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2Elojhfivhii`pvmaaob biepvic`lqoblr me`ryrpldrPhl ~|v~irl ia phor bhm~plv or pi ~viqo`l m `l

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Mcphi|jh ~hyrobmc biepvicr ~mbk phl dirp~|ebh# phly mcri ple` pi fvoej zoph phld divlme` rpviejlv rlbie`mvy od~mbpr ia fiph `lrovmfcl me` |e`lrovmfcl emp|vlr% Mr m bi!l}|lebl# oe dmey rop|mpoier phl dirp mfric|plaivd ia biepvic `lqobl zocc eip elblrrmvocy fl phlflrp bhiobl; m zlmklv py~l ia `lqobl iv m dox ia`lqobl py~lr dmy fl divl r|opmfcl%Pmfcl = ~viqo`lr me oe`lx aiv phl oe`oqo`|mcbiepvic `lqobl rlbpoier me` r|ddmvowlr phlov6=

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IPHLV BHMVMBPLVORPOBR@LQOBLR^hyrobmc BiepvicrR~ll` F|d~r\e`|cmpoier

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Ropl iv Dmoeplemebl !Ryrpld \rl I~lvmpoiemc Laalbpr Oe`lxFiph Reiz~ciz ~vifcldrFiph Ei ~vifcldr eipl`Ropl\r|mccy ryrpldFiph

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RoplRoplRoplRoplEi |e|r|mc ~vifcldrEi |e|r|mc ~vifcldrQme`mcordQme`mcord

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kly mppvof|plr% Flbm|rl m rpv|bp|vl` aivdmp hmrflle|rl` pi mcciz aiv |e`lvrpme`oej phl laalbpria oe`oqo`|mc `lqoblr# blvpmoe oeaivdmpoie ~lvpmoeoej pi mcc `lqoblr r|bh mr od~mbp ie ldlvjleby rlvqoblr# `lqobl qoicmpoier# lpb% hmr flle~vlrlepl`oe m rl~mvmpl bhm~plv# Bhm~plv

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mvl phlov birp# phlov eljmpoql od~mbp ie ldlvjleby me` rlvqobl qlhobclr# me` phlov od~iropoieia oebieqleolep mbblrr ie ridl ~mvpr ia m elojhfivhii`%

F|d~r# \e`|cmpoier

R~ll` f|d~rme` |e`|cmpoierR~ll`f|d~r me`|e`|cmp oier mvl iel ia phvll~hyrobmc `lqoblr (phl iphlvr floej v|dfcl rpvo~rme` pvmaaobbovbclr/ zhobh hmql flle |rl` aiv phl~vodmvy ~|v~irl ia vl`|boej r~ll`% Phly mvlvmorl` h|d~r oe phl ~mqldlep r|vambl lxple`oej pvmerqlvrlcy mbvirr phl pvmqlcl` zmy% Eivdmccy phly hmql m hlojhp ia clrr phme < oebhlr%(%cdlplv/% Clejph oe phl `ovlbpoie ia pvmqlc `orpoej|orhlr f|d~r avid |e`|cmpoier% F|d~rmvl mfv|~p h|d~r# eivdmccy clrr phme 2 allp (=dlplv/ oe clejph zhocl |e`|cmpoier mvl divljvm`|mc zoph clejphr ia 8 pi =6 allp (60 dlplvr/% uF|d~r hmql dirp iaple flle oerpmccl` ie ~mvkvim`zmyr me` ~voqmpl `voqlr me` vmvlcy ie ~|fcob rpvllpr% M vlblep oeeiqmpoie# |e`|cmpoierhmql flle oerpmccl` ie ~|fcob rpvllpr oe m alzg|vor`obpoier%

Aoj|vl 0% R~ll` f|d~Phlvl mvl rlqlvmc vlmrier phlov |rl ie ~|fcobrpvllpr hmr flle codopl`% Phl dmgiv iel or m vlmcme` ~lvbloql` }|lrpoie mr pi phlov rmalpy% Mrp|`y oe Rme Girl# Bmcoaiveom# hmr bieaovdl`phlrl rmalpy ~vifcldr aiv blvpmoe `lrojerdj0Phlrl vlr|cpr mvl r|ddmvowl` oe phl rlbpoier

zhobh aicciz% Phl rlbie` vlmrie aiv phlov cmbk ia|rl or phmp phly mvl eip oebc|`l` oe phl Dme|mc ia\eoaivd Pvmaaob Biepvic @lqoblr (D\PB@/ me`~mvmcclc rpmpl pvmaaob biepvic me` `lrojej|o`lr% r1 Mr m vlr|cp# dmey pvmaaob lejoellvrbiero`lv phld occljmc% Plrpr hmql mcri rhizephmp ridl `lrojer ~vi`|bl clrr `orbidaivp mphojhlv r~ll`r phme mp ciz ielr# oe `ovlbp biepvm`obpoie pi phlov ~|v~irl%

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Aoj|vl >> pi 6:>> allp (2>> pi 8=> dlplvr/% Mrrhize oe Pmfcl =# pvmaaob qiczelr zlvl vl`|bl`fy 6< pi 0> ~lvblep% Meiphlv plrp ia phor `lrojehmr pmkle ~cmbl oe Piviepi# Bmem`m% Oe phor plrp#phl |e`|cmpoier zlvl ~cmbl` oe ~movr 2> allp (?dlplvr/ m~mvp ie pzi vlro`lepomc rpvllpr% Ei

laalbp ie pvmaaob qic|dlr ibb|vvl`# oe~mvp flbm|rl iphlv ~viplbpoql dlmr|vlr oe phl elojhfivhii` clap Nrl plrp rpvllpr mr phl iecy ielrzoph biepoe|opy7Pmfcl 6Pvmaaob vl`|bpoie `|l pi |rl ia r~ll` |e |cmpoier o| JvlmpFvopmoe

Podl Pvmaaob Qic|dlCibmpoie ^lvoi` Flaivl Maplv ,B|``clrpie Zmy# 60hvr EM EM 0=Bvizcly# Ixaiv`Dip|d Vim`# Eivzobh ?hvr 2?8 6:= 26^mcmbl Vim`# Hmvoe =8hvr 26=6 60=2 6

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plrpr oe phl =68 d~h (260

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V|dfcl Rpvo~r

poier hmr flle vl~ivpl` oe phl bmrl ia phl Piviepi|e`|cmpoie+Lxmd~clr ia B|vvlep ^vmbpobl

Aoj|vl 0 rhizr m py~obmc rhivp f|d~ |rl` oedmey ~voqmpl ambocopolr% Aoj|vl < r phl Fvoporh|e`|cmpoie b|vvfepcy floej glrpl` oe Lejcme` me`Piviepi%V|dfcl7 rpvo~r

V|dfcl rpoo~r# ~mpplvel` rlbpoier ia vi|jh~mqldlep# zyvl `lqlci~l` oe phl =?1>r mr mdlmer aiv mcNoej `voqlvr pi phl ~vlrlebl ia m`mejlvi|r bi~`opoie iv m r~lboaob biepvic `lqobl%Zhocl |rl` ~-odmvocy ie avllzmyr me` mvplvomcrpvllpr# phly dmy hmql#~iplepomc mr m r~ll` vl`|bpoie `lqobk oe elojhfivhii`r%^vodmvyPvmaaobLaalbpr

Laalbpr iePvmaaob Qic|dl# EielLaalbpr ie oPvmaaob R~ll`% Phl rp|`olr zhobhhmql lqmc|mpf` phl laalbpr ia v|dfcl rpvo~r ier~ll` rhiz }lov laalbp pi fl dmoecy mp phl |~~lvle` ia mbbl~pmfcl r~ll`r oe vlro`lepomc mvlmr% Mplrp ia , ($= dlplv/ bho~r oe Jvlmp Fvopmoerhizl` phmp +aiip ciej (%2 dlplv/ rpvo~r bm|rl`

`orbidaivp mpmfi|p 6< d~h(0> kd~h/%c M plrp iarodocmv dmplvomc oe Biepvm Birpm Bi|epy vl`|bl`r~ll`r 0 alFp(=2< dlplvr/ mzmy avid meoeplvrlbpoie avid gc pi 2: d~h (11

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