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%!PS-Adobe-2.0 %%Creator: dvipsk 5.58e Copyright 1986, 1994 Radical Eye Software %%Title: km096.dvi %%Pages: 7 %%PageOrder: Ascend %%BoundingBox: 0 0 596 842 %%EndComments %DVIPSCommandLine: dvips km096 %DVIPSParameters: dpi=300, comments removed %DVIPSSource: TeX output 1997.06.27:1245 %%BeginProcSet: tex.pro /TeXDict 250 dict def TeXDict begin /N{def}def /B{bind def}N /S{exch}N /X{S N}B /TR{translate}N /isls false N /vsize 11 72 mul N /hsize 8.5 72 mul N /landplus90{false}def /@rigin{isls{[0 landplus90{1 -1}{-1 1} ifelse 0 0 0]concat}if 72 Resolution div 72 VResolution div neg scale isls{landplus90{VResolution 72 div vsize mul 0 exch}{Resolution -72 div hsize mul 0}ifelse TR}if Resolution VResolution vsize -72 div 1 add mul TR[matrix currentmatrix{dup dup round sub abs 0.00001 lt{round}if} forall round exch round exch]setmatrix}N /@landscape{/isls true N}B /@manualfeed{statusdict /manualfeed true put}B /@copies{/#copies X}B /FMat[1 0 0 -1 0 0]N /FBB[0 0 0 0]N /nn 0 N /IE 0 N /ctr 0 N 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ifelse put composite? not { userdict begin gsave /cyan? 1 0 0 0 testCMYKColorThrough def /magenta? 0 1 0 0 testCMYKColorThrough def /yellow? 0 0 1 0 testCMYKColorThrough def /black? 0 0 0 1 testCMYKColorThrough def grestore /isCMYKSep? cyan? magenta? yellow? black? or or or def /customColor? isCMYKSep? not def end } if end defaultpacking setpacking currentpacking true setpacking userdict /Adobe_typography_AI5 48 dict dup begin put /initialize { begin begin Adobe_typography_AI5 begin Adobe_typography_AI5 { dup xcheck { bind } if pop pop } forall end end end Adobe_typography_AI5 begin } def /terminate { currentdict Adobe_typography_AI5 eq { end } if } def /modifyEncoding { /_tempEncode exch ddef /_pntr 0 ddef { counttomark -1 roll dup type dup /marktype eq { pop pop exit } { /nametype eq { _tempEncode /_pntr dup load dup 3 1 roll 1 add ddef 3 -1 roll put } { /_pntr exch ddef } ifelse } ifelse } loop _tempEncode } def /TE { StandardEncoding 256 array copy modifyEncoding /_nativeEncoding exch def } def % /TZ { dup type /arraytype eq { /_wv exch def } { /_wv 0 def } ifelse /_useNativeEncoding exch def pop pop findfont _wv type /arraytype eq { _wv makeblendedfont } if dup length 2 add dict begin mark exch { 1 index /FID ne { def } if cleartomark mark } forall pop /FontName exch def counttomark 0 eq { 1 _useNativeEncoding eq { /Encoding _nativeEncoding def } if cleartomark } { /Encoding load 256 array copy modifyEncoding /Encoding exch def } ifelse FontName currentdict end definefont pop } def /tr { _ax _ay 3 2 roll } def /trj { _cx _cy _sp _ax _ay 6 5 roll } def /a0 { /Tx { dup currentpoint 3 2 roll tr _psf newpath moveto tr _ctm _pss } ddef /Tj { dup currentpoint 3 2 roll trj _pjsf newpath moveto trj _ctm _pjss } ddef } def /a1 { /Tx { dup currentpoint 4 2 roll gsave dup currentpoint 3 2 roll tr _psf newpath moveto tr _ctm _pss grestore 3 1 roll moveto tr sp } ddef /Tj { dup currentpoint 4 2 roll gsave dup currentpoint 3 2 roll trj _pjsf newpath moveto trj _ctm _pjss grestore 3 1 roll moveto tr jsp } ddef } def /e0 { /Tx { tr _psf } ddef /Tj { trj _pjsf } ddef } def /e1 { /Tx { dup currentpoint 4 2 roll gsave tr _psf grestore 3 1 roll moveto tr sp } ddef /Tj { dup currentpoint 4 2 roll gsave trj _pjsf grestore 3 1 roll moveto tr jsp } ddef } def /i0 { /Tx { tr sp } ddef /Tj { trj jsp } ddef } def /i1 { W N } def /o0 { /Tx { tr sw rmoveto } ddef /Tj { trj swj rmoveto } ddef } def /r0 { /Tx { tr _ctm _pss } ddef /Tj { trj _ctm _pjss } ddef } def /r1 { /Tx { dup currentpoint 4 2 roll currentpoint gsave newpath moveto tr _ctm _pss grestore 3 1 roll moveto tr sp } ddef /Tj { dup currentpoint 4 2 roll currentpoint gsave newpath moveto trj _ctm _pjss grestore 3 1 roll moveto tr jsp } ddef } def /To { pop _ctm currentmatrix pop } def /TO { iTe _ctm setmatrix newpath } def /Tp { pop _tm astore pop _ctm setmatrix _tDict begin /W { } def /h { } def } def /TP { end iTm 0 0 moveto } def /Tr { _render 3 le { currentpoint newpath moveto } if dup 8 eq { pop 0 } { dup 9 eq { pop 1 } if } ifelse dup /_render exch ddef _renderStart exch get load exec } def /iTm { _ctm setmatrix _tm concat 0 _rise translate _hs 1 scale } def /Tm { _tm astore pop iTm 0 0 moveto } def /Td { _mtx translate _tm _tm concatmatrix pop iTm 0 0 moveto } def /iTe { _render -1 eq { } { _renderEnd _render get dup null ne { load exec } { pop } ifelse } ifelse /_render -1 ddef } def /Ta { pop } def /Tf { dup 1000 div /_fScl exch ddef exch findfont exch scalefont setfont } def /Tl { pop 0 exch _leading astore pop } def /Tt { pop } def /TW { 3 npop } def /Tw { /_cx exch ddef } def /TC { 3 npop } def /Tc { /_ax exch ddef } def /Ts { /_rise exch ddef currentpoint iTm moveto } def /Ti { 3 npop } def /Tz { 100 div /_hs exch ddef iTm } def /TA { pop } def /Tq { pop } def /Th { pop pop pop pop pop } def /TX { pop } def /Tk { exch pop _fScl mul neg 0 rmoveto } def /TK { 2 npop } def /T* { _leading aload pop neg Td } def /T*- { _leading aload pop Td } def /T- { _hyphen Tx } def /T+ { } def /TR { _ctm currentmatrix pop _tm astore pop iTm 0 0 moveto } def /TS { 0 eq { Tx } { Tj } ifelse } def currentdict readonly pop end setpacking currentpacking true setpacking userdict /Adobe_pattern_AI5 16 dict dup begin put /initialize { /definepattern where { pop } { begin begin Adobe_pattern_AI5 begin Adobe_pattern_AI5 { dup xcheck { bind } if pop pop } forall mark cachestatus 7 1 roll pop pop pop pop exch pop exch { { 10000 add dup 2 index gt { break } if dup setcachelimit } loop } stopped cleartomark end end end Adobe_pattern_AI5 begin } ifelse } def /terminate { currentdict Adobe_pattern_AI5 eq { end } if } def errordict /nocurrentpoint { pop stop } put errordict /invalidaccess { pop stop } put /patternencoding 256 array def 0 1 255 { patternencoding exch ( ) 2 copy exch 0 exch put cvn put } for /definepattern { 17 dict begin /uniform exch def /cache exch def /key exch def /procarray exch def /mtx exch matrix invertmatrix def /height exch def /width exch def /ctm matrix currentmatrix def /ptm matrix def /str 32 string def /slice 9 dict def slice /s 1 put slice /q 256 procarray length div sqrt floor cvi put slice /b 0 put /FontBBox [ 0 0 0 0 ] def /FontMatrix mtx matrix copy def /Encoding patternencoding def /FontType 3 def /BuildChar { exch begin slice begin dup q dup mul mod s idiv /i exch def dup q dup mul mod s mod /j exch def q dup mul idiv procarray exch get /xl j width s div mul def /xg j 1 add width s div mul def /yl i height s div mul def /yg i 1 add height s div mul def uniform { 1 1 } { width 0 dtransform dup mul exch dup mul add sqrt dup 1 add exch div 0 height dtransform dup mul exch dup mul add sqrt dup 1 add exch div } ifelse width 0 cache { xl 4 index mul yl 4 index mul xg 6 index mul yg 6 index mul setcachedevice } { setcharwidth } ifelse gsave scale newpath xl yl moveto xg yl lineto xg yg lineto xl yg lineto closepath clip newpath end end exec grestore } def key currentdict definefont end } def /patterncachesize { gsave newpath 0 0 moveto width 0 lineto width height lineto 0 height lineto closepath patternmatrix setmatrix pathbbox exch ceiling 4 -1 roll floor sub 3 1 roll ceiling exch floor sub mul 1 add grestore } def /patterncachelimit { cachestatus 7 1 roll 6 npop 8 mul } def /patternpath { exch dup begin setfont ctm setmatrix concat slice exch /b exch slice /q get dup mul mul put FontMatrix concat uniform { width 0 dtransform round width div exch round width div exch 0 height dtransform round height div exch height div exch 0 0 transform round exch round exch ptm astore setmatrix } { ptm currentmatrix pop } ifelse { currentpoint } stopped not { 2 npop pathbbox true 4 index 3 index eq 4 index 3 index eq and { pop false { { 2 npop } { 3 npop true } { 7 npop true } { pop true } pathforall } stopped { 5 npop true } if } if { height div ceiling height mul 4 1 roll width div ceiling width mul 4 1 roll height div floor height mul 4 1 roll width div floor width mul 4 1 roll 2 index sub height div ceiling cvi exch 3 index sub width div ceiling cvi exch 4 2 roll moveto FontMatrix mtx invertmatrix dup dup 4 get exch 5 get rmoveto ptm ptm concatmatrix pop slice /s patterncachesize patterncachelimit div ceiling sqrt ceiling cvi dup slice /q get gt { pop slice /q get } if put 0 1 slice /s get dup mul 1 sub { slice /b get add gsave 0 1 str length 1 sub { str exch 2 index put } for pop dup { gsave ptm setmatrix 1 index str length idiv { str show } repeat 1 index str length mod str exch 0 exch getinterval show grestore 0 height rmoveto } repeat grestore } for 2 npop } { 4 npop } ifelse } if end } def /patternclip { clip } def /patternstrokepath { strokepath } def /patternmatrix matrix def /patternfill { dup type /dicttype eq { Adobe_pattern_AI5 /patternmatrix get } if gsave patternclip Adobe_pattern_AI5 /patternpath get exec grestore newpath } def /patternstroke { dup type /dicttype eq { Adobe_pattern_AI5 /patternmatrix get } if gsave patternstrokepath true { { { newpath moveto } { lineto } { curveto } { closepath 3 copy Adobe_pattern_AI5 /patternfill get exec } pathforall 3 npop } stopped { 5 npop patternclip Adobe_pattern_AI5 /patternfill get exec } if } { patternclip Adobe_pattern_AI5 /patternfill get exec } ifelse grestore newpath } def /patternashow { 3 index type /dicttype eq { Adobe_pattern_AI5 /patternmatrix get 4 1 roll } if { 2 npop (0) exch 2 copy 0 exch put pop gsave false charpath currentpoint 6 index 6 index 6 index Adobe_pattern_AI5 /patternfill get exec grestore newpath moveto 2 copy rmoveto } exch cshow 5 npop } def /patternawidthshow { 6 index type /dicttype eq { Adobe_pattern_AI5 /patternmatrix get 7 1 roll } if { 2 npop (0) exch 2 copy 0 exch put gsave _sp eq { 5 index 5 index rmoveto } if false charpath currentpoint 9 index 9 index 9 index Adobe_pattern_AI5 /patternfill get exec grestore newpath moveto 2 copy rmoveto } exch cshow 8 npop } def /patternashowstroke { 4 index type /dicttype eq { patternmatrix /patternmatrix get 5 1 roll } if 4 1 roll { 2 npop (0) exch 2 copy 0 exch put pop gsave false charpath currentpoint 4 index setmatrix 7 index 7 index 7 index Adobe_pattern_AI5 /patternstroke get exec grestore newpath moveto 2 copy rmoveto } exch cshow 6 npop } def /patternawidthshowstroke { 7 index type /dicttype eq { patternmatrix /patternmatrix get 8 1 roll } if 7 1 roll { 2 npop (0) exch 2 copy 0 exch put gsave _sp eq { 5 index 5 index rmoveto } if false charpath currentpoint 7 index setmatrix 10 index 10 index 10 index Adobe_pattern_AI5 /patternstroke get exec grestore newpath moveto 2 copy rmoveto } exch cshow 9 npop } def currentdict readonly pop end setpacking currentpacking true setpacking userdict /Adobe_Illustrator_AI5_vars 79 dict dup begin put /_lp /none def /_pf { } def /_ps { } def /_psf { } def /_pss { } def /_pjsf { } def /_pjss { } def /_pola 0 def /_doClip 0 def /cf currentflat def /_tm matrix def /_renderStart [ /e0 /r0 /a0 /o0 /e1 /r1 /a1 /i0 ] def /_renderEnd [ null null null null /i1 /i1 /i1 /i1 ] def /_render -1 def /_rise 0 def /_ax 0 def /_ay 0 def /_cx 0 def /_cy 0 def /_leading [ 0 0 ] def /_ctm matrix def /_mtx matrix def /_sp 16#020 def /_hyphen (-) def /_fScl 0 def /_cnt 0 def /_hs 1 def /_nativeEncoding 0 def /_useNativeEncoding 0 def /_tempEncode 0 def /_pntr 0 def /_tDict 2 dict def /_wv 0 def /Tx { } def /Tj { } def /CRender { } def /_AI3_savepage { } def /_gf null def /_cf 4 array def /_if null def /_of false def /_fc { } def /_gs null def /_cs 4 array def /_is null def /_os false def /_sc { } def /_pd 1 dict def /_ed 15 dict def /_pm matrix def /_fm null def /_fd null def /_fdd null def /_sm null def /_sd null def /_sdd null def /_i null def /discardSave null def /buffer 256 string def /beginString null def /endString null def /endStringLength null def /layerCnt 1 def /layerCount 1 def /perCent (%) 0 get def /perCentSeen? false def /newBuff null def /newBuffButFirst null def /newBuffLast null def /clipForward? false def end userdict /Adobe_Illustrator_AI5 82 dict dup begin put /initialize { Adobe_Illustrator_AI5 dup begin Adobe_Illustrator_AI5_vars begin discardDict { bind pop pop } forall dup /nc get begin { dup xcheck 1 index type /operatortype ne and { bind } if pop pop } forall end newpath } def /terminate { end end } def /_ null def /ddef { Adobe_Illustrator_AI5_vars 3 1 roll put } def /xput { dup load dup length exch maxlength eq { dup dup load dup length 2 mul dict copy def } if load begin def end } def /npop { { pop } repeat } def /sw { dup length exch stringwidth exch 5 -1 roll 3 index mul add 4 1 roll 3 1 roll mul add } def /swj { dup 4 1 roll dup length exch stringwidth exch 5 -1 roll 3 index mul add 4 1 roll 3 1 roll mul add 6 2 roll /_cnt 0 ddef { 1 index eq { /_cnt _cnt 1 add ddef } if } forall pop exch _cnt mul exch _cnt mul 2 index add 4 1 roll 2 index add 4 1 roll pop pop } def /ss { 4 1 roll { 2 npop (0) exch 2 copy 0 exch put pop gsave false charpath currentpoint 4 index setmatrix stroke grestore moveto 2 copy rmoveto } exch cshow 3 npop } def /jss { 4 1 roll { 2 npop (0) exch 2 copy 0 exch put gsave _sp eq { exch 6 index 6 index 6 index 5 -1 roll widthshow currentpoint } { false charpath currentpoint 4 index setmatrix stroke } ifelse grestore moveto 2 copy rmoveto } exch cshow 6 npop } def /sp { { 2 npop (0) exch 2 copy 0 exch put pop false charpath 2 copy rmoveto } exch cshow 2 npop } def /jsp { { 2 npop (0) exch 2 copy 0 exch put _sp eq { exch 5 index 5 index 5 index 5 -1 roll widthshow } { false charpath } ifelse 2 copy rmoveto } exch cshow 5 npop } def /pl { transform 0.25 sub round 0.25 add exch 0.25 sub round 0.25 add exch itransform } def /setstrokeadjust where { pop true setstrokeadjust /c { curveto } def /C /c load def /v { currentpoint 6 2 roll curveto } def /V /v load def /y { 2 copy curveto } def /Y /y load def /l { lineto } def /L /l load def /m { moveto } def } { /c { pl curveto } def /C /c load def /v { currentpoint 6 2 roll pl curveto } def /V /v load def /y { pl 2 copy curveto } def /Y /y load def /l { pl lineto } def /L /l load def /m { pl moveto } def } ifelse /d { setdash } def /cf { } def /i { dup 0 eq { pop cf } if setflat } def /j { setlinejoin } def /J { setlinecap } def /M { setmiterlimit } def /w { setlinewidth } def /H { } def /h { closepath } def /N { _pola 0 eq { _doClip 1 eq { clip /_doClip 0 ddef } if newpath } { /CRender { N } ddef } ifelse } def /n { N } def /F { _pola 0 eq { _doClip 1 eq { gsave _pf grestore clip newpath /_lp /none ddef _fc /_doClip 0 ddef } { _pf } ifelse } { /CRender { F } ddef } ifelse } def /f { closepath F } def /S { _pola 0 eq { _doClip 1 eq { gsave _ps grestore clip newpath /_lp /none ddef _sc /_doClip 0 ddef } { _ps } ifelse } { /CRender { S } ddef } ifelse } def /s { closepath S } def /B { _pola 0 eq { _doClip 1 eq gsave F grestore { gsave S grestore clip newpath /_lp /none ddef _sc /_doClip 0 ddef } { S } ifelse } { /CRender { B } ddef } ifelse } def /b { closepath B } def /W { /_doClip 1 ddef } def /* { count 0 ne { dup type /stringtype eq { pop } if } if _pola 0 eq { newpath } if } def /u { } def /U { } def /q { _pola 0 eq { gsave } if } def /Q { _pola 0 eq { grestore } if } def /*u { _pola 1 add /_pola exch ddef } def /*U { _pola 1 sub /_pola exch ddef _pola 0 eq { CRender } if } def /D { pop } def /*w { } def /*W { } def /` { /_i save ddef clipForward? { nulldevice } if 6 1 roll 4 npop concat pop userdict begin /showpage { } def 0 setgray 0 setlinecap 1 setlinewidth 0 setlinejoin 10 setmiterlimit [ ] 0 setdash newpath 0 setgray false setoverprint } def /~ { end _i restore } def /@ { } def /& { } def /O { 0 ne /_of exch ddef /_lp /none ddef } def /R { 0 ne /_os exch ddef /_lp /none ddef } def /g { /_gf exch ddef /_fc { _lp /fill ne { _of setoverprint _gf setgray /_lp /fill ddef } if } ddef /_pf { _fc fill } ddef /_psf { _fc ashow } ddef /_pjsf { _fc awidthshow } ddef /_lp /none ddef } def /G { /_gs exch ddef /_sc { _lp /stroke ne { _os setoverprint _gs setgray /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /k { _cf astore pop /_fc { _lp /fill ne { _of setoverprint _cf aload pop setcmykcolor /_lp /fill ddef } if } ddef /_pf { _fc fill } ddef /_psf { _fc ashow } ddef /_pjsf { _fc awidthshow } ddef /_lp /none ddef } def /K { _cs astore pop /_sc { _lp /stroke ne { _os setoverprint _cs aload pop setcmykcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /x { /_gf exch ddef findcmykcustomcolor /_if exch ddef /_fc { _lp /fill ne { _of setoverprint _if _gf 1 exch sub setcustomcolor /_lp /fill ddef } if } ddef /_pf { _fc fill } ddef /_psf { _fc ashow } ddef /_pjsf { _fc awidthshow } ddef /_lp /none ddef } def /X { /_gs exch ddef findcmykcustomcolor /_is exch ddef /_sc { _lp /stroke ne { _os setoverprint _is _gs 1 exch sub setcustomcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /dp { dup null eq { pop _dp 0 ne { 0 1 _dp 1 sub _dl mod { _da exch get 3 get } for _dp 1 sub _dl mod 1 add packedarray _da 0 get aload pop 8 -1 roll 5 -1 roll pop 4 1 roll definepattern pop } if } { _dp 0 ne _dp _dl mod 0 eq and { null dp } if 7 packedarray _da exch _dp _dl mod exch put _dp _dl mod _da 0 get 4 get 2 packedarray /_dp _dp 1 add def } ifelse } def /E { _ed begin dup 0 get type /arraytype ne { 0 { dup 1 add index type /arraytype eq { 1 add } { exit } ifelse } loop array astore } if /_dd exch def /_ury exch def /_urx exch def /_lly exch def /_llx exch def /_n exch def /_y 0 def /_dl 4 def /_dp 0 def /_da _dl array def 0 1 _dd length 1 sub { /_d exch _dd exch get def 0 2 _d length 2 sub { /_x exch def /_c _d _x get _ ne def /_r _d _x 1 add get cvlit def _r _ ne { _urx _llx sub _ury _lly sub [ 1 0 0 1 0 0 ] [ /save cvx _llx neg _lly neg /translate cvx _c { nc /begin cvx } if _r dup type /stringtype eq { cvx } { { exec } /forall cvx } ifelse _c { /end cvx } if /restore cvx ] cvx /_fn 12 _n length add string def _y _fn cvs pop /_y _y 1 add def _fn 12 _n putinterval _fn _c false dp _d exch _x 1 add exch put } if } for } for null dp _n _dd /_pd end xput } def /fc { _fm dup concatmatrix pop } def /p { /_fm exch ddef 9 -2 roll _pm translate fc 7 -2 roll _pm scale fc 5 -1 roll _pm rotate fc 4 -2 roll exch 0 ne { dup _pm rotate fc 1 -1 _pm scale fc neg _pm rotate fc } { pop } ifelse dup _pm rotate fc exch dup sin exch cos div 1 0 0 1 0 6 2 roll _pm astore fc neg _pm rotate fc _pd exch get /_fdd exch ddef /_pf { save /_doClip 0 ddef 0 1 _fdd length 1 sub { /_fd exch _fdd exch get ddef _fd 0 2 _fd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _fc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _fm patternfill } { pop fill } ifelse grestore pop } for pop } for restore newpath } ddef /_psf { save /_doClip 0 ddef 0 1 _fdd length 1 sub { /_fd exch _fdd exch get ddef _fd 0 2 _fd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _fc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _fm 9 copy 6 npop patternashow } { pop 6 copy 3 npop ashow } ifelse grestore pop } for pop } for restore sw rmoveto } ddef /_pjsf { save /_doClip 0 ddef 0 1 _fdd length 1 sub { /_fd exch _fdd exch get ddef _fd 0 2 _fd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _fc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _fm 12 copy 6 npop patternawidthshow } { pop 9 copy 3 npop awidthshow } ifelse grestore pop } for pop } for restore swj rmoveto } ddef /_lp /none ddef } def /sc { _sm dup concatmatrix pop } def /P { /_sm exch ddef 9 -2 roll _pm translate sc 7 -2 roll _pm scale sc 5 -1 roll _pm rotate sc 4 -2 roll exch 0 ne { dup _pm rotate sc 1 -1 _pm scale sc neg _pm rotate sc } { pop } ifelse dup _pm rotate sc exch dup sin exch cos div 1 0 0 1 0 6 2 roll _pm astore sc neg _pm rotate sc _pd exch get /_sdd exch ddef /_ps { save /_doClip 0 ddef 0 1 _sdd length 1 sub { /_sd exch _sdd exch get ddef _sd 0 2 _sd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _sc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _sm patternstroke } { pop stroke } ifelse grestore pop } for pop } for restore newpath } ddef /_pss { save /_doClip 0 ddef 0 1 _sdd length 1 sub { /_sd exch _sdd exch get ddef _sd 0 2 _sd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _sc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _sm 10 copy 6 npop patternashowstroke } { pop 7 copy 3 npop ss } ifelse grestore pop } for pop } for restore pop sw rmoveto } ddef /_pjss { save /_doClip 0 ddef 0 1 _sdd length 1 sub { /_sd exch _sdd exch get ddef _sd 0 2 _sd length 2 sub { gsave 2 copy get dup _ ne { cvx exec _sc } { pop } ifelse 2 copy 1 add get dup _ ne { aload pop findfont _sm 13 copy 6 npop patternawidthshowstroke } { pop 10 copy 3 npop jss } ifelse grestore pop } for pop } for restore pop swj rmoveto } ddef /_lp /none ddef } def /A { pop } def /annotatepage { userdict /annotatepage 2 copy known {get exec} {pop pop} ifelse } def /discard { save /discardSave exch store discardDict begin /endString exch store version cvx exec 38 gt { 2 add } if load stopped pop end discardSave restore } bind def userdict /discardDict 7 dict dup begin put /pre38Initialize { /endStringLength endString length store /newBuff buffer 0 endStringLength getinterval store /newBuffButFirst newBuff 1 endStringLength 1 sub getinterval store /newBuffLast newBuff endStringLength 1 sub 1 getinterval store } def /shiftBuffer { newBuff 0 newBuffButFirst putinterval newBuffLast 0 currentfile read not { stop } if put } def 0 { pre38Initialize mark currentfile newBuff readstring exch pop { { newBuff endString eq { cleartomark stop } if shiftBuffer } loop } { stop } ifelse } def 1 { pre38Initialize /beginString exch store mark currentfile newBuff readstring exch pop { { newBuff beginString eq { /layerCount dup load 1 add store } { newBuff endString eq { /layerCount dup load 1 sub store layerCount 0 eq { cleartomark stop } if } if } ifelse shiftBuffer } loop } { stop } ifelse } def 2 { mark { currentfile buffer readline not { stop } if endString eq { cleartomark stop } if } loop } def 3 { /beginString exch store /layerCnt 1 store mark { currentfile buffer readline not { stop } if dup beginString eq { pop /layerCnt dup load 1 add store } { endString eq { layerCnt 1 eq { cleartomark stop } { /layerCnt dup load 1 sub store } ifelse } if } ifelse } loop } def end userdict /clipRenderOff 15 dict dup begin put { /n /N /s /S /f /F /b /B } { { _doClip 1 eq { /_doClip 0 ddef clip } if newpath } def } forall /Tr /pop load def /Bb {} def /BB /pop load def /Bg {12 npop} def /Bm {6 npop} def /Bc /Bm load def /Bh {4 npop} def end /Lb { 4 npop 6 1 roll pop 4 1 roll pop pop pop 0 eq { 0 eq { (%AI5_BeginLayer) 1 (%AI5_EndLayer--) discard } { /clipForward? true def /Tx /pop load def /Tj /pop load def currentdict end clipRenderOff begin begin } ifelse } { 0 eq { save /discardSave exch store } if } ifelse } bind def /LB { discardSave dup null ne { restore } { pop clipForward? { currentdict end end begin /clipForward? false ddef } if } ifelse } bind def /Pb { pop pop 0 (%AI5_EndPalette) discard } bind def /Np { 0 (%AI5_End_NonPrinting--) discard } bind def /Ln /pop load def /Ap /pop load def /Ar { 72 exch div 0 dtransform dup mul exch dup mul add sqrt dup 1 lt { pop 1 } if setflat } def /Mb { q } def /Md { } def /MB { Q } def /nc 3 dict def nc begin /setgray { pop } bind def /setcmykcolor { 4 npop } bind def /setcustomcolor { 2 npop } bind def currentdict readonly pop end currentdict readonly pop end setpacking Adobe_level2_AI5 /initialize get exec Adobe_Illustrator_AI5_vars Adobe_Illustrator_AI5 Adobe_typography_AI5 /initialize get exec Adobe_Illustrator_AI5_vars Adobe_Illustrator_AI5 Adobe_pattern_AI5 /initialize get exec Adobe_Illustrator_AI5 /initialize get exec [ 39/quotesingle 96/grave 128/Adieresis/Aring/Ccedilla/Eacute/Ntilde/Odieresis /Udieresis/aacute/agrave/acircumflex/adieresis/atilde/aring/ccedilla/eacute /egrave/ecircumflex/edieresis/iacute/igrave/icircumflex/idieresis/ntilde /oacute/ograve/ocircumflex/odieresis/otilde/uacute/ugrave/ucircumflex /udieresis/dagger/degree/cent/sterling/section/bullet/paragraph/germandbls /registered/copyright/trademark/acute/dieresis/.notdef/AE/Oslash /.notdef/plusminus/.notdef/.notdef/yen/mu/.notdef/.notdef /.notdef/.notdef/.notdef/ordfeminine/ordmasculine/.notdef/ae/oslash /questiondown/exclamdown/logicalnot/.notdef/florin/.notdef/.notdef /guillemotleft/guillemotright/ellipsis/.notdef/Agrave/Atilde/Otilde/OE/oe /endash/emdash/quotedblleft/quotedblright/quoteleft/quoteright/divide /.notdef/ydieresis/Ydieresis/fraction/currency/guilsinglleft/guilsinglright /fi/fl/daggerdbl/periodcentered/quotesinglbase/quotedblbase/perthousand /Acircumflex/Ecircumflex/Aacute/Edieresis/Egrave/Iacute/Icircumflex /Idieresis/Igrave/Oacute/Ocircumflex/.notdef/Ograve/Uacute/Ucircumflex /Ugrave/dotlessi/circumflex/tilde/macron/breve/dotaccent/ring/cedilla /hungarumlaut/ogonek/caron TE %AI3_BeginEncoding: _Times Times-Roman [/_Times/Times-Roman 0 0 0 TZ %AI3_EndEncoding TrueType %AI3_BeginPattern: ( Lines?) 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287.5072 283.2862 L 286.8843 285.1329 L 286.5914 284.8654 L S 286.5403 285.0168 m 285.2078 284.5673 L S 285.2654 284.4291 m 284.8698 284.4533 L 285.4927 282.6066 L 285.7916 282.8367 L S 285.2531 284.5716 m 285.876 282.725 L S 287.1128 283.1587 m 286.4899 285.0053 L S 286.7187 284.2927 m 285.4873 283.8773 L S 285.6503 283.4266 m 286.894 283.8462 L S U u 283.716 282.0073 m 284.7105 282.3428 L S 284.6449 282.4719 m 285.0544 282.4588 L 284.4315 284.3054 L 284.1386 284.0381 L S 284.0875 284.1894 m 283.1029 283.8573 L S 283.1606 283.7191 m 282.7649 283.7433 L 283.3878 281.8967 L 283.6867 282.1267 L S 283.1483 283.8616 m 283.7711 282.0149 L S 284.66 282.3313 m 284.0371 284.1779 L S 284.2658 283.4653 m 283.3824 283.1673 L S 283.5455 282.7166 m 284.4412 283.0188 L S U u 269.8558 277.3047 m 271.1983 277.7575 L S 271.1327 277.8865 m 271.5422 277.8735 L 270.9193 279.7201 L 270.6264 279.4527 L S 270.5753 279.6041 m 269.2429 279.1546 L S 269.3004 279.0164 m 268.9048 279.0406 L 269.5277 277.194 L 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266.3779 276.8718 L S U u 274.6838 270.8432 m 276.0718 271.1271 L S 276.0226 271.2632 m 276.4273 271.1998 L 276.0368 273.1091 L 275.7133 272.8798 L S 275.6812 273.0364 m 274.3035 272.7546 L S 274.3436 272.6104 m 273.954 272.6831 L 274.3445 270.7738 L 274.6695 270.9652 L S 274.3489 272.7533 m 274.7395 270.844 L S 276.0203 271.1218 m 275.6298 273.0312 L S 275.7689 272.2958 m 274.4958 272.0354 L S 274.602 271.5681 m 275.8879 271.8311 L S U u 272.5832 270.4355 m 273.6115 270.6458 L S 273.5624 270.782 m 273.9671 270.7186 L 273.5765 272.6279 L 273.2529 272.3986 L S 273.2209 272.5551 m 272.203 272.3469 L S 272.2431 272.2027 m 271.8534 272.2754 L 272.2439 270.3661 L 272.5689 270.5575 L S 272.2484 272.3456 m 272.6389 270.4363 L S 273.56 270.6406 m 273.1695 272.5499 L S 273.3086 271.8146 m 272.3952 271.6277 L S 272.5014 271.1604 m 273.4276 271.3498 L S U u 270.141 269.9748 m 271.5289 270.2587 L S 271.4798 270.3949 m 271.8845 270.3314 L 271.494 272.2408 L 271.1705 272.0115 L S 271.1384 272.168 m 269.7607 271.8862 L S 269.8008 271.742 m 269.4112 271.8147 L 269.8017 269.9054 L 270.1267 270.0968 L S 269.8061 271.8849 m 270.1966 269.9756 L S 271.4775 270.2535 m 271.087 272.1628 L S 271.2261 271.4275 m 269.953 271.167 L S 270.0592 270.6997 m 271.3451 270.9627 L S U u 257.6097 267.6705 m 258.1297 268.9883 L S 257.9888 269.0215 m 258.2629 269.326 L 256.4501 270.0413 L 256.4655 269.645 L S 256.3169 269.7037 m 255.8007 268.3955 L S 255.9434 268.3504 m 255.6697 268.0637 L 257.4825 267.3483 L 257.4996 267.7252 L S 255.8266 268.4329 m 257.6394 267.7176 L S 258.1059 268.9423 m 256.2931 269.6577 L S 256.9851 269.3727 m 256.5082 268.164 L S 256.9577 267.9978 m 257.4395 269.2187 L S U u 256.7215 265.4417 m 257.1067 266.418 L S 256.9659 266.4512 m 257.24 266.7556 L 255.4272 267.4709 L 255.4426 267.0747 L S 255.2939 267.1333 m 254.9126 266.1667 L S 255.0553 266.1216 m 254.7816 265.8349 L 256.5944 265.1196 L 256.6115 265.4964 L S 254.9385 266.2041 m 256.7513 265.4888 L S 257.0831 266.372 m 255.2703 267.0873 L S 255.9622 266.8024 m 255.62 265.9352 L S 256.0696 265.769 m 256.4166 266.6483 L S U u 255.7859 263.0717 m 256.3059 264.3894 L S 256.165 264.4227 m 256.4391 264.7271 L 254.6263 265.4424 L 254.6417 265.0462 L S 254.4931 265.1047 m 253.9769 263.7967 L S 254.1197 263.7516 m 253.846 263.4648 L 255.6588 262.7495 L 255.6759 263.1263 L S 254.0028 263.834 m 255.8156 263.1187 L S 256.2821 264.3435 m 254.4693 265.0588 L S 255.1614 264.7739 m 254.6844 263.5651 L S 255.1339 263.3989 m 255.6157 264.6198 L S U u 254.7984 260.4924 m 255.3184 261.8102 L S 255.1775 261.8434 m 255.4516 262.1478 L 253.6388 262.8632 L 253.6542 262.4669 L S 253.5056 262.5256 m 252.9894 261.2174 L S 253.1322 261.1723 m 252.8584 260.8856 L 254.6712 260.1703 L 254.6883 260.5471 L S 253.0153 261.2548 m 254.8281 260.5394 L S 255.2946 261.7642 m 253.4818 262.4796 L S 254.1739 262.1946 m 253.6969 260.9859 L S 254.1464 260.8197 m 254.6282 262.0405 L S U u 260.8595 265.7966 m 261.7371 266.9086 L S 261.8367 266.8035 m 261.962 267.1935 L 263.4918 265.9862 L 263.1415 265.8002 L S 263.2669 265.7013 m 262.3957 264.5974 L S 262.2849 264.6981 m 262.1747 264.3173 L 260.6449 265.5247 L 260.962 265.7289 L S 262.415 264.6386 m 260.8852 265.846 L S 261.7094 266.865 m 263.2391 265.6577 L S 262.6449 266.1126 m 261.8398 265.0925 L S 261.4701 265.3975 m 262.2833 266.4278 L S U u 259.3794 263.9083 m 260.0296 264.7321 L S 260.1291 264.627 m 260.2545 265.0171 L 261.7843 263.8096 L 261.434 263.6237 L S 261.5594 263.5247 m 260.9156 262.7091 L S 260.8049 262.8098 m 260.6947 262.429 L 259.1648 263.6364 L 259.482 263.8406 L S 260.9349 262.7503 m 259.4051 263.9577 L S 260.0018 264.6885 m 261.5316 263.4811 L S 260.9374 263.936 m 260.3598 263.2043 L S 259.9901 263.5093 m 260.5757 264.2513 L S U u 257.8011 261.9079 m 258.6788 263.0199 L S 258.7783 262.9149 m 258.9036 263.3048 L 260.4334 262.0975 L 260.0832 261.9115 L S 260.2086 261.8125 m 259.3374 260.7086 L S 259.2266 260.8094 m 259.1163 260.4286 L 257.5865 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354.6841 217.5665 m 354.8461 218.353 L S 333.0817 172.8467 m 346.5937 196.9589 L S 347.2185 196.5981 m 333.0817 172.8467 L S 361.9296 215.4691 m 361.591 214.6814 L S 361.591 214.6814 m 347.1974 196.5494 L S 359.9299 217.087 m S 332.8917 172.6286 m S []0 d 347.8276 200.8735 m 349.9756 199.6334 L 345.8191 193.8461 L 344.8922 194.3813 L 347.8276 200.8735 L s 346.6989 254.1671 m S [0.25 0.75 ]0 d 344.2186 249.8711 m 321.2041 263.1585 L S 344.2186 249.8711 m 344.2186 249.8711 L 354.7142 219.0894 L S 354.7142 219.0894 m 354.8102 218.3255 L S u []0 d 351.7992 219.7452 m 354.9104 220.8116 L 355.0603 220.3959 L S 355.0603 220.3959 m 355.6212 218.3865 L S 355.6212 218.3865 m 355.0016 216.3957 L S 355.011 216.4233 m 354.8113 215.9523 L 351.7534 217.1373 L S 351.796 217.1365 m 351.8363 219.7456 L S 353.0101 220.2303 m 353.0187 220.793 L S 353.0187 220.793 m 355.4136 221.5449 L 355.7058 221.2435 L S 355.6812 221.2672 m 356.3404 218.4066 L S 356.3404 218.4066 m 355.592 215.5182 L S 355.6177 215.541 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257.2186 L S 339.6097 257.3321 m 339.2057 257.4001 L 340.1801 259.0877 L 340.4145 258.7679 L S 340.4944 258.9063 m 341.7123 258.2031 L S 341.6286 258.079 m 342.0213 258.0247 L 341.0469 256.337 L 340.7991 256.6214 L S 341.6687 258.2163 m 340.6943 256.5285 L S 339.5672 257.1973 m 340.5416 258.885 L S 340.177 258.2315 m 341.3024 257.5817 L S 341.0538 257.172 m 339.9171 257.8282 L S U u 344.4563 254.356 m 343.2295 255.0643 L S 343.3191 255.178 m 342.9151 255.2458 L 343.8895 256.9336 L 344.124 256.6137 L S 344.2039 256.7521 m 345.4217 256.0489 L S 345.338 255.9248 m 345.7307 255.8706 L 344.7563 254.1828 L 344.5085 254.4672 L S 345.3782 256.0621 m 344.4038 254.3743 L S 343.2766 255.0431 m 344.251 256.7309 L S 343.8865 256.0773 m 345.0118 255.4276 L S 344.7632 255.0178 m 343.6266 255.674 L S U u 347.798 252.4357 m 346.8892 252.9604 L S 346.9788 253.0741 m 346.5748 253.1419 L 347.5492 254.8297 L 347.7837 254.5098 L S 347.8636 254.6482 m 348.7635 254.1286 L S 348.6798 254.0045 m 349.0724 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222.4403 L S 359.8993 222.4481 m 359.6832 222.7962 L 361.5939 223.18 L 361.5088 222.7927 L S 361.6654 222.8242 m 361.9424 221.4454 L S 361.7939 221.4262 m 362.0127 221.0957 L 360.102 220.7118 L 360.1517 221.0857 L S 361.9235 221.4868 m 360.0128 221.1029 L S 359.77 222.3909 m 361.6807 222.7747 L S 360.9492 222.6165 m 361.2051 221.3425 L S 360.7333 221.2583 m 360.4748 222.5451 L S U u 351.1009 226.7239 m 350.6527 228.0678 L S 350.7952 228.0934 m 350.5379 228.4122 L 352.3866 229.0287 L 352.3499 228.6338 L S 352.5015 228.6843 m 352.9463 227.3503 L S 352.8013 227.313 m 353.0592 227.0118 L 351.2104 226.3954 L 351.2137 226.7725 L S 352.9224 227.389 m 351.0737 226.7725 L S 350.6739 228.0207 m 352.5227 228.6372 L S 351.8163 228.39 m 352.2274 227.1572 L S 351.7695 227.0155 m 351.3543 228.2606 L S U u 351.7981 224.7009 m 351.4661 225.6965 L S 351.6086 225.7221 m 351.3513 226.0409 L 353.2001 226.6573 L 353.1633 226.2625 L S 353.3149 226.313 m 353.6436 225.3273 L S 353.4986 225.2899 m 353.7564 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204.3236 L S 354.4867 204.2242 m 353.612 203.1231 L S 353.5015 203.2242 m 353.39 202.8438 L 351.8641 204.0561 L 352.1819 204.2593 L S 353.6313 203.1642 m 352.1054 204.3765 L S 352.9329 205.3929 m 354.4588 204.1806 L S 353.866 204.6375 m 353.0577 203.62 L S 352.689 203.9262 m 353.5054 204.9539 L S U u 353.6426 212.2284 m 354.1667 213.5445 L S 354.026 213.5782 m 354.3011 213.8817 L 352.4906 214.6029 L 352.5047 214.2065 L S 352.3563 214.2657 m 351.8359 212.9592 L S 351.9785 212.9137 m 351.7039 212.6278 L 353.5144 211.9067 L 353.5327 212.2834 L S 351.8619 212.9965 m 353.6724 212.2754 L S 354.1429 213.4986 m 352.3324 214.2198 L S 353.0235 213.9326 m 352.5426 212.7254 L S 352.9916 212.5578 m 353.4773 213.7771 L S U u 352.7472 210.0025 m 353.1356 210.9775 L S 352.9949 211.0111 m 353.2699 211.3147 L 351.4594 212.0358 L 351.4736 211.6395 L S 351.3251 211.6986 m 350.9406 210.7333 L S 351.0832 210.6877 m 350.8086 210.4019 L 352.6191 209.6807 L 352.6374 210.0574 L S 350.9667 210.7706 m 352.7772 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209.4402 168.4287 209.8141 168.1806 210.1977 168.2582 c S 209.6358 171.0365 m 209.2522 170.959 209.0041 170.5851 209.0817 170.2015 c 209.1593 169.8179 209.5332 169.5698 209.9168 169.6474 c S U u 240.4911 138.2256 m 241.718 137.5173 L S 241.6283 137.4037 m 242.0323 137.3358 L 241.0579 135.6481 L 240.8234 135.9679 L S 240.7436 135.8296 m 239.5257 136.5327 L S 239.6094 136.6568 m 239.2168 136.7111 L 240.1912 138.3988 L 240.4389 138.1144 L S 239.5692 136.5196 m 240.5436 138.2073 L S 241.6708 137.5385 m 240.6964 135.8508 L S 241.061 136.5043 m 239.9356 137.1541 L S 240.1842 137.5639 m 241.3209 136.9076 L S U u 236.7816 140.3799 m 238.0085 139.6715 L S 237.9189 139.5579 m 238.3229 139.49 L 237.3485 137.8023 L 237.114 138.1221 L S 237.0341 137.9838 m 235.8163 138.6869 L S 235.9 138.811 m 235.5073 138.8653 L 236.4817 140.553 L 236.7295 140.2686 L S 235.8598 138.6738 m 236.8342 140.3615 L S 237.9614 139.6927 m 236.987 138.005 L S 237.3515 138.6586 m 236.2261 139.3083 L S 236.4747 139.7181 m 237.6114 139.0618 L S U u 233.0949 142.4994 m 234.3218 141.791 L S 234.2321 141.6774 m 234.6361 141.6095 L 233.6617 139.9218 L 233.4272 140.2416 L S 233.3473 140.1033 m 232.1295 140.8064 L S 232.2132 140.9306 m 231.8205 140.9848 L 232.7949 142.6725 L 233.0427 142.3881 L S 232.173 140.7933 m 233.1475 142.4811 L S 234.2745 141.8123 m 233.3002 140.1246 L S 233.6648 140.7781 m 232.5394 141.4279 L S 232.7879 141.8376 m 233.9246 141.1814 L S U u 229.3905 144.6416 m 230.6174 143.9332 L S 230.5278 143.8196 m 230.9317 143.7518 L 229.9573 142.064 L 229.7229 142.3839 L S 229.643 142.2455 m 228.4252 142.9486 L S 228.5088 143.0728 m 228.1162 143.127 L 229.0906 144.8148 L 229.3384 144.5304 L S 228.4687 142.9355 m 229.4431 144.6233 L S 230.5702 143.9545 m 229.5958 142.2668 L S 229.9604 142.9203 m 228.835 143.5701 L S 229.0836 143.9798 m 230.2203 143.3236 L S U u 225.6811 146.7958 m 226.908 146.0875 L S 226.8183 145.9738 m 227.2223 145.906 L 226.2479 144.2182 L 226.0134 144.5381 L S 225.9335 144.3997 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235.1953 144.7983 L S 235.5599 145.4519 m 234.4345 146.1016 L S 234.6832 146.5114 m 235.8198 145.8551 L S U u 231.3033 149.2927 m 232.5301 148.5844 L S 232.4405 148.4707 m 232.8445 148.4029 L 231.8701 146.7151 L 231.6356 147.035 L S 231.5557 146.8966 m 230.3379 147.5997 L S 230.4216 147.7239 m 230.0289 147.7781 L 231.0033 149.4659 L 231.2511 149.1815 L S 230.3814 147.5866 m 231.3559 149.2743 L S 232.483 148.6056 m 231.5086 146.9178 L S 231.8731 147.5714 m 230.7478 148.2211 L S 230.9964 148.6309 m 232.133 147.9747 L S U u 248.7962 139.1812 m 250.0231 138.4729 L S 249.9334 138.3593 m 250.3374 138.2914 L 249.363 136.6036 L 249.1285 136.9235 L S 249.0486 136.7852 m 247.8308 137.4883 L S 247.9145 137.6124 m 247.5218 137.6667 L 248.4962 139.3544 L 248.744 139.07 L S 247.8743 137.4752 m 248.8487 139.1629 L S 249.9759 138.4941 m 249.0015 136.8064 L S 249.3661 137.4599 m 248.2406 138.1097 L S 248.4893 138.5194 m 249.6259 137.8632 L S U u 245.1094 141.3007 m 246.3363 140.5924 L S 246.2466 140.4788 m 246.6506 140.4109 L 245.6762 138.7232 L 245.4417 139.043 L S 245.3619 138.9047 m 244.144 139.6078 L S 244.2277 139.732 m 243.835 139.7862 L 244.8094 141.4739 L 245.0572 141.1895 L S 244.1875 139.5947 m 245.162 141.2825 L S 246.2891 140.6136 m 245.3147 138.9259 L S 245.6793 139.5795 m 244.5539 140.2292 L S 244.8025 140.639 m 245.9392 139.9827 L S U u 224.1703 159.3582 m 224.6185 158.0142 L S 224.476 157.9887 m 224.7333 157.6699 L 222.8845 157.0535 L 222.9213 157.4483 L S 222.7697 157.3978 m 222.3249 158.7318 L S 222.4698 158.7692 m 222.212 159.0703 L 224.0608 159.6868 L 224.0575 159.3096 L S 222.3487 158.6931 m 224.1975 159.3096 L S 224.5973 158.0614 m 222.7485 157.445 L S 223.4549 157.6921 m 223.0438 158.9249 L S 223.5017 159.0666 m 223.9168 157.8215 L S U u 223.4677 161.4655 m 223.7997 160.4699 L S 223.6572 160.4443 m 223.9145 160.1256 L 222.0657 159.5091 L 222.1024 159.9039 L S 221.9508 159.8534 m 221.6222 160.8391 L S 221.7671 160.8765 m 221.5093 161.1776 L 223.3581 161.7941 L 223.3548 161.4169 L S 221.646 160.8005 m 223.4948 161.4169 L S 223.7784 160.517 m 221.9297 159.9006 L S 222.636 160.1477 m 222.3412 161.0322 L S 222.799 161.1739 m 223.098 160.2771 L S U u 214.3218 158.8458 m 214.6009 157.4569 L S 214.4564 157.4491 m 214.6724 157.101 L 212.7617 156.7171 L 212.8468 157.1045 L S 212.6902 157.0729 m 212.4132 158.4517 L S 212.5617 158.4709 m 212.3429 158.8015 L 214.2536 159.1854 L 214.2039 158.8115 L S 212.4321 158.4104 m 214.3428 158.7942 L S 214.5856 157.5063 m 212.675 157.1224 L S 213.4064 157.2807 m 213.1504 158.5547 L S 213.6223 158.6389 m 213.8808 157.352 L S U u 213.8843 161.0237 m 214.091 159.9947 L S 213.9465 159.9869 m 214.1625 159.6388 L 212.2518 159.255 L 212.3369 159.6423 L S 212.1803 159.6109 m 211.9757 160.6296 L S 212.1241 160.6488 m 211.9054 160.9794 L 213.816 161.3632 L 213.7664 160.9893 L S 211.9946 160.5882 m 213.9053 160.9721 L S 214.0758 160.0441 m 212.1651 159.6603 L S 212.8966 159.8185 m 212.7129 160.7326 L S 213.1848 160.8167 m 213.371 159.8899 L S U u 211.0269 175.3783 m 211.3059 173.9893 L S 211.1613 173.9815 m 211.3774 173.6334 L 209.4667 173.2496 L 209.5519 173.6369 L S 209.3952 173.6054 m 209.1182 174.9842 L S 209.2667 175.0033 m 209.0479 175.334 L 210.9586 175.7178 L 210.9089 175.3439 L S 209.1371 174.9428 m 211.0478 175.3267 L S 211.2906 174.0388 m 209.38 173.6548 L S 210.1114 173.8131 m 209.8555 175.0871 L S 210.3273 175.1713 m 210.5859 173.8845 L S U u 210.5893 177.5561 m 210.796 176.5272 L S 210.6515 176.5194 m 210.8675 176.1713 L 208.9568 175.7874 L 209.042 176.1747 L S 208.8853 176.1433 m 208.6806 177.162 L S 208.8292 177.1812 m 208.6104 177.5118 L 210.5211 177.8957 L 210.4713 177.5218 L S 208.6995 177.1207 m 210.6103 177.5046 L S 210.7808 176.5766 m 208.8701 176.1928 L S 209.6016 176.351 m 209.4179 177.265 L S 209.8898 177.3492 m 210.076 176.4224 L S U u 210.1037 180.1004 m 210.3827 178.7115 L S 210.2382 178.7037 m 210.4542 178.3556 L 208.5435 177.9718 L 208.6287 178.3591 L S 208.472 178.3277 m 208.195 179.7064 L S 208.3435 179.7256 m 208.1248 180.0561 L 210.0354 180.44 L 209.9857 180.0661 L S 208.214 179.665 m 210.1246 180.0489 L S 210.3674 178.7609 m 208.4568 178.3771 L S 209.1883 178.5353 m 208.9323 179.8093 L S 209.4041 179.8935 m 209.6627 178.6067 L S U u 219.0366 174.4279 m 219.4848 173.0839 L S 219.3422 173.0584 m 219.5996 172.7396 L 217.7508 172.1231 L 217.7875 172.518 L S 217.636 172.4675 m 217.1911 173.8015 L S 217.3361 173.8389 m 217.0783 174.14 L 218.927 174.7565 L 218.9238 174.3793 L S 217.215 173.7628 m 219.0638 174.3793 L S 219.4635 173.1311 m 217.6147 172.5147 L S 218.3211 172.7618 m 217.91 173.9946 L S 218.3679 174.1363 m 218.7831 172.8912 L S U u 218.3394 176.4509 m 218.6713 175.4552 L S 218.5289 175.4297 m 218.7861 175.1109 L 216.9374 174.4945 L 216.9741 174.8893 L S 216.8226 174.8388 m 216.4939 175.8245 L S 216.6389 175.8618 m 216.381 176.1629 L 218.2298 176.7794 L 218.2265 176.4023 L S 216.5178 175.7858 m 218.3665 176.4022 L S 218.6501 175.5024 m 216.8013 174.886 L S 217.5077 175.1331 m 217.2128 176.0176 L S 217.6707 176.1593 m 217.9697 175.2624 L S U u 217.5172 178.7963 m 217.9654 177.4523 L S 217.8229 177.4268 m 218.0802 177.108 L 216.2314 176.4915 L 216.2681 176.8864 L S 216.1166 176.8358 m 215.6717 178.1699 L S 215.8167 178.2072 m 215.5589 178.5084 L 217.4076 179.1248 L 217.4044 178.7476 L S 215.6956 178.1312 m 217.5444 178.7477 L S 217.9441 177.4995 m 216.0953 176.883 L S 216.8018 177.1302 m 216.3907 178.363 L S 216.8486 178.5047 m 217.2637 177.2596 L S U u 213.2471 190.8008 m 212.3659 189.6916 L S 212.2667 189.797 m 212.1401 189.4074 L 210.6142 190.6197 L 210.9651 190.8045 L S 210.84 190.9038 m 211.7147 192.0049 L S 211.8252 191.9039 m 211.9367 192.2843 L 213.4626 191.072 L 213.1448 190.8688 L S 211.6954 191.9638 m 213.2213 190.7515 L S 212.3938 189.7351 m 210.8679 190.9474 L S 211.4607 190.4906 m 212.269 191.508 L S 212.6377 191.2018 m 211.8213 190.1741 L S U u 214.7332 192.6844 m 214.0804 191.8626 L S 213.9812 191.968 m 213.8546 191.5784 L 212.3287 192.7907 L 212.6796 192.9755 L S 212.5545 193.0749 m 213.2008 193.8885 L S 213.3113 193.7874 m 213.4228 194.1678 L 214.9487 192.9555 L 214.6309 192.7523 L S 213.1815 193.8473 m 214.7074 192.6351 L S 214.1083 191.9062 m 212.5824 193.1184 L S 213.1752 192.6616 m 213.7551 193.3916 L S 214.1238 193.0853 m 213.5358 192.3452 L S U u 216.3179 194.6797 m 215.4367 193.5705 L S 215.3375 193.6759 m 215.2109 193.2863 L 213.685 194.4985 L 214.0359 194.6833 L S 213.9108 194.7828 m 214.7856 195.8838 L S 214.896 195.7828 m 215.0075 196.1632 L 216.5334 194.9509 L 216.2156 194.7477 L S 214.7662 195.8427 m 216.2921 194.6304 L S 215.4647 193.614 m 213.9387 194.8263 L S 214.5315 194.3694 m 215.3398 195.3869 L S 215.7086 195.0807 m 214.8921 194.0531 L S U u 218.0578 196.8246 m 217.1766 195.7153 L S 217.0774 195.8207 m 216.9508 195.4311 L 215.4249 196.6434 L 215.7758 196.8282 L S 215.6507 196.9276 m 216.5255 198.0287 L S 216.6359 197.9276 m 216.7474 198.308 L 218.2733 197.0958 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189.9418 L S U u 218.3334 193.5163 m 217.8092 192.2003 L S 217.95 192.1666 m 217.6749 191.863 L 219.4854 191.1419 L 219.4713 191.5383 L S 219.6197 191.4791 m 220.1401 192.7856 L S 219.9974 192.8311 m 220.2721 193.117 L 218.4616 193.8381 L 218.4433 193.4614 L S 220.114 192.7483 m 218.3035 193.4694 L S 217.8331 192.2461 m 219.6436 191.525 L S 218.9525 191.8122 m 219.4334 193.0194 L S 218.9843 193.187 m 218.4986 191.9677 L S U u 219.3292 196.0924 m 218.805 194.7763 L S 218.9457 194.7427 m 218.6706 194.4391 L 220.4812 193.718 L 220.467 194.1143 L S 220.6155 194.0552 m 221.1359 195.3616 L S 220.9932 195.4072 m 221.2678 195.6931 L 219.4574 196.4142 L 219.439 196.0375 L S 221.1098 195.3244 m 219.2993 196.0455 L S 218.8289 194.8222 m 220.6394 194.1011 L S 219.9483 194.3883 m 220.4291 195.5955 L S 219.9801 195.7631 m 219.4944 194.5438 L S U 235.899 225.9366 m 235.5922 226.1138 L 236.1237 227.0344 L 236.4306 226.8572 L 235.899 225.9366 L s 234.6791 223.657 m 234.2189 223.9227 L 235.1047 225.457 L 235.565 225.1913 L 234.6791 223.657 L s 233.6765 221.7222 m 233.0628 222.0765 L 233.7714 223.304 L 234.3851 222.9496 L 233.6765 221.7222 L s 246.4574 133.6832 m S 285.0794 200.5787 m S [0.25 0.75 ]0 d 319.044 149.178 m 305.1758 131.7842 L S 305.1758 131.7842 m 304.5757 131.2507 L S 333.103 172.8524 m 318.9773 149.0945 L S 319.6021 148.7337 m 333.103 172.8524 L S 310.615 126.5581 m 311.1278 127.2451 L S 311.1278 127.2451 m 319.6338 148.7764 L S 308.2139 127.4809 m S 332.9287 172.6614 m S []0 d 316.2041 146.0686 m 318.3521 144.8284 L 321.2858 151.3217 L 320.3588 151.8569 L 316.2041 146.0686 L s 269.4862 120.3991 m S [0.25 0.75 ]0 d 271.9665 124.6952 m 248.952 137.9826 L S 271.9665 124.6952 m 271.9665 124.6952 L 303.872 130.9966 L S 303.872 130.9966 m 304.5815 131.2954 L S u []0 d 301.8465 133.1932 m 302.4786 129.9656 L 302.9136 130.0437 L S 302.9136 130.0437 m 304.9343 130.5626 L S 304.9343 130.5626 m 306.3484 132.0946 L S 306.3293 132.0726 m 306.6373 132.4811 L 304.0821 134.5368 L S 304.1042 134.5003 m 301.8648 133.1609 L S 302.0319 131.902 m 301.5488 131.6131 L S 301.5488 131.6131 m 302.0951 129.1632 L 302.5023 129.0608 L S 302.4695 129.0703 m 305.2764 129.9297 L S 305.2764 129.9297 m 307.4037 132.022 L S 307.3967 131.9884 m 307.4964 132.3849 L 305.5868 134.0214 L S 305.5868 134.0214 m 305.1428 133.7628 L S U [0.25 0.75 ]0 d 246.4598 133.6754 m 277.1508 115.9559 L S 277.1508 115.9559 m 278.2237 115.5797 L 279.1954 115.6699 L S 279.1954 115.6699 m 310.0192 126.135 L S 309.9618 126.1143 m 310.615 126.5581 L S []0 d 248.9401 137.9714 m S u 269.8807 128.9111 m 269.3154 125.0547 L 271.8434 123.968 L S 271.8434 123.968 m 274.5742 124.2839 L 275.1394 128.1403 L S 269.6781 127.6221 m 268.9049 127.7512 L S 268.9049 127.7512 m 268.447 124.6274 L 271.763 123.1708 L S 271.763 123.1708 m 275.2835 123.6254 L 275.7176 126.5878 L S 275.7176 126.5878 m 274.9999 126.7147 L S 269.8812 128.8415 m 270.6135 128.4321 271.4855 128.1319 272.441 127.9918 c 273.3925 127.8524 274.3105 127.8889 275.1271 128.069 c S U u 307.5063 128.0364 m 308.8261 125.0238 L 309.2336 125.1948 L S 309.2336 125.1948 m 311.0928 126.1412 L S 311.0928 126.1412 m 312.1395 127.9443 L S 312.1255 127.9187 m 312.3372 128.3845 L 309.3957 129.8345 L S 309.4251 129.8037 m 307.5311 128.0087 L S 307.9684 126.8164 m 307.5599 126.4294 L S 307.5599 126.4294 m 308.6264 124.1572 L 309.0461 124.1459 L S 309.0121 124.148 m 311.5645 125.598 L S 311.5645 125.598 m 313.1852 128.1033 L S 313.1857 128.069 m 313.1967 128.4776 L 310.9765 129.6591 L S 310.9765 129.6591 m 310.5995 129.31 L S U u 275.8549 119.6531 m 275.582 115.7651 L 278.1847 114.8722 L S 278.1847 114.8722 m 280.8839 115.3931 L 281.1567 119.2811 L S 275.75 118.3526 m 274.9693 118.423 L S 274.9693 118.423 m 274.7483 115.2736 L 278.1646 114.0712 L S 278.1646 114.0712 m 281.6408 114.7899 L 281.8503 117.7766 L S 281.8503 117.7766 m 281.1251 117.849 L S 275.8606 119.5838 m 276.6217 119.2308 277.5139 118.9972 278.4772 118.9296 c 279.4366 118.8623 280.3491 118.9679 281.1498 119.2091 c S U u 282.9272 127.9849 m 283.3404 125.8995 L 293.0725 127.828 L 292.6592 129.9134 L 282.9272 127.9849 L s 284.3507 128.267 m 284.2746 128.6509 283.9017 128.9005 283.5178 128.8244 c 283.1339 128.7483 282.8843 128.3754 282.9604 127.9915 c S 285.7304 128.5404 m 285.6544 128.9243 285.2815 129.1739 284.8975 129.0978 c 284.5137 129.0217 284.2641 128.6488 284.3402 128.2649 c S 287.1227 128.8163 m 287.0466 129.2002 286.6737 129.4498 286.2898 129.3737 c 285.9059 129.2976 285.6563 128.9247 285.7324 128.5408 c S 288.5025 129.0897 m 288.4263 129.4736 288.0534 129.7232 287.6695 129.6471 c 287.2856 129.571 287.0361 129.1981 287.1121 128.8142 c S 289.8892 129.3645 m 289.8131 129.7484 289.4402 129.998 289.0563 129.9219 c 288.6724 129.8458 288.4228 129.4729 288.4989 129.089 c S 291.269 129.638 m 291.1929 130.0219 290.82 130.2714 290.4361 130.1953 c 290.0521 130.1193 289.8026 129.7464 289.8787 129.3624 c S 292.6592 129.9134 m 292.5832 130.2974 292.2102 130.5469 291.8263 130.4708 c 291.4425 130.3948 291.1929 130.0219 291.269 129.638 c S 284.7312 126.1807 m 284.8073 125.7967 284.5578 125.4239 284.1739 125.3478 c 283.7899 125.2717 283.417 125.5213 283.341 125.9052 c S 286.111 126.4541 m 286.1871 126.0702 285.9375 125.6973 285.5536 125.6212 c 285.1697 125.5451 284.7968 125.7947 284.7207 126.1786 c S 287.5032 126.73 m 287.5793 126.3461 287.3297 125.9732 286.9458 125.8971 c 286.5619 125.821 286.189 126.0705 286.1129 126.4545 c S 288.8829 127.0034 m 288.959 126.6195 288.7095 126.2466 288.3255 126.1705 c 287.9416 126.0944 287.5687 126.344 287.4927 126.7279 c S 290.2698 127.2782 m 290.3458 126.8943 290.0963 126.5214 289.7124 126.4454 c 289.3285 126.3692 288.9555 126.6188 288.8794 127.0027 c S 291.6495 127.5516 m 291.7255 127.1677 291.476 126.7948 291.0921 126.7187 c 290.7082 126.6427 290.3353 126.8922 290.2592 127.2761 c S 293.0398 127.8271 m 293.1158 127.4432 292.8663 127.0703 292.4823 126.9942 c 292.0985 126.9182 291.7255 127.1677 291.6495 127.5516 c S U u 287.1676 119.3331 m 287.8445 117.3178 L 297.2495 120.4766 L 296.5725 122.492 L 287.1676 119.3331 L s 288.5433 119.7952 m 288.4187 120.1662 288.0169 120.3659 287.6459 120.2413 c 287.2749 120.1167 287.0751 119.7149 287.1997 119.3439 c S 289.8767 120.243 m 289.752 120.614 289.3503 120.8138 288.9793 120.6892 c 288.6083 120.5645 288.4085 120.1628 288.5331 119.7918 c S 291.2221 120.6949 m 291.0975 121.0659 290.6957 121.2657 290.3247 121.1411 c 289.9537 121.0165 289.7539 120.6147 289.8785 120.2437 c S 292.5554 121.1428 m 292.4308 121.5138 292.029 121.7135 291.658 121.5889 c 291.2871 121.4643 291.0873 121.0625 291.2119 120.6915 c S 293.8956 121.5929 m 293.771 121.9639 293.3693 122.1636 292.9982 122.039 c 292.6272 121.9144 292.4275 121.5126 292.5521 121.1417 c S 295.229 122.0407 m 295.1043 122.4117 294.7026 122.6115 294.3316 122.4869 c 293.9606 122.3623 293.7608 121.9605 293.8854 121.5895 c S 296.5725 122.492 m 296.4479 122.863 296.0461 123.0628 295.6751 122.9381 c 295.3041 122.8135 295.1043 122.4117 295.229 122.0407 c S 289.1879 117.7748 m 289.3125 117.4038 289.1127 117.002 288.7417 116.8774 c 288.3707 116.7528 287.9689 116.9525 287.8443 117.3235 c S 290.5213 118.2226 m 290.6458 117.8517 290.4461 117.4499 290.0751 117.3253 c 289.7041 117.2006 289.3023 117.4004 289.1777 117.7714 c S 291.8666 118.6745 m 291.9913 118.3035 291.7915 117.9017 291.4205 117.7771 c 291.0495 117.6525 290.6477 117.8523 290.5231 118.2232 c S 293.2 119.1224 m 293.3246 118.7513 293.1249 118.3496 292.7539 118.225 c 292.3829 118.1004 291.9811 118.3001 291.8565 118.6711 c S 294.5402 119.5725 m 294.6648 119.2015 294.4651 118.7997 294.094 118.6751 c 293.723 118.5505 293.3213 118.7502 293.1966 119.1213 c S 295.8736 120.0204 m 295.9982 119.6493 295.7984 119.2475 295.4274 119.123 c 295.0564 118.9983 294.6546 119.1981 294.53 119.5691 c S 297.2171 120.4716 m 297.3417 120.1006 297.1419 119.6988 296.771 119.5742 c 296.4 119.4496 295.9982 119.6493 295.8736 120.0204 c S U u 253.3743 130.7875 m 252.1475 131.4958 L S 252.0939 131.3614 m 251.8331 131.6773 L 250.8587 129.9897 L 251.2529 129.9465 L S 251.1731 129.8081 m 252.3909 129.105 L S 252.4565 129.2395 m 252.6999 128.9266 L 253.6743 130.6143 L 253.3041 130.6867 L S 252.3577 129.1362 m 253.3321 130.8239 L S 252.1894 131.4656 m 251.215 129.7779 L S 251.5987 130.4204 m 252.7241 129.7707 L S 252.9547 130.1909 m 251.818 130.8471 L S U u 257.0946 128.6522 m 255.8678 129.3605 L S 255.8142 129.226 m 255.5534 129.542 L 254.579 127.8543 L 254.9732 127.8111 L S 254.8934 127.6728 m 256.1112 126.9696 L S 256.1769 127.1042 m 256.4202 126.7913 L 257.3946 128.479 L 257.0244 128.5514 L S 256.0781 127.0008 m 257.0525 128.6885 L S 255.9097 129.3302 m 254.9353 127.6425 L S 255.319 128.285 m 256.4444 127.6353 L S 256.675 128.0555 m 255.5383 128.7117 L S U u 260.7736 126.5191 m 259.5467 127.2274 L S 259.4932 127.093 m 259.2324 127.4089 L 258.2579 125.7212 L 258.6522 125.6781 L S 258.5723 125.5397 m 259.7902 124.8366 L S 259.8558 124.9711 m 260.0992 124.6582 L 261.0736 126.3459 L 260.7034 126.4183 L S 259.757 124.8677 m 260.7315 126.5555 L S 259.5887 127.1972 m 258.6143 125.5095 L S 258.998 126.152 m 260.1234 125.5023 L S 260.3539 125.9224 m 259.2173 126.5787 L S U u 264.481 124.3822 m 263.2541 125.0905 L S 263.2006 124.956 m 262.9398 125.272 L 261.9653 123.5843 L 262.3596 123.5411 L S 262.2797 123.4028 m 263.4976 122.6996 L S 263.5632 122.8342 m 263.8065 122.5213 L 264.7809 124.209 L 264.4108 124.2814 L S 263.4644 122.7308 m 264.4389 124.4185 L S 263.2961 125.0603 m 262.3217 123.3726 L S 262.7054 124.0151 m 263.8308 123.3653 L S 264.0613 123.7855 m 262.9247 124.4418 L S U u 268.2013 122.2468 m 266.9744 122.9552 L S 266.9209 122.8207 m 266.6601 123.1366 L 265.6857 121.4489 L 266.0799 121.4058 L S 266 121.2674 m 267.2178 120.5643 L S 267.2835 120.6988 m 267.5269 120.3859 L 268.5013 122.0736 L 268.1311 122.146 L S 267.1847 120.5954 m 268.1592 122.2832 L S 267.0164 122.9249 m 266.042 121.2372 L S 266.4257 121.8797 m 267.5511 121.2299 L S 267.7817 121.6501 m 266.645 122.3064 L S U u 271.5352 120.313 m 270.6263 120.8377 L S 270.5728 120.7032 m 270.312 121.0192 L 269.3376 119.3314 L 269.7318 119.2883 L S 269.6519 119.1499 m 270.5518 118.6304 L S 270.6174 118.765 m 270.8607 118.452 L 271.8352 120.1398 L 271.465 120.2122 L S 270.5186 118.6616 m 271.4931 120.3493 L S 270.6683 120.8075 m 269.6939 119.1197 L S 270.0776 119.7622 m 270.885 119.2961 L S 271.1155 119.7163 m 270.2969 120.1889 L S U u 263.8736 130.4972 m 262.6467 131.2056 L S 262.5931 131.0711 m 262.3324 131.3871 L 261.358 129.6993 L 261.7522 129.6562 L S 261.6723 129.5178 m 262.8902 128.8147 L S 262.9558 128.9492 m 263.1992 128.6363 L 264.1736 130.3241 L 263.8034 130.3965 L S 262.8571 128.8459 m 263.8315 130.5336 L S 262.6887 131.1754 m 261.7143 129.4876 L S 262.098 130.1301 m 263.2234 129.4804 L S 263.454 129.9006 m 262.3173 130.5568 L S U u 267.5526 128.3642 m 266.3257 129.0725 L S 266.2721 128.9381 m 266.0114 129.254 L 265.037 127.5663 L 265.4311 127.5231 L S 265.3513 127.3848 m 266.5691 126.6817 L S 266.6348 126.8162 m 266.8781 126.5033 L 267.8525 128.191 L 267.4823 128.2634 L S 266.536 126.7128 m 267.5104 128.4006 L S 266.3677 129.0423 m 265.3933 127.3545 L S 265.777 127.9971 m 266.9024 127.3473 L S 267.1329 127.7675 m 265.9963 128.4238 L S U u 253.7283 136.3246 m 252.5014 137.033 L S 252.4479 136.8985 m 252.187 137.2145 L 251.2126 135.5267 L 251.6069 135.4836 L S 251.527 135.3452 m 252.7449 134.6421 L S 252.8105 134.7767 m 253.0538 134.4637 L 254.0282 136.1515 L 253.6581 136.2238 L S 252.7117 134.6733 m 253.6861 136.361 L S 252.5434 137.0027 m 251.569 135.315 L S 251.9527 135.9575 m 253.0781 135.3078 L S 253.3086 135.728 m 252.172 136.3842 L S U u 279.836 127.2197 m 278.4481 126.9358 L S 278.4972 126.7997 m 278.0925 126.8631 L 278.483 124.9538 L 278.8066 125.183 L S 278.8386 125.0265 m 280.2163 125.3083 L S 280.1762 125.4525 m 280.5659 125.3797 L 280.1754 127.2891 L 279.8503 127.0977 L S 280.1709 125.3096 m 279.7804 127.2189 L S 278.4995 126.941 m 278.8901 125.0317 L S 278.7509 125.767 m 280.024 126.0274 L S 279.9178 126.4948 m 278.632 126.2318 L S U u 282.0124 127.6648 m 280.9842 127.4545 L S 281.0332 127.3183 m 280.6285 127.3818 L 281.0191 125.4724 L 281.3426 125.7017 L S 281.3746 125.5452 m 282.3926 125.7534 L S 282.3525 125.8976 m 282.7422 125.8249 L 282.3516 127.7342 L 282.0267 127.5428 L S 282.3472 125.7547 m 281.9567 127.664 L S 281.0356 127.4597 m 281.4261 125.5504 L S 281.287 126.2857 m 282.2004 126.4725 L S 282.0942 126.9399 m 281.168 126.7505 L S U u 284.3166 118.4344 m 282.9742 117.9816 L S 283.0397 117.8526 m 282.6302 117.8656 L 283.2532 116.019 L 283.546 116.2864 L S 283.5971 116.1349 m 284.9296 116.5845 L S 284.872 116.7227 m 285.2677 116.6985 L 284.6448 118.5451 L 284.3458 118.3151 L S 284.8843 116.5802 m 284.2614 118.4268 L S 283.0246 117.9931 m 283.6475 116.1465 L S 283.4188 116.8591 m 284.6501 117.2745 L S 284.4871 117.7252 m 283.2434 117.3056 L S U u 286.4214 119.1445 m 285.427 118.809 L S 285.4925 118.6799 m 285.083 118.693 L 285.706 116.8463 L 285.9988 117.1138 L S 286.0499 116.9624 m 287.0345 117.2945 L S 286.9768 117.4327 m 287.3725 117.4085 L 286.7496 119.2551 L 286.4507 119.0251 L S 286.9892 117.2902 m 286.3663 119.1369 L S 285.4774 118.8205 m 286.1003 116.9739 L S 285.8716 117.6865 m 286.755 117.9844 L S 286.592 118.4352 m 285.6962 118.133 L S U u 300.2816 123.8472 m 298.9392 123.3943 L S 299.0047 123.2653 m 298.5952 123.2783 L 299.2181 121.4317 L 299.511 121.6991 L S 299.5621 121.5477 m 300.8946 121.9972 L S 300.837 122.1353 m 301.2326 122.1112 L 300.6097 123.9579 L 300.3108 123.7278 L S 300.8493 121.9929 m 300.2265 123.8396 L S 298.9896 123.4058 m 299.6125 121.5592 L S 299.3838 122.2718 m 300.6151 122.6872 L S 300.4521 123.1379 m 299.2084 122.7184 L S U u 302.3864 124.5572 m 301.392 124.2217 L S 301.4575 124.0927 m 301.048 124.1057 L 301.6709 122.2591 L 301.9638 122.5264 L S 302.0149 122.3751 m 302.9995 122.7072 L S 302.9419 122.8454 m 303.3375 122.8212 L 302.7146 124.6679 L 302.4157 124.4378 L S 302.9542 122.7029 m 302.3313 124.5496 L S 301.4424 124.2332 m 302.0653 122.3866 L S 301.8366 123.0992 m 302.72 123.3972 L S 302.557 123.8479 m 301.6612 123.5457 L S U u 304.8327 125.4088 m 303.4903 124.9559 L S 303.5558 124.8269 m 303.1464 124.8399 L 303.7693 122.9933 L 304.0622 123.2607 L S 304.1132 123.1093 m 305.4457 123.5588 L S 305.3881 123.697 m 305.7838 123.6728 L 305.1609 125.5195 L 304.8619 125.2895 L S 305.4005 123.5545 m 304.7776 125.4012 L S 303.5407 124.9675 m 304.1636 123.1208 L S 303.9349 123.8334 m 305.1663 124.2488 L S 305.0032 124.6995 m 303.7595 124.2799 L S U u 295.4536 130.3086 m 294.0657 130.0247 L S 294.1148 129.8886 m 293.7101 129.952 L 294.1006 128.0427 L 294.4242 128.272 L S 294.4562 128.1154 m 295.8339 128.3972 L S 295.7938 128.5414 m 296.1835 128.4687 L 295.793 130.378 L 295.4679 130.1866 L S 295.7885 128.3985 m 295.398 130.3079 L S 294.1171 130.0299 m 294.5077 128.1206 L S 294.3685 128.856 m 295.6416 129.1164 L S 295.5354 129.5837 m 294.2496 129.3207 L S U u 297.5542 130.7163 m 296.5259 130.506 L S 296.5751 130.3698 m 296.1703 130.4332 L 296.5609 128.5239 L 296.8845 128.7532 L S 296.9165 128.5967 m 297.9345 128.8048 L S 297.8944 128.9491 m 298.2841 128.8763 L 297.8935 130.7857 L 297.5686 130.5943 L S 297.889 128.8062 m 297.4985 130.7155 L S 296.5775 130.5112 m 296.968 128.6018 L S 296.8288 129.3372 m 297.7422 129.524 L S 297.636 129.9914 m 296.7098 129.802 L S U u 299.9964 131.177 m 298.6085 130.8931 L S 298.6576 130.757 m 298.2529 130.8204 L 298.6434 128.911 L 298.967 129.1403 L S 298.999 128.9838 m 300.3767 129.2656 L S 300.3366 129.4098 m 300.7263 129.3371 L 300.3358 131.2464 L 300.0107 131.055 L S 300.3313 129.2669 m 299.9408 131.1762 L S 298.66 130.8983 m 299.0505 128.989 L S 298.9113 129.7244 m 300.1845 129.9848 L S 300.0783 130.4521 m 298.7924 130.1891 L S U u 312.5278 133.4813 m 312.0077 132.1635 L S 312.1486 132.1303 m 311.8745 131.8258 L 313.6873 131.1105 L 313.672 131.5068 L S 313.8206 131.4481 m 314.3368 132.7562 L S 314.194 132.8014 m 314.4677 133.0881 L 312.6549 133.8035 L 312.6378 133.4266 L S 314.3108 132.7189 m 312.498 133.4342 L S 312.0315 132.2095 m 313.8443 131.4941 L S 313.1523 131.7791 m 313.6293 132.9878 L S 313.1797 133.1541 m 312.6979 131.9331 L S U u 313.4159 135.7101 m 313.0307 134.7338 L S 313.1715 134.7006 m 312.8974 134.3962 L 314.7102 133.6808 L 314.6948 134.0771 L S 314.8435 134.0185 m 315.2248 134.9851 L S 315.0821 135.0301 m 315.3558 135.3169 L 313.543 136.0322 L 313.5259 135.6554 L S 315.1989 134.9477 m 313.3861 135.663 L S 313.0544 134.7798 m 314.8672 134.0644 L S 314.1752 134.3494 m 314.5174 135.2166 L S 314.0678 135.3828 m 313.7209 134.5035 L S U u 314.3515 138.0801 m 313.8316 136.7623 L S 313.9725 136.7292 m 313.6983 136.4247 L 315.5111 135.7094 L 315.4957 136.1056 L S 315.6443 136.047 m 316.1605 137.3551 L S 316.0178 137.4002 m 316.2915 137.687 L 314.4787 138.4023 L 314.4616 138.0255 L S 316.1346 137.3178 m 314.3218 138.0331 L S 313.8553 136.8083 m 315.6681 136.093 L S 314.976 136.3779 m 315.453 137.5867 L S 315.0035 137.7529 m 314.5217 136.532 L S U u 315.3391 140.6594 m 314.8191 139.3416 L S 314.9599 139.3084 m 314.6858 139.004 L 316.4986 138.2886 L 316.4833 138.6849 L S 316.6319 138.6263 m 317.1481 139.9344 L S 317.0053 139.9795 m 317.279 140.2662 L 315.4662 140.9816 L 315.4491 140.6048 L S 317.1221 139.897 m 315.3093 140.6124 L S 314.8428 139.3876 m 316.6556 138.6722 L S 315.9636 138.9571 m 316.4405 140.1659 L S 315.991 140.3321 m 315.5093 139.1112 L S U u 309.2779 135.3553 m 308.4003 134.2432 L S 308.3007 134.3483 m 308.1754 133.9582 L 306.6456 135.1656 L 306.9959 135.3515 L S 306.8705 135.4505 m 307.7417 136.5544 L S 307.8525 136.4537 m 307.9627 136.8345 L 309.4925 135.6271 L 309.1754 135.4229 L S 307.7225 136.5132 m 309.2523 135.3058 L S 308.428 134.2868 m 306.8983 135.4942 L S 307.4925 135.0392 m 308.2976 136.0593 L S 308.6673 135.7542 m 307.8541 134.7239 L S U u 310.758 137.2435 m 310.1078 136.4196 L S 310.0083 136.5247 m 309.8829 136.1347 L 308.3532 137.3421 L 308.7035 137.5281 L S 308.578 137.6271 m 309.2218 138.4427 L S 309.3326 138.342 m 309.4428 138.7227 L 310.9726 137.5154 L 310.6555 137.3112 L S 309.2025 138.4015 m 310.7323 137.1941 L S 310.1356 136.4633 m 308.6058 137.6707 L S 309.2001 137.2157 m 309.7776 137.9476 L S 310.1474 137.6425 m 309.5617 136.9005 L S U u 312.3363 139.2439 m 311.4587 138.1319 L S 311.3591 138.237 m 311.2338 137.847 L 309.704 139.0543 L 310.0543 139.2403 L S 309.9288 139.3392 m 310.8001 140.4431 L S 310.9108 140.3424 m 311.0211 140.7232 L 312.5509 139.5158 L 312.2338 139.3116 L S 310.7808 140.4019 m 312.3106 139.1945 L S 311.4865 138.1755 m 309.9567 139.3828 L S 310.5509 138.9279 m 311.356 139.948 L S 311.7256 139.643 m 310.9125 138.6127 L S U u 314.0694 141.3943 m 313.1917 140.2823 L S 313.0922 140.3874 m 312.9668 139.9974 L 311.4371 141.2047 L 311.7873 141.3907 L S 311.6619 141.4896 m 312.5331 142.5935 L S 312.6439 142.4928 m 312.7542 142.8735 L 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400.4375 356.4375 L S LB %AI5_EndLayer-- gsave annotatepage grestore showpage Adobe_Illustrator_AI5 /terminate get exec Adobe_pattern_AI5 /terminate get exec Adobe_typography_AI5 /terminate get exec Adobe_level2_AI5 /terminate get exec %%EndDocument @endspecial 42 x Fw(FIGURE)23 b(1.)37 b Fv(The)55 b(D)o(A\010NE)g(mac) o(hine)60 2553 y(complex.)936 1866 y Fj(T)l(ABLE)18 b(1.)p Fv(The)28 b(D)o(A\010NE)g(mac)o(hine)936 1916 y(parameters.)p 936 1930 748 2 v 936 1964 a Fu(E)967 1970 y Ft(beam)1047 1964 y Fv(\(MeV\))237 b(510)936 2014 y(energy)15 b(spread)g(\(MeV\))83 b(0.4)936 2064 y Fz(L)965 2070 y Ft(o)983 2064 y Fv(\(cm)1052 2049 y Fy(\000)p Fs(2)1097 2064 y Fv(s)1113 2049 y Fy(\000)p Fs(1)1158 2064 y Fv(\))229 b(10)1445 2049 y Fs(32)1491 2064 y Fz(!)11 b Fv(10)1586 2049 y Fs(33)936 2114 y Fu(\033)960 2120 y Ft(x)981 2114 y Fv(\(cm\))337 b(2.1)p Fz(\002)p Fv(10)1531 2099 y Fy(\000)p Fs(1)936 2164 y Fu(\033)960 2170 y Ft(y)980 2164 y Fv(\(cm\))h(2.1)p Fz(\002)p Fv(10)1531 2149 y 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b(to)d(the)i(deca)o(y)f(probabilit)o(y)h(is)g(suppressed)h(b)o(y)e(the) h(factor)e(\()p Fu(m)1296 2575 y Ft(e)1315 2569 y Fu(=)n(M)1374 2575 y Ft(K)1406 2569 y Fv(\))1422 2554 y Fs(2)1452 2569 y Fz(')f Fv(10)1538 2554 y Fy(\000)p Fs(6)1582 2569 y Fv(.)p eop %%Page: 4 4 4 3 bop 86 66 a Fw(T)l(ABLE)14 b(3.)21 b Fu(\025)341 72 y Fs(+)p Ft(;o)409 66 y Fv(determined)16 b(with)e(the)h(Dalitz)g (plot)f(analysis)h(of)f(the)g Fu(K)1311 72 y Ft(\026)p Fs(3)1364 66 y Fv(and)g Fu(K)1480 72 y Ft(e)p Fs(3)1528 66 y Fv(data.)p 86 89 1593 3 v 85 175 2 53 v 244 175 V 353 158 a Fu(K)391 143 y Ft(o)388 168 y(\026)p Fs(3)p 534 175 V 738 158 a Fu(K)776 140 y Fy(\006)773 169 y Ft(\026)p Fs(3)p 1015 175 V 1147 158 a Fu(K)1185 143 y Ft(o)1182 168 y(e)p Fs(3)p 1346 175 V 1478 158 a Fu(K)1516 140 y Fy(\006)1513 169 y Ft(e)p Fs(3)p 1677 175 V 86 176 1593 2 v 85 226 2 50 v 110 211 a Fu(\025)134 217 y Fs(+)176 211 y Fv([6])p 244 226 V 49 w(0)p Fu(:)p Fv(034)7 b Fz(\006)j Fv(0)p Fu(:)p Fv(005)p 534 226 V 144 w(0)p 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Fp(deca)o(ys)e(agree,)i(are)f(fairly)h(consisten)o(t)f(with)h (the)f(results)g(from)g(the)g(analysis)i(of)e(the)60 1002 y Fo(K)101 1009 y Fi(e)p Fl(3)157 1002 y Fp(data,)g(and)f(agree)g (with)g(the)g(c)o(hiral)g(theory)g(\()p Fo(\037)1061 1009 y Fi(P)5 b(T)1115 1002 y Fp(\))20 b(prediction.)32 b(The)20 b(situation)60 1060 y(is)i(completely)g(di\013eren)o(t)f(for)h (the)f Fo(\025)759 1067 y Fi(o)800 1060 y Fp(parameter;)j(the)d(exp)q (erimen)o(tal)g(results)i(giv)o(es)60 1118 y(di\013eren)o(t)11 b(indications)j(that)e(fa)o(v)o(or)f(di\013eren)o(t)g(theoretical)h (predictions.)21 b(No)o(w)o(ada)o(ys,)12 b(the)60 1176 y Fo(\037)91 1183 y Fi(P)5 b(T)163 1176 y Fp(predictions)19 b(for)e Fo(\025)517 1183 y Fi(o)554 1176 y Fp(are)h(generally)g (accepted)f(as)h(b)q(eing)h(correct,)d(ho)o(w)o(ev)o(er)g(new,)60 1235 y(precise)g(measuremen)o(ts)f(will)k(help)d(to)h(determine)e(this) j(still)g(unkno)o(wn)e(parameter.)109 1292 y(The)d(n)o(um)o(b)q(er)f (of)h(collected)25 b(K)679 1299 y Fl(L)716 1292 y Fn(!)p Fo(\031)796 1273 y Fk(\006)825 1292 y Fo(\026)854 1273 y Fk(\007)884 1292 y Fo(\027)908 1299 y Fi(\026)957 1292 y Fp(ev)o(en)o(ts)11 b(used)i(to)g(calculate)h(the)e(a)o(v)o(erage)60 1348 y(v)m(alue)17 b(of)g(the)f Fo(\025)354 1355 y Fi(o)390 1348 y Fp(parameter)h(sho)o(wn)g(in)g(T)l(able)g(3)g(is)g Fn(')d Fp(4)p Fo(:)e Fn(\002)f Fp(10)1254 1330 y Fl(6)1291 1348 y Fp([6].)21 b(The)16 b(increase)h(in)60 1404 y(statistic)h (obtainable)g(in)f(the)f(\014rst)h(y)o(ear)e(of)i(running)g(at)33 b(D)o(A\010NE)f(is)17 b Fn(')d(\002)p Fp(14:)60 1508 y Fe(N)5 b FC(\()p Fe(K)162 1489 y Fi(o)159 1519 y(\026)p Fl(3)199 1508 y FC(\))12 b(=)h(5)d Fb(\002)g FC(10)401 1489 y Fl(9)277 1529 y Ff(|)p 296 1529 35 5 v 35 w({z)p 369 1529 V 35 w(})322 1572 y Fi(N)t(\036)428 1508 y Fb(\002)84 b Fe(:)p FC(334)547 1526 y Ff(|)p 566 1526 4 5 v 4 w({z)p 608 1526 V 4 w(})471 1570 y Fi(B)r(r)q Fl(\()p Fi(\036)p Fk(!)p Fi(K)617 1576 y Fc(S)638 1570 y Fi(K)668 1576 y Fc(L)691 1570 y Fl(\))712 1508 y Fb(\002)48 b Fe(:)p FC(27)787 1526 y Ff(|{z})755 1570 y Fi(B)r(r)q Fl(\()p Fi(K)847 1559 y Fc(o)845 1581 y(\026)p Fd(3)880 1570 y Fl(\))901 1508 y Fb(\002)8 b FC(\()p Fe(e)983 1489 y Fk(\000)p Fl(40)p Fi(=)p Fl(350)1128 1508 y Fb(\000)j Fe(e)1195 1489 y Fk(\000)p Fl(170)p Fi(=)p Fl(350)1348 1508 y FC(\))944 1537 y Ff(|)p 963 1537 174 5 v 174 w({z)p 1175 1537 V 174 w(})1120 1574 y Fi(a)1139 1580 y Fc(F)t(V)1373 1508 y Fb(\002)17 b Fe(:)p FC(44)1416 1526 y Ff(|{z})1433 1563 y Fi(\017)1447 1569 y Fc(V)1504 1508 y Fb(')c FC(5)p Fe(:)p FC(6)p Fb(\002)p FC(10)1692 1489 y Fl(7)73 1683 y Fp(where)f Fo(a)236 1690 y Fi(F)5 b(V)306 1683 y Fp(is)13 b(the)26 b(K)483 1690 y Fl(L)519 1683 y Fp(acceptance,)12 b(and)i Fo(\017)888 1690 y Fi(V)931 1683 y Fp(is)f(the)f(0)1080 1665 y Fi(th)1116 1683 y Fp(-order)h(v)o(ertex)e(reconstruction)60 1741 y(e\016ciency)l(.)109 1798 y(The)g(\014rst)h(step)g(to)f (reconstruct)h(one)f Fo(K)833 1780 y Fi(o)829 1810 y(\026)p Fl(3)882 1798 y Fp(ev)o(en)o(t)f(is)j(the)e(measuremen)o(t)f(of)i(the)f Fo(\031)r(\026)h Fp(v)o(er-)60 1854 y(tex)h(co)q(ordinates)i(from)e (whic)o(h)h(the)26 b(K)777 1861 y Fl(L)815 1854 y Fp(direction)14 b(can)g(b)q(e)f(determined)g(\(the)g(exp)q(ected)60 1911 y(resolution)19 b(on)e(the)34 b(K)494 1918 y Fl(L)535 1911 y Fp(momen)o(tum)16 b(is)i Fo(\033)r Fp(\()p Fo(P)922 1918 y Fi(K)956 1911 y Fp(\))d Fn(')g Fp(3)i(MeV\).)e(Then,)i(the)g (momen)o(tum)60 1967 y(and)f(the)f(energy)g(of)h(the)f Fo(\031)r(\026)g Fp(pair)h(in)g(the)g(k)m(aon)g(rest)f(frame)g(can)h(b) q(e)f(ev)m(aluated.)22 b(With-)60 2024 y(out)d(an)o(y)g(particle)h (iden)o(ti\014cation)g(applied)g(there)f(are)f(t)o(w)o(o)h(p)q(ossible) i(pairs)f(of)f(energy)60 2091 y(v)m(alues)14 b FC(\()p Fe(E)254 2098 y Fi(\031)q Fl(1)307 2091 y FC(=)355 2041 y Ff(q)p 396 2041 162 2 v 396 2091 a Fe(p)419 2075 y Fl(2)419 2103 y(1)449 2091 y FC(+)c Fe(m)534 2078 y Fl(2)534 2102 y Fi(\031)569 2091 y FC(;)e Fe(E)624 2098 y Fi(\026)p Fl(1)677 2091 y FC(=)725 2044 y Ff(q)p 766 2044 V 766 2091 a Fe(p)789 2075 y Fl(2)789 2103 y(2)819 2091 y FC(+)i Fe(m)904 2078 y Fl(2)904 2102 y Fi(\026)928 2091 y FC(;)37 b Fe(E)1012 2098 y Fi(\031)q Fl(2)1065 2091 y FC(=)1113 2041 y Ff(q)p 1155 2041 V 50 x Fe(p)1178 2075 y Fl(2)1178 2103 y(2)1207 2091 y FC(+)11 b Fe(m)1293 2078 y Fl(2)1293 2102 y Fi(\031)1328 2091 y FC(;)d Fe(E)1383 2098 y Fi(\026)p Fl(2)1435 2091 y FC(=)1483 2044 y Ff(q)p 1525 2044 V 47 x Fe(p)1548 2075 y Fl(2)1548 2103 y(1)1577 2091 y FC(+)j Fe(m)1663 2078 y Fl(2)1663 2102 y Fi(\026)1686 2091 y FC(\))60 2158 y Fp(and)18 b(the)f(probabilit)o(y)j(densit)o(y)d (function)i Fo(f)5 b Fp(,)18 b(that)f(is,)i(the)e(Dalitz)i(function)f Fo(\032)p Fp(\()p Fo(E)1590 2165 y Fi(\031)1614 2158 y Fo(;)8 b(E)1672 2165 y Fi(l)1685 2158 y Fp(\))60 2215 y(normalised)18 b(to)e(the)g(whole)i(space)e(phase,)g(b)q(ecomes)222 2336 y Fe(f)244 2343 y Fi(sim)306 2336 y FC(\()p Fe(E)358 2343 y Fi(\031)381 2336 y Fe(;)8 b(E)436 2343 y Fi(\026)458 2336 y FC(;)g Fe(\025)506 2343 y Fl(+)534 2336 y Fe(;)g(\025)582 2343 y Fl(0)601 2336 y FC(\))k(=)684 2305 y(1)p 684 2325 23 2 v 684 2367 a(2)712 2336 y([)p Fe(f)5 b FC(\()p Fe(E)804 2343 y Fi(\031)q Fl(1)844 2336 y Fe(;)j(E)899 2343 y Fi(\026)p Fl(1)938 2336 y FC(;)g Fe(\025)986 2343 y Fl(+)1015 2336 y Fe(;)g(\025)1063 2343 y Fl(0)1081 2336 y FC(\))i(+)g Fe(f)5 b FC(\()p Fe(E)1233 2343 y Fi(\031)q Fl(2)1274 2336 y Fe(;)j(E)1329 2343 y Fi(\026)p Fl(2)1369 2336 y FC(;)g Fe(\025)1417 2343 y Fl(+)1445 2336 y Fe(;)g(\025)1493 2343 y Fl(0)1511 2336 y FC(\)])84 2453 y Fp(T)l(o)24 b(ha)o(v)o(e)f(a)h(c)o(hance)f(that)h Fo(f)634 2460 y Fi(sim)719 2453 y Fp(will)i(describ)q(e)e(correctly)f(the)g(Dalitz)j (plot)e(distri-)60 2511 y(bution,)29 b(the)d(measured)g(n)o(um)o(b)q (er)f(of)h Fo(K)858 2493 y Fi(o)854 2523 y(\026)p Fl(3)922 2511 y Fp(deca)o(ys)f(in)i(eac)o(h)e(bin)i(of)f(the)g(\()p Fo(E)1580 2518 y Fi(\031)1604 2511 y Fo(;)8 b(E)1662 2518 y Fi(\026)1685 2511 y Fp(\))60 2569 y(plane)27 b(has)g(to)f(b)q(e) g(w)o(eigh)o(ted)g(with)h Fo(\017)796 2576 y Fi(V)826 2569 y Fp(.)50 b(This)28 b(will)f(b)q(e)g(con)o(trolled)g(at)f(KLOE)g (at)p eop %%Page: 5 5 5 4 bop 60 71 a Fw(T)l(ABLE)15 b(5.)21 b Fv(Predicted)16 b Fu(\033)q Fv(\()p Fu(\025)544 77 y Ft(o)563 71 y Fv(\))e(from)f Fu(K)729 56 y Ft(o)726 81 y(\026)p Fs(3)765 71 y Fv(.)p 60 98 499 3 v 59 181 2 50 v 358 181 V 550 166 a Fu(\033)q Fv(\()p Fu(\025)615 172 y Fs(0)634 166 y Fv(\))p 841 181 V 60 182 782 3 v 59 244 2 54 v 150 229 a(KLOE)p 358 244 V 115 w(0)p Fu(:)p Fv(96)p Fu(=)479 193 y Fz(p)p 513 193 59 2 v 513 229 a Fu(N)5 b Fv(1)11 b(=)h(1)p Fu(:)p Fv(2)c Fz(\002)h Fv(10)772 214 y Fy(\000)p Fs(4)p 841 244 2 54 v 59 297 V 358 297 V 383 282 a Fv(0)p Fu(:)p Fv(96)p Fu(=)479 247 y Fz(p)p 513 247 59 2 v 513 282 a Fu(N)c Fv(2)11 b(=)h(6)p Fu(:)p Fv(4)c Fz(\002)h Fv(10)772 267 y Fy(\000)p Fs(5)p 841 297 2 54 v 59 347 2 50 v 85 332 a Fv(Donaldson)14 b([8])p 358 347 V 180 w(4)p Fu(:)9 b Fz(\002)g Fv(10)640 317 y Fy(\000)p Fs(3)p 841 347 V 60 346 499 3 v 936 73 a Fw(T)l(ABLE)15 b(6.)21 b Fv(Predicted)16 b Fu(\033)q Fv(\()p Fu(\025)1420 79 y Ft(o)1439 73 y Fv(\))e(from)f Fu(K)1605 55 y Fy(\006)1602 84 y Ft(\026)p Fs(3)1641 73 y Fv(.)p 936 101 719 3 v 935 184 2 50 v 1171 184 V 1363 169 a Fu(\033)q Fv(\()p Fu(\025)1428 175 y Fs(0)1447 169 y Fv(\))p 1654 184 V 936 185 719 3 v 935 246 2 54 v 995 231 a(KLOE)p 1171 246 V 84 w(0)p Fu(:)p Fv(73)p Fu(=)1293 196 y Fz(p)p 1326 196 59 2 v 1326 231 a Fu(N)5 b Fv(1)11 b(=)h(1)p Fu(:)p Fv(5)c Fz(\002)i Fv(10)1586 216 y Fy(\000)p Fs(4)p 1654 246 2 54 v 935 300 V 1171 300 V 1197 285 a Fv(0)p Fu(:)p Fv(73)p Fu(=)1293 250 y Fz(p)p 1326 250 59 2 v 1326 285 a Fu(N)5 b Fv(2)11 b(=)h(7)p Fu(:)p Fv(3)c Fz(\002)i Fv(10)1586 270 y Fy(\000)p Fs(5)p 1654 300 2 54 v 935 349 2 50 v 961 334 a Fv(Merlan)15 b([9])p 1171 349 V 170 w(1)p Fu(:)p Fv(5)8 b Fz(\002)i Fv(10)1464 319 y Fy(\000)p Fs(2)p 1654 349 V 936 348 719 3 v 60 490 a Fp(the)27 b(lev)o(el)g(of)h(\001)p Fo(\017=\017)k Fn(')g Fp(10)600 472 y Fk(\000)p Fl(3)667 490 y Fn(\004)17 b Fp(10)772 472 y Fk(\000)p Fl(4)874 490 y Fp(using,)31 b(for)d(example,)h(the)e(v)o(ery)f(copious)60 548 y(K)98 555 y Fl(L)147 548 y Fp(\(K)204 555 y Fl(S)251 548 y Fp(\))p Fn(!)e Fo(\031)374 530 y Fl(+)403 548 y Fo(\031)433 530 y Fk(\000)462 548 y Fo(\031)490 555 y Fi(o)534 548 y Fp(\()p Fo(\031)583 530 y Fl(+)612 548 y Fo(\031)642 530 y Fk(\000)671 548 y Fp(\))50 b(ev)o(en)o(ts)24 b(\()p Fn(')k Fp(9)p Fo(:)p Fp(5)18 b Fn(\002)f Fp(10)1167 530 y Fl(7)1212 548 y Fp(in)26 b(1)f(y)o(ear)g(of)g(running\).)60 606 y(Then,)32 b(there)d(will)i(b)q(e)e(some)h(con)o(tamination)h(due)e (to)h(the)58 b(K)1351 613 y Fl(L)1404 606 y Fn(!)p Fo(\031)1484 588 y Fl(+)1513 606 y Fo(\031)1543 588 y Fk(\000)1572 606 y Fp(ev)o(en)o(ts)60 664 y(\()p Fo(B)s(r)q Fp(\()p Fo(K)202 671 y Fi(\026)p Fl(3)243 664 y Fp(\))p Fo(=B)s(r)q Fp(\(K)406 671 y Fl(L)448 664 y Fn(!)p Fo(\031)528 646 y Fl(+)557 664 y Fo(\031)587 646 y Fk(\000)616 664 y Fp(\))17 b Fn(')f Fp(133\))i(that)g(will)h(b)q(e)f(easily)g(remo)o(v)o (ed)e(through)j(kine-)60 722 y(matic)d(cuts.)60 781 y(The)h(\\a)i (priori")g(error)f(estimates)f(on)36 b Fo(\025)837 788 y Fi(o)874 781 y Fp(ha)o(v)o(e)17 b(b)q(een)g(calculated)h(and)h(are)e (sho)o(wn)h(in)60 839 y(T)l(able)i(5)f(for)g(t)o(w)o(o)f(samples)i(of)f Fo(K)699 821 y Fi(o)695 851 y(\026)p Fl(3)755 839 y Fp(ev)o(en)o(ts;)f (the)h(\014rst)g(sample)g(\()p Fo(N)1333 846 y Fl(1)1353 839 y Fp(\))g(corresp)q(onds)g(to)60 897 y(the)36 b(D)o(A\010NE)f (initial)20 b(luminosit)o(y)l(,)g(while)f(the)e(second)h(one)g(\()p Fo(N)1292 904 y Fl(2)1312 897 y Fp(\))g(corresp)q(onds)h(to)f(a)60 955 y(later)f(luminosit)o(y)h(of)e(5)c Fn(\002)e Fp(10)601 937 y Fl(32)639 955 y Fp(cm)702 937 y Fk(\000)p Fl(2)749 955 y Fp(s)768 937 y Fk(\000)p Fl(1)815 955 y Fp(.)109 1012 y(The)23 b(n)o(um)o(b)q(er)g(of)h(collected)f Fo(K)716 994 y Fk(\006)772 1012 y Fn(!)j Fo(\031)878 994 y Fi(o)897 1012 y Fo(\026)926 994 y Fk(\006)955 1012 y Fo(\027)979 1019 y Fi(\026)1026 1012 y Fp(ev)o(en)o(ts)c(used)i(to)g(ev)m(aluate)g (the)f Fo(\025)1684 1019 y Fi(o)60 1068 y Fp(a)o(v)m(arage)12 b(v)m(alue)g(sho)o(wn)h(in)f(T)l(able)g(3)g(is)g Fn(')i Fp(10)858 1050 y Fl(5)889 1068 y Fp([6].)20 b(The)11 b(increase)h(in)g(statistic)h(obtainable)60 1125 y(in)k(the)f(\014rst)g (y)o(ear)g(of)h(running)g(at)33 b(D)o(A\010NE)f(is)17 b(a)g(factor)f(of)h Fn(')c Fp(250:)215 1228 y Fe(N)5 b FC(\()p Fe(K)317 1209 y Fl(+)314 1240 y Fi(\026)p Fl(3)354 1228 y FC(\))12 b(=)h(5)d Fb(\002)g FC(10)556 1209 y Fl(9)432 1249 y Ff(|)p 451 1249 35 5 v 35 w({z)p 524 1249 V 35 w(})477 1291 y Fi(N)t(\036)583 1228 y Fb(\002)90 b Fe(:)p FC(495)708 1245 y Ff(|)p 727 1245 4 5 v 4 w({z)p 769 1245 V 4 w(})626 1290 y Fi(B)r(r)q Fl(\()p Fi(\036)p Fk(!)p Fi(K)774 1280 y Fd(+)798 1290 y Fi(K)830 1280 y Fh(\000)857 1290 y Fl(\))878 1228 y Fb(\002)37 b Fe(:)p FC(032)950 1245 y Ff(|)p 969 1245 V 4 w({z)p 1011 1245 V 4 w(})921 1295 y Fi(B)r(r)q Fl(\()p Fi(K)1013 1280 y Fd(+)1011 1307 y Fc(\026)p Fd(3)1045 1295 y Fl(\))1067 1228 y Fb(\002)16 b Fe(:)p FC(71)1110 1245 y Ff(|{z})1121 1283 y Fi(\017)1135 1289 y Fc(\031)1154 1282 y(o)1192 1228 y Fb(\002)g Fe(:)p FC(44)1235 1245 y Ff(|{z})1252 1283 y Fi(\017)1266 1289 y Fc(V)1322 1228 y Fb(')d FC(2)p Fe(:)p FC(5)c Fb(\002)i FC(10)1530 1209 y Fl(7)77 1401 y Fp(The)17 b(steps)g(to)g(reconstruct)g(one)g(c)o(harged)f Fo(K)928 1408 y Fi(\026)p Fl(3)987 1401 y Fp(ev)o(en)o(t)f(are)i(the)f (measuremen)o(t)g(of)h(the)60 1459 y Fo(K)t(\026)d Fp(v)o(ertex)e(co)q (ordinates,)k(and)e(of)g(the)g(energies)g(and)g(apices)h(of)f(the)f (photons)i(from)f(the)60 1517 y Fo(\031)90 1499 y Fi(o)109 1517 y Fp(.)21 b(The)c(main)g(bac)o(kground)g(is)g(due)f(to)h Fo(K)876 1499 y Fk(\006)905 1517 y Fn(!)p Fo(\031)985 1499 y Fk(\006)1014 1517 y Fo(\031)1044 1499 y Fi(o)1063 1517 y Fp(:)k Fo(B)s(r)q Fp(\()p Fo(K)1225 1499 y Fk(\006)1269 1517 y Fn(!)14 b Fo(\031)1363 1499 y Fk(\006)1392 1517 y Fo(\031)1422 1499 y Fi(o)1440 1517 y Fp(\))p Fo(=B)s(r)q Fp(\()p Fo(K)1610 1499 y Fk(\006)1654 1517 y Fn(!)60 1575 y Fo(\031)90 1557 y Fi(o)109 1575 y Fo(\026)138 1557 y Fk(\006)167 1575 y Fo(\027)s Fp(\))20 b Fn(')g Fp(6)p Fo(:)p Fp(7.)32 b(T)l(o)20 b(iden)o(tify)g(and)g(to)g(reject)f (this)h(bac)o(kground,)h(some)f(constrained)60 1633 y(kinematic)i (\014t)f(tec)o(hniques)g(will)i(b)q(e)f(applied,)i(and)e(taking)g(adv)m (an)o(tage)h(of)f(the)f(go)q(o)q(d)60 1691 y(timing)c(p)q(erformance)e (of)h(the)f(KLOE)h(EmC,)f(the)h Fo(\031)r(\026)f Fp(discrimination)j (can)e(b)q(e)g(accom-)60 1750 y(plished)e(using)f(TOF)f(measuremen)o (ts.)19 b(The)13 b(T)l(able)g(6)f(sho)o(ws)h(the)f(ev)m(aluated)i (accuracies)60 1808 y(on)k(the)f Fo(\025)242 1815 y Fi(o)280 1808 y Fp(parameter)g(for)h(t)o(w)o(o)f(samples)h(of)g Fo(K)968 1787 y Fk(\006)964 1819 y Fi(\026)p Fl(3)1023 1808 y Fp(ev)o(en)o(ts)f(corresp)q(onding)i(to)f(the)f(ini-)60 1866 y(tial)h(\()p Fo(N)205 1873 y Fl(1)225 1866 y Fp(\))e(and)h(to)g (a)f(later)h(\()p Fo(N)627 1873 y Fl(2)647 1866 y Fp(\))33 b(D)o(A\010NE)f(luminosit)o(y)l(.)23 b(The)16 b(\\a)h(priori")i(ev)m (aluation)60 1924 y(of)k Fo(\033)r Fp(\()p Fo(\025)199 1931 y Fi(o)218 1924 y Fp(\))f(in)h(the)f Fo(K)457 1903 y Fk(\006)453 1935 y Fi(\026)p Fl(3)517 1924 y Fp(case)g(considers)h(a) g(p)q(erfect)e(subtraction)j(of)f(the)f Fo(K)1517 1906 y Fk(\006)1546 1924 y Fn(!)p Fo(\031)1626 1906 y Fk(\006)1655 1924 y Fo(\031)1685 1906 y Fi(o)60 1982 y Fp(bac)o(kground.)678 2137 y Fr(K)728 2146 y Fu(l)q Fv(4)808 2137 y Fq(DECA)-6 b(YS)109 2245 y Fp(The)16 b Fo(K)250 2252 y Fi(l)p Fl(4)297 2245 y Fp(deca)o(ys)g(ha)o(v)o(e)g(a)g(partial)i(rate)f(deca)o(y)e(of)i (the)f(form)211 2348 y Fe(d)235 2330 y Fl(5)254 2348 y FC(\000)d(=)g Fe(G)379 2330 y Fl(2)379 2360 y Fi(F)408 2348 y Fb(j)p Fe(V)448 2355 y Fi(us)486 2348 y Fb(j)499 2330 y Fl(2)519 2348 y Fe(N)5 b FC(\()p Fe(s)600 2355 y Fi(\031)623 2348 y Fe(;)j(s)665 2355 y Fi(l)677 2348 y FC(\))p Fe(J)720 2355 y Fl(5)740 2348 y FC(\()p Fe(s)779 2355 y Fi(\031)802 2348 y Fe(;)g(s)844 2355 y Fi(l)857 2348 y Fe(;)g(\022)899 2355 y Fi(\031)922 2348 y Fe(;)g(\022)964 2355 y Fi(l)977 2348 y Fe(;)g(\036)p FC(\))p Fe(ds)1088 2355 y Fi(\031)1110 2348 y Fe(ds)1155 2355 y Fi(l)1168 2348 y Fe(d)p FC(\(cos)f Fe(\022)1299 2355 y Fi(\031)1323 2348 y FC(\))p Fe(d)p FC(\(cos)f Fe(\022)1471 2355 y Fi(l)1484 2348 y FC(\))p Fe(d\036)85 2453 y Fp(where)25 b Fo(s)258 2460 y Fi(\031)281 2453 y Fp(,)i Fo(s)345 2460 y Fi(l)358 2453 y Fp(,)g Fo(\022)422 2460 y Fi(\031)445 2453 y Fp(,)g Fo(\022)509 2460 y Fi(l)546 2453 y Fp(and)f Fo(\036)f Fp(are)g(a)g(set)g(of)h(kinematic)f(v)m(ariables)i(necessary) d(to)60 2511 y(describ)q(e)i(the)f Fo(K)392 2518 y Fi(l)p Fl(4)424 2511 y Fp(,)i(de\014ned)f(in)g(ref.)f([5].)49 b(The)25 b(quan)o(tit)o(y)h Fo(J)1260 2518 y Fl(5)1305 2511 y Fp(can)g(b)q(e)g(written)g(as)60 2569 y(an)g(expansion)h(of)g (simple)f(functions)h(of)f Fo(\036)g Fp(and)g Fo(\022)1067 2576 y Fi(l)1106 2569 y Fp(m)o(ultiplying)h(nine)g(in)o(tensities)p eop %%Page: 6 6 6 5 bop 159 71 a Fw(T)l(ABLE)14 b(7.)21 b Fu(K)425 77 y Ft(l)p Fs(4)468 71 y Fv(statistic)c(in)d(1)g(y)o(ear)g(of)f(running)i (at)e Fz(L)1080 77 y Ft(o)1110 71 y Fv(=)f(5)d Fz(\002)g Fv(10)1267 56 y Fs(32)1316 71 y Fv(cm)1369 56 y Fy(\000)p Fs(2)1414 71 y Fv(s)1430 56 y Fy(\000)p Fs(1)1474 71 y Fv(.)p 159 90 1447 3 v 158 173 2 50 v 306 158 a(c)o(hannel)p 591 173 V 243 w Fu(B)r(r)p 830 173 V 119 w Fv(#)14 b(ev)o(en)o (ts\(PDG\))p 1166 173 V 57 w(D)o(A\010NE)p 1379 173 V 95 w(impr.)p 1605 173 V 159 175 1447 2 v 158 225 2 50 v 188 210 a(1\))g Fu(K)277 195 y Fy(\006)317 210 y Fz(!)d Fu(\031)395 195 y Fs(+)423 210 y Fu(\031)448 195 y Fy(\000)476 210 y Fu(e)495 195 y Fy(\006)523 210 y Fu(\027)544 216 y Ft(e)p 591 225 V 616 210 a Fv(3)p Fu(:)p Fv(9)e Fz(\002)g Fv(10)762 195 y Fy(\000)p Fs(5)p 830 225 V 933 210 a Fv(3)g Fz(\002)g Fv(10)1046 195 y Fs(4)p 1166 225 V 1207 210 a Fv(3)g Fz(\002)h Fv(10)1321 195 y Fs(5)p 1379 225 V 1472 210 a Fv(10)p 1605 225 V 158 274 V 183 259 a(2\))k Fu(K)272 244 y Fy(\006)312 259 y Fz(!)d Fu(\031)390 244 y Fs(+)418 259 y Fu(\031)443 244 y Fy(\000)471 259 y Fu(\026)496 244 y Fy(\006)524 259 y Fu(\027)545 265 y Ft(\026)p 591 274 V 668 259 a Fv(10)710 244 y Fy(\000)p Fs(6)p 830 274 V 988 259 a Fv(7)p 1166 274 V 182 w(8)p Fu(:)p Fv(4)e Fz(\002)g Fv(10)1337 244 y Fs(3)p 1379 274 V 1411 259 a Fv(1)p Fu(:)p Fv(2)f Fz(\002)i Fv(10)1557 244 y Fs(3)p 1605 274 V 158 324 V 198 309 a Fv(3\))k Fu(K)287 294 y Fy(\006)326 309 y Fz(!)d Fu(\031)404 294 y Ft(o)423 309 y Fu(\031)448 294 y Ft(o)467 309 y Fu(e)486 294 y Fy(\006)514 309 y Fu(\027)535 315 y Ft(e)p 591 324 V 616 309 a Fv(2)p Fu(:)p Fv(1)e Fz(\002)g Fv(10)762 294 y Fy(\000)p Fs(5)p 830 324 V 956 309 a Fu(<)j Fv(50)p 1166 324 V 165 w(2)d Fz(\002)h Fv(10)1321 294 y Fs(5)p 1379 324 V 1405 309 a Fu(>)i Fv(4)d Fz(\002)g Fv(10)1562 294 y Fs(3)p 1605 324 V 158 374 V 196 359 a Fv(4\))14 b Fu(K)282 365 y Ft(L)318 359 y Fz(!)e Fu(\031)397 344 y Ft(o)415 359 y Fu(\031)440 344 y Fy(\006)468 359 y Fu(e)487 344 y 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Fp(dep)q(end)60 697 y(on)23 b Fo(s)157 704 y Fi(\031)203 697 y Fp(and)g Fo(s)327 704 y Fi(l)340 697 y Fp(,)h(and)f(their)g (phases)g(coincide)g(with)h(the)e(phase)h(shifts)h Fo(\016)1466 679 y Fi(I)1464 709 y(l)1508 697 y Fp(in)f(elastic)60 755 y Fo(\031)90 737 y Fl(+)119 755 y Fo(\031)149 737 y Fk(\000)178 755 y Fp(scattering.)j(Introducing)18 b(the)g(partial)h (w)o(a)o(v)o(e)e(expansions)i(of)f(the)f(form)g(factors)60 813 y(in)h(the)f Fo(I)225 820 y Fi(i)239 813 y Fp(\()p Fo(i)e Fp(=)h(1)p Fo(;)8 b(:::;)g Fp(9\),)16 b(one)i(can)f(get)h(the)f (expression)h(of)g(the)f(in)o(tensit)o(y)g(distribution)60 871 y Fo(J)87 878 y Fl(5)124 871 y Fp(in)i(terms)e(of)h(the)35 b Fo(\031)510 853 y Fl(+)539 871 y Fo(\031)569 853 y Fk(\000)615 871 y Fp(phase)18 b(shifts,)h(whic)o(h)f(allo)o(ws)i(their) d(determination)i(as)f(a)60 929 y(function)g(of)f Fo(s)331 936 y Fi(\031)372 929 y Fp(in)h(a)f(global)j(analysis,)f(together)e (with)h(the)f(form)g(factors)h Fo(f)1504 936 y Fi(s)1522 929 y Fp(,)f Fo(f)1577 936 y Fi(p)1597 929 y Fp(,)g(etc.)60 987 y(The)j(deca)o(y)g Fo(K)349 969 y Fl(+)378 987 y Fn(!)p Fo(\031)458 969 y Fl(+)487 987 y Fo(\031)517 969 y Fk(\000)546 987 y Fo(e)569 969 y Fl(+)598 987 y Fo(\027)622 994 y Fi(e)681 987 y Fp(has)h(b)q(een)g(already)g(used)f(b)o(y)g(L.)g (Rosselet)h(et)f(al.)34 b(to)60 1045 y(determine)20 b(the)g Fo(\016)404 1027 y Fi(I)402 1058 y(l)444 1045 y Fp(and)i(the)e(related) h(isoscalar)i(S-w)o(a)o(v)o(e)d(scattering)i(length)f Fo(a)1575 1027 y Fi(o)1575 1058 y(o)1614 1045 y Fp([10]:)60 1104 y Fo(a)86 1085 y Fi(o)86 1116 y(o)122 1104 y Fp(=)c(0)p Fo(:)p Fp(26)c Fn(\006)f Fp(0)p Fo(:)p Fp(05.)27 b(This)19 b(result)g(m)o(ust)e(b)q(e)i(compared)f(with)h(the)e Fo(S)s(U)5 b Fp(\(2\))1451 1111 y Fi(R)1493 1104 y Fn(\002)12 b Fo(S)s(U)5 b Fp(\(2\))1677 1111 y Fi(L)60 1162 y Fp(prediction:)25 b Fo(a)338 1144 y Fi(o)338 1174 y(o)373 1162 y Fp(=)17 b(0)p Fo(:)p Fp(20)c Fn(\006)e Fp(0)p Fo(:)p Fp(01.)27 b(Lo)o(w)18 b(energy)36 b Fo(\031)1016 1144 y Fl(+)1045 1162 y Fo(\031)1075 1144 y Fk(\000)1121 1162 y Fp(scattering)19 b(is)g(one)e(of)i(the)e(few)60 1220 y(places)c(where)f(c)o(hiral)h (symmetry)e(allo)o(ws)k(a)e(precise)f(prediction)h(within)h(the)e (framew)o(ork)60 1278 y(of)21 b(QCD.)f(The)g(standard)i(picture)e(of)h (the)f(v)m(acuum)g(structure)g(in)h(QCD)g([11])f(w)o(ould)60 1336 y(ha)o(v)o(e)f(to)i(b)q(e)f(revised,)h(should)h(the)e(cen)o(tral)g (v)m(alue)h Fo(a)1061 1318 y Fi(o)1061 1348 y(o)1100 1336 y Fp(=)f(0)p Fo(:)p Fp(26)h(b)q(e)g(con\014rmed)e(with)i(a)60 1394 y(substan)o(tially)e(smaller)e(error.)109 1456 y(The)i(T)l(able)i (7)e(sho)o(ws)i(the)e(n)o(um)o(b)q(er)f(of)i Fo(K)904 1463 y Fi(l)p Fl(4)955 1456 y Fp(ev)o(en)o(ts)e(collected)i(un)o(til)g (no)o(w)g(for)f(eac)o(h)60 1515 y(observ)o(ed)e(c)o(hannel)h([6],)e (and)i(the)g(n)o(um)o(b)q(er)e(of)i Fo(K)981 1522 y Fi(l)p Fl(4)1030 1515 y Fp(ev)o(en)o(ts)e(that)i(will)h(b)q(e)f(pro)q(duced)f (at)60 1573 y(D)o(A\010NE)32 b(in)17 b(1)g(y)o(ear)e(of)i(running)g(at) g(the)f(luminosit)o(y)i(of)e(5)c Fn(\002)e Fp(10)1281 1555 y Fl(32)1336 1573 y Fp(cm)1399 1555 y Fk(\000)p Fl(2)1445 1573 y Fp(s)1464 1555 y Fk(\000)p Fl(1)1512 1573 y Fp(.)60 1635 y(The)18 b(reconstruction)h(of)g(the)f(c)o(hannels) g(1)h(and)g(2)f(requires)h(the)f(measuremen)o(t)f(of)h(the)60 1693 y(4-prong)48 b Fo(K)314 1675 y Fk(\006)344 1693 y Fo(\031)374 1675 y Fl(+)403 1693 y Fo(\031)433 1675 y Fk(\000)462 1693 y Fo(l)478 1675 y Fk(\006)554 1693 y Fp(v)o(ertex)21 b(co)q(ordinates.)44 b(The)24 b(main)g(bac)o(kground) g(for)f(these)60 1751 y(c)o(hannels)16 b(is)h(due)f(to)g(the)f Fo(K)584 1733 y Fk(\006)614 1751 y Fn(!)p Fo(\031)694 1733 y Fl(+)723 1751 y Fo(\031)753 1733 y Fk(\000)782 1751 y Fo(\031)812 1733 y Fk(\006)856 1751 y Fp(ev)o(en)o(ts)g(\(Br)g Fn(')f Fp(5)p Fo(:)p Fp(59\045\).)21 b(The)16 b(iden)o(ti\014cation)60 1809 y(of)f(the)f(c)o(hannel)g(3)h(requires)f(the)g(reconstruction)h (of)g(the)28 b Fo(K)1186 1791 y Fk(\006)1216 1809 y Fo(e)1239 1791 y Fk(\006)1297 1809 y Fp(v)o(ertex,)12 b(and)j(of)g(2)7 b(+)g(2)60 1868 y(e.m.)22 b(clusters)17 b(in)g(the)g(EmC)g(not)g(asso)q (ciated)i(at)e(an)o(y)f(c)o(harged)h(trac)o(ks,)f(and)h(then)g(the)60 1926 y Fo(\015)s Fp('s)22 b(pairing)i(in)o(to)e Fo(\031)448 1908 y Fi(o)467 1926 y Fp('s.)38 b(The)22 b(main)h(bac)o(kground)f(for) g(this)h(c)o(hannel)f(is)h(due)f(to)g(the)60 1984 y Fo(K)105 1966 y Fk(\006)135 1984 y Fn(!)p Fo(\031)215 1966 y Fi(o)233 1984 y Fo(\031)263 1966 y Fi(o)282 1984 y Fo(\031)312 1966 y Fk(\006)359 1984 y Fp(ev)o(en)o(ts)16 b(\(Br)i Fn(')e Fp(1)p Fo(:)p Fp(73\045\).)27 b(Finally)l(,)19 b(the)f(iden)o(ti\014cation)i(of)e(the)g(c)o(hannel)60 2042 y(4)f(requires)g(the)g(reconstruction)h(of)f(the)34 b Fo(\031)879 2024 y Fk(\006)908 2042 y Fo(e)931 2024 y Fk(\007)995 2042 y Fp(v)o(ertex,)15 b(from)i(whic)o(h)g(the)34 b(K)1553 2049 y Fl(L)1594 2042 y Fp(\015igh)o(t)60 2100 y(direction)15 b(can)f(b)q(e)f(determined,)h(and)g(of)g(2)g(e.m.)19 b(clusters)14 b(in)h(the)e(EmC)h(not)g(asso)q(ciated)60 2158 y(at)21 b(an)o(y)f(c)o(harged)h(trac)o(ks,)f(and)h(then)g(the)f Fo(\015)s Fp('s)g(pairing)j(in)o(to)e Fo(\031)1254 2140 y Fi(o)1272 2158 y Fp('s.)34 b(The)20 b(bac)o(kground)60 2216 y(related)d(to)h(this)f(c)o(hannel)h(is)f(due)g(to)g Fo(K)801 2223 y Fi(L)828 2216 y Fn(!)p Fo(\031)908 2198 y Fl(+)937 2216 y Fo(\031)967 2198 y Fk(\000)996 2216 y Fo(\031)1026 2198 y Fi(o)1061 2216 y Fp(ev)o(en)o(ts)f(\(Br)g Fn(')f Fp(12)p Fo(:)p Fp(33\045\).)24 b(A)16 b(part)60 2274 y(from)22 b(c)o(hannel)h(2,)h(the)e(bac)o(kgrounds)i(will)g(b)q(e) f(easily)h(remo)o(v)o(ed)d(thanks)i(to)g(the)f(big)60 2332 y(di\013erence)16 b(on)h(mass)g(b)q(et)o(w)o(een)e(pions)j(and)e (electrons.)109 2395 y(The)27 b(exp)q(erimen)o(tal)f(accuracies)h(of)g (the)g(parameters)g(describing)h(the)53 b Fo(K)1593 2377 y Fk(\006)1654 2395 y Fn(!)60 2453 y Fo(\031)90 2435 y Fl(+)119 2453 y Fo(\031)149 2435 y Fk(\000)178 2453 y Fo(e)201 2435 y Fk(\006)230 2453 y Fo(\027)254 2460 y Fi(e)293 2453 y Fp(deca)o(y)19 b(has)j(b)q(een)e(ev)m(aluated)h (using)h(the)e(maxim)o(um)f(lik)o(eliho)q(o)q(d)24 b(metho)q(d)60 2511 y([12].)45 b(In)23 b(particular,)28 b(concerning)c(the)48 b Fo(\031)909 2493 y Fl(+)938 2511 y Fo(\031)968 2493 y Fk(\000)1045 2511 y Fp(phase)25 b(shifts,)i(the)c(error)i(on)f(the)60 2569 y(isoscalar)19 b(S-w)o(a)o(v)o(e)d(scattering)i(length)f(has)h(b)q (een)e(estimated)h(using)h(the)f(parametriza-)p eop %%Page: 7 7 7 6 bop 60 70 a Fp(tion)20 b(in)o(tro)q(duced)f(b)o(y)g(J.L.Basdev)m (an)o(t)f(et)h(al.)g([13].)29 b(F)l(or)20 b(30000)g Fo(K)1321 77 y Fi(e)p Fl(4)1377 70 y Fp(ev)o(en)o(ts)d(the)i(esti-)60 128 y(mated)g(error)g(is)g Fo(\016)r(a)435 110 y Fi(o)435 141 y(o)472 128 y Fp(=)f(0)p Fo(:)p Fp(029)i(to)f(b)q(e)g(compared)g (with)h(0)p Fo(:)p Fp(05)g(in)f(ref.)f([10].)29 b(This)20 b(esti-)60 186 y(mate)14 b(at)h(the)f(\\Rosselet)i(statistics")h(is)e (purely)g(statistical,)i(but)d(apply)i(to)f(a)g(\\p)q(erfect")60 245 y(detector,)21 b(i.e.,)g(one)g(whic)o(h)g(co)o(v)o(ers)f(the)h (whole)h(phase)f(space)g(with)h(unit)o(y)f(e\016ciency)60 303 y(ev)o(erywhere.)34 b(This)23 b(is)f(close)g(to)f(b)q(eing)i(true)e (for)g(KLOE)h(whic)o(h)g(is)g(a)f(hermetic)g(de-)60 361 y(tector,)i(op)q(erating)h(at)45 b(D)o(A\010NE)g(pro)q(ducing)24 b(self-tagging)h Fo(K)1302 343 y Fk(\006)1354 361 y Fp(pairs,)f(with)g (high)60 419 y(reconstruction)16 b(e\016ciency)f(of)h(neutral)g(and)h (c)o(harged)e(lo)o(w)i(energy)e(particles)i(that)f(will)60 477 y(b)q(e)h(con)o(trolled)g(at)g(the)f(lev)o(el)g(of)h Fn(')d Fp(10)765 459 y Fk(\000)p Fl(3)824 477 y Fn(\004)c Fp(10)922 459 y Fk(\000)p Fl(4)969 477 y Fp(.)22 b(So,)17 b(in)g(one)f(y)o(ear)g(of)h(running)g(at)g(the)60 535 y(luminosit)o(y)g(of)f(5)11 b Fn(\002)f Fp(10)485 517 y Fl(32)538 535 y Fp(cm)601 517 y Fk(\000)p Fl(2)648 535 y Fp(s)667 517 y Fk(\000)p Fl(1)714 535 y Fp(,)16 b(a)g(factor)g(of)g(5)g(impro)o(v)o(emen)o(t)e(in)j(the)e(error)h(on)g (the)60 593 y Fo(\031)90 575 y Fl(+)119 593 y Fo(\031)149 575 y Fk(\000)194 593 y Fp(scattering)h(length)g(is)g(exp)q(ected:)k Fo(\016)r(a)890 575 y Fi(o)890 606 y(o)922 593 y Fp(=)13 b(0)p Fo(:)p Fp(01.)634 747 y Fq(CONCLUSIONS)109 855 y Fp(The)j(capabilities)k(of)d(the)f(KLOE)h(detector)f(and)i(the)e(o)o (v)o(er)g(constrained)i(kinematic)60 913 y(of)g(the)f Fo(\036)p Fp('s)g(deca)o(ys)g(at)35 b(D)o(A\010NE,)17 b(will)i(mak)o(e)d(p)q(ossible)k(in)e(the)f(\014rst)h(y)o(ear)f(of)h (running)60 971 y(\(10)127 953 y Fl(32)165 971 y Fp(cm)228 953 y Fk(\000)p Fl(2)275 971 y Fp(s)294 953 y Fk(\000)p Fl(1)341 971 y Fp(\))i(to)h(measure)f(the)g(scalar)h(form)f(factor)h Fo(\025)1159 978 y Fi(o)1199 971 y Fp(in)g(the)f Fo(K)1393 953 y Fi(o)1389 983 y(\026)p Fl(3)1450 971 y Fp(deca)o(ys)g(with)60 1029 y(an)f(error)f Fn(')f Fp(30)i(times)f(smaller)i(than)e(the)g (error)h(reac)o(hed)e(in)i(previous)g(exp)q(erimen)o(ts.)60 1087 y(When)d Fn(L)236 1094 y Fi(o)270 1087 y Fp(=)e(5)e Fn(\002)e Fp(10)455 1069 y Fl(32)494 1087 y Fp(cm)557 1069 y Fk(\000)p Fl(2)603 1087 y Fp(s)622 1069 y Fk(\000)p Fl(1)686 1087 y Fp(will)18 b(b)q(e)f(reac)o(hed)e(w)o(e)h(exp)q(ect,)g (that)g(the)33 b Fo(\031)1499 1069 y Fl(+)1528 1087 y Fo(\031)1558 1069 y Fk(\000)1603 1087 y Fp(scat-)60 1145 y(tering)16 b(length)g Fo(a)374 1127 y Fi(o)374 1158 y(o)408 1145 y Fp(should)g(b)q(e)g(measurable)g(to)f(an)h(accuracy)f (of)g(ab)q(out)i(0.01,)e(su\016cien)o(t)60 1203 y(to)20 b(determine)f(if)h(the)f(existing)i(discrepancy)f(b)q(et)o(w)o(een)f (presen)o(t)g(measuremen)o(ts)f(and)60 1262 y(predictions)g(is)f (statistically)i(signi\014can)o(t.)653 1415 y Fq(REFERENCES)95 1521 y FC(1.)i(G.Vignola,)30 b(Pro)q(c.)f(W)l(orkshop)g(on)g(Ph)o (ysics)g(and)g(detectors)g(for)58 b(D)o(A\010NE,)28 b(ed.)152 1578 y(G.P)o(anc)o(heri)14 b(\(F)l(rascati,1991\))e(p.11.)95 1634 y(2.)21 b(J.Lee-F)l(ranzini,)g Fj(The)i(second)45 b(D)o(A)p FC(\010)p Fj(NE)22 b(Ph)o(ysics)e(Handb)q(o)q(ok)p FC(,)i(ed.)d(L.Maiani)152 1691 y(\(F)l(rascati,1995\))12 b(p.761.)95 1747 y(3.)21 b(A.Calcaterra)13 b Fa(et)k(al.)p FC(,)d(Nucl.)h(Instr.)g(and)g(Meth.)g(A)g(367)g(\(1995\))e(104-107.)95 1804 y(4.)21 b(J.Lee-F)l(ranzini)16 b Fa(et)g(al.)p FC(,)e(Nucl.)h (Instr.)g(and)h(Meth.)e(A)h(360)g(\(1995\))e(201-205.)95 1860 y(5.)21 b(J.Bijnens)d Fa(et)g(al.)p FC(,)f Fj(The)j(second)40 b(D)o(A)p FC(\010)p Fj(NE)19 b(Ph)o(ysics)f(Handb)q(o)q(ok)p FC(,)h(ed.)e(L.Maiani)152 1917 y(\(F)l(rascati,1995\))12 b(p.315.)95 1973 y(6.)21 b(M.Aguilar-Benitez)11 b Fa(et)i(al.)p FC(,)p Fa(R)n(eview)f(of)i(Particle)f(Pr)n(op)n(erties)p FC(,)e(Ph)o(ys.)g(Rev.)i(D45,)e(\(1994\).)95 2030 y(7.)21 b(L.M.Chounet)15 b Fa(et)h(al.)p FC(,)f(Ph)o(ys.)f(Lett.)h(32B)g (\(1972\))e(201.)95 2086 y(8.)21 b(Donaldson)15 b Fa(et)h(al.)p FC(,)e(Ph)o(ys.)h(Rev.)g(D9)g(\(1974\))e(2960.)95 2142 y(9.)21 b(Merlan)15 b Fa(et)h(al.)p FC(,)e(Ph)o(ys.)h(Rev.)g(D9)g (\(1974\))e(107.)73 2199 y(10.)20 b(L.Rosselet)15 b Fa(et)h(al.)p FC(,)f(Ph)o(ys.)g(Rev.)g(D15)f(\(1977\))g(574.)73 2255 y(11.)20 b(M.Gell-Mann)14 b Fa(et)i(al.)p FC(,)f(Ph)o(ys.)f(Rev.)i(175) e(\(1968\))f(2195.)73 2312 y(12.)20 b(M.Baillargeon)c(and)j(P)l(.J.)f (F)l(ranzini,)g Fj(The)k(Second)42 b(D)o(A)p FC(\010)p Fj(NE)g(Ph)o(ysics)19 b(Hand-)152 2368 y(b)q(o)q(ok)d FC(ed.)f(L.Maiani)f(\(F)l(rascati,1995\))e(p.413.)73 2425 y(13.)20 b(J.L.)15 b(Basdev)m(an)o(t)h Fa(et)g(al.)p FC(,)e(Nucl.)h(Ph)o(ys.)g(B72)g(\(1974\))e(413.)p eop %%Trailer end userdict /end-hook known{end-hook}if %%EOF