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Page 1: Savoy Master VI

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cebc`j

cebjt 

Jtrjvcnv . Nzrbnnv =8

Cerjvcnv .Cebnnv 24

Vzppcme Ckxjvcma =99

Fnzrc}zj Pmyns =48

 Mxac}zjp . \maa amkx 684

Pnfvjkjpm . Rmfaj amkx 666

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@naj``cðe . @naaj`rcne Xml% @naj``cðe . @naaj`rcne Xml%

Mffjs 22

M`vnxnacp 26

Mkmai 92

Fmv`janem ==4

Fmprcne 06

Fcjercem 69

Fnzrc}zj Lnab =36

Fnzrc}zj Kcec =38

Fnzrc}zj Pmyns =49

Fnzrc}zj Pcayjv =32@vsprma ) Fvne`j 44

@merjvfzvs 28

@mvvcelrne =06

@mprcaam 680

@jvzajme =86

@dmkxmlej Vnpj ==2

@dmkxamce =9

@djvzf Knpmc` =02

@djprmrjj =4

Bj|fjvvs 686

Bcmynan 96

Jkxsvjme =82

Jyjase =09

Ijac`crs 6:

Icecprjvvj =:8

Ianvcrm 42

Invljb Cvne 36

Invpsrd 62

Lvjembm 64Dcpxmecm 68=

Cyjp 34

Ajðe =28

Ajtcelrne =33

Anzcp Tyc 48

K§ Mernecjrm <8

Kmbjacmej =46

Kmlzcvj 02

Kmv`jaan =98

Kmvp 68

Kjmbn| 29

Kjbcrjvvíejn =26

Kcec+@dmebjaacjv 682

Kcezjr =39

Knbjve Yjvpmcaajp <9Knerc`jaan 04

Knvn`n 66

Emymvvm =22

Ejycaaj =24

Ec`najrrj =3<

Nam =42

Xmam`j =6

Xmakcvm 688

Xnkxcm 08

Xvckvnpj =34

Xsvmkcb =94

Pmcer Xmza =2

Pjlnfvclm =:2

Pdmprm =66

Pdjvjwmbj :8

Pnvyjvjcel Pxajebnv 39

Pxvcel =84

R|cprjb =<6

Yjvpmaajp =62Ycm Ijrj 09

Yc`rnvcm :9

Ycjem =<9

\caan| Nmo =64

Wmknvm =04

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cebc`j xnv `naj``cnejp

`naaj`rcne cebjt 

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omvsa xcjv`j

xmtrneOmvsa Xcjv`j Xmtrne ycyj s rvmfmgm je Ezjym Nvajmep!

Anzcpcmem% Vnbjmbm bj am jt`azpcym s vc`m bcyjvpcbmb bj jprm

mknpm `czbmb pj pcjerj `vjmrcymkjerj cepxcvmbm xnv pzdcprnvcm Jzvnxjm! k÷pc`m s mv}zcrj`rzvm%

Jprzbcmerj ce`nkfzprcfaj bj mvrj! bcpjýn s merclñjbmbjp!

bjpxzãp bj ac`je`cmvpj je Fjaamp Mvrjp! pj rvmpambð m Ezjym

Snvo xmvm `nercezmv pzp jprzbcnp je am xvjprclcnpm jp`zjambj bcpjýn Xmvpnep% Xmtrne! bcpjýmbnvm lmamvbnembm xnv pzp

 rvmfmgnp je bcpjýn vjpcbje`cma s bj cerjvcnvjp pmrcpm`j ampej`jpcbmbjp bj pz vjembm `acjerjam `ne pzp jt`azpcynp

kzjfajp s azkcemvcmp% Je jprj `nerjtrn am xvjprclcnpm

bcpjýmbnvm nvj`j pz `naj``cðe bj fjaamp azkcemvcmp xmvmPMYNS DNZPJ%

Omvsa Xcjv`j Xmtrne jtxjvcje`j rdj `zprnk kmbj `dmvk n 

n``mpcnema zvecrzvj meb m``jppnvcjp vnk rdj Xcjv`j Xmtrne 

@naaj`rcne! fs Pmyns Dnzpj% Rdcp merc}zcrs cezpjb `naaj`rcne fs Omvsa Xcjv`j Xmtrne jmrzvjp me =4 prjx ecpd cepxcvjb 

fs rdj Xmrcemp! Nab |nvab `nanvp n rdj Ivje`d ]zmvrjv! meb 

ce`azbjp dmeb xmcerjb bjpclep n mvr% Omvsa lvj| zx ne rdj 

bjpjvr xamrjmzp n \jpr Rjtmp% Mrjv lvmbzmrcel vnk dcld p`dnna! knyjb rn Kcppcpcpxc rn przbs mvr! mv`dcrj`rzvj meb 

merc}zjp% Zxne vj`jcycel m FIM ce lvmxdc` bjpcle vnk Kcppcppcxxc Zecyjvpcrs @naajlj nv \nkje! Omvsa knyjb 

rn Ej| Snvo @crs meb mrrjebjb Xmvpnep P`dnna n Bjpcle 

nv mbyme`jb przbs ce mpdcne bjpcle% Rdjvj! pdj `vjmrjb m|mvb|ceecel `nkkjv`cma meb vjpcbjercma cerjvcnvp% Kjjrcel 

rdj bjkmeb nv djv `zprnk zvecrzvj meb acldrcel }zc`oas 

fj`mkj rdj n`zp n Xcjv`j Xmtrne Bjpcle Przbcn% Rn kjjr 

rdj ejjb nv mbbcrcnema mvrcprp meb `vmrpkje rn xvnbz`j djv 

acej! Omvsa knyjb djv fzpcejpp rn Ej| Nvajmep% Rnbms! pdj `vjmrjp xvnbz`rp rdmr mvj bjprcejb rn fj`nkj djcvannkp%

ezjprvnp bcpjýmbnvjp . nzv bjpclejvp

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ezjprvnp bcpjýmbnvjp . nzv bjpclejvp

pjvlcnnvnw`nPjvlcn Nvnw`n! `nkfcem rmajern! jtxjvcje`cmcerjvem`cnema s zem jt`jajerj nvkm`cðe%

Em`cbn je Xnxmsme! @nankfcm bnebj jprzbcð

ycnaëe bzvmerj kz`dnp mýnp% M anp =4 mýnp bj

jbmb pj rvmpambð m am `mxcrma! Fnlnrí! `ne ja

nfgjrcyn bj xvnpjlzcv pzp jprzbcnp bj k÷pc`m%Pzp kjrmp `mkfcmvne `zmebn je`nervð }zj

jprmfm bjpmvvnaamebn ze cerjvãp ce`azpn

kmsnv je ja `mkxn bja mvrj! ja bcpjýn s am

mv}zcrj`rzvm% Rvmp bnp mýnp bj jprzbcn je rmaams `neprvz``cðe bj ceprvzkjernp kzpc`majp je

Fnlnrí! pj rvmpambð m Jzvnxm bnebj ycmgð s

jprzbcð xcerzvm! jp`zarzvm s bcpjýn% Je =348!pj ceprmam je Ezjym Snvo s m`zbj m am Xmvpnep

P`dnna n Bjpcle% Je =343 Nvnw`n jprmfaj`cðpz jtcrnpm `nkxmýëm bj bcpjýn s xvnlvmkm bj

ac`je`cmp je Ezjym Snvo }zj mrvmj m kzarcrzb

bj `acjerjp em`cnemajp j cerjvem`cnemajp `ne

zem mkxacm ymvcjbmb bj xvnbz`rnp mfvc`mbnpmavjbjbnv bja kzebn%

M|mvb \ceecel Dnkj Izvecrzvj Bjpclejv Pjvlcn Nvnw`n! cp m vmvj `nkfcemrcne n rmajer!

cerjvemrcnema jtxjvcje`j meb fm`olvnzeb%

Fnve ce Xnxmsme ! @nankfcm |djvj dj przbcjb 

ycnace nv kmes sjmvp! rdje mr rdj mlj n =4 

dj knyjb rn rdj @mxcrma ! Fnlnrm! xameecel rn xzvpzj dcp kzpc`ma przbcjp% Dcp lnmap 

`dmeljb! dn|jyjv! |dje dj nzeb dj |mp 

bjyjanxcel jyje knvj pjvcnzp cerjvjpr ce mvr!

bjpcle meb mv`dcrj`rzvj% Pn! mrjv r|n sjmvp n ej |nnb|nvocel meb kzpc`ma ceprvzkjer 

`neprvz`rcne ce Fnlnrm! dj knyjb rn Jzvnxj 

|djvj dj rvmyjaajb jtrjepcyjas meb przbcjb xmcercel! p`zaxrzvj meb bjpcle% Ce =348! dj 

`mkj rn Ej| Snvo |djvj dj mrrjebjb Rdj Xmvpnep P`dnna n Bjpcle% Ce =343 Nvnw`n 

jprmfacpdjb dcp pz``jppza bjpcle `nkxmes 

meb ac`jepcel xvnlvmk mrrvm`rcel kmes 

emrcnema meb cerjvemrcnema ̀ acjerp |crd m ymvcjrs n xvnbz`rp kmezm`rzvjb mvnzeb rdj |nvab%

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ezjprvnp bjpjýmbnvjp . nzv bjpclejvp

ijbjvc`n

kmvrëejwIjbjvc`n Kmvrëejw ÷ec`n bcpjýmbnv jzvnxjn

bja lvzxn jp ̀ vjmbnv bj cazkcem`cðe ̀ aípc`m

m ecyja kzebcma% Xvjpcbjerj bja xvnsj`rn

Pmyns Dnzpj Jzvnxj! mxnvrm pzp jajlmerjp

bcpjýnp ma ̀ negzern bj azkcemvcmp nvj`cbmp

xnv ja lvzxn Pmyns Dnzpj! rmern je EnvrjMkãvc`m `nkn je Jzvnxm s Nvcjerj Kjbcn!

 rnbmp jaamp mfvc`mbmp je kmrjvcmajp enfajp

s bj`nvmbmp `ne `vcprmajp rmaambnp bj marm`macbmb%

Ijbjvc`n Kmvrëejw! rdj pnaj Jzvnxjme 

bjpclejv n rdj lvnzx `vjmrjp `amppc`ma 

acldrcel nv rdj |dnaj |nvab% En|mbmsp cp 

rdj Xvjpcbjer n rdj Pmyns Dnzpj Jzvnxj 

xvngj`r meb `nervcfzrjp |crd dcp jajlmer 

bjpclep rn rdj rnrma Pmyns Dnzpj lvnzx acldrcel njv! mp anel ce Envrd Mkjvc`m

mp ce Jzvnxj meb kcbbaj Jmpr! maa n rdjk 

kmezm`rzvjb ne enfaj kmrjvcmap meb bvjppjb ne dcld }zmacrs `zr `vsprmap%

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ezjprvnp bjpjýmbnvjp . nzv bjpclejvp

 rvm`s 

xnvrjv Rvm`s Xnvrjv pj `mvm`rjvcwm xnv pzp

jajlmerjp s `mxvc`dnpnp bcpjýnp }zj

mxmvj`je `nkn cejpxjvmbmp pmaxc`mbzvmp

bj `nanv% Pzp fn`jrnp je cazkcem`cðe

bj`nvmrcym pj pcr÷me je pz kjpm bj

bcfzgn bj nvkm clzmakjerj `mxvc`dnpm sj`aã`rc`m ma vjprn bj anp bcpjýnp xmvm ja

dnlmv xnv anp `zmajp jprm lzv÷ bj am knbm

jp rvjkjebmkjerj `nen`cbm% Rvm`s mýmbjzem bckjepcðe rnrmakjerj ezjym m anp

xvnbz`rnp njvrmbnp xnv PMYNS DNZPJ

`ne pzp bcpjýnp! mxnvrmebn7 mermpëm je ja

`nanv! ze xmpjn xnv am emrzvmajwm! ze mcvj

vme`ãp! gzern `ne anp ezjynp rjkmp je anp}zj jprí mdnvm rvmfmgmebn%

Rvm`s Xnvrjv! jajlmer bjpclep |crd 

zejtxj`rjb pxampdjp n `nanv% Pojr`djp 

mvj ne rdj bvm|cel fnmvb nv bj`nvmrcyj 

acldrcel |crd rdj pmkj |dckpc`ma! j`aj`rc` 

prsaj nv |dc`d rdcp dnkj mpdcne lzvz cp 

fjpr oen|e% Rvm`s mbbp me jercvjas ej| bckjepcne rn Pmyns Dnzpj–p xvnbz`r 

njvcelp |crd djv bjpclep% Rdj Rvm`s Xnvrjv 

Pmyns Dnzpj `naaj`rcnep |caa ce`azbj7 Imermps ce @nanv! Meckma Rmao! Emrzvj \mao 

meb Ivje`d @nzervs! |crd nrdjv rdjkjp ce 

rdj |nvop%

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jtrjvcnv 

nzrbnnv 

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pmyns dnzpj jzvnxj . =6

:+8=948+0+:3

63 `k <: `k 04 `k

= 8!=9

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j kmrj s nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb fvnewj ) lnab ecpd @ajmv `zr lampp%

:+8=9<3+6+:3

60 `k :4 `k 08 `k

= 8!83

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j kmrj s nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb fvnewj ) lnab ecpd 

@ajmv `zr lampp%

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 . =0

:+8=946+6+:3 . :+XK+:3

08 `k 93 `k

= 8!89

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j kmrj s nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb fvnewj ) lnab ecpd 

@ajmv `zr lampp%fs Ijbjvc`n Kmvrëejw

xmam`j

:+8=94=+0+:3

60 `k :0 `k

= 8!=8

CE@% = t J6< . 98\jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j kmrj s nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb fvnewj ) lnab ecpd 

@ajmv `zr lampp%

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pmyns dnzpj jzvnxj . =2

PJ+:+8306+6+00

60 `k :2 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ejlvn s nvn

@vcprma rvmepxmvjerj%

Merc}zj Fam`o ) Lnab ecpd 

@ajmv vcffjb lampp%

PJ+:+8308+6+00

60 `k 9: `k 6< `k

= 8!8<

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ejlvn s nvn

@vcprma rvmepxmvjerj%

Merc}zj Fam`o ) Lnab ecpd @ajmv vcffjb lampp%

PJ+:+830=+=+00

=4 `k 24 `k 6< `k

= 8!82

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ejlvn s nvn

@vcprma rvmepxmvjerj%

Merc}zj Fam`o ) Lnab ecpd 

@ajmv vcffjb lampp%

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 . =:

PJ+:+8306+6+00+XK

60 `k :3 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ejlvn s nvn

@vcprma rvmepxmvjerj%

Merc}zj Fam`o ) Lnab ecpd 

@ajmv vcffjb lampp%

PJ+:+8306+6+00+X=

60 `k =6: `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

PJ+:+8306+6+00+X=8

60 `k 6=4 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ejlvn s nvn

@vcprma rvmepxmvjerj%

Merc}zj Fam`o ) Lnab ecpd 

@ajmv vcffjb lampp%

pmcer xmza

fs PDRjmk

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pmyns dnzpj jzvnxj . =9

:+0:<8+=9

08 `k kce% 38 `k

= 8!84

CE@% 0 t J=2 . 28\jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nfvj merclzn

@vcprma fcpjambn rvmepxmvjerj%

Merc}zj ̀ nxxjv ecpd 

@ajmv fjyjajb lampp%

:+0:<2+=9

08 `k <0 `k 09 `k

= 8!=0

CE@% 0 t J=2 . 28\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nfvj merclzn

@vcprma fcpjambn rvmepxmvjerj%

Merc}zj ̀ nxxjv ecpd 

@ajmv fjyjajb lampp%

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 . =<

fs Omvsa Xmtrne

:+0:<6+=9

08 `k 98 `k =2 `k

= 8!8:

6 t J=2 . 28\

Bj`nvmbn ̀ nfvj merclzn

@vcprma fcpjambn rvmepxmvjerj%

Merc}zj ̀ nxxjv ecpd 

@ajmv fjyjajb lampp%

`dmkxamce

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pmyns dnzpj jzvnxj . =4

:+4<=6+6=0

6: `k 96 `k 02 `k

= 8!=9

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j celaãp ̀ ne nvn

@vcprma rvmepxmvjerj

@vcprma cerjvcnv jp`myn `vjkm%

Jelacpd fvnewj |.lnab ecpd 

@ajmv lampp 

@vjmk p`myn `mebaj `nyjv%

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 . =3

fs PDRjmk

:+4<=8+6=0

=< `k 26 `k 66 `k

= 8!8<

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j celaãp ̀ ne nvn

@vcprma rvmepxmvjerj

@vcprma cerjvcnv jp`myn `vjkm%

Jelacpd fvnewj |.lnab ecpd 

@ajmv lampp 

@vjmk p`myn `mebaj `nyjv%

`djprmrjj

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pmyns dnzpj jzvnxj . 68

:+308+6:

69 `k 0= `k 66 `k

= 8!84

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma jp`myn cebcmen%

Pamrj ecpd 

\dcrj cebcme p`myn lampp%

:+300+6:

06 `k 96 `k 6< `k

= 8!=8

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma jp`myn cebcmen%

Pamrj ecpd 

\dcrj cebcme p`myn lampp%

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 . 6=

fs Omvsa Xmtrne

:+306+6:

0< `k <9 `k 06 `k

= 8!=4

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma jp`myn cebcmen%

Pamrj ecpd 

\dcrj cebcme p`myn lampp%

kmvp

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pmyns dnzpj jzvnxj . 66

:+6800+088

00 `k 3: `k :: `k

= 8!00

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycjgn

@vcprma lvmezambn íkfmv%

Lnab ycermlj ecpd 

@dmkxmlej pjjbjb lampp%

:+6803+088

=0< `k 9: `k 08 `k

= 8!22

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycjgn

@vcprma lvmezambn íkfmv%

Lnab ycermlj ecpd 

@dmkxmlej pjjbjb lampp%

:+6806+088

6: `k <0 `k 26 `k

= 8!=9

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycjgn@vcprma lvmezambn íkfmv%

Lnab ycermlj ecpd 

@dmkxmlej pjjbjb lampp%

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 . 60

fs Omvsa Xmtrne

:+0444+0+088+=X=

Ô 6: `k =00 `k

= 8!=4

CE@% 0 t J=2 . 98\

jejvls pmycel amkx‑nv pckcamv‛

M`mfmbn nvn ycjgn

@vcprma lvmezambn íkfmv%

Lnab ycermlj ecpd 

@dmkxmlej pjjbjb lampp%

:+044:+6+088

Ô 00 `k :8 `k

= 8!83

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycjgn

@vcprma lvmezambn íkfmv%

Lnab ycermlj ecpd 

@dmkxmlej pjjbjb lampp%

knvn`n

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pmyns dnzpj jzvnxj . 62

fs PDRjmk

invpsrd

:+=38+96

68 `k <8 `k 00 `k

= 8!83

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ejlvn xírcem nvn

@vcprma rnp`men%

@nkn fam`o |.lnab ecpd 

Rzp`me lampp%

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 . 6:

fs Omvsa Xmtrne

:+266+:9

08 `k 48 `k 0< `k

= 8!=:

CE@% 0 t J=2 . 28\jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ mxmvmwðe bj rnvrzlm

@vcprma `vjkm xíacbn%

Ej| rnvrncpj pdjaa ecpd 

Xmaj `vjmk rjtrzvjb lampp%

:+26:+:9

6: `k :: `k =: `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ mxmvmwðe bj rnvrzlm

@vcprma `vjkm xíacbn%

Ej| rnvrncpj pdjaa ecpd 

Xmaj `vjmk rjtrzvjb lampp%

ijac`crs 

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pmyns dnzpj jzvnxj . 69

:+<=06+6:

64 `k 93 `k 0: `k

= 8!==

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

:+<=0:+6:

=2< `k :8 `k 08 `k

= 8!=9

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

:+<=02+6:

64 `k kce% 4: `k

= 8!84

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

:+<=08+6:

=4 `k 2: `k 60 `k

= 8!82

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

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 . 6<

fs Omvsa Xmtrne

fcjercem

:+<=00+6: . :+XK+6:

Ô 60 `k :2 `k

= 8!8:

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

:+<=00+6: . =X=2

60 `k 6:4 `k

= 8!=:

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

:+<=00+6: . =X=8

60 `k 683 `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

:+<=00+6: . =X=

60 `k ==: `k

= 8!==

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rnp`men%

Pamrj ecpd 

Rzp`me lampp%

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pmyns dnzpj jzvnxj . 64

:+:<20+62=

08 `k kce% 48 `k

= 8!83

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmvvn}zë%

Knvn``me fvnewj ecpd%

:+:<2=+62=

60 `k :9 `k 0= `k

= 8!8<

CE@% = t J6< . 98\

jejvls pmycel amkx‑nv pckcamv‛

Fvne`j kmvvn}zë%

Knvn``me fvnewj ecpd%

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 . 63

fs PDRjmk

lvjembm

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pmyns dnzpj jzvnxj . 08

:+9<=+:3

04 `k kce% 4: `k

= 8!=8

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj ̀ vjmk rjtrzvjb lampp%

:+9<8+:3

2< `k 43 `k 23 `k

= 8!62

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj ̀ vjmk rjtrzvjb lampp%

:+994+:3

08 `k :< `k 0= `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj ̀ vjmk rjtrzvjb lampp%

:+9<:+:3

=23 `k :0 `k 0= `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj ̀ vjmk rjtrzvjb lampp%

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 . 0=

fs Pjvlcn Nvnw`n

:+9<0+:3 . :+XK+:3

Ô 04 `k <: `k

= 8!83

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj `vjmk rjtrzvjb lampp%

:+9<2+:3

Ô 04 `k 6= `k

= 8!82

CE@% 6 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj `vjmk rjtrzvjb lampp%

:+9<0+:3 . =X=

Ô 04 `k =09 `k

= 8!=<

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j kmrj

@vcprma rjtrzvmbn ̀ vjkm%

Bcprvjppjb fvnewj ecpd 

Xmaj `vjmk rjtrzvjb lampp%

xnkxcm

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pmyns dnzpj jzvnxj . 06

:+06=6+:9

00 `k 96 `k 20 `k

= 8!=2

CE@% 0 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+06=0+:9

20 `k 4: `k :0 `k

= 8!6<

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+06=2+:9

:= `k =88 `k 9: `k

= 8!2<

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

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 . 00

fs PDRjmk

:+06=9+:9

Ô 26 `k kce% 3: `k

= 8!=4

CE@% 2 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+06=6+:9 . :+XK+:9

Ô 02 `k <2 `k

= 8!=8

CE@% 0 t J=2 . 98\

jejvls pmycel amkx‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+06=3+:9 . =X=8

Ô 26 `k 60: `k

= 8!69

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

fmprcne

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pmyns dnzpj jzvnxj . 02

:+0080+:9

00 `k =88 `k 2= `k

= 8!=3

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+008<+:9

Ô 69 `k kce% 4< `k

= 8!8<

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

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 . 0:

:+0086+:9

=4 `k :: `k 60 `k

= 8!=8

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%

Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

:+0082+:9 . =X=

69 `k =28 `k 69 `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rvmepxmvjerj lvmezambn%Ej| rnvrncpj pdjaa ecpd 

@ajmv pjjbjb lampp%

fs Pjvlcn Nvnw`n

kmlzcvj

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pmyns dnzpj jzvnxj . 09

:+=84+4

60 `k kce% 38 `k

= 8!8:

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm xírcem xamrm

@vcprma rvmepxmvjerj lvmezambn%

Rnvrncpj pdjaa ecpd |.pcayjv 

@ajmv pjjbjb lampp%

:+=8:+4

=: `k 24 `k 68 `k

= 8!80

CE@% = t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm xírcem xamrm

@vcprma rvmepxmvjerj lvmezambn%

Rnvrncpj pdjaa ecpd |.pcayjv 

@ajmv pjjbjb lampp%

:+=89+4

60 `k <= `k 08 `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm xírcem xamrm

@vcprma rvmepxmvjerj lvmezambn%

Rnvrncpj pdjaa ecpd |.pcayjv 

@ajmv pjjbjb lampp%

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 . 0<

:+=83+4 . :+XK+4

Ô 60 `k <= `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm xírcem xamrm

@vcprma rvmepxmvjerj lvmezambn%

Rnvrncpj pdjaa ecpd |.pcayjv 

@ajmv pjjbjb lampp%

:+=83+4+=X=

Ô 60 `k =26 `k

= 8!==

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

:+=83+4+=X=8

Ô 60 `k 606 `k

= 8!=2

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

:+=83+4+=X=2

Ô 60 `k 64= `k

= 8!=:

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm xírcem xamrm

@vcprma rvmepxmvjerj lvmezambn%

Rnvrncpj pdjaa ecpd |.pcayjv 

@ajmv pjjbjb lampp%fs PDRjmk

 ycm ijrj

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pmyns dnzpj jzvnxj . 04

OX+:+086+28

Ô 69 `k kce% 4: `k

= 8!8<

CE@% 0 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn enlma xmrcembn

@vcprma rvmepxmvjerj m`znpn%

\maezr xmrcem ecpd 

@ajmv |mrjvjb lampp%

OX+:+082+28

68 `k 2: `k 6: `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn enlma xmrcembn

@vcprma rvmepxmvjerj m`znpn%

\maezr xmrcem ecpd 

@ajmv |mrjvjb lampp%

OX+:+08=+28 . :+XK+28

Ô 6: `k 94 `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn enlma xmrcembn

@vcprma rvmepxmvjerj m`znpn%

\maezr xmrcem ecpd 

@ajmv |mrjvjb lampp%

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 . 03

OX+:+08:+28

68 `k :9 `k 6: `k

= 8!8<

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn enlma xmrcembn

@vcprma rvmepxmvjerj m`znpn

\maezr xmrcem ecpd 

@ajmv |mrjvjb lampp%

fs Omvsa Xmtrne

OX+:+088+28

69 `k 48 `k 02 `k

= 8!=8

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn enlma xmrcembn

@vcprma rvmepxmvjerj m`znpn

\maezr xmrcem ecpd 

@ajmv |mrjvjb lampp%

knerc`jaan

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pmyns dnzpj jzvnxj . 28

OX+:+68=+:6

Ô 08 `k kce% 3: `k

= 8!=6

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

OX+:+682+:6

=3 `k 29 `k 68 `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

OX+:+688+:6

60 `k <= `k 00 `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

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 . 2=

fs Omvsa Xmtrne

OX+:+680+:6

08 `k =88 `k 28 `

= 8!=<

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezamb

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

OX+:+686+:6 . :+XK+:6

Ô 08 `k 4: `k

= 8!=6

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezamb

Fmvo meb lnab ecpd @ajmv pjjbjb lampp%

`merjvfzvs 

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pmyns dnzpj jzvnxj . 26

OX+:+<86+:6

Ô 0: `k kce% =88 `k

= 8!==

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

OX+:+<80+:6

60 `k 24 `k 64 `k

= 8!89

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

OX+:+<8=+:6 . :+XK+:6

Ô 0: `k 38 `k

= 8!=:

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

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 . 20

fs Omvsa Xmtrne

m`vðxnacp

OX+:+<82+:6

29 `k =6: `k :< `k

= 8!28

CE@% 2 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj lvmezambn%

Fmvo meb lnab ecpd 

@ajmv pjjbjb lampp%

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pmyns dnzpj jzvnxj . 22

OX+:+=80+3=

6: `k <8 `k 08 `k

= 8!8:

CE@% 2 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j ̀ íacbn

@vcprma rvmepxmvjerj lvmezambn%

Pzepjr fvnewj ecpd @ajmv pjjbjb lampp%

OX+:+=86+3=

68 `k kce% :: `k

= 8!83

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j ̀ íacbn

@vcprma rvmepxmvjerj lvmezambn%

Pzepjr fvnewj ecpd 

@ajmv pjjbjb lampp%

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 . 2:

fs Omvsa Xmtrne

mffjs 

OX+:+=8:+3=

6: `k kce% <8 `k

= 8!=8

CE@% 2 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j ̀ íacbn

@vcprma rvmepxmvjerj lvmezambn%

Pzepjr fvnewj ecpd 

@ajmv pjjbjb lampp%

OX+:+=82+3= . :+XK+3=

60 `k <8 `k

= 8!8:

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j ̀ íacbn

@vcprma rvmepxmvjerj lvmezambn%

Pzepjr fvnewj ecpd 

@ajmv pjjbjb lampp%

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pmyns dnzpj jzvnxj . 29

:+38=+0+=0<

Ô :: `k kce% <8 `k

= 8!=9

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

0< kk%

kít

33 kk%

kítJ=2

Nvn ̀ mrjbvma

@vcprma jp`myn `vjkm

Xmvrj pzxjvcnv ̀ vcprma ̀ jvvmbn%

@mrdjbvma lnab ecpd 

@vjmk p`myn lampp 

Rnx `anpjb lampp%

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 . 2<

:+382+=+=0<

=: `k 24 `k 68 `k

= 8!80

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

 0< kk%

kít

33 kk%

kítJ=2

Nvn ̀ mrjbvma

@vcprma jp`myn `vjkm

Xmvrj pzxjvcnv ̀ vcprma ̀ jvvmbn%

@mrdjbvma lnab ecpd 

@vjmk p`myn lampp 

Rnx `anpjb lampp%fs Omvsa Xmtrne

kjmbn| 

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cerjvcnv 

cebnnv 

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pmyns dnzpj jzvnxj . :8

0+=96:+0+=<9

=+=966+4+=<9 =+=96=+9+=<9 =+=968+2+=<9

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 . :=

fs Ijbjvc`n Kmvrëejw

pdjvjwmbj

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pmyns dnzpj jzvnxj . :6

=+=966+4+=<9

Ô 43 `k kce% =:< `k

= 8!22

CE@% 4 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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 . :0

pdjvjwmbj

=+=96=+9+=<9

Ô <2 `k kce% ==2 `k

= 8!66

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv ̀ vsprmap%

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pmyns dnzpj jzvnxj . :2

=+=968+2+=<9

Ô := `k kce% <: `k

= 8!84

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv ̀ vsprmap%

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 . ::

pdjvjwmbj

0+=96:+0+=<9

Ô 28 `k kce% =88 `k

= 8!0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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pmyns dnzpj jzvnxj . :9

=+:==8+:+6==

9+:==0+9+6==

3+:==9+6+6==

<+:==2+3+6==

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 . :<

fs Ijbjvc`n Kmvrëejw

 yc`rnvcm

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pmyns dnzpj jzvnxj . :4

=+:==8+:+6==

Ô 92 `k ==8 `k

= 8!63

CE@% 0/: t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv ̀ vsprmap%

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 . :3

9+:==0+9+6==

Ô :3 `k :0 `k

= 8!66

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv `vsprmap%

 yc`rnvcm

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pmyns dnzpj jzvnxj . 98

<+:==2+3+6==

Ô 48 `k =6: `k

= 8!04

CE@% 9/0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv ̀ vsprmap%

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 . 9=

3+:==9+6+6==

2= `k :6 `k =2 `k

= 8!8<

CE@% 6/= t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv `vsprmap%

 yc`rnvcm

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pmyns dnzpj jzvnxj . 96

=+69:8+4+=66

Ô <2 `k =82 `k

= 8!63

CE@% 4/2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xnayn bj nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Lnab bzpr 

@ajmv ̀ vsprmap%

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 . 90

fs PDRjmk

bcmynan

<+69:9+4+=66

Ô <= `k ==8 `k

= 8!68

CE@% 4 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xnayn bj nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Lnab bzpr 

@ajmv `vsprmap%

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pmyns dnzpj jzvnxj . 92

=+229=+9+602 =+2298+2+602

9+2293+0+602

<+2299+0+602

3+22<2+6+602

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 . 9:

fs Ijbjvc`n Kmvrëejw

mkmai

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pmyns dnzpj jzvnxj . 99

=+229=+9+602

Ô 93 `k kce% ==0 `k

= 8!0=

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xmvcpcen

@vcprma bj vjpcem `mnfm%

Xmvcpcme fvnewj ecpd 

Kmdnlmes ecpd vjpce fn|a%

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 . 9<

=+2298+2+602

Ô 29 `k kce% 4= `k

= 8!8<

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xmvcpcen

@vcprma bj vjpcem `mnfm%

Xmvcpcme fvnewj ecpd 

Kmdnlmes ecpd vjpce fn|a%

mkmai

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pmyns dnzpj jzvnxj . 94

<+2299+0+602

Ô :8 `k =8: `k

= 8!=2

CE@% 0 t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xmvcpcen

@vcprma jp`myn cebcmen%

Xmvcpcme fvnewj ecpd 

Cebcme p`myn lampp%

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 . 93

9+2293+0+602

Ô 24 `k 04 `k

= 8!=2

CE@% 0 t J6< . =88\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xmvcpcen

@vcprma jp`myn cebcmen%

Xmvcpcme fvnewj ecpd 

Cebcme p`myn lampp%

3+22<2+6+602

08 `k :6 `k =9 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xmvcpcen%

Xmvcpcme fvnewj ecpd%

mkmai

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pmyns dnzpj jzvnxj . <8

=+0=4:+=6+=<9 =+0=42+9+=<9 =+0=48+2+=<9

0+0=43+0+=<9

3+0=3=+6+=<9

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 . <=

fs Ijbjvc`n Kmvrëejw

k§ mernecjrm

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pmyns dnzpj jzvnxj . <6

=+0=4:+=6+=<9

Ô =88 `k kce% =:: `k

= 8!<=

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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 . <0

k§ mernecjrm

=+0=42+9+=<9

Ô <= `k kce% === `k

= 8!66

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv ̀ vsprmap%

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pmyns dnzpj jzvnxj . <2

=+0=48+2+=<9

Ô :8 `k kce% <: `k

= 8!84

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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 . <:

k§ mernecjrm

0+0=43+0+=<9

Ô 06 `k kce% 4= `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

3+0=3=+6+=<9

04 `k 29 `k =: `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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pmyns dnzpj jzvnxj . <9

=+<368+=6+=<9

<+<3=4+0+=<9

3+<3=<+6+=<9

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 . <<

fs Ijbjvc`n Kmvrëejw

knbjve yjvpmcaajp

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pmyns dnzpj jzvnxj . <4

=+<368+=6+=<9

Ô =88 `k kce% ==: `k

= 8!<=

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv ̀ vsprmap%

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 . <3

knbjve yjvpmcaajp

<+<3=4+0+=<9

Ô 28 `k kce% =8: `k

= 8!=8

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

@vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv lampp%

3+<3=<+6+=<9

09 `k :9 `k 68 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `vsprmap%

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pmyns dnzpj jzvnxj . 48

=+9083+3+=0< =+908=+9+=0<

3+9084+6+=0<

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 . 4=

anzcp TYC

fs Omvsa Xmtrne

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pmyns dnzpj jzvnxj . 46

=+9083+3+=0<

Ô 4: `k kce% =6< `k

= 8!2:

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ̀ mrjbvma

Bjrmaajp bj ̀ vcprma rvmepxmvjerj s íkfmv%

@mrdjbvma lnab ecpd 

@ajmv meb mkfjv `zr `vsprma m``jerp%

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 . 40

anzcp TYC

=+908=+9+=0<

Ô 90 `k kce% ==8 `k

= 8!=9

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ̀ mrjbvma

Bjrmaajp bj ̀ vcprma rvmepxmvjerj s íkfmv%

@mrdjbvma lnab ecpd 

@ajmv meb mkfjv `zr `vsprma m``jerp%

3+9084+6+=0<

09 `k :4 `k 60 `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ̀ mrjbvma

Bjrmaajp bj ̀ vcprma rvmepxmvjerj s íkfmv%

@mrdjbvma lnab ecpd 

@ajmv meb mkfjv `zr `vsprma m``jerp%

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pmyns dnzpj jzvnxj . 42

=+3<66+=6+=<9 =+3<68+9+=<9

3+3<06+=+=<9

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 . 4:

nvcrm 

fs Pjvlcn Nvnw`n

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pmyns dnzpj jzvnxj . 49

=+3<66+=6+=<9

Ô 3: `k kce% =28 `k

= 8!03

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn je xamrm

Bjrmaajp bj ̀ vcprma rmaambn rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `zr `vsprmap%

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 . 4<

nvcrm 

=+3<68+9+=<9

Ô <: `k kce% ==: `k

= 8!=9

CE@% 9 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn je xamrm

Bjrmaajp bj ̀ vcprma rmaambn rvmepxmvjerj%

Pcayjv am`j ecpd 

@ajmv `zr `vsprmap%

3+3<06+=+=<9

=: `k :8 `k =3 `k

= 8!80

CE@% = t J6< . 98\

jejvls pmycel amkx

2: kk%kít

<2 kk%

kítJ6<

M`mfmbn je xamrm

@vcprma `vjkm%

Pcayjv am`j ecpd 

@vjmk rjtrzvjb lampp%

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pmyns dnzpj jzvnxj . 44

=+028=6+3+088 =+028=<+4+088 =+028=4+2+088

3+028=8+6+088

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 . 43

`vsprma ) fvnewj

fs Ijbjvc`n Kmvrëejw

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pmyns dnzpj jzvnxj . 38

=+028=6+3+088

Ô 38 `k kce% =:8 `k

= 8!68

CE@% 3 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

@vcprma rmaambn rvmepxmvjerj%

Ycermlj lnab ecpd 

@ajmv zaa `zr `vsprmap%

3+028=8+6+088

06 `k 2= `k =9 `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

@vcprma rmaambn rvmepxmvjerj%

Ycermlj lnab ecpd 

@ajmv zaa `zr `vsprmap%

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 . 3=

`vsprma ) fvnewj

=+028=<+4+088

Ô 3: `k kce% =08 `k

= 8!=:

CE@% 4 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

@vcprma rmaambn rvmepxmvjerj%

Ycermlj lnab ecpd 

@ajmv zaa `zr `vsprmap%

=+028=4+2+088

Ô 24 `k kce% ==8 `k

= 8!8:

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

@vcprma rmaambn rvmepxmvjerj%

Ycermlj lnab ecpd 

@ajmv zaa `zr `vsprmap%

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pmyns dnzpj jzvnxj . 36

=+=286+9+:9 =+=288+2+:9

3+=283+6+:9

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 . 30

invljb cvne

fs Ijbjvc`n Kmvrëejw

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pmyns dnzpj jzvnxj . 32

=+=286+9+:9

Ô <0 `k kce% =8: `k

= 8!04

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rmaambn rvmepxmvjerj%

Ej| rnvrncpj pdjaa ecpd 

Izaa `zr `ajmv `vsprma%

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 . 3:

invljb cvne

3+=283+6+:9

0< `k 29 `k =: `k

= 8!89

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rmaambn rvmepxmvjerj%

Ej| rnvrncpj pdjaa ecpd 

Izaa `zr `ajmv `vsprma%

=+=288+2+:9

Ô :: `k kce% 48 `k

= 8!=8

CE@% 2 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm

@vcprma rmaambn rvmepxmvjerj%

Ej| rnvrncpj pdjaa ecpd 

Izaa `zr `ajmv `vsprma%

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pmyns dnzpj jzvnxj . 39

2+090

Ô 64 `k 24 `k

= 8!8:

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

Xmermaam ̀ vjkm%

Ycermlj lnab ecpd 

@vjmk mfvc` pdmbj%

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 . 3<

pnyjvjcel pxajebnv 

=+==6<+3+088

Ô 4: `k kce% ==8 `k

= 8!66

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Nvn ycermlj

Bjrmaajp `vcprma íkfmv

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Ycermlj lnab ecpd 

Bcprvjppjb mkfjv ̀ vsprmap 

Merc}zj ̀ vjmk bvcx ̀ mebaj ̀ nyjvp%fs Rvm`s Xnvrjv 

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pmyns dnzpj jzvnxj . 34

PJ+=+0:8=+:+43 PJ+=+0:86+0+43

PJ+3+0:80+=+43

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 . 33

cyjp

fs PDRjmk

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pmyns dnzpj jzvnxj . =88

PJ+=+0:8=+:+43

Ô :8 `k kce% <8 `k

= 8!84

CE@% : t J=2 . 98\

jejvls pmycel amkx

2: kk%kít

<2 kk%

kítJ=2

M`mfmbn fame`n ecjyj kmrj

Xmermaamp ̀ vjkm%

Bcprvjppjb pen| |dcrj ecpd 

@vjmk pdmbjp%

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 . =8=

cyjp

PJ+=+0:86+0+43

Ô 28 `k kce% 98 `k

= 8!82

CE@% 0 t J=2 . 98\jejvls pmycel amkx

2: kk%kít

<2 kk%kít

J=2

M`mfmbn fame`n ecjyj kmrj

Xmermaamp ̀ vjkm%

Bcprvjppjb pen| |dcrj ecpd 

@vjmk pdmbjp%

PJ+3+0:80+=+43

=2 `k 64 `k =4 `k

= 8!8=

CE@% = t J=2 . 98\

jejvls pmycel amkx

2: kk%kít

<2 kk%

kítJ=2

M`mfmbn fame`n ecjyj kmrj

Xmermaam ̀ vjkm%

Bcprvjppjb pen| |dcrj ecpd 

@vjmk pdmbj%

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pmyns dnzpj jzvnxj . =86

3+==<<+=+=6=

=9 `k 26 `k 66 `k

= 8!86

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Jj`rn kmbjvm bj`mxmbm

Bjrmaajp xcermbnp m kmen

@zfvj yjamp ̀ vjkm%

@nrrne|nnb ecpd 

Dmeb xmcerjb m``jer 

@vjmk `mebaj `nyjv%

Page 107: Savoy Master VI

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 . =80

`jvzajme

fs Rvm`s Xnvrjv 

=+==4:+4+=6=

Ô :8 `k kce% 4: `k

= 8!08

CE@% 4 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Jj`rn kmbjvm bj`mxmbm

Bjrmaajp xcermbnp m kmen

Bjrmaajp `vcprma mwza%

@nrrne|nnb ecpd 

Dmeb xmcerjb m``jer 

M}zm ̀ vsprmap%

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pmyns dnzpj jzvnxj . =82

=+=0=6+=6+088 \.2+3:3 =+=0=8+9+088 \.2+3:3

3+=0=9+6+088 \.2+3:3

Page 109: Savoy Master VI

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 . =8:

jkxsvjme

fs Omvsa Xmtrne

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pmyns dnzpj jzvnxj . =89

=+=0=6+=6+088 \.2+3:3

Ô 3: `k kce% =68 `k

= 8!28

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

Nvn ycermlj

Ejlvn jeyjgj`cbn

@vcprmajp jj`rn jeyjgj`cbn

@zfvj yjamp jj`rn lnrm `vjkm

Xmermaamp ejlvmp%

Ycermlj lnab 

Merc}zj fam`o ecpd 

Merc}zjb ̀ vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp 

Fam`o pdmbjp%

Page 111: Savoy Master VI

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 . =8<

jkxsvjme=+=0=8+9+088 \.2+3:3

Ô 94 `k kce% =88 `k

= 8!=2

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

Nvn ycermlj

Ejlvn jeyjgj`cbn

@vcprmajp jj`rn jeyjgj`cbn

@zfvj yjamp jj`rn lnrm `vjkm

Xmermaamp ejlvmp%

Ycermlj lnab 

Merc}zj fam`o ecpd 

Merc}zjb ̀ vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp 

Fam`o pdmbjp%

3+=0=9+6+088 \.2+3:3

09 `k 9: `k 6: `k

= 8!8<

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

Nvn ycermlj

Ejlvn jeyjgj`cbn

@vcprmajp jj`rn jeyjgj`cbn

@zfvj yjamp jj`rn lnrm `vjkm

Xmermaamp ejlvmp%

Ycermlj lnab 

Merc}zj fam`o ecpd 

Merc}zjb ̀ vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp 

Fam`o pdmbjp%

Page 112: Savoy Master VI

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pmyns dnzpj jzvnxj . =84

=+:934+3+2< =+:934+9+2< =+:934+0+2<

9+:934+0+2<

Page 113: Savoy Master VI

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 . =83

pxvcel

fs Ijbjvc`n Kmvrëejw

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pmyns dnzpj jzvnxj . ==8

=+:934+3+2<

Ô <0 `k kce% 3: `k

= 8!09

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

Xamrm ntcbmbm

Xmermaamp fjclj%

Bcprvjppjb pcayjv 

Fjclj pdmbjp%

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 . ===

pxvcel

=+:934+9+2<

Ô 9: `k kce% 38 `k

= 8!6:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

Xamrm ntcbmbm

Xmermaamp fjclj%

Bcprvjppjb pcayjv 

Fjclj pdmbjp%

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pmyns dnzpj jzvnxj . ==6

=+:934+0+2<

Ô 24 `k kce% <8 `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%

kítJ=2

Xamrm ntcbmbm

Xmermaamp fjclj%

Bcprvjppjb pcayjv 

Fjclj pdmbjp%

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 . ==0

pxvcel

9+:934+0+2<

Ô 2= `k 28 `k

= 8!89

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%

kítJ=2

Xamrm ntcbmbm

Xmermaamp fjclj%

Bcprvjppjb pcayjv 

Fjclj pdmbjp%

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pmyns dnzpj jzvnxj . ==2

=+2882+=6+2< =+2888+:+2<

3+288<+6+2<

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 . ==:

`dmkxmlej vnpj

fs Ijbjvc`n Kmvrëejw

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pmyns dnzpj jzvnxj . ==9

=+2882+=6+2<

Ô =8: `k kce% =98 `k

= =!8<

CE@% =6 t J=2 . 98\

CE@% = t J6< . 98\

jejvls pmycel amkx

J=2 ‑nv pckcamv‛

2: kk%

kít

<2 kk%kítJ6<

Xamrm ntcbmbm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Bcprvjppjb pcayjv ecpd 

@ajmv ̀ vsprma m``jerp 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

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 . ==<

`dmkxmlej vnpj=+2888+:+2<

Ô 96 `k kce% 3: `k

= =!8<

CE@% : t J=2 . 98\

CE@% = t J6< . 98\jejvls pmycel amkx

J=2 ‑nv pckcamv‛

2: kk%

kít

<2 kk%kítJ6<

Xamrm ntcbmbm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Bcprvjppjb pcayjv ecpd 

@ajmv ̀ vsprma m``jerp 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

3+288<+6+2<

08 `k 09 `k =3 `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

 

Xamrm ntcbmbm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Bcprvjppjb pcayjv ecpd 

@ajmv ̀ vsprma m``jerp 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

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pmyns dnzpj jzvnxj . ==4

LW+=+398:+9+2< LW+=+3982+2+2<

LW+3+39=6+6+2< LW+3+39=6+=+2<

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 . ==3

fs Pjvlcn Nvnw`n

fmv`janem

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pmyns dnzpj jzvnxj . =68

LW+=+398:+9+2<

Ô <= `k kce% =88 `k

= 8!60

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn xamrm ntcbmbm

Izebmp ̀ vjkm jeyjgj`cbm%

Bcprvjppjb pcayjv ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

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 . =6=

fmv`janemLW+=+3982+2+2<

Ô :9 `k kce% 48 `k

= 8!84

CE@% 2 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn xamrm ntcbmbm

Izebmp ̀ vjkm jeyjgj`cbm%

Bcprvjppjb pcayjv ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

LW+3+39=6+6+2<

09 `k 09 `k 66 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn xamrm ntcbmbm

Izebmp ̀ vjkm jeyjgj`cbm%

Bcprvjppjb pcayjv ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

LW+3+39=6+=+2<

=: `k 26 `k 68 `k

= 8!86

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn xamrm ntcbmbm

Izebmp ̀ vjkm jeyjgj`cbm%

Bcprvjppjb pcayjv ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

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pmyns dnzpj jzvnxj . =66

3+00=8+6+=06

28 `k 2= `k =< `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn vme`ãp xvnyjewma

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Ivje`d xvnyje`cma ecpd 

@ajmv `vsprmap 

Merc}zj ̀ vjmk bvcx ̀ mebaj ̀ nyjvp%

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 . =60

fs Pjvlcn Nvnw`n

pdmprm

=+008=+9+=06

Ô << `k kce% =68 `k

= 8!=:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn vme`ãp xvnyjewma

Bjrmaajp bj `vcprma rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Ivje`d xvnyje`cma ecpd 

@ajmv `vsprmap 

Merc}zj ̀ vjmk bvcx ̀ mebaj ̀ nyjvp%

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pmyns dnzpj jzvnxj . =62

=+0886+3+4 =+088=+:+4

3+08=8+6+4

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 . =6:

fs Ijbjvc`n Kmvrëejw

 yjvpmaajp

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pmyns dnzpj jzvnxj . =69

=+0886+3+4

Ô 46 `k kce% =8: `k

= 8!68

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%

kítJ=2

@mxmvmwðe bj rnvrzlm s xamrm

Xmermaamp fame`mp

@zfvj yjamp ̀ vjkm%

Rnvrncpj pdjaa |crd pcayjv 

\dcrj pdmbjp 

@vjmk ̀ mebaj ̀ nyjvp%

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 . =6<

 yjvpmaajp=+088=+:+4

Ô 98 `k kce% 38 `k

= 8!==

CE@% : t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

@mxmvmwðe bj rnvrzlm s xamrm

Xmermaamp fame`mp

@zfvj yjamp ̀ vjkm%

Rnvrncpj pdjaa |crd pcayjv 

\dcrj pdmbjp 

@vjmk ̀ mebaj ̀ nyjvp%

3+08=8+6+4

6: `k 08 `k =9 `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

@mxmvmwðe bj rnvrzlm s xamrm

Xmermaamp fame`mp

@zfvj yjamp ̀ vjkm%

Rnvrncpj pdjaa |crd pcayjv 

\dcrj pdmbjp 

@vjmk ̀ mebaj ̀ nyjvp%

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pmyns dnzpj jzvnxj . =64

=+3843+3+38 =+3844+9+38

0+384<+:+38 0+3=86+0+38

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 . =63

fs Rvm`s Xnvrjv 

 |caan| nmo 

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pmyns dnzpj jzvnxj . =08

=+3843+3+38

Ô 3= `k kce% =8: `k

= 8!63

CE@% 3 t J6< . 98\

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j merclzn

@vcprma í`cbn%

@jerzvs fvnewj 

Ivnprjb lampp%

=+3844+9+38

Ô 49 `k kce% 38 `k

= 8!=3

CE@% 9 t J6< . 98\

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j merclzn

@vcprma í`cbn%

@jerzvs fvnewj 

Ivnprjb lampp%

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 . =0=

 |caan| nmo 0+384<+:+38

Ô := `k kce% ==8 `k

= 8!6=

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j merclzn

Bjrmaajp bj `vcprma%

@jerzvs fvnewj 

@vsprma m``jerp%

0+3=86+0+38

Ô 28 `k kce% =88 `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j merclzn

Bjrmaajp bj `vcprma%

@jerzvs fvnewj 

@vsprma m``jerp%

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pmyns dnzpj jzvnxj . =06

3+2:68+6+4

64 `k 0< `k 68 `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm s xamrm

Bjrmaajp bj `vcprma%

Rnvrncpj pdjaa |crd pcayjv

@vsprma m``jerp%

Page 137: Savoy Master VI

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 . =00

`mvvcelrne

fs PDRjmk

6+6:=2+3+4

Ô <: `k kce% ==8 `k

= 8!26

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe bj rnvrzlm s xamrm

Bjrmaajp bj `vcprma%

Rnvrncpj pdjaa |crd pcayjv

@vsprma m``jerp%

Page 138: Savoy Master VI

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pmyns dnzpj jzvnxj . =02

3+903+6+=6=

08 `k 00 `k =< `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

 

Jj`rn kmbjvm bj`mxã

@zfvj yjamp jj`rn lnrm ̀ vjkm%

@nrrne |nnb 

Merc}zj ̀ vjmk bvcx ̀ mebaj ̀ nyjvp%

Page 139: Savoy Master VI

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 . =0:

fs Rvm`s Xnvrjv 

`djvzf knpmc`

=+928+:+=6=

Ô 94 `k kce% ==8 `k

= 8!=4

CE@% : t J=2 . 98\

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Jj`rn kmbjvm bj`mxã

@vcprma rmaambn n`vj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

@nrrne |nnb 

Bcprvjppjb jt`mymrjb bvnx ̀ vsprma 

Merc}zj ̀ vjmk bvcx ̀ mebaj ̀ nyjvp%

Page 140: Savoy Master VI

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pmyns dnzpj jzvnxj . =09

9+380:+0+43

Ô 29 `k 98 `k

= 8!8:

CE@% 0 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ianvjp xcermbmp m kmen

pnfvj fame`n ecjyj

@vcprma jp`myn lvmfmbn

ma mlzm zjvrj%

Dmeb xmcerjb in|jvp bcprvjppjb 

pen| |dcrj ecpd 

Jr`djb ̀ vjmk p`myn lampp ̀ nyjvp%

Page 141: Savoy Master VI

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 . =0<

fs Rvm`s Xnvrjv 

jyjase

=+3809+:+43

Ô 9= `k kce% =88 `k

= 8!=<

CE@% : t J=2 . 98\CE@% 0 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ianvjp xcermbmp m kmen

pnfvj fame`n ecjyj

@vcprma jp`myn lvmfmbn

ma mlzm zjvrj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Dmeb xmcerjb in|jvp bcprvjppjb 

pen| |dcrj ecpd 

Jr`djb ̀ vjmk p`myn lampp ̀ nyjvp 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

Page 142: Savoy Master VI

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pmyns dnzpj jzvnxj . =04

=+=44<+9+90

Ô 9: `k kce% 4: `k

= 8!=9

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%

kítJ=2

Fvne`j kcaíe

Xmermaamp fjclj%

Kcamen fvnewj 

Fjclj pdmbjp%

Page 143: Savoy Master VI

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 . =03

fs PDRjmk

wmknvm

3+=44<+6+90

03 `k 2= `k 68 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

Fvne`j kcaíe

Xmermaamp fjclj%

Kcamen fvnewj 

Fjclj pdmbjp%

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pmyns dnzpj jzvnxj . =28

=+2849+=9+=9

Ô ==: `k kce% =98 `k

= 8!96

CE@% =9 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nfvj merclzn

Jp`myn rjýcbn%

Merc}zj ̀ nxxjv ecpd 

Rcerjb p`myn%

Page 145: Savoy Master VI

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 . =2=

fs PDRjmk

ajðe

<+284<+0+=9

Ô 98 `k kce% =88 `k

= 8!==

CE@% 0 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nfvj merclzn

Jp`myn rjýcbn%

Merc}zj ̀ nxxjv ecpd 

Rcerjb p`myn%

Page 146: Savoy Master VI

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pmyns dnzpj jzvnxj . =26

3+=2:8+=+69

60 `k 26 `k 6: `k

= 8!80

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn nvn nrnýma

Xmermaam ̀ vjkm%

Mzrzke lnab ecpd 

@vjmk mfvc` pdmbj%

Page 147: Savoy Master VI

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 . =20

fs PDRjmk

kjbcrjvvíejn

=+=622+9+69

Ô 40 `k kce% =8: `k

= 8!69

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn nvn nrnýma

Xmermaamp ̀ vjkm%

Mzrzke lnab ecpd 

@vjmk mfvc` pdmbjp%

Page 148: Savoy Master VI

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pmyns dnzpj jzvnxj . =22

OX+=<6+2+:6 OX+=<6+0+:6

3+=6<<+=+:6

Page 149: Savoy Master VI

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 . =2:

emymvvm

fs Omvsa Xmtrne

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pmyns dnzpj jzvnxj . =29

OX+=<6+2+:6

Ô 2: `k kce% ==8 `k

= 8!=4

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj

Izebmp ̀ vjkm%

Fmvo ) lnab ecpd 

@ajmv lampp 

@vjmk ̀ mebaj ̀ nyjvp%

Page 151: Savoy Master VI

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 . =2<

emymvvm

3+=6<<+=+:6

=9 `k 2= `k 6= `k

= 8!80

CE@% = t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

Bj`nvmbn ̀ nvrjwm s nvn

Xmermaam acen `vjkm

Izebm ̀ vjkm%

Fmvo ) lnab ecpd 

@vjmk aceje pdmbj 

@vjmk `mebaj `nyjv%

OX+=<6+0+:6

Ô 28 `k kce% 3: `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ nvrjwm s nvn

@vcprma rvmepxmvjerj

Izebmp ̀ vjkm%

Fmvo ) lnab ecpd 

@ajmv lampp 

@vjmk ̀ mebaj ̀ nyjvp%

Page 152: Savoy Master VI

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pmyns dnzpj jzvnxj . =24

3+6082+6+6

20 `k =3 `k 60 `k

= 8!80

CE@% 6 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn fvne`j xjrvðajn

@vcprma lvmfmbn ma mlzmzjvrj%

Nca fvnewj ecpd 

Jr`djb ̀ vjmk lampp%

Page 153: Savoy Master VI

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 . =23

fs PDRjmk

ejycaaj

=+663:+0+6

Ô :8 `k kce% =88 `k

= 8!83

CE@% 0 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn fvne`j xjrvðajn

@vcprma lvmfmbn ma mlzmzjvrj%

Nca fvnewj ecpd 

Jr`djb ̀ vjmk lampp%

Page 154: Savoy Master VI

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pmyns dnzpj jzvnxj . =:8

=+20=:+3+=<

3+20=4+6+=< 3+20=3+6+=<

Page 155: Savoy Master VI

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 . =:=

fs PDRjmk

iecprjvvj

Page 156: Savoy Master VI

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pmyns dnzpj jzvnxj . =:6

=+20=:+3+=<

Ô 4: `k kce% ==: `k

= 8!0<

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn nvgm ejlvm

Izebmp ̀ vjkm jeyjgj`cbm%

Invlzjr fam`o ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

Page 157: Savoy Master VI

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 . =:0

3+20=3+6+=<

20 `k 6< `k 66 `k

= 8!8:

CE@% 6 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn nvgm ejlvm

Jp`myn ̀ vjkm%

Invlzjr fam`o ecpd 

@vjmk p`myn lampp%

3+20=4+6+=<

0= `k 04 `k =4 `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn nvgm ejlvm

Izebmp ̀ vjkm jeyjgj`cbm%

Invlzjr fam`o ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

iecprjvvj

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pmyns dnzpj jzvnxj . =:2

OX+=+9808+3+<6 OX+=+9864+:+<6 OX+=+9800+0+<6 OX+=+9869+0+<6

OX+<+980=+2+<6

OX+<+9806+0+<6

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 . =::

fs PDRjmk

pjlnfvclm

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pmyns dnzpj jzvnxj . =:9

OX+=+9808+3+<6

Ô 44 `k kce% =8: `k

= 8!:4

CE@% 3 t J6< . 98\

jejvls pmycel amkx

2: kk%

kít

<2 kk%kít

J6<

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn ̀ vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

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 . =:<

OX+=+9864+:+<6

Ô <: `k kce% 48 `k

= 8!6<

CE@% : t J6< . 98\

jejvls pmycel amkx

2: kk%

kít

<2 kk%kít

J6<

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn ̀ vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

pjlnfvclm

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pmyns dnzpj jzvnxj . =:4

OX+=+9800+0+<6

Ô =28 `k kce% ==: `k

= 8!69

CE@% 0 t J6< . 98\

jejvls pmycel amkx

2: kk%

kít

<2 kk%kít

J6<

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn ̀ vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

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 . =:3

OX+=+9869+0+<6

Ô 93 `k kce% 40 `k

= 8!69

CE@% 0 t J6< . 98\jejvls pmycel amkx

2: kk%

kít

<2 kk%kít

J6<

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn `vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

OX+<+980=+2+<6

Ô <0 `k kce% ==8 `k

= 8!2:

CE@% 2 t J6< . 98\

jejvls pmycel amkx

2: kk%

kít

<2 kk%kít

J6<

OX+<+9806+0+<6

Ô :8 `k kce% 48 `k

= 8!=9

CE@% 0 t J6< . 98\

jejvls pmycel amkx

2: kk%kít

<2 kk%

kítJ6<

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn ̀ vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

pjlnfvclm

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pmyns dnzpj jzvnxj . =98

6+=<80+=6+=2= 6+=<84+9+=2=

<+=<8:+9+=2=

9+=<8<+9+=2=

3+=<82+6+=2=

Page 165: Savoy Master VI

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 . =9=

fs Ijbjvc`n Kmvrëejw

kmv`jaan + pnacb fvmpp

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pmyns dnzpj jzvnxj . =96

6+=<80+=6+=2=

Ô =88 `k kce% =28 `k

= 8!<<

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Kmrjvcma7 Fvne`j

M`mfmbn xamrm jeyjgj`cbm

@vcprma rmaambn rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Pnacb fvmpp kmrjvcma 

Merc}zj pcayjv ecpd 

@ajmv `zr `vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp% 

Page 167: Savoy Master VI

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 . =90

6+=<84+9+=2=

Ô 98 `k kce% ==8 `k

= 8!6<

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Kmrjvcma7 Fvne`j

M`mfmbn xamrm jeyjgj`cbm

@vcprma rmaambn rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Pnacb fvmpp kmrjvcma 

Merc}zj pcayjv ecpd 

@ajmv `zr `vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp% 

kmv`jaan + pnacb fvmpp

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pmyns dnzpj jzvnxj . =92

<+=<8:+9+=2=

Ô 98 `k kce% ==8 `k

= 8!6:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Kmrjvcma7 Fvne`j

M`mfmbn xamrm jeyjgj`cbm

@vcprma rmaambn rvmepxmvjerj

Ycbvcn m`cbmbn rmaambn%

Pnacb fvmpp kmrjvcma 

Merc}zj pcayjv ecpd 

@ajmv `zr `vsprmap 

Jr`djb lampp% 

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 . =9:

kmv`jaan + pnacb fvmpp

9+=<8<+9+=2=

Ô 98 `k :: `k

= 8!=:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Kmrjvcma7 Fvne`j

M`mfmbn xamrm jeyjgj`cbm

@vcprma rmaambn rvmepxmvjerj

Ycbvcn m`cbmbn rmaambn%

Pnacb fvmpp kmrjvcma 

Merc}zj pcayjv ecpd 

@ajmv `zr `vsprmap 

Jr`djb lampp% 

3+=<82+6+=2=

6< `k 26 `k =9 `k

 

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Kmrjvcma7 Fvne`j

M`mfmbn xamrm jeyjgj`cbm

@vcprma rmaambn rvmepxmvjerj

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Pnacb fvmpp kmrjvcma 

Merc}zj pcayjv ecpd 

@ajmv `zr `vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

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Vzppcme 

Ckxjvcma 

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pmyns dnzpj jzvnxj . =94

PJ+=+8208+=6+2<

Ô =80 `k =69 `k

= =!2=

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ntcbmbm

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb pcayjv 

Merc}zj Cynvs ̀ mebaj ̀ nyjvp 

@ajmv `zr `vsprmap%

xmermaam . pdmbj

PJ+8208

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pmyns dnzpj jzvnxj . =<8

PJ+=+8206+:+2<

Ô 90 `k <2 `k

= 8!69

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ntcbmbm

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb pcayjv 

Merc}zj Cynvs ̀ mebaj ̀ nyjvp @ajmv `zr `vsprmap%

PJ+=+820=+4+2<

Ô 3< `k 38 `k

= 8!99

CE@% 4 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ntcbmbm

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb pcayjv 

Merc}zj Cynvs ̀ mebaj ̀ nyjvp 

@ajmv `zr `vsprmap%

xmermaam . pdmbj

PJ+8208

xmermaam . pdmbj

PJ+8208

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 . =<=

  X s  v m k  c  b

PJ+3+8200+0+2<

04 `k := `k =3 `k

= 8!=0

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ntcbmbm

@zfvj yjamp `nanv kmva jeyjgj`cbnBjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb pcayjv 

Merc}zj Cynvs ̀ mebaj ̀ nyjvp 

@ajmv `zr `vsprmap%

PJ+3+8202+6+2<

08 `k 03 `k 68 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ntcbmbm

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%Bcprvjppjb pcayjv 

Merc}zj Cynvs ̀ mebaj ̀ nyjvp 

@ajmv `zr `vsprmap%

xmermaam . pdmbj

PJ+8208

xmermaam . pdmbj

PJ+8208

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pmyns dnzpj jzvnxj . =<6

PJ+=+80:3+=6+<6

Ô 3= `k ==4 `k

= 8!<=

CE@% =6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j v÷prc`n

@zfvjyjamp ̀ nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb merc}zj fvnewj 

Merc}zj Cynvs ̀ mebaj ̀ nyjv 

@ajmv `zr `vsprmap%

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pmyns dnzpj jzvnxj . =<2

PJ+=+8098+9+<6

Ô << `k 39 `k

= 8!2:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j v÷prc`n

@zfvjyjamp ̀ nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb merc}zj fvnewj 

Merc}zj Cynvs ̀ mebaj ̀ nyjv 

@ajmv `zr `vsprmap%

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 . =<:

  R  |  c p  r j  b

PJ+3+809=+6+<6

0= `k 9: `k 6: `k

= 8!84

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j v÷prc`n

@zfvjyjamp ̀ nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb merc}zj fvnewj 

Merc}zj Cynvs ̀ mebaj ̀ nyjv 

@ajmv `zr `vsprmap%

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pmyns dnzpj jzvnxj . =<9

PJ+=+8232+62+K@

Ô =98 `k =:: `k

= 2!82

CE@% 62 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mnfm vnrn

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Kmdnlmes ̀ vm`oaj 

@ajmv `zr `vsprmap 

Merc}zj Cynvs ̀ mebaj `nyjv%

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pmyns dnzpj jzvnxj . =<4

PJ+=+823:+4+K@

Ô 38 `k =8< `k

= 8!9:

CE@% 4 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mnfm vnrn

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Kmdnlmes ̀ vm`oaj 

@ajmv `zr `vsprmap 

Merc}zj Cynvs `mebaj `nyjv%

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 . =<3

  Y  c j e m

PJ+3+8239+0+K@

:6 `k =8: `k 6: `k

= 8!=4

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mnfm vnrn

@zfvj yjamp `nanv kmva jeyjgj`cbn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Kmdnlmes ̀ vm`oaj 

@ajmv `zr `vsprmap 

Merc}zj Cynvs `mebaj `nyjv%

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fnzrc}zj

Pmyns 

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pmyns dnzpj jzvnxj . =46

=+202=+3+=36

Ô << `k 3: `k

= 8!=:

CE@% 3 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Dcjvvn s kmbjvm fame`m

jeyjgj`cbm ̀ ne ̀ vm}zjambn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb |dcrj |nnb meb cvne 

|crd AR `vm`oaj 

@ajmv `zr `vsprmap%

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 . =40

=+2028+9+=36

Ô <8 `k 40 `k

= 8!==

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Dcjvvn s kmbjvm fame`m

jeyjgj`cbm ̀ ne ̀ vm}zjambn

Bjrmaajp bj `vcprma

 rvmepxmvjerj%

Bcprvjppjb |dcrj |nnb meb cvne |crd AR ̀ vm`oaj 

@ajmv `zr `vsprmap%

kmbjamcej

fs Omvsa Xmtrne

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pmyns dnzpj jzvnxj . =42

PJ+3+8:2<8+=+\B

=0 `k 26 `k 6= `k

= 8!86

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fmvvca merclzn s `nfvj

@vcprma ckcrm`cðe xjvlmkcen jeyjgj`cbn%

Nab fmvvja ) ̀ nnxjv 

Mljb yjaazk lampp%

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 . =4:

fs PDRjmk

PJ+=+8:2<8+9+\B

Ô <9 `k 4= `k

= 8!8:

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fmvvca merclzn s `nfvj

@vcprma ckcrm`cðe

xjvlmkcen jeyjgj`cbn%

Nab fmvvja ) `nnxjv 

Mljb yjaazk lampp%

nami 

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pmyns dnzpj jzvnxj . =49

=+<6:+:+6==

Ô :6 `k kce% 48 `k

= 8!=6

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrcen

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv `vsprmap%

3+<6<+6+6==

0: `k :8 `k =4 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrcen

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Mvljerzk 

@ajmv `vsprmap%

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 . =4<

fs Pjvlcn Nvnw`n

=+<=4+:+6<4

Ô 24 `k kce% 48 `k

= 8!83

CE@% 9/6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Ycaam lnab 

@ajmv `vsprmap%

3+<68+6+6<4

00 `k :6 `k =< `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Ycaam lnab 

@ajmv `vsprmap%

fnzrc}zj pmyns 

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pmyns dnzpj jzvnxj . =44

=+68:8+9+=83

Ô 96 `k kce% <: `k

= 8!=0

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ec}zja

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Xnacpdjb ecoja ecpd 

@ajmv ̀ vsprmap%

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 . =43

=+68:=+:+=83

Ô 2: `k kce% 94 `k

= 8!84

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ec}zja

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Xnacpdjb ecoja ecpd 

@ajmv `vsprmap%

3+68:6+6+=83

08 `k 06 `k 68 `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ec}zja

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Xnacpdjb ecoja ecpd 

@ajmv `vsprmap%

fnzrc}zj pmyns 

 

fnzrc}zj pmyns 

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pmyns dnzpj jzvnxj . =38

=+46:+2+4

Ô 2: `k kce% 4: `k

= 8!83

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

2: kk%

kít

<2 kk%kít

J=2

@mxmvmwðe bj rnvrzlm s xamrm

Rzacxmp bj ̀ vcprma rmaambn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Rnvrncpj pdjaa |crd pcayjv 

@zr `vsprma lanfjp 

@ajmv `vsprmap%

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 . =3=

fs PDRjmk

=+=46:+4+4

Ô 98 `k kce% ==8 `k

= 8!=3

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

2: kk%kít

<2 kk%

kítJ=2

@mxmvmwðe bj rnvrzlm s xamrm

Rzacxmp bj ̀ vcprma rmaambn

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%Rnvrncpj pdjaa |crd pcayjv 

@zr `vsprma lanfjp 

@ajmv `vsprmap%

fnzrc}zj kcec

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pmyns dnzpj jzvnxj . =36

<+:<26+6+088

Ô 0: `k kce% 48 `k

= 8!6:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycermlj

Bjrmaajp bj `vcprma ejlvn

@vcprma rmaambn rvmepxmvjerj%Ycermlj lnab ecpd 

Fam`o `vsprmap 

@ajmv `zr lampp%

3+:<24+6+088

63 `k 29 `k =8 `k

= 8!80

CE@% 6 t J=2 . 98\jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycermlj

Bjrmaajp bj `vcprma ejlvn

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Ycermlj lnab ecpd 

Fam`o `vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

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 . =30

fs PDRjmk

=+:<28+9+088

Ô :6 `k kce% 4: `k

= 8!=2

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn nvn ycermlj

Bjrmaajp bj `vcprma ejlvn

@zfvj yjamp jj`rn lnrm ̀ vjkm%

Ycermlj lnab ecpd 

Fam`o ̀ vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjvp%

fnzrc}zj lnab

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pmyns dnzpj jzvnxj . =32

=+2:2+2+=<9

Ô :8 `k kce% =88 `k

= 8!=6

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp ̀ vjkm xíacbn%

Pcayjv am`j ecpd 

@ajmv `zr `vsprma bvnxp Xmaj ̀ vjmk ̀ mebaj ̀ nyjvp%

3+62:2+6+=<9

00 `k :8 `k =8 `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp ̀ vjkm xíacbn%

Pcayjv am`j ecpd 

@ajmv `zr `vsprma bvnxp 

Xmaj ̀ vjmk ̀ mebaj ̀ nyjvp%

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 . =3:

fs PDRjmk

=+=2:2+:+=<9

Ô 9: `k kce% =8: `k

= 8!68

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj

@zfvj yjamp `vjkm xíacbn%

Pcayjv am`j ecpd 

@ajmv `zr `vsprma bvnxp 

Xmaj ̀ vjmk ̀ mebaj ̀ nyjvp%

fnzrc}zj pcayjv 

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pmyns dnzpj jzvnxj . =39

fs Ijbjvc`n Kmvrëejw

=+94<8+:+684

Ô := `k kce% 3: `k

= 8!8<

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn xamrcen

@vcprma rvmepxmvjerj

@zfvj yjamp lnrm `vjkm

Xamrcezk ecpd 

@ajmv `vsprmap 

@vjmk bvcx ̀ mebaj ̀ nyjv

kcezjr

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 . =3<

fs Rvm`s Xnvrjv 

=+=<66+:+6:9

Ô :8 `k kce% 38 `k

= 8!83

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn je kn`m

@nazkem xcermbm m kmen%

Kn`dm ecpd 

Dmeb xmcerjb ̀ nazke%

ec`najrrj

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pmyns dnzpj jzvnxj . =34

fs Rvm`s Xnvrjv 

=+3839+9+38

Ô 2: `k kce% =88 `k

= 8!=9

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j merclzn

@vcprmajp vnpm%

@jerzvs fvnewj 

Xceo `vsprmap%

xvckvnpj

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 . =33

fs PDRjmk

=+:089+9+6:

Ô <8 `k kce% ==8 `k

= 8!69

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Ejlvn xcwmvvm

@vcprma rvmepxmvjerj%

Pamrj ecpd 

@ajmv ̀ vsprma m``jerp%

ajtcelrne

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pmyns dnzpj jzvnxj . 688

fs PDRjmk

LW+=+<694+9+:

Ô <4 `k kce% =8

= 8!60

CE@% 9 t J=2 . 98

jejvls pmycel am

‑nv pckcamv‛

Bj`nvmbn fvne`j n

Xmermaamp rjam fj

Bcprvjppjb fvnewj

Fjclj mfvc` pdm

xmakcvm

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 . 68=

LW+0+::30+9+26

Ô 96 `k kce% =88 `k

= 8!=<

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn mwza invjercen

Izebmp ̀ vjkm jeyjgj`cbm%

Ianvjercej fazj ecpd 

Merc}zj ̀ vjmk ̀ mebaj ̀ nyjvp%

dcpxmecm

fs Pjvlcn Nvnw`n

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pmyns dnzpj jzvnxj . 686

=+0=33+0+=0

Ô 26 `k kce% 98 `k

= 8!82

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

0< kk%kít

33 kk%kít

J=2

Fvne`j celaãp ̀ ne rn}zjp ̀ nfvj

Xmermaamp bj rjam fjclj@zfvj yjamp kjríac`np%

Jelacpd fvnewj ecpd |.`nxxjv m``jerp 

Knem`n fjclj mfvc` pdmbjp 

Kjrma ̀ mebaj ̀ nyjvp%

=+0688+9+=0

Ô 99 `k kce% <: `k

= 8!==

CE@% 9 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

0< kk%

kít

33 kk%kít

J=2

Fvne`j celaãp ̀ ne rn}zjp ̀ nfvj

Xmermaamp bj rjam fjclj

@zfvj yjamp kjríac`np%Jelacpd fvnewj ecpd |.`nxxjv m``jerp 

Knem`n fjclj mfvc` pdmbjp 

Kjrma ̀ mebaj ̀ nyjvp%

bj|fjvvs 

fs Pjvlcn Nvnw`n

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 . 680

=+=093+9+<6

Ô 99 `k kce% =88 `k

= 8!68

CE@% 9 t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn fvne`j v÷prc`n

@vcprma jp`myn ̀ vjkm%

Vzprc` fvnewj ecpd 

@vjmk p`myn lampp%

`mprcaam

fs PDRjmk

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pmyns dnzpj jzvnxj . 682

=+2:86+2+4

Ô 28 `k kce% <8 `k

= 8!84

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm ̀ ne xamrm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Rnvrncpj pdjaa |crd pcayjv 

@ajmv ̀ vsprma m``jerp%

=+3860+:+<8

Ô :8 `k kce% <8 `k

= 8!83

CE@% : t J=2 . 98\

jejvls pmycel amkx‑nv pckcamv‛

M`mfmbn nvn xamrjmbn

Bjrmaajp bj ̀ vcprma íkfmv s rvmepxmvjerjp%

Pcayjv lnab ecpd 

Mkfjv meb ̀ ajmv ̀ vsprma m``jerp%

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 . 68:

<+=808+=+:9

Ô 08 `k kce% <8 `k

= 8!80

CE@% = t J6< . 98\

jejvls pmycel amkx

‑nv pckcamv‛

@mxmvmwðe rnvrzlm ̀ ne xamrm

Bjrmaajp bj ̀ vcprma íkfmv%

Ej| rnvrncpj pdjaa ecpd |.pcayjv 

Xmaj mkfjv ̀ vsprma m``jerp%

kcec `dmebjaacjv 

=+2:80+2+43

Ô 2: `k kce% 9< `k

= 8!89

CE@% 2 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

0< kk%

kít

33 kk%kítJ=2

Fame`n ecjyj kmrj

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Bcprvjppjb pen| |dcrj 

@ajmv ̀ vsprma m``jerp%

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pmyns dnzpj jzvnxj . 689

0+:486+0+2<

Ô 64 `k kce% 4: `k

= 8!89

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm jeyjgj`cbm

@vcprma rvmepxmvjerj%

Bcprvjppjb pcayjv ecpd 

@ajmv `vsprmap%

=+<=:=+:+:9

Ô 28 `k kce% <0 `k

= 8!89

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Bj`nvmbn ̀ mxmvmwðe rnvrzlm

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Rnvrncpj pdjaa ecpd 

@ajmv ̀ vsprma m``jerp%

Page 211: Savoy Master VI

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 . 68<

kcec `dmebjaacjv 

0+=98:+0+:6

Ô 00 `k kce% 48 `k

= 8!84

CE@% 0 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn ̀ nvrjwm bj nvn

@vcprma rvmepxmvjerj%

Fmvo meb lnab ecpd 

@ajmv lampp%

=+09<=<+:+<6

Ô 2: `k kce% 49 `k

= 8!=0

CE@% : t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

M`mfmbn fvne`j v÷prc`n

Bjrmaajp bj ̀ vcprma rvmepxmvjerj%

Vzprc` Fvne`j ecpd 

@ajmv `vsprmap%

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mxac}zjp

 |maa amkx

Page 214: Savoy Master VI

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pmyns dnzpj jzvnxj . 6=8

PJ+3+8=86+6+=9:

09 `k 20 `k 6: `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

M`mfmbn ̀ zjvn fvcaan

Xmermaam `vjkm xacpmbm@zfvj yjamp ̀ vjkm%

Fvcldr merc}zj fvnewj 

Xacpj `vjmk pdmbj 

Xamce ̀ vjmk ̀ mebaj `nyjv%

PJ+3+8=80+6+=<9

09 `k 2= `k 6: `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

M`mfmbn xamrm

Xmermaam `vjkm xacpmbm

@zfvj yjamp ̀ vjkm%

Pcayjv am`j 

Xacpj `vjmk pdmbj 

Xamce ̀ vjmk ̀ mebaj `nyjv%

Page 215: Savoy Master VI

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 . 6==

PJ+3+8=82+6+=2=

09 `k := `k =0 `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

M`mfmbn xamrm ycjgmXmermaamp fame`mp

@zfvj yjamp fame`np%

Merc}zj pcayjv 

\dcrj xamce pdmbjp 

Xamce |dcrj `mebaj ̀ nyjv%

PJ+3+8=8:+6+=9:

06 `k 02 `k =9 `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%

kítJ=2

M`mfmbn ̀ zjvn fvcaan

Xmermaamp `vjkm

@zfvj yjamp ̀ vjkm%

Fvcldr merc}zj fvnewj 

@vjmk pdmbjp 

Xamce ̀ vjmk ̀ mebaj `nyjv%

Page 216: Savoy Master VI

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pmyns dnzpj jzvnxj . 6=6

PJ+3+8=89+6+6=

64 `k 28 `k =2 `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

M`mfmbn fvne`j

Xmermaamp fvne`j

@zfvj yjamp ̀ vjkm%

Fvnewj ecpd 

Xamce fvnewj ̀ nanzv pdmbjp 

Xamce ̀ vjmk ̀ mebaj ̀ nyjv 

PJ+3+8==8+6+=6=

08 `k 24 `k =9 `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%

kít

33 kk%kít

J=2

Jj`rn kmbjvm bj`mxã

Xmermaamp ̀ vjkm

@zfvj yjamp ̀ vjkm%

@nrrne |nnb 

Xamce ̀ vjmk pdmbjp 

Xamce ̀ vjmk ̀ mebaj `nyjv%

Page 217: Savoy Master VI

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 . 6=0

PJ+3+8=8=+6+4

09 `k := `k =: `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

M`mfmbn ̀ mxmvmwðe rnvrzlm ̀ ne xamrm

Xmermaamp fame`mp xacpmbmp

@zfvj yjamp ̀ vjkm%

Rnvrncpj pdjaa |.pcayjv 

Xacpj |dcrj pdmbjp 

Xamce ̀ vjmk `mebaj ̀ nyjv%

Page 218: Savoy Master VI

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pmyns dnzpj jzvnxj . 6=2

PJ+3+8=84+6+30

0< `k :6 `k =< `k

= 8!82

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%

kítJ=2

M`mfmbn fvne`j ðtcbnXmermaamp ̀ vjkm

@zfvj yjamp ̀ vjkm%

Bcprvjppjb merc}zj fvnewj 

@vjmk pdmbjp 

Xamce ̀ vjmk ̀ mebaj ̀ nyjvp%

Page 219: Savoy Master VI

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 . 6=:

PJ+3+8=83+6+2<

08 `k 28 `k =3 `k

= 8!80

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

0< kk%kít

33 kk%kít

J=2

M`mfmbn xamrm ðtcbn

Xmermaamp fame`mp

@zfvj yjamp fame`np%

Bcprvjppjb pcayjv ecpd 

Xamce |dcrj pdmbjp 

Xamce |dcrj `nyjvp%

Page 220: Savoy Master VI

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pmyns dnzpj jzvnxj . 6=9

3+=6=+=+2<

=< `k :0 `k 68 `k

= 8!8:

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ðtcbn

Xmermaam fame`m%

Bcprvjppjb pcayjv 

\dcrj mfvc` pdmbj%

3+=68+6+2<

0< `k :6 `k =4 `k

= 8!89

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ðtcbn

Xmermaam fame`m%

Bcprvjppjb pcayjv 

\dcrj mfvc` pdmbj%

Page 221: Savoy Master VI

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 . 6=<

3+=0=+=+629

68 `k 2: `k =3 `k

= 8!82

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Fvne`j xzacbn

Xmermaam bj rjam ejlvm nvn cerjvcn

Iajkcpd fvmpp Fam`o mfvc` pdmbj! lnab cepcbj%

3+=08+6+629

00 `k 20 `k =3 `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx‑nv pckcamv‛

Fvne`j xzacbn

Xmermaam bj rjam ejlvm nvn cerjvcn

Iajkcpd fvmpp 

Fam`o mfvc` pdmbj! lnab cepcbj%

Page 222: Savoy Master VI

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pmyns dnzpj jzvnxj . 6=4

3+=2<+=+=64

08 `k 29 `k 68 `k

= 8!89

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ðtcbn

Xmermaam bj kc`m fame`m%

Ntcbcwjb pcayjv 

\dcrj kc`m pdmbj%

3+=24+6+=64

04 `k 29 `k 68 `k

= 8!89

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xamrm ðtcbn

Xmermaam bj kc`m fame`m%

Ntcbcwjb pcayjv 

\dcrj kc`m pdmbj%

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 . 6=3

3+=28+6+=66

08 `k :< `k =< `k

= 8!8:

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Xnayn bj nvn

Bjrmaajp bj ̀ vcprma íkfmv%

Lnab bzpr 

Mkfjv `vsprma bjrmcap%

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pmyns dnzpj jzvnxj . 668

3+986+=+=9<

68 `k 64 `k =0 `k

= 8!86

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Pcjem%

Rjvvm bj pcjem ecpd%

3+980+=+=9<

=0 `k 6< `k =9 `k

= 8!8=

CE@% = t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Pcjem%

Rjvvm bj pcjem ecpd%

3+982+6+=9<

60 `k 6< `k =: `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Pcjem%

Rjvvm bj pcjem ecpd%

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 . 66=

3+98:+6+=9<

=3 `k 64 `k =6 `k

= 8!8=

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Pcjem%

Rjvvm bj pcjem ecpd%

3+98<+6+=9<

6= `k 63 `k =6 `k

= 8!86

CE@% 6 t J=2 . 98\

jejvls pmycel amkx

‑nv pckcamv‛

Pcjem%

Rjvvm bj pcjem ecpd%

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pnfvjkjpm

 rmfaj amkx

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pmyns dnzpj jzvnxj . 662

2+<=4

=4 `k 49 `k 20 `k

= 8!=6

CE@% = t J6< . =:8\

jejvls pmycel amkx

‑nv pckcamv‛

2+<8=

6= `k 42 `k 26 `k

= 8!83

CE@% = t J6< . =:8\

jejvls pmycel amkx

‑nv pckcamv‛

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 . 66:

2+<84

=4 `k 4= `k 2: `k

= 8!=2

CE@% = t J6< . =:8\

jejvls pmycel amkx

‑nv pckcamv‛

2+<==

=4 `k 4= `k 04 `k

= 8!=6

CE@% = t J6< . =:8\

jejvls pmycel amkx

‑nv pckcamv‛

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pmyns dnzpj jzvnxj . 669

2+<80

68 `k 42 `k 29 `k

= 8!==

CE@% = t J6< . =:8\

jejvls pmycel amkx

‑nv pckcamv‛

2+6<36

=0 `k 2< `k 08 `k

= 8!80

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

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 . 66<

2+9898

=9 `k 92 `k 09 `k

= 8!8<

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

2+9688

=: `k << `k 64 `k

= 8!89

CE@% = t J6< . 28\jejvls pmycel amkx

‑nv pckcamv‛

2+022=

=0 `k :9 `k 08 `k

= 8!82

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

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pmyns dnzpj jzvnxj . 664

2+099=

== `k 29 `k 69 `k

= 8!80

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

2+0996

=9 `k :9 `k 0= `k

= 8!8:

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

2+6=49

=6 `k 20 `k 08 `k

= 8!80

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

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 . 663

2+0463

=0 `k 22 `k 64 `k

= 8!80

CE@% = t J6< . 28\

jejvls pmycel amkx

‑nv pckcamv‛

2+2::

== `k <9 `k 08 `k

= 8!84

CE@% = t J6< . =88\jejvls pmycel amkx

‑nv pckcamv‛

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ëebc`j xnv vjijvje`cmp . vjijvje`j cebjt 

Vj% Xml% Vj% Xml% Vj% Xml% Vj%

=+==6<+3+088 3<

=+==4:+4+=6= =80

=+=622+9+69 =20

=+=0=8+9+088 |.2+3:3 =8<

=+=0=6+=6+088|.2+3:3 =8:

=+=093+9+<6 680

=+=288+2+:9 3:

=+=286+9+:9 32

=+=2:2+:+=<9 =3:

=+=968+2+=<9 :2

=+=96=+9+=<9 :0

=+=966+4+=<9 :6

=+=<66+:+6:9 =3<

=+=46:+4+4 =3=

=+=44<+9+90 =04

=+68:8+9+=83 =44

=+68:=+:+=83 =43

=+663:+0+6 =23

=+69:8+4+=66 96=+088=+:+4 =6<

=+0886+3+4 =69

=+0=48+2+=<9 <2

=+0=42+9+=<9 <0

=+0=4:+=6+=<9 <6

=+0=33+0+=0 686

=+0688+9+=0 686

=+008=+9+=06 =60

=+028=6+3+088 38

=+028=<+4+088 3=

=+028=4+2+088 3=

=+09<=<+:+<6 68<

=+2888+:+2< ==<

=+2882+=6+2< ==9

=+2849+=9+=9 =28

=+20=:+3+=< =:6

=+2028+9+=36 =40

=+202=+3+=36 =46

=+2298+2+602 9<

=+229=+9+602 99

=+2:86+2+4 682

=+2:80+2+43 68:

=+2:2+2+=<9 =32

=+:==8+:+6== :4

=+:089+9+6: =33

=+:934+0+2< ==6

=+:934+9+2< ===

=+:934+3+2< ==8

=+:<28+9+088 =30

=+908=+9+=0< 40

=+9083+3+=0< 46

=+928+:+=6= =0:

=+94<8+:+684 =39

=+<=:=+:+:9 689=+<=4+:+6<4 =4<

=+<6:+:+6== =49

=+<368+=6+=<9 <4

=+46:+2+4 =38

=+3860+:+<8 682

=+3809+:+43 =0<

=+3844+9+38 =08

=+3843+3+38 =08

=+3839+9+38 =34

=+3<68+9+=<9 4<

=+3<66+=6+=<9 49

6+=<80+=6+=2= =96

6+=<84+9+=2= =90

6+6:=2+3+4 =00

0+=98:+0+:6 68<

0+=96:+0+=<9 ::

0+0=43+0+=<9 <:

0+:486+0+2< 689

0+384<+:+38 =0=

0+3=86+0+38 =0=

2+090 39

2+2:: 663

2+<8= 662

2+<80 669

2+<84 66:

2+<== 66:

2+<=4 662

2+6=49 664

2+6<36 669

2+022= 66<

2+099= 664

2+0996 664

2+0463 663

2+9898 66<2+9688 66<

:+8=9<3+6+:3 =6

:+8=948+0+:3 =6

:+8=94=+0+:3 =0

:+8=946+6+:3.:+XK+:3 =0

:+=8:+4 09

:+=89+4 09

:+=84+4 09

:+=83+4.:+XK+4 0<

:+=83+4+=X= 0<

:+=83+4+=X=8 0<

:+=83+4+=X=2 0<

:+=38+96 62

:+6806+088 66

:+6800+088 66

:+6803+088

:+06=6+:9

:+06=6+:9+:+XK+:9

:+06=0+:9

:+06=2+:9

:+06=9+:9

:+06=3+:9+=X=8

:+0086+:9

:+0080+:9

:+0082+:9+=X=

:+008<+:9

:+0:<8+=9

:+0:<6+=9

:+0:<2+=9

:+044:+6+088

:+0444+0+088+X=

:+266+:9

:+26:+:9

:+:<2=+62=:+:<20+62=

:+994+:3

:+9<8+:3

:+9<=+:3

:+9<0+:3.:+XK+:3

:+9<0+:3+=X=

:+9<2+:3

:+9<:+:3

:+<=08+6:

:+<=06+6:

:+<=00+6:.:+XK+6:

:+<=00+6:+=X=

:+<=00+6:+=X=8

:+<=00+6:+=X=2

:+<=02+6:

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Vj% Xml% Vj% Xml%Vj% Xml% Vj%

:+<=0:+6: 69

:+4<=8+6=0 =3

:+4<=6+6=0 =4

:+38=+0+=0< 29

:+382+=+=0< 2<

:+308+6: 68

:+306+6: 6=

:+300+6: 68

9+=<8<+9+=2= =9:

9+2293+0+602 93

9+:==0+9+6== :3

9+:934+0+2< ==0

9+380:+0+43 =09

<+=808+=+:9 68:

<+=<8:+9+=2= =92

<+69:9+4+=66 90

<+284<+0+=9 =2=

<+2299+0+602 94

<+:==2+3+6== 98<+:<26+6+088 =36

<+<3=4+0+=<9 <3

3+==<<+=+=6= =86

3+=68+6+2< 6=9

3+=6=+=+2< 6=9

3+=6<<+=+:6 =2<

3+=08+6+629 6=<

3+=0=+=+629 6=<

3+=0=9+6+088 |.2+3:3 =8<

3+=28+6+=66 6=3

3+=283+6+:9 3:

3+=2:8+=+69 =26

3+=2<+=+=64 6=4

3+=24+6+=64 6=4

3+=<82+6+=2= =9:

3+=44<+6+90 =03

3+68:6+6+=83 =43

3+6082+6+6 =24

3+62:2+6+=<9 =32

3+08=8+6+4 =6<

3+0=3=+6+=<9 <:

3+00=8+6+=06 =66

3+028=8+6+088 38

3+288<+6+2< ==<

3+20=4+6+=< =:0

3+20=3+6+=< =:0

3+22<2+6+602 93

3+2:68+6+4 =06

3+:==9+6+6== 9=

3+:<24+6+088 =36

3+986+=+=9< 668

3+980+=+=9< 668

3+982+6+=9< 668

3+98:+6+=9< 66=3+98<+6+=9< 66=

3+9084+6+=0< 40

3+903+6+=6= =02

3+<68+6+6<4 =4<

3+<6<+6+6== =49

3+<3=<+6+=<9 <3

3+3<06+=+=<9 4<

LW+=+<694+9+:3 688

LW+=+3982+2+2< =6=

LW+=+398:+9+2< =68

LW+0+::30+9+26 68=

LW+3+39=6+=+2< =6=

LW+3+39=6+6+2< =6=

OX+=+9869+0+<6 =:3

OX+=+9864+:+<6 =:<

OX+=+9808+3+<6 =:9

OX+=+9800+0+<6 =:4

OX+=<6+0+:6 =29

OX+=<6+2+:6 =29

OX+:+=86+3= 22

OX+:+=80+3= 22

OX+:+=82+3=.:+XK+3= 2:

OX+:+=8:+3= 2:

OX+:+688+:6 28

OX+:+68=+:6 28

OX+:+686+:6.:+XK+:6 2=

OX+:+680+:6 2=

OX+:+682+:6 28

OX+:+088+28 03

OX+:+08=+28.:+XK+28 04

OX+:+086+28 04

OX+:+082+28 04

OX+:+08:+28 03

OX+:+<8=+:6.:XK+:6 26OX+:+<86+:6 26

OX+:+<80+:6 26

OX+:+<82+:6 20

OX+<+980=+2+<6 =:3

OX+<+9806+0+<6 =:3

PJ+8208 =94

PJ+=+80:3+=6+<6 =<6

PJ+=+8098+9+<6 =<2

PJ+=+8208+=6+2< =94

PJ+=+820=+4+2< =<8

PJ+=+8206+:+2< =<8

PJ+=+8232+62+K@ =<9

PJ+=+823:+4+K@ =<4

PJ+=+8:2<8+9+\B =4:

PJ+=+0:8=+:+43 =88

PJ+=+0:86+0+43

PJ+:+8308+6+00

PJ+:+830=+=+00

PJ+:+8306+6+00

PJ+:+8306+6+00+X=

PJ+:+8306+6+00+X=8

PJ+:+8306+6+00+XK

PJ+3+8=8=+6+4

PJ+3+8=86+6+=9:

PJ+3+8=80+6+=<9

PJ+3+8=82+6+=2=

PJ+3+8=8:+6+=9:

PJ+3+8=89+6+6=

PJ+3+8=84+6+30

PJ+3+8=83+6+2<

PJ+3+8==8+6+=6=

PJ+3+809=+6+<6

PJ+3+8200+0+2<

PJ+3+8202+6+2<PJ+3+8239+0+K@

PJ+3+8:2<8+=+\B

PJ+3+0:80+=+43

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