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Q^DD@ QKMPIEB AMEM@M AOG^DPIPIOEQ FTCCDPIE 6>=='=6Ftccdpie Eo 6>==%>0 Jmetmvy 6>=6

Pmfcd ol AoepdepqBdedvmc Ielovgmpioe%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q (Gmvah 61'64# 6>=6' Viahgoe`# FA) %%%%%%%%%%%%%%%%%%%%%%%

Amem`m Dmqp me` Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q (Gmvah 60'64# 6>=6 Rieei~db# GF me` PFM)9

Amem`ime Mbd Acmqq Coeb Pvmak Ahmg~ioeqhi~q (Ldfvtmvy =='=6# 6>=6 Lovp Qp Johe# FA)%%%%%%%%%%%%%

Amem`ime O~de Gmqpdvq (Ldf% 0'4#6>=6 Lovp Qp% Johe# FA)%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

Eovph Mgdviame/Amem`ime O~de Gmvmphoe Ahmg~ioeqhi~ (Ldf 64'6=6 Qyc|me Cmkd# MF) %%%%%%%%%%%

Aog~oqipioe ol Vmadq %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

Liemc ^oiepq Qhovp Pvmak me` Coeb Pvmak Ahmg~ioeqhi~q %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

M~~de`ix = O~dvmpioemc Bti`dciedq lov Mbd Ampdbovy Vdacmqqiliampioe%%%%%%%%%%%%%%%%%%%%%%%

M~~de`ix 6 ' O|dv|idr ol @d|dco~gdepmc Ofjdapi|dq mqqoaimpd` riph Amem`m Dmqp/Rdqp D|depq%%%%%%%%%%%% 1

Aog~dpipioeq Ftccdpieq

Phd Aog~dpipioeq @d|dco~gdep Aoggippdd ricc iqqtd ftccdpieq ~dvio`iamccy phvotbhotp phd qdmqoeielovgieb aog~dpipioe ovbmeiqdvq# qkmpdvq# aomahdq# olliaimcq# Fvmeahdq me` pvmieieb adepvdq ol phd lovgmp(q)po fd tqd` lov QQA Ahmg~ioeqhi~q# avipdvim aoeadveieb qkmpdv me` Fvmeah dcibificipy me` mey go`iliampioeq poQQA vdbtcmpioeq%

Phd Aog~dpipioeq @d|dco~gdep Aoggippdd vdqdv|dq phd vibhp po go`ily ov ahmebd phd deacoqd` ~ociaidq iephd d|dep phmp dxad~pioemc aivatgqpmeadq mviqd me` phmp mey qtah ahmebdq mvd acdmvcy ie phd fdqp iepdvdqp ol phd coeb pdvg `d|dco~gdep ol ~mvpiai~mepq me` Q~dd` Qkmpieb Amem`m% Ie phdqd qiptmpioeq mcc aog~dpipioeovbmeizdvq# qkmpdvq# aomahdq# olliaimcq# Fvmeahdq me` pvmieieb adepvdq ricc fd m`|iqd` mq qooe mq phdy mvdaoelivgd` fy phd Aog~dpipioeq @d|dco~gdep Aoggippdd

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BDEDVMCIELOVGMPIOE Phd loccorieb ftccdpie otpciedq mcc q~dailia pdaheiamc vdbtcmpioeq# dcibificipy avipdvim me` aog~dpipioelovgmpq lov phd loccorieb d|depq:

Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q*

Amem`m Dmqp me` Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q

Amem`ime Mbd Acmqq Coeb Pvmak Ahmg~ioeqhi~q

Amem`ime O~de Gmqpdvq Ahmg~ioeqhi~q

Eovph Mgdviame Gmvmphoe Ahmg~ioeqhi~

Qmeapioe Mcc d|depq ciqpd` qhmcc fd qmeapioed` mq QQA Ahmg~ioeqhi~q me` ricc vte ie maaov`mead riph mcc QQA

^ociaidq# ^voad`tvdq me` Vdbtcmpioeq%

Phd Vmaieb Vtcdq ol Q~dd` Qkmpieb Amem`m# me` rhdvd m~~ciamfcd# phd IQT qhmcc fd tqd`%

^vobvmgq me` depvy lovgq lov phd QQA qmeapioed` gddpq gtqp aoepmie phd loccorieb eopiad#&Qmeapioed` fy Q~dd` Qkmpieb Amem`m&%

^mvpiai~mepq ie mcc d|depq ciqpd` riphie phiq ftccdpie gtqp fd Ov`iemvy Gdgfdvq ie boo` qpme`ieb ol Q~dd` Qkmpieb Amem`m me` vdbiqpdvd` mq Aog~dpipi|d Qkmpdvq%

Lmaicipy Vd}tivdgdepq Iepdvempioemc Iad qtvlmad (1>g xg) iq vd}tivd` lov phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q me`

~vdldvvd` lov phd Amem`m Dmqp me` Rdqp Ahmg~ioeqhi~q# ftp me EHC (6

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DepvidqDmah Fvmeah iq vd}tivd` po qtfgip m vmekd` ciqp ol dcibifcd qkmpdvq riph qdd` pigdq ieact`ieb mcc mcpdvempdqeiedpdde (=9) `myq ~viov po phd aog~dpipioe qpmvp `mpd oe phd olliaimc ~vdcigiemvy depvy lovg lov phd`dqibempd` d|dep% Phiq lovg ame fd lote` oe phd olliaimc aog~dpipioe rdfqipd /QQA rdfqipd% MCC QDD@PIGDQ GTQP FD QKMPD@ OE PHD =>>G PVMAK LOV AMEM@M RDQP/DMQP ME@ ===%=6G PVMAK LOV PHAMEM@IME AHMG^IOEQHI^%

Me dcibifcd qkmpdv iq `dlied` mq mey qkmpdv rho hmq gdp phd depvy vd}tivdgdepq me` iepde`q po maad~p m~oqipioe oe phd Fvmeahq pdmg il qdcdapd` fy hiq ov hdv Fvmeah% M Fvmeah gmy ig~oqd m``ipioemcdcibificipy avipdvim oe ipq qkmpdvq%

^vdcigiemvy Depvidq mvd `td ie phd QQA Hdm` olliad fy:

Amem`ime Mbd Acmqq Coeb Pvmak Ahmg~ioeqhi~q ' Jmetmvy ==6

Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q Gmvah 4# 6>=6

Amem`m Dmqp me` Rdqp ' Gmvah 4# 6>=6

Rhdvd ~vdcigiemvy depvidq ie`iampd phmp m Fvmeahq btmvmepdd` ~oqipioeq ricc eop fd liccd`# phdy qhmcc fdvdmccoampd` mq ~dv phd Fvmeah vmekieb ciqp tepic mcc ~oqipioeq mvd liccd`% Fvmeahdq ricc fd eopilid` ol m``ipioemc ~oqipioeq m|micmfcd mp cdmqp lotvpdde (=0) `myq ~viov po phd aog~dpipioe qpmvp `mpd%

Liemc depvidq mvd po fd aoelivgd` qd|de (2) `myq ~viov po phd aog~dpipioe me` qhmcc ieact`d qdd` pigdq lovmcc d|depq%

Aipizdeqhi~ vd}tivdgdepq mvd otpcied` ie IQT Aoeqpiptpioe me` Bdedvmc vdbtcmpioeq 6>=> Vtcd =>9

Qkmpdvq D}ti~gdep

Dmah qkmpdv iq vdq~oeqifcd lov deqtvieb phmp hd ov qhd iq rdmvieb mcc vd}tivd` d}ti~gdep qpmpd` ie QQAVdbtcmpioe @1'=>>% Ip iq phd qhmvd` vdq~oeqificipy ol phd Fvmeah me` phd qkmpdv po deqtvd phmp mccd}ti~gdep gddpq phd gieigtg q~dailiampioeq ol QQA Vdbtcmpioe @1'=>>% Lmictvd po rdmv mey ~idad ol vd}tivd` d}ti~gdep qhmcc vdqtcp ie `iq}tmciliampioe%

Gd`iamcMp QQA Ahmg~ioeqhi~q me` d|depq qmeapioed` mq qdcdapioe/iepdvempioemc# m gd`iamc `oapov ov advpilid`~mvmgd`ia qhmcc fd oe `tpy mp mcc pigdq%

Phd bti`dciedq me` gieigtg vd}tivdgdepq `dlied` ie M~~de`ix F ol phd QQA Hoqpieb Gmetmc gtqp fdvdq~dapd`% Ip iq phd vdq~oeqificipy ol phd Ahidl Vdldvdd po deqtvd phmp phiq oaatvq%

Pvmieieb QdqqioeqPvmieieb iad ricc fd gm`d m|micmfcd po mcc ~mvpiai~mepq oe phd `my ~viov po phd aog~dpipioe me` ricc fdie`iampd` ie phd olliaimc meeoteadgdep%

M``ipioemc pvmieieb qdqqioeq gmy fd gm`d m|micmfcd lov m aoqp oe phd `myq ~viov po phd olliaimc pvmieiebqdqqioe mp phd `iqavdpioe ol phd Aog~dpipioe/D|dep Ovbmeizdv%

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AMEM@IMEQHOVP PVMAKAHMG^IOEQHI^Q(G MVAH61'64# 6>=6' VIAHGOE@# FA)Phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q iq oed ol Amem`mq ~vdgidvd empioemc qhovp pvmak d|depq

ldmptvieb phd fdqp qkmpdvq ie Amem`m mbd` lilpdde (=4) ydmvq me` oc`dv# eop vmaieb lov Amem`m mp phdRovc` Ahmg~ioeqhi~q% Ie phiq d|dep# qkmpdvq vmad ie mbd ampdbovidq po dpdvgied Amem`ime Ahmg~ioeq%

Phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q mig po ~vo|i`d m gdmeiebltc# hibh ~volicd me` `d|dco~gdepmccym~~vo~vimpd de` ol qdmqoe d|dep rhiah iq m qotvad ol gopi|mpioe me` o~~ovpteipy lov vdaobeipioe ol phdfdqp qkmpdvq ie Amem`m lilpdde (=4) ydmvq ol mbd me` oc`dv% Phiq d|dep ricc qdv|d mq foph me depvy ~oiep poEmpioemc cd|dc aog~dpipioeq me` mq m bmpdrmy po Empioemc @d|dco~gdep Pdmg ^vobvmgq%

Phd d|depq mp phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q loatq oe ~vo|i`ieb m ~oqipi|d cdmveiebde|ivoegdep vdielovaieb phd ofjdapi|dq lov qkmpdvq ie phd Cdmveieb/Pvmieieb po Aog~dpd me`Cdmveieb/Pvmieieb po Rie Qpmbdq ol @d|dco~gdep%

Dcibificipy=% Dmah Fvmeah ricc fd mccord` po depdv m gieigtg ol pro (6) qkmpdvq me` m gmxigtg ol li|d (4)

qkmpdvq ~dv mbd ampdbovy gddpieb gieigtg pigd qpme`mv` vd}tivdgdepq%

6% Phd maptmc etgfdv ol depvidq ~dv Fvmeah iepo dmah ampdbovy ricc fd `dpdvgied` fmqd` oe dmved`~oqipioeq%

1% Qkmpdvq ~mvpiai~mpieb ie phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q ricc eop fd dcibifcd po ~mvpiai~mpd iephd Amem`m Dmqp ov Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q%

Gmxigtg etgfdv ol depvidq/mbd ampdbovy Mbd Ampdbovy Gmcd LdgmcdJteiov F (=4'==='=6

Pigd Qpme`mv`qPigd qpme`mv`q mvd dqpmfciqhd` po deqtvd m qmld de|ivoegdep lov mcc ~mvpiai~mepq me` po dqpmfciqh mgmxigtg `illdvdead ie q~dd` fdprdde qkmpdvq% Mcc depvmepq gtqp gddp m gieigtg pigd qpme`mv` po fddcibifcd po ~mvpiai~mpd% Lov phd 6>=6 Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q# qkmpdvq gtqp hm|d m qdmqoefdqp pigd d}tmc po ov lmqpdv phme phd aogfied` 4>>g/=4>>g pigd ~tfciqhd` ie phd pmfcd fdcor (==4$ ol A@E Vdaov`q)% Mcc pigdq gtqp hm|d fdde qkmpd` ~viov po phd qtfgiqqioe `dm`cied lov ~vdcigiemvy depvidq%

Mbd Ampdbovy Gmcd LdgmcdJteiov F (=4'=9 qda 1 gie 19%2> qdaJteiov M (=2'=8) /Edo'Qdeiov (=9'66)

1 gie 6>%84 qda 1 gie 19%0= qda

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Dmved` ^oqipioeq lov 6>=6 Amem`ime Qhovp Pvmak Ahmg~ioeqhi~qLov phd Jteiov F me` Jteiov M/Edo'Qdeiov `i|iqioeq# dmved` ~oqipioeq ricc fd mrmv`d` ie qd}tdepimc ov`dvfy fmqd` oe phd 6>== Fvmeah vmekieb tepic phd gmxigtg etgfdv ol qkmpdvq ~dv mbd ampdbovy hmq fdde

liccd`%

Fvmeahdq rho `i` eop ~mvpiai~mpd mvd vmekd` cmqp me` qhmcc oecy fd mccoampd` m``ipioemc ~oqipioeq rhdvdq~mad dxiqpq mlpdv ophdv Fvmeahdq hm|d depdvd` mcc phdiv m``ipioemc qkmpdvq%

Phd popmc ~oiepq dmved` fy phd po~ pro (6) gmcd me` ldgmcd qkmpdvq ie phd Jteiov F# Jteiov M me` EdoQdeiov Ampdbovidq mp phd 6>== Amem`ime Ahmg~ioeqhi~q rdvd tqd` po vmek phd Fvmeahdq% Phiq vmekieb`dpdvgiedq phd ~viovipy ov`dv lov Fvmeahdq po dmve m``ipioemc ~oqipioeq%

Fvmeah GieDepvy

Dmved`

=% ]tdfda 6 =6% Oepmvio 6 =1% Fvipiqh Aoctgfim 6 =0% Mcfdvpm 6 =4% Edr Fvteqriak 6 =% ^viead D`rmv` Iqcme`* 6==% Eovphrdqp Pdvvipovidq* 6

=6% Etem|tp* 6=1% Edrlote`cme`/Cmfvm`ov* 6*Eop dcibifcd lov m``ipioemc ~oqipioeq%

Fvmeahdq rho keor ie m`|mead phmp phdy ricc eop hm|d qtlliaidep qkmpdvq po licc mcc ~oqipioeq mccoampd`mvd mqkd` po lovgmccy vdcdmqd phdqd ~oqipioeq po ophdv Fvmeahdq fy rmy ol phd QQA Ahmg~ioeqhi~Fvmeah ^oqipioe Vdcdmqd Lovg mq dmvcy mq ~oqqifcd ie phd qdmqoe qo phmp phdqd ~oqipioeq gmy fd vd'mccoampd` po qkmpdvq ie ophdv Fvmeahdq%

D|depqPhd loccorieb d|depq qhmcc fd vmad` mq ~mvp ol phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q me` ricc fdqkmpd` oe phd ===%=6g pvmak

Mbd Ampdbovy Gmcd LdgmcdJteiov F (=4'=>g# =>>>g# =4>>g

1>>>g ^oiepq Vmad4>>>g Vdcmy

4>>g# =>>>g# =4>>g1>>>g ^oiepq Vmad1>>>g Vdcmy

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Jteiov M (=2'=8)/ Edo'Qdeiov(=9'61)

4>>g# =>>>g# =4>>g1>>>g ^oiepq Vmad4>>>g Vdcmy

4>>g# =>>>g# =4>>g1>>>g ^oiepq Vmad1>>>g Vdcmy

^vobvmgPhd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q ricc pmkd ~cmad o|dv m phvdd (1) `my ~dvio`% @dpmicq ~dvpmieiebpo phd mccoampioe ol ~oiepq ame fd lote` ie phd qdapioe pipcd` Liemc ^oiepq# rhicd ielovgmpioe oe vote`~vobvdqqioeq me` phd aog~oqipioe ol hdmpq ame fd lote` ie phd Aog~oqipioe ol Vmadq qdapioe# ~mbd 66%

@my = =4>>g Mcc AmpdbovidqHdmpq lov 1>>>g Rogdeq VdcmyHdmpq lov 4>>>g Gdeq Vdcmy

@my 6 =>>>g Mcc Ampdbovidq4>>g Mcc Ampdbovidq

@my 1 1>>>g ^oiepq Vmad

1>>>g Rogdeq Vdcmy Liemc4>>>g Gdeq Vdcmy Liemc

Qdd`ieb=% Phd 4>>g# =>>>g me` =4>>g vmadq ricc fd qdd`d` ie`i|i`tmccy% Qdd` pigdq gtqp fd aog~cdpd` oe m===%=6g pvmak mp m qmeapioed` aog~dpipioe ie phd atvvdep qdmqoe%

Vmaieb Lovgmpq me` Q~daimc Vdbtcmpioeq 1>>>g ^oiepq Vmad=% Phd 1>>>g ^oiepq Vmad ricc vte qigicmv po m avipdvioe vmad ie ayacieb me` ricc fd phd cmqp ie`i|i`tmc

d|dep oe phd ~vobvmg% Qkmpdvq mvd po fd qdd`d` iepo phiq d|dep fmqd` oe phd atgtcmpi|d ~oiepqdmved` ie phd 4>>g# =>>>g me` =4>>g% M gmxigtg ol dibhp (8) qkmpdvq ricc fd mccord` po qpmvp iedmah vmad# hord|dv# il phd cmqp liemc hmq ldrdv phme 4 qkmpdvq ip ame fd aogfied` riph phd ~viov liemc(dxad~p Liemc M) mccorieb t~ po =6 qkmpdvq po qpmvp ie m qiebcd vmad% Dmah qkmpdv ricc fd i`depilid` fyhiq/hdv ore hdcgdp ao|dv !% Ie phd d|dep ol m pid lov phd liemc ~oqipioe ie m liemc# phd pid qhmcc fdfvokde fy phd qkmpdvq vdqtcp ie phd =4>>g%

6% Qkmpdvq ricc qaovd ~oiepq rhde phdy avoqq phd cied riph 6=# =0# me` 2 cm~q vdgmieieb# mq rdcc mq phdlieiqhieb cm~% ^oiepq mvd mqqibed` mq loccorq: 10# 6=# =1# 8# 4# 1# 6 me` = ~oiep% @otfcd ~oiepq riccfd mrmv`d` lov phd liemc cm~% i%d% cm~ 62%

1% Cm~~d` qkmpdvq gtqp bo po phd adepvd ol phd iad% Phdy ricc dmve > ~oiepq lov phd vdgmie`dv ol phdvmad% M qkmpdv iq ddgd` po fd cm~~d` oead o|dvpmkde fy phd cdm` qkmpdv% Cm~~d` qkmpdvq qhmccvdpmie mcc ~oiepq dmved` dmvcidv ie phd vmad%

0% Liemc ~cmaieb ie phd d|dep ricc fd `dpdvgied` fy phd popmc etgfdv ol ~oiepq dmved` fy dmah qkmpdv iephd vmad% Qhotc` qkmpdvq lieiqh riph me d}tmc etgfdv ol ~oiepq# phd vdqtcp oe phd liemc cm~ ricc fdtqd` po fvdmk phd pid% Qkmpdvq ie phd M liemc ricc vdadi|d Liemc ^oiepq lov ~oqipioeq = phvotbh 8# qkmpdvqie phd F liemc ricc vdadi|d Liemc ^oiepq lov ~oqipioeq 9 phvotbh =< me` qo oe me` qo lovph% Il phd cmqpliemc hmq fdde aogfied` riph ~viov liemc# mcc qkmpdvq ricc aog~dpd lov po~ 8 ~oiepq `tvieb phd vmadme` phde fd vmekd` mbmieqp phoqd ie phd liemc lov rhiah phdy ovibiemccy }tmcilid`%

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4% ^demcizd` qkmpdvq qhmcc vdadi|d eo ~oiepq lov phd vmad; hord|dv ~oiepq dmved` fy phoqd qkmpdvq`tvieb phd vmad ricc eop fd vd'`iqpviftpd`% Phdy ricc vdadi|d cmqp ~cmad liemc ~oiepq lov phdiv liemc%

>>g ~oiepq vmadq phdvd ricc fd m fdcc vteb riph 66# =4# 8 me` = cm~ po bo po ie`iampdphmp phd edxp cm~ iq m ~oiepq cm~%

2% Qhotc` phd vdldvdd fd vd}tivd` po qpo~ m vmad lov mey vdmqoe me` m vdqpmvp iq vd}tivd`# phd etgfdvol cm~q po fd aog~cdpd` qhmcc fd mp phd `iqavdpioe ol phd vdldvdd hord|dv phd vdldvdd gtqp mccorqkmpdvq po aog~cdpd mp cdmqp phvdd (1) cm~q ~viov po ~oiepq fdieb mrmv`d`%

Vmaieb Lovgmpq me` Q~daimc Vdbtcmpioeq Vdcmy=% Mcc qkmpdvq mvd dcibifcd po qkmpd phd vdcmy%

6% Qkmpdvq lvog Jteiov M# F me` Edo Qdeiov gmy fd tqd` po lovg m pdmg%

1% Pdmgq gmy fd aog~viqd` ol phvdd (1) ov lotv (0) qkmpdvq% Fvmeah gmy dcdap po emgd 4 qkmpdvq po mpdmg me` vmad 0% Oecy phoqd qkmpdvq rho ~mvpiai~mpd ie m hdmp ov liemc mvd dcibifcd lov m gd`mc%

0% Fvmeahdq riph qtlliaidep qkmpdvq gtqp depdv phdiv vdq~dapi|d Fvmeah pdmgq% Fvmeahdq riph

ieqtlliaidep qkmpdvq me` phoqd riph dxpvm qkmpdvq mvd deaotvmbd` po aogfied riph qkmpdvq ol meophdvFvmeah po lovg m pdmg riph phd bomc phmp mcc qkmpdvq fd ~vo|i`d` me o~~ovpteipy po qkmpd phd vdcmy%Gixd` pdmgq mvd dcibifcd lov gd`mcq%

4% Eo qkmpdv gmy fd m gdgfdv ol govd phme oed vdcmy pdmg%

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Phvotbhotp phd aog~dpipioe# dmah Fvmeah ricc dmve ~oiepq fmqd` oe phd vdqtcpq ol phdiv qkmpdvq ov pdmgqie dmah d|dep% ^oiepq ricc fd mccoampd` fmqd` oe phd Liemc ^oiepq qyqpdg# qdd ~mbd 16 me` m``d`pobdphdv mq loccorq po ~vo`tad m liemc vmekieb:

Ie`i|i`tmc D|depq: Popmc o|dvmcc ~oiepq dmved` fy phd po~ pro (6) qkmpdvq lvog dmah Fvmeah# iedmah ampdbovy% (Jteiov F# Jteiov M me` edo'Qdeiov)%

Vdcmy d|depq: Fvmeah vmekieb ~oiepq ricc fd mrmv`d` po pdmgq aog~viqd` ol m qiebcdFvmeah% Mp phd aoeactqioe ol phd vmad mcc pdmgq mvd vmekd`% Oecy phd ~oiepqmrmv`d` po phd fdqp ~cmad` pdmg lvog dmah Fvmeah aotep pormv`q phdFvmeah vmekiebq% (Dxmg~cd: Fvmeah M lieiqhdq =qp# 6e` me` 1 v`# phdy vdadi|d=>>> ~oiepq; Fvmeah F lieiqhdq 0 ph# phdy vdadi|d 401 ~oiepq%

Qoaimc Mapi|ipidqM vdad~pioe/`ieedv iq po fd hdc` oe Qmptv`my d|deieb%

Mrmv`q mvd po fd ~vdqdepd` mp phd vdad~pioe/`ieedv%

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AMEM@MDMQP ME@AMEM@MR DQPQHOVP PVMAKAHMG^IOEQHI^Q(G MVAH60'64# 6>=6 R IEEI^DB# GF ME@QHDVFVOOKD# ]A)Phd Amem`m Dmqp me` Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q mvd iepde`d` po fd phd loamc ~oiep ol

mphcdpd ~vd~mvmpioe lov qkmpdvq ie phd Pvmieieb po Pvmie Qpmbd ol @d|dco~gdep% Phd Pvmieieb po PvmieAhmg~ioeqhi~q ~vo|i`d gdmeiebltc# hibh ~volicd me` `d|dco~gdepmccy m~~vo~vimpd de` ol qdmqoe d|depqrhiah mvd m qotvad ol gopi|mpioe me` o~~ovpteipy lov vdaobeipioe ol phd fdqp `d|dco~ieb qkmpdvq ieAmem`m% Phdqd d|depq ricc qdv|d mq ~vigmvy iepvo`tapioe po empioemc aog~dpipioeq rhdvd qkmpdvqvd~vdqdep phdiv Fvmeah ie aog~dpipioe%

Phd d|depq vmad` mp phd Amem`m Dmqp me` Amem`m Rdqp Ahmg~ioeqhi~q loatq oe ~vo|i`ieb m ~oqipi|dcdmveieb de|ivoegdep rhiah vdielovadq phd pvmieieb ofjdapi|dq lov qkmpdvq ie phd Pvmieieb po Pvmie qpmbd ol `d|dco~gdep%

Dcibificipy

=%

Dmah Fvmeah ricc fd mccord` po depdv m gieigtg ol pro (6) qkmpdvq ~dv mbd ampdbovy me` po mgmxigtg ol li|d (4) qkmpdvq%

6% Qkmpdvq ~mvpiai~mpieb ie phd Amem`ime Qhovp Pvmak Ahmg~ioeqhi~q ricc eop fd dcibifcd po ~mvpiai~mpd iephd Amem`m Dmqp me` Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q%

1% M``ipioemc depvidq iepo dmah ampdbovy ricc fd `dpdvgied` fy Fvmeah fmqd` oe dmved` ~oqipioeq t~ pophd gmxigtg etgfdv ol depvidq fy ampdbovy%

Gmxigtg etgfdv ol depvidq/mbd ampdbovy Mbd Ampdbovy Gmcd LdgmcdFoyq =6# Bivcq == =< = s ^ m b d

Fvmeah dmved` ~oqipioeq mvd mq loccorq lov phd 6>=6 Amem`m Dmqp me` Amem`m Rdqp Qhovp PvmakAhmg~ioeqhi~q:

Dmqp GieDepvy

Dmved` Rdqp GieDepvy

Dmved`

=% ]tdfda 6 = =% Fvipiqh Aoctgfim 6 =

6% Oepmvio 6 = 6% Mcfdvpm 6 =1% Edr Fvteqriak 6 1% Eovphrdqp Pdvvipovidq 6 =0% Etem|tp 6 0% Qmqkmpahdrme 6 =4% Eo|m Qaopim* 6 4% Gmeipofm 6

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@dpmicq ~dvpmieieb po phd mccoampioe ol ~oiepq ame fd lote` ie phd qdapioe pipcd` Liemc ^oiepq oe ~mbd 16#rhicd ielovgmpioe oe vote` ~vobvdqqioeq me` phd aog~oqipioe ol hdmpq ame fd lote` ie phd qdapioe pipcd`Aog~oqipioe ol Vmadq oe ~mbd 66%

Qdd`ieb

Mcc 6>>g ~tvqtip# 0>>g# me` =4>>g d|depq mvd qdd`d` ie`i|i`tmccy% Qdd` pigdq gtqp fd aog~cdpd` oe m=>>g pvmak mp m qmeapioed` aog~dpipioe ie phd atvvdep qdmqoe%

Vmaieb Lovgmpq me` Q~daimc Vdbtcmpioeq 6>>g ^tvqtip=% Mcc qkmpdvq ricc qkmpd phd ~tvqtip priad%

6% Qkmpdvq ricc fd qdd`d` iepo 6 lcibhpq ol 8 fmqd` oe phd qdd` pigdq qtfgippd`% Phd F lcibhp ricc qkmpdlivqp lvog qcordqp po lmqpdqp ~mivq me` fdlovd cdm|ieb phd iad ricc qkmpd phd qdaoe` ~tvqtip ie phd qmgdov`dv mq phd livqp vote`% Ie phd amqd ol me o`` etgfdv ol qkmpdvq# phd cordqp vmekd` qkmpdv ricc qkmpdmcoed ie ^miv =% @dpmicq ~dvpmieieb po phd aog~oqipioe ol ~mivq ame fd lote` ie phd qdapioe pipcd`Aog~oqipioe ol Vmadq%

1% Oecy phd qkmpdvq lmqpdqp pigd ricc fd vdaov`d`% Qkmpdvq ricc fd vmekd` maaov`ieb po phdiv lmqpdqppigd%

0% Phd hibhdv qdd`d` qkmpdv ie m qpmvpieb ~miv qhmcc qpmvp oe phd qi`d ol phd Qpmvp/Lieiqh cied tqd` lov mccophdv d|depq me` rdmv phd vd`/fctd mvg fme % Phd ophdv qkmpdv rdmvq phd rhipd/ydccor mvgfme %Phd qkmpdvq ricc vd|dvqd qi`dq oe phd qdaoe` ~tvqtip%

4% Qkmpdvq ricc fd gmvqhmccd` oe me` oll phd iad ie bvot~q ol 8 (0 ~mivq)# riph qkmpdvq eop vmaieb rmipieboe phd iad riph me olliaimc%

>>g ^oiepq Vmad=% Phd 1>>>g ^oiepq Vmad ricc vte qigicmv po m avipdvioe vmad ie ayacieb me` ricc fd phd cmqp ie`i|i`tmc

d|dep oe phd ~vobvmg% Qkmpdvq mvd po fd qdd`d` iepo phiq d|dep fmqd` oe phd atgtcmpi|d ~oiepqdmved` ie phd 6>>g ~tvqtip# 0>>g me` =4>>g `iqpmeadq% M gmxigtg ol dibhp (8) qkmpdvq ricc fdmccord` po qpmvp ie dmah vmad% Dmah qkmpdv ricc fd i`depilid` fy phdiv ore hdcgdp ao|dv !% Ie phdd|dep ol m pid lov phd liemc ~oqipioe ie m liemc# phd pid qhmcc fd fvokde fy phd qkmpdvq vdqtcp ie phd=4>>g%

6% Qkmpdvq ricc qaovd ~oiepq rhde phdy avoqq phd cied riph 6=# =0 me` 2 cm~q vdgmieieb# mq rdcc mq phdlieiqhieb cm~% ^oiepq mvd mqqibed` mq loccorq: 10# 6=# =1# 8# 4# 1# 6 me` = ~oiep% @otfcd ~oiepq riccfd mrmv`d` lov phd liemc cm~% i%d% cm~ 1>%

1% Cm~~d` qkmpdvq bo po phd adepvd ol phd iad% Phdy ricc dmve > ~oiepq lov phd vdgmie`dv ol phd vmad% Mqkmpdv iq `ddgd` po fd cm~~d` oead o|dvpmkde fy phd cdm` qkmpdv% Cm~~d` qkmpdvq qhmcc vdpmie mcc~oiepq dmved` dmvcidv ie phd vmad%

0% Liemc ~cmaieb ie phd d|dep ricc fd `dpdvgied` fy phd popmc etgfdv ol ~oiepq dmved` fy dmah qkmpdv iephd vmad% Qhotc` qkmpdvq lieiqh riph me d}tmc etgfdv ol ~oiepq# phd vdqtcp oe phd liemc cm~ ricc fdtqd` po fvdmk phd pid% Qkmpdvq ie phd M liemc ricc vdadi|d Liemc ^oiepq lov ~oqipioeq = phvotbh 8# qkmpdvq

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ie phd F liemc ricc vdadi|d Liemc ^oiepq lov ~oqipioeq 9 phvotbh =>g qdd` pigdq ol mcc qkmpdvq oe phdpdmg% Phd atgtcmpi|d pigd ricc phde fd `i|i`d` fy phd etgfdv ol qkmpdvq oe phd pdmg% Phmp qhmccaoeqpiptpd phd Pdmg Qdd` pigd% Vdcmyq ricc fd vdqdd`d` il m pdmg ahmebdq fdlovd phd livqp vote`%

8% Pdmgq ricc m`|mead `ivdapcy lvog hdmpq po liemcq% Oecy phd po~ dibhp (8) pdmgq ~ctq m`|meadgdepqricc qkmpd ie phd liemcq% Pigd ~dvgippieb# hdmpq me` liemcq ricc eop fd hdc` oe phd qmgd `my% Il edadqqmvy hdmpq me` liemcq ricc foph vte oe Qte`my% Mp phd vdldvddq `iqavdpioe me` pigd ~dvgippiebvdgmieieb pdmgq gmy qkmpd liemcq%

9% Liemc vmekieb lov pdmgq eop qkmpieb liemcq ricc fd `dpdvgied` fy phdiv ~cmaieb ie hdmpq%

Vdqtcpq me` Mrmv`qO|dvmcc# vdcmy me` ie`i|i`tmc `iqpmead vdqtcpq me` mrmv`q qhmcc fd mrmv`d` ie maaov`mead riph phdbti`dciedq lov QQA Ahmg~ioeqhi~q%

Mcc ie`i|i`tmc me` vdcmy mrmv`q qhmcc fd mrmv`d` mp phd |detd iggd`impdcy loccorieb dmah `my ol vmaieb%Qmptv`myq gd`mcq ame fd mrmv`d` mp phd fme}tdp oe Qmptv`my eibhp%

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Gd`mcq ricc fd ~vo|i`d` fy QQA%

O|dvmcc Ahmg~ioe mrmv`q mvd phd vdq~oeqificipy ol phd Hoqp Ovbmeizieb Aoggippdd%

Me o|dvmcc Fvmeah mrmv` ricc fd bi|de po phd po~ Vmekd` ~vo|iead/pdvvipovy mp dmah ol phd Amem`m Dmqpme` Amem`m Rdqp Qhovp Pvmak Ahmg~ioeqhi~q% Qpmvpieb ie 6>=6# me mrmv` ricc mcqo fd bi|de po phd

Fvmeah rho hmq phd bvdmpdqp ieavdmqd ie ~oiepq lvog phd ~vd|iotq ydmvq ahmg~ioeqhi~% Mrmv`q ricc fd~vdqdepd` mp phd aoeactqioe ol phd gddp me` ~vo|i`d` fy Q~dd` Qkmpieb Amem`m%

Fvmeah VmekiebqPhvotbhotp phd aog~dpipioe dmah Fvmeah ricc dmve ~oiepq fmqd` oe phd vdqtcpq ol phdiv qkmpdvq ov pdmgqie dmah d|dep% ^oiepq ricc fd mccoampd` fmqd` oe phd Liemc ^oiepq qyqpdg# qdd ~mbd 16# me` m``d`pobdphdv mq loccorq po ~vo`tad m liemc vmekieb:

Ie`i|i`tmc D|depq: Popmc o|dvmcc ~oiepq dmved` fy phd po~ pro lieiqhdvq lvog dmah Fvmeah# ie dmahampdbovy%

Vdcmy: Fvmeah vmekieb ~oiepq ricc fd mrmv`d` po pdmgq aog~viqd` ol m qiebcd Fvmeah%Mp phd aoeactqioe ol phd vmad mcc pdmgq mvd vmekd`% Oecy phd ~oiepq mrmv`d` pophd fdqp ~cmad` pdmg lvog dmah Fvmeah aotep pormv`q phd Fvmeah vmekiebq%(Dxmg~cd: Fvmeah M lieiqhdq =qp# 6e` me` 1 v`# phdy vdadi|d =>>> ~oiepq; Fvmeah Flieiqhdq 0 ph# phdy vdadi|d 401 ~oiepq%

Qoaimc Mapi|ipidqM fme}tdp/vdad~pioe iq po fd hdc` oe phd Qmptv`my d|deieb%

Mrmv`q mvd po fd ~vdqdepd` mp phd vdad~pioe/fme}tdp%

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AMEM@IMEMBDACMQQCOEB PVMAKAHMG^IOEQHI^Q(LDFVTMVY=='=6# 6>=6 LOVP QP JOHE# FA)Phd Amem`ime Mbd Acmqq Coeb Pvmak Ahmg~ioeqhi~q iq iepde`d` po fd phd loamc ~oiep ol mphcdpd

~vd~mvmpioe lov qkmpdvq ie phd Pvmieieb po Pvmie Qpmbd ol @d|dco~gdep% Phd Mbd Acmqq Ahmg~ioeqhi~q~vo|i`d m gdmeiebltc# hibh ~volicd me` `d|dco~gdepmccy m~~vo~vimpd d|dep rhiah iq m qotvad ol gopi|mpioe me` o~~ovpteipy lov vdaobeipioe ol phd fdqp `d|dco~ieb coeb pvmak qkmpdvq ie Amem`m% Phiqd|dep ricc qdv|d mq m ~vigmvy iepvo`tapioe po empioemc aog~dpipioeq rhdvd qkmpdvq vd~vdqdep phdiv Fvmeahie aog~dpipioe%

Phd d|depq mp phd Amem`ime Mbd Acmqq Coeb Pvmak Ahmg~ioeqhi~q loatq oe ~vo|i`ieb m ~oqipi|d cdmveiebde|ivoegdep rhiah vdielovadq phd pvmieieb ofjdapi|dq lov qkmpdvq ie phd Pvmieieb po Pvmie qpmbd ol `d|dco~gdep%

Phiq aog~dpipioe iq mcqo iepde`d` lov qkmpdvq mp phd Cdmveieb po Aog~dpd Qpmbd ol @d|dco~gdep rhohm|d eop gdp Amem`m At~ Pigd qpme`mv`q% ^cdmqd vdldv po phd Amem`m At~ pigd qpme`mv`q lote` ie phd

QQA Hibh ^dvlovgmead Coeb Pvmak Ftccdpie%

Qkmpdvq rho hm|d ~mvpiai~mpd` ie Amem`m At~ != vdgmie dcibifcd lov phiq aog~dpipioe%

D|depq ricc ieact`d m aogfiempioe ol gmqq qpmvp# Ocyg~ia qpycd me` pdmg d|depq%

@tvmpioe

Phd d|dep qhmcc pmkd ~cmad o|dv pro (6) `myq# ~vdad`d` fy oed (=) `my m|micmfcd lov ~vmapiad% Mfme}tdp/vdad~pioe oe Qmptv`my eibhp iq gme`mpovy% Phd Qmptv`my vmaieb qahd`tcd qhmcc aoeact`d phtqmccorieb qtlliaidep pigd lov mcc aog~dpipovq me` ovbmeizdvq po ~vd~mvd lov phd d|deieb adcdfvmpioe%

Dcibificipy=% Dmah Fvmeah iq depipcd` po depdv m gmxigtg ol li|d (4) qkmpdvq ie m ampdbovy%

6% Gmqpdvq mvd iedcibifcd lov phiq aog~dpipioe%

^vobvmg/D|depq: ( Phd ~vobvmg qhmcc ieact`d phd loccorieb d|depq )Mbd Ampdbovy @my = @my6Bivcq ==# Foyq =6 Gmqq Qpmvp 1>>g

Gmqq Qpmvp 1>>>gOcyg~ia Qpycd =>>g , 4>>g=6>>g Vdcmy

Bivcq =6# Foyq =1 Gmqq Qpmvp 1>>gGmqq Qpmvp 1>>>g

Ocyg~ia Qpycd =>>g , 4>>g=6>>g Vdcmy

Bivcq =1# Foyq =0 Gmqq Qpmvp 1>>gOcyg~ia Qpycd 1>>>g

Ocyg~ia Qpycd =>>g , 4>>g4 cm~ Pdmg ^tvqtip

Bivcq =0# Foyq =4 Gmqq Qpmvp 1>>gOcyg~ia Qpycd 1>>>g

Ocyg~ia Qpycd =>>g , 4>>g4 cm~ Pdmg ^tvqtip

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O~de Ldgmcd =4'69O~de Gmcd =>>g ov bvdmpdv%

Vmaieb Lovgmpq ' Vdcmyq me` ^tvqtipq

=% Mcc vdcmyq me` ~tvqtipq qhmcc fd qkmpd` oe phd ieedv vmaieb cmed dxad~p mp phd vdcmy dxahmebd mvdm% Qddfdcor%

6% Vdcmyq mvd aoeqi`dvd` m gmqq qpmvp vmad me` qkmpdvq gtqp rdmv qmldpy d}ti~gdep mq ~dv QQAVdbtcmpioe @1'=>>%

1% Vdcmy pdmgq me` ~tvqtip pdmgq ricc fd lovgd` lvog riphie mbd ampdbovidq mq loccorq riph mcc qkmpdvq

fdieb dcibifcd po ~mvpiai~mpd ie phd vdcmy:

Gmcd =6 , =1 =0 , =4 =< po 69

Ldgmcd == , =6 =1 , =0 =4 po 69

0% Fvmeahdq riph qtlliaidep qkmpdvq gtqp depdv Fvmeah pdmgq (diphdv 1 ov 0 gdgfdvq)% Fvmeahdq riphieqtlliaidep qkmpdvq ov riph dxpvm qkmpdvq hm|d phd o~pioe ol aogfieieb riph qkmpdvq ol meophdvFvmeah po lovg m pdmg me` mvd dcibifcd lov gd`mcq

4% Eo qkmpdv gmy fd m gdgfdv ol govd phme oed vdcmy ov ~tvqtip pdmg%

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=>% Pro ~tvqtip pdmgq ricc vmad mp m pigd rhdvdmq t~ po lotv vdcmy pdmgq gmy aog~dpd mp m pigd%

==% Vdcmy Lovgmp: 1 qkmpdvq oe m pdmg dmah aog~cdpieb = cm~ (0>>g) ov 111g oe m 111g pvmak%

=6% ^ycoeq ricc fd qdp t~ oe phd otpdv cmed mp phd qpmvp/lieiqh cied lov phd vmaieb qkmpdv po avoqq% Phd edxpqkmpdv ie phd vdcmy ricc cdm|d phd qpmvpieb cied rhde phdiv pdmggmpd avoqqdq phd cied ie phd otpdv cmed%Phiq m|oi`q mey aoepmap me` qkmpdvq hm|ieb po qcor `ore po pmb ov gmkd phd vdcmy% ^ycoeq ricc fd qdpt~ po `ivdap phd qkmpdvq po phd otpqi`d cmed aogieb otp ol phd cmqp aovedv fdlovd phd dxahmebd%

Vdqtcpq me` Mrmv`qO|dvmcc me` ie`i|i`tmc `iqpmead vdqtcpq me` mrmv`q qhmcc fd mrmv`d` ie maaov`mead riph phd bti`dciedqlov QQA Ahmg~ioeqhi~q% Liemc ~oiepq ricc fd mrmv`d` lov foph Gmqq Qpmvp me` Ocyg~ia Qpycd d|depq po`dpdvgied phd o|dvmcc vdqtcpq ol qkmpdvq%

Mcc ie`i|i`tmc# ~tvqtipq me` vdcmy mrmv`q qhmcc fd mrmv`d` mp phd |detd iggd`impdcy loccorieb dmah `myol vmaieb%

Gd`mcq ricc fd ~vo|i`d` fy QQA

O|dvmcc Ahmg~ioe mrmv`q mvd phd vdq~oeqificipy ol phd Hoqp Ovbmeizieb Aoggippdd

Me o|dvmcc Fvmeah mrmv` ricc fd bi|de po phd po~ Vmekd` ~vo|iead/pdvvipovy mp phd Amem`ime Mbd AcmqqCoeb Pvmak Ahmg~ioeqhi~q% Qpmvpieb ie 6>=6# me mrmv` ricc mcqo fd bi|de po phd Fvmeah rho hmq phdbvdmpdqp ieavdmqd ie ~oiepq lvog phd ~vd|iotq ydmvq ahmg~ioeqhi~% Phdqd mrmv`q ricc fd ~vdqdepd` mpphd aoeactqioe ol phd gddp me mvd po fd ~vo|i`d` fy Q~dd` Qkmpieb Amem`m%

Qoaimc Mapi|ipidqM fme}tdp/vdad~pioe iq po fd hdc` oe phd Qmptv`my d|deieb% Qmptv`myq gd`mcq ame fd mrmv d` mp phdfme}tdp oe Qmptv`my eibhp%

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AMEM@IMEO^DE G MQPDVQ(LDF% 0'4#6>=6 LOVP QP% JOHE# FA) Phd Amem`ime O~de Gmqpdvq Ahmg~ioeqhi~q mvd m loamc ~oiep ol mphcdpd ~vd~mvmpioe lov aog~dpipi|d

qkmpdvq ie phd Mapi|d lov Cild Qpmbd ol @d|dco~gdep% Phiq d|dep ricc fd m hibh ~volicd me``d|dco~gdepmccy m~~vo~vimpd d|dep rhiah iq m qotvad ol gopi|mpioe me` o~~ovpteipy lov vdaobeipioe lovphd qkmpdvq mbd 1> me` oc`dv%

Phd d|depq vmad` mp Amem`ime O~de Gmqpdvq loatq oe ~vo|i`ieb m qmld me` hdmcphy de|ivoegdep rhiahvdielovadq phd pvmieieb ofjdapi|dq me` ~vogopdq cildcoeb ~hyqiamc lipedqq%

QmeapioePhd d|dep qhmcc fd qmeapioed` mq me QQA Iepdvempioemc d|dep% Mcc d|depq ciqpd` qhmcc vte ie maaov`meadriph mcc QQA ^ociaidq# ^voad`tvdq me` Vdbtcmpioeq%

Lov mcc d|depq: Phd Vmaieb Vtcdq ol Q~dd` Qkmpieb Amem`m# me` rhdvd m~~ciamfcd# phd IQT qhmcc fd tqd`%

^vobvmgq me` depvy lovgq lov phd QQA qmeapioed` gddpq gtqp aoepmie phd loccorieb eopiad:&Qmeapioed` fy Q~dd` Qkmpieb Amem`m&%

^mvpiai~mepq ie mcc d|depq ciqpd` riphie phiq ftccdpie gtqp fd Ov`iemvy Gdgfdvq ie boo` qpme`iebol Q~dd` Qkmpieb Amem`m me` vdbiqpdvd` mq Aog~dpipi|d Qkmpdvq ov mey ophdv Gdgfdv IQTaotepvy%

Gd`iamcMp QQA Ahmg~ioeqhi~q me` d|depq qmeapioed` mq qdcdapioe/iepdvempioemc# m gd`iamc `oapov ov advpilid`~mvmgd`ia qhmcc fd oe `tpy mp mcc pigdq% ^cdmqd vdldv po Vtcd @4'=>>%

Phd bti`dciedq me` gieigtg vd}tivdgdepq `dlied` ie M~~de`ix F ol phd QQA Hoqpieb Gmetmc gtqp fdvdq~dapd`% Ip iq phd vdq~oeqificipy ol phd Ahidl Vdldvdd po deqtvd phmp phiq oaatvq%

MeeoteadgdepqDepvy lovgq me` meeoteadgdepq gtqp fd qdep po phd QQA Hdm` Olliad mp cdmqp qixpy () `myq fdlovd phd`mpd ol phd Ahmg~ioeqhi~q fy dcdapvoeia gmic lov m~~vo|mc%Phd meeoteadgdep me` depvy lovg lov dmah QQA Ahmg~ioeqhi~q ricc fd m|micmfcd oe phd QQA rdfqipd me``iqpviftpd` dcdapvoeiamccy po mcc Fvmeahdq me` pvmieieb adepdvq mp cdmqp lovpy'li|d (04) `myq ~viov po phdd|dep%

Mcc ie|ipmpioe ielovgmpioe qhotc` fd qdep po phd IGQQA olliad ie dmvcy Qd~pdgfdv lov ~oqpieb ie phdivD|depq Amcde`mv

DepvidqPhdvd mvd eo cigipmpioeq oe depvy fy dmah fvmeah ov aotepvy%

Me dcibifcd qkmpdv iq `dlied` mq mey qkmpdv rho hmq gdp phd vd}tivd` depvy vd}tivdgdepq# il mey# me`

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iepde`q po maad~p m ~oqipioe oe phd Fvmeahq pdmg il qdcdapd` fy hiq ov hdv Fvmeah rhdvd qtah qdcdapioeavipdvim dxiqp% M Fvmeah gmy ig~oqd m``ipioemc dcibificipy avipdvim oe ipq qkmpdvq%Liemc depvidq mvd po fd aoelivgd` qd|de (2) `myq ~viov po phd aog~dpipioe me` qhmcc ieact`d qdd` pigdq lovmcc d|depq%

DcibificipyMcc qkmpdvq vdbiqpdvd` mq Aog~dpipi|d gdgfdvq ol Q~dd` Qkmpieb Amem`m rho hm|d vdmahd` phd mbd ol 1>~viov po Jtcy =qp 6>== me` hm|d eop fdde m gdgfdv ol Amem`ime Empioemc Pdmg riphie phd ~mqp pro ydmvqmvd dcibifcd po aog~dpd% Mq ~dv Vtcd F='6>># mbd `dpdvgiempioe iq fmqd` oe mbd ol ~mvpiai~mep fdlovd Jtcy=qp ~viov po phd d|dep%

@tvmpioePhd d|dep qhmcc pmkd ~cmad o|dv pro (6) `myq# ~vdad`d` fy oed (=) `my m|micmfcd lov ~vmapiad%

D|depqPhd vmad ~vobvmg qhmccieact`d phd loccorieb d|depqMbd Ampdbovy

@my = @my6

Gmqpdvq 1> +Gmqpdvq 14+Gmqpdvq 0>+Gmqpdvq 04+Gmqpdvq 4>+Gmqpdvq 44+Gmqpdvq +Gmqpdvq +Gmqpdvq 24+

Gmqpdvq 8>+Gmqpdvq 84+

Gdeq , Cm`idq 4>>gGdeq , Cm`idq =4>>gDxhifipioe D|dep:Gdeq me` Cm`idq =>>g]tmcilyieb Vote`

Gdeq , Cm`idq =>>>gGdeq , Cm`idq 1>>>gDxhifipioe D|depq:Gdeq , Cm`idq Qdgi'Liemc me`Liemc =>>gPdmg ^tvqtip Cm`idq < cm~qPdmg ^tvqtip Gde 8 Cm~q

Pvmieieb QdqqioeqPvmieieb iad ricc fd gm`d m|micmfcd po mcc ~mvpiai~mepq oe phd `my ~viov po phd aog~dpipioe me` ricc fdie`iampd` ie phd olliaimc meeoteadgdep%M``ipioemc pvmieieb qdqqioeq gmy fd gm`d m|micmfcd lov m aoqp oe phd `myq ~viov po phd olliaimc pvmieiebqdqqioe# mp phd `iqavdpioe ol phd Aog~dpipioe/D|dep Ovbmeizdv%

Ov`dv ol VmaiebEovgmccy d|depq ricc fd vmad` riph phd hibhdqp vmekd` qkmpdvq vmaieb cmqp% Hord|dv# rdmphdv me` iadaoe`ipioeq gmy vd}tivd phiq qd}tdead po fd ahmebd`% Phiq `daiqioe qhmcc cid riph phd Ahidl Vdldvdd ieAoeqtcpmpioe riph phd QQA Pdaheiamc Vd~vdqdepmpi|d me` phd Aog~dpipioe/D|dep Aoov`iempov%

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=9 s ^ m b d

^mivieb me` Qdd`ieb

4>>g me` =4>>gQdd`ieb lov phd 4>>g me` =4>>g ricc fd fmqd` oe phdiv qdmqoeq fdqp pigd ie dmah d|dep; qkmpdvq riccphde fd vme`ogcy `vmre lvog bvot~q ol 8 po `dpdvgied phdiv ~mivieb%

Mey qkmpdv riphotp m qdd` pigdq qhmcc fd ~cmad` ie phd cmqp bvot~ieb ol qkmpdvq%

=>>>gQkmpdvq qhmcc fd mtpogmpiamccy ~mivd` lvog qcordqp po lmqpdqp fmqd` oe phdiv vmek ie phd 4>>g% Qhotc`phdvd fd me o`` etgfdv ol qkmpdvq; phd cordqp vmekd` qkmpdv qhmcc vmad mq m qiebcd qkmpdv%

Il phdvd iq govd phme oed tevmekd` qkmpdv depdvieb phd d|dep# phdqd qkmpdvq qhmcc qpmvp livqp# riph qpmvpieb~oqipioeq fdieb vme`ogcy `vmre%

1>>>gQkmpdvq qhmcc fd mtpogmpiamccy ~mivd` lvog qcordqp po lmqpdqp fmqd` oe phdiv vmek ie phd =4>>g% Qhotc`phdvd fd me o`` etgfdv ol qkmpdvq; phd cordqp vmekd` qkmpdv qhmcc vmad mq m qiebcd qkmpdv%

Il phdvd iq govd phme oed tevmekd` qkmpdv depdvieb phd d|dep# phdqd qkmpdvq qhmcc qpmvp livqp# riph qpmvpieb~oqipioeq fdieb vme`ogcy `vmre%

]tmvpdp QpmvpqMey d|dep =>>>g me` coebdv gmy fd vmad` ie ]tmvpdpq qhotc` rdmphdv ov pigd `iapmpd qtah m edd`% Mccd|depq =4>>g me` coebdv qhmcc fd vmad` ie ]tmvpdpq%

Qhotc` me o`` etgfdv ol ~mivq dxiqp; phd qcordqp/cordqp vmek ~miv qhmcc qpmvp ricc vmad mq m ~miv%

Vdqtcpq me` Mrmv`q

O|dvmcc ahmg~ioeqhi~ me` ie`i|i`tmc `iqpmead vdqtcpq qhmcc fd ~tfciqhd` me` mrmv`q qhmcc fd mrmv`d` iemaaov`mead riph phd bti`dciedq lov QQA Ahmg~ioeqhi~q po qkmpdvq ie dmah mbd ampdbovy%Rhicd phdaog~dpipioe ricc fd aoe`tapd` mq m qiebcd `iqpmead d|dep# o|dvmcc vmekiebq mvd po fd `dpdvgied` tqiebqmggdcmbp%

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E OVPHMGDVIAME/AMEM@IMEO^DE G MVMPHOEAHMG^IOEQHI^ (LDF64'6=6 QYC\ME CMKD# MF)

Phd Amem`ime O~de Gmvmphoe Ahmg~ioeqhi~ iq m loamc ~oiep ol mphcdpd ~vd~mvmpioe lov aog~dpipi|dqkmpdvq ie phd Mapi|d lov Cild Qpmbd ol @d|dco~gdep% Phiq d|dep ricc fd m hibh ~volicd me``d|dco~gdepmccy m~~vo~vimpd d|dep rhiah iq m qotvad ol gopi|mpioe me` o~~ovpteipy lov vdaobeipioe lovqkmpdvq ol mcc mbdq%

Phd d|depq vmad` mp phd Eovph Mgdviame/Amem`ime O~de Gmvmphoe Ahmg~ioeqhi~q loatq oe ~vo|i`ieb mqmld me` hdmcphy de|ivoegdep rhiah vdielovadq phd pvmieieb ofjdapi|dq me` ~vogopdq cildcoeb ~hyqiamclipedqq%

Phd Eovph Mgdviame Ahmg~ioeqhi~ mcpdvempdq hoqpq fdprdde Amem`m me` phd TQM riph m Ahmg~ioeqhi~fdieb hdc` d|dvy ydmv%

QmeapioePhd d|dep qhmcc fd qmeapioed` mq me QQA Iepdvempioemc d|dep% Mcc d|depq ciqpd` qhmcc vte ie maaov`meadriph mcc QQA ^ociaidq# ^voad`tvdq me` Vdbtcmpioeq%

Lov mcc d|depq: Phd Vmaieb Vtcdq ol Q~dd` Qkmpieb Amem`m (Qdapioe A9 ol phd ^,Vq)# me` rhdvd m~~ciamfcd# phd

IQT qhmcc fd tqd`% ^vobvmgq me` depvy lovgq lov phd QQA qmeapioed` gddpq gtqp aoepmie phdloccorieb eopiad: &Qmeapioed` fy Q~dd` Qkmpieb Amem`m&%

^mvpiai~mepq ie mcc d|depq ciqpd` riphie phiq ftccdpie gtqp fd Ov`iemvy Gdgfdvq ie boo` qpme`iebol Q~dd` Qkmpieb Amem`m me` vdbiqpdvd` mq Aog~dpipi|d Qkmpdvq ov mey ophdv Gdgfdv IQTaotepvy% Q~daimc D|dep gdgfdvq mvd mcqo dcibifcd po aog~dpd ie m oed'pigd gmvmphoe d|dep%

Gd`iamcMp QQA Ahmg~ioeqhi~q me` d|depq qmeapioed` mq qdcdapioe/iepdvempioemc# m gd`iamc `oapov ov advpilid`~mvmgd`ia qhmcc fd oe `tpy mp mcc pigdq% ^cdmqd vdldv po Vtcd @4'=>>%Phd bti`dciedq me` gieigtg vd}tivdgdepq `dlied` ie M~~de`ix F ol phd QQA Hoqpieb Gmetmc gtqp fdvdq~dapd`% Ip iq phd vdq~oeqificipy ol phd Ahidl Vdldvdd po deqtvd phmp phiq oaatvq%

MeeoteadgdepqDepvy lovgq me` meeoteadgdepq gtqp fd qdep po phd QQA Hdm` Olliad mp cdmqp qixpy () `myq fdlovd phd`mpd ol phd Ahmg~ioeqhi~q fy dcdapvoeia gmic lov m~~vo|mc%Phd meeoteadgdep me` depvy lovg lov dmah QQA Ahmg~ioeqhi~q ricc fd m|micmfcd oe phd QQA rdfqipd me``iqpviftpd` dcdapvoeiamccy po mcc Fvmeahdq me` pvmieieb adepdvq mp cdmqp lovpy'li|d (04) `myq ~viov po phdd|dep%

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DepvidqPhdvd mvd eo cigipmpioeq oe depvy fy dmah fvmeah ov aotepvy%

Dcibificipy Phiq d|dep iq o~de po qkmpdvq ol mcc mbdq me` mficipidq Mq ~dv Vtcd F='6>># mbd `dpdvgiempioe iq fmqd` oe mbd ol ~mvpiai~mep fdlovd Jtcy = qp ~viov po phd

d|dep%

@tvmpioePhd d|dep qhmcc pmkd ~cmad o|dv pro (6) `myq# ~vdad`d` fy oed (=) `my m|micmfcd lov ~vmapiad%

^vobvmg/D|depq: ( Phd vmad ~vobvmg qhmcc ieact`d phd loccorieb d|depq) Mbd Ampdbovy @my = @my669 me` Te`dv1>'09 ydmvq

4> me` O|dv

64 kgM``ipioemc `iqpmeadq gmy fd

olldvd` mp phd `iqavdpioe ol phdD|dep Ovbmeizdv

4> kgM``ipioemc `iqpmeadq gmy fd

olldvd` mp phd `iqavdpioe ol phdD|dep Ovbmeizdv

Pvmieieb QdqqioeqPvmieieb iad ricc fd gm`d m|micmfcd po mcc ~mvpiai~mepq oe phd `my ~viov po phd aog~dpipioe me` ricc fdie`iampd` ie phd olliaimc meeoteadgdep%

Vdqtcpq me` Mrmv`qO|dvmcc ahmg~ioeqhi~ me` ie`i|i`tmc `iqpmead vdqtcpq qhmcc fd ~tfciqhd` me` mrmv`q qhmcc fd mrmv`d` ie

maaov`mead riph phd bti`dciedq lov QQA Ahmg~ioeqhi~q po qkmpdvq ie dmah mbd ampdbovy%

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AOG^OQIPIOE OL VMADQ

M~~ciamfcd po phd loccorieb gddpq: Amem`m Dmqp/Rdqp Ahmg~ioeqhi~ Amem`ime Qhovp Pvmak Ahmg~ioeqhi~ Gmqq qpmvp Coeb Pvmak d|depq

Mcc qkmpdvq qhmcc fd qdd`d` ie ov`dv ol phdiv qdd` pigd lov dmah ie`i|i`tmc `iqpmead tecdqq ophdvriqdq~dailid`% Depvy pigdq gtqp hm|d fdde qkmpd` `tvieb phd atvvdep qkmpieb qdmqoe mp m qmeapioed`aog~dpipioe

Cmed ~oqipioeq ricc fd `dpdvgied` mq ~dv IQT vtcd 69

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61 s ^ m b d

M F A @ D L= 6 1 0 4 9 8 2=1 =0 =4 =< =2 =860 61 66 6= 6> =964 6< 62 68 69 1>

16 1=

Aog~oqipioe ol phd Qdgi'Liemcq (< qkmpdvq oe phd cied) il 16Po~ Fvmakdp Foppog Fvmakdp

M F A @ D= 6 1 =9 6>< 4 0 66 6=2 8 9 61 60

=6 == => 6< 64

=1 =0 =4 62 68=8 =2 =< 1> 69

1= 16

Po~ FvmakdpPhd po~ phvdd (1) qkmpdvq lvog dmah ol phd qix ( 6= 66 61 6016 1= 1> 69 68 62 6< 64

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60 s ^ m b d

Aog~oqipioe ol ]tmvpdv' Liemcq (0 qkmpdvq oe phd cied) il 16Po~ Fvmakdp Foppog Fvmakdp

M F A @ D L B H= 6 1 0 =2 =8 =9 6>8 2 < 4 60 61 66 6=

9 => == =6 64 6< 62 68=< =4 =0 =1 16 1= 1> 69

Po~ FvmakdpPhd po~ pro (6) qkmpdvq lvog dmah ol phd dibhp (8) Hdmpq ricc fd ~cmad` iepo phd po~ fvmakdp (liemc vmekq ='=< ov cordv `d~de`ieb oe phd etgfdv ol m`|meadgdepq ie phd Hdmpq) me` qdd`d` iepo lotv (0) ]tmvpdv'Liemcq (M# F# A# @) mq `dqavifd` mfo|d%

Foppog FvmakdpPhd vdgmieieb qkmpdvq lvog dmah ol phd dibhp (8) Hdmpq ricc fd ~cmad` iepo phd foppog fvmakdp (liemcvmekq =2' 16) me` qdd`d` iepo lotv (0) ]tmvpdv'Liemcq (D# L B# H) mq `dqavifd` mfo|d%

Aog~oqipioe ol Qdgi'Liemcq (0 qkmpdvq oe phd cied) il 16Po~ Fvmakdp Foppog Fvmakdp

M Qdgi Liemcq A Qdgi Liemcq D Qdgi Liemcq B Qdgi LiemcqM F A @ D L B H= 6 9 => =2 =8 64 6 =9 68 624 < =1 =0 6= 66 69 1>8 2 =< =4 60 61 16 1=

Po~ FvmakdpPhd po~ pro (6) qkmpdvq lvog dmah ol phd lotv (0) po~ fvmakdp }tmvpdv'liemcq ricc fd qdd`d` iepo phd po~pro (6) Qdgi' Liemcq (M# F; liemc vmekq ='8 ov cordv `d~de`ieb oe phd etgfdv ol m`|meadgdepq ie phd]tmvpdv'Liemcq) mq `dqavifd` mfo|d%

Phd vdgmieieb qkmpdvq lvog dmah ol phd lotv (0) po~ fvmakdp ]tmvpdv'Liemcq ricc fd qdd`d` iepo phd edxppro (6) Qdgi'Liemcq (A# @; liemc vmekq 9'=< ov cordv `d~de`ieb oe phd etgfdv ol m`|meadgdepq ie phdhdmpq me` }tmvpdv'liemcq) mq `dqavifd` mfo|d%

Foppog FvmakdpPhd po~ pro (6) qkmpdvq lvog dmah ol phd lotv (0) foppog fvmakdp }tmvpdv'liemcq ricc fd qdd`d` iepo phdpo~ pro (6) foppog fvmakdp Qdgi' Liemcq (D# L; liemc vmekq =2'60 ov cordv `d~de`ieb oe phd etgfdv ol m`|meadgdepq ie phd ]tmvpdv'Liemcq) mq `dqavifd` mfo|d%

Phd vdgmieieb qkmpdvq lvog dmah ol phd lotv (0) foppog fvmakdp ]tmvpdv'Liemcq ricc fd qdd`d` iepo phdedxp pro (6) foppog fvmakdp Qdgi'Liemcq (B# H; liemc vmekq 64 ' 16

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64 s ^ m b d

Aog~oqipioe ol Liemcq (0 qkmpdvq oe phd cied) il 16Liemc M =qp me` 6 e` qkmpdvq lvog Qdgiq M me` FLiemc F Vdgmieieb qkmpdvq lvog Qdgiq M me` FLiemc A =qp me` 6 e` qkmpdvq lvog Qdgiq A me` @Liemc @ Vdgmieieb qkmpdvq lvog Qdgiq A me` @Liemc D =qp me` 6 e` qkmpdvq lvog Qdgiq D me` LLiemc L Vdgmieieb qkmpdvq lvog Qdgiq D me` LLiemc B =qp me` 6 e` qkmpdvq lvog Qdgiq B me` HLiemc H Vdgmieieb qkmpdvq lvog Qdgiq B me` H

Aog~oqipioe ol phd Hdmpq (< qkmpdvq oe phd cied) il ==1 =0 =4

=

Aog~oqipioe ol Vdcmy Hdmpq riph =< PdmgqM F A @= 6 1 0

8 2 < 49 => == =6

=< =4 =0 =1

Aog~oqipioe ol Vdcmy Liemcq riph =< Pdmgq ov cdqqLiemc M Vmek = 0 mlpdv HdmpqLiemc F Vmek 4 8 mlpdv HdmpqLiemc A Vmek 9 =6 mlpdv HdmpqLiemc @ Vdgmieieb Pdmgq

Pdmgq `iq}tmcilid` ie phd Hdmp ricc eop fd mccord` po qkmpd ie phd Liemcq%

Qhotc` phd popmc etgfdv ol depvidq# pdmg riph`vmrmcq ov `iq}tmciliampioeq vdqtcp ie phd foppog liemcfdieb aog~viqd` ol oecy oed (=) ov pro (6) pdmgq% Phd foppog liemcq (F , A ov A , @) mvd po fd vd'qdd`d` qo mq po fd aog~viqd` ol t~ po li|d (4) pdmgq%

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69 s ^ m b d

Gmpviadq

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0 qkmpdvq oe phd cied! ol Vmadq

! ol QkmpdvqM`|mead M |mead M |mead

6 6 + > M FA

6 6 + > M F6 6 + > A @6 6 + > M F6 6 + > A @

D6 6 + > M F6 6 + > A @6 6 + > D L6 6 + > M F6 6 + > A @6 6 + > D L

B6 6 + > M F6 6 + > A @6 6 + > D L6 6 + > B H

< qkmpdvq oe phd cied! ol Vmadq

! ol QkmpdvqM`|mead M |mead

2 ' =6 6 1 + > 6 M F 06 1 + > M F

A6 1 + > M F6 1 + > A @1 6 + > M F A6 1 + > @ D1 6 + > M F A6 1 + = @ * D*

Vdcmyq* @iqavdpioemvy

! ol PdmgqM`|mead M |mead

4 ' 8 6 6 + > 6 M F 09 ' =6 1 = + = 1 M F A* 4

Hdmpq ]tmvpdvq Qdgiq Liemcq

AMEM@IME QHOVP PVMAK AHMG^IOEQHI^Q

=1 ' =< 6 + > 0

6 + 6 1 8

=6

2

6 + >< 66

6 + >

62

4 =8

9 ' =6 1

0 6 + >

0

Qdgiq LiemcqHdmpq

1 + =

69 ' 160

8

6= ' 600

< 6 + 0

0

=2 ' 6> 4

64 ' 68 2 6 + 61 6 + 6

1 + >

1 + 1

016

1 8

Qdgiq Liemcq

6 + >

=1 ' =8 1

464 ' 1> 4 1 + 1

86 + >

Hdmpq

6 + >

* 2 oe phd cied

=6

4 =

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1= s ^ m b d

! ol Vmadq! ol Qkmpdvq

M`|mead M`|mead

2 ' =6 6 1 + > 6 M F 06 1 + > M F

A6 1 + > M F6 1 + > A @1 6 + > M F A6 1 + > @ D1 6 + > M F A6 1 + = @* D*

2 qkmpdvq oe phd cied ! ol Vmadq! ol Qkmpdvq

M`|mead M`|mead

8 ' =0 6 1 + = 6 M F 06 1 + = M F

A6 1 + = M F6 1 + = A @1 6 + = M F A6 1 + = @ D

=>g ^tvqtipPhd ~tv~oqd ol phd 6>>g ~tvqtip iq po vdielovad phd `d|dco~gdep ol m qkmpdvq gmxigmc q~dd` me`maadcdvmpioe `tvieb phd rie`or ol pvmiemficipy lov q~dd`% Phiq d|dep rmq ieipimccy iepvo`tad` mq m =>>g~tvqtip d|dep; hord|dv ip rmq eopd` phmp gmey qkmpdvq rdvd vteeieb oe phd iad me` eop mahid|iebdlliaidep pdahei}td% Vm~i` maadcdvmpioe me` gmiepdemead ol q~dd` iq phd ~vigmvy ofjdapi|d ol phiq d|dep%Phdvd mvd pro kdy `dpdvgiemepq po mphcdpd ~dvlovgmead rhiah ame fd gdmqtvd` me` pvmakd` mq ~mvp ol

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1< s ^ m b d

phiq d|dep qkmpdv maadcdvmpioe# gdmqtvd` fy vdaov`ieb phd q~cip pigd lov diphdv phd = qp 4>g ov =>>g me`m qkmpdvq gmx q~dd` rhiah ame fd vdaov`d` fy tqieb phd pigd o|dv phd liemc =>>g ol phiq d|dep%

Aomahieb Pi~q:

Pvmie q~dd` mp phd qpmvp ol ~vmapiad qdqqioeq rhde phd fo`y iq vdqpd` qo mq po dciaip me m~~vo~vimpdedtvocobiamc vdq~oeqd

Vdadep pvde`q ie pvmieieb ie`iampd phmp q~dd` pvmieieb qhotc` fd ieaov~ovmpd` ie qgmcc `oqdq iepod|dvy pvmieieb qdqqioe mq ~mvp ol phd rmvg't~

^vmapiad qpmvpieb lvog `illdvdep ~oqipioeq oe phd qpmvpieb cied po `d|dco~ me o~pigmc pvmjdapovy lovqpmvpieb

M fomv`'po'fomv` pvmak ~mppdve rhiah vd}tivdq cippcd ov eo ~i|op ricc mccor qkmpdvq po amvvy phd goqpq~dd` mvote` phd aovedv ie phiq d|dep

=> gietpdq# 6 ~dvqoe vdcmyPhd ~tv~oqd ol phd => gietpd# 6 ~dvqoe vdcmy iq po iepvo`tad me d|dep riph m qibeiliamep dg~hmqiq oe phd`d|dco~gdep ol mdvofia am~maipy# bdedvmccy mqqoaimpd` riph mapi|ipidq ol => gietpdq ie `tvmpioe me`coebdv% Mdvofia am~maipy iq m qibeiliamep lmapov ie ~dvlovgmead lov 4>>>g/=>>>>g ie coeb pvmak q~dd`qkmpieb mq rdcc mq me ig~ovpmep aoepviftpov po me mphcdpdq am~maipy po foph qtqpmie bvdmpdv pvmieieb|octgd me` ame ig~vo|d vdao|dvy% Phd Pvmieieb po Pvmie me` qpmbd ol `d|dco~gdep# ~mvpiatcmvcy phvotbh^H\ iq m Rie`or ol pvmiemficipy lov phd mdvofia qyqpdg me` mq qtah iq ig~ovpmep po dg~hmqizd ie pvmieiebme` aog~dpipioeq% Q~dd` qkmpdvq hm|d m coeb pvm`ipioe ol qtaadqq ie q~viep me` gi `cd `iqpmead d|depq#ftp hm|d hm` |dvy cigipd` qtaadqq ie coeb `iqpmead d|depq% M``ipioemc ofjdapi|dq riph phiq d|dep iq phdvd~dmpd` ~vmapiad ol vdcmy dxahmebdq fy foph vd~dpipioe me` dx~oqtvd po pvmllia ie m vmad qdppieb#

ieavdmqieb phd popmc pigd phmp qkmpdvq q~de` ie m q~dd` qkmpieb q~dailia ~oqipioe me` ieavdmqieb phdetgfdv ol qiptmpioeq rhdvd mphcdpdq edd` po rovk mq m pdmg%

Aomahieb Pi~q:

Ftic` qkmpdvq t~ po phd => gietpd `tvmpioe ol dllovp ie pvmieieb

Dg~hmqizd aoggteiampioe qkiccq

Rovk riph qkmpdvq po `d|dco~ m~~vo~vimpd ~maieb me` `d|dco~ieb o~pigmc iepdv|mcq ol dllovp |q% vdqp#tqd cm~ pigdq me` gmiepdemead ol qkmpieb pdahei}td mq ie`iampovq

Gmiepmie gopi|mpioe fy pvmakieb qkmpdv ~vobvdqq ie phiq d|dep# amccieb otp etgfdv ol cm~q aog~cdpd`mp `illdvdep qpmbdq ie phd d|dep

Dx~dvigdep riph `illdvdep pvmak ~mppdveq po `d|dco~ o~pigmc pvmak ~mppdve lov gmiepmieieb q~dd`

Rovk riph qkmpdvq po i`depily phd goqp dlliaidep qkmpieb ~oqipioe lov phiq d|dep

Pdmg qkmpdvq po qkmpd aoccmfovmpi|dcy riph ophdv pdmgq# dq~daimccy ie phd dmvcy ~mvp ol phd vmad%

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