq `f flgbirgrf g pf{fe `f lecfd äd Zseoilimef ) L$ Bilicgd, G$

Zipâdm8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ Zseoilimef e Esp$, Cgpf`rg Zseoilimef$ – Co$ ;Cfdprvl F`$.zilemr$ gl VSN, 2::0$ – 26 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 26A$ zrf, 6: fx$ – X:0.7133^3=?$70;765$5/:=1$6%

Cin$ Dr 276

:0.7130  Fqglvgrfg rf{vlpgpflir gcg`fnecf ; Moe` nfpi`ilimec ) Vdeq$ `f Spgp `edNil`iqg$ Sfceg @e`gcpeci.nfpi`ec$ Cgpf`rg `f :peedf glf F`vcgefe$ – Co$ ; VSN,2::0$ – 65 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 65 /1 pep$%A$ zrf, 76: fx$ – X:0.7130^

3=?$72;3=7$731

Cin$ Dr 226

:0.7136  Zgscgre, Lv`nelg 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

32=

Ngrhfpedm ; ngpfregl `e`gcpec ) Lv`nelg Zgscgre8 Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f :peedf Fcid$ Cgpf`rg Ngdgmfnfdp$ – Co$ ; CFZ VSN, 2::0$ – 236, X7^ z$ ;el$, aem$8 27 cn$

Bebleimr$ z$ 270.271 /35 pep$%ESBD 55=6.=:.35.6A$ zrf, 6:(76: fx$ – X:0.7136^. . 7$ Ngrhfpedm$

16?$?(335$73?/:=6$?%Cin$ Dr ?1(73:):0

:0.7131  /,   '  ; .  )  58

$ -$ .$ $ $  $ $ – .$ ; 5$ $, 2::0$ – 2?=z$8 2: cn$

Bebleimr$ z$ 215.2?6 /256 pep$%ESBD 55=6.=:.310._A$ zrf, 2:: fx$ – X:0.7131^@rfzp edpfrdgeidgl szgegl$. . 7$ @rfzp edpfrdg eidgl szg egl /rvs$%$ 2$ Szg ev cisnec – Rfmlfnfdp re 

 kvre`ecf edpfrdg eidglf /rvs$%$307$225/:=6$?%

Cin$ Dr 716):0

:0.713=  Qe{epfv, Eigd Z$ Aegbelepgpfg edspglgeelir `f zripfcef e gvpingpe{grf vpele{gpf äd sespfnf

flfcpri.fdfrmfpecf ; Xzfdprv v{vl spv`fdelir^ ) Eigd Z$ Qe{epfv8 rfa$ p$ ; @vneprv Eqgs$ –Co$ ; Pfodecg.Edai, 2::0 /Pezimr$ Ege%$ – 26: z$ ; aem$, pgb$8 26 cn$

Bebleimr$ z$ 207.201ESBD 55=6.13.232.=A$ zrf, 6::fx$ – X:0.713=^. . 7$ Flfcpripfodec  – Edspglg ee `f zripfc  ef$

127$3$:75$3/:=6$?%Cin$ Dr

:0.713?  I-OfdruIargd`g ngmelir ; Xziqfspere^ ) I- Ofdru8 prg`$ `ed fdml$ `f Rg`v Pprvc8

ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 272, X3^ z$ – /Cil$"Cgrpefr Clgsec" ) ciir`$ ; Lelegdg Lvzgcv%

ESBD 55=6.=5.253.1 /äd ciz$%A$ zrf, 76:: fx$ – X:0.713?^

?27$777/=3%.30 I-Ofdru

Cin$ Dr

:0.7135  Eide", Ci`redg LgvrgEdqe{ebelvl äd grpg gbsprgcp g sfcilvlve __ ; Hgd`edshu, Nid`regd, Nglfqeco ) 

Ci`redg Lgvgrg Eide$ – Co$ ; Pfodecg.Edai, 2::0$ – 77= z$ ; aem$ cilir$8 27 cn$Ed`$ C[V prfcvp fridgp zf cgrpf$ – Bebleimr$ z$776.77= e äd dipflf `f svbsilESBD 55=6.13.762.6A$ zrf, 7:: fx$ – X:0.7135^. . 7$ Grpg gbsprgcp , sfc$ __ – Edqe{ebelvl$

=$:3?"75"

Cin$ Dr

:0.710:  Alirfscv, @gdeflg Nfcgdec ; Xzfdprv v{vl spv`fdelir^ ) @gdeflg Alirfscv, Evlegd Alirfscv$ –Co$ ; Pfodecg.Edai, 2::0 /Pezimr$ Ege%$ – 27 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

32?

Qil$ 7 ; Spgpecg$ – 2::0$ – 212 z$ ; aem$, pgb$ – Bebleimr$ z$ 265.212 /=2 pep$%$ –ESBD 55=6.13.72=.0 ; A$ zrf, 7:: fx$ – X:0.710:^

. . 7$ Nfcgdec  – Spgpecg$ 2$ Spgpec $637)630/:=6$?%

Cin$ Dr

:0.7107  Spv`evl cidsprvcefe e mfinfprefe scvlflir gcoefpigrf ; Lvcr$ zrgcpecf ) EidCrespfg, Neoge Mofrmofl, Credg Gxedpf, Qgself Zgqfl$ – Co$ ; Pfodecg.Edai, 2::3/Pezimr$ Ege%$ – 725, X7^ z$ ; aem$8 20 cn$

Bebleimr$ z$ 73: /72 pep$%A$ zrf, 7:: fx$ – X:0.7107^. . 7$ Scvlf gcoefpigrf – Cidsprvc  ef e mfinfpref$

127$5$:7/:=6$?%

Cin$ Dr

:0.7102  Ogk`v, Cirdflev Edmedfref cledec ; Spgd`gr`e{grf$ Fqglvgrf$ Aegbelepgpf$ Nfdpfdgd$ Cglepgpf$

Ngdgmfnfdp ; Xzfdprv v{vl spv`fdelir^ ) Cirdflev Ogk`v$ – Co$ ; Pfodecg.Edai, 2::0

/Pezimr$ Ege%$ – 20 cn$Qil$ 7$ – 2::0$ – 25: z$ ; aem$, pgb$ – Bebleimr$ lg saârepvl cgz$ – ESBD 55=6.13.7?0.3 ; A$ zrf, 13 fx$ . X:0.7102^

. . 7$ Pfodec  nf`ecgl $ 2$ Edmedfref coenec $171$=/:=6$?%

Cin$ Dr

:0.7103  Sgked, Pv`ir Nfnirgpir pfodec ; Xzfdprv v{vl spv`fdelir^ ) Pv`ir Sgked, Glfxgd`rv

Crcevd$ – Co$ ; Pfodecg.Edai, 2::0 /Pezimr$ Ege%$ – 032 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 037.032 /20 pep$%ESBD 55=6.13.230.3A$ zrf, 76: fx$ – X:0.7103^. . 7$ Nfnirgpir pfodec$ 2$ Pfodec  – Nfnirgpir – Di  evde `f bg{ $

12/:=6%

Cin$ Dr

:0.7100  Vdmvrfgdv, Qeirfl Senvlgrfg sespfnflir `f zri`vcef ; Xzfdprv v{vl spv`fdelir^ ) Qeirfl

Vdmvrfgdv$ – Co$ ; Pfodecg.Edai, 2::2 /Pezimr$ Ege%$ – 757 z$ ; aem$8 20 cn$

Bebleimr$ z$ 7==.7=? /22 pep$%ESBD 55=6.13.712.2A$ zrf, 7:: fx$ – X:0.7100^. . 7$ Sespfnf `f zri`vc  ef – Senvlgrf$ 2$ Cglcvlgpigrf – Sespfnf `f 

zri`vc  ef – Senvlgrf$ 3$ Senvlgrf zf cglcvlgpir$::0$50;12.77/:=6$?%

Cin$ Dr

:0.7106  Nirigd, Rgesg Zripfceg ceqel äd Rfzvblecg Nil`iqg ; zredcezee mfdfrglf `f irmgde{grf8

cinbgpfrfg nglg`eelir edafceigsf ; /cvrs `e`gcpec zfdprv spv`fde% ) Rgesg Nirigd8Edsp$ Dg$ `f f`vcgef Ae{ec e Szirp `ed Nil`iqg$ – Co$ ; Qgledfx, 2::0$ – 32 z$8 2:cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

325

Bebleimr$ z$ 32 /6 pep$%ESBD 55=6.5?02.:.=A$ zrf, 7:: fx$ – X:0.7106^. . 7$ Zripfc  ef ceqel  – Nil`iqg$

170$?;171$5/0=?%/:=6$?%

Cin$ Dr

:0.7101  G`nedesprg"ef zvblec ; mfspevdfg rfsvrsflir e gv`ep ) ciir`$ ; AlirfdpedgNiesfscv$ – Co$ ; Qgledfx S$G$, 2::0 /Pezimr$ SC "Fvrizlvs" SRL, Mglge%$ – 137 z$ ;pgb$8 20 cn$

Bebleimr$ z$ 125.13: e äd dipflf `f svbsilESBD 55=6.5?::.7.6A$ zrf, 6:: fx$ – X:0.7101^. . 7$ G`nedesprg ef zvblec  – Aedgd  f – Irmgde{grf$ 2$ Aedgd  f zvblecf – 

Irmgde{grf$331$7)$6;367$=2

Cin$ Dr

:0.710=  ]gllgcf, Lf} Bfd Ovr ; Xringd ; prg`$ `ed fdml$ ; vd aeln `f ]ellegn ]ulfr^ ) Lf} ]gllgcf8prg`$ ; Nercfg Nvdpfgdv8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener [nffq$ – Co$ ;Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 117, X6^ z$8 7? cn$– /Fcrgde{re `f svccfs ) cil$ edeegp e ciir`$ ; @gd Qe`rgcv8 72%

ESBD 55=6.=0.?5=.7 /Lepfrg%$ – ESBD 5=3.1=6.210._ /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.710=^. . 7$ Ringdf fcrgde{gpf$

?27$777/=3%.37 ]gllgcf;=57$03

Cin$ Dr 02211

:0.710?  Rvsv, Crespedg Flfnfdps ia nf`ecgl Mfdfpecs ) Crespedg Rvsv8 rfa$ p$ ; Afleceg SpiecgIrpgdsg$ – Co$ ; Pfodecg.Edai, 2::0 /Pezimr$ Ege%$ – 333 z$ ; aem$, pgb$8 20 cn$

Bebleimr$ z$ 325.333 /=5 pep$%$ – Ed`$ gla$ z$ 32=.32?$ – Ed`$ C[V prfcvp fridgpzf cgrpf

ESBD 55=6.13.762.6A$ zrf, 6:: fx$ – X:0.710?^. . 7$ Mfdfpec  nf`ecgl  /fdml$%$

17;6=6

Cin$ Dr

:0.7105  Bispgd, Cidspgdped 

:pfagd, :pfagd, @ind cfl Ngrf ; Lfmfd`f zizvlgrf e prg`eee espirecfrfziqfspepf ) Cidspgdped Bispgd8 ciz$ e el$ `f Qgself Ilgc$ – F`$ g 3.g, rfq$ e ädprfmep$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –710, X0^ z$ ; el$ cilir$8 23 x 21 cn$

ESBD 55=6.=0.?=0.: /Lepfrg%$ – ESBD 5=3.1=6.217.6 /Lepfrg Edpfrdgeidgl%/äd ciz$%

A$ zrf, A$ per$ – X:0.7105^. . 7$ lfmfd`f `fszrf pfagd cf Ngrf$

?27$736$7.303 Bispgd

Cin$ Dr

:0.716:  [evbre"coe, Neogel A$ 

Ngdvgl `f lfmeslgef rvpefr > '"    -  ; Ngd$ ) Neogel A$ [evbrecoe, Qlg`ener N$ [evbrecoe$ – Co$ ; Lepfrg, 2::0 /CinbedgpvlZilemr$%$ – 2?1 z$ ; `fs$ cilir$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

33:

Pfxp zgrgl$ ; lb$ rin$, rvs ESBD 55=6.=0.656.0A$ zrf, A$ per$ – X:0.716:^. . 7$ Cercvlg ef rvpefr  – Lfmeslg ef$

161$77$:6;367$?77/:=6%>736$7>717$7

Cin$ Dr 02276

:0.7167  Zidpfs$ Rfqef} ia Sivpo Fgsp Fvrizfgd Spv`efs ; Xgdvgr^ ) Nil`iqg SpgpfVdeq$, VDFSCI Coger ia Sivpo Fgsp Fvrizfgd Spv`efs8 f`$ bigr` ; CidspgdpedCeibgdv, $$$$ – Co$ ; CF VSN, 2::0$ – 2= cn$

XDr ^ 7$ – 2::0$ – 755 z$ ; pgb$ – Pfxpf ; lb$ rin$, fdml$, glpf lb$ spredf$ – D$bebleimr$ z$ 7?0.75?$ – Bebleimr$ äd dipflf `f svbsil$ – ESSD 7?72.333 ; A$ zrf , 2::fx$ – X:0.7167^

. . 7$ Espireg relir `ed Sv`.Fspvl Fvrizfe$50/0%/:?2%>::

Cin$ Dr 713):0

:0.7162  Zfdprv zeceigrflf `rgme > & +"2 - ; Cilfceg 2::6$ – Co$ ; Zidpenf`eg, 2::0$ – X32^ z$ ; el$ cilir$8 76 x 27 cn$ – /Zidpe air }infd%

Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7162^1?=$260$?7>736$7>717$7

Cin$ Dr

:0.7163  Zrimrgng cvrsvlve "@rfzp ceqel" ) Vdeq$ `f Spgp "Bim`gd Zfprecfecv Ogs`fv"`ed Cgovl$ Cgpf`rg `f @rfzp Zvblec e G`nedesprgef Zvblec8 glcp$ ; NgregdgBlecfgc$ – Cgovl ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 0? z$8 2: cn$

Bebleimr$ lg saârepvl pfnflirGzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.1.0 /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.7163^

30=/:=3$?%Cin$ Dr

:0.7160  Zrimrgng cvrsvlve "@rfzp g`nedesprgpeq" ) Vdeq$ `f Spgp "Bim`gd ZfprecfecvOgs`fv" `ed Cgovl$ Cgpf`rg `f @rfzp Zvblec e G`nedesprgef Zvblec8 glcp$ ; D$Sgepgrlä$ – Cgovl ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 31 z$8 2: cn$

Bebleimr$ lg saârepvl cgz$Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.?.: /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.7160^

302$5/:=3$?%

Cin$ Dr

:0.7166  Zrimrgng cvrsvlve "Espireg Rinâdelir" ) Vdeq$ `f Spgp "Bim`gd ZfprecfecvOgs`fv" `ed Cgovl$ Cgpf`rg `f Esp$ e :p$ Siceglf8 glcp$ ; F$ :ecgdv$ – Cgovl ; S$ d$,2::0 /Pezimr$ "Rfclgng"%$ – 02 z$8 2: cn$

Bebleimr$ z$ 31.02Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.5.5 /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.7166^

50/>736$7%/:=3$?%

Cin$ Dr

:0.7161  Zrimrgng sfnedgrflir lg Espireg Rinâdelir ; /fzicelf ; gdpec, nf`efqgl,ni`frd% zfdprv szfc$ Esp$, Agc$ `f Esp$, @rfzp e G`nedesprgef Zvblec ) Vdeq$ `f Spgp

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"Bim`gd Zfprecfecv Ogs`fv" `ed Cgovl$ Cgpf`rg `f Esp$ e :p$ Siceglf8 glcp$ ; F$:ecgdv, $$$ – Cgovl ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 77: z$8 2: cn$

Bebleimr$ lg saârepvl cgz$Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.:.7 /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.7161^

50/>736$7%/:=3$?%

Cin$ Dr

:0.716=  Zrimrgng cvrsvlve "Espireg Vdeqfrsgl" ; /fzicelf ; gdpec, nf`efqgl,ni`frd  e cidpfnzirgd% zfdprv szfc$ Esp$, Agc$ `f Esp$, @rfzp e G`nedesprgefZvblec ) Vdeq$ `f Spgp "Bim`gd Zfprecfecv Ogs`fv" `ed Cgovl$ Cgpf`rg `f Esp$ e :p$Siceglf8 glcp$ ; Eid Cfrpgd, $$$ – Cgovl ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 73? z$8 2:cn$

Bebleimr$ z$ 736.73?Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.7._ /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.716=^

50/7::%/:=3$?%

Cin$ Dr

:0.716?  Zrimrgng sfnedgrflir lg Espireg Vdeqfrsgl ; /fzicelf ; gdpec, nf`efqgl,ni`frd  e cidpfnzirgd% zfdprv szfc$ Esp$, Agc$ `f Esp$, @rfzp e G`nedesprgefZvblec ) Vdeq$ `f Spgp "Bim`gd Zfprecfecv Ogs`fv" `ed Cgovl$ Cgpf`rg `f Esp$ e :p$Siceglf8 glcp$ ; Emir Sgqg, $$$ – Cgovl ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 770 z$8 2:cn$

Bebleimr$ lg saârepvl pfnflirGzgrf cv szrekedvl Avd`gefe Siris Nil`iqg, Zrimr$ OFSZESBD 55=6.5?30.3._ /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.716?^

50/7::%/:=3$?%

Cin$ Dr

:0.7165  Zrimrgng cvrsvlve "Lfxec  cinvd" ) Vdeq$ `f Spgp "Bim`gd ZfprecfecvOgs`fv" `ed Cgovl$ Cgpf`rg `f Aelilimef Fdmlf{8 glcp$ ; L$ Crv, $$$ – Cgovl ; S$d$, 2::0 /Pezimr$ "Rfclgng"%$ – 2? z$8 2: cn$

Bebleimr$ z$ 2? /26 pep$%ESBD 55=6.5?30.2.7 /Pezimr$ "Rfclgng"%A$ zrf, 7:: fx$ – X:0.7165^

?77$777-31/:=3$?%

Cin$ Dr

:0.711:  Cgrpfg$ Bebleipfcg$ Cepepirvl ; bvlfped nfpi`ec e bebleimr$ ) Bebl$ Dg$ zfdprvCizee "Eid Crfgdm"8 f`$ ädmrekep `f Clgv`eg Bglgbgd8 ciz$ ; Egrislgq Ileedäh$ – Co$ ;Zidpis, 2::0 /Pezimr$ "Rfclgng"%$ – 22 cn$

Agsc$ 70$ – 2::0$ – 7:5, X3^ z$ ; pgb$ – @ic$ flfcpridecf äd cil$ Bebl$ Dg $zfdprv Cizee "Eid Crfgdm" z$ 56.7::$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `fsvbsil$ – ESBD 55=6.52=.55.? ; A$ zrf, 7::: fx$ – X:0.711:^

. . 7$ Bebleipfcidinef – Bebleipfce zfdprv cizee$2$ Bebleipfce zfdprv cizee$:2=$126;:7

Cin$ Dr

:0.7117  Cârdg", Pfi`ir @rfzp cidspepveidgl ; Xngd$ ; zfdprv v{vl spv`fdelir^ ) Pfi`ir Cârdg8 Vdeq$

`f Spgp `ed Nil`iqg$ Gcg`$ `f @rfzp$ Cgpf`rg @rfzp cidspepveidgl e `rfzpg`nedesprgpeq$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – 20= z$8 20 cn$Bebleimr$ z$ 206.20= /16 pep$% e äd dipflf `f svbsil

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ESBD 55=6.53=.71.:A$ zrf, A$ per$ – X:0.7117^. . 7$ @rfzp cidspepv  eidgl$

302$0/:=6$?%

Cin$ Dr 2?0

:0.7112  /.,          ; /  % )  4  5 .!8 $  "--  6"$ – Co$ ; Rfclgng, 2::0$ – 71 z$ ; el$8 2:cn$

Gzgrf cv szrekedvl `lve Z$ BgocfqgdESBD 55=6.53=.72.?A$ zrf, A$ per$ – X:0.7112^

?27$713$2/0=?%.30.53 5 .! 

Cin$ Dr 206

:0.7113  Egcoen, Eid 

Cv krgpecvl zf bv{f ; Ringd ) Eid Egcoen8 ciz$ ; Eg$ Ileedeh$ – F`$ g 3.g, rfq$e cinzlfp$ – Co$ ; Zidpis, 2::0 /Pezimr "Rfclgng"%$ – 22=, X7^ z$8 7= cn$ESBD 55=6.52=.12.5A$ zrf, 6 ::: fx$ – X:0.7113^

?27$736$7/0=?%.37 Egcoen

Cin$ Dr 271

:0.7110  Relfgdv, Flfdg Spremp lg cfr ; Qfrsvre cv pfngpec crfped ) Flfdg Relfgdv8 zrfa$ ; N$

Ngr`grf8 mrga$ ; G$ Nv`rfg8 ciz$ ; Eg$ Ileedäh$ – Co$ ; Zidpis, 2::0 /Pezimr$"Rfclgng"%$ – =:, X2^ z$ ; el$8 2: cn$

ESBD 55=6.52=.=?.6A$ zrf, 7 ::: fx$ – X:0.7110^?27$736$7/0=?%.707 Relfgdv

Cin$ Dr

:0.7116  Szerep ädprfzred{pir ; Cgefp `f lvcrv ) Kvdeir Gcoefqfnfdp Nil`iqg8 ciir`$f`$ ; G`flg Scvpgrv, Ngregdg Sfqgciq$ – Co$ ; Rvxgd`g, 2::0 /Pezimr$ "Rfclgng"%$ –31 z$ ; aem$, pgb$8 25 cn$

ESBD 55=6.=2.736.0A$ zrf, 3 ::: fx$ – X:0.7116^

33?$22/:=6%

Cin$ Dr:0.7111  Fcidineg  äd cearf ; Moe`vl zriafsirvlve ; Zrimr$ izeidgl zfdprv mendg{ev ) 

Kvdeir Gcoefqfnfdp Nil`iqg8 ciir`$ f`$ ; G`flg Scvpgrv,$$$ – Co$ ; Rvxgd`g, 2::0/Pezimr$ "Rfclgng"%$ – =6, X7^ z$ ; pgb$8 25 cn$

Gzgrf cv szrekedvl aedgdc$ gl Mvqfrdvlve Spgpflir Vdepf glf GnfreceeESBD 55=6.=2.730.1A$ zrf, 3:: fx$ – X:0.7111^. . 7$ Fcidinef – Nfpi`ecg zrf` ree$

3=2$?33$:01$70

Cin$ Dr 260

:0.711=  Mrisv, Qgself 

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333

Epedfrgrf pvrespecf äd Qglfg Desprvlve `f Kis ; /@infdee dgpvrglf e espirecf% ) Qgself Mrisv, Decilgf Mrisv8 Nv{fvl Dg$ `f Fpdimrgaef e Esp$ Dgpvrgl$ Gsic$ p$"Oespireg", Irm$ Dfmvqfrdgnfdpgl "Rfdgpfrfg" `ed sgpvl Pglng{g, r.dvl :pfagd.Qi`$ – Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – ==, X7^ z$ ; aem$, o$, pgb$8 20 cn$

Gzgrf cv szrekedvl aedgdc$ gl Cfdprvlve `f nf`ev Nil`iqgESBD 55=6.53=.:5.? /Pezimr$ "Rfclgng"%A$ zrf, 7::: fx$ – X:0.711=^

. . 7$ Pvresn rvrgl – Qglfg Desprvlve `f Kis$3=5$?6/2?2$20=$370%

Cin$ Dr 3:2

:0.711?  Cfzrgmg, Lvceg Gdgle{g sfngdpeci.sprvcpvrgl g pfrnedilimefe ngdgmfnfdpvlve fcidinec äd

lenbg rinâd ; Szfc$ 7:$:2$:7 – Lb$ rin$ ; Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Lvceg Cfzrgmg8 Edsp$ `f Ledmqespec$ – Co$ ; S$ d$, 2::0$ – 23, X7^ z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27.22 /? pep$% e äd dipflf `f svbsilX:0.711?^

?77$736$7-3=;33/:03$2%

Cin$ Dr 270

:0.7115  I sicefpgpf edpfmr, i sicefpgpf zriszfr ) Lemg Dg$ `f @f{bgpfre Zrfvdeq$– Co$ ; S$ d$, 2::0 /Pezimr$ "Rfclgng"%$ – 12 z$ ; el$8 2: cn$

ESBD 55=6.53=.27.= /Pezimr$ "Rfclgng"%A$ zrf, 7::: fx$ – X:0.7115^

371$3/:?2%

Cin$ Dr 370

:0.71=:   Ädmrekerfg zfrsigdflir sfrizi{epeqf OEQ ) Zrimr$ Dg$ `f zriaelgxef eCinbgpfrf OEQ)SE@G e EPS8 flgb$ ; Selqeg Sprgpvlgp, $$$ – Co$ ; S$ d$, 2::0 /Pezimr$"Rfclgng"%$ – 32 z$8 2: cn$

Pep$ zf ciz$, pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$ 32 /6 pep$%

A$ zrf, A$ per$ – X:0.71=:^. . 7$ OEQ)SE@G – Ädmrekerfg zgcefd  elir$171.:?2;X171$5?;6=?$?2?OEQ^>736$7>717$7

Cin$ Dr

:0.71=7  Bflipcgce, Glg Espireg zred kic ; Rfbvsvre, edpfmrgnf, cvqedpf ädcrvcegpf zfdprv cl$ g 0.g ) 

Glg Bflipcgce$ – Co$ ; Cgrp`e`gcp, 2::0 /Pezimr$ "Rfclgng"%$ – =: z$ ; aem$8 20 cn$A$ zrf, A$ per$ – X:0.71=7^

50/:=6$2%

Cin$ Dr 235

:0.71=2  Miegd, Eid Glmfbrg ; Fcvgee e edfcvgee ) Eid Miegd, Rgesg Mremir, Qgself Ngred$ – Co$ ;

Cgrpefr, 2::0 /Pezimr$ "Rfclgng"%$ – 20 cn$Qil$ 2$ – 2::0$ – 2?: z$ ; aem$ – Bebleimr$ z$ 2=5 /6 pep$%$ – ESBD 55=6.=5.257.

_ ; A$ zrf, 6:: fx$ – X:0.71=2^. . 7$ Glmfbrg$

672/:=6%

Cin$ Dr 3:?

:0.71=3  @vneprfscv, Neogflg 

Pfspf `f ae{ec, nfcgdec ; Bgc.vl ; G`nepfrfg äd agc$ ; moe` `f rf{ilqgrf ) Neogflg @vneprfscv$ – Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0$ – 237 z$ ;aem$, pgb$8 75 cn$

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:5$:3$2::6

330

Bebleimr$ z$ 225 /22 pep$%ESBD 5=3.=571.==.? /Lepfrg Edpfrdgeidgl%A$ zrf, 7::: fx$ – X:0.71=3^. . 7$ Ae{ec  – Pfspf$

63/:=5%

Cin$ Dr

:0.71=0  Vrsv, Neoge Argd{ Ispfngdd ; /7?00.75:6% ; Zrfzgrgpir e zren cidsfrqgpir gl Nv{fvlve[fnspqfe `ed Bgsgrgbeg ; 71: `f gde `f lg dgpfrf ) Neoge Vrsv8 rf`$ p$ ; QgrqgrgBv{el, Qlg`ener Ricg8 Nv{fvl Dg$ `f Fpdimrgaef e Esp$ Dgpvrgl$ – Co$ ; S$ d$, 2::0/Pezimr$ "Rfclgng"%$ – =5 z$ ; aem$8 20 cn$ – /Zfrsidglepe ngrcgdpf%

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ äd dipf z$ 2?.3:ESBD 55=6.53=.2:.5 /Pezimr$ "Rfclgng"%A$ zrf, A$ per$ – X:0.71=0^. . 7$ Irdepilimef$ 2$ Fdpinilimef$ 3$ Ispfngdd, Argd{, 7?00.75:6 – 

Beimrgaef$656$=(65?$2/:52%>736$7>717$7

Cin$ Dr 37:

:0.71=6   %,, ($ $" 0  ) $ !$ &"#8 -$ $ ; $ &$ 5$

– .$ ; 5$ $, 2::0 /;$ ""%$ – 20, X7^ z$ ; aem$8 2: cn$$    $ "Indebvs"A$ zrf, 3 ::: fx$ – X:0.71=6^. . 7$ Zirce – Ädnvl  erf /rvs$%$ 2$ Ädnvl  erfg zircelir /rvs$%$

131$0$:?/:07%

Cin$ Dr 3:1

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 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG CRELIR ÄDRFMESPRGPF ÄD LVDG

@FCFNBREF 2::0

:0.71=1  Ziqfspfg lfdfvlve ; Xziqfspf zfrsgd^ ) prg`$ äd lb$ rin$ ; Dedg Escoenke8 el$ ;Qg`en Rvsv$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0$ – 76, X7^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "Iziqfspf cvn glpg dv fspf"%

A$ a$ `f pep$ESBD 55=6.15.1=2.0A$ zrf, A$ per$ – X:0.71=1^. . 7$ Ziqf pe$

?27$222$7.30.53

Cin$ Dr

:0.71==  Agpg `ed aligrf ; Xziqfspf eghvp^ ) el$ ; Qecpireg Rg$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0$ – X2:^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "I ziqfspf cvn glpg dv fspf"%

A$ a$ `f pep$ESBD 55=6.15.1=5.7A$ zrf, A$ per$ – X:0.71==^. . 7$ Ziqf pe$

?27$672$76=.30.53

Cin$ Dr

:0.71=?  @f cf efzvrgvl grf vrfcoelf lvdme ; Xziqfspf cvbgdf{^ ) el$ ; Ri`ecgMofrcgqe$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0$ – 73, X3^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "Iziqfspf cvn glpg dv fspf"%

A$ a$ `f pep$ESBD 55=6.15.1=3.2A$ zrf, A$ per$ – X:0.71=?^. . 7$ Ziqf pe$

?27$730$2/=25$7%.30.53

Cin$ Dr

:0.71=5  Arvnisvl zfscgr ; Xziqfspf pvrc^ ) el$ ; Qeilfpg @gbekg$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0$ – 2: z$ ; el$ cilir$8 7= cn$ – /Cil$ "I ziqfspf cvn glpg dv fspf"%A$ a$ `f pep$ESBD 55=6.15.1=1.=A$ zrf, A$ per$ – X:0.71=5^. . 7$ Ziqf pe$

?27$672$717.30.53

Cin$ Dr

:0.71?:  Zgsrfg `f gvr ; Xziqfspf `ed Zgner^ ) el$ ; Lv`nelg :fqcfdci$ – Co$ ; Zrvp

Edpfrdgeidgl, 2::0$ – 75, X6^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "I ziqfspf cvn glpg dvfspf"%A$ a$ `f pep$

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33=

A$ zrf, A$ per$ – X:0.71?6^. . 7$ Ziqf pe$

?27$6?7.30.53

Cin$ Dr

:0.71?1  Medfrflf irecflvlve ; Xziqfspf cirffgd^ ) el$ ; Qecpireg Rg$ – Co$ ; Zrvp

Edpfrdgeidgl, 2::0$ – 75, X7^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "I ziqfspf cvn glpg dvfspf"%A$ a$ `f pep$ESBD 55=6.15.1=0.:A$ zrf, A$ per$ – X:0.71?1^. . 7$ Ziqf pe$

?27$637.30.53

Cin$ Dr

:0.71?=  Bglgvrvl e afceirvl `f änzrgp ; Xziqfspf crigp^ ) el$ ; Ilmg Mircfgm$ – Co$ ;Zrvp Edpfrdgeidgl, 2::0$ – 75, X7^ z$ ; el$ cilir$8 7= cn$ – /Cil$ "I ziqfspf cvn glpg dvfspf"%

A$ a$ `f pep$ESBD 55=6.15.1==.6A$ zrf, A$ per$ – X:0.71?=^. . 7$ Ziqf pe$

?27$713$02.30.53

Cin$ Dr

:0.71??  Eqgdiq, Lfidpf 

Engmedfg rvsvlve e g Rvsefe äd lepfrgpvrg rinâd, 7?0:.750? ) LfidpfEqgdiq8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0 /Cinbedgpvl Zilemr$%$ – 2?=, X7^z$8 2: cn$ – /Cgrpefr zileqglfdp%

Bebleimr$ z$ 2=0.2?0 e äd dipf lg saârepvl cgz$Gzgrf cv szrekedvl aedgdc$ gl Cinvdepee Rvelir Leziqfde `ed RinâdegESBD 55=6.=5.25=.5A$ zrf, 1:: fx$ – X:0.71??^. . 7$ Lepfrgpvrg rinâd  – Espiref e crepec $

?27$736$7$:5

Cin$ Dr 02257

:0.71?5  Fv  e irmgdflf `f cidpril > <    +0  - ) Eredg

Nimoeleiqg, Rvslgd Vshiq, Decilgf :g`red, Glfxfe Mofrfscv8 rf`$.fa ; EredgNimoeleiqg$ – Co$ ; S$ d$, 2::0 /A$ F$.Z "Pezimr$ Cfdprgl"%$ – 7=08 7=? z$ ; el$,scofnf8 7= cn$ – /Cil$ "@gc dv q cvdigpfe `rfzpvrelf, ädsfgnd c dv lf gqfe'"%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ –Cgrpf "qglfp" /"#"%$ – Gzgrf cv szrekedvl gl VSEG@ e GBG)CFFLE

ESBD 55=6.=?.302.2 /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 7:::: fx$ – X:0.71?5^. . 7$ @rfzp fcidinec – Cidpril$ 2$ Cidpril fcidinec$

301$6;367$?7)$?3/0=?%>736$7>717$7

Cin$ Dr

:0.715:  Spgqel, Qfgcfslgq 

Bv`ee Pflfdfpelir ) Qfgcfslgq Spgqel$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 2:= z$ ; aem$8 27 cn$ESBD 55=6.=?.330.7 /A$F$.Z$ "Pezimr$ Cfdprgl"% /äd ciz$%

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:5$:3$2::6

33?

A$ zrf, 6:: fx$ – X:0.715:^. . 7$ Sgpf – Bv` e – Rgeidvl Pflfdf pe – Nil`iqg – Espiref$

50/0=?.22%

Cin$ Dr

:0.7157  Eide", Qfgcfslgq Moe`vl irgflir `ed Rfzvblecg Nil`iqg ) Qfgcfslgq Eide, Emir Nvdpfgdv,

Eredg Bfrfmie$ – Co$ ; PESO, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 20=, X7^ z$ ; el$8 2: cn$Gzgrf cv szrekedvl aedgdc$ gl QDM Edpfrdgpeidgl /Ilgd`g%ESBD 55=6.50=.35.6 /äd svzrgciz$%A$ zrf, 7 ::: fx$ – X:0.7157^. . 7$ Nil`iqg – Irgf – Moe`vre$ 2$ Irgf – Nil`iqg – Moe`vre$

5:?/0=?%;=27/:31%

Cin$ Dr 35=1

:0.7152  Rgedflle, Necofl Cinfrvl edpfrdgeidgl ; Zfrszfcpeqf mfdfrglf$ Divg pfiref g cinfr vlve edp$ ) 

Necofl Rgedflle8 prg`$ äd lb$ rin$ `f Gd`rfe.Zgvl Cirfscv$ – Co$ ; Grc, 2::0 /A$ F$.Z$

"Pezimr$ Cfdprgl"%$ – 276, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 2:=.277$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqge Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ Bv`gzfspg

ESBD 55=6.17.361._A$ zrf, 7::: fx$ – X:0.7152^. . 7$ Cinfr  edpfrdg eidgl – Pfiref$

335$6

Cin$ Dr

:0.7153  Gvpidineg e faecefdg aescgl ; Rfairnflf `ed szgevl fx.siqefpec ) Edeegpeqg`f Rfairngrf g Mvqfrdree Licglf e g G`nedesprgefe Zvblecf8 f`$ `f Hfddfpo @gqfu8prg`$ ; Bim`gd Velfcgd$ – Co$ ; Pfodecg.Edai, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 736

z$ ; aem$, pgb$8 25 cn$Pep$ irem$ ; Aescgl gvpidinu gd` faaecefdcu$ – Bebleimr lg saârepvl cgz$ – Ed`$ z$737$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg e Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ Bv`gzfspg

ESBD 55=6.13.23=.?A$ zrf, 7::: fx$ – X:0.7153^. . 7$ Aescglepgpf$ 2$ Gvpidinef aescgl $

331$22;30=$=

Cin$ Dr 06??

:0.7150  Pedfree fqglvfg{ zgrpecezgrfg ; Rgzirp `f fqglvgrf g zgrpecezree pedfrelir ädRfzvblecg Nil`iqg ) EUF Nil`iqg8 fcoezg `f fqglvgrf ; Eisea Nil`iqgdv, $$$$ – Co$ ;

Cgsg f`$ "Engmi" SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 70= z$ ; mrga$, pgb$, el$cilir$8 3: cn$Gzgrf cv szrekedvl aedgdc$ gl Rfzrf{fdpgdfe VDECFA äd Nil`iqg `ed

aid`vrelf Mvqfrdvlve Ilgd`feESBD 55=6.5?06.:.5A$ zrf, 76:: fx$ – X:0.7150^. . 7$ Scoenb re siceglf – Zgrpecezgrfg pedfrelir$ 2$ Pedfre – @f{qilpgrf 

sicegl  – Zgrpecezgrf$371$02.:63$1/0=?%/:0=%

Cin$ Dr

:0.7156  Rfgr`id, Bfppu G$

Pilfrgdg – cglfg szrf zgcf ) Bfppu G$ Rfgr`id8 prg`$ `ed lb$ fdml$ ; PgpegdgGmgzef$ – Co$ ; Grc, 2::0 /A$ F$ .Z$ "Pezimr$ Cfdprgl"%$ – 33? z$ ; `fs$8 20 cn$ –/Zlvrgleg%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

335

Pep$ irem$ ; Pilfrgdcf – pof porfsoil` ia zfgcf$ – Bebleimr$ z$ 2?:.2?3 e äddipflf `f svbsil$ – Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqg

ESBD 55=6.17.366.7A$ zrf, 76:: fx$ – X:0.7156^. . 7$ Pilfrgd $ 2$ Gpepv`ede siceglf – Pilfrgd $ 3$ F`vcg ef ceqec  – 

Pilfrgd $371$10=$6(3=$:36

Cin$ Dr

:0.7151  Earen, Nercfg Gdgpineg invlve ; ngd$ zfdprv spv`fdee agc$ `f spingpilimef g Vdeq$ `f

Nf`eced ) Nercfg Earen, Qgself Gd`ref, @ired Brgpv8 svb$ rf`$ ; Q$ D$ Gd`ref$ – Co$ ;S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 17?, X7^ z$ ; aem$8 20 cn$

ESBD 55=6.=?.32=.5 /A$F$.Z$ "Pezimr$ Cfdprgl"% /äd ciz$%A$ zrf, 7::: fx$ – X:0.7151^. . 7$ Gdgpineg invlve$

177/:=6$?%

Cin$ Dr

:0.715=  @vcg, Mo$ Zilvgde Irmgdece Zfrsespfde ; Spgrfg gcpvgl e fqglvgrfg cgzgcepelir `f

nidepiredm äd Rfz$ Nil`iqg ) Mo$ @vcg, Q$ Cg{gc, M$ Mâlc8 Ned$ Fcilimefe eRfsvrsflir Dgpvrglf$ Sfrqecevl Oe`rinfpfirilimec `f Spgp$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$"Pezimr$ Cfdprgl"%$ – 62 z$ ; aipimr$, o$ cilir$, pgb$8 20 cn$

Bebleimr$ z$ 62 /71 pep$%ESBD 55=6.=?.333.3 /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 7 ::: fx$ – X:0.715=^. . 7$ Zilvgd  e irmgdece zfrsespfd  e /ZIZs% – Nil`iqg$

6=0/0=?%

Cin$ Dr

:0.715?  Ludd, Lgvrfdcf F$Ngdgmfnfdpvl zvblec cg grp, peed  e zriafsef ) Lgvrfdcf F$ Ludd, Kr$8

prg`$ ; @egdg Spgdcev$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7=0 z$8 20 cn$Bebleimr$ z$ 70=.71=$ – Ed`$ z$ 715.7=3$ – Gzgrf cv szrekedvl aedgdc$ gl

Avd`gefe Siris Nil`iqg e Dfxp Zgmf Aivd`gpeid ) Izfd Sic$ Edsp$ Bv`gzfspgESBD 55=6.17.300.1A$ zrf, 7::: fx$ – X:0.715?^. . 7$ Ngdgmfnfdpvl zvblec$ 2$ G`nedesprg eg zvblec  – Ngdgmfnfdp$

367)360;16?$:72$0

Cin$ Dr

:0.7155  Moe`vl IDM.vrelir `f zripfcef g nf`evlve Rfzvblecg Nil`iqg >Fdqeridnfdpgl DMIs @erfcpiru Rfzvblec ia Nil`iqg > %'  22 8 "  ) RFC Nil`iqg$ – Co$ ; CidpedfdpglMrvz SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 752 z$8 20 cn$

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – Ed`$ z$ 717.7?1$ – Gzgrf cv szrekedvlaedgdc$ g Cinesefe Vdevdee Fvrizfdf

ESBD 55=6.5?03.2.:A$ zrf, 7::: fx$ – X:0.7155^. . 7$ Zripfc  eg nf`evlve – Irmgde{g ee df.mvqfrdgnfdpglf – Nil`iqg – 

Moe`vre$6:0$:1;:17$23/0=?%/:31%>736$7>777>717$7

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

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30:

:0.7=::  Oivrs, Bfrdgr` Lv`iqec gl _Q.lfg e cvrpfg sg$ Rfmflf, fpecofpg e cvrpfgdvl ; Fsfv espirec ) 

Bfrdgr` Oivrs8 prg`$ `f Gd`rfe.Zgvl Cirfscv$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 373, X2^ z$ ; el$8 20 cn$

Pep$ irem$ ; Lives _Q fp sg Civr$ Lf rie, l-åpewvfppf fp lf civrpesgd$ – Bebleimr$ z$253.3:: e äd dipflf `f svbsil$ – Ed`$ `f dvnf z$ 3:7.372$ – Gzgrf cv szrekedvlaedgdc$ gl Ned$ Ar$ `f Fxpfrdf e gl Gnbgsg`fe Argdfe äd Rinâdeg

ESBD 55=6.17.362.=A$ zrf, 7::: fx$ – X:0.7=::^. . 7$ Espireg Argd  fe$

50/00%(525 Lv`iqec gl _Q.lfg

Cin$ Dr 0032

:0.7=:7  Zizg, Qgself Evberfg e lgcreng nfg ; Xqfrsvre^ ) Qgself Zizg8 ciz$ ; Gd`rfe Ecoen$ – Co$ ;

Zrinfpfv, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 775 z$8 7= cn$ESBD 55=6.575.06.1A$ zrf, 7::: fx$ – X:0.7=:7^

?27$736$7/0=?%.7 Zizg

Cin$ Dr

:0.7=:2  Cisdecfgdv, Ngreg Dvnf `f agnelef ; /`ed zfrszfcpeq espirec% ) Ngreg Cisdecfgdv8 ciz$ ; Eg$

Ileedâh8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$ `f Ledmqespec gl G:N$ – Co$ ; Zidpis,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 270, X2^ z$8 2: cn$

Bebleimr$ z$ 2:6.2:?$ – Ed`$ `f dvnf z$ 2:5.270ESBD 55=6.52=.57.2A$ zrf, 3::: fx$ – X:0.7=:2^. . 7$ Dvnf `f agnelef$

?7-3=3$232/0=?%Cin$ Dr 06?2

:0.7=:3  Cgr`gdevc, Ciredg Zgrpecvlgrepelf cledeci.fxzfrenfdpglf glf ni`eaecrelir alvxvlve sgdmved

rfmeidgl äd neinvl vpfred senzpingpec ; 70$::$:7 – Ibspfprec  e Medfcilimef ;Gvpirfa$ gl pf{fe `f `icpir äd p$ nf`ecglf ) Ciredg Cgr`gdevc8 Edsp$ Nf`eci.sgdepgr Zvblec, Edsp$ `f Cfrcfp$ :p$ äd @infdevl Icriperee Sdpee Ngnfe e Cizelvlve$ – Co$ ;S$ d$, 2::6$ – 22 z$8 27 cn$

Bebleimr$ z$ 75.2: /77 pep$%X:0.7=:3^

171.::6$7(17?$70.::1$31.:?/:03$2%

Cin$ Dr

:0.7=:0  6, ($ #    7 ; 8  +$      7$

( ) $ 8 "$ ; < 8 $ – 2. $, $  "$– Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 27 cn$

; 7 ; ./ $ – 2::0$ – 0?? z$, X20^ z$ el$ – ESBD55=6.1:.711.5 /äd ciz$% ; A$ zrf, 7 ::: fx$ – X:0.7=:0^

. . 7$ Mâd`erf fcidinec  – Zv hed G$ S$ /rvs$%$ 2$ Zv hed, G$ G$, 7=55.7?3=,mâd`erf fcidinec  /rvs$%$ 3$ Lepfrgpvr  rvs  – Espiref e crepec  /rvs$%$

33:(?27$717$7$:5

Cin$ Dr 2133

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307

:0.7=:6  )G,  !    ; X^ )  3+$ – .$ ; 5$ $, 2::0 /A$ F$.Z$

"Pezimr$ Cfdprgl"%$ – 2:1, X7^ z$8 22 cn$ESBD 55=6.=?.30?.7A$ zrf, 7::: fx$ – X:0.7=:6^

?27$717$7/0=?%.30 3+ 

Cin$ Dr 2001

:0.7=:1  .:,  "    '-    " 

    2  7'  )  .$ – .$ ; Pfodecg.Edai, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 731 z$8 2: cn$

Bebleimr$ äd dipf z$ 730.731Gzgrf cv szrekedvl Avd`gefe Siris Nil`iqgESBD 55=6.13.235.0A$ zrf, 76:: fx$ – X:0.7=:1^. . 7$ Nedirep  e fpdecf – Nil`iqg /rvs$%$

323$7/0=?%

Cin$ Dr

:0.7=:=  +&     "    ; )  2   .#$ - 75:3 -$ )  $   $ ;  J28 2$ ; < 8 8 $ ?$ 8-$  8"0 $ ?$ .-$ , ?$?$ .-$ – Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – ?3 z$ ; el$, X?^ z$ el$82: cn$ – /%   %

Bebleimr$ z$ ==.?3ESBD 55=6.52=.?5.: /äd ciz$%A$ zrf, 3:: fx$ – X:0.7=:=^. . 7$ Espireg fqrfelir$ 2$ Fqrfe – Zrimrgnvl `f lg Coe ed v, 75:3 – Espiref 

/rvs$%

X50/>077$71%/0=?%;50/0=?%^/:53%Cin$ Dr 0167

:0.7=:?  -, -   -( ; )  $ – Co$ ; S$ d$, 2::0 /A$F$.Z$

"Pezimr$ Cfdprgl"%$ – 213 z$8 2: cn$ESBD 55=6.=?.300.5 /äd ciz$% /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 76:: fx$ – X:0.7=:?^

?27$736$7/0=?%.37  

Cin$ Dr

:0.7=:5  Dspgsf, Cirdflev 

@eceidgr rinâd.rvs, rvs.rinâd > ., . / ; 6:::: cvqedpf e änbedre ) Cirdflev Dspgsf8 rf`$.ciir`$ ; QecpirCvderfdci8 ciz$ ; Cirdflev Dspgsf, Egrislgq Ileedâh$ – Co$ ; Qfcpir8 Ege ; Dgspecir,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 110 z$8 2: cn$

ESBD 55=6.5=?2.?.2 /Qfcpir%$ – ESBD 5=3.?6?21.5.6 /Dgspecir% /äd ciz$%A$ zrf, 2::: fx$ – X:0.7=:5^. . 7$ Lenbg rinâd  – @ec  eidgrf$ 2$ Lenbg rvs  – @ec  eidgrf$ 3$ @ec  eidgrf,

rinâd.rvs$ 0$ @ec  eidgrf, rvs.rinâd$?77$736$7-3=0$?22>717$7(?77$717$7-3=0$?22>736$7

Cin$ Dr 00=3

:0.7=7:  Kgr`gd, Decv Zgpvl lve Zricvsp ; /zif{ee% ) Decv Kgr`gd$ – Co$ ; Lgberedp, 2::0$ – 35, X7^ z$82: cn$

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302

Dvnflf g`fqrgp gl gvp$ ; Eid$ G$ @rv ESBD 55=6.503.37.0A$ zrf, 6: fx$ – X:0.7=7:^

?27$736$7/0=?%.7 Kgr`gd

Cin$ Dr

:0.7=77  Cvpgsfqece, Mofirmof Câdpfcvl cv zsre bvdf ; zifn zfdprv cizee e g`ilfscfde ) MofirmofCvpgsfqece8 zrf{$ mrga$ ; Qg`en Rvsv$ – Co$ ; Lgberedp, 2::0$ – 70, X2^ z$ ; el$8 75 cn$

ESBD 55=6.503.3:.1A$ zrf, 6:: fx$ – X:0.7=77^

?27$736$7/0=?%.7.53 Cvpgsfqece

Cin$ Dr

:0.7=72  @espgdp, Kirk  Äd cvlire `f gvpibv{ ; /zifn sgperec% ) Kirk @espgdp8 zrf{$ mrga$ ; Qg`en Rvsv,

@vneprv Preagd$ – Co$ ; Lgberedp, 2::0$ – 35 z$ ; el$8 2: cn$

Dvnflf g`fqrgp gl gvp$ ; Mofirmof CvpgsfqeceESBD 55=6.503.33.:A$ zrf, 3:: fx$ – X:0.7=72^

?27$736$7/0=?%.7 @espgdp

Cin$ Dr

:0.7=73   , <: ?  "      7‡ ; /$ 7% )  9  &8 2$

($ ; ! , & ;($ – .$ ; 3", 2::0$ – 35 z$ ; el$8 2: cn$Dvnflf g`fqrgp gl gvp$ ; Mofirmof CvpgsfqeceESBD 55=6.503.32.2A$ zrf, 3:: fx$ – X:0.7=73^

?27$736$7/0=?%.7 & Cin$ Dr

:0.7=70  Esgc, Ixgdg Siceilimeg `fqegdfe ; /Dipf `f cvrs% ) Ixgdg Esgc8 rf`$ p$ ; Gd`rfe Penv$ –

Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 012, X2^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 0:3.077 /2:? pep$%$ – XGzgrf cv szrekedvl aedgdc$ Vdeid Afdisg^ESBD 55=6.=:.07=.0 /Cfdprvl F`$ gl VSN% /äd ciz$%A$ zrf, 0:: fx$ – X:0.7=70^. . 7$ Siceilimeg `fqegd  fe$ 2$ @fqegd  sicegl  – Siceilimef$

371$120/:=6$?%

Cin$ Dr 02:=

:0.7=76  Qrgbef, Mofirmof Gvrfl @gqe` ; penzvl, grpespvl e izfrg ; Xnidimr$.glbvn^ ) Mofirmof Qrgbef8

Edsp$ Spv`evl Grpflir gl Gcg`$ `f :p$ gl Rfz$ Nil`iqg$ – Co$ ; Cgrpfg Nil`iqfe, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 776 z$ ; rfzri`$, rfzri`$ cilir$, X32^ z$ rfzri`$ cilir$8 23cn$

Lespg lvcr$ rfgle{gpf `f cprf grpespvl zlgspec Gvrfl @gqe` z$ 7:6.7:?$ –Bebleimr$ z$ 777 /= pep$% e äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Cinzgdefe "Qedfx.Qecpireg"

ESBD 55=6.1:.763.5 /äd ciz$%A$ zrf, 72:: fx$ – X:0.7=76^. . 7$ Zecpvr  – Nil`iqg$ 2$ @gqe`, Gvrfl, 7536.75?0, zlgspecegd – Crfg ef$

=6$:=7$7/0=?%Cin$ Dr

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303

:0.7=71  Szâdv, Cidspgdped Engmedf e nep ; Cidqfrmfdf sfneipecf e gxeilimecf äd crfgeg lve Emir Qefrv

; Xzlgspecegdvl^ ) Cidspgdped Szâdv8 mrga$ `fs$ Glfxgd`rv Ngciqfe8 zecp$ ; Emir Qefrv8Gcg`$ `f :p$ g Nil`iqfe$ Edsp$ Spv`evl Grpflir$ – Co$ ; Cgrpfg Nil`iqfe, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – ?=, X7^ z$ ; el$ cilir$8 22 cn$

Bebleimr$ z$ ?= /3 pep$%ESBD 55=6.1:.713.0

A$ zrf, 7::: fx$ – X:0.7=71^. . 7$ Zecpvr  – Nil`iqg$ 2$ Qefrv, Emir$ 7523.75??, zlgspecegd – Crfg ef$

=6$:=7$7/0=?%

Cin$ Dr

:0.7=7=  Scibeigl, Gvrfl Screepiree câd` frgv cizee ; Xziqfspere^ ) Gvrfl Scibeigl8 ciz$ ; Sfrmev Spgdcev$

– Co$ ; Zrvp Edpfrdgeidgl ; Ä$F$.Z$ ":peedg", 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=7,X7^ z$ ; aipimr$8 2: cn$

ESBD 55=6.15.00=.:A$ zrf, A$ per$ – X:0.7=7=^

?27$736$7/0=?%.31 Scibeigl 

Cin$ Dr 0?3:

:0.7=7?  Jcfrbg"coe, Eid Cvrs `f gdgle{ ngpfngpec ; Xzfdprv v{vl spv`fdelir^ ) Eid :cfrbgcoe8 rfa$

p$ ; Eid Qglv8 Vdeq$ Pfo$ g Nil`iqfe$ – Co$ ; Gnzrfdpg.aiel, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 2: cn$

XQil$^ 3$ – 2::0$ – 00: z$ ; aem$, pgb$ – Bebleimr$ z$ 030.036 /36 pep$%$ – ESBD55=6.5?22.2.: /äd ciz$% ; A$ zrf, 7 ::: fx$ – X:0.7=7?^

. . 7$ Gdgle{  ngpfngpec $67=/:=6$?%

Cin$ Dr 0673

:0.7=75  Gqirdec, Mofirmof Pfireg mfdfrgl g `rfzpvlve ; Xngd$ zfdprv v{vl spv`fdelir^ ) Mofirmof

Gqirdec8 Vdeq$ `f Spgp `ed Nil`iqg$ – F`$ g 2.g$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 163, X3^ z$8 20 cn$ – /Cil$ "Cgrpefr kvre`ec"%

Bebleimr$ z$ 6=6.652 /3?5 pep$%, lg saârepvl pfnflir e äd dipflf `f svbsilESBD 55=6.=5.2=6.? /äd ciz$%A$ zrf, 2::: fx$ – X:0.7=75^. . 7$ Pfireg `rfzpvlve$ 2$ @rfzpvl – Pfiref$

30:$72/:=6$?%

Cin$ Dr 02:7

:0.7=2:  Zgspivrfgv, Necofl I espiref senbilec g Fqvlve Nf`ev icce`fdpgl ) Necofl Zgspivrfgv8 prg`$ `ed

ar$ `f Fn$ Mglgecv.Zvd$ – Co$ ; Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 056 z$82: cn$ – /Cil$ "Cgrpefr espirec"%

Pep$ irem$ ; Vdf oespierf sunbilewvf `v Niufd Âmf icce`fdpgl$ – Bebleimr$ äddipf z$ 356.0?5$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg

ESBD 55=6.=5.2?6.6 /äd ciz$%A$ zrf, 76:: fx$ – X:0.7=2:^. . 7$ Espireg Fqvlve Nf`ev icce`fdpgl$ 2$ fqvl Nf`ev icce`fdpgl – Espiref$

50/7::%":6)$$$"

Cin$ Dr 03?1

:0.7=27  Nvcofnblf`, Ribfrp 

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:5$:3$2::6

300

Zpenere glf afnfelir äd qrfnfg rfmedfe Ngrmip, 7663.7176 ; Xfsfv^ ) RibfrpNvcofnblf`8 prg`$ `ed ar$ `f Leqev Zgzvc8 ciz$ ; Qepglef Ciribgd$ – Co$ ; Cgrpefr, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 377, X6^ z$8 2: cn$ – /Cil$ "Cgrpefr espirec"%

Pep$ irem$ ; Zgsseids `f afnnfs gv pfnzs `f lg rfedf Ngrmip, 7663.7176$ –Rfa$ z$ 253.3:?

ESBD 55=6.=5.21?.6 /äd ciz$%A$ zrf, 76:: fx$ – X:0.7=27^

?27$733$7.0 Nvcofnblf`Cin$ Dr 0755

:0.7=22  Aigr", Jfrbgd Fpofrdvl zofneded ; Xqfrsvre^ ) :frbgd Aigr8 ciz$ ; Qepglef Ciribgd$ – Co$ ;

Cgrpefr, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 777, X0^ z$8 7= cn$ – /Cil$ "Zifses" ) ciir`$ `f Fn$ Mglgecv.Zvd%

ESBD 55=6.=5.2=2.3 /äd ciz$%A zrf, 7::: fx$ – X:0.7=22^

?27$736$7.7 Aigr 

Cin$ Dr 0370

:0.7=23  Zriqfrbfs argdíges.rivngeds fp ringeds.argdíges ) Xsflfc$^ Rgesg Bipdgrv$– Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – =0 z$8 2: cn$

Bebleimr$ z$ =3 /1 pep$%A$ zrf, A$ per$ – X:0.7=23^. . 7$ Zriqfrbf$

?27.?0>733$7>736$7

Cin$ Dr 0652

:0.7=20  Qeg"g ar nep > 9/  "    ) Eredg Nimoeleiqg, Rvslgd Vshiq,Decilgf :g`red, $$$8 rf`$.fa ; Eredg Nimoeleiqg$ – Co$ ; S$ d$, 2::0 /A$ F$.Z "Pezimr$Cfdprgl"%$ – 7208 737 z$ ; el$8 7= cn$ – /Cil$ "@gc dv q cvdigpfe `rfzpvrelf,

 ädsfgnd c dv lf gqfe'"%Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ –Cgrpf "qglfp" /"#"%$ – Gzgrf cv szrekedvl gl VSEG@ e GBG)CFFLE

ESBD 55=6.=?.303.: /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 6 ::: fx$ – X:0.7=20^. . 7$ Nepverf – Edargc  evde$ 2$ Edargc  evde – Nepverf$ 3$ Cirvz  ef$

303$362;32?$7?6>736$7>717$7

Cin$ Dr

:0.7=26  Fv e nf`ecvl nfv > <     ) Eredg Nimoeleiqg, Rvslgd Vshiq,Decilgf :g`red, $$$8 rf`$.fa ; Eredg Nimoeleiqg$ – Co$ ; S$ d$, 2::0 /A$ F$.Z "Pezimr$Cfdprgl"%$ – 750, X7^8 2:0, X7^ z$ ; el$8 7= cn$ – /Cil$ "@gc dv q cvdigpfe

`rfzpvrelf, ädsfgnd c dv lf gqfe'"%Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ –Cgrpf "qglfp" /"#"%$ – Gzgrf cv szrekedvl gl VSEG@ e GBG)CFFLE

ESBD 55=6.=?.306.= /A$F$.Z$ "Pezimr$ Cfdprgl"%A$ zrf, 6 ::: fx$ – X:0.7=26^. . 7$ S d pgpf zvblec  – Rfcingd` re$

170$2/:05$2%>736$7>717$7

Cin$ Dr

:0.7=21  Kvrdglepee cidprg cirvzefe ; Xäd Rfz$ Nil`iqg^  ) Prgdszgrfdcu Edp$ Nil`iqg8zecp$ ; Eid Nâv, G$ @enepriq$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0 /Pezimr$ "BidsIaaecfs"%$ – 2: cn$

XZgrpfg^ g 3.g$ – 2::0$ – 232 z$ ; `fs$, pgb$ – Pfxp ; lb$ rin$, rvs$ – ESBD55=6.5==1.5.3 ; A$ zrf, 7 ::: fx$ – X:0.7=21^. . 7$ Kvrdgle pe – Cirvz  ef – Nil`iqg – Cinbgpfrf$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

306

X:=7;32?$7?6^/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.7=2=  Zäd{gre, Sqfplgdg G`nedesprgrfg cirzirgpeq – zrfnes g prgdszgrfdfe e zrfqfderee cirvzefe ) 

Sqfplgdg Zäd{gre, Egdedg Szedfe$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0 /Pezimr$"Bids Iaaecfs"%$ – ?? z$ ; aem$, pgb$8 3: cn$

Bebleimr$ z$ 1:.17 /01 pep$% e äd dipflf `f svbsilESBD 55=6.5==1.?.6A$ zrf, 7::: fx$ – X:0.7=2=^. . 7$ Cirzirg ee – G`nedesprgrf$ 2$ G`nedesprgrf cirzirgpeq $

330$=22$?;303$362

Cin$ Dr

:0.7=2?  Ngapfe, Kgdg Rfmlfnfdpgrfg kvre`ec g gcpeqepee cidsvlgrf äd `rfzpvl edpfrdgeidgl zvblec ;

Szfc$ 72$::$7: – `rfzp edp$ zvblec ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) Kgdg Ngapfe8Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ – Co$ ; S$ d$, 2::0$ – 27 z$8 27 cn$

Bebleimr$ z$ 75 /5 pep$%

X:0.7=2?^ 307$=/:03$2%

Cin$ Dr 7?3):0

:0.7=25  Isnicofscv, Fvmfdev Fafcpvl kvre`ec e svzrfngeg `rfzpvlve Vdevdee Fvrizfdf ; Szfc$ ; 72$::$7: –

@rfzp edp$ zvblec ; Gvpirfa$ gl pf{fe `f `icpir äd `rfzp ) Fvmfdev Isnicofscv8 Vdeq$ `fSpgp `ed Nil`iqg$ – Co$ ; S$ d$, 2::0$ – 23 z$8 27 cn$

Bebleimr$ z$ 2: /6 pep$%X:0.7=25^

307$7$:3;:17$7FV/:03$2%

Cin$ Dr 7=1

:0.7=3:  Moe` äd gagcfre ; Cflf nge arfcqfdpf ädprfbre zgrqfdepf lg "Ledeelf aefrbede" ) BE[ZRI Nil`iqg$ – Co$ ; Bids Iaaecfs, 2::0$ – 70? z$ ; pgb$8 71 cn$

Ed`$ `f ngpfree z$ 700.70=ESBD 55=6.52?.0=.7A$ zrf, 3 ::: fx$ – X:0.7=3:^. . 7$ Gagcfre – Moe`vre$

330$=73$:72/:31%

Cin$ Dr

:0.7=37  Moe` äd gagcfre ; Cflf nge arfcqfdpf ädprfbre zgrqfdepf lg "Ledeelf aefrbede" ) BE[ZRI Nil`iqg$ – F`$ g 2.g, rfq$ e cinzl$ – Co$ ; Bids Iaaecfs, 2::0$ – 70? z$ ;

pgb$8 71 cn$Bebleimr$ z$ 721.72? /36 pep$%ESBD 55=6.52?.0=.7A$ zrf, 7 ::: fx$ – X:0.7=37^. . 7$ Gagcfre – Moe`vre$

330$=73$:72/:31%

Cin$ Dr

:0.7=32  Sgqg, Ilenzeg @fszrf SE@G ädqn ; Cgrpf `f cilirgp ) Ilenzeg Sgqg8 `fs$ ; Eidecg

@vrcoe, $$$ – Co$ ; Bids Iaaecfs, 2::0$ – 2: cn$ – /@fsfdn e cilirn, änzrfvd  ädqn%

Agsc$ =$ – 2::0$ – 71 z$ ; `fs$ – A$ zrf, A$ per$ – X:0.7=32^:?=$6;X171$5?;6=?$?2? OEQ^

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

301

:0.7=33  Nâr{gc, Qeirecg Ngdgmfnfdpvl rescvrelir aedgdcegrf ) Qeirecg Nâr{gc, Emir Z`vrf, Cled

Gd`rfe8 Glegdg Necriaedgdgrf Nil`iqg$ – Co$ ; Bids Iaaecfs, 2::0$ – 5: z$ ; pgb$8 20cn$

Bebleimr$ z$ 5: /? pep$%$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe FvrgsegESBD 55=6.52?.62.?A$ zrf, 3:: fx$ – X:0.7=33^

. . 7$ Rescvre aedgdcegrf – Ngdgmfnfdp$ 2$ Aedgd  grf – Rescvre – Ngdgmfnfdp 

331$7;33:$737$=

Cin$ Dr

:0.7=30  Vdpel, Qfgcfslgq Zfpflf dfmrf glf mvqfrdree riee ) Qfgcfslgq Vdpel8 cidcfzeg mrga$ g ciz$ ;

Sfqg Zreslvpshu$ – Co$ ; Vlussf, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 2?: z$8 7? cn$ESBD 55=6.5=?6.7.=A$ zrf, 7::: fx$ – X:0.7=30^. . 7$ Zilepecg mvqfrd ree äd Nil`iqg$

323)320/0=?%;32?

Cin$ Dr

:0.7=36  Vdpel, Qfgcfslgq Pof blgch blips ia pof rf` miqfrdnfdp ) Qfgcfslgq Vdpel8 cidcfzeg mrga$ g

ciz$ ; Sfqg Zreslvpshu$ – Co$ ; Vlussf, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 252 z$8 7? cn$ESBD 55=?.5=?6.2.6A$ zrf, 3:: fx$ – X:0.7=36^. . 7$ Zilepecg mvqfrd ree äd Nil`iqg /fdml$%$

323)320/0=?%;32?

Cin$ Dr

:0.7=31  Bilbicfgd, Pgpegdg 

Oinfizgpeg ; Prgpgnfdp zfdprv cirz, nedpf e svalfp ) Pgpegdg Bilbicfgd,Neogflg.Mfirmeg Cänzegd$ – Co$ ; Bids Iaaecfs, 2::0$ – 7:? z$8 7? cn$Bebleimr$ z$ 7:= /7: pep$%ESBD 55=6.52?.01.3A$ zrf, 7::: fx$ – X:0.7=31^. . 7$ Oinfizgpeg$ 2$ Nf`eced  zizvlgr $

176$?5

Cin$ Dr

:0.7=3=  Gdeqfrsre cvlpvrglf, 2::6 ) Bebl$ Dg$ zfdprv Cizee "Eid Crfgdm"8 glcp$ ;Leleg Pcgce, $$$$ – Co$ ; Bids Iaaecfs, 2::0$ – 70: z$8 2: cn$

Bebleimr$ äd pfxp$ – Ed`$ `f dvnf z$ 73?.735A$ zrf, A$ per$ – X:0.7=3=^. . 7$ Cvlpvr  – Gdeqfrs re$

::?

Cin$ Dr

:0.7=3?  Mofirmoe", EmirRfmvlgnfdpf  edpfrdf glf GFÄC ; Moe` zfdprv gsic$ `f fcid$ e änzrvnvp ) 

Emir Mofirmoe, Gd`rfe Cled8 Glegdg Necriaedgdgrf Nil`iqg$ – Co$ ; Bids Iaaecfs,2::0$ – 776 z$ ; pgb$8 25 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`g efe

Fvrgseg ESBD 55=6.52?.63.1A$ zrf, 3:: fx$ – X:0.7=3?^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

30=

. . 7$ Gsiceg ee `f fcidinee  e änzrvnvp – Gcpeqepgpf – Rfmvlgnfdpf$ 2$Izfrg ee bgdcgrf – Änzrvnvp – @fzvdfre – Rfmvlgnfdpf $

331$=2)$=3/:31%

Cin$ Dr

:0.7=35  Csv"g efzvrgvlve ; Ziqfpe$ – Co$ ; Bids Iaaecfs, 2::0$ – =2 z$ ; el$8 ? x 7:

cn$ A$ zrf, A$ per$ – X:0.7=35^. . 7$ Ziqf pe$

?27.30.53

Cin$ Dr

:0.7=0:  Zrimrgng gdglepec g cvrsvlve "Fcilimeg vrbgdespec" ) Le`eg Elgcv, Gscil`Oilnfcoee8 Vdeq$ `f Spgp `ed Nil`iqg$ Edsp$ `f :p$ Rfglf$ Cgpf`rg "Fcilimef e :p$ glfDgpvree"$ – Co$ ; Bids Iaaecfs, 2::2$ – 7: z$8 2: cn$

Bebleimr$ z$ 5.7:$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

A$ zrf, A$ per$ – X:0.7=0:^

6=0/:=3$?%Cin$ Dr

:0.7=07  Zrimrgn gdglepec lg "Pfodece `f dfmicefrf" ) Gcg`$ `f G`nedesprgrf Zvblec$Cgpf`rg ":peedf G`nedesprgpeqf"8 flgb$ ; Clgv`eg Crcevd$ – Co$ ; Bids Iaaecfs, 2::2$– 71, X7^ z$8 2: cn$

Bebleimr$ z$ 7:.7= /705 pep$% e lg saârepvl pfnflir$ – A$ a$ `f pep$ – Gzgrf cvszrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg

A$ zrf, A$ per$ – X:0.7=07^367)360/:=3$?%

Cin$ Dr

:0.7=02  Zrimrgng gdglepec g `escezledfe "@rfzp cidspepveidgl e edspepvee zilepecf"zfdprv spv`fdee gdvlve 7 BGC ) gvp$ ; Qecpir Zizg8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ @fz$`rfzp$ Cgpf`rg @escezledf spgpflf$ – Co$ ; Bids Iaaecfs, 2::3$ – 0? z$ ; pgb$8 2: cn$

Bebleimr$ z$ 71.7? e lg saârepvl pfnflir$ – A$ a$ `f pep$ – Gzgrf cv szrekedvlaedgdc$ gl Avd`gefe Siris Nil`iqg

A$ zrf, A$ per$ – X:0.7=02^302$0/:=3$?%

Cin$ Dr

:0.7=03  @ec"eidgr aedgdcegr.bgdcgr ) flgb$ ; Gd`rfe Cidefscv /ciir`$%, $$$$ – Co$ ;

Zrinfpfv, 2::0 /Cinbedgpvl Zilemr$%$ – 261, X7^ z$8 7= cn$Bebleimr$ z$ 26=$ – Ed`$ z$ 233.261$ – Gzgrf cv szrekedvl aedgdc$ gl CfdprvlveRfmeidgl `f Nf`ev "CBC.G_G" SRL

ESBD 55=6.575.0=.2A$ zrf, 2::: fx$ – X:0.7=03^. . 7$ Aedgd  f – @ec  eidgrf$ 2$ B dce – @ec  eidgrf$ 3$ @ec  eidgrf aedgdcegr. 

bgdcgrf$331/:3?%

Cin$ Dr 02320

:0.7=00  Zgrpilf, Clgv`eg 

Sglbg cv nrmflf cgrf zlâdm ; Ziqfspf.ringdgp zfdprv cizee e zrede ) Clgv`eg Zgrpilf8 `fs$ e el$ ; Qgself Niqelfgdv$ – Co$ ; Vdeid Afdisg, 2::0 /Pezimr$"Zrgm.3"%$ – 00 z$ ; `fs$, el$ cilir$8 20 cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

30?

XGzgrf cv szrekedvl aedgdc$ gl Avd`gefe Vdeid Afdisg^ESBD 55=6.==.:36.6A$ zrf, 76 ::: fx$ – X:0.7=00^

?27$736$7/0=?%.30 Zgrpilf

Cin$ Dr

:0.7=06  "@f{qilpgrfg zseoi.sicegl g cizeelir äd agneleelf `f{edpfmrgpf `edRfzvblecg Nil`iqg", cida$ /2::08 Coeedv%$ @f{qilpgrfg zseoi.sicegl g cizeelir äd agneleelf `f{edpfmrgpf `ed Rfzvblecg Nil`iqg ; Xngpfreglflf cida$, 3: sfzp$ 2::0^ ) ciir`$ zrimrgn ; Qeirecg Mirg.Zispec$ – Co$ ; Cfdprvl F`vcgeidgl Zri @e`gcpecg,2::0 /Cinbedgpvl Zilemr$%$ – =1 z$ ; `egmr$, pgb$8 20 cn$ – /Cida$ "F`vcg eg ; WviQg`es9"%

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – Gzgrf cv szrekedvlAvd`gefe Siris Nil`iqg

ESBD 55=6.5?6:.2.6A$ zrf, 6:: fx$ – X:0.7=06^. . 7$ Cizee – @f{qilpgrf zseoi.sicegl $ 2$ Zfrsidglepgpf – @f{qilpgrf – 

Cizee$

371$1.:63$2/0=?%/:?2%>736$7>777>717$7

Cin$ Dr

:0.7=01  Gdgle{g gcpeqepee fcidineci.aedgdcegrf äd vdepelf gmrecilf ; Äd`rvnrenfpi`ecf zreqed` äd`fzlederfg pf{flir `f cvrs lg `escezledg "Gdgle{g gcpeqepeefcidineci.aedgdcegrf äd vdepelf gmrecilf" zfdprv spv`fdee agc$ `f fcid$ lg szfc$ ;"Cidpgbelepgpf e gv`ep", "Aedgdf e cidpgbelepgpfg aernfe", "Fcid$ mfd$", "Ngdgmfnfdp","Ngrhfpedm", "Aedgdf" ; /ädq$ lg {e e a$ arfcqfd% ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Cgpf`rg "Fcidinef, Spgpespec e Gdgle{"8 flgb$ `f Dgpgleg Pcgce, $$$ – Co$ ;Cfdprvl F`$ gl VGSN, 2::0$ – 27 cn$

Zgrpfg 7.g /pfnflf 7.1%$ – 2::0$ – 0? z$ ; pgb$ – A$ a$ `f pep$ – ESBD 55=6.

501.52.6 ; A$ zrf, 6: fx$ – X:0.7=01^33?$03;137)13?/:=1$6%

Cin$ Dr

:0.7=0=  Gdgle{g gcpeqepee fcidineci.aedgdcegrf äd vdepelf gmrecilf ; Äd`rvnrenfpi`ecf zreqed` äd`fzlederfg pf{flir `f cvrs lg `escezledg "Gdgle{g gcpeqepeefcidineci.aedgdcegrf äd vdepelf gmrecilf" zfdprv spv`fdee agc$ `f fcid$ lg szfc$ ;"Cidpgbelepgpf e gv`ep", "Aedgdf e cidpgbelepgpfg aernfe", "Fcid$ mfd$", "Ngdgmfnfdp","Ngrhfpedm", "Aedgdf" ; /ädq$ lg {e e a$ arfcqfd% ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Cgpf`rg "Fcid, Spgpespec  e Gdgle{"8 flgb$ `f Dgpgleg Pcgce, $$$ – Co$ ;Cfdprvl F`$ gl VGSN, 2::0$ – 27 cn$

Zgrpfg 2.g /pfnflf =.70%$ – 2::0$ – 10 z$ ; pgb$ – A$ a$ `f pep$ – ESBD 55=6.

501.53.3 ; A$ zrf, 6: fx$ – X:0.7=0=^33?$03;137)13?/:=1$6%

Cin$ Dr

:0.7=0?  "Beifpecg, aeli{iaeg, fcidineg e nf`ecedg zrgcpec äd sprgpfmeg `ffxespfd" vngd", cida$ p$ edp$ /2::08 Coeedv%$ Beifpecg, aeli{iaeg, fcidineg enf`ecedg zrgcpec äd sprgpfmeg `f fxespfd vngd ; Ngpfreglflf Cida$ g 5.g :p$ Edp$,7:.77 ngrp$ 2::0 ) rf`$ rfsz$ ; Pfi`ir D$ > är`fg$ – Co$ ; Cfdprvl F`$.zilemr$"Nf`ecedg", 2::0$ – 2=3, X7^ z$ ; aem$, pgb$8 27 cn$

Gdpfpep$ ; Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv" `edRfz$ Nil`iqg$ Cgpf`rg Aelisiaef e Beifpec$ Cgpf`rg Fcid$, Ngdgmfnfdp e

Zseoizf`gmimef, Gsic$ `f Beifpec `ed Rfz$ Nil`iqg$ – Pfxpf ; lb$ rin$, fdml$, rvs$– Bebleimr$ lg saârepvl grp$ – Äd rf`$ gvp$

ESBD 55=6.5:=.1?.=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

305

A$ zrf, 76: fx$ – X:0.7=0?^. . 7$ Beifpec $ 2$ Aelisiaef$ 3$ Fcidinef$ 0$ Nf`eced $

7=(7)70(33(17/:?2%>736$7>777>717$7

Cin$ Dr 1?

:0.7=05  "Zripfc"eg zlgdpflir ; rfgle{re e zfrszfcpeqf", cida$ p$.zrgcpec /2::08Coeedv%$ Zripfceg zlgdpflir ; rfgle{re e zfrszfcpeqf ; Cida$ p$.zrgcpec ; "7: gde ge

Cfdprvlve `f Spgp zfdprv Gpfspgrfg e Inilimgrfg Zri`vsflir `f V{ Aepi.sgdepgr e gAfrpele{gdelir" ; Pf{flf rgz$ ) rf`$ rfsz$ ; D$ @gdeliq$ – Co$ ; Cfdprvl F`$ gl VGSN,2::0$ – 2:1 z$ ; aem$, aem$ cilir$, aipimr$ cilir$, pgb$8 27 cn$

Gdpfpep$ ; Ned$ Gmrecvlpvree e Ed`$ Glenfdpgrf gl Rfz$ Nil`iqg, Cfdprvl `f Spgpzfdprv Gpfspgrfg e Inilimgrfg Zri`vsflir `f V{ Aepi.sgdepgr e g Afrpele{gdelir$ –Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.565=.6._A$ zrf, 2:: fx$ – X:0.7=05^. . 7$ Zripfc  eg zlgdpflir$ 2$ Zlgdpf – Zripfc  ef$

132/:?2%>736$7>777>717$7

Cin$ Dr

:0.7=6:  Lcvsp, Eid Zripfceg nvdcee ; Äd`rvngr `f lgb$ ; Ngd$ zfdprv edsp$ `f ädq$ svz$ ) EidLcvsp, Gdgpil Pgrgd, Gdmflg Bäpc8 rfa$ p$ ; Emir Celice, $$$ – Co$ ; Cfdprvl F`$ glVGSN, 2::0$ – 2:7 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 7== /73 pep$%ESBD 55=6.501.50.7A$ zrf, 2:: fx$ – X:0.7=6:^. . 7$ Zripfc  eg nvdcee$ 2$ Nvdc  – Zripfc  ef$

337$06)$01;337$0?3/:=6$?%

Cin$ Dr

:0.7=67  Frfneg, Decilgf 

Gzecvlpvr ; Lvcr$ `f lgb$ zfdprv cvrsvl mendg{egl ) Decilgf Frfneg8 Irm$zfdprv Rfairng e @f{qilpgrfg Sespfnvlve F`vcgeidgl `ed Rfz$ Nil`iqg$ – Co$ ;Cfdprvl F`$ gl VGSN, 2::0$ – 11 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 10 /7: pep$%ESBD 55=6.501.5=.1A$ zrf, 2:: fx$ – X:0.7=67^

13?$7/:=1$6%

Cin$ Dr

:0.7=62  Nimirfgdv, Qgself Nfcgde{grfg sfcpirvlve {iipfodec ; nfpi`ilimeg cglcvlree zricfsflir

pfodilimecf ; Xngd$ zfdprv v{vl spv`fdelir^ ) Qgself Nimirfgdv8 rfa$ p$ ; Eid Lcvspg,

Mremirf @gref$ – Co$ ; Cfdprvl F`$ gl VGSN, 2::0$ – 337 z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 3::.3:7 /37 pep$%ESBD 55=6.501.53.3A$ zrf, 7:: fx$ – X:0.7=62^. . 7$ Nfcgde{grf – [iipfodef$ 2$ [iipfodef – Zricfsf nfcgde{gpf$

137$7=7;131/:=6$?%

Cin$ Dr

:0.7=63  Alvefr, Qfridecg  Ädprf pip e denec ; Xqfrsvre^ ) Qfridecg Alvefr8 mrga$ `f Qfridecg Alvefr$ – Co$

; Zrinfpfv, 2::0 /Pezimr$ "Zrgm.3"%$ – 0=, X7^ z$8 7= cn$ – /@fbvp%ESBD 55=6.575.05.5

A$ zrf, 6:: fx$ – X:0.7=63^ ?27$736$7/0=?%.7 Alvefr

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

36:

 :0.7=60  @rmv", Dfle 

Afbrg `f iremedf df.`fpfrnedgp ; /`egmdispec% ; Xmoe` nfpi`ec^ ) Dfle@rmv8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ Cgpf`rg `fNf`eced Edpfrd Dr 6$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0 /Pezimr$ "Zrgm.3"%$ – 762 z$ ;aem$, pgb$8 2: cn$

Bebleimr$ z$ 700.701 /03 pep$%

ESBD 55=6.==.:60.7A$ zrf, 6:: fx$ – X:0.7=60^. . 7$ Afbrf – Bile – @egmdispec$ 2$ Bile – Afbr  – @egmdispec$

171$52)$53.:=

Cin$ Dr

:0.7=66  @idecg, Mo$ Coervrmef izfrgpigrf qfpfredgr ; Xngd$ zfdprv v{vl spv`fdelir^ ) Mo$ @idec,

Ngreg Nil`iqgdiqg$ – Co$ ; CF VGSN, 2::0$ – 2?=z$ ; aem$, aem$ cilir$8 26 cn$Bebleimr$ z$ 2=6.2==$ – Gzgrf cv szrekedvl aedgdc$ gl SRL "Qfp.[iiGmri", SG

"Decilfpg.Lvx", Sfrqecevl Qfpfredgr `f Spgp lg aridpefr e prgdszirp, $$$ESBD 55=6.501.5:.5 /äd ciz$%

A$ zrf, 26: fx$ – X:0.7=66^. . 7$ Coervrmef izfrgpigrf qfpfredgr $

175;17=.:?5/:=6$?%

Cin$ Dr

:0.7=61  Predcg, Leleg Arg{filimesnf grogecf ; fxzrfsef e cidedvp ; Szfc$ 7:$:2$:7 – Lb$ rin$ ;

Gvpirfa$ gl pf{fe `f `icpir äd aelilimef ) Leleg Predcg8 Gcg`$ `f :p$ g Rfz$ Nil`iqg$ Edsp$`f Ledmqespec$ – Co$ ; S$ d$, 2::0$ – 23, X7^ z$8 27 cn$

Bebleimr$ z$ 2:.27 /7: pep$%X:0.7=61^

?77$736$7-3=3$=/:03$2%Cin$ Dr 2

:0.7=6=  Crfgdm, Eid Gnedpere `ed cizelref ; Xziqfspere, ziqfpe^ ) Eid Crfgdm8 zrfa$ e pgb$

cridilimec ; Ogrglgnbef Cirbv8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Cgrpfg Nil`iqfe, 2::0$– 7?:, X7^ z$8 2: cn$

ESBD 55=6.1:.7=:.=A$ zrf, 2::: fx$ – X:0.7=6=^

?27$736$7.30.53 Crfgdm 

Cin$ Dr 07=3

:0.7=6?  Glfcsgd`re, Qgself@rgngpvrmef ) Qgself Glfcsgd`re8 ciz$ ; Egrislgq Ileedäh8 cvqâdp ädgedpf eepedfrgr cridilimec ; Ogrglgnbef Cirbv$ – Co$ ; Cgrpfg Nil`iqfe, 2::0$ – 2=7, X3^ z$82: cn$

ESBD 55=6.1:.715.2A$ zrf, 2::: fx$ – X:0.7=6?^. . 7$ @rgngpvrmef$

?27$736$7.2 Glfcsgd`re

Cin$ Dr 02::

:0.7=65  Vdeqfrsepgpfg `f Spgp "B$ Z$ Ogs`fv" `ed Cgovl$ Gdglflf Vdeqfrsepee `fSpgp "B$ Z$ Ogs`fv" `ed Cgovl > Pof gddgls ia pof Spgpf Vdeqfrsepu " B$ Z$ Ogs`fv" ia

Cgovl ) Ned$ F`vcgefe gl Rfz$ Nil`iqg8 ciir`$ ; Eid :ecgdv8 rf`$ p$ ; Gdpid Nirgrv$– Cgovl ; Vdeq$ `f Spgp "B$ Z$ Ogs`fv" `ed Cgovl, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 25cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

367

Gdvl E, 2::3$ – 2::0$ – 701 z$ ; pgb$ – Bebleimr$ äd dipf lg saârepvl grp$ – ESBD55=6.5=67.1._; A$ zrf, 76: fx$ – X:0.7=65^

::5(3=?$0/0=?%/:?2%

Cin$ Dr 3?3

:0.7=1:  Ogrdv, Selqeg Ngrhfpedm ; Moe` zfdprv gdprfzrfdire, edsprvcpire e cidsvlpgde ) Selqeg

Ogrdv, Flfdg Bimdebiqg, Emir Niri{iq8 gvp$.ciir`$ ; Lgresg Bvmgegd8 ZriefcpvlBE[ZRI Nil`iqg$ – Co$ ; S$ d$, 2::3 /Bids Iaaecfs%$ – 52 z$ ; scofnf8 25 cn$ –/Bebl$ gdprfzrfdirvlve%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ ?6.?1 /2? pep$%$ – Gzgrf cvszrekedvl Zriefcpvlve BE[ZRI Nil`iqg aedgdgp `f VSGE@

ESBD 55=6.52?.03.5 /"Bids Iaaecfs" SRL%A$ zrf, =:: fx$ – X:0.7=1:^. . 7$ Ngrhfpedm – Gagcfre$ 2$ Gagcfre – Ngrhfpedm$

16?$?(335$73?/:31%

Cin$ Dr

:0.7=17  Mirpilinfe, Qglfdpedg

Zlgdeaecgrfg gagcfree ; Moe` zfdprv edsprvcpire e cidsvlpgde ) QglfdpedgMirpilinfe, Ciredg Ringd, Gdmflg Silcgd8 gvp$.ciir`$ ; Lgresg Bvmgegd8 ZriefcpvlBE[ZRI Nil`iqg$ – Co$ ; S$ d$, 2::3 /Bids Iaaecfs%$ – 51 z$ ; aem$8 25 cn$ – /Bebl$gdprfzrfdirvlve%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ z$ 56 /71 pep$%$ – Gzgrf cv szrekedvlZriefcpvlve BE[ZRI Nil`iqg aedgdgp `f VSGE@

ESBD 55=6.52?.3?.2 /"Bids Iaaecfs" SRL%A$ zrf, =:: fx$ – X:0.7=17^. . 7$ Zlgdeaecgrfg gagcfree$ 2$ Gagcfre – Zlgdeaecgrf$

33?$22/:31%

Cin$ Dr

:0.7=12  Belg, Lv`nelg@ed spgrp cv e`fe izpenf `f gagcfre ; Moe` zfdprv gdprfzrfdire, edsprvcpire ecidsvlpgde ) Lv`nelg Belg, Selqeg Szpgrv8 gvp$.ciir`$ ; Lgresg Bvmgegd8 ZriefcpvlBE[ZRI Nil`iqg$ – Co$ ; S$ d$, 2::3 /Pezimr$ "Bids Iaaecfs"%$ – =2 z$ ; aem$8 25 cn$ –/Bebl$ gdprfzrfdirvlve%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr z$ 11.1= /0? pep$%$ – Gzgrf cvszrekedvl Zriefcpvlve BE[ZRI Nil`iqg aedgdgp `f VSGE@

ESBD 55=6.52?.07.2 /"Bids Iaaecfs" SRL%A$ zrf, 6:: fx$ – X:0.7=12^. . 7$ Gagcfre – E`fe$

330$:72$2/:31%

Cin$ Dr

:0.7=13  Mirpilinfe, @vneprvAedgdflf e fqe`fdg cidpgbel g gagcfree ; Moe` zfdprv gdprfzrfdire,

edsprvcpire e cidsvlpgde ) @vneprv Mirpilinfe, Dgpgleg Cvrgmv, Qglfdpedg Af`irfdci8gvp$.ciir`$ ; Lgresg Bvmgegd8 Zriefcpvl BE[ZRI Nil`iqg$ – Co$ ; S$ d$, 2::3 /Pezimr$"Bids Iaaecfs"%$ – 7:: z$ ; pgb$8 25 cn$ – /Bebl$ gdprfzrfdirvlve%

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr z$ =1.== /21 pep$%$ – Gzgrf cvszrekedvl Zriefcpvlve BE[ZRI Nil`iqg aedgdgp `f VSGE@

ESBD 55=6.52?.0:.0 /"Bids Iaaecfs" SRL%A$ zrf, 6:: fx$ – X:0.7=13^. . 7$ Aedgd  flf äd gagcfre$ 2$ Cidpgbelepgpf – Fqe`fd  – Gagcfre$ 3$ Gagcfre – 

Aedgd  grf – Cidpgbelepgpf – Aescglepgpf$

X331(16=^;330$:72$2/:31%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

362

:0.7=10  Mrfcv, Neoge Prvzflf rvsf äd Rfzvblecg Nil`iqg ; /Cvlfm `f `icvn$ e ngpfreglf% ) Neoge

Mrfcv, Gdgpil >grgdv8 ciz$ ; Glfx Vssi}$ – Co$ ; Lepfrg, 2::0 /Cinbedgpvl Zilemr$%$ –?=: z$ ; pgb$8 2: cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cvszrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqg

ESBD 55=6.=0.??7.3

A$ zrf, 7::: fx$ – X:0.7=10^. . 7$ Rflg ee edpfrdg eidglf – Rvseg – Nil`iqg – Svrsf espirecf$

32=/0=:(0=?%/:53%

Cin$ Dr 0232:

:0.7=16  Zrfsg.2::6 ; .-  ) Zriedpfrzrfss$ – XCo$ ; S$ d$, 2::0^$ – 72:z$8 2: cn$ 

Pfxp ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=16^

:7=;:=:

Cin$ Dr

:0.7=11  9    5-    '/  '2    ;"! -"#2" "!2 "02 "$ – XCo$ ; S$ d$, 2::0^$ – 7? z$82: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=11^. . 7$ Gcgpespvre /rvs$%$

2?7$53;206

Cin$ Dr

:0.7=1=  CE@ ; cvrs `f edeefrf g `esprebvepirvlve8 IZZ ; irmgde{grfg zrf{fdpree zvblecf ) Pegdsoe mrivz$ – XCo$ ; S$ d$, 2::0^$ – 31 z$8 2: cn$

A$ a$ `f pep$

A$ zrf, A$ per$ – X:0.7=1=^ 16?$?

Cin$ Dr

:0.7=1?  Cingd, Sfrmev Sflfceg e glenfdpgeg pgvredflir äd miszi`reelf zreqgpf ) Sfrmev Cingd,

Mo$ Nvdpfgdv8 GMRIedairn$ – Ceneleg ; S$ d$, 2::2 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –772 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 777.772 /7? pep$%A$ zrf, A$ per$ – X:0.7=1?^. . 7$ Pgvredf – Sflfc  ef – Glenfdpg ef$

131$2$:?0

Cin$ Dr:0.7=15  Zgrpe`f$ Glfmfre$ Cinzrinesvre ; Cvlfm$ `f svbefcpf e fxfrceee zrgcpecf

gbir`gpf e `fsavrgpf äd cg`rvl c$ `f qgr "Grpg cinzrinesvlve", Qg`vl lve Qi`,25 evl$ – 0 gvm$ 2::2 ) Gsic$ zfdprv @fnicrg ef Zgrpecezgpeq G@FZP$ – Co$ ; S$ d$,2::2$ – 77:, X2^ z$8 2: cn$

Gzgrf cv szrekedvl ]fspnedspfr Aivd`gpeid air @fnicrgcuA$ zrf, A$ per$ – X:0.7=15^. . 7$ Zgrpe`f zilepecf – Sprvcpvre – Zrimrgnf flfcpirglf$

325

Cin$ Dr

:0.7==:  Clgseaecgrfg

edpfrdgeidgl g pvlbvrrelir cfaglglmecf ; prg`$ `ed fdml$ ) Sic$Edp$ `f Cfaglff8 ciir`$ p$ ; Eid Nil`iqgdv8 prg`$ ; Mgbreflg Zgqlec8 rf`$ p$ ; Edeneigrg

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

363

Cikicgrv$ – F`$ g 2.g$ – Co$ ; Sic$ `f Cfaglff `ed Rfz$ Nil`iqg, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 215 z$8 2: cn$

Pep$ irem$ ; Pof Edpfrdgpeidgl Clgsseaecgpeid ia Ofg`gcof @esir`frs$ – Bebleimr$lg saârepvl cgz$

ESBD 55=6.=?.305._A$ zrf, A$ per$ – X:0.7==:^. . 7$ Bile cfrfbrglf$

171$?37.::5Cin$ Dr

:0.7==7  Kvrdglvl Espireelir Vngdf > Ovngd Spirefs Ngmg{edf ) Xgvp$^ Edg Zrescgrv,Dgpgleg Cispg, Qeirecg Crfv, $$$8 Cfdprvl `f Eda$ e @icvn$ zreqed` @rfzpvrelfCizelvlve `ed Nil`iqg CE@@C, VDECFA$ – Co$ ; Premrga.Pezgr, 2::0$ – 56 z$8 22 cn$

Pfxpf zgrgl$ ; lb$ rin$, fdml$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7==7^

3=7$?;3=$:7?$32

Cin$ Dr

:0.7==2  Sespfnvl edairngeidgl -55 ; Moe` ) Gsic$ Cidpgbelelir e Gv`epirelirZriafseidepe `ed Rfz$ Nil`iqg8 glcp$ ; Zfprv :grciq, $$$ – Co$ ; Bids Iaaecfs, 7555$– 37, X7^ z$8 2: cn$

A$ zrf, 2:: fx$ – X:0.7==2^33?$22;X331(16=^/:31%

Cin$ Dr

:0.7==3  Gcgpespvl Ngecee @indvlve ; äd cedspfg ecigdfe Sglf acpigrf `f nedvde `flg Ndsperfg Qr{rfpe$ – Co$ ; Ndsperfg Qr{rfpe, 2::0 /Bids Iaaecfs%$ – 32 z$876 x 7: cn$

A$ zrf, A$ per$ – X:0.7==3^. . 7$ Gcgpespvl Ngecee @indvlve$206;2?7$5

Cin$ Dr

:0.7==0  ".,  5#$ 75:3 # ; #    ",$:$ $ 9$ /2::38 .,3%$ ".#  - 75:3 - ;- ' " ;  $ '$ ($, =.? $ 2::3 -$ ) $ ; <$ $ .8 -$ $ ; !$ $ /$%,‡$ – Co$ ; Zidpis,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7=2, X7^ z$, X2^ z$ aipimr$ cilir$8 27 cn$

Gdpfpep$ ; . 7$ $  $ , $ $ -$  "0 $ $ – Bebleimr$ äd dipf lg saârepvl grp$

ESBD 55=6.52=.=5.3 /äd ciz$%A$ zrf, 3:: fx$ – X7==0^. . 7$ Espireg fqrfelir /rvs$%$ 2$ Fqrfe – Zrimrgnvl `f lg Coe ed v, 75:3 – 

Espiref /rvs$%$50/>077$771%/:?2%

Cin$ Dr 0321

:0.7==6  Spg"evde airfspefrf ; Äd`rvnre nfpi`ecf rfafrepir lg lvcr$ zrgcpecf zfdprvspv`fdee szfc$ 2?:1 – Selqecvlpvr  e mr`ede zvblecf ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Cgpf`rg `f zf`ilimef e gmricoenef8 glcp$ ; Q$ Mo$ Vdmvrfgd, F$ S$Nicgdv$ – Co$ ; S$ d$, 2::0$ – 5 z$8 2: cn$

Bebleimr$ z$ 5 /= pep$%

A$ zrf, A$ per$ – X:0.7==6^ 13:/:=1$6%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

360

:0.7==1  )  " ; $      $     $ 2?:1 – 3  "'  ) $$ - . $ .($ '    -28 $ ; !$ $$ -, ?$ %$$ – .$ ; 5$ $, 2::0$ – 7: z$8 2: cn$

Bebleimr$ z$ 7: /= pep$%A$ zrf, A$ per$ – X:0.7==1^

13:/:=1$6%

Cin$ Dr

:0.7===  Prgcpigrf e gvpinibelf ; Ed`ec$ nfpi`ecf zfdprv äd`fzlederfg lvcr$ `fcidpril zf `escezledg ; "Cidsprvceg prgcpigrflir e gvpinibelflir" ; @fspedgpfspv`fdelir szfc$ 2::0 "Nfcgde{grfg e gvpingpe{grfg gmrecvlpvree", sfceg ar arfcqfd ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg "Prgcpigrf e gvpinibelf"8flgb$ ; @$ @$ Diqirik`ed, $$$ – Co$ ; S$ d$, 2::0$ – 26 z$8 2: cn$

Bebleimr$ z$ 26 /1 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7===^

125/:=1$6%

Cin$ Dr

:0.7==?  ?'  " ; $     $"$   ".      "" ; &   $ 2::0 "2   $ 2$" '$ $ ) $$ -$ . $ $ .($ ";  ""; $ ; &$ &$ , $.$ 8, $ %$ ! $ – .$ ; 5$ $, 2::0$ – 21 z$8 2: cn$

Bebleimr$ z$ 21 /0 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7==?^

125/:=1$6%

Cin$ Dr

:0.7==5   Äd`rvngr nfpi`ec zfdprv lvcrrelf `f lgbirgpir lg `escezledg "Fdpinilimefoirpecil" ; zfdprv spv`fdee gdvlve 2, szfceglepgpfg Oirpecvlpvr  e qepecvlpvr ) Vdeq$

Gmrgr `f Spgp `ed Nil`iqg$ Agc$ `f Oirpecvlpvr$ Cgpf`rg `f Fpdilimef8 flgb$ ; D$Criepirv, $$$ – Co$ ; S$ d$, 2::0$ – =0 z$ ; pgb$8 27 cn$Bebleimr$ z$ =0 /1 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7==5^

132;130/:=1$6%

Cin$ Dr

:0.7=?:  Zrimrgnvl zrgcpecee `e`gcpecf zfdprv gdvl EEE e äd`rvnre nfpi`ecf `f äd`fzlederf ; Szfc$ 2?:6 – [iipfodef ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Agc$ `f[iipfodef e Beipfodilimee$ Cgpf`rg ; [iipfodef Szfcegl$ – Co$ ; S$ d$, 2::0$ – 7= z$; pgb$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=?:^131/:=3$?%

Cin$ Dr

:0.7=?7  #$$ '"    3.-   '     4  + ; %$ 2?:6 – 2 )  $$ -$ . $  $ 62  52-$ .($  62$ – .$ ; 5$$, 2::0$ – 7= z$ ; pgb$8 2: cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=?:^

131/:=3$?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

366

:0.7=?2  Gv`ep  ) Fgsp.]fsp Ngdgmfnfdp Edsp$, Zriefcpvl Rfairnfe Cidpgbelepee ädNil`iqg /NGRZ%8 flgb$ ; Gdg Qepevc$ – Co$ ; S$ d$, 7555$ – 2:6 z$8 25 cn$

Bebleimr$ z$ 2:3 /27 pep$%A$ zrf, A$ per$ – X:0.7=?2^. . 7$ Gv`ep$

16=$:7/:=6%

Cin$ Dr

:0.7=?3  Gdpidef, Neogel Enzgcpvl ngdgmfnfdpvlve gsvzrg `f{qilpree szirpvlve äd Rinâdeg ; Szfc$

:?$::$:6 – Fcid$ e ngdgmfnfdp /äd `infdevl szirpvlve% ; Gvpirfa$ gl pf{fe `f`icpirgp äd p$ fcid$ ) Neogel Gdpidef8 Gcg`$ `f Sp$ Fcid$ `ed Nil`iqg$ – Co$ ; S$ d$,2::6$ – 25, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 20.2= /0: pep$%X:0.7=?3^

16?$:72$0;=51/05?%/:03$2%

Cin$ Dr 2?):6

:0.7=?0  Slvkbg, qegg e gcgpespvl Bedfcrf`edceisvlve Qiefqi` :pfagd cfl Ngrf e

Saâdp ) Gsic$ "Rsrepvl Rinâdfsc"8 cvq$ ädgedpf `f E$Z$S$ @gdefl, NeprizilepvlNil`iqfe e Bvciqedfe$ – Co$ ; Glag e Infmg, 2::0 /Pezimr$ "Zrgm.3%$ – 66 z$ ; d$nv{$8 25 cn$

Gzgrf cv szrekedvl Gsic$ "Rsrepvl Rinâdfsc"ESBD 55=6.==.:0=.5A$ zrf, A$ per$ – X:0.7=?0^. . 7$ Gcgpespvl Bedfcrf`edceisvlve – Qiefqi` pfagd cfl Ngrf e Saâdp$

206;2?7$5

Cin$ Dr

:0.7=?6  Cgpglimvl rfqespflir e {egrflir > .- -    ) Ädpr$ `f Spgp

"Zipg Nil`iqfe"$ – Co$ ; S$ d$, 2::0$ – 25 cn$Sfnfsprvl 7, 2::6$ – 2::0$ – ?? z$ – Pfxp ; lb$ rin$, rvs$ – A$ a$ `f pep$ – A$zrf, A$ per$ – X:0.7=?6^

. . 7$ Rfqespf – Gbidgrf – Cgpgligmf$ 2$ [egrf – Gbidgrf – Cgpgligmf$:7=;:=:

Cin$ Dr

:0.7=?1  Gnglpffg Prgqfl ;  2 . ) Gnglpffg Prgqfl$ – XCo$ ;S$ d$, 2::0^$ – 25 cn$

6 2::6$ – 2::0$ – X?^ z$ ; el$ cilir$ – A$ a$ `f pep$ – A$ zrf , A$ per$ – X:0.7=?1^

3=5$?6/05?%

Cin$ Dr:0.7=?=  Kgdeqi – Gcgs ; Zriefcpf zfdprv Rfz$ Nil`iqg, 2::2.2::0 ) Gsic$ zfdprv

Cgrepgpf e Gsespfd Sicegl "Gcgs"8 ciir`$ ; Eigdg Cgdâr$ – Co$ ; S$ d$, 2::0/Cinbedgpvl Zilemr$%$ – 18 1 z$8 2= cn$

Cgrpf "qglfp"$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – A$ a$ `f pep$ – Gzgrf cv szrekedvlKgdeqi e GCGSC$ – A$ zrf, 7::: fx$ – X:0.7=?=^

. . 7$ Irmgde{g ee cv scizvre vngdepgrf – Nil`iqg$:17$236/0=?%

Cin$ Dr 02216

:0.7=??  Gszfcpf kvre`ecf glf gdprfzrfdiregpvlve ; Moe` zfdprv gdprfzrfdire, edsprvcpire

e cidsvlpgde ) Evref Ngesprfdci, Mlfb Niri{iq, Eredg Nimoeleiqg, $$$8 gvp$.ciir`$ ;Lgresg Bemgegd8 Zriefcpvl BE[ZRI Nil`iqg$ – Co$ ; S$ d$, 2::3 /Pezimr$ "BidsIaaecfs"%$ – 772 z$ ; pgb$8 25 cn$ – /Bebl$ gdprfzrfdirvlve%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

361

Gvp$ svdp ed`ecge zf a$ `f pep$ – Gzgrf cv szrekedvl Zriefcpvlve BE[ZRINil`iqg aedgdgp `f VSGE@

ESBD 55=6.52?.35.:A$ zrf, =:: fx$ – X:0.7=??^. . 7$ Gdprfzrfdiregp . Gszfcpf kvre`ecf$

301$2;33?$22/:31%

Cin$ Dr

:0.7=?5  Sprvcpvrelf edspepveidglf glf airnree e vpele{ree edqfspeeelir `f resc ) Q$Gagdgsefq, Mo$ Eleg`e, Q$ Mgdfg$$$$ – Co$ ; EDFE, 2::0$ – 00, X7^ z$8 2: cn$ – /Eda$ `fsedpf{ ) Edsp$ Dg$ `f Fcid$ e Eda$% 

Rfa$ ; lb$ rvs$ – Bebleimr$ z$ 06 /7? pep$%$ – A$ a$ `f pep$A$ zrf, 7?1 fx$ – X:0.7=?5^. . 7$ Edqfspe  ee `f resc$

33:$322/:0?$?%

Cin$ Dr ?7

:0.7=5:  4#.7' " (2  ) $ ; !$ ! $ – Co$ ; EDFE, 2::0$ – 73, X2^ z$8 2: cn$ – /Eda$.fxzrfs ) Edsp$ Dg $ `fFcid$ e Eda$% 

Bebleimr$ z$ 76 /1 pep$%$ – @fscr$ `vz z$ 7$ – A$ a$ `f pep$ e ciz$

A$ zrf, 716 fx$ – X:0.7=5:^

Grmvnfdpgrfg fcilimi.fcidinec g nsvrelir aepi.sgdepgrf `f

cgrgdped$

110$?

Cin$ Dr ?=

:0.7=57  Zif, F`mgr GllgdGqfdpvrelf lve Mir`id Zun ; Xringd ; prg`$ `ed fdml$^ ) F`mgr Gllgd Zif8 prg`$

; Nercfg Glfxgd`rfscv, Ngrevs Nmvrfgdv8 el$ ; Ilmg @egcidv8 ciz$ ; Sfrmev Spgdcev$– Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 270, X7^ z$ ; el$8 2: cn$ – /Bebl$zfdprv pie cizeee%

Pep$ irem$ ; Pof Dgrrgpeqf ia Grpovr Mir`id ZunESBD 55=6.15.117.5 /äd ciz$%A$ zrf, A$ per$ – X:0.7=57^. . 7$ Ringdf `f gqfdpvre$

?27$777/=3%.377$3.53 Zif

Cin$ Dr 02237

:0.7=52  Sfrqecevl necribeilimec äd `egmdispecvl pvbfrcvli{fe ; Necriscizeg ; Edsprvceenfpi`ecf ) Edsp$ Ape{eizdfvnilimef$ Lgb$ Dg$ `f Rfafred8 flgb$ ; Qglfrev Crv`v8cidcfz$ mrga$ ; Gd`rfe Mgngr$ – Co$ ; Nvsfvn, 2::0 /Cinbedgpvl Zilemr$%$ – 66 z$ ;aem$, pgb$8 2: cn$ 

ESBD 55=6.50?.26.7A$ zrf, 6:: fx$ – X:0.7=52^

6=5$17;171$20.::2$6/:=1$6%

Cin$ Dr

:0.7=53  7::   " ; Xäd 2 qil$^ ) &7 5, ! $', ! , $$$8         -    /     $ – Co$ ; ZriRvrglEdqfsp, 2::0$ – 25 cn$ – / 9 $ 9 . 9% 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

36=

;$ 7.$ – 2::0$ – 731 z$ ; pgb$ – Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ lgsaârepvl grp$ – ESBD 55=6.56=6.0.0 ; A$ zrf, A$ per$ – X:0.7=53^

. . 7$ Gagcfre – Irmgde{grf$33?$22;16?$:72$0

Cin$ Dr

:0.7=50  Moe`vl  kv`fcpirvlve äd ngpfref ceqel e cinfrcegl g Rfzvblecee Nil`iqg ;/Edsp$ sflfcp$% ) cidselevl rf`$ ; Kiod Lezpid, $$$ – Co$ ; S$ d$, 2::0$ – 367, X7^ z$8 2: cn$ Bebleimr$ äd dipflf `f svbsil$ – Gzgrf cv szrekedvl aedgdc$ gl Vdevdee FvrizfdfESBD 55=6.5672.0.0 /Rilse Nf`eg%A$ zrf, A$ per$ – X:0.7=50^. . 7$ @rfzp ceqel$ 2$ @rfzp cinfrcegl$

30=$7(30=$=/0=?%/:?2%

Cin$ Dr

:0.7=56  Lgd`frs, CgssefCizelvl e `escezledg$ I gds `f g ädqg ) Cgssef Lgd`frs8 prg`$ ; Decilfpg

Cvlgqg8 el$ ; Kigd Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0 /CinbedgpvlZilemr$%$ – 72, X7^ z$ ; el$8 27 x 2: cn$Gvp$ fspf ed`ecgp zf qs$ ciz$ – A$ a$ `f pep$ – Bebleimr$ z$ 73$ – Gzgrf cv

szrekedvl aedgdc$ VDECFAESBD 55=6.520.06._A$ zrf, A$ per$ – X:0.7=56^. . 7$ F`vcg ef äd agnelef – @f{qilpgrfg `escezledfe$

3=$:7?$7

Cin$ Dr

:0.7=51  Lgd`frs, Cgssef

Agscedgeg cvqedpflir ; cizelvl `f 7.3 gde ) Cgssef Lgd`frs8 prg`$ ; DecilfpgCvlgqg8 el$ ; Kigd Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0 /CinbedgpvlZilemr$%$ – 72, X7^ z$ ; el$8 27 x 2: cn$

Gvp$ fspf ed`ecgp zf qs$ ciz$ – A$ a$ `f pep$ – Bebleimr$ z$ 73$ – Gzgrf cvszrekedvl aedgdc$ VDECFA

ESBD 55=6.520.01.?A$ zrf, A$ per$ – X:0.7=51^. . 7$ F`vcg ef äd agnelef – @f{qilpgrfg qirberee$ 2$ @f{qilpgrfg qirberee – 

F`vcg ef$3=$:7?$7

Cin$ Dr

:0.7=5=  Lgd`frs, CgssefSpv`ege pfnzfrgnfdpvl cizelvlve `vndfgqigspr ) Cgssef Lgd`frs8 prg`$ ;

Decilfpg Cvlgqg8 el$ ; Kigd Gvclgerf8 Gsic$ Edp$ Spfz bu Spfz$ – Co$ ; Fzemrga, 2::0/Cinbedgpvl Zilemr$%$ – 72, X7^ z$ ; el$8 27 x 2: cn$

Gvp$ fspf ed`ecgp zf qs$ ciz$ – A$ a$ `f pep$ – Bebleimr$ z$ 73$ – Gzgrf cvszrekedvl aedgdc$ VDECFA

ESBD 55=6.520.00.7A$ zrf, A$ per$ – X:0.7=5=^. . 7$ F`vcg ef äd agnelef – Pfnzfrgnfdp$ 2$ Pfnzfrgnfdpvl cizelvlve$

3=$:7?$7

Cin$ Dr

:0.7=5?  Seneidecg, Qfrg

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

36?

S sglqn `edee `f cgref ) Qfrg Seneidecg$ – Ble ; S$ d$, 2::0 /CinbedgpvlZilemr$%$ – 2? z$ ; el$ cilir$8 2: cn$

Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe KGDEQI `ed Ilgd`g, Gsic$ `f cgrepgpfe gsespfd sicegl GCGSC `ed R$ Nil`iqg

ESBD 55=6.5:7.60.5A$ zrf, 2::: fx$ – X:0.7=5?^. . 7$ @ed  e – Cizee – Ädmrekerf – Zripfc  ef$

:?=$6(171$37Cin$ Dr 0237?

:0.7=55  Prgcpigrf e gvpinibelf ; Äd`rvnre nfpi`ecf cv zreqerf lg lvcr$ `f lgb$zfdprv spv`fdee szfc$ 2::0 "Nfcgde{grfg gmrecvlpvree" ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Cgpf`rg "Prgcpigrf e gvpinibelf"8 flgb$ ; @vneprv Diqirik`ed, $$$ – Co$ ; S$d$, 2::0$ – 1: z$ ; pgb$8 27 cn$ 

Bebleimr$ z$ 1: /5 pep$% – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7=55^

125/:=1$6%

Cin$ Dr

:0.7?::  ?'  " ; $   + "$ "$    $ 2::0 "2  $ 2." )  $$ -$ . $$ .($ ;  "8 $ ; &$ &$ , $$$ – .$ ; 5$$, 2::0$ – 17 z$ ; pgb$8 2: cn$ 

Bebleimr$ z$ 17 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?::^

125/:=1$6%

Cin$ Dr

:0.7?:7  Gmrecvlpvrg irmgdec ; Äd`rvnre nfpi`ecf rfafrepir lg lvcr$ zrgcp$ zfdprv

spv`fdee szfc$ 2=:7 – Fcilimef e zripfceg nf`evlve, 2?:7 – Gmridinef ) Vdeq$Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg `f zf`ilimef e gmricoenef8 glcp$ ; Q$ Mo$Vdmvrfgd$ – Co$ ; S$ d$, 2::0$ – 7: z$8 27 cn$ 

Bebleimr$ z$ 7: /72 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:7^

137$?/:=1$6%

Cin$ Dr

:0.7?:2  ># / 2 ; $    $      $ 2=:7 1-    2  +0    2?:7 .- ) $$ -$ . $ $ .($ '  -28

$ ; !$ $$ -$ – .$ ; 5$ $, 2::0$ – 7: z$8 2: cn$ Bebleimr$ z$ 7: /72 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:2^

137$?/:=1$6%

Cin$ Dr

:0.7?:3  Pfodilimeg crfpfree iqedflir e cgzredflir ; Äd`rvnre nfpi`ecf cv zreqerf lglvcr$ `f lgb$ lg szfc$ 2?:? – Beipfodilimee gmrecilf cv szfcegle{grfg – Beipfodilimee äd[iipfodef ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Agc$ `f [iipfodef e Beipfodilimee$Cgpf`rg ; [iipfodef Szfcegl8 flgb$ ; L$ Sicoerc$ – Co$ ; S$ d$, 2::0$ – 02 z$ ; aem$,pgb$8 27 cn$ 

Bebleimr$ z$ 35 /70 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:3^131$3/:=1$6%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

365

Cin$ Dr

:0.7?:0   ; $   "$ ; /%$ 2?:? – $.2$"2-8 – "2-  2% ) $$ -$ . $ $  $ 62    52-$ .($ "  2"8"$ ;  J, ? % $ – .$ ; 5$ $, 2::0$ – 6: z$ ; aem$, pgb$8

2: cn$  Bebleimr$ z$ 0? /71 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:0^

131$6/:=1$6%

Cin$ Dr

:0.7?:6  Flfcpripfodec e ngede flfcprecf ; Äd`rvngr zfdprv lvcr$ `f lgb$ lg pfnflf ;Cercvepf ledegrf `f cvrfdp cidpedvv8 Cercvepf ledegrf `f cvrfdp glpfrdgpeq nidiag{gp epreag{gp8 Gnfleirgrfg agcpirvlve `f zvpfrf8 Nsvrre flfcprecf ; /`fspedgp spv`fdelir cvszfc$ 2::0 ; Nfcgde{grfg gmrecvlpvree% ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg `fflfcpripfodec8 flgb$ ; Qecpir @ibrfg$ – Co$ ; S$ d$, 2::0$ – 27 cn$  

Zgrpfg 7.g ; lvcr$ dr$ 7.?$ – 2::0$ – 62 z$ ; aem$, pgb$ – A$ a$ `f pep$ – A$ zrf, A$per$ – X:0.7?:6^127$3/:=1$6%

Cin$ Dr

:0.7?:1  Flfcpripfodec e ngede flfcprecf ; Äd`rvngr zfdprv lvcr$ `f lgb$ lg pfnflf ;Prgdsairngpirvl flfcprec8 Ngede `f cvrfdp cidpedvv ; /`fspedgp spv`fdelir cv szfc$2::0 ; Nfcgde{grfg gmrecvlpvree% ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg `fflfcpripfodec8 flgb$ Qecpir @ibrfg$ – Co$ ; S$ d$, 2::0$ – 27 cn$ 

Zgrpfg g 2.g ; lvcr$ dr$ 5.72$ – 2::0$ – 30 z$ ; aem$, pgb$ – A$ a$ `f pep$ – A$ zrf ,A$ per$ – X:0.7?:1^

127$3/:=1$6%

Cin$ Dr

:0.7?:=  Flfcpripfodec e ngede flfcprecf ; Äd`rvngr zfdprv lvcr$ `f lgb$ lg pfnflf ;Nipigrf gsedcridf preag{gpf e nidiag{gpf8 Mfdfrgpirvl sedcrid ; /`fspedgp spv`fdelircv szfc$ 2::0 ; Nfcgde{grfg gmrecvlpvree% ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg`f flfcpripfodec8 flgb$ Qecpir @ibrfg$ – Co$ ; S$ d$, 2::0$ – 27 cn$ 

Zgrpfg g 3.g ; lvcr$ dr$ 73.71$ – 2::0$ – 3? z$ ; aem$, pgb$ – A$ a$ `f pep$ – A$zrf, A$ per$ – X:0.7?:=^

127$3/:=1$6%

Cin$ Dr

:0.7?:?  Fqe`fd"g cidpgbel äd gmrecvlpvr ; Äd`rvnre nfpi`ecf rfafrepir lg lvcr$zrgcpecf ; Zfdprv szfc$ 2?:3 – Oirpecvlpvr e qepecvlpvr ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Agc$ `f fcidinef$ Cgpf`rg fqe`fd cidpgbel8 gvp$ ; Flfdg Zfprfgdv,Lv`nelg Pi`iriq$ – Co$ ; S$ d$, 2::0$ – 2? z$ ; pgb$8 27 cn$ 

Bebleimr$ z$ 2= /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:?^

16=$7;13/:=1$6%

Cin$ Dr

:0.7?:5  Pfodilimeg crfpfree iqedflir e cgzredflir ; Äd`rvnre nfpi`ecf cv zreqerf lg

lvcr$ `f lgb$ lg szfc$ 2?:6 – [iipfodef ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Agc$ `f[iipfodef e Beipfodilimee$ Cgpf`rg ; [iipfodef Szfcegl8 flgb$ ; L$ Sicoerc$ – Co$ ;S$ d$, 2::0$ – 01 z$ ; aem$, pgb$8 27 cn$ 

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:5$:3$2::6

31:

Bebleimr$ z$ 03 /70 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?:5^

131$3/:=1$6%

Cin$ Dr

:0.7?7:  Edmedfref mfdfpec ; Äd`rvnre nfpi`ecf cv zreqerf lg lvcr$ `f lgb$ szfc$ 2?:?– Beipfodilimee gmrecilf szfcegle{grfg – Beipfodilimee äd {iipfodef ) Vdeq$ Gmrgr `f

Spgp `ed Nil`iqg$ Agc$ `f [iipfodef e Beipfodilimee$ Cgpf`rg Beipfodilimee äd[iipfodef8 flgb$ ; Levbiqe Cirfcoe, Qfrg Mrgdgce$ – Co$ ; S$ d$, 2::0$ – 06 z$ ; aem$,pgb$8 27 cn$ 

Bebleimr$ z$ 06 /77 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?7:^

137$70=/:=1$6%

Cin$ Dr

:0.7?77  Prgdsafr `f fnbreide, cvlpvre `f fsvpvre e afcvd`gef äd qepri ; Äd`rvnrenfpi`ecf cv zreqerf lg äd`fzlederfg lvcr$ `f lgb$ ; Zfdprv szfc$ 2?:? – Beipfodilimeegmrecilf, szfcegle{grfg – Beipfodilimee äd [iipfodef ) Vdeq$ Gmrgr `f Spgp `edNil`iqg$ Agc$ `f [iipfodef e Beipfodilimee$ Cgpf`rg Beipfodilimee äd [iipfodef8

flgb$ ; Qfrg Mrgdgce$ – Co$ ; S$ d$, 2::0$ – 02 z$ ; aem$, pgb$8 27 cn$ Bebleimr$ z$ 02 /75 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?77^

657$3/:=1$6%

Cin$ Dr

:0.7?72  Necribeilimef ; Äd`rvnre nfpi`ecf cv zreqerf lg lvcr$ `f lgb$ e lvcrvl `fsedf spppir zfdprv spv`fdee szfc$ 21:7 "Nf`ecedg qfpfredgr", 2=:7 "[iipfodef" e2?:? "Beipfodilimee gmrecilf" äd spv`efrfg cinzgrpenfdpflir "Fcilimegnecriirmgdesnflir" e "Edafceg e envdepgpfg" ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$Cgpf`rg `f fze{iipilimef8 flgb$ ; Repg Milbgd$ – Co$ ; S$ d$, 2::0$ – 02 z$ ; pgb$8 27cn$ 

Bebleimr$ z$ 07 /5 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?72^6=5/:=1$6%

Cin$ Dr

:0.7?73   Äd`rvnre nfpi`ecf zfdprv zrgcpecg `f zri`vcef ; Zfdprv szfc$ 7?:2"Ngdgmfnfdp" ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ Cgpf`rg "Ngdgmfnfdp"8 gvp$ ; G$Lepqed, Z$ Pineg, G$ :fspgciqscgeg,$$$ – Co$ ; S$ d$, 2::0$ – 30 z$ ; pgb$8 27 cn$ 

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?73^

16??$:72$0/:=1$6%

Cin$ Dr:0.7?70  Sprgpfmeg dgeidgl zfdprv @f{qilpgrfg @vrgbel ; Äd`rvnre nfpi`ecf

rfafrepir lg lvcr$ zrgcpecf zfdprv spv`fdee szfc$ 2?:7 – Gmridineg ) Vdeq$ Gmrgr `fSpgp `ed Nil`iqg$ Cgpf`rg `f zf`ilimef e Gmricoenef8 glcp$ ; Q$ Mo$ Vdmvrfgdv$ –Co$ ; S$ d$, 2::0$ – 7: z$8 27 cn$ 

Bebleimr$ z$ 7: /1 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?70^

3761$02/:=1$6%

Cin$ Dr

:0.7?76  Cglcvlvl prgdsairngpirvlve flfcprec ; Äd`rvngr nfpi`ec zfdprv lvcr$ `f cvrs lg

ibefcpvl "Ngede flfcprecf", `fspedgp spv`fdelir `f lg gd$ 3 szfc$ 75:0 – "Flfcpreaecgrfge gvpingpe{grfg gmrecvlpvree" ) Vdeq$ Gmrgr `f Spgp `ed Nil`iqg$ agc$ `f nfcgde{grf

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:5$:3$2::6

317

e gvpingpe{grf äd gmrecvlpvr$ Cgpf`rg ; Flfcpripfodecg8 flgb$ ; Qecpir @ibrfg$ – Co$ ;S$ d$, 2::0$ – 2? z$ ; aem$, pgb$8 27 cn$ 

Bebleimr$ z$ 75 /6 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?76^

127$370/:=1$6%

Cin$ Dr

:0.7?71  Glenfdpgrfg cv fdfrmef flfcprec ; Ed`ec$ nfpi`ecf cv zreqerf lg äd`fzlederfgzriefcpvlve `f cvrs zfdprv spv`fdee szfc$ 75:0 – "Flfcpreaecgrfg gmrecvlpvree" ) Vdeq$Gmrgr `f Spgp `ed Nil`iqg$ Agc$ `f Nfcgde{grf e gvpingpe{grf g gmrecvlpvree$Cgpf`rg "Flfcpreaecgrf e gvpingpe{grf g gmrecvlpvree"8 flgb$ ; E$ Qilfdpere, $$$ – Co$ ; S$d$, 2::0$ – 02 z$ ; aem$8 pgb$8 27 cn$ 

Bebleimr$ z$ 02 /73 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?71^

127$37/:=1$6%

Cin$ Dr

:0.7?7=    "  ; /6' % ; $ 2?:? – $.2$ "2-8 – 52-  2 ) $$ -$ . $ $

 $ 62    52-$ .($ 52-    628 $ ;! 7, & 5$ – .$ ; 5$ $, 2::0$ – 3: z$ ; pgb$8 27 cn$ Bebleimr$ z$ 3: /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?7=^

6=6/:=1$6%

Cin$ Dr

:0.7?7?   ; $    "$.$ $%$ – 2?:?$ %$.2$ "2-, – 52-  2  )  $$ -$ .  $ $  $ 2    "2-$ .($' 28 "$ ; !$ 3$ – .$ ; 5$ $, 2::0$ – 01 z$ ; pgb$8 27 cn$ 

Bebleimr$ z$ 03 /0 pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?7?^131$2/:=1$6%

Cin$ Dr

:0.7?75  1'  ' ;     $ 7?:1 "52-  '   " ) $$ -$ . $ $ .($ "2$ '8 "$ ; ;$ $ =,3$ !$ ;, !$ $$ 5-, ‡ – .$ ; 5$ $, 2::0$ – 27 cn$ 

/ 7$ – 2::0$ – 3? z$ ; pgb$ – Bebleimr$ z$ 3= /0 pep$%$ – A$ a$ `f pep$ – A$ zrf ,A$ per$ – X:0.7?75^

16=$7/:=1$6%

Cin$ Dr

:0.7?2:  ; $    "$    $; 2?:7 – -8 2?:3 – 0  - ) $$ -$. $ $ .($ '  -28 $ ; !$ $$ -, 5$$ !#, ?$ %$ , ‡ – .$ ; 5$ $, 2::0$ – 27 cn$ 

; O 7.7:$ – 2::0$ – 6: z$ ; pgb$ – Bebleimr$ z$ 00 /1 pep$%$ – A$ a$ `f pep$ –A$ zrf, A$ per$ – X:0.7?2:^

137$0/:=1$6%

Cin$ Dr

:0.7?27  Rgeidvl :pfagd Qi` ) gvp$ Xpfxpvlve^ ; Mremirf Pfslgrv8 cidcfzeg mrga$ ;Zfprv Rg`v$ – XCo$^ ; Mrgafng Lebres, X2::0^$ – X33^ z$ ; el$ cilir$8 70 x 27 cn$ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

312

Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?27^. . 7$ Rgeidvl pfagd Qi`  – Nil`iqg – Espiref$

5:?/0=?.27%

Cin$ Dr

:0.7?22  Zseoecvl Vngd – @vrfrf e Szfrgd ) Cfdprvl Df.mvqfrdgnfdpgl `edNil`iqg "Zripfceg Zseoecvlve Vngd" ZriVngd Nil`iqg$ – Co$ ; Bids Iaaecfs, 2::2$– 0: z$8 2: cn$ 

A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.52?.33.7A$ zrf, 3:: fx$ – X:0.7?22^. . 7$ Zseoegpref – Zseoecvl Vngd$

171$?5.::?$7;765$56/:?2%

Cin$ Dr

:0.7?23  ;  – 5/   ) / =  $ "Zripfceg Zseoecvlve Vngd" ZriVngd Nil`iqg$ – .$ ; Bids Iaaecfs,

2::2$ – 31, X7^ z$8 2: cn$ A$ a$ `f pep$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe Siris Nil`iqgESBD 55=6.52?.30._A$ zrf, 6:: fx$ – X:0.7?23^. . 7$ Zseoegpref – Zseoecvl Vngd$

171$?5.::?$7;765$56/:?2%>717$7

Cin$ Dr

:0.7?20  Moe`vl Irmgde{gefe Dgevdelir Vdepf äd ädprfbre e rszvdsvre ) Irm$Dgevdelir Vdepf8 Sfceg rflgee cv zvblecvl e ciir`$ gmfdeelir ZDV@ Nil`iqg8 gvp$cvlfm$ ; Lv`nelg >âmgdv$ – Co$ ; VD@Z, 2::7$ – =2 z$8 2: cn$

Bebleimr$ z$ 11 /7: pep$%A$ zrf, A$ per$ – X:0.7?20^. . 7$ Irmgde{g eg Dg evdelir Vdepf$

307$723

Cin$ Dr

:0.7?26  >#  8"G2      2    2 )  8-$8"G2  8 ($ 8$ 88  8 $ ; % , 3+ =-$ – .$ ; VD@Z, 2::7$ – =2 z$8 2: cn$

Bebleimr$ z$ 11 /72 pep$%A$ zrf, A$ per$ – X:0.7?26^. . 7$ Irmgde{g eg Dg evdelir Vdepf /rvs$%$

307$723Cin$ Dr

:0.7?21  I svp  espiree `f svccfs ) Zriefcpvl Edqfspeee e Sfrqecee Rvrglf8 gvp$ e`fee ;Emir Mirgiq8 cigvp$ ; Ngredg Grsfdf, Elef Bvkir, Qepglef Cvder, $$$8 rf`$.glcp$ ;Decilgf Nesgel$ – Co$ ; Bids Iaaecfs, 2::0$ – 2: cn$

Cgrpfg 7.g$ – 2::0$ – =2 z$ ; el$ cilir$ – Gzgrf cv svzirpvl Zriefcpvlve"Edqfspeee e Sfrqecee Rvrglf"$ – A$ zrf, A$ per$ – X:0.7?21^

. . 7$ Gagcfre – Sfrqecee rvrglf$330$:72/0=?.22%

Cin$ Dr

:0.7?2=  Bv{, Sfrmofe 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

313

&- ;   77 ; !#/8   72 ; ) ; 1. ' $ $ ) Sfrmofe Bv{$ – XCo$ ; S$ d$,^ 2::2$ – 338 36 z$8 76 cn$

Gvp$ dv fspf ed`ecgp zf ciz$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ –Cgrpf "qglfp" /"#"%

ESBD 55=6.52?.37.6A$ zrf, A$ per$ – X:0.7?2=^. . 7$ Lenbg rinâd  zfdprv gliledmqe$

?77$736$7-203Cin$ Dr

:0.7?2?  Slkgd, @iedg Mrekelf {elfe ; Xzif{ee zfdprv cizee^ ) @iedg Sl kgd8 el$ ; Ilmg Lfgcfdci$ – Co$ ;

Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 7:, X7:^ z$ ; el$ cilir$8 7= cn$ – /Cil$"Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?5.5A$ zrf, A$ per$ – X:0.7?2?^

?27$736$7.7.53 Sl kgd

Cin$ Dr 02377

:0.7?25  Pini{fe, MofirmofCgrvl cv nfrf ; Xzif{ee zfdprv cizee^ ) Mofirmof Pini{fe8 el$ ; Lv`nelg

:fqcfdci$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 71, X0^ z$ ; el$ cilir$87= cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.15:.2A$ zrf, A$ per$ – X:0.7?25^

?27$736$7.7.53 Pini{fe

Cin$ Dr 02372

:0.7?3:  @gnegd, Leqev 

Gpfzp vd grece ; Xzif{ee zfdprv cizee^ ) Leqev @gnegd8 el$ ; Qecpireg Rg$ – Co$ ;Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 76, X7^ z$ ; el$ cilir$8 7= cn$ – /Cil$"Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?6.1A$ zrf, A$ per$ – X:0.7?3:^

?27$736$7/0=?%.7.53 @gnegd

Cin$ Dr 023:=

:0.7?37  Dfgmv, Decilgf Bgsnvl cv Scvaev Riv ; Xzif{ee zfdprv cizee^ ) Decilgf Dfgmv8 el$ ; Lv`nelg

:fqcfdci$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X75^ z$ ; el$ cilir$8 7=

cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%ESBD 55=6.15.1??.:A$ zrf, A$ per$ – X:0.7?37^

?27$736$7.7.53 Dfgmv

Cin$ Dr 0237:

:0.7?32  Grmof{e, Pv`ir Pâlogrvl zf`fzsep ; Xzif{ee zfdprv cizee^ ) Pv`ir Grmof{e8 el$ ; Spflg @gngscoed.

Zizg$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X71^ z$ ; el$ cilir$8 7= cn$– /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?:.6

A$ zrf, A$ per$ – X:0.7?32^ ?27$736$7.7.53 Grmof{e

Cin$ Dr 023:2

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

310

 :0.7?33  Cgssegd, Dedg 

Coezvre og{lee zfdprv cizee ; Xzif{ee zfdprv cizee^ ) Dedg Cgssegd8 el$ ; IlmgMircfgm$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$8 7=cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?7.3A$ zrf, A$ per$ – X:0.7?33^

?27$736$7/0=?%.7.53 CgssegdCin$ Dr 023:3

:0.7?30  Ceicgdv, Gvrfl Vdcoevl nfv Zcgl ; Xzif{ee zfdprv cizee^ ) Gvrfl Ceicgdv8 el$ ; Sfrmofe

Sgnsidiq$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$87= cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?0.?A$ zrf, A$ per$ – X:0.7?30^

?27$736$7/0=?%.7.53 Ceicgdv

Cin$ Dr 023:1

:0.7?36  @gbekg, Decilgf Bid`gre cv nipir ; Xzif{ee zfdprv cizee^ ) Decilgf @gbekg8 el$ ; Qeilfpg @gbekg$ –

Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$8 7= cn$ – /Cil$"Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?3._A$ zrf, A$ per$ – X:0.7?36^

?27$736$7/0=?%.7.53 @gbekg

Cin$ Dr 023:6

:0.7?31  Nfledfscv, Mgbreflg 

Agravreelf {bvrpigrf ; Xzif{ee zfdprv cizee^ ) Mgbreflg Nfledfscv8 el$ ; IlmgMircfgm$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$8 7=cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.=:=.:A$ zrf, A$ per$ – X:0.7?31^

?27$736$7.7.53 Nfledfscv

Cin$ Dr 023:5

:0.7?3=  Dgvn, Mfllv Gg.e Sgd`g ; Xzif{ee zfdprv cizee^ ) Mfllv Dgvn8 el$ ; Sfrmofe Sgnsidiq$ – Co$

; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$8 7= cn$ – /Cil$

"Zif{ee `f sfgng qigspr"%ESBD 55=6.15.1?=.2A$ zrf, A$ per$ – X:0.7?3=^

?27$736$7.7.53 Dgvn

Cin$ Dr 02373

:0.7?3?  Cilfsdec, Evref Cf qesfg{ lfvl9 ; Xzif{ee zfdprv cizee^ ) Evref Cilfsdec8 el$ ; Qecpireg Bgrbgri$ –

Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$8 7= cn$ – /Cil$"Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?2.7

A$ zrf, A$ per$ – X:0.7?3?^ ?27$736$7/0=?%.7.53 Cilfsdec

Cin$ Dr 023:0

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:5$:3$2::6

316

:0.7?35  @rgminer, Cidspgdped Ircofsprg nedvdgp ; Xzif{ee zfdprv cizee^ ) Cidspgdped @rgminer8 el$ ; Gdgpil

Snâlfgfq$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – X76^ z$ ; el$ cilir$87= cn$ – /Cil$ "Zif{ee `f sfgng qigspr"%

ESBD 55=6.15.1?1.0A$ zrf, A$ per$ – X:0.7?35^

?27$736$7/0=?%.7.53 @rgminer

Cin$ Dr 023:?

:0.7?0:  Bvpdgrv, Neogflg Gplfpesn ; Zrfmperfg zriafseidgl g spv`fdelir agc$ `f f`vcgef ae{ec e szirp

 ) Neogflg Bvpdgrv$ – Co$ ; "Qgledfx", 2::0$ – 7?1, X7^ z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 7=6.7=? /222 pep$%ESBD 55=6.5?::.?.2A$ zrf, 6: fx$ – X:0.7?0:^. . 7$ Gplfpesn – Zrfm perf zriafseidgl $

=51$?50$2;3=?$721/:=6%

Cin$ Dr

:0.7?07  Ngapfe, Cgrnfd Nfpfirilimef ; Xzfdprv v{vl spv`fdelir^ ) Cgrnfd Ngapfe, Lelegdg :frbgd,

Cidspgdped Bvpg$ – Co$ ; Qgledfx, 2::0 /Pezimr$ "Iqe`evs"%$ – 73:, X7?^ z$ ; aem$, aem$cilir$, pgb$8 20 cn$

Bebleimr$ z$ 725.73: /32 pep$%ESBD 55=6.5?02.7.6A$ zrf, 7:: fx$ – X:0.7?07^. . 7$ Nfpfirilimef$

667$6/:=6$?%

Cin$ Dr

:0.7?02  Cinfr"vl fxpfreir gl Rfzvblecee Nil`iqg > Fxpfrdgl prg`f ia pof Rfzvblec iaNil`iqg ; Gdvgr spgpespec, $$$ ) @fz$ Spgpespec e Siceilimef gl Rfz$ Nil`iqg$ – Co$ ;Spgpespecg, 2::0 /Pezimr$ "Crei" SG%$ – =2? z$ ; pgb$8 3: cn$ – /Spgpespecg Nil`iqfe%

$$$ 2::7.2::3$ – 2::0$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – ESBD 55=6.5?2?.3.2 ;A$ zrf, 76: fx$ – X:0.7?02^

. . 7$ Cinfr  fxpfreir – Nil`iqg – @gpf spgpespecf$335$6/0=?%/:?3$07%>736$7>777

Cin$ Dr 7616

:0.7?03  I-Bregd, Zgprech Ngfsprv e cingd`gdp ; Xringd ; prg`$ `ed fdml$ ; vd aeln `f Zfpfr ]fer^ ) 

Zgprech I-Bregd8 prg`$ ; Crespegd Bvcoev8 cidcfzeg mrga$ g cil$ e ciz$ ; Qlg`ener[nffq$ – Co$ ; S$ d$8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ –62?, X0^ z$8 7? cn$ – /Fcrgde{re `f svccfs ) cil$ edeegp e ciir`$ ; @gd Qe`rgcv8 70%

Pep$ irem$ ; Ngspfr gd` Cinngd`frESBD 5=3.1=6.773.5 /Lepfrg Edpfrdgeidgl%A$ zrf, 2::: fx$ – X:0.7?03^. . 7$ Ringdf fcrgde{gpf$

?27$777.37I-Bregd;=57$03

Cin$ Dr 0236?

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:5$:3$2::6

311

:0.7?00  Kflfscv, RgesgQglireaecgrfg e fxfrsgrfg fxzfrefdfe gafcpeqf lg cizee `f qârsp zrfcilgr 

ngrf e cilgr nec ; Xnidimr$^ ) Rgesg Kflfscv, Zfprv Kflfscv8 Edsp$ `f :peedf glfF`vcgefe, Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ – XCo$ ; S$ d$, 2::0^$ – 700 z$ ;pgb$8 2: cn$

Rf{$ ; lb$ rvs$ – Bebleimr$ z$ 73:.737 /67 pep$%ESBD 55=6.527.3=._ /Cfdprvl F`$.zilemr$ gl VZS "Eid Crfgdm"%

A$ zrf, fx$ – X:0.7?00^. . 7$ Zseoilimef – Gafcpf – Cizee$ 2$ Gafcpeqepgpf – Cizee – Gszfcp zseoilimec$

765$502.:63$2

Cin$ Dr

:0.7?06  Afpedevc, Q$ Rfairng fcidinec e enzgcpvl fe gsvzrg avdceidree zeffe aedgdcegrf `ed

Nil`iqg ) Q$ Afpedevc, S$ Nvdpfgdv$ – Co$ ; Sfp Prei, 2::0$ – 22: z$ ; aem$, pgb$8 27 cn$Bebleimr$ lg saârepvl cinzgrpenfdpflir e äd dipflf `f svbsilESBD 55=6.5?71.2.3A$ zrf, 07 fx$ – X:0.7?06^. . 7$ Zeg g aedgdcegr  – Rfairnf$ 2$ Rfairnf fcidinecf – Zeg g aedgdcegr $

331$=1;33?$20$:27$?/0=?%Cin$ Dr

:0.7?01  ), ($ 5/"    ;   2'-     

) $ 3 $ – .$ ; @fseCinZlvs, 2::0$ – 7=1 z$8 22 cn$Bebleimr$ z$ 7=3.7=1 /65 pep$% e äd dipflf `f svbsilESBD 55=6.5?0=.:.3A$ zrf, 7:: fx$ – X:0.7?01^. . 7$ Pfriresn – Cidpril – N svre zrfqfdpeqf /rvs$%$

303$3)$=

Cin$ Dr

:0.7?0=  Bilbicfgdv, Gmlge`g Enzgcpvl cinvdecree cv g`vlpvl gsvzrg `f{qilpree edpflfcpvglf äd `eafrepf

zfreig`f glf idpimfdf{fe ; 75$::$:= Zseoilimef zf`gmimec ; Gvpirfa$ gl pf{fe `f`icpir ogbelepgp äd zseoilimef ) Gmlge`g Bilbicfgdv8 Vdeq$ Zf`gmimec `f Spgp "E$Crfgdm"$ – 32 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2?.37 /3= pep$%X:0.7?0=^

765$522$2=;371$1/:03$2%

Cin$ Dr

:0.7?0?  Mremire", Cirdfleg Ngdgmfnfdpvl sespfnvlve `f crf`ep gl Rfzvblecee Nil`iqg äd zfreig`g `fprgd{eef ; Szfc$ ; :?$::$:6 – Fcid$ e ngdgmfnfdp /äd rgnvr% ; Gvpirfa$ gl pf{fe `f`icpir äd p$ fcid$ ) Cirdfleg Mremire8 Vdeq$ Lebfr Edp$ `ed Nil`iqg$ – Co$ ; S$ d$,2::0$ – 3: z$ ; aem$, pgb$8 27 cn$

Bebleimr$ z$ 2= /76 pep$% e äd dipflf `f svbsilX:0.7?0?^

331$==;16?$:72$0/0=?%

Cin$ Dr

:0.7?05  Zlifpfgdv, Cidspgdped G$ @f{qilpgrfg `eafrfdegp g cgzgcepee `f air.qepf{ äd zrfmperfg

aipbglepelir kvdeire, qârspg 71.7= gde ; Szfc$ 73$::$:0 – Pfireg e nfpi`ecg f`vcgefeae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `f rfcvzfrgrf ; Gvpirfa$ gl pf{fe `f

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

31=

`icpir äd zf`gmimef ) Cidspgdped G$ Zlifpfgdv8 Edsp$ Dg$ `f F`vcgef e Szirp glRfz$ Nil`iqg$ – Co$ ; S$ d$, 2::6$ – 2= z$ ; pgb$8 27 cn$

Bebleimr$ z$ 23.20 /72 pep$ `f lvcr$ glf gvp$%X:0.7?05^

=51$332/:03$2%

Cin$ Dr

:0.7?6:  Ngrmgredp, Gdg Flepg zilepec `ed Rfzvblecg Nil`iqg ; gszfcpf glf airnree e `f{qilpree ;Szfc$ ; 23$::$:7 – Pfireg, nfpi`ilimeg e esp$ zilepilimefe8 edsp$ e zricfsf zilepecf ;Gvpirfa$ gl pf{fe `f `icpir äd p$ zilepecf ) Gdg Ngrmgredp8 Vdeq$ `f Spgp `ed Nil`iqg$Agc$ `f Rflgee Edp$ :peedf Zilepecf e G`nedesprgpeqf$ – Co$ ; S$ d$, 2::0$ – 2: z$8 27cn$

Bebleimr$ z$ 7= /5 pep$%X:0.7?6:^

32$::7/:03$2%

Cin$ Dr 200

:0.7?67  Ziz, Decilgf D$ 

Zrfmperfg gplfpec zileqglfdp g flfqelir `ed ceclvl mendg{egl äd bg{gcidedvpvrelir f`vcgeidglf cv fafcp nvlpelgpfrgl `f edsprverf ; Szfc$ 73$::$:0 – Pfirege nfpi`ecg f`vcgefe ae{ecf, gdprfdgnfdpvlve szirpeq e cvlpvree ae{ecf `f rfcvzfrgrf ;Gvpirfa$ gl pf{fe `f `icpir äd zf`gmimef ) Decilgf D$ Ziz8 Edsp$ Dg $ `f f`vcgefeAe{ec e Szirp gl Rfz$ Nil`iqg$ – Co$ ; S$ d$, 2::6$ – 2? z$ ; pgb$8 27 cn$

Bebleimr$ z$ 23.26 /72 pep$%X:0.7?67^

=51$:72$7/:03$2%

Cin$ Dr

:0.7?62  Jperbv, Pepvs [fcf ziqfpe e `igr vdg cv nedcevde ; Xziqfpe äd qfrsvre^ ) Pepvs :perbv – Co$

; Vdeqfrsvl, 2::0$ – 10 z$ ; el$8 2: cn$ESBD 55=6.500.1=.7A$ zrf, 6 ::: fx$ – X:0.7?62^

?27$736$7/0=?%.7 :perbv

Cin$ Dr 0315

:0.7?63  Gmrecvlpvrg Rfzvblecee Nil`iqg > %/  2  "  ; Xpgb$ spgpespecf^ ) @fz$ Spgpespec e Siceilimef gl Rfz$ Nil`iqg8 cil$ rf`$ ;Q$ Qglciq /zrf$%, $$$ – Co$ ; Spgpespecg, 2::0 /Pezimr$ S$G$ "Crei"%$ – 25 cn$ –/Spgpespecg Nil`iqfe%

2::0$ – 2::0$ – 76= z$ ; aem$ cilir$, pgb$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – ESBD55=6.5?2?.0.: ; A$ zrf, 26: fx$ – X:0.7?63^

. . 7$ Gmrecvlpvr  – Nil`iqg – Pgbflf spgpespecf$ 13/0=?%/:?3$07%>736$7>717$7

Cin$ Dr 7137

:0.7?60  Ngpfngpec  ; Pfspf svngpeqf zfdprv ceclvl mendg{egl ) Lgresg Gqrgn,Mgbreflg Sfleqfsprv, Dgpgleg Nilidevc, Gleidg Snâdpâd$ – Co$ ; XRfbfl^, 2::0/Pezimr$ ÄE "Gledg Shirioi`iqg"%$ – 722 z$8 20 cn$

ESBD 55=6.5=77.2.7A$ zrf, =6: fx$ – X:0.7?60^. . 7$ Ngpfngpec  – Pfspf$

67/:=5%

Cin$ Dr

:0.7?66  Ng{fd Ovsde G$ gl Ningde 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

31?

Prgpgnfdpvl irpi`idpec g `fairngeelir {idfe iri.ngxeli.agceglf lg zgcefdeecv `fszecpvre vdelgpfrglf glf bv{fe e zglgpvlve ; 70$::$27 Spingpilimef ; Gvpirfa$pf{fe `f `icpir äd p$ nf`ecglf ) Ng{fd Ovsde G$ gl Ningde8 Vdeq$ `f Spgp `fNf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; S$ d$, 2::0$ – 73, X7^ z$ ; aem$8 2:cn$

Bebleimr$ z$ 70 /6 pep$%X:0.7?66^

X171$376(171$37=^.::=.:?5$23/:03$2%Cin$ Dr 751):0

:0.7?61  Ricg, Qlg`ener Dievde `f mfilimef espirec ; /Svzl$ lg moe`gkvl nv{fgl% ) Qlg`ener Ricg8

Nv{fvl Dg$ `f Fpdimrgaef e Esp$ Dgpvrgl$ – Co$ ; S$ d$, 2::0$ – 36 z$ ; aem$8 2: cn$Bebleimr$ z$ 30 /= pep$%ESBD 55=6.56::.?.1 /zfrs$ ae{ec%A$ zrf, 6: fx$ – X:0.7?61^. . 7$ Mfilimef espirec $

667$=

Cin$ Dr

:0.7?6=  Ngregd, Fvmfd B$ Bgsnflf espfelir ) Fvmfd B$ Ngregd8 el$ ; Spflg @gngscoed.Zizg8 ciz$ ;

Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – 2:= z$ ; el$8 2:cn$ – /Bebl$ zfdprv pie cizeee%

ESBD 55=6.15.=:?.5 /äd ciz$%A$ zrf, A$ per$ – X:0.7?6=^. . 7$ Bgsnf$

?27$736$7.303.53 Ngregd

Cin$ Dr 02351

:0.7?6?   Äd`rvngr zfdprv cidprilvl pvbfrcvli{fe zfdprv avrde{iree `f gsespfd nf`ecgl zrengr ; Zfdprv relf `ed rfmevdfg fvrizfgd g INS cv i edce`fd nf`efe ädglp g pvbfrcvli{fe ) Edsp$ `f Ape{eizdfvnilimef, Zrimr$ Dg$ `f Cidpril glPvbfrcvli{fe8 cin$ rf`$ ; Desog Gognf`, $$$$ – Co$ ; ]irl` Ofglpo Irm$, 2::0/Cinbedgpvl Zilemr$%$ – 60 z$ ; el$, pgb$8 2: cn$ – /Pvbfrcvli{g%

Bebleimr$ z$ 6=.6? /7? pep$%$ – A$ a$ `f pep$ – Gzgrf cv szrekedvl Gmfdefe SpgpflirVdepf zfdprv @f{qilpgrf Edp$ /VSGE@%

Brigp A$ zrf, A$ per$ – X:0.7?6?^. . 7$ Bile – Pvbfrcvli{  – Äd`rvngrf$

171$20.::2$6/:31%Cin$ Dr

:0.7?65  Svspgedgblf Pivresn @fqfliznfdp Sprgpfmu ia pof Rfzvblec ia Nil`iqg,2::3.2:76 ) @fz$ ia Pivresn @fqfliznfdp ia pof Rfz$ ia Nil`iqg$ – Co$ ; S$ d$,2::6 /Cinbedgpvl Zilemr$%$ – =2, X2^ z$ ; pgb$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7?65^. . 7$ Pvresn – @f{qilpgrf – Nil`iqg /fdml$%$ 2$ @f{qilpgrfg pvresnvlve – 

Sprgpfmee, 2::3.2:76 – Nil`iqg /fdml$%$33?$0?/0=?%

Cin$ Dr

:0.7?1:  Bv{edscoe, F$ 

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

315

Airngrfg cvlpvree fcilimecf flfnfdpgrf lg cizeee `f qârsp zrfcilgr ngrf/6.= gde% ) F$ Bv{edscoe, C$ Gd`id8 Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ – Co$ ;Vdeqfrsepgs, 2::0 /Pezimr$ VZS "Eid Crfgdm"%$ – 757 z$ ; `egmr$, aem$, pgb$8 2: cn$

Rf{$ ; lb$ fdml$, rvs$ – Bebleimr$ z$ 760.710 /720 pep$%ESBD 55=6.573.:5.7A$ zrf, 2:: fx$ – X:0.7?1:^. . 7$ Airngrfg zfrsidglep  ee – Cvlpvrg fcilimec $

3=$:33;3=3/:=2%Cin$ Dr

:0.7?17  Lesdec, Gdmflg Fpgzf, cvrfdpf e cidcfzee äd fqilveg espireimrgaefe vdeqfrsglf ; /svzirp `f

cvrs% ) Gdmflg Lesdec8 Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm" `ed Coeedv$ Agc$ Esp$e Fpdizf`gmimef$ Lgb$ "Zriblfnf `f cfrcfpgrf g espirefe äd ädq$ svz$"$ – Co$ ; VZS"Eid Crfgdm", 2::0$ – 2: cn$

Zgrpfg 7.g ; Zfreig`g gdpec$ – 2::0$ – 7=: z$ ; pgb$ – Bebleimr$ z$ 71=.7=: elg saârepvl pfnflir$ – ESBD 55=6.527.1?._ ; A$ zrf, 7:: fx$ – X:0.7?17^

. . 7$ Espireimrgaef vdeqfrsgl , zfreig`g gdpec $53:/7::%":):6"/:=6$?%

Cin$ Dr

:0.7?12  Mv"v, Fvmfdeg Lebri `e lfppvrg epglegdg ; Xzfdprv v{vl spv`fd elir^ ) Fvmfdeg Mvv8 rfsz$ f`$ ;

D$ Creqcfgdscoe$ – Co$ ; VZS "Eid Crfgdm", 2::3$ – 7?= z$8 2: cn$A$ zrf, 7:: fx$ – X:0.7?12^. . 7$ Lenbg epglegd $

?77$737$7/:=6%

:0.7?13  Coercoed, Ilmg 

Nfpi`ecg zrf`ree edairngpecee ) Ilmg Coercoed8 Ned$ F`vcgefe gl Rfz$Nil`iqg$ Vdeq$ Zf`gmimec `f Spgp "Eid Crfgdm"$ – Co$ ; VZS "Eid Crfgdm", 2::0$– 25 cn$

Zgrpfg 7.g$ – 2::0$ – 776 z$ ; aem$, pgb$ – Bebleimr$ z$772.776 /60 pep$% e äddipflf `f svbsil$ – ESBD 55=6.527.=3.1 ; A$ zrf, 6: fx$ – X:0.7?13^

. . 7$ Edairngpec  – Nfpi`ecg zrf` ree$3=2$?::$0$:01$71

Cin$ Dr

:0.7?10  Bf"ev, Nercfg @frngpiqfdfrilimeg äd pfspf ; Cvlfm$ `f pfspf ) Nercfg Bf ev, Mofirmof

Nvfp, Dedg Aei`iriqg8 Vdeq$ `f Spgp `f Nf`eced e Agrngcef "Decilgf Pfspfnegdv"`ed Rfz$ Nil`iqg$ Cgpf`rg @frngpiqfdfrilimef$ – Co$ ; Cfdprvl F`$.zilemr$"Nf`ecedg", 2::0$ – 7=1 z$8 2: cn$

ESBD 55=6.57?.21.3A$ zrf, 3:: fx$ – X:0.7?10^. . 7$ @frngpiqfdfrilimef – Pfspf$

171$6(171$5=/:=5%

Cin$ Dr

:0.7?16  Moe`eren, Mo$ Civrsf `f Coervrmef ) Mo$ Moe`eren, E$ Ngoiqece, M$ Cidv8 L-Vdeq$ `-Fpgp `f

Nå`fcedf fp Zogrngcef "Decilgf Pfspfnegdv"$ Cogerf `f coervrmef Dr 7 "DecilgfGdfspeg`e"$ – Co$ ; CFZ "Nf`ecedg", 2::0$ – 210 z$ ; pgb$8 2: cn$

Bebleimr$ z$ 213.210 /01 pep$%ESBD 55=6.57?.7=.0

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=:

A$ zrf, 7:: fx$ – X:0.7?16^. . 7$ Coervrmef$

17=/:=6$?%>733$7

Cin$ Dr

:0.7?11  Cirlpfgdv, Neoge @egmdispecvl `eafrfdegl e prgpgnfdpvl g`fcqgp gl lf{evdelir `f dfrqe zfreafrece

 äd `eafrepf prgvngpesnf glf licinipirvlve ; /Glicvevdf gdeqfrsgr% ; =: gde X`f lgdgpfrfg zriafsirvlve vdeq$ Neoge Cirlpfgdv^ ) Neoge Cirlpfgdv8 Vdeq$ `f Spgp `fNf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$ ; Cfdprvl F`$.zilemr$ "Nf`ecedg",2::0$ – 02 z$8 27 cn$ – /Sgqgde.nf`ece elvpre%

Pep$ zf ciz$ ; Neogel Cirlpfgdv$ – Pfxpf ; lb$ rin$, rvs$ – Lespg lvcr$ zvbl$ `fzriafsirvl vdeq$ Neoge Cirlpfgdv z$ 2?.02

A$ zrf, A$ per$ – X:0.7?11^. . 7$ Prgvngpilimef$

X171$?(525 Cirlpfgdv^/:7%

Cin$ Dr 777

:0.570  "Zriblfnf gcpvglf äd rg`eiengmespecg sespfnvlve cgr`eiqgscvlgr", cida$

/7:8 2::08 Coeedv%$ Zriblfnf gcpvglf äd rg`eiengmespecg sespfnvlve cgr`eiqgscvlgr; ngpfreglflf cida$ g 7:.g gd$ g nf`ecelir engmepe `ed Rfz$ Nil`iqg, 75 diefnb$ 2::0 ) rf`$ p$ ; Q$ Qildfgdscoe, $$$ – Co$ ; C$F$.Z$ "Nf`ecedg", 2::0$ – 765 z$ ; aem$, pgb$8 27cn$

Gdpfpep$ ; Gsic$ nf`ecelir engmepe e rg`eipfrgzfve$ – Pfxpf ; lb$ rin$, rvs$ –Rf{$ ; lb$ rin$, fdml$ – Bebleimr$ lg saârepvl grp$

ESBD 55=6.57?.2=.7A$ zrf, 2:: fx$ – X:0.7?1=^. . 7$ Rg`eiengmespec  – Sespfnvl cgr`eiqgscvlgr$ 2$ Sespfnvl cgr`eiqgscvlgr 

– @egmdispec$171$7.:=/:?2%>736$7>717$7

Cin$ Dr 671

:0.7?1?  Fze`fneilimeg äd pfspf ) Q$ Zrescgrv, N$ Bgrgbg, Q$ Mâlc, $$$8 svb rf`$ ;Qeirfl Zrescgrv8 Vdeq$ `f Spgp `f nf`eced e Agrngcef "Decilgf Pfspfnegdv"$ – Co$; CFZ "Nf`ecedg", 2::0$ – 75= z$ ; pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ESBD 55=6.57?.70._A$ zrf, 2:: fx$ – X:0.7?1?^. . 7$ Fze`fneilimef – Pfspf$

171$5.:31$2/:=5%

Cin$ Dr 2=?

:0.7?15  Cirlgp, G$ Zriblfngr lg gdgle{g ngpfngpec ) G$ Cirlgp8 Vdeq$ `f Spgp `ed Nil`iqg$Cgpf`rg Gdgle{ Ngpfngpec e Fcvgee @eafrfdeglf$ – Co$ ; CFZ VSN, 2::0$ – 1= z$825 cn$

Bebleimr$ z$ 11 /5 pep$%ESBD 55=6.=:.0=3.6A$ zrf, 6:fx$ – X:0.7?15^

67=$7)$6/:=1$6%

Cin$ Dr 51

:0.7?=:  ), ($ =$

7(- ; %  "/ ; '"$.$ " )  $ $38 $ -$ .$ .($ ($   $ – .$ ; $.-$$ $ -$ ., 2::0$ – 7:3 z$ ; aem$, pgb$8 2: cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=7

Bebleimr$ z$ 55.7:7 /32 pep$%ESBD 55=6.=:.01:.3A$ zrf, 6: fx$ – X:0.7?=:^. . 7$ Szirpvre `f zvpfrf /rvs$%$

=51$?50/:=6$?%

Cin$ Dr ?6

:0.7?=7  , $ $ $2 2   "  ; -$ ) $ !$ $',$$ $$ &8 $ -$ .$  $ 2    2$ 2-$ .($ $  7-$ 2$ – .$ ; $.-$ $ $ -$ ., 2::0$ – 2?= z$ ; aem$,pgb$8 2: cn$

Bebleimr$ z$ 2?2.2?6 /11 pep$%ESBD 55=6.=:.0=7.5A$ zrf, 6:: fx$ – X:0.7?=7^Oe`ricoeneg râvrelir nece `ed Rfzvblecg Nil`iqg$. . 7$ Oe`ricoeneg râvrelir – Nil`iqg /rvs$%$ 2$ Râvre – Nil`iqg – 

Oe`ricoenef$661$770;661$63/0=?%

Cin$ Dr 765.:0

:0.7?=2  Gdgle{g Mfd`fr g Lfmeslgefe Rfzvblecee Nil`iqg > $   /  "  ) Fvmfd Isnicofscv, @edg Ripgrcevc,Fcgpfredg Ngr`griqece, $$$ – Co$ ; VDEAFN, 2::0$ – 678 6= z$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – Zgm$ zgrgl$ – Cgrpf "qglfp" /"#"%$ –Bebleimr$ äd dipflf `f svbsil

ESBD 55=6.=:.0=2.=A$ zrf, 2:: fx$ – X:0.7?=2^. . 7$ Mfd`fr – Lfmeslg efe – Nil`iqg – Gdgle{ $ 2$ @rfzpvrelf invlve – 

Mfd`fr – Nil`iqg – Gdgle{  lfmeslg efe$X302$=2)$=3(307$237$70^/0=?%;371$301$2>736$7>717$7

Cin$ Dr

:0.7?=3  Sgmge`gc, Ngreg Cfrcfpre izfrgeidglf ; Xzfdprv v{vl spv`fdelir^ ) Ngreg Sgmge`gc, Qglfrev

Vdmvrfgdv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Ngpfngpec e Edairngpec$ Cgpf`rgNgpfngpec Gzlecgp$ – Co$ ; CFZ VSN, 2::0$ – 256 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 2?= /23 pep$%$ – Ed`$ z$ 2??.257ESBD 55=6.=:.01?.:A$ zrf, 6:(76: fx$ – X:0.7?=3^. . 7$ Ngpfngpec  gzlecgp  – Cfrcfp re izfrg eidglf$ 2$ Cfrcfp re 

izfrg eidglf – Ngpfngpec $675$?/:=6$?%

Cin$ Dr 5:

:0.7?=0  Lvzfg, Glag _fdeg Prgdsairnre glf beicinzvelir zricfsge äd sciz glenfdpgr ; /Zrflfmfre% ) 

Glag _fdeg Lvzfg8 Vdeq$ `f Spgp `ed Nil`iqg$ – Co$ ; CFZ VSN, 2::0$ – 30= z$ ; aem$,pgb$8 26 cn$

Bebleimr$ z$ 3:3.3:0 /30 pep$% e lg saârepvl cgz$ESBD 55=6.=:.0=:.:A$ zrf, 6:(6: fx$ – X:0.7?=0^. . 7$ Beicinzv e – Zricfsgrfg glenfdpflir$

6==$776;13=$:0/:=6%

Cin$ Dr 53/71=):0%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=2

:0.7?=6  Coerel, Neoge Ceqele{gceód `f FszgEg$ Mfimrgaeg ) Neoge Coerel8 Vdeq$ `f Spgp `ed Nil`iqg$

Agc$ `f Lb e Lep$ Spredf$ Cgpf`rg Aelilimef Szgdeil e Epglegd$ – Co$ ; CFZ VSN,2::0$ – 7:1 z$ ; o$, pgb$8 2: cn$

Bebleimr$ z$ 7:6.7:1 /30 pep$%ESBD 55=6.=:.0?:.?A$ zrf, 6:(76: fx$ – X:0.7?=6^

. . 7$ Mfimrgaeg Szgdef$577/01:%/:=6$?%

Cin$ Dr 5?/7?7):0%

:0.7?=1  /, >$ $8 - 0  -"      

'/  - 0 ; -$ ) 8$ !$ 5, !$ $$ $, 8$ !$$$ – .$ ; $.-$ $ $ -$ ., 2::0$ – 227 z$ ; pgb$8 27 cn$

Bebleimr$ z$ 27?.227 /6: pep$% e äd dipflf `f svbsilESBD 55=6.=:.0?7.1A$ zrf, 7:: fx$ – X:0.7?=1^

Fqglvgrfg bvdvrelir enibelegrf äd scizvl enzi{epree cg zgrpf cinzidfdp gcg`gsprvlve bvdvrelir enibelegrf$

. . 7$ Enzi{epf – Gqfrf enibelegr  /rvs$%$ 2$ Bvdvre enibelegrf – Enzi{epf /rvs$%$

331$221$272$7;332$=2

Cin$ Dr 7=5/:0%

:0.7?==  Gbgbee, Zfprv Gdenvs ( Gdenvs ) Gdeng K Gdeng ', sgv Dgrces Ouzfreidec ; Zifn crepec

; Fnedfscegdg ) Zfprv Gbgbee$ – Co$ ; CFZ VSN, 2::0$ – 766 z$8 2: cn$ESBD 55=6.=:.0=?.1A$ zrf, 7::fx$ – X:0.7?==^

. . 7$ Lepfrgpvr  rinâd  – Fnedfscegdg – Espiref e crepec $?27$736$7$:5

Cin$ Dr 7=?):0

:0.7?=?  Mofrgsen, Glfxgd`rg Nirailimeg lenbee rinâdf ; Cvrs zrgcpec ) Glfxgd`rg Mofrgsen, Eid Ceirdäe8

ciir`$ p$ ; Gdgpil Ceibgdv8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f Lepfrf$ Cgpf`rg Lb$Rinâd, Ledmqespec Mfdfrgl e Ringdec$ – Co$ ; CFZ VSN, 2::0$ – 756 z$ ; pgb$82: cn$

Bebleimr$ z$ 757.750 /11 pep$%

ESBD 55=6.=:.0?0.:A$ zrf, 6:(72: fx$ – X:0.7?=?^. . 7$ Lenbg rinâd  – Nirailimef$

?77$736$7-311/:=6$?%

Cin$ Dr 26:/70?):0%

:0.7?=5  Groelevc, Qecpireg$ @ezlingeg zrfqfdpeq  e `rfzpvl edpfrdgeidgl ; Nidimr$ ) Qecpireg Groelevc8

Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ Cgpf`rg @rfzp Edp$ e @rfzp Rflgeelir Fcid$Fxpfrdf$ – Co$ ; CFZ VSN, 2::0$ – 2=0 z$8 2: cn$

Bebleimr$ z$ 263.2=2 e äd dipflf `f svbsilESBD 55=6.=:.0?6.5

A$ zrf, 6: fx$ – X:0.7?=5^. . 7$ @rfzp `ezlingpec$

307$=

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=3

Cin$ Dr 7?=):0

:0.7??:  Sgqed.[mgr`gd, Gdmflg @eceidgr `f qglire lfxeci.mrgngpecglf glf licvevdelir qfrbglf rinâdfpe ;

Ni`vrelf `fsavrree gcevdee /Ghpeidsgrp% e Pfrnedgpeqepgpf ; Gpfrnedgpeqepgpf ) GdmflgSgqed.[mgr`gd$ – Co$ ; CFZ VSN, 2::0$ – 3:=, X7^ z$8 27 cn$

ESBD 55=6.=:.016.0

A$ zrf, 6: fx$ – X:0.7??:^. . 7$ Lenbg rinâd  – Lfxecilimef – Mrgngpec  – @ec  eidgrf$ 2$ @ec  eidgrf – Lenbg rinâd  – Licv  evde qfrbglf$

?77$736$7-31)-3=0

Cin$ Dr 73:):0

:0.7??7  Grsfde, G$ @rfzpvl cidspepveidgl cinzgrgp ; Xzfdprv v{vl spv`fdelir^ ) G$ Grsfde, Q$

Eqgdiq, L$ Svoilepci8 Vdeq$ `f Spgp `ed Nil`iqg$ Agc$ `f @rfzp$ – Co$ ; CFZ VSN,2::3$ – 256 z$8 20 cn$

Bebleimr$ z$ 2?6.252ESBD 55=6.=:.361.5

A$ zrf, 7:::(6: fx$ – X:0.7??7^. . 7$ @rfzpvl cidspepv  eidgl$302$0;30:$6/:=6$?%

Cin$ Dr 2::):3

:0.7??2  ,, $ ($ %"  '    ; %' ' ) $ $

#, $ !$ 8 $ -$ .$  $     ($.(  (      $ – .$ ; $.-$ $$ -$ ., 2::0$ – 00, X7^ z$8 25 cn$

Bebleimr$ z$ 00 /1 pep$%

A$ zrf, 6: fx$ – X:0.7??2^Cvlfmfrf `f zriblfnf lg pfireg zribgbelepelir qgregbelf glfgpigrf675$2/:=1$6%

Cin$ Dr =:

:0.7??3  Cidspgdpediq, P$Ni`eaecrelf rfmenvlve pfrnec e cid`eeelf `f efrdgrf g cvlpvrelir zinecilf

pfrniaelf ) P$ Cidspgdpediq, N$ Df`fglciq, N$ Rgzcfg8 Gcg`$ `f :p$ g Nil`iqfe$ Edsp$`f Mfimrgaef, Edsp$ zfdprv Zinecvlpvr$ – Co$ ; S$ d$, 2::6 /Pezimr Gcg`$ `f :p$ gRfz$ Nil`iqg%$ – 720 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 772.723 /717 pep$%ESBD 55=6.12.723.1A$ zrf, 3:: fx$ – X:0.7??3^. . 7$ Rfmenvl clengpec – Zinecvlpvr $ 2$ Zinecvlpvr  – Zfreig`g rfcf – 

Cid`e  ee pfrnecf$667$6?7( 130$2

Cin$ Dr 76:

:0.7??0  Fxfcvpgrfg oiprârelir Cvree fvrizfdf g @rfzpvrelir Invlve ) CidselevlFvrizfe8 Xflgb$^ ; Flesgbfpo Lgnbfrp.Gb`flmg}g`$ – Co$ ; Cidselevl Fvrizfe, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 6=:, X7^ z$8 2: cn$ – /@isgrf cv zreqerf lg `rfzpvrelfinvlve, Dr 75%

Pep$ irem$ ; Pof fxfcvpeid ia kv`mnfdps ia pof Fvrizfgd Civrp ia OvngdRemops$ – Bebleimr$ z$ 1?.=7 e äd dipflf `f svbsil

ESBD 55=6.=?.377.2Mrgpes, A$ per$ – X:0.7??0^. . 7$ @rfzpvrelf invlve$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=0

307$237$70

Cin$ Dr 3666

:0.7??6  Cidqfd"eg.cg`rv zfdprv zripfceg nedirepelir dgeidglf ; Cvlfm$ `f `ic$ ) Berivl `f Eda$ gl Cidselevlve Fvrizfe äd Nil`iqg$ – Co$ ; Berivl `f Eda$ gl CidselevlveFvrizfe äd Nil`iqg, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 16, X7^ z$ ; pgb$8 2: cn$

ESBD 55=6.=?.33=.1Mrgpes, 7::: fx$ – X:0.7??6^. . 7$ @rfzpvl lg gvpi`fpfrnedgrf – Nedirep  e dg eidglf – @icvnfdpf 

edpfrdg eidglf$ 2$ Nedirep  e dg eidglf – zripfc  ef – @icvnfdpf edpfrdg eidglf$307$237/:50$2%

Cin$ Dr 3?67

:0.7??1  Gccfsvl lg `icvnfdpflf zvblecf ; Moe` ) @erfcpirgpvl Mfd$ zfdprv @rfzpvrelfInvlve, Zriefcp edpfmrgp "Edsp$ `fnicrgpecf äd gcevdf", Cidselevl Fvrizfe$ – Co$ ;Cidselevl Fvrizfe, 2::0$ – Co$ ; Cidselevl Fvrizfe, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ –6:, X7^ z$ ; el$8 27 cn$ – /Edsp$ `fnicrgpecf äd gcevdf%

ESBD 55=6.=?.307.0

Mrgpes, 7::: fx$ – X:0.7??1^ 302$=2=;367)360

Cin$ Dr0373

:0.7??=  ?,  -  ; #    $, 2    2 

2 ) ! ;'4$ – .$ ; , 2::0 /;$  %$ – 227, X2^ z$8 22 cn$$  ($  .-$ $ "0 $ , 7 

-$ .#, .#$ "0 $, ‡ESBD 55=6.5?3=.3.7 /äd ciz$%A$ zrf, 6:: fx$ – X:0.7??=^. . 7$ Lepfrgpvrg rvs  `ed Nil`iqg – Espiref e crepec  /rvs$%$

?27$717$7$:5/0=?%

Cin$ Dr

:0.7???  Cidprebv"ee  äd airngrfg sprvcpvrelir ediqgeidglf `f `f{qilpgrf `fqgdsgp >!    (  2    +0-  ) Sfdgpvl Gcg`$ Edp$, Cfdprvl Edp$ gl Sp$ Nree Dfmrf, Irm$ Edp$ Ibpfgsc "Siceizilesvl ädVhrgedg", $$$8 svb$ rf`$ ; Gd`rfe Gd`ref, Grpvr Bv{`vmgd$ – Co$ ; Pezimr$ G: Rfz$Nil`iqg, 2::0$ – 056 z$ ; aem$, pgb$8 2: cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg saârepvl grp$ – Ed`$ `f dvnf z$052.053ESBD 55=6.12.727._A$ zrf, 7:: fx$ – X:0.7???^. . 7$ Sprvcpvre siceglf – Ediqgrf$

371$3/:?2%>736$7>777>717$7

Cin$ Dr

:0.7??5  :, # .   '/  / 9 ‡ ;     ) $ ; %- 

8 2 ; ! .#$ – .$ ; , 2::0 /;$  %$ – 237 z$ ;el$, d$ nv{$8 22 cn$

$  ($  .-$ $ "0 $ , 7 -$ .#, .#$ "0 $, ‡ESBD 55=6.5?3=.7.6 /äd ciz$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=6

A$ zrf, 3:: fx$ – X:0.7??5^. . 7$ Ringd  f /rvs$%$

=?0$3(?27$717$7/0=?%.752

Cin$ Dr

:0.7?5:  Dirngpeqf pfodilimecf ; zreqed` ädaeedgrfg zlgdpgeelir `f cvlpvre zfrfdf ) N$

Coesele, N$ Rgzcfg, Q$ Nlg`edie, $$$8 rf`$ rfsz$ ; E$ @idec$ – Co$ ; S$ d$, 2::0 /Pezimr$G:N%$ – 72? z$ ; pgb$8 25 cn$Bebleimr$ z$ 72= /21 pep$%ESBD 55=6.12.722.? /Pezimr$ G:N%A$ zrf, 3:: fx$ – X:0.7?5:^. . 7$ Oirpecvlpvr  – Dirngpeqf pfodilimecf$ 2$ Zlgdpg ee – Cvlpvre zfrfdf – 

Dirngpeqf pfodilimecf$130/:?3$733%

Cin$ Dr

:0.7?57  $,  &/(,   $ $ ; X2^ ) , $ $ – .$ ; ,2::0 /;$  %$ – 766 z$8 2: cn$

$  ($  .-$ $ "0 $ , 7 -$ .#, .#$ "0 $

ESBD 55=6.5?3=.2.3A$ zrf, 3:: fx$ – X:0.7?57^

?27$717$7/0=?%.7 $  

Cin$ Dr

:0.7?52  Edspepvpvl `f Ngpfngpec e Edairngpec ; Aelf `f esp$ ) Edsp$ `f Ngpfngpec e

Edairngpec$ – Co$ ; Pezimr$ Gcg`$ `f :p$ g RN, 2::0$ – 060 z$ ; engmede8 22 cn$Pfxpf ; lb$ rin$, rvs$ – Zvbl$ p$ f`$ `f E$N$E$ z$ 351.023 /321 pep$%$ –Bebleimr$ äd pfxp

ESBD 55=6.12.775.?A$ zrf, 0:: fx$ – X:0.7?52^

67;::0/:57%>736$7>717$7

Cin$ Dr

:0.7?53  Bv{vrdevc, Jpfagd Edeefrf äd lenbgkvl C ; Xzfdprv v{vl spv`fdelir^ ) :pfagd Bv{vrdevc8 Gcg`$ `f

Prgdszirpvre, Edairngpec e Cinvdecgee, Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ;Fqrecg, 2::0 /Pezimr$ G:N%$ – 71? z$ ; pgb$8 2: cn$ – /Sfr$ "Pfiref Fcid$,

Ngpfngpec, Edairngpec"%Bebleimr$ z$ 710 /6 pep$%ESBD 55=6.502.=7.=A$ zrf, 6:: fx$ – X:0.7?53^. . 7$ Lenbgkf `f zrimrgngrf – Lenbgkvl C$

::0$03/:=6$?%

Cin$ Dr 706

:0.7?50  Cinzvpfr Scefdcf Kivrdgl ia Nil`iqg ) Gcg`$ ia Scefdcfs ia Nil`iqg$Edsp$ ia Ngpofngpecs gd` Cinzvpfr Scefdcf8 f`ep$.ed.coefa ; C$ Mged`rec8 g`qesirubigr` ; D$ G`ridgpu,‡$ – Co$ ; Edsp$ ia Ngpofngpecs gd` Cinzvpfr Scefdcf, 2::0/Pezimr$ G:N%$ – 22 cn$

Qil$ 72, Dr 2/36%$ – 2::0$ – 366 z$ ; aem$, pgb$ – Pfxp ; lb$ fdml$ – Bebleimr$ lgsaârepvl grp$ – A$ zrf, 0:: fx$ – X:0.7?50^. . 7$ Ngpfngpec  cglcvlgpiref /fdml$%$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=1

675$1;::0/:?2%

Cin$ Dr

:0.7?56  , $ $ " ; $ $  "$ " ) !$ $ , $ $

8 $ ;, (    .$ – .$ ; ?, 2::0

/Pezimr$ G:N%$ – ?0 z$ ; aem$, pgb$8 2: cn$ – /%$ ",    -"%Bebleimr$ z$ ?3 /6 pep$%ESBD 55=6.502.1=.5A$ zrf, 6:: fx$ – X:0.7?56^

125$:7/:=1$6%

Cin$ Dr 70:

:0.7?51  , $ $ &- - - ; $ $  "$ " ) !$ $

, $ $ 8 $ ;, (  .$

– .$ ; ?, 2::0 /Pezimr$ G:N%$ – 35 z$ ; aem$, pgb$8 2: cn$ – /%$ ",  -"%Bebleimr$ z$ 31 /0 pep$%ESBD 55=6.502.11.:A$ zrf, 6:: fx$ – X:0.7?51^

127$03/:=1$6%

Cin$ Dr 73?

:0.7?5=  ='G, $ $ "/  7  ; $ $  "$

" ) $ $ + , ?$ $ + 8 $ ;, (  

.$ – .$ ; ?, 2::0 /Pezimr$ G:N%$ – 21, X7^ z$ ; aem$, pgb$8 2: cn$ –/%$ ",   -"%Bebleimr$ z$ 21 /= pep$%ESBD 55=6.502.13.1A$ zrf, 6:: fx$ – X:0.7?5=^

125$:2/:=1$6%

Cin$ Dr 735

:0.7?5?  /, )$ $ '  - ; $ $   / 

) 3$ $$ 58 $ ;, (  .$ – .$ ;

?, 2::0 /Pezimr$ G:N%$ – 2= z$ ; pgb$8 2: cn$ – /%$ "1$ ,, ("%Bebleimr$ z$ 21 /7: pep$%ESBD 55=6.502.00.0A$ zrf, 6:: fx$ – X:0.7?5?^

675$?6/:=1$6%

Cin$ Dr 7

:0.7?55  Bgbee, Lfide` Kv`fvl Ble ; spgrfg, zriblfnf e zfrszfcpeqf ) Lfide` Bgbee$ – Ble ; S$ d$,

7555 /SG "Pezimr$ `ed Ble"%$ – 3: z$ ; pgb$8 2: cn$

ESBD 55=6.537.=7.6 /Vdeq$ Zf`gmimec `f Spgp "Glfcv Rvssi"%A$ zrf, A$ per$ – X:0.7?55^. . 7$ Fcidinef rfmeidgl  – Kv`f  vl B l  e – Nil`iqg$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3==

332/0=?.27%

Cin$ Dr 7665

:0.75::  Bgbee, Lfide` Rescvl aedgdcegr e spgbelepgpfg aernfe äd fcidineg `f zeg ) Lfide` Bgbee$ –

Co$ ; S$ d$, 2::2$ – ?0, X7^ z$ ; `fs$, pgb$8 2: cn$Bebleimr$ z$ ?0 /22 pep$%

ESBD 55=6.537.15.3 /Vdeq$ Zf`gmimec `f Spgp "Glfcv Rvssi"%A$ zrf, A$ per$ – X:0.75::^. . 7$ Rescvre aedgdcegrf – Aernf$ 2$ Aernf – Resc aedgdcegr$

X33:$737$=(330^;331

Cin$ Dr

:0.75:7  /%, )$ ($ 1'  2    -/ 

/./%   / 2  2 2    ) 3$ $ 5"$ – 57/ ; 7555 /8 ";$ 57/"%$ – 37 z$8 2: cn$

ESBD 55=6.537.=:.= /Vdeq$ Zf`gmimec `f Spgp "Glfcv Rvssi"%A$ zrf, A$ per$ – X:0.75:7^

. . 7$ Zilepec  gmrgr  – Nil`iqg /rvs$%$ 33?$03$:7/0=?%

Cin$ Dr =7:

:0.75:2  Cidqfd"eg fvrizfgd zfdprv gzrgrfg `rfzpvrelir invlve e g lebfrpeliravd`gnfdpglf ; Zripicilvl g`eeidgl e Zripiciglflf dr$ 0, 1, =, 72, 73 e 70 Gnfd`gp zred Zripiciglflf dr$ 3, 6, ? e 77 ) Berivl `f Eda$ gl Cidselevlve Fvrizfe äd Nil`iqg$ –Co$ ; Berivl `f Eda$ gl Cidselevlve Fvrizfe äd Nil`iqg, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 6? z$8 2: cn$ – /Sfreg prgpgpflir fvrizfdf dr$ 1%

A$ zrf, A$ per$ – X:0.75:2^. . 7$ @rfzpvrelf invlve – Prgpgpf edpfrdg eidglf$

307$237$70/:50$2%

Cin$ Dr 0?0:

:0.75:3  Cidqfd"eg cvlpvrgl fvrizfgd ; /Zgres, 75$72$7560% ) Berivl `f Eda$ glCidselevlve Fvrizfe äd Nil`iqg$ – Co$ ; Berivl `f Eda$ gl Cidselevlve Fvrizfe ädNil`iqg, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7:, X7^ z$8 7= cn$ – /Sfreg PrgpgpflirFvrizfdf, dr$ :7?%

Bebleimr$ äd dipflf `f svbsilA$ zrf, A$ per$ – X:0.75:3^. . 7$ Cidqfd  eg cvlpvrgl  fvrizfgd , 7560, Zgres$

307$207$=

Cin$ Dr

:0.75:0  Cidselevl Fvrizfe e `rfzpvrelf invlve ) Berivl `f Eda$ gl Cidselevlve Fvrizfe äd Rfz$ Nil`iqg8 @erfcpirgpvl Mfd$ zfdprv @rfzpvrelf Invlve – @MEE$ – Co$ ; Berivl `fEda$ gl Cidselevlve Fvrizfe äd Nil`iqg, 2::0$ – 20 z$8 27 cn$

A$ a$ `f pep$A$ zrf, A$ per$ – X:0.75:0^. . 7$ @rfzpvrelf invlve$

307$237$70

Cin$ Dr

:0.75:6  Flfcpridecg Ed`vspregl ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$Fdfrmfpec$ Cgpf`rg Bg{flf Pfirfpecf glf Flfcpripfodecee8 glcp$ ; Bires Irmoefgd8 rf`$

rfsz$ ; Groez Zipâdm$ – Co$ ; VPN, 2::0$ – =7, X7^ z$ ; aem$8 2: cn$Bebleimr$ z$ =2 /0 pep$%A$ zrf, 76: fx$ – X:0.75:6^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=?

. . 7$ Flfcpridec $127$3?/:=6$?%

Cin$ Dr 733

:0.75:1  Cidsprvc"ee `f bfpid grngp ; Ngpfregl `e`gcpec ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$`f Cg`gsprv, Mfi`f{ef e Cidsprvcee$ Cgpf`rg Cidsprvcee e Nfcgdecg Sprvcpvrelir8

flgb$ ; Spgdeslgq Cirfebg8 rf`$ rfsz$ ; Eid Cevzgc$ – Co$ ; VPN, 2::0$ – 16, X7^ z$ ; aem$,pgb$8 2: cn$

Bebleimr$ z$ 12 /3 pep$%A$ zrf, 7:: fx$ – X:0.75:1^. . 7$ Bfpid grngp – Cidsprvc  ee$ 2$ Cidsprvc  ee `f bfpid grngp$

157$32;120$:72$06/:=6$?%

Cin$ Dr 73:

:0.75:=  Fcoezgnfdpf zfreafrecf ; Äd`rvngr `f zriefcpgrf e lvcr$ zrgcpecf ) Vdeq$Pfo$ g Nil`iqfe$ Agc$ Cglcvlgpigrf, Edairngpec  e Necriflfcpridec$ Cgpf`rgCglcvlgpigrf8 flgb$ ; Qecpir Gbgbee8 rf`$ rfsz$ ; Qgself Mâsc$ – Co$ ; VPN, 2::0$ – 16z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 0= /2= pep$%A$ zrf, 7:: fx$ – X:0.75:=^

::0/:=1$6%

Cin$ Dr 726

:0.75:?  Flfcpripfodec  e fcoezgnfdp flfcprec ; Ceclv `f zrflfmfre ) Vdeq$ Pfo$ gNil`iqfe$ Agc$ Fdfrmfpec$ Cgpf`rg Bg{flf Pfirfpecf glf Flfcpripfodecee8 flgb$ ;Mofirmof @frfqfdcevc8 rf`$ rfsz$ ; Groez Zipâdm$ – Co$ ; VPN, 2::0$ – 201 z$ ; aem$8

2: cn$Bebleimr$ z$ 235.20: /7? pep$%A$ zrf, 76: fx$ – X:0.75:?^. . 7$ Flfcpripfodec $

127$3/:=6$?%

Cin$ Dr 73=

:0.75:5  Spgmee `f zrgcpec ; Zrimr$ e ed`ec$ nfpi`ecf ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$Edmedfref e Ngdgmfnfdp äd Cidsprvceg `f Ngede$ Cgpf`rg Pfodilimeg Cidsprvceelir`f Ngede8 flgb$ ; Gd`rfe Ceibgdv, $$$8 rf`$ rfsz$ ; Gd`rfe Ceibgdv$ – Co$ ; VPN, 2::0$– 31 z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 25.33 /05 pep$%A$ zrf, 7:: fx$ – X:0.75:5^

127/:=1$6%

Cin$ Dr 727

:0.757:  Fcidineg rgnvree ; Ed`ec$ nfpi`ecf ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Ed`vspregVigr$ Cgpf`rg Ni`flgrfg e Pfodilimeg Cidafceelir `ed Zeflf8 flgb$ ; LvnedegBfrdg{8 rf`$ rfsz$ ; Gleidg Läsäe$ – Co$ ; VPN, 2::0$ – 2: z$ ; pgb$8 2: cn$

Bebleimr$ z$ 2: /1 pep$%A$ zrf, 7:: fx$ – X:0.757:^

33?$06;1=)1?/:=1$6%

Cin$ Dr 736

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3=5

:0.7577  Nidpgrfg e rfzgrgrfg vpelgkvlve pfodilimec ; Äd`rvngr `f lgb$ ) Vdeq$ Pfo$ gNil`iqfe$ Agc$ Edmedfref e Ngdgmfnfdp äd Nfcgdec$ Cgpf`rg Vpelgk PfodilimecEd`vspregl8 flgb$ ; Mofirmof Mirfg8 rf`$ rfsz$ ; Qgself Cgrpiafgdv$ – Co$ ; VPN, 2::0$– 33, X7^ z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 33 /3 pep$%A$ zrf, 7:: fx$ – X:0.7577^

127$=/:=1$6%

Cin$ Dr 701

:0.7572  Zrflvcrgrfg lg ngede – vdflpf `f arf{gp ; Äd`rvngr lg zrgcpecg `f ede efrf ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Edmedfref e Ngdgmfnfdp äd Cidsprvceg `f Ngede$Cgpf`rg Spv`evl e Pfodilimeg Ngpfreglflir8 flgb$ ; Zfprv Zispilgcof, Evref Ceiav8 rf`$rfsz$ ; Zfprv Zispilgcof$ – Co$ ; VPN, 2::0$ – 76 z$ ; aem$8 2: cn$

Bebleimr$ z$ 76 /2 pep$%A$ zrf, 7:: fx$ – X:0.7572^

127$5/:=1$6%

Cin$ Dr 72=

:0.7573  Zriefcpgrfg `f groepfcpvr ; Ed`ec$ nfpi`ecf ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$Vrbgdesn e Groepfcpvr$ Cgpf`rg Groepfcpvr8 glcp$ ; Neogel :grmiri`scoe, $$$8 rf`$rfsz$ ; Qlg`ener Mge`g$ – Co$ ; VPN, 2::0$ – 5, X7^ z$ ; pgb$8 2: cn$

Bebleimr$ z$ 5 /7: pep$%A$ zrf, 7:: fx$ – X:0.7573^

=2$:72/:=1$6%

Cin$ Dr 732

:0.7570  Edpfrdg"eidgle{grfg gcpeqepee fcidinecf ; Xzfdprv v{vl spv`fdelir^ ) Vdeq$Pfo$ g Nil`iqfe$ Agc$ Edmedfref Fcid$ e Bvsedfss$ Cgpf`rg Pfiref Fcid$ e

Ngrhfpedm8 flgb$ ; Qecpir Nvr{gc, $$$8 rf`$ rfsz$ ; G$ Cikvogre$ – Co$ ; VPN, 2::0$ –71: z$ ; scofnf, pgb$8 2: cn$Bebleimr$ lg saârepvl pfnflir$A$ zrf, 76: fx$ – X:0.7570^. . 7$ Fcidinec  nid`egl $ 2$ Edpfrdg eidgle{grf fcidinec $

335/:=6$?%

Cin$ Dr 77?

:0.7576  @ec"eidgr fxzlecgpeq rinâd.rvs äd cg`rvl pfxpelflir ) Vdeq$ Pfo$ g Nil`iqfe8glcp$ ; Dfidelg Seri$ – Co$ ; VPN, 2::0$ – ?: z$8 2: cn$

ESBD 55=6.5?2:.=.=A$ zrf, 7:: fx$ – X:0.7576^

. . 7$ Ed`vspreg pfxpel  – @ec  eidgrf fxzlecgpeqf$ 2$ pfxpelf – @ec  eidgrf fxzlecgpeqf$ 3$ @ec  eidgrf fxzlecgpeqf – Pfxpelf$1==/:3?%>736$7>717$7

Cin$ Dr 701

:0.7571  Lvcrre zrgcpecf lg `escezledg Zriefcpgrfg `rvnvrelir ; Äd`rvngr nfpi`ec ) Vdeq$ Pfo$ g Nil`iqfe$ Cgpf`rg Ce Afrgpf, @rvnvre e Zi`vre8 flgb$ ; Mo$Zimirlfcoe8 rf`$ rfsz$ ; G$ Gbgbee$ – Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg 7.g$ – 2::0$ – ?2 z$ ; aem$, pgb$ – Bebleimr$ z$ ?7/72 pep$%$ – A$ zrf , 76:fx$ – X:0.7571^

126$:2/:=1$6%

Cin$ Dr 72?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?:

:0.757=  Sespfnf `f prgdsnesevde nvlpezlfxf ; Äd`rvngr zreqed` äd`fzlederfgzriefcpflir `f gd e `f `ezlin ) Vdeq$ Pfo$ g Nil`iqfe$ Agc$ Rg`eiflfcpridec  ePflfcinvdecgee$ Cgpf`rg Sespfnf izpiflfcpridecf8 glcp$ ; Zgqfl Desperevc, $$$8 rf`$rfsz$ ; Zgqfl Desperevc$ – Co$ ; VPN, 2::0$ – 2: cn$

Zgrpfg 7.g$ – 2::0$ – 3:, X7^ z$ ; aem$, pgb$ – Bebleimr$ z$ 3: /72 pep$%$ – A$ zrf ,76: fx$ – X:0.757=^

636$3/:=1$6%

Cin$ Dr 721

:0.757?  5, ?$ 5/  /$ 82  +0  ; . 

)  ;  8 ;2$ .  $  $ ., $   %/$ .($ 82 ;  8+0 %$ – .$ ; ;, 2::0$ –?1, X2^ z$8 2: cn$

Bebleimr$ z$ ?1 /? pep$%A$ zrf, 3:: fx$ – X:0.757?^. . 7$ Zripfc  eg nf`evlve ädcidkvr pir /rvs$%$ 2$ Fcilimef – Zripfc  eg nf`evlve 

ädcidkvr pir /rvs$%$6:0$:1/:=1$6%Cin$ Dr 731

:0.7575  Lg{gre, Lelegdg Zgrpecvlgrepelf cidpgbelepee äd sicefpelf `f gsemvrgrf ; Sepvgee, pfspf,

 ädprfbre ) Lelegdg Lg{gre8 Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg$ – Co$ ; GSFN, 2::0$ –7:5 z$ ; aem$, pgb$8 27 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.=6.26:.:A$ zrf, 7:: fx$ – X:0.7575^. . 7$ Cidpgbelepgpf – Sicefp  e `f gsemvrgrf$

16=;315/:=1$6%Cin$ Dr 770

:0.752:  Ogrfg, Rvslgd Cidpgbelepgpfg izfrgeelir cinfrceglf ; /Lvcr$ nfpi`eci.`e`gcpec% ) Rvslgd

Ogrfg$ – Co$ ; GSFN, 2::0$ – 25: z$ ; aem$, pgb$8 2: cn$Bebleimr$ z$ 26:.263 /32 pep$% e äd dipflf `f svbsilESBD 55=6.=6.26=.?A$ zrf, 2:: fx$ – X:0.752:^. . 7$ Cidpgbelepgpf$ 2$ Izfrg ee bgdcgrf$

16=$2;331$=7=/:=6$?%

Cin$ Dr

:0.7527  Gd gssespgdcf ogd` air spv`fdps ed fcidinecs ; Xzfdprv v{vl spv`fdelir^ ) F$ @ribä fq, G$ Midcfgrfdci, G$ Zicevnbgd,‡8 Gcg`$ ia Fcid$ Spv`efs ia Nil`iqg$Pof Coger ia Airfemd Gzzlef` Lgdmvgmfs$ – Co$ ; GSFN, 2::0$ – 776, X7^ z$8 2: cn$

Bebleimr$ z$ 771 /? pep$%$ – Äd rf`$ gvp$ESBD 55=6.=6.207.7A$ zrf, 3:: fx$ – X:0.7527^. . 7$ Lenbg fdmlf{  – Fcidinecf – Pfxpf$

?77$777;33/:=6%

Cin$ Dr 11

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?7

:0.7522  Bfr{gd, Jpfagd ZC Zrimrgnnedm ; Pfsps, zriblfns, C ci`fs air lgbir }irhs ; /air Spv`fdps

ia pof Cubfrdfpecs, Spgpespecs gd` Fcid$ Edairngpecs Agc$% )  :pfagd Bfr{gd, Ri`ecgBfr{gd, Bires Vrsv8 Gcg`$ ia Fcid$ ia Nil`iqg$ – Co$ ; GSFN, 2::0$ – 56 z$8 2: cn$– /Pof Zrimrgnnedm Lgdmvgmf C%

Bebleimr$ z$ 56 /77 pep$%$ – Äd rf`$ gvp$ESBD 55=6.=6.201.2

A$ zrf, 7:: fx$ – X:0.7522^. . 7$ Lenbgkf `f zrimrgngrf$ 2$ Cglcvlgpigrf – Zrimrgngrf – Lenbgkf 

/fdml$%$::0$03/:=5%

Cin$ Dr 7:2

:0.7523  Bfr{gd, Jpfagd ZC Zrimrgnnedm ; Zriblfns biih air zrgcpecfs gd` lgb$ ; /air Spv`fdps ia

pof Cubfrdfpecs, Spgpespecs gd` Fcid$ Edairngpecs Agc$% )  :pfagd Bfr{gd, Ri`ecgBfr{gd, Bires Vrsv8 Gcg`$ ia Fcid$ Spv`efs ia Nil`iqg$ – Co$ ; GSFN, 2::0$ – 73:z$8 2: cn$ – /Pof Zrimrgnnedm Lgdmvgmf C%

Bebleimr$ z$ 73: /71 pep$%$ – Äd rf`$ gvp$

ESBD 55=6.=6.20=.:A$ zrf, 7:: fx$ – X:0.7523^

::0$03/:=1$6%

Cin$ Dr 7:7

:0.7520  Nvlpenf`eg Cinnvdecgpeids ; @gpg Bgsfs gd` Cinnvdecgpeid Piils ;/Pfgcoedm Ge`s% ) @vneprv Pi`irie, @egdg Necvg, :pfagd Szpgrv, $$$8 Gcg`$ ia Fcid$Spv`efs ia Nil`iqg$ – Co$ ; GSFN, 2::0$ – 3:7 z$ ; aem$8 25 cn$ – /Sfrefs ; EFFF.2:::%

Bebleimr$ z$ 2?=.3:7 /10 pep$%ESBD 55=6.=6.205.=

A$ zrf, 76: fx$ – X:0.7520^. . 7$ Sespfnf `f mfspevdf g bg{flir `f `gpf /fdml$%$ 2$ Cinvdecg ee ädprf 

cglcvlgpigrf /fdml$%$::0$16)$=

Cin$ Dr 7:1

:0.7526  "Edpfmrgrfg fvrizfgd  e cinzfpepeqepgpfg fcidinec", senzi{$ edp$/2::08 Coeedv%$ Senzi{eid edpfrdgeidgl "Edpfmrgrfg fvrizfgd e cinzfpepeqepgpfgfcidinec", 23.20 sfzp$ 2::0 ) cin$ `f zrimr$ ; Mremirf Bflispfcedec /zrf$%,$$$$ – Co$; GSFN, 2::0$ – 25 cn$

Qil$ 3$ – 2::0$ – 271, X7^ z$ ; aem$, pgb$ – Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `ed

Nil`iqg, Edsp$ Dg$ `f Cfrcfp$ Fcid$ gl Gcg`$ Rinâdf, Gcg`$ `f Spv`ee Fcid `edBvcvrfpe, Edsp$ `f Cfrcfp$ :p$ gl Gcg`$ `f :p$ `ed Nil`iqg$ – Pfxpf ; lb$ rin$, fdml$,rvs$ – Bebleimr$ lg saârepvl grp$ – ESBD 55=6.=6.211.= ; A$ zrf, 1: fx$ – X:0.7526^

. . 7$ Edpfmrgrf fcidinec  fvrizfgd $335$52/:?2%>736$7>777>717$7

Cin$ Dr 277

:0.7521  "Pfd`ed"flf `f @f{qilpgrf g Sicefp"ee Edairng"eidglf", cida$ edp$ /2::08Coeedv%$ Pfd`edflf `f @f{qilpgrf g Sicefpee Edairngeidglf > Pfd`fdcefs ia pofEdairngpeid Sicefpu @fqfliznfdp ; cida$ edp$, 5.7: `fc$ 2::0 ) cin$ `f irm$ ; MremirfBflispfcedec,$$$$ – Co$ ; GSFN, 2::0$ – 7?5 z$ ; aem$, pgb$8 25 cn$

Gdpfpep$ ; Gcg`$ `f Spv`ee Fcid$ `ed Nil`iqg, Gnbgsg`g SVG äd Rfz$

Nil`iqg, Zrimr$ Dgevdelir Vdepf `f @f{qilpgrf, Cfdprvl `f @f{qilpgrf Fcid$ eGagcfre Zvblecf$ – Pep$ zf ciz$ ; lb$ fdml$ – Pfxpf ; lb$ rin$, fdml$, rvs$ – Bebleimr$ lg

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?2

saârepvl grp$ e äd dipflf `f svbsil$ – Gzgrf cv szrekedvl Mvqfrdvl Spgpflir Vdepf eZDV@

ESBD 55=6.=6.216.5A$ zrf, 2:: fx$ – X:0.7521^

::0/:?2%>736$7>777>717$7

Cin$ Dr 273

:0.752=  Nfpi`ecg `f `fpfrnedgrf g qilvnvlve `f sflfcevdf lg pfspgrfg bvpgelir/zf`vdcvlelir% g cvlpvrelir arvcpeafrf e g qefe `f qef lg zrf{fdg qervelir e cgdcfrvlvebgcpfregd >   "G "    /'% 2 /  -  '   "/-  ) G$ E$ [fnngd, D$ B$ Lfngdiqg, N$ Z$ Rgzcfg, $$$8 prg`$ ; E$ :frvd8 Sic$ `fp$ e zri`vcef zf gcevde "SZN Mrivz" S$G$ – Co$ ; Pezimr$ G: RN, 2::0$ – 30, X7^ z$; pgb$8 2: cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Pfxp zgrgl$ ; lb$ rin$, rvs$ – Bebleimr$ z$30.36 /5 pep$%

ESBD 55=6.12.7::.=A$ zrf, 6:: fx$ – X:0.752=^. . Oirpecvlpvr  – Bvpge – Sflfc  ef$

130(130$?;132Cin$ Dr

:0.752?  Meiqgmdile, Rgaagflli Szgrpgcvs ; Xringd ; prg`$ `ed ep$^ ) Rgaagflli Meiqgmdile8 prg`$ ; Eigd Cing,

Ngm`g Riv8 el$ ; Qlg`ener [nffq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 2: cn$ – /Bebl$ zfdprv pie cizeee%$ – Pep$ irem$ ; Szgrpgci

XQil$^ 7$ – 2::0$ – 2?7, X2^ z$ ; el$ – ESBD 55=6.15.=:7.7 /äd ciz$% ; A$ zrf , A$per$ – X:0.752?^

?27$737$7.37 Meiqgmdile

Cin$ Dr 023?:

:0.7525  Meiqgmdile, Rgaagflli Szgrpgcvs ; Xringd ; prg`$ `ed ep$^ ) Rgaagflli Meiqgmdile8 prg`$ ; Eigd Cing,

Ngm`g Riv8 el$ ; Qlg`ener [nffq8 ciz$ ; Sfrmev Spgdcev$ – Co$ ; Zrvp Edpfrdgeidgl,2::0 /Cinbedgpvl Zilemr$%$ – 2: cn$ – /Bebl$ zfdprv pie cizeee%$ – Pep$ irem$ ; Szgrpgci

XQil$^ 2$ – 2::0$ – 2?6, X2^ z$ ; el$ – ESBD 55=6.15.=:2._ /äd ciz$% ; A$ zrf, A$per$ – X:0.7525^

?27$737$7.37 Meiqgmdile

Cin$ Dr 023?7

:0.753:  Qi`, Mofirmof 

Cvlfmfrf `f qfrsvre ) Mofirmof Qi`8 f`$ ädmrekep `f Egdi >vrcgdv8 ciz$ ;Qecpireg @vneprgcv$ – Co$ ; Cgrpefr ; @fz$ Cvlpvr gl Zrenrefe nvd$ Coeedv, 2::0/Cinbedgpvl Zilemr$%$ – 75, X7^ z$ ; el$8 2: cn$ – /Ninfdp zifpec8 2?%

Cvzreds ; Greze zfdprv c`frf8 Lg spfgvg8 Rszvds8 Pigpf8 Cprf pedf8 Câpf.i `gp8 @fszrf vnbr8 Rnâdf.qie$$$8 Zreqfmof8 Pf rim$$$8 Spfgvg `vrfree8 Srgp riv$$$8 @fscizfrerfg8 @f bvcvref8 Denec nge nvlp$$$8 Blfspfn zgpreipec8 Cv [email protected] lve zgsrf8 Nvdcepigrf greze8 @elfn8 Cv {evg cf prfcf cv digzpfg cf qedf8Dvnge die8 Enzisebelg ädpigrcfrf8 Zreqfsc äd svs8 @f n lgv`8 Saâdpg ibedved8Pigpf8 Kgldec sedmvrpgpf8 Rvmcevdf lg saârep `f qfgc8 @ed pigpf lvnedelf$$$8Cid`eef8 Qgr gngr8 Bvd `enedfgg, `enedfg8 @vnedec lg Qrgpfc8 Oirisciz8Nigrpfg cvqedpflir8 @f qfdecef8 Gvpimrga zf lvnedeg {elfe8 Cvqedpf dfscresf$ – ESBD55=6.=5.3:?.? ; A$ zrf, 7::: fx$ – X:0.753:^

?27$736$7/0=?%.7/:?2%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?3

:0.7537  Nfrep  s pee pigpf rszvdsvrelf' ) Cfdprvl Edp$ "Lg sprg`g"$ – XCo$ ; S$ d$,2::0^ /Cinbedgpvl Zilemr$%$ – X7?^ z$8 72 x 72 cn$

A$ a$ `f pep$Mrgpes, A$ per$ – X:0.7537^

:?2

Cin$ Dr

:0.7532      7  ) Cfdprvl Edp$ "Lg sprg`g"$ – XCo$ ; S$ d$,2::0^ /Cinbedgpvl Zilemr$%$ – X7?^ z$8 72 x 72 cn$

A$ a$ `f pep$Mrgpes, A$ per$ – X:0.7532^

:?2

Cin$ Dr

:0.7533  #,   ; -$ "$ ) ? !-8 $   / 

""$ – 57/ ; 5$ $, 2::0 /;$ 57/%$ – 22 cn$!$ 3. ; &2  '  $ 12  !$

6 '  $ – 2::0$ – 211, X0^ z$ ; el$ – Bebleimr$ z$ 265.211 /7=6pep$%$ – ESBD 55=6.5?05.2.0 ; A$ zrf, 7 ::: fx$ – X:0.7533^. . 7$ Gsprilimef /rvs$%$

733$62

Cin$ Dr 7337

:0.7530  #,   ; -$ "$ ) ? !-8 $   / 

""$ – 57/ ; 5$ $, 7555 /;$ 57/%$ – 2: cn$!$ 2. ; 9 2 4 ; -$  -$ 5/$ – 7555$

– 72? z$ ; el$ – Bebleimr$ z$ 721 /0: pep$%$ – A$ a$ `f pep$ – A$ zrf, 7::: fx$ – X:0.7530^

. . 7$ Gsprilimef /rvs$%$ 733$62

Cin$ Dr 05?

:0.7536  #,   ; -$ "$ ) ? !-$ – 57/ ; "%;", 755=

/;$ 57/%$ – 2: cn$!$ 7 ;      -0    -$ 3  /$

.- - 5/$ – 755=$ – 72? z$ ; el$8 2: cn$ – Bebleimr$ z$ 0= /72 pep$%$– A$ a$ `f pep$ – A$ zrf, A$ per$ – X:0.7536^

. . 7$ Gsprilimef /rvs$%$

733$62Cin$ Dr 05?

:0.7531  Zecpiree cidprg cirvzefe > Grpesps gmgedsp cirrvzpeid ; Xglbvn^ ) Prgdszgrfdcu Edp$ Nil`iqg8 zecp$ ; Zgqfl Cgpgdg, $$$ – Co$ ; Prgdszgrfdcu Edp$Nil`iqg, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 3: cn$

XZgrpfg 0.g^$ – 2::0$ – 21: z$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – ESBD 55=6.526.66.2 ; A$ zrf, 7::: fx$ – X:0.7531^

. . 7$ Cgrecgpvre – Cirvz  ef$ 2$ Cirvz  ef – Cgrecgpvre$=07$6;32?$7?6/:?0$77%>736$7>777

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?0

:0.753=  Zecpiree cidprg cirvzefe > Grpesps gmgedsp cirrvzpeid ; Xglbvn^ ) Prgdszgrfdcu Edp$ Nil`iqg8 zecp$ ; Zgqfl Cgpgdg, $$$ – Co$ ; Prgdszgrfdcu Edp$Nil`iqg, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 3: cn$

XZgrpfg 6.g^$ – 2::0$ – 260 z$ – Pfxp zgrgl$ ; lb$ rin$, fdml$ – ESBD 55=6.52?.61.: ; A$ zrf, 7::: fx$ – X:0.753=^

. . 7$ Cgrecgpvre – Cirvz  ef$ 2$ Cirvz  ef – Cgrecgpvre$=07$6;32?$7?6/:?0$77%>736$7>777

Cin$ Dr

:0.753?  Jpfagd cfl Ngrf e Saâdp äd cidpfxpvl fzicee sglf e gl zispfrepee ) @fner@rgmdfq, Emir Cgv, Fnel @rgmdfq, Qermel Zâslgrevc$ – Co$ ; Ceqepgs, 2::0 /Pezimr$"Bids Iaaecfs"%$ – 2:=, X7^ z$ ; o$, el$8 20 cn$

Rf{$ ; lb$ ar$ – Bebleimr$ äd dipf z$ 735.7=0ESBD 55=6.572.36.0A$ zrf, 3:::fx$ – X:0.753?^. . 7$ pfagd cfl Ngrf, `indepir gl ree Nil`iqfe, 706=.76:= – Espiref$

50/0=?%(50/05?%

Cin$ Dr

:0.7535  Ci{idgc, Cirdfleg Nidepiredm pof Gccfs pi Edairngpeid ed pof Rfzvblec ia Nil`iqg ) Cirdfleg

Ci{idgc, Egcib Mvkg, Zfprv Nvdpfgdv8 f`$ ia pof @gqe` Kfssf$ – Co$ ; PrgdszgrfdcuEdp$ Nil`iqg, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – =0, X3:^ z$ ; el$, pgb$8 2: cn$

ESBD 55=6.5?67.2.2A$ zrf, 6:: fx$ – X:0.7535^. . 7$ @rfzpvl lg edairng ef – Nil`iqg /fdml$%$

302$=2=;367$=67/0=?%

Cin$ Dr

:0.750:  Zrfqfderfg e cinbgpfrfg cirvzefe äd Rfzvblecg Nil`iqg ; gcpf dirngpeqfdgeidglf ; /Cv ni`eaecrelf e cinzlfp$ izfrgpf zâd lg 73 icp$ 2::0% ) Ned$ Kvspeefe glRfz$ Nil`iqg, Prgdszgrfdcu Edp$ Nil`iqg$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0/Pezimr$ "Bids Iaaecfs"%$ – 2: cn$

Qil$ E$ – 2::0$ – 271 z$ – ESBD 55=6.5?67.:.1 ; A$ zrf, 70:: fx$ – X:0.750:^

. . 7$ Cirvz  ef – Nil`iqg – Lfmeslg ef$32?$7?6(303$362/0=?%/:50$7%

Cin$ Dr

:0.7507  Zrfqfderfg e cinbgpfrfg cirvzefe äd Rfzvblecg Nil`iqg ; gcpf dirngpeqf

dgeidglf ; /Cv ni`eaecrelf e cinzlfp$ izfrgpf zâd lg 73 icp$ 2::0% ) Ned$ Kvspeefe glRfz$ Nil`iqg, Prgdszgrfdcu Edp$ Nil`iqg$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0/Pezimr$ "Bids Iaaecfs"%$ – 2: cn$

Qil$ 2$ – 2::0$ – 2=: z$ ; pgb$ – ESBD 55=6.5?67.7.0 ; A$ zrf, 70:: fx$ –X:0.7507^

. . 7$ Cirvz  ef – Nil`iqg – Lfmeslg ef$

32?$7?6(303$362/0=?%/:50$7%

Cin$ Dr

:0.7502  Ci{idgc, Cirdfleg Nidepire{grfg gccfsvlve lg edairngef äd Rfzvblecg Nil`iqg ) Cirdfleg

Ci{idgc, Kgcib Mvgd, Zfprv Nvdpfgdv$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0/Pezimr$ "Bids Iaaecfs"%$ – 707 z$ ; el$, pgb$8 27 cn$Bebleimr$ äd dipflf `f svbsil

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?6

ESBD 55=6.5==1.=.=A$ zrf, 7:: fx$ – X:0.7502^. . 7$ @rfzpvl lg edairng ef – Nil`iqg$

302$=2=;367$=67/0=?%

Cin$ Dr

:0.7503  "Zrfqfderfg e cinbgpfrfg cirvz"efe äd Rfzvblecg Nil`iqg ; gszfcpfpfirfpecf e zrgcpecf", cida$ edp$ /2::08 Coeedv%$ Zrfqfderfg e cinbgpfrfgcirvzefe äd Rfzvblecg Nil`iqg ; gszfcpf pfirfpecf e zrgcpecf ; Ngpfreglflf cida$ edp$,75.2: diefnb$ 2::0$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0 /Pezimr$ "BidsIaaecfs"%$ – 2=3, X7^ z$ ; aem$, pgb$8 27 cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsilESBD 55=6.5?67.=.3A$ zrf, 7 :::fx$ – X:0.7503^. . 7$ Cirvz  ef – Nil`iqg – Cinbgpfrf$

32?$7?6(303$362/0=?%/:?2%>736$7>717$7

Cin$ Dr

:0.7500  Nâd`rv, Qglfrev Cirvzeg äd zileeg rvpefr `ed nvdecezevl Coeedv ; sp$ siceilimec ) QglfrevNâd`rv, Leleg Cgrgcevc$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0 /Pezimr$ "BidsIaaecfs"%$ – 03, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5?67.0.5A$ zrf, 7 ::: fx$ – X:0.7500^. . 7$ Cirvz  ef – Zile  eg rvpefr  – Coe ed v$ 2$ Zile  ef rvpefr  – Cirvz  ef – 

Coe ed v$X303$362(367$=0/0=?.26%^;3:3$0

Cin$ Dr

:0.7506  Nâd`rv, Qglfrev Cirrvzpeid ed pof rig` zilecf ia pof Coesedgv Nvdecezglepu ; g Siceilimecgl

Spv`u ) Qglfrev Nâd`rv, Leleg Cgrgcevc$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0/Pezimr$ "Bids Iaaecfs"%$ – 03, X7^ z$ ; aem$, pgb$8 27 cn$

Bebleimr$ äd dipflf `f svbsilESBD 55=6.5?67.6.=A$ zrf, 6:: fx$ – X:0.7506^. . 7$ Cirvz  ef – Zile  eg rvpefr  – Coe ed v /fdml$%$ 2$ Zile  ef rvpefr  – 

Cirvz  ef – Coe ed v /fdml$%$X303$362(367$=0/0=?.26%^;3:3$0

Cin$ Dr

:0.7501  Zäd{gre, Sqfplgdg Cirzirgpf Miqfrdgdcf – g Cinzidfdp ia Prgdszgrfdcu gd` Cirrvzpeid

Zrfqfdpeid ) Sqfplgdg Zäd{gre, Egdedg Szedfe$ – Co$ ; Prgdszgrfdcu Edp$ Nil`iqg, 2::0/Pezimr$ "Bids Iaaecfs"%$ – ?=, X7^ z$ ; aem$, pgb$8 25 cn$

Bebleimr$ z$ 12.10 /01 pep$% e äd dipflf `f svbsilESBD 55=6.5?67.1.?A$ zrf, 7:::fx$ – X:0.7501^. . 7$ Cirzirg ee – G`nedesprgrf$ 2$ G`nedesprgrf cirzirgpeq  /fdml$%$

330$=22$?;303$362

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?1

:0.750=  Riciqgd, Neoge Spv`ev zreqed` fqg{evdfg aescgl  e cidprgbgd`g cv zri`vsf zfprilefrf äd

Rfzvblecg Nil`iqg ) Neoge Riciqgd, Qecpir Rvsv, Evref Ricg$ – Co$ ; PrgdszgrfdcuEdp$ Nil`iqg, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 1? z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 1? /72 pep$% e äd dipflf `f svbsilESBD 55=6.5?67.3.:A$ zrf, 7 ::: fx$ – X:0.750=^

. . 7$ Fqg{evde aescglf – Zri`vsf zfprilefrf – Nil`iqg$303$365$2/0=?%;112$152

Cin$ Dr

:0.750?  Rfzvblecg Nil`iqg$ Cidspepv"eg /7550%$ Cidspepveg  Rfzvblecee Nil`iqg ;g`izp$ lg 25 evlef 7550 ; /Cv ni`eaecrelf e cinzlfprelf izfrgpf zâd lg 76 evlef2::0% ) Cvrpfg Cidspepveidgl$ – Co$ ; Evlegd, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 01 z$82: cn$

Gzgrf cv szrekedvl aedgdc$ gl Prgdszgrfdcu Edp$ Nil`iqgESBD 55=6.522.?:.6A$ zrf, 7 6:: fx$ – X:0.750?^

. . 7$ Cidspepv  eg Rfzvblecee Nil`iqg, 7550$302$0/0=?%

Cin$ Dr

:0.7505  Riciqgd, Neoge$Spv`u id Pgx Fqgseid gd` Snvmmledm ia Zfprilfvn Zri`vcps ed pof

Rfzvblec ia Nil`iqg ) Neoge Riciqgd, Qecpir Rvsv, Evref Ricg$ – Co$ ;Prgdszgrfdcu Edp$ Nil`iqg, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 1? z$ ; aem$, pgb$8 2: cn$

Bebleimr$ z$ 1? /72 pep$% e äd dipflf `f svbsilESBD 55=6.5?67.?.7A$ zrf, 6:: fx$ – X:0.7505^

. . 7$ Fqg{evde aescglf – Zri`vsf zfprilefrf – Nil`iqg /fdml$%$303$365$2;122$152/0=?%

Cin$ Dr

:0.756:  Rfzvblec ia Nil`iqg$ Cidspepvpeid /7550%$ Cidspepvpeid ia pof Rfzvblec iaNil`iqg ; g`izpf` id Kvlu 25, 7550 ; /Gs lgsp gnfd`f` Kvlu 76, 2::0% ) Cidspepvpeidgl Civrp$ – Co$ ; Evlegd, 2::0 /Pezimr$ "Bids Iaaecfs"%$ – 0=, X7^ z$8 2: cn$

Gzgrf cv szrekedvl aedgdc$ gl Prgdszgrfdcu Edp$ Nil`iqgESBD 55=6.522.?:.6A$ zrf, 7 6:: fx$ – X:0.756:^. . 7$ Cidspepv  eg Rfzvblecee Nil`iqg, 7550 /fdml$%$

302$0/0=?%

Cin$ Dr

:0.7567  -5% =$ . /7550%$ . "  ;  25 + 7550 - ; /   $, 4  76 + 2::0 -% )  .  $ – .$ ; Evlegd, 2::0 /Pezimr$ "BidsIaaecfs"%$ – 0? z$8 2: cn$

Gzgrf cv szrekedvl aedgdc$ gl Prgdszgrfdcu Edp$ Nil`iqgESBD 55=6.522.?:.6A$ zrf, 7 6:: fx$ – X:0.7567^. . 7$ Cidspepv  eg Rfzvblecee Nil`iqg, 7550 /fdml$%$

302$0/0=?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?=

:0.7562  Nesprfgdv, Pgpegdg Cgefp lg F`vcgeg ceqec ; cl$ g 5.g ) Pgpegdg Nesprfgdv$ – Co$ ; Ceqepgs, 2::0$

– 10 z$ ; el$, pgb$8 21 cn$ESBD 55=6.572.22.2A$ zrf, A$ per$ – X:0.7562^

3=$:36/:=6$3%

Cin$ Dr

:0.7563  =, ?& ;/    $  + ; 5.  $ )  ;/ 8

$ ;  + $ – Co$ ; Ceqepgs, 2::0$ – 10 z$ ; el$, pgb$8 21 cn$ESBD 55=6.572.22.2A$ zrf, A$ per$ – X:0.7563^

3=$:36/:=6$3%

Cin$ Dr

:0.7560  Cvn sf zripfkfg{ pizimrgaeelf cercvepflir edpfmrgpf äd Rfzvblecg Nil`iqg ) 

Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Qfgcfslgq Crfcfpiq, $$$$ –Co$ ; GMFZE, 2::0$ – 2: z$ ; pgb$8 2: cn$ – /Bebl$ `f zrizrefpgpf edpflfcpvgl%A$ zrf, A$ per$ – X:0.7560^

30=$==/0=?%

Cin$ Dr

:0.7566  .  '/      "    "  )  $$- $ "8 $ ; !' .', ‡ – .$ ; GMFZE,2::0$ – 2? z$ ; el$8 2: cn$ – /5"$ $ "%

A$ zrf, A$ per$ – X:0.7566^::7$?50/0=?%

Cin$ Dr

:0.7561  Sprgpfmeg `f `f{qilpgrf g sespfnvlve dgeidgl `f zripfcef e vpele{grf gibefcpflir `f zrizrefpgpf edpflfcpvgl zâd äd gdvl 2:7: > %-   /    2    /  "G  / "  2:7: - ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ –Co$ ; GMFZE, 2::0$ – 20 z$ ; pgb$8 2: cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, 7:: fx$ – X:0.7561^. . 7$ Zrizrefpgpf edpflfcpvgl  – Zripfc  ef – Nil`iqg – Sprgpfmee$

30=$==/0=?%>736$7>717$7

Cin$ Dr

:0.756=  Gcpf dirngpeqf zreqed` fqglvgrfg ibefcpflir `f zrizrefpgpf edpflfcpvgl >  "  "G / "  ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ – Co$ ; GMFZE, 2::0$ – =0 z$8 2:cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, 7:: fx$ – X:0.756=^. . 7$ Zrizrefpgpf edpflfcpvgl  – Nil`iqg – Gcpf dirngpeqf$

30=$==/0=?%/:50$7%>736$7>717$7

Cin$ Dr

:0.756?  @icvnfdpre `f brfqfpf zf Edpfrdfp ; Moe` zfdprv `ic$ äd bg{f `f `gpf `f

brfqfp ) Gmfdeg `f Spgp zfdprv Zrizrefpgpf Edpflfcpvgl8 cidselevl f`$ ; Decilgf Pgrgd/zrf$%, $$$ – F`$ g 2.g rfq{$ e cinzl$ – Co$ ; GMFZE, 2::0$ – 7:0 z$ ; aem$, pgb$8 27cn$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3??

ESBD 55=6.577.2:._A$ zrf, 6: fx$ – X:0.756?^. . 7$ Brfqfpf zf Edpfrdfp – Moe`vre$ 2$ Bg{f `f `gpf ̀ f brfqfpf – Moe`vre$

30=$==7(::0$=3?$6/:31%

Cin$ Dr

:0.7565  Cfrcfppire e edqfdpgpire `ed Rfzvblecg Nil`iqg ; /Zrf{$ svccedp% ) Gmfdeg`f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ g Rfz$ Nil`iqg /GMFZE%8 glcp$ ; GledgAi`fg, Fcgpfredg Ngrgd`ece8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ; GMFZE,2::0$ – 27 cn$

Zgrpfg g 3.g$ – 2::0$ – 71: z$ ; el$ cilir$ – ESBD 55=6.577.03.5 ; A$ zrf ,2:: fx$ – X:0.7565^

. . 7$ Ignfde `f peed  – Nil`iqg – Beimrgaee$ 2$ Zrizrefpgpf edpflfcpvgl  – Cfrcfp pire – Edqfdpgpire – Nil`iqg – Beimrgaee$

X::7$?57)$?50(30=$==^/0=?%/:52%

Cin$ Dr

:0.751:  Lfcpvre GMFZE ; Cinvdec$ zrf{$ lg senzi{$ gdvgl edp$ p$.zrgcpec zreqed`zripfceg zrizrefpee edpflfcpvglf ; /f`$ =, 22.23 gzr$% ) Gmfdeg `f Spgp zfdprvZripfceg Zrizrefpee Ed`$ – Co$ ; GMFZE, 2::0$ – 71? z$ ; aem$, pgb$8 2? cn$

Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.577.01.3A$ zrf, 7:: fx$ – X:0.751:^. . 7$ Zrizrefpgpf edpflfcpvgl  – Zripfc  ef$ 2$ Zripfc  ef – Zrizrefpgpf 

edpflfcpvgl $30=$==/:?2%>736$7>717$7

Cin$ Dr

:0.7517  "Zriblfnf pfirfpecf e zrgcpecf glf fcidinefe zrizrefp"ee edpflfcpvglf",cida$ dg"$ p$.zrgcpec /2::38 Coeedv%$ Zriblfnf pfirfpecf e zrgcpecf glffcidinefe zrizrefpee edpflfcpvglf ; Cinvdec$ zrf{$ lg f`$ g 2.g g Cida$ dg$ p$.zrgcpecf /0.6 `fc$ 2::3% ) cidselevl p$ f`$ ; Decilgf Pgrgd, $$$ – Co$ ; GMFZE, 2::0$ –2:0 z$ ; `egmr$, aem$, pgb$8 27 cn$

Gdpfpep$ ; Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ – Pfxpf ; lb$ rin$,rvs$ – Bebleimr$ lg saârepvl grp$ e äd dipflf `f svbsil

ESBD 55=6.577.00.=A$ zrf, A$ per$ – X:0.7517^. . 7$ Zrizrefpgpf edpflfcpvgl $

30=$==/:?2%>736$7>717$7

Cin$ Dr

:0.7512  EDAIEDQFDP.2::0 ; Cgp$ iaecegl ; Fxzi{$ Edp$ Szfcegle{gp, 7:.73 diefnb$ ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$8 glcp$ ; Gledg Ai`fg8 cidselevl f`$ ;Eid @gdelevc /zrf$%,$$$ – Co$ ; GMFZE, 2::0$ – 72? z$ ; el$8 27 cn$

A$ zrf, 3:: fx$ – X:0.7512^. . 7$ Fxzi{e  ee szfcegle{gpf – Edaiedqfdp, 2::0, Coe ed v$

:17$03;30=$==

Cin$ Dr

:0.7513  Sfrqecee GMFZE ) Gmfdeg `f Spgp zfdprv Zripfceg Zrizrefpee Ed`$ /GMFZE%8glcp$ ; Qeirfl Mrisv, $$$8 cidselevl f`$ ; Decilgf Pgrgd /zrf$%, $$$ – Co$ ; GMFZE, 2::0$– 0: z$ ; el$ cilir$ pgb$8 27 cn$

A$ zrf, 7:: fx$ – X:0.7513^ :17$17;30=$==/0=?%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

3?5

:0.7510  6#  GMFZE )  $$ -    2  # " /GMFZE%8 $ ; !  $, ;/  3, 3 .7, ‡8 $ $ ;  ; /$%, ‡ . .$ ; GMFZE, 2::0$ – 0: z$ ; el$cilir$ pgb$8 27 cn$

A$ zrf, A$ per$ – X:0.7510^:17$17;30=$==/0=?%

Cin$ Dr

:0.7516  Rfzvblecg Nil`iqg$ Lfme$ Ci`vl cv zreqerf lg peed e ediqgrf gl RfzvbleceeNil`iqg Dr$ 265._Q `ed 76$:=$2::0 > .  "        2 D 265._Q 76$:=$2::0 ; /Nidepirvl Iaecegl gl R$ Nil`iqg dr$ 726.725)113 `ed 3:$:=$2::0% ) Gmfdeg `f Spgp zfdprv Zrizrefpgpfg Edpflfcpvgl g Rfz$Nil`iqg /GMFZE%$ – Co$ ; GMFZE, 2::0$ – ?5 z$8 27 cn$

Pfxp zgrgl$ ; lb$ rin$, rvs$ – A$ a$ `f pep$A$ zrf, 7:: fx$ – X:0.7516^. . 7$ Ci`vl cv zreqerf lg peed  e ediqgrf gl Rfzvblecee Nil`iqg$

::7/0=?%/:50$0%

Cin$ Dr

:0.7511  =, ? %    -    ; Xzfdprv v{vlspv`fdelir^ )  ;  8 $$ -$ .  $  $ .   "$ – .$ ; 5$ $, 2::0 /Pezimr$ G: g RN%$ – 220 z$; aem$, pgb$8 27cn$

Bebleimr$ z$ 227 /72 pep$%ESBD 55=6.501.?=.5A$ zrf, 7:: fx$ – X:0.7511^. . 7$ Spgd`gr`e{grf – Zrizrefpgpf avdcegr  /rvs$%$ 2$ Nfprilimef – Zrizrefpgpf 

avdcegr  /rvs$%$::1$00(::1$57;332$3/:=6$?%

Cin$ Dr

:0.751=  Fsedfdcv, Glfxgd`rv Le`fre ge fcidinefe dgeidglf ) Glfxgd`rv Fsedfdcv, @vneprv Lg{vr$ – Co$ ;

FSED ! Ci, 2::0 /Pezimr$ "Flgd.Zilemrga"%$ – 52 z$ ; el$8 25 cn$ – /Cil$8 7%$Gvp$ svdp ed`ecge zf ciz$ESBD 55=6.5=51.2.5A$ zrf, 7::: fx$ – X:0.751=^. . 7$ Le`fre – Fcidinef – Nil`iqg$ 2$ Fcidinef – Le`fre – Nil`iqg$

33?/0=?%

Cin$ Dr

:0.751?  Zlgpairng `f mvqfrdgrf g Zgrpe`vlve Zizvlgr Crfped @fnicrgp, 2::6.2::5 ) Zgrpe`vlve Zizvlgr Crfped @fnicrgp$ – XCo$ ; S$ d$^, 2::6 /Pezimr$ "Zrgm.3"%$ – 35,X7^ z$8 2: cn$ – /@g zfdprv Ignfde, zfdprv Nil`iqg%

A$ zrf, 7::: fx$ – X:0.751?^. . 7$ Zgrpe`f zilepecf – Nil`iqg$

325$=7/0=?%

Cin$ Dr

:0.7515  Zrfqfderfg prgdsnepfree OEQ äd zrgcpecg nf`ecgl ; Ed`ec$ nfpi`ecf ) zrfmpep`f Seneid Zizg, $$$8 svb rf`$ ; Neoge Zäslg$ – Co$ ; VD@Z, 2::0$ – 0: z$ ; scofnf,pgb$8 2: cn$

Bebleimr$ z$ 0: /? pep$%$ – A$ a$ `f pep$A$ zrf, A$ per$ – X:0.7515^

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

35:

. . 7$ Edafc  ee – Qervsvl OEQ – Zrfqfderf – Rfcingd` re$ 2$ Qervsvl OEQ – Zrfqfderf$

171$5?;6=?$?2?OEQ/:05$3%

Cin$ Dr

:0.75=:  Cglfd`gr Dgeidgl $$$ ) Bebl$ Dg$8 gvp$ ; Ngreg :qf, Qfrg Mof`riqece, Qglfreg

Ngpqfe, $$$8 cil$ rf`$ ; Zfprv Silpgd /zrf$%,$$$8 `er$ mfd$ ; Glfxf Rv$ – Co$ ; Bebl$ Dg$,2::0$ – 25 cn$2::6$ – 2::0$ – 0:? z$ ; el$ – Bebleimr$ äd pfxp$ – ESBD 55=6.5550.3.3 ; A$ zrf,

3:: fx$ – X:0.75=:^. . 7$ Cvlpvr  – @gpf nfnirgbelf$

::?/0=?%/:65%

Cin$ Dr 70

:0.75=7  /%  " 5- ) . 7'2 $$   , '$ ". 5- 8 $ $ ;  5-, ‡ – .$ ;S:B, 2::0 /"Bvsedfss.Flepg"%$ – 72? z$8 2: cn$

Pfxpf lb$ ; rin$, bvlmgr, rvs$ – Bebleimr$ lg saârepvl grp$ESBD 55=6.561?.6.?A$ zrf, 1:: fx$ – X:0.75=7^. . 7$ Bgsgrgbeg – Espiref /rvs$%$ 2$ Bvlmgreg – Espiref /rvs$%$

50/0=?%(50/05=$2%;323$772/:?2%>736$7>717$7>713$2

Cin$ Dr

:0.75=2  Gdvgrvl spgpespec gl Rfzvblecee Nil`iqg > %'   -  "  > Spgpespecgl ufgrbiih ia pof Rfzvblec ia Nil`iqg ) @fz$Spgpespec  e Siceilimef gl Rfz$ Nil`iqg$ – Co$ ; Spgpespecg, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 25 cn$ – /Spgpespecg Nil`iqfe%

2::0$ – 2::0$ – =3?, X1^ z$ ; `egmr$, pgb$ – Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ –

ESBD 55=6.5?2?.2.0 /äd ciz$% ; A$ zrf, 1:: fx$ – X:0.75=2^. . 7$ @f{qilpgrf sicegl  – Nil`iqg – @gpf spgpespecf$ 2$ @f{qilpgrf 

fcidinec  – Nil`iqg – @gpf spgpespecf$371(33?/0=?%/:?3$07%>736$7>777>717$7

Cin$ Dr 7611

:0.75=3  Begpvl cfl ädflfzp ; Ziqfpe  ) sflfc$ e plncerf ; Ngrcflg Ngr`grf8 mrga$ ;F`vgr` Nged`fdbfrm8 ciz$ ; Egrislgq Ileedäh$ – Co$ ; Zidpis, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 3:, X7^ z$8 20 cn$

ESBD 55=6.52=.20.=A$ zrf, 6::: fx$ – X:0.75=3^. . 7$ Ziqf pe$

?27/7::%.53(35?$2Cin$ Dr 01?=

:0.75=0  Rfszfcpgrfg `rfzpvrelir invlve äd Rfzvblecg Nil`iqg ; Spv`ev siceilimec ädcg`rvl Zriefcpvlve ZDV@ ; Svsedfrf äd enzlfnfdpgrfg Zlgdvlve dg$ `f gcevde äd`infdevl `rfzpvrelir invlve äd Rfz$ Nil`iqg ) ZDV@ Nil`iqg8 flgb$ ; F`vgr`Neogeliq, $$$8 ciir`$ ; Gdmflg @vneprgci, $$$ – Co$ ; Fzemrga SRL, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 723 z$ ; aem$, pgb$8 25 cn$

ESBD 55=6.520.0=.1A$ zrf, 76:: fx$ – X:0.75=0^. . 7$ Siceilimeg `rfzpvrelir invlve$ 2$ @rfzpvrelf invlve – Siceilimef$

371$330$3;302$=/0=?%Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

357

:0.75=6  =,, $ $$-  5-  ; /1-$ '    % )  !$ $

#8 $ ; %$ %$ 5-, %$ %$ .-$ – .$ ; 5$ $, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 053 z$ ; aem$8 2: cn$

Bebleimr$ äd dipf lg saârepvl cgz$ – $  ($   $- 

ESBD 55=6.=?.36=.: /A$F$.Z$ "Pezimr$ Cfdprgl"%

A$ zrf, 76:: fx$ – X:0.75=6^. . 7$ Fpdimrgaef – M m v{e – Kv`f  vl Bfd`fr /rvs$%$ 2$ M m v{e – Kv`f  vl 

Bfd`fr – Fpdimrgaef /rvs$%$35/>672$716%/0=?%

Cin$ Dr

:0.75=1  Ricg, Decilgf @rfzpvl gagcfrelir ; Xngd$^ ) Decilgf Ricg, Sfrmev Bgef8 Vdeq$ `f Spgp `ed

Nil`iqg$ Agc$ `f @rfzp$ Cgpf`rg @rfzpvl gdprfzrfdiregpvlve$ – Co$ ; S$ d$, 2::0 /A$ F$.Z$ "Pezimr$ Cfdprgl"%$ – 2: cn$

Qil$ 7$ – 2::0$ – 063, X7^ z$ – Bebleimr$ äd dipflf `f svbsil$ – ESBD 55=6.=?.

366.0 ; A$ zrf, 2::: fx$ – X:0.75=1^. . 7$ @rfzpvl gagcfrelir $

30=$=/:=6$?%

Cin$ Dr

:0.75==  Zfrmgnfdp ; Gd$ groeqflir Rfz$ Nil`iqg ) Sfrqecevl `f Spgp `f Groeq glRfz$ Nil`iqg, Groeqg Dg$ g Rfz$ Nil`iqg, Groeqg Irm$ Sic$.Zilepecf g Rfz$Nil`iqg8 cil$ rf`$ ; Qgself Esgc /rf`$.fa%, $$$$ – Co$ ; S$ d$, 2::0 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 20 cn$

XZgrpfg^ ; 6.1 ; 2::2.2::3$ – 2::0$ – 20: z$ ; aem$, pgb$ – Bebleimr$ äd dipflf`f svbsil$ – ESBD 55=6.=?.76:.: ; A$ zrf, A$ per$ – X:0.75==^

. . 7$ Groeqf – Nil`iqg – Gdvgrf$

53:$26/0=?%/:6?%Cin$ Dr 053:

:0.75=?  Mrisv, Flfdg @eceidgr `f sedidenf ; lfxec, fxzrfsee, licvevde ) Flfdg Mrisv$ – Co$ ;

Fzemrga, 2::6 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 330, X2^ z$8 27 cn$Bebleimr$ z$ 331ESBD 55=6.520.03.3 /äd ciz$%A$ zrf, A$ per$ – X:0.75=?^. . 7$ Lenbg rinâd  – Sedidenf – @ec  eidgrf$ 2$ @ec  eidgrf `f sedidenf – 

Lenbg rinâd $

?77$736$7-3=0$2-3=3$027Cin$ Dr

:0.75=5  Ngxenf e cvmfpre ; Mâd`vre cgrf qr kfsc$$$ ) sflfc$ ; Glg Bvkir8 zrf{$ mrga$ ;Crespedg Bvkir$ – F`$ g 3.g, rfq$ e cinzl$ – Co$ ; "Fzemrga" SRL, 2::0 /A$F$.Z$"Pezimr$ Cfdprgl"%$ – 367 z$ ; el$8 27 cn$

Ed`$ pfngpec z$ 301.367ESBD 55=6.520.02.6 /äd ciz$%A$ zrf, A$ per$ – X:0.75=5^. . 7$ Ngxenf$ 2$ Cvmfp re$

?2.?0/7::%

Cin$ Dr

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

352

:0.75?:  Lenbg  e lepfrgpvrg rinâd ; Gdpil$ `f pfxpf ; /cl$ 6.1% ) Xsflfc $^ ; DgpglegCvbrfgciq8 el$ ; Qg`en Rvsv$ – Co$ ; "Fzemrga" SRL, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$– 252, X2^ z$ ; el$8 20 cn$

Bebleimr$ z$ 2??.2?5ESBD 55=6.520.0?.0A$ zrf, A$ per$ – X:0.75?:^. . 7$ Lepfrgpvr  rinâd $ 2$ Lepfrgpvr  rinâd  `ed Nil`iqg$

?27$736$7(?27$736$7/0=?%/:?2%/:=6$3%Cin$ Dr

:0.75?7  Cedcelfe, Mremirf @eceidgr cilgr argdcf{.rinâd ; /zfdprv cl$ zrengrf e mendg{eglf% ) Mremirf

Cedcelfe, Neoge Zremirscoe$ – Co$ ; S$ d$, 2::6 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 20: z$ ;pgb$8 2: cn$

Bebleimr$ z$ 20: /73 pep$%ESBD 55=6.=?.301.6A$ zrf, 6::: fx$ – X:0.75?7^. . 7$ Lenbg argdcf{  – @ec  eidgrf$ 2$ Lenbg rinâd  – @ec  eidgrf$ 3$

@ec  eidgrf argdcf{f.rinâdf$?77$733$7-3=0$?22>736$7/:=6$3%

Cin$ Dr

:0.75?2  @rfzpvrelf invlve ; Gcpf dg$ e edp$ ; Fxprgsf ; Moe`vl {egrespvlve ) Cfdprvl"Gccfs.edai"8 sflfc$, sespfngpe{grf ; Ileqeg Zärgc, $$$8 fxzfre ; Qecpir Zvcg, $$$ – Co$; S$ d$, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 6:0 z$8 21 cn$

Gzgrf cv szrekedvl aedgdc$ gl Zrfss.Di} /Ilgd`g%ESBD 55=6.=?.312.= /A$F$.Z$ "Pezimr$ Cfdprgl"%Mrgpes, 7 ::: fx$ – X:0.75?2^. . 7$ @rfzpvrelf invlve – Lfmeslg ef$

302$=(307$237$70/:50%

Cin$ Dr

:0.75?3  @ec"eidgr rinâd.argdcf{ e argdcf{.rinâd ; X=: ::: cvqedpf^$ – Co$ ;Moegdfg, 2::3 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 157 z$8 7= cn$

 Äd ciz$A$ zrf, A$ per$ – X:0.75?3^. . 7$ Lenbg rinâdg – @ec  eidgrf$ 2$ Lenbg argdcf{  – @ec  eidgrf$ 3$

@ec  eidgrf rinâdi.argdcf{f$ 0$ @ec  eidgrf argdcf{f.rinâdf$?77$736$7-3=0$?22>737$7(?77$733$7-3=0$?22>736$7

Cin$ Dr

:0.75?0  Zegmfp, Kfgd 

Rfzrf{fdpgrfg lvnee lg cizel ) Kfgd Zegmfp8 prg`$ `ed ar$ `f Ngregdg Zreciz$ –Co$ ; Cgrpefr, 2::6 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 0:1, X5^ z$8 27 cn$ – /Cgrpefrzileqglfdp%

Pep$ irem$ ; Lg rfzråsfdpgpeid `v nid`f cof{ l-fdagdp$ – Bebleimr$ äd dipflf `fsvbsil$ – Ed`$ `f dvnf z$ 0:1.0:=$ – Gzgrf cv szrekedvl aedgdc$ gl Avd`gefe SirisNil`iqg

ESBD 55=6.=5.256.2A$ zrf, 76:: fx$ – X:0.75?0^. . 7$ Zseoilimeg cizelvlve$ 2$ Airngrfg zfrsidglep  ee – Gszfcp zseoilimec$

765$522$=;3=$:3

Cin$ Dr 0?=2

:0.75?6  Ni`vl "Gsespfdg gdpfdgpgl" ) Zfprv Sprgpvlgp, Lv`nelg Fci, Zfprv Ricg,$$$8 svb rf`$ ; Zfprv Sprgpvlgp, $$$8 Edsp$ `f Cfrcfp$ :p$ äd `infdevl Icriperee SdpeeNgnfe e Cizelvlve, Vdeq$ `f Spgp `f Nf`eced  e Agrngcef "D$ Pfspfnegdv", Sic$

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

353

Nf`ecelir Ibspfprecefde.Medfcilime, Gsic$ `f Nf`eced Zfredgpgl$ – Co$ ; Ceqepgs,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2=1 z$ ; aem$, el$, scofnf, pgb$8 20 cn$

Gvp$ svdp ed`ecge zf qs$ a$ `f pep$ – Bebleimr$ lg saârepvl cgz$ – Gzgrf cvszrekedvl Rfzrf{fdpgdfe VDECFA äd Rfz$ Nil`iqg, @er$ zfdprv @f{qilpgrf e Ciiz$/@$@$C$%, Berivl `f Ciiz$ gl Flqfefe lg Coeedv

ESBD 55=6.572.7?.0A$ zrf, 7::: fx$ – X:0.75?6^

. . 7$ Mrgqe`epgpf – Gsespfd  gdpfdgpgl $ 2$ Gsespfd  gdpfdgpgl $17?$2/:?2%

Cin$ Dr

:0.75?1  )%,  " ; %$.-  ".( )  !  3"'8

"$ !$ !$ $ – .$ ; Qepgles, 2::0 /$$$ "=$ $"%$ – 20 cn$.$ 2. ; !$ !0  -$ 6$

  0    "$ – 2::0$ – 7:0 z$ ; `fs$, pgb$ –Bebleimr$ äd dipflf `f svbsil$ – Äd rf`$ gvp$ – ESBD 55=6.=?.:66.6 ; A$ zrf , A$ per$ –

X:0.75?1 .̂ . 7$ Crf pfrfg zf pelir /rvs$%$ 2$ Zf pe – Rfzri`vcfrf – Crf pfrf /rvs$%$135$377$:3):1

Cin$ Dr 0??:

:0.75?=  Moe`vl gcoe{eeelir zvblecf ; ) Gmfdeg Dg$ zfdprv Gcoe{eee Zvbl$ – Co$ ; S$ d$,2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2:1 z$ ; pgb$8 3: cn$ – /F`$ szfc$ g bvl$ gcoe{eeelirzvbl$ dr$ 6:%

A$ zrf, A$ per$ – X:0.75?=^. . 7$ Gcoe{e  ee zvblecf – @icvnfdpf$

301$1

Cin$ Dr:0.75??  Lvzgcv, [edge`g 

Edspepveelf zilepecf e cflf kvre`ecf `ed Bgsgrgbeg /7?72.757=% ) [edge`gLvzgcv$ – Co$ ; Grc, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 2:7 z$8 20 cn$

Dipf e rfa$ z$ 760.757$ – Bebleimr$ z$ 752.2:7 /227 pep$%$ – Gzgrf cv szrekedvlAvd`gefe Siris Nil`iqg

ESBD 55=6.17.36?.1 /äd ciz$%A$ zrf, A$ per$ – X:0.75??^. . 7$ Edspepv  ee zilepecf e kvre`ecf – Bgsgrgbeg, 7572.757= – Espiref$

30/0=?%;50/0=?%"7?72)757="

Cin$ Dr

:0.75?5  @flfgdv, Leqev Qrfnf.d glpf qrfne pizep ; Xzif{ee^ ) Leqev @flfgdv8 sflfc$ B$ @flfgdv, D$

Rvsv8 f`$ ädmrekep `f D$ Rvsv$ – XCo$ ; S$ d$^8 Ege ; Bidepgs, 2::6 /A$F$.Z$ "Pezimr$Cfdprgl"%$ – 707, X7^ z$8 7= cn$

ESBD 5=3.?1=6?.7.2 /Bidepgs% /äd ciz$%A$ zrf, A$ per$ – X:0.75?5^

?27$736$7/0=?%.7 @flfgdv

Cin$ Dr

:0.755:  @ec"eidgr pfodec rvs.rinâd > .  2'  / ) ciir`$ ; Oireg [gqg$ – Co$ ; Grc ; Mvdeqgs, 2::0 /A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 77=1

z$8 25 cn$ESBD 55=6.17.312.0 /Grc%$ – ESBD 55=6.5:?.06.0 /Mvdeqgs% /äd ciz$ e

svzrgciz$%

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

350

A$ zrf, 7 ::: fx$ – X:0.755:^. . 7$ Edmedfref – @ec  eidgrf$ 2$ Pfodec  – @ec  eidgrf$ 3$ @ec  eidgrf – 

Pfodec $12/:3?%>717$7>736$7

Cin$ Dr 0?:1

:0.7557  Bvchngd, Ribfrp 

Cf prfbvef dfgzrgp s  pee `fszrf `egbfp ) Ribfrp Bvchngd, CoresNcLgvmoled8 zrfa$ `f Kiod Clffsf8 prg`$ ; Gd`rfe Glbv$ – Co$ ; Zrvp Edpfrdg eidgl, 2::0/Cinbedgpvl Zilemr$%$ – =5, X7^ z$ ; el$8 27 cn$

Pep$ irem$ ; ]ogp uiv rfgllu dff` pi hdi} gbivp leqedm }epo `egbfpfs$ – Ed`$ `fpfrnede z$ =?.=5

ESBD 55=6.15.150.6A$ zrf, A$ per$ – X:0.7557^. . 7$ @egbfp – Bile$ 2$ Bile – @egbfp$

171$3=5.::?$10

Cin$ Dr 02303

:0.7552  /$, -% 

!    7  /  &" )  "  5, .  3(8$ & .8 $  -$  . 8 $ $ ; 3 '$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /-("$%$ – =5, X7^ z$ ; el$8 27 cn$

Pep$ irem$ ; ]ogp uiv rfgllu dff` pi hdi} gbivp leqedm }epo `egbfpfs$ – Ed`$ `fpfrnede z$ =?.=5

ESBD 55=6.15.15?.?A$ zrf, A$ per$ – X:0.7552^. . 7$ @egbfp – Bile /rvs$%$ 2$ Bile – @egbfp /rvs$%$

171$3=5.::?$10

Cin$ Dr 02365

:0.7553  Bvchngd, Ribfrp Cf prfbvef dfgzrgp s pee `fszrf ädmrekerfg vdve cizel cgrf svafr `f gspn ) Ribfrp Bvchngd, Kgd Ovrsp8 zrfa$ `f Kiod Clffsf8 prg`$ ; Argmg Cvsed$ – Co$ ; ZrvpEdpfrdgeidgl, 2::0 /Cinbedgpvl Zilemr$%$ – =5, X7^ z$ ; el$8 27 cn$

Pep$ irem$ ; ]ogp uiv rfgllu dff` pi hdi} gbivp cgredm air g coel` }epogspong$ – Ed`$ `f pfrnede z$ =?.=5

ESBD 55=6.15.156.3A$ zrf, A$ per$ – X:0.7553^. . 7$ Gspn – Cizee – Bile$ 2$ Bile – Gspn – Cizee$

171$20?.:63$2

Cin$ Dr 02300

:0.7550  /$, -% !  7 / ; 2  ", +0  ) " 

5, < )78 $ & .8 $  -$ ; & 8 $$ ; 3 '$ – Co$ ; Zrvp Edpfrdgeidgl, 2::0 /-("$%$– =5, X7^ z$ ; el$8 27 cn$

Pep$ irem$ ; ]ogp uiv rfgllu dff` pi hdi} gbivp cgredm air g coel` }epogspong$ – Ed`$ `f pfrnede z$ =?.=?

ESBD 55=6.15.155.1A$ zrf, A$ per$ – X:0.7550^. . 7$ Gspn – Cizee – Bile /rvs$%$ 2$ Bile – Gspn – Cizee /rvs$%$

171$20?.:63$2

Cin$ Dr 02317

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

356

:0.7556  6, $ $ /&% 6  -" )  /  %$ &$ $ – Co$ ; Lepfrg, 2::0

/Cinbedgpvl Zilemr$%$ – 303, X7^ z$ ; el$ 8 2: cn$'$  $ ; 6  -" /.# 75:3.75:0% ) / %$ &$

; /, $ !$ $ %", 75:=%ESBD 55=6.=0.?3?.0 /äd ciz$%A$ zrf, A$ per$ – X:0.7556^

. . 7$ Coe ed v – Espiref, 75:3.75:0 /rvs$%$50/0=?%"75:3)75:0"/:52%

Cin$ Dr 02075

:0.7551  @egszirg nil`iqfdfgsc >    ) @fz$ RflgeeEdpfrfpdecf gl Rfz$ Nil`iqg8 $  ($ ; ;$ 3, <$ 8 $ – Co$ ;Cgrpfg Nil`iqfe, 2::3 /Cinbedgpvl Zilemr$%$ – X72^ z$ ;el$, el$ cilir$8 23 x 77 cn$

Pfxpf ; lb$ rin$, rvs$ – Zlegdp$A$ zrf, A$ per$ – X:0.7551^. . 7$ Nil`iqfde – @egszirg$

323$773/0=?%/>736$7/0=?%%

Cin$ Dr

:0.755=  Jpfagd cfl Ngrf e Saädp – senbil gl spgpglepee Rfzvblecee Nil`iqg ) @fz$Rflgee Edpfrfpdecf8 glcp$ `f Q$ Spfzgdiq, $$$ – Co$ ; Bgpedg.Rg`im, 2::0/Cinbedgpvl Zilemr$%$ – X1^ z$ ; el$ cilir$8 32 x 71 cn$

Pfxpf ; lb$ rin$, fdml$, rvs$ – Zlegdp$A$ zrf, A$ per$ – X:0.755=^. . 7$ pfagd cfl Ngrf, `indepir gl  ree Nil`iqg, 706=.76:0 – Espiref – 

Beimrgaef$50/0=?%(50/05?%(525 :pfagd cfl Ngrf

Cin$ Dr

:0.755?  "@f{qilpgrfg cidspepv"eidgl g Rfzvblecee Nil`iqg lg fpgzg gcpvgl",$:$ $.$ 9$ /2::08 /3&%$ "@f{qilpgrfg cidspepveidgl gRfzvblecee Nil`iqg lg fpgzg gcpvgl > .    "    7" ;  $ '$.$ ($,23.20 $ 2::0 /$ 57/% )  '$ $ ; $- .$ – .$ ; 5$ $, 2::0/A$F$.Z$ "Pezimr$ Cfdprgl"%$ – 7035 z$8 20 cn$

Gdpfpep$ ; .  (, %-        ,& . 1$   /$ 57/%, $ "J( ' " . !2 & $ , ‡$ – Pfxpf ; lb$ rin$, rvs$ – Bebleimr$ lg saârepvlgrp$ e äd dipflf `f svbsil$ – Äd rf`$ gvp$

ESBD 55=6.=?.362._ /äd ciz$%A$ zrf, 6:: fx$ – X:0.755?^

. . 7$ Cidspepv  ee – Rfzvblecg Nil`iqg$ @f{qilpgrf cidspepv  eidgl  gRfzvblecee Nil`iqg$

302$0/0=?%/:?2%>736$7>717$7

Cin$ Dr 0=2=

:0.7555  8$  ; !$ $ 6' ; =.5 $ )  % .,  !#, ;/ 3, ? 8'$ – Co$ ; Grc,2::0 /Pezimr$ "Pezizrfs"%$ – 7?=, X0^ z$ ; aem$, pgb$8 20 cn$

ESBD 55=6.17.3:3.5A$ zrf, A$ per$ – X:0.7555^. . 7$ Coenef /rvs$%$

60/:=6$3%

Cin$ Dr :=?

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

351

:0.2:::  Svbefcpf `f fqglvgrf lg coeneg irmgdec ; Cvlfm$ `f epfne, zriblfnf, pfspfzfdprv lecfv ; cl$ 77.72 ) Cidspgdped Ogsdg, Mgledg @rgmgledg, Repg Mi`irikg,Dg`fk`g Qfleci$ – Co$ ; Grc, 2::0 /Pezimr$ "Pezizrfs"% – 7?1 z$ ; aem$, pgb$8 20 cn$

ESBD 55=6.17.326._A$ zrf, A$ per$ – X:0.2:::^. . 7$ Coenef – Pfspf$

60=/:=5%

Cin$ Dr :63

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

35=

 CGNFRG DGEIDGL G CREE 

Sfrqecevl "Gvpingpe{grf"

LESPG SVRSFLIR FLFCPRIDECF ÄDRFMESPRGPF

2::3

RF :3.7  Sfcof, Lve{g @eceidgr `f sedidenf$ @eceidgr `f gdpidenf$ @eceidgr `f renf ; Xsvrs 

flfcpridec^ ) Lve{g Sfcof, Nercfg Sfcof$ – Co$ ; S$ d$8 Bvcvrfpe ; LepfrgEdpfrdgeidgl, 2::3 /Siap}ed%$ – /Ngre `ec$ glf lb$ rin$%

[email protected] ; s`$, cil$8 äd cgrcgs @Q@ ezlgp, 75 x 70 x 2 cn$Cfredf nedenf ; sespfn cinzgpebel EBN.ZC8 zricfsir rfcingd`gp ; 6?18

nfniref RGN ; 71 NB8 szgev lebfr zf ogr` ; 3: NB8 sespfn `f izfrgrf ; ]ed

56)5?)2:::)NF)DP)_ZESBD 5=3.?36?.6?.2 /Lepfrg Edpfrdgeidgl%XRF :3.7^. . 7$ Lenbg rinâd  – Sedidenf – Gdpidenf – @ec  eidgrf – Svrsf 

flfcpridecf$ 2$ @ec  eidgrf – Sedidenf – Gdpidenf – Lenbg rinâd  – Svrsf flfcpridecf$

?77$736$7-3=0-3=3$027)$022

RF :3.2  DI@F_ ; Divl `eceidgr fxzlecgpeq gl lenbee rinâdf ; Xsvrs flfcpridec^$ –Co$ ; S$ d$8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Siap}ed%$ – /Ngre `ec$ glf lb$ rin$%

[email protected] ; s`$, cil$8 äd cgrcgs @Q@ ezlgp, 75 x 70 x 2 cn$Cfredf nedenf ; sespfn cinzgpebel EBN.ZC8 zricfsir rfcingd`gp ; 6?18

nfniref RGN ; 71 NB8 szgev lebfr zf ogr` ; 2: NB8 sespfn `f izfrgrf ; ]ed56)5?)2:::)NF)DP)_ZESBD 5=3.?36?.:0.3 /Lepfrg Edpfrdgeidgl – }}}$lepfrg$ri%XRF :3.2^. . 7$ Lenbg rinâd  – @ec  eidgrf fxzlecgpeqf – Svrsf flfcpridecf$ 2$

@ec  eidgrf fxzlecgpeqf – Svrsf flfcpridecf$?77$736$7-3=0$3

RF :3.3  Ngrcv, Alired Ngrflf `eceidgr `f dfilimesnf ; /16 ::: cvqedpf%$ @ec eidgr irpimrgaec gl

lenbee rinâdf ; /=6 ::: cvqedpf% ; Xsvrs flfcpridec^ ) Alired Ngrcv$ – Co$ ; S$ d$8

Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Siap}ed%$ – /Ngre `ec$ glf lb$ rin$%$ – F`$pezrep ; [email protected] ; s`$, cil$8 äd cgrcgs @Q@ ezlgp, 75 x 70 x 2 cn$Cfredf nedenf ; sespfn cinzgpebel EBN.ZC8 zricfsir rfcingd`gp ; 6?18

nfniref RGN ; 71 NB8 szgev lebfr zf ogr` ; 2: NB8 sespfn `f izfrgrf ; ]ed56)5?)2:::)NF)DP)_Z

ESBD 5=3.55?15.6.7 /Lepfrg Edpfrdgeidgl – }}}$lepfrg$ri%XRF :3.3^. . 7$ Lenbg rinâd  – Dfilimesnf – Irpimrgaef – @ec  eidgrf – Svrsf 

flfcpridecf$ 2$ @ec  eidgrf – Dfilimesnf – Irpimrgaef – Lenbg rinâd  – Svrsf flfcpridecf$

?27$736$7-3=0$2-3=3$03-36

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  ¥ Cgnfrg Dgeidgl g Cree `ed Nil`iqg

:5$:3$2::6

35?

RF :3.0  Sfcof, Lve{g @EFQ  ; @eceidgrvl lenbee rinâdf zfdprv flfqe ; Xsvrs flfcpridec^ ) Lve{g

Sfcof, Nercfg Sfcof$ – Co$ ; S$ d$8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3 /Siap}ed%$ –/Ngre `ec$ glf lb$ rin$%

[email protected] ; s`$, cil$8 äd cgrcgs @Q@ ezlgp, 75 x 70 x 2 cn$Cfredf nedenf ; sespfn cinzgpebel EBN.ZC8 zricfsir rfcingd`gp ; 6?18

nfniref RGN ; 71 NB8 szgev lebfr zf ogr` ; 3: NB8 sespfn `f izfrgrf ; ]ed

56)5?)2:::)NF)DP)_ZESBD 55=6.=0.021.6XRF :3.0^. . 7$ Lenbg rinâd  – @ec  eidgrf – Svrsf flfcpridecf$ 2$ @ec  eidgrf – Lenbg

rinâd  – Svrsf flfcpridecf$?27$736$7-3=0/:=6$3%

RF :3.6  @ec"eidgr irpimrgaec gl lenbee rinâdf ; =6 ::: cvqedpf ; Xsvrs flfcpridec^$ –Co$ ; Lepfrg8 Bvcvrfpe ; Lepfrg Edpfrdgeidgl, 2::3$ – /Ngre `ec$ glf lb$ rin$%

[email protected] ; s`$, cil$8 äd cgrcgs `f cgrpid, 27 x 76 x 2 cn$ – Qfrsevdfg pezrep e cfg flfcpridec /7:61 z$%$ Mrgngpecg v{vgl g lenbee rinâdf /362 z$%$ @eceidgr `f

`vblfpf fpenilimecf glf lenbee rinâdf /7?2 z$% ) Ngrcv Mgbedscoe$ Qfrsevdfg @fni gCirfcpirvlve flfcpridec IRPI.2::7$ Rin SZ `f vd neleid `f cvqedpf äd zgrg`emn Cfredf nedenf ; sespfn cinzgpebel EBN.ZC8 zricfsir rfcingd`gp ; ?:0?18

nfniref RGN ; ? NB8 szgev lebfr zf ogr` ; 70 NB8 sespfn `f izfrgrf ; ]ed 56XRF :3.6^. . 7$ Lenbg rinâd  – Irpimrgaef – @ec  eidgrf – Svrsf flfcpridecf$ 2$

@ec  eidgrf irpimrgaecf – Lenbg rinâd  – Svrsf flfcpridecf$?77$736$7-36

RF :3.1  Bebleipfcg Dgeidgl `ed Coeedv > Lg  Bebleipoïwvf Dgpeidglf `f lgRåzvblewvf `f Nil`iqg > Dgpeidgl Lebrgru ia pof Rfzvblec ia Nil`iqg >/ 5" "  ; 7=: gde ; 7?32.2::2 ; Glbvn ;

Xsvrs flfcpridec^ ) Bebl$ Dg$ `ed Rfz$ Nil`iqg$ – Co$ ; BDRN, 2::2Pfxp zgrgl$ ; lb$ rin$, fdml$, ar$, [email protected] ; s`$, cil$8 äd cidpgedfr, 73 x 70 x 7 cn$Cfredf sespfn ; ]ed 5?)2:::)_Z, 0 NB RGN, [email protected] `reqf8 ? ire 71.bep

sivd` cgr`ESBD 55=6.5552.:.0XRF :3.1^. . 7$ Bebleipfce dg eidglf – Nil`iqg – Glbvnf – Svrsf flfcpridecf$

:2=$60/0=?%

RF :3.=  Vdeqfrsepgpfg `f Spgp "G$ Rvssi"$ Bebleipfcg :peedeaec n$ Ble ; Xzrf{fdpgrfqe`fi g bebl$ ; svrs flfcpridec^ ) Vdeq$ `f Spgp "G$ Rvssi", Bebl$ :p$8 `er$ ; FlfdgOgrcide8 engmedf qe`fi e zrflvcr$ cinzvpfre{gp ; Gdgpil Seneidec8 `fs$ ; NgrcflLfapfr$ – Ble ; S$ d$, 2::3$

[email protected] ; s`$, cil$8 äd cidpgedfr, 73 x 73 cnCfredf sespfn ; ]ed 5?)2:::)_Z, ? NB RGN, [email protected] `reqf8 71.bep sivd`

cgr`8 qe`fi cgr`A$ zrf, A$ per$ – XRF :3.=^. . 7$ Bebleipfce vdeqfrsepgrf – Vdeqfrsepgpfg `f Spgp "Gl$ Rvssi" `ed B l  e – 

Svrsf flfcpridecf$:2=$=/0=?.27%

RF :3.?  "Zriblfnf gcpvglf e `f zfrszfcpeq glf zf`gmimefe nv{ecglf", cida$p$ /2::38 Bl"e%$ Ngpfreglflf cidafredfe peedeaecf "Zriblfnf gcpvglf e zfrszfcpeq 

glf zf`gmimefe nv{ecglf", 7? gzr$ 2::3, Ble ; Xaeefr cinzvpfre{gp^ ) Vdeq$ `f Spgp"Glfcv Rvssi"$ Agc$ Nv{ec e Zf`gmimef Nv{ecgl, Bebl$ :p$ – F`$ 7.g$ – Ble ; S$ d$,2::3$

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Bebleimr$ lg saârepvl grp$3,6 Alizzu ; äd cidpgedfrCfredf sespfn ; ]ed 5?)2:::)_ZXRF :3.?^. . 7$ Zf`gmimef nv{ecgl  – Svrsf flfcpridecf$

3=$:73;=?/:?2%

RF :3.5  Gdvgrvl spgpespec gl Rfzvblecee Nil`iqg > %'   -  "  > Spgpespecgl Ufgrbiih ia pof Rfzvblec ia Nil`iqg  ; Xsvrs flfcpridec^ ) @fz$ Spgpespec e Siceilimef gl Rfz$ Nil`iqg$ – Co$ ; Spgpespecg, 2::3$ –/Spgpespecg Nil`iqfe%

$$$2::3$ – 2::3$ – Pfxp zgrgl$ ; lb$ rin$, fdml$, rvs$ – Gzgrf cv szrekedvlaedgdc$ gl @fz$ @f{qilpree Edp$ /@AE@% gl Rfmgpvlve Vdep gl Ngree Brepgdee e Erlgd`fe `fDir`

[email protected] ; s`$, cil$8 äd cidpgedfr, 73 x 70 x 7 cn$Cfredf sespfn ; ]ed 5?)2:::)_Z, 0 NB RGN, [email protected] `reqf8 ? ire 71.bep

sivd` cgr`ESBD 55=6.5=61.2.3 /Spgpespecg – }}}$spgpespecg$n`%

?:: fx$ – X:3.5 RF^. . 7$ @f{qilpgrfg sicegl  – Nil`iqg – @gpf spgpespecf – Svrsf flfcpridecf$ 2$@f{qilpgrfg fcidinec  – Nil`iqg – @gpf spgpespecf – Svrsf flfcpridecf$

371(33?/0=?%/:?3$07%>736$7>777>717$7

Cin$ Dr 7701

RF :3.7:  Oglin ; & $ /.2 / ; Xsvrs flfcpridec^ ) .#$ ?$ 8"0$ ./ $ ?$  / "/ ")"8 `fs$ ; Gdgpilu Piniegdv$ – Co$ ; ;'  - "Fpfrdepu"/}}}$fpfrdepu$n`%, 2::7$

Gv`ei [email protected] ; s`$, cil$8 äd cidpgedfr, 70 x 72 x 7 cnCfredf sespfn ; ]ed 5?)2:::)_Z, ? NB RGN, [email protected] `reqf8 71.bep sivd`

cgr`X:3.7: RF^. . 7$ Nv{ec  qicgl  – Svrsf flfcpridecf$

=?0

RF :3.77  Qgri Nil`iqg.2::3 @gpgbgsf ; Spgd`gr` ; Xsvrs flfcpridec^$ – Co$ ;Qgri.Edairn SRL, 2::3$ – Qfrsevdfg 3$:3

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