163/0000775000076400007640000000000010724025731010430 5ustar juliojulio163/rath.dvi0000664000076400007640000031746410724025702012107 0ustar juliojulio; TeX output 2007.11.29:1417O! /DvipsToPDF { 72.27 mul Resolution div } def /PDFToDvips { 72.27 div Resolution mul } def /HyperBorder { 1 PDFToDvips } def /H.V {pdf@hoff pdf@voff null} def /H.B {/Rect[pdf@llx pdf@lly pdf@urx pdf@ury]} def /H.S { currentpoint HyperBorder add /pdf@lly exch def dup DvipsToPDF /pdf@hoff exch def HyperBorder sub /pdf@llx exch def } def /H.L { 2 sub dup /HyperBasePt exch def PDFToDvips /HyperBaseDvips exch def currentpoint HyperBaseDvips sub /pdf@ury exch def /pdf@urx exch def } def /H.A { H.L currentpoint exch pop vsize 72 sub exch DvipsToPDF HyperBasePt sub sub /pdf@voff exch def } def /H.R { currentpoint HyperBorder sub /pdf@ury exch def HyperBorder add /pdf@urx exch def currentpoint exch pop vsize 72 sub exch DvipsToPDF sub /pdf@voff exch def } def systemdict /pdfmark known not {userdict /pdfmark systemdict /cleartomark get put} if ps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if endps:SDict begin [ /Title () /Subject () /Creator (LaTeX with hyperref package) /Author () /Producer (dvips + Distiller) /Keywords () /DOCINFO pdfmark end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.1) cvn H.B /DEST pdfmark endV6ठZps:SDict begin [ /Count -0 /Dest (section.1) cvn /Title (1. Introduction) /OUT pdfmark endZps:SDict begin [ /Count -0 /Dest (section.2) cvn /Title (2. Main Results) /OUT pdfmark endops:SDict begin [ /Count -0 /Dest (section.3) cvn /Title (3. Positive solution for p\(t\) = 1 ) /OUT pdfmark endVps:SDict begin [ /Count -0 /Dest (section*.1) cvn /Title (References) /OUT pdfmark endTps:SDict begin [ /Page 1 /View [ /Fit ] /PageMode /UseOutlines /DOCVIEW pdfmark endJps:SDict begin [ {Catalog} << /ViewerPreferences << >> >> /PUT pdfmark endps:SDict begin H.S endps:SDict begin 12 H.A endMps:SDict begin [ /View [/XYZ H.V] /Dest (Doc-Start) cvn H.B /DEST pdfmark endpapersize=614.295pt,794.96999pt j cmti9ElectronicN0gforxP6=0,nor$thatGisLipscÎhitzian.PHencetheresultsofthispap cmmi10n !", cmsy102,UUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.1.1) cvn H.B /DEST pdfmark endS>ݟbu cmex10BrG(t)[y[ٲ(t)8p(t)y(!Dz(t))] O!cmsy709bٓRcmr7( 0ercmmi7n1)+q(t)G(y(h(t)))=f(t)Sq(1.1)32tohaveabGoundedpositivesolutionwhichdoGesnottendtozeroastZ5!1.zHereq[;h;߸2C([0;1);RDz)DVsuchthatq(t)0;h(t)DVand!Dz(t)areincreasingfunctionswhich aare4Elessthatnorequaltot,:andapproach1ast!1,r52C^(n1)([0;1);(0;1)),p2C^(n) h([0;1);& msbm10R),UUG2C(R;R). W*eUUneedsomeofthefollowingassumptionsinthesequel. (H1)" ThereUUexistsabGoundedfunctionFc(t)suchthatF^(n1)Q(t)=f(t). 荍 (H2)" īRj)q˷1 #'tZcmr503Xt^n2q[ٲ(t)dt<1.Z (H3)" īRj)q˷1 #'t0 7ʄdt4ȋ&fe 2r7(t)Eв=1.0 (H4)" īRj)q˷1 #'t0 7ʄdt4ȋ&fe 2r7(t)Eе<1.˳ (H5)" īRj)q˷1 #'t01갲( w133&fe 2r7(t)DīRj1 #t g(s8t)^n2q[ٲ(s)ds)dt<1.Ldps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.1.1) cvn H.B /DEST pdfmark end FRemarkT1.1.SinceUUrG(t)>0,itfollowsthat8(i)" eitherUU(H3)or(H4)holdsexclusively*.q(ii)" IfUU(H3)holdsthen(H5)implies(H2)butnotconversely*. ff< O[ 2000~ #fcmti8MathematicsSubjectClassi cation.@34C10,X34C15,34K40. Key~wordsandphrases.@OscillatoryXsolution;nonoscillatorysolution;asymptoticb0UUforx6=0,UUandGisnon-decreasing.6It'Visobviousthat(H6),(H7)and(H1)isweakerthanbGoth(H6)and(H7).In6(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end)NifweputrG(t)=1,"u!Dz(t)=t ,h(t)=tvthenitreducesto(ps:SDict begin H.S end1.4 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.4) cvn H.B /ANN pdfmark end).\W*e nd6almostunoresultwiththeNDDEu(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end)yintheliterature.]F*orexampleif!Dz(t)N=t=26and3h(t)=t=3thentheexistingresultsfailtoansweranything.0Sinceweformulate6ourresultswith(H1)anddonotassumeeither(H8)or(H9),thereforeourwork6extends,Jimproves#andgeneralizessomeoftheresultsof[ps:SDict begin H.S end19ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.d1) cvn H.B /ANN pdfmark end,ps:SDict begin H.S end49ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p1) cvn H.B /ANN pdfmark end $,ps:SDict begin H.S end59ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p2) cvn H.B /ANN pdfmark end $,ps:SDict begin H.S end69ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r1) cvn H.B /ANN pdfmark end $,ps:SDict begin H.S end79ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r2) cvn H.B /ANN pdfmark end $,ps:SDict begin H.S end89ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r3) cvn H.B /ANN pdfmark end $].1While6studying%theexistenceofapGositivesolutionofneutraldelaydi erentialequation6(ps:SDict begin H.S end1.4 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.4) cvn H.B /ANN pdfmark end)Nfor6n2, 0andT0 {=minfh(Ty·);!Dz(Ty)g.|SuppGose2C([T0|sTy];RDz).|Bya q6solution"of(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end)S_,wemeanarealvqaluedcontinuousfunctionyF2mC^(n) h([T0|s;1);RDz)6suchu0andt1C>t0>0UUsuchthatps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.2) cvn H.B /DEST pdfmark end,jFc(t)j< {forWtt1|s:Sqò(2.2)ThenUUusing(H4)we ndt2C>t1Ȳsuchthattt2ȲimpliesUUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.3) cvn H.B /DEST pdfmark end\cZi]1@Tt<$=1wfeA2 (֍rG(s)ds<<$K18pKwfe@ߟ (֍10 n]:Sqò(2.3)F*romUU(ps:SDict begin H.S end2.2 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.2) cvn H.B /ANN pdfmark end)8andUU(ps:SDict begin H.S end2.3 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.3) cvn H.B /ANN pdfmark end)itUUfollowsthatfort>t3C>t2ȟps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.4) cvn H.B /DEST pdfmark endƍ{ecZi{f1@ t<$&jFc(s)j&wfe (֍JrG(s)yds<<$K18pKwfe@ߟ (֍ o10n]:Sqò(2.4)F*romUU(H5)we ndt4C>t3Ȳsuchthatt>t4ȲimpliesUUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.5) cvn H.B /DEST pdfmark end<$RZYDyŸwfe!Ǵ (֍(n82)!iQcZisR1@nt<$1~vwfeA2 (֍rG(s)cZi 1@#Ys(u8s)n2q[ٲ(u)duds<<$K1pKwfe@ߟ (֍ o10n]:Sqò(2.5)LetKT+>[t4 andT0 Dβ=mins f!Dz(Tc);h(T)g. ThenKfortTc,H(ps:SDict begin H.S end2.4 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.4) cvn H.B /ANN pdfmark end)and(ps:SDict begin H.S end2.5 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.5) cvn H.B /ANN pdfmark end)hold. LetfXWL=jC([T0|s;1);RDz)bGethesetofallcontinuousfunctionswithnormkxkj=sup;qƴtT0#jx(t)j<1.qClearlyUUX7isaBanachspace.Letps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.6) cvn H.B /DEST pdfmark endԯHSZ=bou2BqC([T0|s;1);RDz):<$K3Kwfe (֍5 -(18p)u(t)1b W;Sqò(2.6)< >: Bx(Tc);5t2[T0|s;Tc];j&h ڱ(1)rO \cmmi5n 0ncmsy51 ڟʉfe5B(n2)!-fīRj41 #2Jt D1?џ&fe ޟr7(s)PĊīRjWo51 #U}ns_(u8s)^n2q[ٲ(u)G(x(h(u)))dudsLc īRjUS1 #ct&hF(s)ʉfe,r7(s)% bds;5tTV:Sqò(2.8)Cps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.4) cvn H.B /DEST pdfmark end44u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V6लFirstsweshowthatifx;y"2]ISCthenAxt+Bqy2]IS.!Insfact,foreveryx;y2]ISCand 6वtTc,UUweget3# %]CP(Ax)(t)8+(Bqy[ٲ)(t)p(t)x(!Dz(t))8+<$l4(1p)lwfe# (֍5)$cZi 81@t<$Fc(s)wfeH (֍ڵrG(s)- dsC+<$l(1)^n1lwfe$(n82)!*cZi41@0Wt<$Ew1?ޟwfeA2 (֍rG(s)ScZi]1@Y%sftѲ(u8s)n2q[ٲ(u)G(y(h(u)))duds卍p8+<$l4(1p)lwfe# (֍5)$+<$l1plwfe@ߟ (֍ o10+<$l1plwfe@ߟ (֍ o10=1:0# 6लOnUUtheotherhandfortTc,$CP(Ax)(t)8+(Bqy[ٲ)(t)<$K4(18p)Kwfe# (֍5*n\8cZi 81@t<$Fc(s)wfeH (֍ڵrG(s)- dsC+<$l(1)^n1lwfe$(n82)!*cZi41@0Wt<$Ew1?ޟwfeA2 (֍rG(s)ScZi]1@Y%sftѲ(u8s)n2q[ٲ(u)G(y(h(u)))duds卍<$K4(18p)Kwfe# (֍5*n\8 "cZi #1@B\t<$+|1 wfeA2 (֍rG(s))Hds.<$Llwfe!Ǵ (֍(n82)!(cZi21@-ܴt<$C1=hcwfeA2 (֍rG(s)QpcZi[q1@WsdV(u8s)n2q[ٲ(u)duds<$K4(18p)Kwfe# (֍5*n\<$l18plwfe@ߟ (֍ o10<$l18plwfe@ߟ (֍ o10==<$K3Kwfe (֍5 -(18p):`ލ6लHence򍍍<$3wfe (֍5+G(18p)(Ax)(t)8+(Bqy[ٲ)(t)1c6forUUtTc.qSothatAx8+Bqy"2Sforallx;y2S.BNextweshowthatAisacontractioninS.&Infact,forx;yw2+S%2andtTc,we6haveǸj(Ax)(t)8(Ay[ٲ)(t)jijp(t)fx(!Dz(t))8y[ٲ((t))gjijp(t)jjx(!Dz(t))8y[ٲ((t))jipkx8y"k:䍑6लSinceUU0"6वx(t)j!0UUask!1.BecauseSisclosed,x=x(t)2S.qF*ortTc,wehaveJʸj(Bqxk됲)(t)8(Bx)(t)j@M<$^%1Kwfe!Ǵ (֍(n82)!(ڟcZi2۷1@..t<$D41=wfeA2 (֍rG(s)RcZi\1@Wsd(u8s)n2q[ٲ(u)jG(x(h(u)))G(xk됲(h(u)))jduds:6लSince2forallt8VTV;xk됲(t);k=8V1;2:::,jDtend2uniformlytox(t)ast!1andGis6continuous,thereforerjG(x(h(u)))%G(xk됲(h(u)))j!0ask!1.CW*econcludethat6limD5k+B!1[L7j(Bqxk됲)(t)8(Bx)(t)j=0.qThisUUmeansthatBƲiscontinuous.BNext,?weyshowthatBqSisrelativelycompact.W~Itsucestoshowthatthefamily6of-functionsfBqx/:x2Sg-ײisuniformlybGoundedandequicontinuous-on[T0|s;1).6TheuniformbGoundednessisobvious.5MF*ortheequicontinuity*,0accordingtoLevitan's6result]weonlyneedtoshowthat,foranygiven5%>0;[T0|s;1)]canbGedecomposed6into nitesubintervqalsinsuchawaythatoneachsubintervqalallfunctionsofthe^ups:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.5) cvn H.B /DEST pdfmark endEJDE-2007/163WTNON-OSCILLAZTORYBEHA#VIOURSXk5V6लfamilyhavechangeofamplitudelessthan.SbF*rom(H5)and(H4),Vitfollowsthat 6forUUany>0,weUUcan ndTc^ËTlargeenoughsothatFa<$l՟wfe!Ǵ (֍(n82)!dcZie1@.T<$1%wfeA2 (֍rG(s)2cZi31@פls(u8s)n2q[ٲ(u)duds<<$rKwfe (֍4 -;{E6लand!h,Ƶ "cZi #1@B\T<$Cds wfeA2 (֍rG(s),F`<<$rKwfe (֍4 -:a6लThenUUforx2SandUUt2C>t1Tc^s,-uIj(Bqx)(t2|s)8(Bx)(t1|s)j]xK=   <$ 3(1)^nOwfe!Ǵ (֍(n82)!+/cZi501@1it2<$Gl1AKwfeA2 (֍rG(s)UjcZi_j1@Z7sg(u8s)n2q[ٲ(u)G(x(h(u)))dudscZi 81@t2<$Fc(s)wfeH (֍ڵrG(s)- ds`UUO<$P(1)^nlwfe!Ǵ (֍(n82)!(cZi21@-ܴt1<$C1=hcwfeA2 (֍rG(s)QpcZi[q1@WsdV(u8s)n2q[ٲ(u)G(x(h(u)))duds+cZi 81@t1<$Fc(s)wfeH (֍ڵrG(s)- ds  CK<$Kwfe!Ǵ (֍(n82)!(ڟcZi2۷1@..t1<$D41=wfeA2 (֍rG(s)RcZi\1@Wsd(u8s)n2q[ٲ(u)duds+ "cZi #1@B\t1<$Cds wfeA2 (֍rG(s)UO+<$Llwfe!Ǵ (֍(n82)!(cZi21@-ܴt2<$C1=hcwfeA2 (֍rG(s)QpcZi[q1@WsdV(u8s)n2q[ٲ(u)duds+ "cZi #1@B\t2<$Cds wfeA2 (֍rG(s).K<4<$33wfe (֍4 -=:E6लF*orUUx2SandT*t1C0suchthat鐸j(Bqx)(t2|s)8(Bx)(t1|s)j< if*00suchthatforlar}'getps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.9) cvn H.B /DEST pdfmark end!p7rG(t)><$ٲ1Kwfeo (֍ ;Sqò(2.9)tRps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.6) cvn H.B /DEST pdfmark end64u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V6andps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.10) cvn H.B /DEST pdfmark end'%} } |cZi|1@ 70Fc(t)dt  m<1 8with&Fn1(t)=f(t):Rf(2.10)6Thenӊther}'eexistsaboundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end)5Qwhichisboundedbelowbyapositive 6c}'onstant.d6Pr}'oof.V5Usingo(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)JandLe(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end) 'weLecanget(ps:SDict begin H.S end2.4 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.4) cvn H.B /ANN pdfmark end)ڢ.nRestoftheproGofissimilartothat6ofUUtheTheoremps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark end. -6टps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.5) cvn H.B /DEST pdfmark endCorollary2.5.4L}'et`%(A1),j(H5),4(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)!q,4(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)"hold.OThenthereexistsaboundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end) whichisb}'oundedbelowbyapositiveconstant.Pr}'oof.UIBy(Remarkps:SDict begin H.S end1.1 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.1.1) cvn H.B /ANN pdfmark end(i)wehaveeither(H3)holdsor(H4)holds.?If(H3)holdsthenlweproGceedasintheproofofTheoremps:SDict begin H.S end2.4 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.4) cvn H.B /ANN pdfmark end. Ontheotherhandif(H4)holdsthenfrom(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)and(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)weget(ps:SDict begin H.S end2.4 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.4) cvn H.B /ANN pdfmark end)andthenproGceedasintheproofofTheoremps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark endUUtogetthedesiredresult.ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.6) cvn H.B /DEST pdfmark end 9RemarkT2.6.IfUUin(H5)wetakerG(t)1UUthenitreducestops:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.11) cvn H.B /DEST pdfmark endWncZix1@t@t0cZi1@2δtz(u8t)n2q[ٲ(u)du<1:Nq²(2.11)ArThe abGoveconditionisrequiredforournextresultwhichfollowsfromCorollaryps:SDict begin H.S end2.5 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.5) cvn H.B /ANN pdfmark endUUwhenrG(t)1.dps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.7) cvn H.B /DEST pdfmark end Corollaryw2.7.iIne}'quality>(ps:SDict begin H.S end2.11 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.11) cvn H.B /ANN pdfmark end)!(is\asucientconditionforthenthorderNDDEps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.12) cvn H.B /DEST pdfmark endRybW/еy[ٲ(t)8p(t)y(!Dz(t))bWߴn ?+q(t)G(y(h(t)))=f(t)Nq(2.12)toLhaveasolutionb}'oundedLbelowbyapositiveconstantundertheassumptions(A1),(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)"$andp(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)*.ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.8) cvn H.B /DEST pdfmark end RemarkT2.8.W*eUUclaimthattheconditionps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.2.13) cvn H.B /DEST pdfmark endZWscZis1@8t0un1q[ٲ(u)ds<1Nq²(2.13)蓍implies(ps:SDict begin H.S end2.11 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.11) cvn H.B /ANN pdfmark end).Itisclearthat(ps:SDict begin H.S end2.13 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.13) cvn H.B /ANN pdfmark end)!|isequivqalenttoīRj J1 #s*/(us)^n1q[ٲ(u)du<1.Let'%r2͵K(s)=cZi 1@URs?(u8s)n1q[ٲ(u)du:ThisUUimplieslim8s!1'K(s)=0.qDi erentiating,UUwegetW\K0U(s)=(n81)cZi 1@8s#(us)n2q[ٲ(u)du:ArF*romUUthisintegratingbGetweens=tands=T,weobtain? cZiI T@DCtQhK0U(s)ds=(n81)cZi T@8tcZi1@0As&(us)n2q[ٲ(u)duds:$Hence t0|s,de ne捑D1 t(t)=fsisar}'ealnumberPwK:stand!Dz(s)=tg:ps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.14) cvn H.B /DEST pdfmark end Remark.2.14.0~Thenfunction1 +8de nedabGovenistheinversenfunctionof!Dz(t).$Since!Dz(t)UUisincreasingitisone-one.Clearly1 t((t))=tUUfort>1 t(t0|s).ps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.15) cvn H.B /DEST pdfmark end Theorem2.15.L}'et(A3),(H1),(H4),(H5)hold.Thenther}'eexistsaboundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end) whichisb}'oundedbelowbyapositiveconstant.}ps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.8) cvn H.B /DEST pdfmark end84u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V6Pr}'oof.V5IfkGnecessaryincrementdsuchthatdT>1++ %^2%^&fes4ɴc U.ChoGosekGpositivekGnumbers 嗍6व< Kc1K&fe Uq2Ӳ,UUh=(c81)andH=d1+ l2l&feQic .qThenH>h>0.qSetgP?S=maxcfjG(x)j:hxHg:6लF*romUU(H4)and(H5)onecan ndT*>0suchthattTimplies+,DžcZidž1@U1 Qϱ(t)<$ٵFc(s)ٟwfeH (֍ڵrG(s)> <<$rKwfe (֍2 -;J獑6लand[C<$# wfe!Ǵ (֍(n82)!cZi1@@U1 Qϱ(t)<$1owfeA2 (֍rG(s)|cZi}1@ܒs}b(u8s)n2q[ٲ(u)duds<<$rKwfe (֍2 -:1N6लDe ne 4SZ=fy[ٲ(t)2X:hy(t)HA;tT0|sg:M6लDe neYRAx(t)=\( SAx(Tc);ift2[T0|s;Tc];܍ x(1 Qϱ(t)) !fe!%4ɴp(1 Qϱ(t))0 ٴcd1l&fe p(1 Qϱ(t))'~+ #1l&fe p(1 Qϱ(t))&īRj-,1 #+e1 Qϱ(t)&hENF(s)ENʉfe,r7(s)Vεds;iftTV:Z6Bqx(t)=\( SBx(Tc);̲if#xt2[T0|s;Tc];k&h1q(1)rn ʉfe9(n2)!]p(1 Qϱ(t))HīRjOF÷1 #MT1 Qϱ(t) k1f&fe ޟr7(s)wϟīRj~vz1 #|s_(u8s)^n2q[ٲ(u)G(y(h(u)))duds;̲if#xtTV:!6लW*eUUshowthatifx;y"2S,thenAx8+Bqy2S.qF*orUUtTweobtainGr\4*M AAx8+Bqy"=<$f1֟wfe'N? (֍p(1 t(t))H`h 8x(1 t(t))cZi 81@1 Qϱ(t)<$!l4Fc(s)!l4wfeH (֍ڵrG(s)6Mds+(cd1)م+<$l(1)^n1lwfe$(n82)!*cZi41@0W1 Qϱ(t)<$O 1IqwfeA2 (֍rG(s)\-(cZi 1@:sx(u8s)n2q[ٲ(u)G(y(h(u)))du)ds`i's(<$K1Kwfe (֍Vc -b 8h+<$䅵lwfe (֍2 '+<$䅵lwfe (֍2+8(cd1)b(=<$K1Kwfe (֍Vc -bX+28+c(d1)bIJ=(d1)+<$l2lwfe  (֍]cm(HA:Dr[6लF*urther,G*5 vSOC(Ax8+Bqy"=<$M1ͽwfe'N? (֍p(1 t(t))O/`h@8x(1 t(t))cZi 81@1 Qϱ(t)<$!l4Fc(s)!l4wfeH (֍ڵrG(s)6Mds+(cd1)مj+<$l(1)^n1lwfe$(n82)!*cZi41@0W1 Qϱ(t)<$O 1IqwfeA2 (֍rG(s)]~cZig1@cfspQd(u8s)n2q[ٲ(u)G(y(h(u)))duds`i'sa<$1Kwfe4r (֍d ab|8H޸<$䅵lwfe (֍2 '+(cd1)<$䅵lwfe (֍2 Gb卍a=<$1Kwfe4r (֍d abd(c81)<$33(c+2)33wfeS؟ (֍ c>bЍa>c81=h:D)6लThusKAx%7+Bqy"2S.nNextweshowthatAisacontractioninS.Infactforx;y"2S 6लandUUtTwehave gy[kAx8Ay[ٸkj<$ZR133wfe'N? (֍p(1 t(t)))jjx(1 t(t))8y(1 t(t))j<$K1Kwfe (֍Vc -kxyk: ցps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endJps:SDict begin [ /View [/XYZ H.V] /Dest (page.9) cvn H.B /DEST pdfmark endEJDE-2007/163WTNON-OSCILLAZTORYBEHA#VIOURSXk9V6लHenceꎵAisacontractionbGecause,O0jt< 1&fes4ɴc7<1.NextweproveBjiscompletely 6continuousbasintheproGofofTheorenps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark end.DvThenbyLemmaps:SDict begin H.S end2.19ps:SDict begin H.R endrps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.1) cvn H.B /ANN pdfmark endthereisa xedpGoint6वx0ȲinUUSsuchthat 77ŝAx0S+8Bqx0C=x0|s:PЍ6लW*ritingеx0>W=y[ٲ(t)andmultiplyingbGothsidesoftheaboveequationbyp(1 t(t))6weUUobtain,&܍ ܍TI'p(1 t(t))y[ٲ(t)u=y[ٲ(1 t(t))8+cZi 81@1 Qϱ(t)<$!l4Fc(s)!l4wfeH (֍ڵrG(s)6Mds(cd1)5U>+<$P(1)^nlwfe!Ǵ (֍(n82)!(cZi21@-ܴ1 Qϱ(t)<$Me1GDwfeA2 (֍rG(s)[dcZied1@`=sm(u8s)n2q[ٲ(u)G(y(h(u)))duds:$ 6लThennwereplacetby!Dz(t),usethefactthat1 t((t))=tnand nallywithsome6rearrangementUUofterms,obtain%NȍBB+y[ٲ(t)8p(t)y(!Dz(t))=8cZi 81@t<$Fc(s)wfeH (֍ڵrG(s)/D+8(cd1)C+<$l(1)^n1lwfe$(n82)!*cZi41@0Wt<$Ew1?ޟwfeA2 (֍rG(s)ScZi]1@Y%sftѲ(u8s)n2q[ٲ(u)G(y(h(u)))duds:":6लFirstdi erentiatingtheabGoveequationonceandthenmultiplyingbGothsidesbyrG(t)6and_ nallydi erentiatingn<1_times,weseethat,x0fҲistherequiredsolutionof6(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end)Kn,UUwhichisbGoundedbelowbyapGositiveconstant.6टNps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.16) cvn H.B /DEST pdfmark endTheorem2.16.L}'et(A3),&(H3),(H5),?t(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)ͱ,?t(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)#hold.Thenther}'eexistsab}'oundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end) whichisb}'oundedbelowbyapositiveconstant. TheUUproGofoftheaboveUUtheoremissimilartothatoftheaboveUUtheorem.ps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.17) cvn H.B /DEST pdfmark end-ƍCorollary2.17.D*L}'etl(A3),W(H5),(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end),(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)!7hold.$Thenthereexistsaboundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end) whichisb}'oundedbelowbyapositiveconstant.Pr}'oof.UIInviewofRemarkps:SDict begin H.S end1.1 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.1.1) cvn H.B /ANN pdfmark end(i)theproGoffollowslinessimilartothoseinTheoremps:SDict begin H.S end2.15 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.15) cvn H.B /ANN pdfmark endUUandps:SDict begin H.S end2.169ps:SDict begin H.R endsps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.16) cvn H.B /ANN pdfmark end. The/Dresultsfortherange(A4)aresimilartothoseundercondition(A3).eHenceweUUskipallproGofsexceptthefollowingone.@ps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.2.18) cvn H.B /DEST pdfmark end 9Theorem2.18.L}'et(A4),(H1),(H4),(H5)hold.Thenther}'eexistsaboundedsolutionof(ps:SDict begin H.S end1.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.1.1) cvn H.B /ANN pdfmark end) whichisb}'oundedbelowbyapositiveconstant.Pr}'oof.UIW*eR\proGceedasintheproofoftheTheoremps:SDict begin H.S end2.15 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.15) cvn H.B /ANN pdfmark endwiththefollowingchanges.ChoGoselڍjV=maxcfjG(x)j:<$Kc81Kwfe (֍,$dPx2g:sRSZ=fy"2X:<$Kc81Kwfe (֍,$dPy2g:ٍF*romUU(H1),(H4)and(H5)wecan ndT*>0suchthattTimplies.EgcZih1@g1 Qϱ(t)<$ jFc(s)j wfe (֍JrG(s)&<<$Kc81Kwfe (֍F]28;Nand^\<$M"?募wfe!Ǵ (֍(n82)!dcZin1@jT1 Qϱ(t)<$1nwfeA2 (֍rG(s){cZi|1@ksVa(u8s)n2q[ٲ(u)duds<<$Kc1Kwfe (֍F]28: ps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endKps:SDict begin [ /View [/XYZ H.V] /Dest (page.10) cvn H.B /DEST pdfmark end104u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V6लDe neԍRAx(t)=\( SAx(Tc);ift2[T0|s;Tc];܍ x(1 Qϱ(t)) !fe!%4ɴp(1 Qϱ(t))0 y2c2l&fe p(1 Qϱ(t))'~+ #1l&fe p(1 Qϱ(t))&īRj-,1 #+e1 Qϱ(t)&hENF(s)ENʉfe,r7(s)Vεds;iftTV:*g`˼Bqx(t)=򍓫8 >< >:o} Bx(Tc);jif t2[T0|s;Tc];k&hű(1)rn ڟʉfe9(n2)!]p(1 Qϱ(t))IqlīRjP1 #N*P1 Qϱ(t) l 1gj&fe ޟr7(s)x īRjUS1 #cs8(u8s)^n2q[ٲ(u)G(y(h(u)))duds;jif tTV:6लF*or6therestoftheproGofwemayrefertheproGofsoftheTheoremsps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark endandps:SDict begin H.S end2.15 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.15) cvn H.B /ANN pdfmark end. 6ट )ps:SDict begin H.S endps:SDict begin 12 H.A endMps:SDict begin [ /View [/XYZ H.V] /Dest (section.3) cvn H.B /DEST pdfmark end 9_3.kPositivesolutionforp(t)=1 InUUthissectionwe ndsucientconditionfortheNDDEps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.1) cvn H.B /DEST pdfmark endFˍG(rG(t)(y[ٲ(t)8+y(!Dz(t)))09)n1Ҳ+q(t)G(y(h(t)))=f(t);Sqò(3.1)orUUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.2) cvn H.B /DEST pdfmark end G(rG(t)(y[ٲ(t)8y(!Dz(t)))09)n1Ҳ+q(t)G(y(h(t)))=f(t);Sqò(3.2)-2toUUhaveabGoundedpositivesolution. The8sresultswithNDDE89(ps:SDict begin H.S end3.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.1) cvn H.B /ANN pdfmark end)arerareintheliterature.!W*edont ndsucharesultUUin[ps:SDict begin H.S end19ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.d1) cvn H.B /ANN pdfmark end]or[ps:SDict begin H.S end49ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p1) cvn H.B /ANN pdfmark end,ps:SDict begin H.S end59ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p2) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end69ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r1) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end79ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r2) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end89ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r3) cvn H.B /ANN pdfmark endUV].qT*oachieveUUourresultweneedthefollowingLemma.ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.1) cvn H.B /DEST pdfmark end3Lemma3.1(Schauder'sm,FixedPointTheorem[ps:SDict begin H.S end29ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.e1) cvn H.B /ANN pdfmark end]).NL}'etղ beaclosedconvexandnonemptyTsubsetofaBanachsp}'aceTX.LetB:1 ! b}'eacontinuousmappingsuch(thatBq isar}'elativelycompactsubsetofX.XThenBjhasatleastone xedp}'ointin .Thatisthereexistsanx2 suchthatBqx=x. 3 F*or wtt0|s,;de ne^!DZ0l1 t(t)=t,;^!DZ1l1(t)=1(t);9^!DZ2l1(t)=1(1(t)).-F*or wanypGositiveUUintegeri>2,wede neFˍI!Ǵi፷1 t(t)=1(䍑!Ǵi11(t)):ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.2) cvn H.B /DEST pdfmark end DlTheorem3.2.Supp}'oseв(H1),0(H4),(H5)hold.QThenther}'eexistsasolutionof(ps:SDict begin H.S end3.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.1) cvn H.B /ANN pdfmark end) which9isb}'ounded9belowbyapositiveconstant,Kthatis,itneitheroscillatesnortendstozer}'oasttendsto1.Pr}'oof.UIW*eOproGceedasintheproofofTheoremps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark endwiththefollowingchanges.oLetFˍs(=maxcfjG(x)j:1x5g:F*romUU(H1),(H4)and(H5)thereexistsT*>0suchthatfortTimpliesps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.3) cvn H.B /DEST pdfmark end<$XئJwfe!Ǵ (֍(n82)!m m rcZi|1@x-t<$jM1IwfeA2 (֍rG(s)hcZih·1@s᧲(u8s)n2q[ٲ(u)duds  m<1;Sqò(3.3)andUUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.4) cvn H.B /DEST pdfmark endWu{ { xcZiy1@yt<$B9Fc(s)B9wfeH (֍ڵrG(s)Rds  m<1:Sqò(3.4) ;F*orUUanycontinuousfunctiong[ٲ(t),itisclearthatps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.5) cvn H.B /DEST pdfmark endgӍoC21 lX l濴l `=1|#1cZi#2r2l1 Qϱ(t)@kk2l1ҍ1ޱ(t)ag[ٲ(s)ds[wfe!Ǵ (֍(n82)!e\1 bX cl `=1r[cZi|\r2l1 Qϱ(t)@xRk2l1ҍ1ޱ(t)<$W1wfeA2 (֍rG(s)˟cZi̷1@Bs,(u8s)n2q[ٲ(u)duds<1;Sqò(3.6)  ;ps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endKps:SDict begin [ /View [/XYZ H.V] /Dest (page.11) cvn H.B /DEST pdfmark endEJDE-2007/163WTNON-OSCILLAZTORYBEHA#VIOURO[11V6लandUUps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.7) cvn H.B /DEST pdfmark endō!1 䢟X ġl `=1cZir2l1 Qϱ(t)@ȏMk2l1ҍ1ޱ(t)<$vjFc(s)jvwfe (֍JrG(s)ɵds<1:Rg(3.7)u6Set̵S=*4fy 2X:1y[ٲ(t)5;tT0|sg.$-Nextwede nethemappingB:S!X 6लas!>Bqy[ٲ(t)=8 >>< >>:_ By[ٲ(Tc);.T0CtTc;z 38Pލ 1% l `=1īR䍑"N9r2l1 Qϱ(t) &b \rk2l1ҍ1ޱ(t)&h@F(s)@ʉfe,r7(s)Qds+&hl(1)rn1lʉfe5B(n2)!$Pލ/ ڷ1%/ ڴl `=1=MīR䍑Dr2l1 Qϱ(t) &bB1k2l1ҍ1ޱ(t)a'b lvg1gz&fe ޟr7(s)P īRjUS1 #cs8(u8s)^n2q[ٲ(u)G(y(h(u))bWdubds;.tTV:$k6लThen݋using(ps:SDict begin H.S end3.6 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.6) cvn H.B /ANN pdfmark end)land(ps:SDict begin H.S end3.7 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.7) cvn H.B /ANN pdfmark end)ISwe ndthatBqy<5andBy>1. jHenceBy2Sqfor6वy"2S.NextMweshowBqSlڲisrelativelycompactasintheproGofofTheorem2.2.HoThen6byyLemma3.1thereisa xedpGointy0inS5suchthatBqy0q=Ey0|s.HencefortTc,6weUUobtainDJy0|s(t)=j38+<$l(1)^n1lwfe$(n2)!-1 *X +fl `=1:cZiDr2l1 Qϱ(t)@@0ȴk2l1ҍ1ޱ(t)<$f1`rwfeA2 (֍rG(s)tcZi~1@z 8s (us)n2q[ٲ(u)G(y0|s(h(u)))duds"'lAʸuR1 8X ߴl `=1UQcZiURr2l1 Qϱ(t)@㋴k2l1ҍ1ޱ(t)<$8%Fc(s)8%wfeH (֍ڵrG(s)M͵ds:u6लInatheabGoveawereplacetby!Dz(t)andnotethat^ml1 t((t))=䍑!Ǵm11ֲ(t)and^!DZ0l1 t(t)=t.6ThenUUItfollowsfortTthatA֭y0|s(!Dz(t))=nt38+<$l(1)^n1lwfe$(n2)!-1 *X +fl `=1:cZiDk2l1ҍ1ޱ(t)@@0ȴk2l2ҍ1ޱ(t)<$kQ1d丟wfeA2 (֍rG(s)yşcZiƷ1@~s|(us)n2q[ٲ(u)G(y0|s(h(u)))duds".puR1 8X ߴl `=1UQcZiURk2l1ҍ1ޱ(t)@㋴k2l2ҍ1ޱ(t)<$<{Fc(s)<{wfeH (֍ڵrG(s)S(n2)!*cZi41@0Wt<$Ew1?ޟwfeA2 (֍rG(s)ScZi]1@Y%sftѲ(us)n2q[ٲ(u)G(y0|s(h(u)))duds卍Ը8cZi 81@t<$Fc(s)wfeH (֍ڵrG(s)- ds:6लDi erentiatingitheabGoveequation rstandthenmultiplyingbyrG(t)tobothsides6andafterthatdi erentiatingagainforng1times,weseethaty0wistherequired6solutionof(ps:SDict begin H.S end3.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.1) cvn H.B /ANN pdfmark end)B\whichisbGoundedbelowbyapGositiveconstant.Hencethissolution6neitherUUoscillatesnortendstozeroast!1.qHenceUUthetheoremisproved.6ऩ ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.3) cvn H.B /DEST pdfmark end 9Corollary3.3.jIf7(H1),3(H2),(H4)hold,`thenther}'eexistsapositivesolutionof(ps:SDict begin H.S end3.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.1) cvn H.B /ANN pdfmark end)"$whichisb}'oundedbelowbyapositiveconstant.ҴPr}'oof.UITheUUproGoffollowsfromRemarkps:SDict begin H.S end1.1 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.1.1) cvn H.B /ANN pdfmark endandtheaboveUUTheorem.9?ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.4) cvn H.B /DEST pdfmark end 9Theorem3.4.L}'et}C(H3),A(H5),ʲ(ps:SDict begin H.S end2.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.9) cvn H.B /ANN pdfmark end)Jand̲(ps:SDict begin H.S end2.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.2.10) cvn H.B /ANN pdfmark end)!Mhold. Thenthereexistsapositivesolution)ofG(ps:SDict begin H.S end3.1 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.1) cvn H.B /ANN pdfmark end)whichisb}'ounded)belowbyapositiveconstantthatis,NGitneitheroscillatesnortendstozer}'oasttendsto1.Ҵ TheUUproGofoftheaboveUUtheoremissimilartothatofTheoremps:SDict begin H.S end3.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.3.2) cvn H.B /ANN pdfmark end.ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.5) cvn H.B /DEST pdfmark end .ps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endKps:SDict begin [ /View [/XYZ H.V] /Dest (page.12) cvn H.B /DEST pdfmark end124u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V6TheoremT3.5.Supp}'ose(H1)hold.Assumefortt0Zps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.8) cvn H.B /DEST pdfmark end&1 jX t)qi=1%cZi&1@_i{1 Qϱ(t)<$1ywfeA2 (֍rG(s)نcZiه1@gsRl(u8s)n2q[ٲ(u)duds<1;Rg(3.8)v6andps:SDict begin H.S endps:SDict begin 12 H.A endPps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.9) cvn H.B /DEST pdfmark endč:1  X tݴi=1cZi1@ͨ˴i{1 Qϱ(t)<$n~1MwfeA2 (֍rG(s)Jds<1:Rg(3.9)@6ThenXJ(ps:SDict begin H.S end3.2 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.2) cvn H.B /ANN pdfmark end)znhasasolutionb}'oundedbelowbyapositiveconstant.6Pr}'oof.V5W*eOproGceedasintheproofofTheoremps:SDict begin H.S end3.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.3.2) cvn H.B /ANN pdfmark endwiththefollowingchanges.oLete̵=maxcfjG(x)j:1x5g:6लThenUUfrom(H1),(ps:SDict begin H.S end3.8 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.8) cvn H.B /ANN pdfmark end)8and(ps:SDict begin H.S end3.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.9) cvn H.B /ANN pdfmark end),thereexistsT*>0suchthatfortT<$x1wfe!Ǵ (֍(n82)!1 X tҴi=1cZi1@i{1 Qϱ(t)<$Gs1&ڟwfeA2 (֍rG(s)EcZiE1@!sͲ(u8s)n2q[ٲ(u)duds<1;v6लandč61 FX ti=1cZi1@ԍi{1 Qϱ(t)<$J Fc(s)J wfeH (֍ڵrG(s)$ds<1:@6लLetUUSZ=fy"2X:1y5;UPtT0|sg.qThenUUde ne%uMBqy[ٲ(t)=8 >>< >>:܍ By[ٲ(Tc);؂forеt2[T0|s;Tc];k 38+&h(1)rnlʉfe(n2)!qPލ(1%(i=17īRj>SN1 #su(us)^n2h q[ٲ(u)G(y(h(u)))duds8+Pލ 1% i=1īRj"1 # i{1 Qϱ(t)&h:DF(s):Dʉfe,r7(s)K_ds;؂forеtTV:6लThen8asinTheoremps:SDict begin H.S end2.2 9ps:SDict begin H.R end rps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (theorem.2.2) cvn H.B /ANN pdfmark endweprove(i)Bqy2(n82)!-1 *X t+Dڴi=1:cZiD1@@0ȴi{1 Qϱ(t)<$_{1YwfeA2 (֍rG(s)mcZiw1@s)smղ(u8s)n2q[ٲ(u)G(y(h(u)))duds!Pu޲+uR1 8X ti=1UQcZiUR1@㋴i{1 Qϱ(t)<$1Fc(s)1wfeH (֍ڵrG(s)Gds:m6लThen5replacingtby!Dz(t)intheabGoveandusing^!Ǵil1 t(!Dz(t))=䍘i11(t),we5mayobtain6वy[ٲ(!Dz(t)).qConsequentlyUUfortTc,UUwe nd Ry[ٲ(t)8y(!Dz(t))=<$7J(1)^n17Jwfe$(n82)!QTcZiQU1@ߎt<$Ȯ1ըwfeA2 (֍rG(s)"cZi#1@U\s@(u8s)n2q[ٲ(u)G(y(h(u)))duds卍<8cZi 81@t<$Fc(s)wfeH (֍ڵrG(s)- ds:n6लW*eMomaydi erentiatetheabGoveandthenmultiplybyrG(t)andthenagaindi eren-6tiaten}Ÿ1timestoarriveat(ps:SDict begin H.S end3.2 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.2) cvn H.B /ANN pdfmark end)J.ThissolutionisbGoundedbelowbyapGositive6constant.8q6ट ops:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.6) cvn H.B /DEST pdfmark end Mps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endKps:SDict begin [ /View [/XYZ H.V] /Dest (page.13) cvn H.B /DEST pdfmark endEJDE-2007/163WTNON-OSCILLAZTORYBEHA#VIOURO[13V6RemarkL3.6.ItisnotdiculttoverifythattheabGovetheoremstillholds,Aifwe 6replaceUU(ps:SDict begin H.S end3.9 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.9) cvn H.B /ANN pdfmark end)8andUU(H1)bythefollowingassumptionps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.10) cvn H.B /DEST pdfmark endۍ1 זX tSi=1cZi1@Ai{1 Qϱ(t)<$G1'[wfeA2 (֍rG(s)FhcZiFi1@ԢsܿN(u8s)n2f(u)duds<1:Rf(3.10)6Ofcourse,inthatcasewehavetomoGdifythede nitionofthemappingB,asfollows.-@2Bqy[ٲ(t)=썓8 >>>>< >>>>:Nƍ By[ٲ(Tc);forNt2[T0|s;Tc];j 38&hl(1)rn1lʉfe5B(n2)!$Pލ/ ڷ1%/ ڴi=1>,џīRjD|1 #B嵴i{1 Qϱ(t) a1\ϟ&fe ޟr7(s)m\īRjt31 #rls|(us)^n2F q[ٲ(u)G(y(h(u)))duds +&h33(1)rn133ʉfe5B(n2)!"FPލ,1%,i=1;īRjB1 #@մi{1 Qϱ(t) _M1ZQ&fe ޟr7(s)k#īRjqS1 #o܌szG8(u8s)^n2f(u)duds;forNtTV:.@6लIfUUweputrG(t)=1UUin(ps:SDict begin H.S end3.8 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.8) cvn H.B /ANN pdfmark end)8and(ps:SDict begin H.S end3.10 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.10) cvn H.B /ANN pdfmark end) 8thenweobtainps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.11) cvn H.B /DEST pdfmark endPF1 ԟX tґi=10EcZi0F1@i{1 Qϱ(t)0fcZi0g1@žsҩL(u8s)n2q[ٲ(u)duds<1;Rf(3.11)6andUUps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.12) cvn H.B /DEST pdfmark endK(1 X t?si=1'cZi(1@+ai{1 Qϱ(t)HcZiɝI1@+s.(u8s)n2f(u)duds<1:Rf(3.12)kBThenUUfromtheabGoveUUtheoremthefollowingresultfollowsdirectly*.6टps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.7) cvn H.B /DEST pdfmark end7iCorollary83.7.If{(ps:SDict begin H.S end3.11 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.11) cvn H.B /ANN pdfmark end)"Ԡandp(ps:SDict begin H.S end3.12 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.12) cvn H.B /ANN pdfmark end)!holdfort>t0|s,thentheNDDEps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.13) cvn H.B /DEST pdfmark endKSn(y[ٲ(t)8y(t!Dz))(n) `+q(t)G(y(t))=f(t)Nq(3.13)Jhasasolution,b}'oundedbelowbyapositiveconstant.)0 The9$abGovecorollaryimprovesandgeneralizes[ps:SDict begin H.S end59ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p2) cvn H.B /ANN pdfmark end,>Theorem3.1]and[ps:SDict begin H.S end79ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r2) cvn H.B /ANN pdfmark end,>Theorem 2.5],BbGecausef}inthesepapers,BtheauthorsassumethefollowingadditionalconditionsthatUUwedon'trequire.8(i)" nUUisoGdd.q(ii)" GUUisnon-decreasingandxG(x)>0UUforx6=0. BeforeweclosethisarticlewepresentaninterestingexamplewhichillustratesmostUUoftheresultsofthispapGer.ps:SDict begin H.S endps:SDict begin 12 H.A endOps:SDict begin [ /View [/XYZ H.V] /Dest (theorem.3.8) cvn H.B /DEST pdfmark end7iExampleT3.8.ConsiderUUNDDEps:SDict begin H.S endps:SDict begin 12 H.A endQps:SDict begin [ /View [/XYZ H.V] /Dest (equation.3.14) cvn H.B /DEST pdfmark end"&h(rG(t)(y[ٲ(t)8py(t=2))09)n1Ҳ+<$ 1lwfe- (֍trn+29G(y(t=3))=0 forNtV&fes2 U,Zh(t)= >tV&fes3and 嗍q[ٲ(t)h= <1&fewvtn+2Fc.a-ItOisnotdiculttoverifythatq(t)satis es(H2),j(H5)and(ps:SDict begin H.S end3.8 9ps:SDict begin H.R end sps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.8) cvn H.B /ANN pdfmark end) . SuppGosethatG(u)=1u^3Tanditisdecreasing.lClearlytheNDDE(ps:SDict begin H.S end3.14 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.14) cvn H.B /ANN pdfmark end)!hasapGositivesolutiony[ٲ(t)S1.fHencethisexampleillustratesalltheresultsofthispapGer.\YHowever sinceGisdecreasingand!Dz(t)isnotoftheformtLkP,!the existingresultsUUof[ps:SDict begin H.S end19ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.d1) cvn H.B /ANN pdfmark end,ps:SDict begin H.S end49ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p1) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end59ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.p2) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end69ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r1) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end79ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r2) cvn H.B /ANN pdfmark endUV,ps:SDict begin H.S end89ps:SDict begin H.R endnps:SDict begin [ /Color [0 1 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (cite.r3) cvn H.B /ANN pdfmark endUV]arenotapplicableto(ps:SDict begin H.S end3.14 9ps:SDict begin H.R end tps:SDict begin [ /Color [1 0 0] /H /I /Border [0 0 12] /Subtype /Link /Dest (equation.3.14) cvn H.B /ANN pdfmark end).hps:SDict begin /product where{pop product(Distiller)search{pop pop pop version(.)search{exch pop exch pop(3011)eq{gsave newpath 0 0 moveto closepath clip/Courier findfont 10 scalefont setfont 72 72 moveto(.)show grestore}if}{pop}ifelse}{pop}ifelse}if end7 6ps:SDict begin H.S endps:SDict begin H.R endKps:SDict begin [ /View [/XYZ H.V] /Dest (page.14) cvn H.B /DEST pdfmark end144u-R.N.RAZTH,N.MISRA,P.P.MISHRA,L.N.PADHY7&EJDE-2007/163V͸References6टps:SDict begin H.S endps:SDict begin 12 H.A endNps:SDict begin [ /View [/XYZ H.V] /Dest (section*.1) cvn H.B /DEST pdfmark endps:SDict begin H.S endps:SDict begin 10 H.A endKps:SDict begin [ /View [/XYZ H.V] /Dest (cite.d1) cvn H.B /DEST pdfmark end @[1]xDas,qPJ.;Oscilp[lationsRandasymptoticbehaviourofsolutionsforsecondorderneutraldelayxdi erential~equations,XJ.Indian.Math.So cmmi10 0ercmmi7O \cmmi5K`y cmr10ٓRcmr7Zcmr5u cmex10163/rath.pdf0000664000076400007640000077754410724025702012107 0ustar juliojulio%PDF-1.4 5 0 obj << /S /GoTo /D (section.1) >> endobj 8 0 obj (1. Introduction) endobj 9 0 obj << /S /GoTo /D (section.2) >> endobj 12 0 obj (2. Main Results) endobj 13 0 obj << /S /GoTo /D (section.3) >> endobj 16 0 obj (3. Positive solution for p\(t\) = 1 ) endobj 17 0 obj << /S /GoTo /D (section*.1) >> endobj 20 0 obj (References) endobj 21 0 obj << /S /GoTo /D [22 0 R /Fit ] >> endobj 24 0 obj << /Length 3955 /Filter /FlateDecode >> stream xv6_Qg#L=Mmꤶݞ4Tje&i~Ij`e0oNw|ԮK kwO iS]kMZ8{z:_")GF&z=2*Y-XY|;j^N'Op΄*8\s'n38gYޜ~ ܦJ݌xӴL~9hMd崂~wѨ<l︼ bNqqXl,DZKK=Y"B_s܅3"ˇezzOV!1[ N @C/<͒)řyQ6 l?KքT%oˇ9bw 8"M;"5FКG//NFMN_  |72O~<|DO> p>٧'ܝ.`*-4sWysSh??:= ?@ӫ=Ǟ8j.x10Nz$n9R`,qcY΋ޓw7r0j4\o'|!!L;%03*BxI8PYADb= Op"~+P|yr?nUeÞ5wVH6H{Ѡ7%/0o6M'd,)׀tY=!jN\qtz u!cº HӒ"UKf:v,4?g+a*5(@>}AJD!{uoIms?,:P"Z]mp9n=>Lq#/4@ U`y1c`L8 Ws-dWԃѰa2uͦ}l`ϙyIEt.ye-Fy7$V6o[r60ݹmv;#}=hR~;LaJ^ ̪̑I0J&3K sR3Y6]jNw%wU`M4J$mBX^V imHE|_W ;<rJglLx3Tx&k72+ogdoӱ7xj N=Yu8}f9늛(Yˆ(IH7{B \}NKQ!~r&T/܆KM!'$0ՌH4T,NG{nC9}J3@A_W%{=s?׈Gl<ٕ˦B9l(n-b$WQXi^{w ;AmZLeu@@xWr/V3>{:;QHyeaص>+yRU Nc{=lFfɬ<>/̳ ":_f30py$I=O)A{..;8P؁_lo| qkWk܆UlP؂ ygEC I!}>bG6c> f\[ f|9E$&a]Vʍ- / Pzbeq( X` .BE]yZ@(nc5G2S8$^^~ko|ڌȀP8|HT@;Nyk`ʹ&ry%BfCف <2ij~R¼(遐V)2,' F<7Kn_м" ) ;0ΐO(ƉE6J)n=y sQC"4  FAEtLʥqѥ{.N!"$N0`CYT~5 ԩ0Y#ȇ"=uqo'pj FvC!ֿ s#VgG Iit0G<BQkv@hQZHcAkos:FAۼFl+r8g0+bb(gel*ej1rAd50Krl7? =~*nՙqݷ6mnrNaSـTNX(dj@玅%ߌn6%?4|1!1M9Y^U>-PjAvm:GQ9g'U,Uͽu+LfaCnǀ!J=~ G\$}A57m6S*KeʭM3q!5!aYo xYQV ("N"~}Bŏ4jd7= Vg-liC@! ºQxžVґd YgMcR #Lu+6 (?'(%{mȵԨd].K:#aR8s^MZ Qsa=.&f@ԞLm)?/% J"I4v,~X X q^5@Х%?w#~`F"!hw { g.g1#xno?vucbء:g}Gq|긤Ms8CQRXxJzK6-+t]]TU]pr;|B'U:lYx|e ̋4yCf'&S2Lzf>S-&zŗw΢a]-9~|:@; Ʋې'-byYw4+V{İs{4bv$!P: վ^c`%d)o4򋦅o' *W5} m\7_&X|Y{ Awزi@Ha!'z^Pu[*)r?g+?L*歗j c]5>染I9rn:*ht`'Dij9-QSr ,/y \-RFza~α0WUh%4u1Ҟ1֤N f'7endstream endobj 22 0 obj << /Type /Page /Contents 24 0 R /Resources 23 0 R /MediaBox [0 0 612 792] /Parent 95 0 R /Annots [ 60 0 R 61 0 R 62 0 R ] >> endobj 60 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [173.774 416.527 180.001 423.655] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 61 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [202.002 416.527 208.228 423.655] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 62 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [215.175 416.527 221.401 423.655] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 25 0 obj << /D [22 0 R /XYZ 126.672 689.898 null] >> endobj 26 0 obj << /D [22 0 R /XYZ 126.672 675.95 null] >> endobj 6 0 obj << /D [22 0 R /XYZ 126.672 383.501 null] >> endobj 72 0 obj << /D [22 0 R /XYZ 295.376 353.613 null] >> endobj 91 0 obj << /D [22 0 R /XYZ 126.672 180.683 null] >> endobj 23 0 obj << /Font << /F33 29 0 R /F32 32 0 R /F36 35 0 R /F17 38 0 R /F34 41 0 R /F23 44 0 R /F19 47 0 R /F21 50 0 R /F22 53 0 R /F18 56 0 R /F20 59 0 R /F8 65 0 R /F11 68 0 R /F14 71 0 R /F1 75 0 R /F13 78 0 R /F7 81 0 R /F10 84 0 R /F41 87 0 R /F6 90 0 R /F35 94 0 R >> /ProcSet [ /PDF /Text ] >> endobj 101 0 obj << /Length 4426 /Filter /FlateDecode >> stream x<ے676b+dM<ά'ewbE-vt=EH-+/-7=-/l^BHR^XWrWm%M"͕ٯ Of.gs=~<?ȧm| ?+\•(;wOEWVтTnKW)Pk~yw4[t[Cah{{j?^|q{uIͶϜU2."p_Dr ,n_ukk[] ^"a MweFHmcGkjO7<1{W `Ѭj\{D Xy0 ^+c6'߭qb'enjB48!%;5Mmϛ{ {Ø'yoO@ lZ$B+F [[`m hȀcВE 6eͯ^o׽Smp9Brײ=CbceHI#R=DGƂo[݀M'n[7C./::͞7~#&l~6$Dt `jsm/Xv1ph1ҿ=#vUn@ FؼpÈ"16w ?Bf<L;}% =uAy݅t"EˢC42O vo)un<nhȻ Be?LI*`|XOx)cyU"+V$ *Rꤐ >.[˳' f!U$θ*,K)}JJOR+&s*~)Ʀu + +e=}ª[T_JXeUl1RdM1 h&Qǐv&ӟ]=$?|6C)36e5szsJ\NJƼ]Xe+N"Q?40pC4A;5;9m!e6\-0 pzhA _Phdַoȡ_Qlm70E--G1%{" ,r`ʵΥbzϻ?BH P~L^T:y .b}M1FH%Ox5̶6D֮1NNɛ5].IgTXf)˼ +xm6AdUU6W\\}:UK86f)-~zZfU%{, >+Y)GںÐ `X^NF~1uw$ӝPb^0- xmWeBsTݚ0E^ W$enҰ*/ ,XRn1xqO}69hɥ푐(]{2E9K/31 0ON&NnY7?f1U&LuC*^" X{*oy-DTQ͎3D\?X,;NQZ ]JX5e^L?ܥJ4bCfsS[vLiiZ8ה M6y2(&/ iaEi;$d R@j~;E"W!SS§XExa3[ {[f]"MlOt4 @ lPrtmqN7v}0WeO?-sp5z]}ib$Ȋ]d{5'|<8JPL9q@j}XvMݖnv5@f[G~Aʩİ oaK׊^uT1A芑7Aa{ &-m(lMfӀ)ňF%\Ѽ5K^dEG? Hٛf` ưOpeD-ۇǁx  0?+Ue:R$ שͻv 3?G*m`f{ De6*AN22׉Թ³sB:eBzbҤm y%T> {"#{ΛSDhxYk†@F1cfLFƞa%=OdZ +990)~3̨Z&<_aQX/ @#cRZ5fJ[ rۇ$ֆdF GcU◵pdCGn0?P[ &ה+EuN! neصX"goF).]o*VUux" (0>-EfWhUoNxQ. QDJvQSt LmC uC*dO@d[oWLxp0α ^q}vmfۑ`쪗Dt"/ڤ;r`ӻʵ ӉךDZ=@MzG]FxG^pM,=wk/ Hg H+iρ*J;-ĻZ@S-]Px!DSY/ٗ:J?j''2 jS6_?ZBSS~ܱdI2 p:kgJ6c9ru/G3]3!U%dIOe'8}="H9_TC A)~rp 7"KEo,QnbxwJxe٨ڻP<^ϼƖJ#+z* !pR6Xln4o-ٙZdOwmbga6-?kz+j _rϩG뫙ad?Έ܀}ipȥŤL|FB: B;HaIQW_/l, 3p3 ZѼնDnUXr,=EA镊˾L\of<}O>0RX?T&\aHLn;&L|oYuLB/|Tqmendstream endobj 100 0 obj << /Type /Page /Contents 101 0 R /Resources 99 0 R /MediaBox [0 0 612 792] /Parent 95 0 R /Annots [ 103 0 R 104 0 R 105 0 R 106 0 R 107 0 R 108 0 R 112 0 R 113 0 R 114 0 R 115 0 R 116 0 R 117 0 R 118 0 R 119 0 R 120 0 R 121 0 R 122 0 R 123 0 R 124 0 R 125 0 R 126 0 R 128 0 R ] >> endobj 103 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [218.149 622.916 225.123 631.329] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 104 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [230.395 622.916 237.369 631.329] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 105 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [242.64 622.916 249.614 631.329] /Subtype /Link /A << /S /GoTo /D (cite.p2) >> >> endobj 106 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [254.886 622.916 261.86 631.329] /Subtype /Link /A << /S /GoTo /D (cite.r1) >> >> endobj 107 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [267.132 622.916 274.106 631.329] /Subtype /Link /A << /S /GoTo /D (cite.r2) >> >> endobj 108 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [279.378 622.916 286.351 631.329] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 112 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 452.436 144.273 464.391] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 113 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [427.099 452.436 441.822 464.391] /Subtype /Link /A << /S /GoTo /D (equation.1.4) >> >> endobj 114 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [276.706 440.481 291.428 452.436] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 115 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [382.206 407.106 389.18 415.519] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 116 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [394.038 407.106 401.012 415.519] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 117 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [405.869 407.106 412.843 415.519] /Subtype /Link /A << /S /GoTo /D (cite.p2) >> >> endobj 118 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [417.701 407.106 424.675 415.519] /Subtype /Link /A << /S /GoTo /D (cite.r1) >> >> endobj 119 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [429.533 407.106 436.507 415.519] /Subtype /Link /A << /S /GoTo /D (cite.r2) >> >> endobj 120 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [441.364 407.106 448.338 415.519] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 121 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 380.705 144.273 392.66] /Subtype /Link /A << /S /GoTo /D (equation.1.4) >> >> endobj 122 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [179.459 320.192 194.182 332.147] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 123 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [222.765 284.327 237.487 296.282] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 124 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [363.234 260.416 377.957 272.371] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 125 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [151.75 250.952 158.723 259.365] /Subtype /Link /A << /S /GoTo /D (cite.g1) >> >> endobj 126 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [420.34 248.461 435.062 260.416] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 128 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [351.977 105.091 358.951 113.504] /Subtype /Link /A << /S /GoTo /D (cite.e1) >> >> endobj 102 0 obj << /D [100 0 R /XYZ 126.672 689.898 null] >> endobj 109 0 obj << /D [100 0 R /XYZ 464.849 610.355 null] >> endobj 110 0 obj << /D [100 0 R /XYZ 464.849 594.297 null] >> endobj 111 0 obj << /D [100 0 R /XYZ 464.849 576.883 null] >> endobj 10 0 obj << /D [100 0 R /XYZ 126.672 228.525 null] >> endobj 127 0 obj << /D [100 0 R /XYZ 126.672 121.762 null] >> endobj 99 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F11 68 0 R /F14 71 0 R /F13 78 0 R /F10 84 0 R /F1 75 0 R /F6 90 0 R /F34 41 0 R /F36 35 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 139 0 obj << /Length 3783 /Filter /FlateDecode >> stream x\[w~ׯ``K;4u@KTD"@ȒH7nfYpzv|62|7y%sgZ?vvWHwͫWOAΏxEe?f_>]ħWo?{,`΋*XqBۓE. DVX ߧ:-<*t0 `ͺS 5ЉSL7} >-t>1d1C\RB0.Clsmu!]^///nYq{'QY1MDhv&8g時}\l(OP"uԽbNrNA05ͬRF0#-X06>K 4Wxj\3}.6OSy| d_mnVW`i:HFo-*jWLx~ 5#e񲻡 XKw]o.Oayp>PuJ|= sۦ?hh `h$L9QZ !lvH=ߜTfL q(ջ tr)6ta{25^D[mn-A V `w@a$P.ZyDqCEdh{..A]LM$NZ֖ۤMݤ-V`yŻŁ4lE%A5Ifm s'?X!C%OV圁q +sf[j {}wN.aI6=r J)\Qg[G su+0<dݕ;ׁ=l_aLe`%}gk ^LŀLKd@2I?z&0{~G}gb3'R\zG>;=o8Sk!̮p-]UM_U35r-n|I&N|C`_6| \jROs{ݖ=)RyyI-Dޢ-QnN Gg9Smf`DB) :;}1J/_2,4ɤTQ8#w@d@G#C1RP|,LP>F^۶' v- ܄]jτ` Z pŅɰR2$1;'fgQ Z@)@౼ϣLČIn0Qv'E$ex?\v{SfnPkRyl.o9Zhհk_yGo=؛E/"hbNq "ԭT7nj_IP%3޵B-.S e@u=\\4Ǡa.^ў:F̀wL}S\gj[WRvxN#~QP3'F\Aa @rHIrUUlAHmSTF v2c{͂RCB20#ّ }:o.0ڽ ۦ{ӞAe:UadVGI:T 58 3N8WL5`M9f`gAfk=kugU ) k)0 ג##ˣgʹ`i&.AaDxr8~B2 -R,OJ7NazՍ+1M䍿%2Qg[-:z@$D;ǜuj 7&a-}@{DYjG6tp4=g܋qY󖜵SJ"{ Z||u& D[mq 4O?8&̏x 67W(9'+?f,^AH44NZl*LڞBrpӐS'ks@8__ƈmy*uPT'cٝ,P?['5fN ^ [O#!8%ޚ/*р)*-y*^<%-%db2a8df'w-ln&5]6}UYgmSL _rAkq‰}򖛪MUd\(K]ErpxVB7&XS n]U?|hpj>Mm-Okڢk hqg*!w0L}ngwZ=  Aw~-tEȽ-2f` i}X+&y;!JI⩿rlR+i^VODn?ҁc&,1;H3t*޷XbH@`U$UaX;YwZsIowoԒ2+52L֙Cz/!M>.c$*ㇳM- (U6CŻN()]gJ /Wxⷝ3mdz !s'%>}{ӧw.+ܨez"K@S^EqX}MPGdEFYSnau Qr_|ǞGۼ"QqY:J}arj"u$U[3Pwpꆀd]ۑϺ/ۏ *^B}gXMPMRr]di@۷ŽـMF7d{d{~P gIczYmJK}B6dx^_PKs7(n0l=s  $hHJ1DA<"VB Q-'Y<4,Q`Pʈw3endstream endobj 138 0 obj << /Type /Page /Contents 139 0 R /Resources 137 0 R /MediaBox [0 0 612 792] /Parent 95 0 R /Annots [ 142 0 R 143 0 R 147 0 R 148 0 R 151 0 R 152 0 R ] >> endobj 142 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [180.857 576.393 195.579 588.348] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 143 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [181.054 564.438 195.777 576.393] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 147 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [155.73 399.53 170.453 411.485] /Subtype /Link /A << /S /GoTo /D (equation.2.2) >> >> endobj 148 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [198.902 399.53 213.624 411.485] /Subtype /Link /A << /S /GoTo /D (equation.2.3) >> >> endobj 151 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [396.053 293.277 410.776 305.232] /Subtype /Link /A << /S /GoTo /D (equation.2.4) >> >> endobj 152 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [441.622 293.277 456.344 305.232] /Subtype /Link /A << /S /GoTo /D (equation.2.5) >> >> endobj 140 0 obj << /D [138 0 R /XYZ 126.672 689.898 null] >> endobj 141 0 obj << /D [138 0 R /XYZ 126.672 603.79 null] >> endobj 144 0 obj << /D [138 0 R /XYZ 281.483 559.284 null] >> endobj 145 0 obj << /D [138 0 R /XYZ 359.483 509.644 null] >> endobj 146 0 obj << /D [138 0 R /XYZ 375.752 468.042 null] >> endobj 149 0 obj << /D [138 0 R /XYZ 348.95 414.972 null] >> endobj 150 0 obj << /D [138 0 R /XYZ 349.85 361.79 null] >> endobj 153 0 obj << /D [138 0 R /XYZ 363.881 284.809 null] >> endobj 154 0 obj << /D [138 0 R /XYZ 175.192 210.02 null] >> endobj 155 0 obj << /D [138 0 R /XYZ 146.044 157.87 null] >> endobj 137 0 obj << /Font << /F7 81 0 R /F43 131 0 R /F11 68 0 R /F8 65 0 R /F14 71 0 R /F36 35 0 R /F41 87 0 R /F1 75 0 R /F13 78 0 R /F10 84 0 R /F6 90 0 R /F9 158 0 R /F12 161 0 R >> /ProcSet [ /PDF /Text ] >> endobj 164 0 obj << /Length 3941 /Filter /FlateDecode >> stream x\[s~ׯJNBwƞq2IƚvJ"Q{Jd;H . Hgdĸ&𑶎XgGǯr2Վd2Vd/> ?į儍<_@0a@_djqo)|_-&~s;ri)1K]ڎp;{ Vn?`}:C'arƚٝ&sXg%L&8fa:ys2~2;D5p[]QF>}Ϥf"~Y{X96*V< Ȉa෶pW):n(|2y,3>An\WS-~9a:9vDV:Χ ɉj4e8h"j2\١XŎl7pZMxyoAg~+BPN,uqME5FH +blAT-e8AKyB*If{sܹ}o8-y8JZ {h-v]a}] _S! SHj0S1@ ,+R_B'-_QZTi͇/qIGl*1v v::>'h9@H⇳'ƙTTFK"lPS̼PH+7 :MѸ0vʉğ´3-q 71c-b ;ۂ2 Irj6Up"N;UMq] znX]mʠca.|)SF)$L30eMK([l\Y$3$K,e.22 @Մ 0g CYTdMm咂3e#0]8G&bLQ(q<uOOΈ.΁`t0#Ε1}㠄e]5A-6aBPNgj@΅@pdϡI֗1O@-4KK`_Pb+V`n s9\nOK]׈-h^ =8);x@AѴI#qin x*;>(QA.1N5MPCiri`Ax~Vۡ0D6LO@ `4ցw-K&TsP @ ]BFlubvrI{O&u2'LjjZ[<[1ީP)ݛbu%fRTJC*E`ĀB TPô84+-ѠYcEf$ćo@2 9՛ejm۔Y{vKZ (T|/Yd,D|ͧ4@1 0C(Rv||||\yQ$(%N &su!A]`_13e*{A-q9=ޣ+ub$ 9k鍳y#t;T TpD|Î^̖̔t0~Ϙ ݆0ы\7ژ)./ $wLb7$L/fB|@,0K=  \0f6z[6b*@ X<04D `LR2Ii`d٥TvJj.@*hJEuy u5ބy:^)#l5-.5ݞ~Tҷ٢4X<Pe`%6b[I k}.SMrVYߍfϩ̮2}Wk?Cko0T&ZPTcxbL㗫9+3ގzQ3>7%} T^5SZUDgx0C{`wV?N>K1>2] eW+G;ַzE<6WaYx9Z-qhXaEZp‚j֧|J\g`*\gN`jlkeCy&E^>OukhdtE3lS=G::ЄWW``ς(% s}4ve61]H_ 0n[_70oUVflTi b}ݔI{H1S خu1RE|6 աPDɤЋgI(V} ۷ꣻsG_*wUT*k4D /W;_gzWLaRs[3[/x9kЉk $v;K+"xr̚kj=NW)3_Q%5|Z\.Kx 9||+.`ՋM*Q=FR!Xs-tV5ֶu :S&DxVBV˔B Y񹞟į"q܍Wum֎h\^yXds5,4=WWehU!aLs;}`vüQ LRON„\Q3IIZX ʓE*3/GF8N$'9mZ?LP^gQ;_(% - O x½է\`=kK_СK#TSԄËB h}=]'򐏖 KE7K` Fg#N JNlι)z[J1_tU !7{[kk= s8tz-Ѭ[nw*^]}^1 -10쮬U{ʾ%cɱD<ح CW'Oݞ15-df &"AXAr \,rSs^&Kq_9TbPdm!%tW8AnJcL1Llf~ji2f nYs@?8>twdG_?S+FˀA);g?Ӿ'g$ϴu޻+w~q3V o :">}:BQ1i}٬ϮD`R^.V~4䴳֬HbE@rje;X\#o [qVO3ŬN?PAǏQs 0.qg/jKdSuzUVV=ㅯb< ۙcQWes8Zߖ2['t~9ǜ+C.<ꓧbinO׶hngzWgp~L RdUU8?m`[&BK%gbbKlcYY #Vlǵ6s Kc%*{){UU;n>֬1Š/^&-ǧRuaڦFEZZAHXPt.LyY`^ RLMt:pqoׯq5vyRm3}!dv8H "!3> jYTR9i ymtDOklvq#\4)"%C,vw> endobj 165 0 obj << /D [163 0 R /XYZ 126.672 689.898 null] >> endobj 162 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F11 68 0 R /F14 71 0 R /F1 75 0 R /F13 78 0 R /F10 84 0 R >> /ProcSet [ /PDF /Text ] >> endobj 168 0 obj << /Length 3923 /Filter /FlateDecode >> stream x\Ys~@ex#>$GRʼnŤ*$(9b)Bv=Gw}L?9<[399<06|#OӖ59ÿZ_.n_7=xxs=meh)O#aFM9oNZ.c~<'ݴZ4q6mm3޽d<_7/?pӼ`l=f-Txp ?SfJB Y۩\?SE)w?;LGPkl3{5b2ljTtX4`Ŋ 6Znlu1/f!}&-PeJяD^NDt \S1H;if\UDbߙ* LeRSX޼:G > Uگx0ilyAWt& "-h,:|rt~_N?Dƽϔ0&&dzv6k3jOPvrE@w@J1 $(d'$K>%OHH`L0MlarD⏠ mM  ̨@qP?gR;UpbCrI:a0}.LEan "g9+3]U`qdKUl>z nibľxez*8ScGM 3r!"\B8&zz- HW2 @#-2LKhu>Ӷ9^75ppe,a8Rb8Auh ]_7b@AA(V|.*FIA# ^([h蒸 ݸ7 i>r42_PU|NSDky7 ڌV{;bU=S-(b#< [|7~=*,J_`[=П+^t}:t!Kٽ5 /jusDtbp],(Ètj>|$eNlOx.$*zѣr4cf8hmH@(mHLfXqc%s~f-MݕSkzcplԜm>gV3]ΙT2pxSm*] 8Jՙ1%y+ױ^/ N֗ʱ\pX- :/6iJp 1桰+k3juv.q+^{PX$ އޢ nxL-! <"_=#u1}C.y}xK>\{`%G\J:Ñ]6~y鋾de yjz7\)}כ\tۚs{^P ڎV3[5VX9 F+ja*Ʋ1sö]BY<ͻQ{n݀k@ͨMh#0Vۑ,Fݻn@Yx~ :7ToܺJ-o& z6w{llvg'Ϧ٬EV&wj>hC`P]HlR%nB10.M..= ųNIlnPv`]J I*ęrxK$f >5c˝lF.6zjÍOǞp|kF 6,n`#Bb \JH'1<ƣwVSnי4 Ca9NJ1O:' ˮo^uױrxՇūJQ"`۝\}aeOQb8띏5kϒqv۶\kH ̶*1,g,Nn܃:V}a `".j#WWʍNYc.21w̾mJKQXj{weO8*L_ oU<+ZzMj(lSU8-ΰiNS]}G "'~W>ecĄc D!'˾8 F(k-%+s r[HϦȍY\4Md (bYO-S¼ccul~9-oNij&ot/ϗ|[{͗N{ z]t=udwEhT{0;ؼoCa5WAkHl %p,kÞC] *:bnOjq|ƒdAJ9m눳mm fxr[vW d-²㲤jl%rMaW >_,ƯS,=7O^4K<S4R.31ouEr&_TZ6#5s{=B(&y,Ŧb_Qj^#'Rj~6^xg³L[˱^$mBCNҜt490QD؀Gm$L`<::Y1I~?rT^XF~~s ujbZЪ2;z4̻N#HU*^(ƛҠ% O῏qK)>8:΋xnn^Ç+Ds~X-@Ё ZxL[^ĊV|A/O4ůofwc$ .V ?Я s4(RCq7NH ~`0> endobj 170 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [331.093 229.622 345.816 240.471] /Subtype /Link /A << /S /GoTo /D (theorem.2.1) >> >> endobj 171 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [198.736 203.564 213.458 215.52] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 176 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 172.285 193.665 184.24] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 177 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [206.286 153.796 221.008 165.751] /Subtype /Link /A << /S /GoTo /D (theorem.1.1) >> >> endobj 169 0 obj << /D [167 0 R /XYZ 126.672 689.898 null] >> endobj 175 0 obj << /D [167 0 R /XYZ 126.672 196.247 null] >> endobj 178 0 obj << /D [167 0 R /XYZ 126.672 136.022 null] >> endobj 179 0 obj << /D [167 0 R /XYZ 173.806 126.004 null] >> endobj 166 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F11 68 0 R /F13 78 0 R /F14 71 0 R /F1 75 0 R /F10 84 0 R /F12 161 0 R /F6 90 0 R /F39 174 0 R /F36 35 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 182 0 obj << /Length 3013 /Filter /FlateDecode >> stream x[Ys~節߀0HE%šJ% r)n(ً;!/9n`Ypz09iur`}`>mfxFcMQh, >;i$4?`{ =<&";|}E=;ū/ 8wxy,ת/W_j5,X+⃱T,(DC-ưpI ~˅F2gnj/T dA4-N50Xr&D%% 83¥E_@mr}Fz&H$7,LH1 d.M%{%;A%^A'qL|1}s{$-ٱR "s Sb92rX`@ZqJwH@+x;?-FF Oj1uSâ80Ӯ &Pu-N.W4w8U{&-Ӥ?QsZedn?I8n 1AI4Y&( 7d?.#Q9c} &E\0RuDYbX66^"R)2Z給S'F9WkE%.Aw:2WEŤtImnϧkb]Zcs/ZCX, zL&f,p@ErIʶ:"=kp0Y1`l1fZ47ֲdKkF}X;f\壌߱m;gHIDbv02  ZyWGPqDqXfTG㫄 0A:݆ \<&@Qe`& ,@`⒐`,wy;Ŵ2wg\R|W\L35W=t$cq&]35'9TMWH_Ex+*=@ !-E2UTm9)")MWt-G5t?()\, "lFb@eRk/o^=t0tpQ;u&hxw$ Ha 1np_/y]trYҋezุؾMZ˔±䲢)UT.X\0WzEp^0UL4yPǤr]EsfVe0c (cؖLJ#bN:9]ZMYc\=a0IZ0*9foB>76/%rLL"ݭ&Cjw@7۔iK&Sl4CF==}d_mBeRc)Dmb;wnU/UvGGw #dj%F1v劮B|g+:}V5f`u-t1"aNӰgwd#~:CqhWɸ_2 nM>)pǺr4tV?90F*(T@BFo'DI*+)dMQX= ЕX)Ve}N-b|Z~<X$XlX(?eCV-,݆.33Da+KwPJg~Kh-S5:B ܘVvg1ɟ{:J쯙xv}m<]Uf]2 :ٱq 5V }`Tr' $LZл#aZ""*~-^DONźF,,,%%zjuuqB\7yT9{C٪]7|\حrRʜKy/K3@K.b1)S2:-%ބ,b #&&H"$uxLQ}m9q׫j,mJ WauY18D+)2軩TƷFՄ4b1cǖ2}r#,͚ E&*0 +I@[CO`BdZ=\ѲRUF_+F3W HUY۰ˍю{S\䎯.Tb S]#m ÔOotgSYi77u%{] _pq)S'6e].2*81t[:m:տn U6Y'qD|w3OP;0.K< .窤i?VyWugEŝ=gp2<fEuhhO0[L||%P*AhHp= x?YKQ%&C H,s*|Al8x191| AlB?|ǃp@qMQ5:z{k{78ӇhI"}:4RF=N) qT6NĩNs0"n?Z>THx.&RZV"JNY R5~_}endstream endobj 181 0 obj << /Type /Page /Contents 182 0 R /Resources 180 0 R /MediaBox [0 0 612 792] /Parent 95 0 R /Annots [ 185 0 R 186 0 R 187 0 R 188 0 R 189 0 R 191 0 R 192 0 R 193 0 R 194 0 R 195 0 R 196 0 R 197 0 R 198 0 R 199 0 R 202 0 R 204 0 R 206 0 R 207 0 R 210 0 R 211 0 R ] >> endobj 185 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [305.341 627.767 320.064 639.722] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 186 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [188.876 598.753 203.599 610.708] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 187 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [231.978 598.753 251.682 610.708] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 188 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [310.157 598.753 324.879 610.708] /Subtype /Link /A << /S /GoTo /D (equation.2.4) >> >> endobj 189 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [196.273 589.288 210.995 598.199] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 191 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [278.17 568.865 292.893 580.82] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 192 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [306.262 568.865 325.966 580.82] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 193 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 556.91 193.665 568.865] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 194 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [211.43 539.851 226.153 551.806] /Subtype /Link /A << /S /GoTo /D (theorem.1.1) >> >> endobj 195 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [322.328 527.896 337.05 539.851] /Subtype /Link /A << /S /GoTo /D (theorem.2.4) >> >> endobj 196 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [174.459 515.941 189.181 527.896] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 197 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [216.295 515.941 235.999 527.896] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 198 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [274.344 515.941 289.067 527.896] /Subtype /Link /A << /S /GoTo /D (equation.2.4) >> >> endobj 199 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [125.676 504.539 140.399 515.387] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 202 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [125.676 430.154 140.399 442.109] /Subtype /Link /A << /S /GoTo /D (theorem.2.5) >> >> endobj 204 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [249.512 413.095 269.216 425.051] /Subtype /Link /A << /S /GoTo /D (equation.2.11) >> >> endobj 206 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 363.182 144.273 375.138] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 207 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [173.973 363.182 193.677 375.138] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 210 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [164.058 303.024 183.762 314.979] /Subtype /Link /A << /S /GoTo /D (equation.2.11) >> >> endobj 211 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [267.767 303.024 287.471 314.979] /Subtype /Link /A << /S /GoTo /D (equation.2.13) >> >> endobj 183 0 obj << /D [181 0 R /XYZ 126.672 689.898 null] >> endobj 184 0 obj << /D [181 0 R /XYZ 146.022 677.943 null] >> endobj 190 0 obj << /D [181 0 R /XYZ 126.672 584.307 null] >> endobj 200 0 obj << /D [181 0 R /XYZ 126.672 499.558 null] >> endobj 201 0 obj << /D [181 0 R /XYZ 392.423 501.495 null] >> endobj 203 0 obj << /D [181 0 R /XYZ 126.672 426.047 null] >> endobj 205 0 obj << /D [181 0 R /XYZ 126.672 416.582 null] >> endobj 208 0 obj << /D [181 0 R /XYZ 126.672 359.075 null] >> endobj 209 0 obj << /D [181 0 R /XYZ 319.214 361.566 null] >> endobj 212 0 obj << /D [181 0 R /XYZ 126.672 89.029 null] >> endobj 180 0 obj << /Font << /F7 81 0 R /F43 131 0 R /F1 75 0 R /F13 78 0 R /F11 68 0 R /F8 65 0 R /F14 71 0 R /F10 84 0 R /F39 174 0 R /F36 35 0 R /F6 90 0 R >> /ProcSet [ /PDF /Text ] >> endobj 215 0 obj << /Length 3966 /Filter /FlateDecode >> stream xv]_Q'YK.=v:9>MkWHYHCRկ .$׵} <<;≙h⌜]LD>lro7aSJ |[ ,<4?xݳgN7l=~q1+~ >=/樞WgD#N ċN.c!8]\0FH6đ0"j֫+1[ߝ6icC -K9fWk糛q4AX6qJ{49&ln<~Nf\\)vtf[t^H}~jLY0ΑrHXD<mOl ݅Tn0V۸f m趺-89JϜ I9ۆwy, (mWk焱zK(i lWh$ ŌCr^HK.{C=q݄{n>_9UJ[fuuバ ݥKG˗:W_0Ay{ٞ_^J@v/}M[}:6"4f;[n.Q# RB ɵ_Ck*,oV&۹E4(I&A T^|~38M`z}9/"-E0`EC&8ǖKox55`#6PD$|v }'3~樤9?Uo "xh&~0^d? To DCݜ3>->y|v NH#N m=>+:'Nn4nr}BN^DPM!=l"(Pal% )l+d 9\NtɌ%R2 BZIM +eMY毒RESdH"!̠}DV TӾOE ,sVfqF,wu  6 MU ր9 3vx >چo*\". qbX?5fnj1sCH0H^l%WX,fk%j4o*4;h1w5f0e|͙vVC;:d ᰖ\XePsFｿFkA1Yrw=x.ŧz9C.sW!!)|R!݁R84.BF+ 1$dxh2XɠU ZXd)4EHI|Lb ^-̄t+fL[y.\@9BXh1 &Q cae2}]Z3߃Aݟ AB9`Q#  ∜Lj5YoegmM4zQDb]=4y~QωZ Lq${[Ea8A!86ZBҁU(@nJjm ÝCN-HIdȽ2Xj$4ɗMɜ"UquPAϥ=WB#k.lxS1*jp iM:|kMaVUb7 138;ZLa| ` i@Ю+kdzE`Mm}"@f>2QQ_+\0aӘGv8a БXQ+ ~: x%-"6[mX:^06{“kp,+X;&Z\AـὂY$'-Lnw s'W L[[. c-<~ KL dn4-zQϋ";Ǚ&2C;O^qx(Vh18i"Gn<cPz3`\$ɽr(<$D Q1GZss#V hq)5ņ.6w"/r@ h i`Mm7cg.|HAaٴrN -ic3WJH`aQN5Fu7_ώ_+ 'aba#$GGi>xM[|lS5tӧ\ 1fF=`xNg MXecPd}AErPZi<3HɃa)$uYg?1X}u^eB(ݦ݋~ZQ#bמT}ݦZ = <_-j)֬ĒP %evuU12:D +(J5=F_y.tU@? 7E.UwR ^"Zlq k+NXh^.֋0\q y֣350}_ w5`oiRl۲]J GJvBUh9JhKWws2NU2 ,\Tm'w뜐G9asV`ybcd_/Xۮ}'tjپlوX a۹۸# 粐N4CW.+G;e^rS܇@ϬFQ ԩB"|T+]?X x%rR[EaՙWP-} qYq̗ޅ۝ 8%th /-΀]lNX/Eۙ/8]Ǖv۳Z 8/0ȿBH]Y 3OM~-~5Bǵ{ӮF햤`wm 0К;A8UnHpgzq 4}Ojgm*avI]>V7,Y{[ y缍W`Umo26SQ.ĕT vc;;zc@T eba#xyU(~g)n lQ.@1#΄bٝ at`]e Sg1T8S܉R؄`rsܗH&䃷'ܑs!Pu>D[YYXHG)^]`HMtų(b4cp`w@\»<%>002Gݝ5yQe dKLWNfe;KGsPT6M1`zffWtնADlї#ɦ$9^xb8>H =,-{޿9/+*U\"[n)귬DNd-bzCkYk jOE㱚T4eb;5}b!֛؈doOԻ4a.j[256&/|~^3tOױv5 k;*v~ii;6Cޯ- |ȣl}uWQQ6Ƅˑr $bjf3ok]> endobj 217 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [234.947 662.501 249.67 674.456] /Subtype /Link /A << /S /GoTo /D (theorem.2.7) >> >> endobj 218 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [294.893 664.991 301.867 673.404] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 219 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [379.851 664.991 386.825 673.404] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 220 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [318.509 638.59 333.231 650.545] /Subtype /Link /A << /S /GoTo /D (theorem.2.8) >> >> endobj 221 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [425.884 638.59 445.588 650.545] /Subtype /Link /A << /S /GoTo /D (equation.2.11) >> >> endobj 222 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [171.947 626.635 186.67 638.59] /Subtype /Link /A << /S /GoTo /D (theorem.2.7) >> >> endobj 223 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [318.979 626.635 338.683 638.59] /Subtype /Link /A << /S /GoTo /D (equation.2.13) >> >> endobj 224 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [381.025 629.126 387.999 637.539] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 225 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [392.094 629.126 399.068 637.539] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 227 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 595.265 193.665 607.22] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 228 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [348.535 576.403 363.258 587.251] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 229 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [227.769 338.182 242.492 350.137] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 230 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [377.125 326.227 391.848 338.182] /Subtype /Link /A << /S /GoTo /D (theorem.2.1) >> >> endobj 232 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [387.371 283.168 394.345 291.581] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 233 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [361.376 268.722 376.098 280.677] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 235 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [304.545 225.397 319.267 237.352] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 236 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [349.32 225.397 369.024 237.352] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 237 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [216.878 213.441 231.601 225.397] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 238 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [412.933 194.58 432.637 205.428] /Subtype /Link /A << /S /GoTo /D (theorem.2.10) >> >> endobj 242 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 93.136 193.665 105.091] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 216 0 obj << /D [214 0 R /XYZ 126.672 689.898 null] >> endobj 226 0 obj << /D [214 0 R /XYZ 126.672 620.171 null] >> endobj 231 0 obj << /D [214 0 R /XYZ 126.672 294.182 null] >> endobj 234 0 obj << /D [214 0 R /XYZ 126.672 238.348 null] >> endobj 239 0 obj << /D [214 0 R /XYZ 126.672 195.576 null] >> endobj 240 0 obj << /D [214 0 R /XYZ 126.672 149.413 null] >> endobj 241 0 obj << /D [214 0 R /XYZ 126.672 118.042 null] >> endobj 213 0 obj << /Font << /F7 81 0 R /F36 35 0 R /F8 65 0 R /F11 68 0 R /F43 131 0 R /F14 71 0 R /F1 75 0 R /F13 78 0 R /F10 84 0 R /F9 158 0 R /F12 161 0 R /F6 90 0 R /F39 174 0 R >> /ProcSet [ /PDF /Text ] >> endobj 246 0 obj << /Length 4024 /Filter /FlateDecode >> stream x\Ys$5~hުJ>`!³0k]q7SCURU1˼}S9bbWDW51׊UW m?V0™/ֵ<=Fڧ95||qy|}s涺 1*d:Gͷ57y ~s;ʐprէ ] qQT~ xq$!{[ Sv%ܸ۽N=Jh/2y뽿wV{hH8HDT$Rh?tZ j+/Sd$~>^Uoa |~IycVbU3Nt~o)3HVj~Y"JnU[Ji"8 VZ)òd MKE n%(  `AK dZ?Oh']Q4cYV ly+YW o/,QB#~0ŀ2qtyYiIdĪBC/w os~be£Y1$iYp$ ]H3Pԏ@#?"'N7zp~X2ڐ}q5SՔ 4Ѻ3&bLl!z{t;B;9{hn%VN9 v!."&{%Z(<C&i0'vebP U^αoJ'O|xNz>θ?whA|?YE  VA`eRxs\Nc, :6D7v’I\kGy/qkK qrgNM95Sӻuj 9hPWmU6r: Dsb&T'tΝNlFo͞G<k{t.wg5H,|v~rT r,[ 7DYKO+hGZR^HIG?*lPnj2O5sUcN!33"d;!=),9&#Yb9r,mR0Mt.898`4n.y&/l* h2|% ?M؆VK 8Hlt[K9UP+CYp!=:I(g>–RŧؼFt35bXБB/79L xX#QZl{gڃr?;ܚ!ixl )3kKЌnk,CT*_fXU6G0Tf>'bS Y ͇:܎-= 13Us9|kQVmrңʐM/)%*&uXEF'N LIZgz13n%̀?'bDs1Hb*0-!^&<u7R [F!`6SgA~K!VGԒvB¥,-rxKw[ˠ\0fC|;r.DRWĮ-?rM`$Te$x=[n?'ez/2|DZ[J s%coehw[ږZxmK叜$y.dB;X;, )D54=EFۥ; { Rw*Gw0أ"Jv`a~Vw:!i[vr#9wirr$-~~o6 R4c$:Z +ZIӈrmEuuY"2vKӏrM\T7&~cNv%AQ3%/M]=1`fTGN VGԒnFv<60zY P*NjʚGe" KZ'6`ᑱށW,6/,gYsVN6c OjwW ğʇ p7I{5mͺ'!CT]_+`ksÉ:,y|=_cؽ蠢["(8k@GqIٳAllPX}֡vR'I[X W-o&S-:5n I%fᏍiCVB*F.=c2"=4gc7F6{@7EdQv/UX=&{lbW!opk"24AfJ8 Gȭ菐^^d.cz=QY-T6flD\2lJsKΩQ ԻJJ4S乕!4hb4[jn'%?5klYkVZk?c5ϧ֬{ךXsfḱV:Zs3a;ORkA=||WS~^5)K X3*v\V٫JMW@SC` FT5:"D5Z eQ>BA嬭S 9+l}8J897E?~9fPf1}u~,*^2ll5lͲaHu8#MHHY`ĵ7X< JS!yoYiKV4˳WJk( gvj'W fǹ󀀲j!rRC+43ㅲؼS3xTϱd|xdY|ަ]M>mi9i׊7ut sFug6Qz'>: _\dZ-'~14;uߝL;?eP XuJޗƝG;>]?T39۔{Oi?spl91p@7N8-$[o #'˿![n4ZꕛA`;-Hyu_=r?l(͛Ko[efeǖŗ)hlcN}kf4w\nКu) =!0:pQ{_>BU r[#endstream endobj 245 0 obj << /Type /Page /Contents 246 0 R /Resources 244 0 R /MediaBox [0 0 612 792] /Parent 243 0 R >> endobj 247 0 obj << /D [245 0 R /XYZ 126.672 689.898 null] >> endobj 244 0 obj << /Font << /F7 81 0 R /F43 131 0 R /F8 65 0 R /F11 68 0 R /F10 84 0 R /F13 78 0 R /F14 71 0 R /F1 75 0 R /F12 161 0 R /F6 90 0 R /F9 158 0 R >> /ProcSet [ /PDF /Text ] >> endobj 250 0 obj << /Length 3678 /Filter /FlateDecode >> stream xks657L{M?02-Gc.=l)uH$.gD|B"J2k&g?e/˜Msƿ(*Lh}Oȿo޼y>,;uO~OsYL{2~~j ϧ~L,#Z$gXy]]*?~ SqiLs8G2e9[p랽0\ʛi`(1^2M +|ǔ l17⌓'^)&r:Qdvy䧟I1 q N.On~:Py +@VӢLjI(`#Rzf}RF{i "l請ľF.'AmE,y⠕b%ϫcmCQb#=G8]iEV.*?pGQXg9F#p?z 7եC@yp۷:׈AĎXJ߻(J9DN)FDX0(Q~8fWAeWs3CQ3tJ &PG{5#vab\,3Lꏤ]؟1A* 0S#eN Am1BVG$a}sbt+FH0U ^u|꽟+6Y%wڍ; //7T)i8m `1 ?1\9PEQxcL oP/7&˂BlmKQ.ŻU,!L pEi'R-TG܋zZ:A5IObL=Hx3:_@@K#76c-̙IiN%zYF%ϒQQ)!/#P&9EacQY~Hb!Wl^!U/u hqw ,;RZ޵|Ȯ)/!/Pp/og3 3q9hJ]##T2R,}:#i%Ejʾ!<-x5-YiHvgt 3h`y͉Vt H\b_0$f;aM=͞j$a&+!э^,Ai޲wUF3JaHv,VIO#2M F}&ꑪ/:,놀m/~ 4M!fM"buwCϋ*g7^*9s `Q+_|ЧTfb+t oэ٦ Ïߖ ٪JU }S yx!?!cJaO\xd!IYGF߾)*8Ĺa> /APܖU<7NڳyH'}"* WDa2/${WxV{Ó 7W46w*qN{ }.}vPr2< h,U6P,5c2}|dҭvӺDσ4aLuFtw ; 8V h6X`y-q\w*)ӓu8Z_)An@ '6G $,7K7 2O ̗Nۣq]7# sL _p:!+:.OEVJڵk-7:6 [Hr~ˆ wѰjP[61կ)RwZPeomZ@^unӊ>G Xendstream endobj 249 0 obj << /Type /Page /Contents 250 0 R /Resources 248 0 R /MediaBox [0 0 612 792] /Parent 243 0 R /Annots [ 252 0 R 253 0 R 254 0 R 256 0 R 257 0 R 258 0 R 260 0 R 261 0 R 262 0 R 263 0 R 264 0 R 265 0 R 267 0 R 268 0 R ] >> endobj 252 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [286.775 651.099 301.498 661.947] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 253 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [380.349 651.099 395.071 661.947] /Subtype /Link /A << /S /GoTo /D (theorem.2.1) >> >> endobj 254 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 418.026 144.273 429.981] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 256 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [312.476 387.831 327.199 399.786] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 257 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [341.238 387.831 360.942 399.786] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 258 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [216.878 375.876 231.601 387.831] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 260 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [281.76 339.765 296.482 351.72] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 261 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [309.367 339.765 329.071 351.72] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 262 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 327.81 193.665 339.765] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 263 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [239.25 309.754 253.973 321.709] /Subtype /Link /A << /S /GoTo /D (theorem.1.1) >> >> endobj 264 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [125.676 300.29 145.38 309.201] /Subtype /Link /A << /S /GoTo /D (theorem.2.15) >> >> endobj 265 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [166.08 300.29 185.784 309.201] /Subtype /Link /A << /S /GoTo /D (theorem.2.16) >> >> endobj 267 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.943 243.694 193.665 255.649] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 268 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [345.122 226.192 364.826 237.04] /Subtype /Link /A << /S /GoTo /D (theorem.2.15) >> >> endobj 251 0 obj << /D [249 0 R /XYZ 126.672 689.898 null] >> endobj 255 0 obj << /D [249 0 R /XYZ 126.672 403.273 null] >> endobj 259 0 obj << /D [249 0 R /XYZ 126.672 359.37 null] >> endobj 266 0 obj << /D [249 0 R /XYZ 126.672 269.154 null] >> endobj 248 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F11 68 0 R /F10 84 0 R /F13 78 0 R /F1 75 0 R /F12 161 0 R /F6 90 0 R /F14 71 0 R /F39 174 0 R /F36 35 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 271 0 obj << /Length 4255 /Filter /FlateDecode >> stream x\s7_>{7? _o)Cg/B#=|o?XOdı/_0_W'qZ`qؚu-!ZhΉvܷaZY| U$$ -VALl=͍~$” zKoP#G2b `:ez_ A809c{*uGdCeEh,xE,#)ߤ27H]/A״LcDf^i`mĥ#Fm$RZ 'm !c :B MG8htJu&^D..ќF{ 8eHX?ˣߏ^#:v~Sœ\ Nwْ5F GhR`怐q-q )RKU/20CS50`hr.ǜgNkV҇&tg"-1VIYw%ۮ-muml)e)w`}$hmd_~էr`qI0ҋr&0FfƨM@Woӊb\VeyH TG0ۺ@3Kw]a%~ %n0e (+vJPv$h ȱr[:PTTCxذb.\XGX-? 'U8!65{X X?L~ƄC Dlrr;0ZY\g!pЄ?(߼p`,hLmߔSP(h-ѴQy9;0Baٲge?`dfn>a`pgH? ,8w"f,rlVu,(4 9R*N6&];ul  rS%o6>nu xY+}lo&ͻ5͏H"<UCp޷7\4-ex h !\*+ 2gJ{Ю>Ȉ mtz\NW72mpݬ9Y.RIBAK"iFW6uܘCG;a! XH@M}^_ AddxH9FBF Th!0e i` s(P>̭Jk{u'sSux's3fNAxk^Mxů8 PM" ~«U`4'MZA0Wb$]O<h>[-ó.<T'&u מV N@nl0|r=^aדXmf c#Z5]o7227[$f S6K ^MTR>?Tx5j_RJ.I: ?U6mDcBS1Ol@oסKԎHSgw]CKT'1,oJ1OUb)rw1v7 X )kb:-?!a:n\2 ZaHnop`>V6mg/0JlzƴKJ)Mfޜ64DA^5ej5_'Ww#Qr 8\Ӌ {*!%?r(r*Lg!zT߳j\2a?m3*)Kfi$3qI^M7!V2_]*G4@,3 i\ &ךb!5!D3 XH /8ln R]ƒ(U0h$ۮ Bi.|ٸ8b ,6dlXO4ȷquƔX"?jh#E \[C$[%fCr $!Nn˕䷥[gy j+.Z|rUT;ݰ}EIhmHgM #xe˾,%9EmRn{hE,D\h_,e,u)zq=Ï='҈AVpLEA5ʻd?;@G {L)H~ $qZD(ƤIV^ppI(B7BU :b$brFMӰדю,K|Ssu~A/ wE ]7u]hm}(^#c>,*j"N,sw 2i!:fkHJءV,2qY.o PHtsrR2j= V!ֲ=_,k][wPD8u˃aR"1 X2#y7&)O ZN iX5YW&^u*U(SoAbV{;E:9;L_|OUbo*qϥZeLhzq9D:߶ۥ}70n+.ﾥ==0 B01O.Eޛ2 * u еQmKb"3rzqTؠMSg/Tbupyl+|X֐#ݜ< 9q #La\+UWSIC4+ JZs,(Eي\?+@~Q|,-gv(돳)/~t%JB~Ms0G6L6fXy?  xZd}ipb$i[ĵvݶve ږ^wX+JGk6€bTz 6J<=e5*W1p8v[9Rc!h~A:˃m ]~nm{U~v8V˱:}DZ}ųb᥷kv|k5qke>@JG4]}U;.$H&?|]J!endstream endobj 270 0 obj << /Type /Page /Contents 271 0 R /Resources 269 0 R /MediaBox [0 0 612 792] /Parent 243 0 R /Annots [ 273 0 R 274 0 R 277 0 R 278 0 R 279 0 R 280 0 R 281 0 R 282 0 R 283 0 R 285 0 R 287 0 R 288 0 R 292 0 R 293 0 R ] >> endobj 273 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [411.334 568.369 426.057 579.218] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 274 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [446.141 568.369 465.845 579.218] /Subtype /Link /A << /S /GoTo /D (theorem.2.15) >> >> endobj 277 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [252.692 458.8 267.415 470.755] /Subtype /Link /A << /S /GoTo /D (equation.3.1) >> >> endobj 278 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [167.824 449.335 174.798 457.748] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 279 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [193.865 449.335 200.839 457.748] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 280 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [204.935 449.335 211.909 457.748] /Subtype /Link /A << /S /GoTo /D (cite.p2) >> >> endobj 281 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [216.004 449.335 222.978 457.748] /Subtype /Link /A << /S /GoTo /D (cite.r1) >> >> endobj 282 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [227.074 449.335 234.048 457.748] /Subtype /Link /A << /S /GoTo /D (cite.r2) >> >> endobj 283 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [238.144 449.335 245.117 457.748] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 285 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [338.216 431.359 345.19 439.772] /Subtype /Link /A << /S /GoTo /D (cite.e1) >> >> endobj 287 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 316.924 144.273 328.879] /Subtype /Link /A << /S /GoTo /D (equation.3.1) >> >> endobj 288 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [331.197 287.546 345.92 298.394] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 292 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [288.455 124.95 303.178 136.905] /Subtype /Link /A << /S /GoTo /D (equation.3.3) >> >> endobj 293 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [331.627 124.95 346.349 136.905] /Subtype /Link /A << /S /GoTo /D (equation.3.4) >> >> endobj 272 0 obj << /D [270 0 R /XYZ 126.672 689.898 null] >> endobj 14 0 obj << /D [270 0 R /XYZ 126.672 560.779 null] >> endobj 275 0 obj << /D [270 0 R /XYZ 389.133 544.784 null] >> endobj 276 0 obj << /D [270 0 R /XYZ 138.877 512.352 null] >> endobj 284 0 obj << /D [270 0 R /XYZ 126.672 447.841 null] >> endobj 286 0 obj << /D [270 0 R /XYZ 126.672 342.595 null] >> endobj 289 0 obj << /D [270 0 R /XYZ 447.878 270.003 null] >> endobj 290 0 obj << /D [270 0 R /XYZ 146.044 226.656 null] >> endobj 291 0 obj << /D [270 0 R /XYZ 340.195 191.41 null] >> endobj 294 0 obj << /D [270 0 R /XYZ 475.182 140.392 null] >> endobj 269 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F11 68 0 R /F1 75 0 R /F14 71 0 R /F10 84 0 R /F12 161 0 R /F6 90 0 R /F13 78 0 R /F9 158 0 R /F39 174 0 R /F34 41 0 R /F36 35 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 297 0 obj << /Length 4278 /Filter /FlateDecode >> stream x\[s~ׯ`i~iĉS;IR[M@KŖ"`X\|i^% o@gb&Xg?}ͣ1ِR>cW ˥#.?<ӧ_;_l=zՈq1'} ?&26ϾGH y&Ё&Ƙ%aaƂp.a,lXOݎD5 0"e4>q470N4p,ؙ#%RjBnz >$T>rb|!m @L`L:)U;ytzd *%X~vuϿ |wBvAd@N@㌔`dhp0fUX1\IwDHg+pGcnl(PVK{a _ѐ LELXE\Nϧ|f*< `kHٍӮF; 1ڇy%Dph ;_Nzx-^кEW0M#+.lVo{=֣d~ã *o0^Ce9y QI?Q$*Ua422k*iaZ!@i ҵXH F O#޵k-ޒc`mE# )f^#8Du>VLPX!TЫ|`t˫Ye;2vDpy ByUh]Bo db8 f7 $Z N~ òp d#zEϏʡtTfդbay!V'PlQe󎿮eT@ϪJZҨ%a݄U dSvov~.P ꇯyi eȳާR>I6fGr|+k{<>we~$pE@6wI,;mew]zfw(Y}r0 ㄼ2G34a唣jSTME~!Ӣ8dnX{,Faw[ӣ)1Qf#z`殱>U6l;k$CB2;@2(B(c[eBR |/RTce) q_u,GqubˆQq"E,݂+sx{^{q7؃؋=yp4e( UH$5a? cHijj)yi0g?{_:> bp=љʚ6uQڈ$*lDh6Eqv<P) Qj/h-L@SKD b@G .&/Y 2b `jz=s⑥i mѼ5DGpTǓ2H! _ZVs_ DZd&ZJ!"ɖrWa@^q kq`sgm [ٚW'M65G}_[}%1w b7>S!Q:yr'e{δ ;3ֳۖ^v 0bd_,_t Ǵ`uMuM]TaHev{$/C$/F`8@%f㜼95H_S i݅DKuY 5N99L'ywӇP:.PFKߓkKTR}݉:S`& )ce6TnN9?_~ (Ru(PJJqJs@ 8qѕ\*=!~B(&5GI~^w~D&8z{ GL"Sw%w*`8$B hy(`HK4ήrҏ ,J UX(Y`JrIxB?^m=3X $:bnccD(w@'ce < HW<[VI@n\ |_B c+ۍf'L(QK"| E6  b 9dJW RAhiL vF~0}c08StEA=1dGZx!~32`?wlJ* Yـn&?[.xOs:V #ƞW8|gopE[NtE^n&Փ<"iXӺP ooL}Yt8TWşe+#܎ t$1Ó,aLWTϺ]M?f)+w|84ƺ qH7+Hjz^m1C!J-Q02@cU1EpF|< aYoK<2{my]s\x= l]"6QoY^LWR|`]+ٱvɇӤcEd*Punԍi8XgqQUbIMgƧh)Oaׯ=ǰ㡲QOK8?y6ߧx@0}>n[ИSH\.0JHu7t5RM߽To$)ҢW ;l*ɠdL> endobj 300 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [182.832 535.503 197.554 547.458] /Subtype /Link /A << /S /GoTo /D (equation.3.6) >> >> endobj 301 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [227.063 535.503 241.786 547.458] /Subtype /Link /A << /S /GoTo /D (equation.3.7) >> >> endobj 302 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [178.626 215.937 193.348 227.892] /Subtype /Link /A << /S /GoTo /D (equation.3.1) >> >> endobj 304 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [129.551 172.044 144.273 183.999] /Subtype /Link /A << /S /GoTo /D (equation.3.1) >> >> endobj 305 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [297.2 153.844 311.922 164.693] /Subtype /Link /A << /S /GoTo /D (theorem.1.1) >> >> endobj 307 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [270.881 133.308 285.604 145.263] /Subtype /Link /A << /S /GoTo /D (equation.2.9) >> >> endobj 308 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [315.127 133.308 334.831 145.263] /Subtype /Link /A << /S /GoTo /D (equation.2.10) >> >> endobj 309 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [182.215 121.353 196.937 133.308] /Subtype /Link /A << /S /GoTo /D (equation.3.1) >> >> endobj 310 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [409.612 91.198 424.335 102.047] /Subtype /Link /A << /S /GoTo /D (theorem.3.2) >> >> endobj 298 0 obj << /D [296 0 R /XYZ 126.672 689.898 null] >> endobj 299 0 obj << /D [296 0 R /XYZ 146.044 677.943 null] >> endobj 303 0 obj << /D [296 0 R /XYZ 126.672 197.504 null] >> endobj 306 0 obj << /D [296 0 R /XYZ 126.672 146.813 null] >> endobj 311 0 obj << /D [296 0 R /XYZ 126.672 92.195 null] >> endobj 295 0 obj << /Font << /F7 81 0 R /F8 65 0 R /F13 78 0 R /F1 75 0 R /F10 84 0 R /F6 90 0 R /F9 158 0 R /F12 161 0 R /F14 71 0 R /F11 68 0 R /F39 174 0 R /F36 35 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 314 0 obj << /Length 3603 /Filter /FlateDecode >> stream x\s6_QǥLrm.urgwiHձԒ]@Hqr>$IpX,vXOHglĸ&𑶎XgGӗZ d\ ?;^kV=* cV=;gɯ硑~$9-wO=5ﾯ96 b_?zDG51?ӋzvDE%HxG;$ＸyfX\BKi( qYh U)YNX0ixBRZ݀f\/ ,Q-u|.75ZpS`(E!|ALy cw7شl&"hHls ':؆nhQb$6p38,p0q`v,el&ԒHn% x a0l,$)Oe|ӢRёԛfkffZ쇷(3-crlR62)XL͆OOGG + z%%F~80;z 6FW'.ɋV{'жCa3%1%.tiª6dXqܥTbRَRJ`5M3fofvH@ Ik(P EeClB 9iiBkjd+b# gmj\scor FvԛdhX<;‚D)4+BERg1eKjwzUol.MOٴWsQcq<%X  C 6f=>26 V%/j tAЂ E%e.mAyE!3>`O2ۍ}{l77&02XwAH+o:L?Nn(n]P\z'7˃<"7MoS?%ʶ= Q=U#lq\ۉ\@ &5O qq歋${:L>j3\b+qF% Vm9EZMw@ _77i8_BDQD AmDXɰcYlqQhU|hXsm~$aI 8@]*6Ͼ@6m0 瞪U}w=4`̧}CR8#E*a[|>)~&V|(xޗ0i9؃/r[K>]G̚4 qo4>zH+XbmlɅ!wzsoCkΕ^h˓`\.v!> ⫀!v9 ] |6DH+w+yٞ:Kc#e77CPsme)c""Zc(iNniZZM9ܟ /4{pv̭7v]@|pė@7CHa+ɿ,<1QΫIXY^A֓(0s:r12ݛĊ.+Ϣ/oy/8o6?ґG%Ԑ1!5#tkZ*L0ֹ=J4_J2P*N,SBI!dzJ ZB2JTRJZ 8|/!W*pH=@+n#vL<*sO_3qgeL}dgz&~`gmٺ ʸ@x~cR0x , bN|J j_% 6|d` "Mnv#Mpu-n.&q܅ϡHOznBn۷\O'!5҄b^vBv;R;̢ jadE+32Ny;Ix ~`Ҫ:WO7^i#ih"Th߫h^5h%<w^K Қj= *?!\z2Ԍ"//endstream endobj 313 0 obj << /Type /Page /Contents 314 0 R /Resources 312 0 R /MediaBox [0 0 612 792] /Parent 243 0 R /Annots [ 318 0 R 319 0 R 320 0 R 321 0 R 322 0 R 323 0 R 324 0 R ] >> endobj 318 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [156.284 558.739 171.007 570.694] /Subtype /Link /A << /S /GoTo /D (equation.3.2) >> >> endobj 319 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [331.197 539.356 345.92 550.204] /Subtype /Link /A << /S /GoTo /D (theorem.3.2) >> >> endobj 320 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [205.405 499.509 220.128 511.464] /Subtype /Link /A << /S /GoTo /D (equation.3.8) >> >> endobj 321 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [248.577 499.509 263.299 511.464] /Subtype /Link /A << /S /GoTo /D (equation.3.9) >> >> endobj 322 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [219.488 320.588 234.21 332.543] /Subtype /Link /A << /S /GoTo /D (theorem.2.2) >> >> endobj 323 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [240.579 309.186 255.301 320.035] /Subtype /Link /A << /S /GoTo /D (theorem.3.1) >> >> endobj 324 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [261.463 102.6 276.186 114.555] /Subtype /Link /A << /S /GoTo /D (equation.3.2) >> >> endobj 315 0 obj << /D [313 0 R /XYZ 126.672 689.898 null] >> endobj 316 0 obj << /D [313 0 R /XYZ 366.907 677.943 null] >> endobj 317 0 obj << /D [313 0 R /XYZ 146.022 621.955 null] >> endobj 325 0 obj << /D [313 0 R /XYZ 126.672 83.144 null] >> endobj 312 0 obj << /Font << /F7 81 0 R /F36 35 0 R /F43 131 0 R /F8 65 0 R /F11 68 0 R /F14 71 0 R /F13 78 0 R /F1 75 0 R /F10 84 0 R /F9 158 0 R /F12 161 0 R /F6 90 0 R /F39 174 0 R >> /ProcSet [ /PDF /Text ] >> endobj 328 0 obj << /Length 3840 /Filter /FlateDecode >> stream x\s_>4!3'NL&n-R_]|,ZI> `aw'g'~cF4F.Fk ief>e?FW?S z_6:s_~?NkEY=})~}/^K?LS1qOzԐF \ajz5^A֒JM|+70-6z> Xz+9}zkrm5].{j} :yi ķց~Wt?|{\tiDGu04J9r] Y;`-&ޗr>w-2muk(g˅_&z  JjՂp.aIuCHuWJC_̆U8͈+"ruWHl 7J-*QŒ +6# `XY</}K5!J}=W7&̋eZH(Zcƺ@)%x "a[Xk1::k:w'`G7P5(O'HՑV{%u"WYl8LBL5B{m2$5!p0ـT7cs Zw6ӣ)r&LFa)Ktء/tpEfNpm¿\_rQ)>13 eg92|F]-DA2ԛLJ45ڱ¿_^x# afSI&I5(Q*t/9 hIN+)&tP+V *VjhmU5qn@9*;Uu+ pBoz<+TSNYbH=gC8UoϲČ\,W90`jl%_91=t%eaxA ӌN"ןy-hCQV kt2- ,(#[m3A^PP3@<gVp@+Cv+PV;V{u:  tv;̻ UHu?睡Nf T^HϥBɢK0[R7`V!<&G>I{8vvCAך%t.HeΡ/Ua. } "IfǕTФ7I}T̡f`4/*}' T >/?Q/K<$YW9<k;wˣL:JPh@:4{лk8lx9/̽@$V'Զ-")G[xGz/h;F,rhT&<K$P٩Qz`C# aB!rUeAU|78  1){ߘ? &?&ŏbd J}sPs:~u{4V."^=m|E9;M|,toFtkK \A#B' -ķT{P}?"~6PDS;;r-<"Jz\RruմР)2 d֥1pj?58£\I0i t~U\nR1XY_N}ᇯ~1S<4Q8Uт#o+53` Ҋ-loe{ƅ/,T>?uy5 r@ yH)\6qKG (a:v.^OHzsBd6)V] o&ֵkΜjaᗠݷE/Ӛ2 Йӎ0bv/rힷQPsvuLWZӧįNx>4||\b[`0KUׁ8$?lks,}X}I#В4ď5ۭ@˙ l3޸VU0h7WB"r7!7L|_rn<%_>Fij?#\l5%L97lG r'BN |enV$dj0x%Gp[կKo_ԓu~A"c*xxrd,*]Af?uڧe~[FYRFpjν?^d#hPeNXJɰ mW>\{cPYx*_{dߦWמn.gX2qx=m *҉L;ˋnu =G" jzB7 ->|6phfQP>D~,kЧ" @ X#Z2 ~/(}irup8`֤diLc}Y *uWGq^듁ZU5wLtGCnDr>CޠIÂZۍK /#^˧*`t KwHkps KpAHx•In*;0ǯ5$U oh(+8<38 D+Ei ,ɤPcj@%A<I  U!q`U*a2ۇ+$LNWaVǕ;ݍΰ5˛l'(IvҊp6\Qu2p̏sQR%aB1FMHlRuOk;ٮMnK€A)X$λfWe/l:{}썽%5O \vUnYi1|%N=_5ߑ:@-ir&^L Z -%lʏ6N .>ҎFXw_w / ^9ޏ'|25 ,y8Ǵb #[7K!}1 537tq6ITt70C8b+ sOV=JٗG~3<U l Y¼.7 ڕJs =iSPy d ڨtu%C{ۙe޵"#tT[bCs(xm67)O䇞x JGỲ^gy^W,9&:\'x;6up5kUgwK .A꓂gp1~9j6p qB%;ے*lG KbeیN0'٩j,8&d=`u 0(cĭ2Usd Bjn潢S59| 2ï uȫXo{w:IA!ٌP?uDendstream endobj 327 0 obj << /Type /Page /Contents 328 0 R /Resources 326 0 R /MediaBox [0 0 612 792] /Parent 355 0 R /Annots [ 330 0 R 332 0 R 333 0 R 337 0 R 338 0 R 340 0 R 341 0 R 344 0 R 345 0 R 346 0 R 347 0 R 348 0 R 349 0 R 350 0 R 351 0 R 352 0 R 353 0 R 354 0 R ] >> endobj 330 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [163.341 650.545 178.063 662.501] /Subtype /Link /A << /S /GoTo /D (equation.3.9) >> >> endobj 332 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [221.772 502.429 236.494 514.384] /Subtype /Link /A << /S /GoTo /D (equation.3.8) >> >> endobj 333 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [264.943 502.429 284.647 514.384] /Subtype /Link /A << /S /GoTo /D (equation.3.10) >> >> endobj 337 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [216.054 375.823 235.757 387.778] /Subtype /Link /A << /S /GoTo /D (equation.3.11) >> >> endobj 338 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [265.457 375.823 285.161 387.778] /Subtype /Link /A << /S /GoTo /D (equation.3.12) >> >> endobj 340 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [340.875 317.538 347.849 325.951] /Subtype /Link /A << /S /GoTo /D (cite.p2) >> >> endobj 341 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [434.578 317.538 441.552 325.951] /Subtype /Link /A << /S /GoTo /D (cite.r2) >> >> endobj 344 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [247.458 154.391 267.162 166.346] /Subtype /Link /A << /S /GoTo /D (equation.3.14) >> >> endobj 345 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [334.165 154.391 348.888 166.346] /Subtype /Link /A << /S /GoTo /D (equation.1.1) >> >> endobj 346 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [464.959 141.543 479.682 153.498] /Subtype /Link /A << /S /GoTo /D (equation.3.8) >> >> endobj 347 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [444.214 129.001 463.918 140.956] /Subtype /Link /A << /S /GoTo /D (equation.3.14) >> >> endobj 348 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [171.477 95.626 178.451 104.039] /Subtype /Link /A << /S /GoTo /D (cite.d1) >> >> endobj 349 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [182.546 95.626 189.52 104.039] /Subtype /Link /A << /S /GoTo /D (cite.p1) >> >> endobj 350 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [193.616 95.626 200.59 104.039] /Subtype /Link /A << /S /GoTo /D (cite.p2) >> >> endobj 351 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [204.686 95.626 211.659 104.039] /Subtype /Link /A << /S /GoTo /D (cite.r1) >> >> endobj 352 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [215.755 95.626 222.729 104.039] /Subtype /Link /A << /S /GoTo /D (cite.r2) >> >> endobj 353 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[0 1 0] /Rect [226.825 95.626 233.799 104.039] /Subtype /Link /A << /S /GoTo /D (cite.r3) >> >> endobj 354 0 obj << /Type /Annot /Border[0 0 1]/H/I/C[1 0 0] /Rect [335.335 93.136 355.039 105.091] /Subtype /Link /A << /S /GoTo /D (equation.3.14) >> >> endobj 329 0 obj << /D [327 0 R /XYZ 126.672 689.898 null] >> endobj 331 0 obj << /D [327 0 R /XYZ 352.908 665.988 null] >> endobj 334 0 obj << /D [327 0 R /XYZ 359.201 517.871 null] >> endobj 335 0 obj << /D [327 0 R /XYZ 146.044 461.362 null] >> endobj 336 0 obj << /D [327 0 R /XYZ 126.672 397.458 null] >> endobj 339 0 obj << /D [327 0 R /XYZ 431.94 391.265 null] >> endobj 342 0 obj << /D [327 0 R /XYZ 126.672 236.915 null] >> endobj 343 0 obj << /D [327 0 R /XYZ 271.172 230.721 null] >> endobj 326 0 obj << /Font << /F7 81 0 R /F36 35 0 R /F8 65 0 R /F13 78 0 R /F1 75 0 R /F10 84 0 R /F9 158 0 R /F12 161 0 R /F6 90 0 R /F11 68 0 R /F14 71 0 R /F43 131 0 R >> /ProcSet [ /PDF /Text ] >> endobj 358 0 obj << /Length 2311 /Filter /FlateDecode >> stream xYKs8WHUE@TŎ===LDH~e)jbF؉ۻN8.IE&Hœ3Eb25FGTG޿b>˳Qr??׬ oN:ħT^+M8=%)OEo KZ XmE*kxuZ0cM<<0A+T^3/0oY@;bqtrj 4( ֫2.Xs/ w<5F&OӚ:/MO­ XA8i w*?{Vf7TXF3:WI+U4Y)NQ|TB|>$Ё/d>d_?v{tn΃|ncJ@@6.!`x٠UnM'Һ︋lGİ]0?~8TPʿ1rbWFM-"^%e\d(4()茲 X"ӻ۠NptBΏe LLsLL.\6AB=[*-GU%E޾45 `A%6h~?0G| ()#7;>N ֲ(C4:0:[0u-in^A 'Fo[1Q%Ľc,jUnEb/Mn}"$~b b*FO9v7L ?NQ1z4ʾ5(A|l98rpm*}ȐJX-1(< h:A -'1E8P˰܋OiA!Qr;zt_[RN>Kb)ez>dAShhHaK?Ԡ`㚜/4lSBѝ"WЃػDEa؍iXvg0 _ \d ,1]jrΌC9\ki1C7ĽCJuy E+*B)&UZ>N IX;GV 0Q|_xMRhNi`Q ^Y--W.)jSM0<4V˿֪dV W7[<)Oj_dž!T0| o.!e[4 68䞏 %rQ9hٶP}5波2:._*& <86}{Ӗ }5Bd/ :Wj7}$ y3+,Po8{Z݇+iޥ?@4ImЇMl=a4/K9VcWjF+au:-G>}HGR4*Mˑ6Vi1ܛvcn4~RBm`뻛3N}vgs{{C)=+?WItendstream endobj 357 0 obj << /Type /Page /Contents 358 0 R /Resources 356 0 R /MediaBox [0 0 612 792] /Parent 355 0 R >> endobj 359 0 obj << /D [357 0 R /XYZ 126.672 689.898 null] >> endobj 18 0 obj << /D [357 0 R /XYZ 126.672 660.01 null] >> endobj 96 0 obj << /D [357 0 R /XYZ 126.672 660.01 null] >> endobj 136 0 obj << /D [357 0 R /XYZ 126.672 638.092 null] >> endobj 135 0 obj << /D [357 0 R /XYZ 126.672 618.167 null] >> endobj 97 0 obj << /D [357 0 R /XYZ 126.672 598.242 null] >> endobj 132 0 obj << /D [357 0 R /XYZ 126.672 578.316 null] >> endobj 133 0 obj << /D [357 0 R /XYZ 126.672 558.391 null] >> endobj 134 0 obj << /D [357 0 R /XYZ 126.672 538.466 null] >> endobj 98 0 obj << /D [357 0 R /XYZ 126.672 508.578 null] >> endobj 356 0 obj << /Font << /F7 81 0 R /F34 41 0 R /F17 38 0 R /F35 94 0 R /F19 47 0 R /F21 50 0 R /F46 362 0 R >> /ProcSet [ /PDF /Text ] >> endobj 363 0 obj << /Type /Encoding /Differences [ 0 /Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi/Omega/arrowup/arrowdown/quotesingle/exclamdown/questiondown/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/visiblespace/exclam/quotedbl/numbersign/dollar/percent/ampersand/quoteright/parenleft/parenright/asterisk/plus/comma/hyphen/period/slash/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/less/equal/greater/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/backslash/bracketright/asciicircum/underscore/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/braceleft/bar/braceright/asciitilde/dieresis/visiblespace 129/.notdef 160/space/Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi 171/.notdef 173/Omega/arrowup/arrowdown/quotesingle/exclamdown/questiondown/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/visiblespace/dieresis 197/.notdef] >> endobj 361 0 obj << /Length1 1047 /Length2 3958 /Length3 532 /Length 4663 /Filter /FlateDecode >> stream xW\S[AJ$"ޛ z!@"!$t 4E)T қһt:;^朗_{o}{}/];:xQ " Q4--4AXXD1xT 0{0WWCM7v&b?+qDcJpD`xG - X$B:I3@ Ƒ8 !} (vtkA6MdNxpB@&xr-$xb&ן?ߖ&]*W^ mjFXmjlYz-b++GS1|_f% 77s oU*8Q Q8kJj oji#S>tӣK.2>ڡ?.a$R{A:v Z\_݂Y{;.YMlyF,nof7%G(zD7ABcA* q'$&F#9iu:^|)i.Md*S< !dlH+켔1j"9x`n( |઼k,%$xHĖt)pTeۊS⑂!xvp\7Lt9˜-r 끸BQ7oQ)N͟_ aUg57IV4)*lZR.edpyZ4}M-ΑSߦ'pa*9eZ#=fpOG.\g?F܋j Ҫ=4fDioqJXϝN>wV,QCPRB :/s(nY0ي'YK3bO/M8Ȝg"D!{N_Vl3+vd_~LZȯ4[Yuz>#N8yȽu`vX󕫑0~~{ _HtvFpDq9EU~ ǥoJzGfAÇK/γu^_je[I9ޏ/іvelL7H'?RvEe=D`#X;;©ZRTBױTz?ܥ`IiwQ]rCXAt].iZ*@q)"`rBù9⢰{2qMWz!G4{5Luz5IITZ;{J$ HFz\yͷzkȥVj4tO/\I fw6_쎯4bsY.M kD[2 2hYi$\ ~%?[+1ĢˇyA] [DרtEx;Hkf嗗l@`:~獪X/GzuQ/Yw6tˈK}V>quz}S`}cM`pXuUm^z44cfjկV!$x$zrTAj?h5z7߭~`X7vt8>, Zr`CoE) Y ȓ\j YpaRM>❖}q|jP N!%Yd-<,CPveXUt{~ {d߲w0 t mZh kljkTo_9y\袛k[Lbl~pFмiSܱD>:Y1%cEߦ~ 5<~X )gx<9*&.,W`_dp?,9yG* MJJfj"( ͝w1|U~U}m襷_%S#*FZB %zH\kB~xRDǶU.v,tN<Ҏ~:0@c󵂉<_"<ζwUgM8Y u[Fά!)zi))cF4ȀzCv['=IkID|;GL&=њOeLeѠ~4_j\b@~8$QRиg*9WZ+ l&ѓmwN'#gI2h|JO>ј}Cy}1ooޅ,p 3͙ q =Jj3i<-ܯW]Ii=MHD&Wv^Ы h+:q办1.t|G(wkXǰY'+~>M5ͻdTͅ[.J'o}}'=ɩZ.սAߔ`0r9c;`j6﹝d | 6ܲRIk.eOS/\zğ`X_O\M럜ޜ*h$zB]_w2({v+D/+[,Ý ZfXvV{-bU1AA,P"޼] MLM߆|xNȞhikQjݥ5. - Ν}}W4QN?$FuxKEآ0\3ϣa+sK뾣|70XV2g({84_b@-oř9{4V=vX=w`@A[ w}땣32K3.@aov|l$ ->3cB<2g#SxZ ˝6!"%C"SU,阢B$~7B{,ij}ΔX\ީF?CsLɨt4`҇mIJ5TN;IځilI=2Jyǔɜ_z/C,E |$6$'9gg WYߓ@Pw6 Ow:3\zO.Ͽ~Y<#|On=XlE[ŬŠ؝ s{BW2^u+mQ{f@aݭ6㲗;rwA9Ȥ7h}Yj)dD+5V6݁\wG'2}c|lnx1m acM^o5~ʹ\ޝ.pp1HҶ3?*>.-at10qũ?,>S7;Bo1±d~i\E#Zugt`O yN5e7WWNZԬ)Up5qAҪw)|Ui9& vF$-p۸KyerWKlH?2czN/ucZɫ0vE⽹oUv vPYj;scFjV}M3ܼD;HZsz?MQ /z 5;KvS<@xm3*~(7]RD{bjPsk<44'MWZvV)DvbB2!$lX]N9#3İ"UbR͔ST=pZ'HwE\zWendstream endobj 362 0 obj << /Type /Font /Subtype /Type1 /Encoding 363 0 R /FirstChar 46 /LastChar 121 /Widths 364 0 R /BaseFont /IRXMMP+CMTT8 /FontDescriptor 360 0 R >> endobj 360 0 obj << /Ascent 611 /CapHeight 611 /Descent -222 /FontName /IRXMMP+CMTT8 /ItalicAngle 0 /StemV 76 /XHeight 431 /FontBBox [-5 -232 545 699] /Flags 4 /CharSet (/period/zero/two/six/at/a/c/d/g/h/i/l/m/n/o/p/r/s/t/y) /FontFile 361 0 R >> endobj 364 0 obj [531 0 531 0 531 0 0 0 531 0 0 0 0 0 0 0 0 0 531 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 531 0 531 531 0 0 531 531 531 0 0 531 531 531 531 531 0 531 531 531 0 0 0 0 531 ] endobj 173 0 obj << /Length1 826 /Length2 1029 /Length3 532 /Length 1618 /Filter /FlateDecode >> stream xRiTg<V~ٲB %,iX$adȐdPJk9lu"VQJ=U\RQ UZ[T=?ә?޻{䯴 ,1BӔh8]_X6$"qX7iAξOW;Q@YO=닦?Sх.*Vdmq)+8gH2W2fͨsI3wt"6Gd%}^s{k^t15}fՎwQ| q Mݯ*O=b{ř'66@hDv:$[ fb`VCAw}c; lGk_>0UKs]+nR-zp杲qa]`oQw1ͺ8 1{8uV ^5dJmKKvMc3*;,)c f.VX_vβEU)`\NaZw%Ag۽ 7v %{q}ͽ=YP˰,=qdMq=d!IW+9ԣw;׏\[_=u(wk5ב5,~fK\"Q{vR7S|6Yi,:rC1K2Uケ/kh}A]=oT V%)5/2Rۮ4 zDtG();G v{9fz~Ss*[qt,XX>ntj$0,ܖ:.r&a9C%h¬31vnu L,uM}HvFW|e~[Y7T fY7WR3^8ND_ʽir7 ^|'y$l^G[8+`u{x,9\[,oDro}iZviˏ:ܽ]DVD>'{NLZfήyx́[]B|lcy=_dߜzqZLw3M緈YO bQx gpendstream endobj 174 0 obj << /Type /Font /Subtype /Type1 /Encoding 365 0 R /FirstChar 3 /LastChar 3 /Widths 366 0 R /BaseFont /OTOKPJ+MSAM10 /FontDescriptor 172 0 R >> endobj 172 0 obj << /Ascent 692 /CapHeight 550 /Descent 0 /FontName /OTOKPJ+MSAM10 /ItalicAngle 0 /StemV 40 /XHeight 431 /FontBBox [8 -463 1331 1003] /Flags 4 /CharSet (/square) /FontFile 173 0 R >> endobj 366 0 obj [778 ] endobj 365 0 obj << /Type /Encoding /Differences [ 0 /.notdef 3/square 4/.notdef] >> endobj 367 0 obj << /Type /Encoding /Differences [ 0 /minus/periodcentered/multiply/asteriskmath/divide/diamondmath/plusminus/minusplus/circleplus/circleminus/circlemultiply/circledivide/circledot/circlecopyrt/openbullet/bullet/equivasymptotic/equivalence/reflexsubset/reflexsuperset/lessequal/greaterequal/precedesequal/followsequal/similar/approxequal/propersubset/propersuperset/lessmuch/greatermuch/precedes/follows/arrowleft/arrowright/arrowup/arrowdown/arrowboth/arrownortheast/arrowsoutheast/similarequal/arrowdblleft/arrowdblright/arrowdblup/arrowdbldown/arrowdblboth/arrownorthwest/arrowsouthwest/proportional/prime/infinity/element/owner/triangle/triangleinv/negationslash/mapsto/universal/existential/logicalnot/emptyset/Rfractur/Ifractur/latticetop/perpendicular/aleph/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/union/intersection/unionmulti/logicaland/logicalor/turnstileleft/turnstileright/floorleft/floorright/ceilingleft/ceilingright/braceleft/braceright/angbracketleft/angbracketright/bar/bardbl/arrowbothv/arrowdblbothv/backslash/wreathproduct/radical/coproduct/nabla/integral/unionsq/intersectionsq/subsetsqequal/supersetsqequal/section/dagger/daggerdbl/paragraph/club/diamond/heart/spade/arrowleft 129/.notdef 161/minus/periodcentered/multiply/asteriskmath/divide/diamondmath/plusminus/minusplus/circleplus/circleminus 171/.notdef 173/circlemultiply/circledivide/circledot/circlecopyrt/openbullet/bullet/equivasymptotic/equivalence/reflexsubset/reflexsuperset/lessequal/greaterequal/precedesequal/followsequal/similar/approxequal/propersubset/propersuperset/lessmuch/greatermuch/precedes/follows/arrowleft/spade 197/.notdef] >> endobj 160 0 obj << /Length1 790 /Length2 814 /Length3 532 /Length 1388 /Filter /FlateDecode >> stream xRiPg*lDEdaB9.%YHva ⁈Q$V(W( -W q?N||ϻvaBIvٰ FBvv~8Il@h 0QJ\+{@vLPSDJ?i1 #Fh)&g4Ĉ I1j6ɀ`0F%a(ab`8ӆXgaT𮕄Q p`L:"J25@XB2wa\qLȧCqo)OPIHl[0Jn p!avgsx \Ꮻ04 R \+Lz3F8[DF8NuN=yLF[l.fnŜ6b py5e\y<@1Ta i`I$M 8rP* pg$?|/Jq;W'O7] Ͼ_(g~*&wu,΄a*L uwbuYvnhjwT!d>lv˃ޅTY^wʍjsKOD5 M W> q8s«zPbU؊4a.R'^'s~I>SuН7%[՟+ 4lG7,~9uul&(ߦ92(Oj%Zҁ Tn[{8MQgERWu @,A|sxQjm Qyc/5OoլA5IK\rv7QhrbGAͼ_yf~fl*zl}G:o;uҴba{IT~ۧew-Q;E=7鶎ΩhuaeM 9]u:6#uFX?<~Ƹ?2$Ue+DfN^З$<$YFOwA옇B[VmRtLl)B|2έ+wYܸ`<;9OdYQsZG.X!M* Rendstream endobj 161 0 obj << /Type /Font /Subtype /Type1 /Encoding 367 0 R /FirstChar 0 /LastChar 3 /Widths 368 0 R /BaseFont /GQIQWV+CMSY5 /FontDescriptor 159 0 R >> endobj 159 0 obj << /Ascent 750 /CapHeight 683 /Descent -194 /FontName /GQIQWV+CMSY5 /ItalicAngle -14 /StemV 101 /XHeight 431 /FontBBox [21 -944 1448 791] /Flags 4 /CharSet (/minus/asteriskmath) /FontFile 160 0 R >> endobj 368 0 obj [1083 0 0 736 ] endobj 369 0 obj << /Type /Encoding /Differences [ 0 /Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi/Omega/alpha/beta/gamma/delta/epsilon1/zeta/eta/theta/iota/kappa/lambda/mu/nu/xi/pi/rho/sigma/tau/upsilon/phi/chi/psi/omega/epsilon/theta1/pi1/rho1/sigma1/phi1/arrowlefttophalf/arrowleftbothalf/arrowrighttophalf/arrowrightbothalf/arrowhookleft/arrowhookright/triangleright/triangleleft/zerooldstyle/oneoldstyle/twooldstyle/threeoldstyle/fouroldstyle/fiveoldstyle/sixoldstyle/sevenoldstyle/eightoldstyle/nineoldstyle/period/comma/less/slash/greater/star/partialdiff/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/flat/natural/sharp/slurbelow/slurabove/lscript/a/b/c/d/e/f/g/h/i/j/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/dotlessi/dotlessj/weierstrass/vector/tie/psi 129/.notdef 160/space/Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi 171/.notdef 173/Omega/alpha/beta/gamma/delta/epsilon1/zeta/eta/theta/iota/kappa/lambda/mu/nu/xi/pi/rho/sigma/tau/upsilon/phi/chi/psi/tie 197/.notdef] >> endobj 157 0 obj << /Length1 797 /Length2 1623 /Length3 532 /Length 2201 /Filter /FlateDecode >> stream xRk8TvJ˦c<35 RƘ1·!ZX3F%ET( [EH'F%+ȡ=uu{^~ߥN5&@`d1&K[4Md a2@6l `,,'@c4IBB؀Qd"`B #4P4fǙ:\: x0+LP !46 " %F0^8?Z10+Zh [MBL=+S8 zoU̡]%#zܟfD$ &R}\`Du`tF`a{&#\rGش0 GuD߲S'{Ws+.? #b!\`'c,ƄF(ř ơB),65a0#0x B-*LڟB 0e,ÿ֖ݻ07mqy3(`xMWqX,^!0o4T+&*uwnd(ZqaS_+b69|Me7YT.ﮝ&(fBY{ ]0=S}ź"2'qs34'*:Ni^}ҳ9yu1wmL{ MqNc=ܾ'dkfJ{&9G7ntc|bnouϒ ;T|fרǷ*┝ Pj\(|KN 5.WU̸Uz]c,E/`nU3ù*y.kQQ^MpVＵlݢ IeCҝ1Wc#Y({8U(>P |Ys7eMEӭYxtb+V;~@f<{wx#V ^MenFC'%Q-ܭ>>ڝSާM,-01W1#Ɓ>wyTiD|^p񟚌);+*NKӒ{쫬]ø5YF4Hޥǫy|NZh@#*VrF_e[#M Ǧ50͵]~!uGBMϭv<9cIQ{5s:晓sVI bGд4'JyF?*&M2;k5mUլgv?*ly21΅A+^}5t=l9+vJwvט3_2)P_cAY!GZjF$9y[(/WW/*#u,y,5i#}ڹ Y,n],VCr^d?zC O=(\Cv7,R7̭SKd UG,õ E6| 6 ]T~@ʢqqRu4\Df4O?:#۝z3&&EL,J-l1;w}PP@5v7]qWwb&/kc#|;dvP?uW 4ʜ/J-KT>o-moAQ>yn8ݽ{5hA^Pݢa6E#k$/\Mq^@?nV2߅g6j6KU^a=?s$L:6vCGbcѕXTl8HBaJ˾|)Rf\G>ȃՂ?'htd +/~i{endstream endobj 158 0 obj << /Type /Font /Subtype /Type1 /Encoding 369 0 R /FirstChar 105 /LastChar 110 /Widths 370 0 R /BaseFont /KGWNWI+CMMI5 /FontDescriptor 156 0 R >> endobj 156 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /KGWNWI+CMMI5 /ItalicAngle -14 /StemV 90 /XHeight 431 /FontBBox [37 -250 1349 750] /Flags 4 /CharSet (/i/l/n) /FontFile 157 0 R >> endobj 370 0 obj [534 0 0 480 0 881 ] endobj 371 0 obj << /Type /Encoding /Differences [ 0 /Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi/Omega/ff/fi/fl/ffi/ffl/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/exclam/quotedblright/numbersign/sterling/percent/ampersand/quoteright/parenleft/parenright/asterisk/plus/comma/hyphen/period/slash/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/exclamdown/equal/questiondown/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/quotedblleft/bracketright/circumflex/dotaccent/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/endash/emdash/hungarumlaut/tilde/dieresis/suppress 129/.notdef 160/space/Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi 171/.notdef 173/Omega/ff/fi/fl/ffi/ffl/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/dieresis 197/.notdef] >> endobj 130 0 obj << /Length1 1397 /Length2 9692 /Length3 532 /Length 10545 /Filter /FlateDecode >> stream xUX\ֶIp ' .-;*!k'hp.]{~}WW1\h(Tԙ&i{;fvv{v6 ; 8F r@@i `%<,-\trB,MAv@EdT7xlljpA!Nn0 4u@-o3 NPQ@d"v6@0 djC'vQ+??A6aoq*ڃ!Nv 8EW߻l,Mm @fv.6--= `KS bo%UZK]LEFϢ Edah,=l.C2bRv`K;s 7@7@K;0*few;5Wv lF.(\l@Vb??fh-菅=jopY4@Y%4R? U&84fQAT4NAo@?ݵnA4)/!_-jB<ؠemBh]?Tv!_B:кN!_m__UBUA*/S#.n dfF ?S^ !]y`A%C S¬`UڷR?2zg␑ AAi1 oPl+rcJV71ouyt\ϙHFyݘ9 [TWn_y Kf.GPT۩üVj#A|̫ ˓Kyp3Q=GY :/,Cn*JŎ=XVVy(x$rֆ5Y Ƨ+.Y :g ;~Mю ǡN c848\>N!"Ȝ1ͧg37W #H')- 9Ҋ^a,?y Ymk.|=}+d_ҌzR'.eH&;j" e%xAaHqTq"ȬMJ}\ĿSʐ{> 7><,^B.>shz@fcJ.zCE&iuC;vR1N_?sญŻ3*r oFZd̬3*=Ha|(;Pkхɞ>C^cjc=ܗm269 xNPHF pӕؗC*'[#΀^c$IX}3)Eٳ6b!ž[cujo=A-ߑ/F6_Ri%RIg^#dk]%x4)68l?ю.#?0tIww)ꢅV .n]= N_9 k-76($?Үj n7?_{{CN3j 3̌ª%3ds2M/Ky[hCw)zAy鋣lwb֢ׯ)b{O8v0v!E/S]]Y AڭCqYNhY{Y;gnfh2qml,*\Ӝ;ͺo߇i(GΧɲv%:w^ x̲)=霕!qd,7~YM&0{Ma_f7EU1E@)*9f>W9Mەjf#GۗYB*ZQr8j< N}np%J ?2l -Mt<6ϸ;̒i-> EC"Σ}8 ]Φ710<^%pT XxȘ8 ;WOZ@ECWFoT=QZKIO͢.T-T Av5v܇h" #Uutٙ'KA6Ʌـ8@hl]04ZWpBe_g$vA?hQT2 f:A2Hfžxw3LV-Uy;[܇Iii˓["Y*lDș 7 &46ש 1Vi mki%6fj ߥ\]ac15S\-]?_(M*Kf0jCHpu8432T0蒭L]F*y4*NW @֊M"cXP* _(*zqF?<@jR{o6rv+&3Q-MA~@!;_J=լ qB]o'۽խ[gtdh&[nx>Zj]s4IAud>mnp| ڧa]‰o .X?h&z1X+gn{ժpdg!2=ߣe'6N7Y3>`C,#x'6T*<]Hs8(k)-p,@05>o-84"8 sVL|C>!䭷i)!//9t"EϥadT|O.i晬B|!#Fn/(42ݣ^/нػϽo %Y$Eϑy~;ޔs<[%rkQ1i ޖ\|UCs?qa]c>6ݷ"Im '-@{tM|_rMVWJRAw{R:!ʦlu,fWx^\$}.gMYW_Q@IKv* l_K2vC$+U V\^)z3y '{~s*ጊ4Sm0Gtt9B$&-7xQh%ƍ4zQBPT4I6FwĶ_>pJ,$_ʳ*o=Il~}"y׽gO8PUe՘חbI L_p+a]LmlZ\l{j4IN(7BQ+ClB.JvNDdyGU:"|c=uKQ&^o9w`^1> '7W-& x[JJkޠU@gcvc-}?&K=6BX\dUz5x-Btm7MnBRp1pɆtظ8j]I٦',d1 ׺*(u!_ S^ʝbhy@NÒƣpױ]ƛ*Gyo9kuHQD=h@B;bIw"u(/J$o"GSYi4D ?ٸE(=`.G (lk"5Wqi|şRiYooY]x(*ܰxwlBʏr/ m1T;/2NZaNU zͯ5dav:r,=/}LVDZ \Lقj+l35{;DV(JņlVOp;1QЭ7 |<MGrpcjE[GVUcai(eofd6RyHbbg+$QPC.ה;bҧMt ߜ7ַ= Jd&$uoɁZ9-8 eiz]_s@pX|.{ ~iw#̗hcW@,'.8~sRH! U$UQlrrΰ~a{ҦѮ;nIw|z4&lWr*Ytj)v677tzEx(=XS+c፨+a:j-*jeM4YVC/gBwny-=H;hz}#pu8)Lɝ:9*90)[g uM8,R3[E|6KW:VC}ҵC-iLWD'ͣ~~ lߝP/ˆ~o z%015ÿL# H'tL|P#ܩ7zw|"|JlPF+2HDv>钤BU'Փ N)}W+xnTa {w3NRg8 ZA.JqXLDFd*|%C3'i/0X_YLC{>R_gVfo#ߜfW:TQ.{rk0]2X:X+]Ki?OUCJzPOcԎҊ=[|vJGk}7<[UM5lF-=ho?]ɍr U#a,<'ag w\3Вv@d{1^q;k۲uZ<!8_$dY5Ĭ=^7V RYl*Xz91r pX? =NRæ" d=a&]eSI5ޭK:tCM@ɍ_.ixGʐ_U%}=O[ҊvTc"e'i{^O!O!é1RancϾ1G7]aSv<*Ff%_k\LW""]"ks LpP-x==44z B؋=3(eI>%xm)+5RNq, ͪ+q.xO ][] )Hyl Cv[ٮAm7)It]ĞґmX갲yM'-1X,V*VO&p,v.TXɘ+WꚆated=E"uD8: t!ҖF|ZڅTٕ )鵲eӄI൴^GRJs2l'ߑck is%NsjB L( 4.$J}?]&Hu0jԇ9T=I>$=ocps~5}v.vbӆ^\ Zc4Hl4>3ņOgY)f;/Su*zLeIC9ܾ5`ZGW9M*zZ~ZQ z@UyE@6$McF;(ݿ9~v!(Yլ<5wo@tj ]\V&,)_ CXTDE>wjIfGI9)Suo[c zvxl+%;Al Dt]^E t+J,<H rZve ֠Ж0L:,kDyHI47[mW VqVfPS9\XYVyk ٨A1)ttխAqqSlA"Ɔ 4p/ RFҙv.!>sޅM{bgN~n#x|W77n/FJ6>)%Q8U P)|bZjڵ7YVMrS{:'X'o_}s7Gie)"nPkC^ە쳸P`S &C?i>:Xgi"bBtD0֥̜ hp Ǟ<9tq˩o?^{&zs_&pox J$$mrm#vTa׃(qLJZ$| LCmߞ]o񥅟._|PuI{~*7q0 ĹReE=5篡?ģmcF7h*ZAmzO4A{Ff?  W1`*lq5wx2Oh"%|_QF>DbIBL!Xrض^W]:n=zHh̹ϩ?}Sa*4,Cs j<"|ڹ"V%CԸ/ysyq$, =Н'#elR)Slds/393_]V6|}RǧB[\Ry=ě^J.c p=jBRCq~/2uX6JmP4UF"*/?F/|]ڙppd>(4&{YZ֊/ O9{~ /R"' )YuO>6D$D؋2_fڳֶPHW>ߧ[\q8Yφ8o55-8=$2DTv0q5P.N08u._"`A8ZA Z颲6YAc$߇3}+ơsM?|W[IZ"pC)!E%4x5<//ٚ~EM$=.A?Pow-8f.r&*<\7:TzqCObĝ"+JoP6Fl@ЊӸ$K2k@ hDz#Jox[[R9ALNʃ CY/kIZWI+s66e N~U s6R`iGOVW&I-G)i5>4ACkGҨBwvXh86".Wm)-F|G ;h4 rR^V*H LQ~olhB5F1Th>ckfģ4V2Nz]ºEY6 }xg1O6-y7endstream endobj 131 0 obj << /Type /Font /Subtype /Type1 /Encoding 371 0 R /FirstChar 12 /LastChar 122 /Widths 372 0 R /BaseFont /FVSAPU+CMTI10 /FontDescriptor 129 0 R >> endobj 129 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /FVSAPU+CMTI10 /ItalicAngle -14 /StemV 68 /XHeight 431 /FontBBox [-163 -250 1146 969] /Flags 4 /CharSet (/fi/ffi/parenleft/parenright/comma/period/one/A/B/D/E/F/I/L/N/P/S/T/a/b/c/d/e/f/g/h/i/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z) /FontFile 130 0 R >> endobj 372 0 obj [562 0 882 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 409 409 0 0 307 0 307 0 0 511 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 743 704 0 755 678 653 0 0 386 0 0 627 0 743 0 678 0 0 562 716 0 0 0 0 0 0 0 0 0 0 0 0 511 460 460 511 460 307 460 511 307 0 0 256 818 562 511 511 460 422 409 332 537 460 664 464 486 409 ] endobj 93 0 obj << /Length1 1257 /Length2 7709 /Length3 532 /Length 8498 /Filter /FlateDecode >> stream xUX۶qwM]tM7 NpIp\KZry~1sT$n\A !kAbj ɘB AA@p8xpG/g[kW4_II9 bjqxaih-m!^I( &s`@+bm %f+ vs!w˓Ià^0 Z dC?˹Aǰ-%\!8 T=ȿT `[7}jYC!v'Ͽ.r ;ki\!f?tDζ#NNNSO&,Yx^XOxy> - @<0X@cB'76^6?!>pC|OY?( &L)SzT7 pZh <6 A>bY@' 4>i8O.t4ndGw4JI=}عy\|jurrrr ptsv\O<} VO Ě[ ۥԿ/}+?^BV<R&̱,L40 yyJBhg P]%0k76Ew ߞpl`5OwކZ #?@)?{k?: L2iQN > _?̑w.M/ F OW&b*1_XLTG>I֯Z#+kt%9!=ڜ 1HlPuloe̛T 7 8[ão+wpAmZNx;Iq唺OcX:'qJ@K v)ToZbߝE$㪉ڔ#Ih) ,QZPl/5Y>*[aLo3- ="RvX8MS(<]gWal=A^˳I0ǝ5r9rROg'X2 &ek,+S$4ǭy 0Be}qt¡q-ܫ2r9yRI Ø -' 1jɎJdx_P_gbu5“ zX[s\Dޘ[i"G/*]t(Vr:O/v/@t=Et5͘dz U@aff!5EnY"\ )ł&U)uxO S߳]kVBCĿOG4뼣.F~W׊`JTM$I}'p},hn+FKEv_i?/CA35o>#sf'{ټ5Ⓝ>pQ~'N+ϫ6y(::HЭE`R׳n1!CW1 #O3~Ζi °} os\iY ?oX"R1mn'iOrmcsDH N8+* <ƽ7X=v%p3 ձqpnQ0 \ET7%& Dޕ&$kA.9%5 -x A.gą:3 pV`[FO߀liWm) ׃`{f; z7KB%TWfe jT_HRIð6.RB4_A M {WǍZޭi5hrH߶woL昄LHt;BMeF?V`)7kUc{ɽ4A?E2NwC5<}ЕiOIälfG-xX2C)PU8<قyHDf)uN<\zX~dxȠY_DCjt' ngRZ.xn%ȅ*wAрGO8zwtRN$Ctkk1ۍ al[4˪% Ld$=êFED~=4IuoBh7cY/LKiE,&ԩr]Mj#dƽ3[d#rW>R沲NY@xnixǨLl@ 4–f!8 =Z6Qq.WVF>z#/}WPFjj }B? *#EbH jŝ Dv>kiLS-u|)R"Xrj|a}7&aNTܩ|K~N_DvBEL*7~)aJo}6ƚ5e/md ~ѐ4F`ʩܩi(~N{AE]c8%BA.ϒANv7[O7[Kl}EFTqaD2է0ǴɰoL1ܳ8:Hz&cԜr:nzݸU+j,Uw&5 G?s_B3FAe%%[Frb@+B0 F@JD,DvVd~2S`QLR|2Ǹ y?awZ*D9 ADI_\c *T9 #ܐ Yy G&HЩ(0ϐoDf{ỵK 6bGyh~ࢋK"ʾpG.ñ!o&Y)Mr]jtb9V[f4/@Ķ*oWf~{)th 8)f X/މ9X_S)Xoi!L Te 2a/8 2~b>p]_Uڃ)T7no_!`lA["7$LdG@az앇$0*T &~WlyU&\(JPVÓPmH(u|5)A7TC?t!uP 8'Cű]wL}*+[$U=lSl2AG6A j6BCSCj/Ց4{}Dz] 0`⽬y9X՛W)J$_S쵅oaQ~(nqjuZuxTyJŌ~w]ry# `6>"Uqtӊ}6EG/QӎFJPMk%1VCp]6c"l}fk`TƧF(j>ZfޅUrɩ^:"W}"1^I!* gy:?~l`‚8qvhG0H$'Ie ;*9jj"^iY\dѝ?'ްVTf_gш\@GẠZ_~WopR~uMA Y!i.4Ҟutr~r?l ElNwrEыZholh%N* GeE<~3 kw <2&ИaI!M/^MT#Џ'eNBF8a\)1%9$!z_:* Pf8Y%ʪ-RB!A?X@X9xxT5x%;ʒTzt#k& zbJ{djOќ%!BLr6y=J예~~u  vȼU@13PtuW6+@A Ddh_ֱٳ,ߑ$ e_K5#Xw^;iu,V3ΡT-D*wHIO O4_b~^b2 Ka9sRmFL|~qKrzm@ȱ͈<D$شN`Ŧh\K'L/d.슈d 9 yZcfU] m^Md lyXDv!~:YsH|HVfP!aan?8)ԮQk+$`bD0oa6\Wm! ++l1=~,lYJc'M^75U46$rR+ DIyuԾ9i!Ο4uamGQHg\˽w[ϣo(hBmViP\k mO<7@:&gN%-c$[gcZ&'L-5FN0>y& -`y?yCާ UT("PBl~$b]Jvl*nڕ=Ah3AgoO淔ڞ?"(e.R'; z7V9BhFÏWV`?̂2sSnΞ#tFb۹țUc /T? llUl$`ע۞/hʯ(8q{P<mM9ėq$~,3g_H OTu٨H$U_{ qF*/FTbIsB/iFK- eVڎqtHseƭ^؄QbϡN -' eJ'XGGAl-ce`}}?rY aȴğ&'w[uB76 Zǝ"z_Lnia&)ZϧTeAuﵢڞas3Qd/c}s@6I\ab~WG+=Ɯ3f#o:ѹ$^9Dcҿ ۬_2qxUӎK>hX'Lև{\-qV^vcc# =o&ק6Yvd2eN P螦:AcfS-+Td{.2F?NQg NQLwA%ƕQD"TsbBV5oMҺh"k:LB(kƧ?z / { 3(PY`tU7El4 GϐbB hvwsC6ע;bϋpcBl|8hȸ>З nW } Jxw\0[mtH J?=g~0v5?6fC9#E:ШΦ%J|3x)~馈LI \>VCEg;׵;~_D4V[lc7CDEV# >>Tj K Ѧ7': #hҔhKqo'[X0^&31* !QJgTqF@2y m:n2wsSu+%"~bv,Ǿ-o7p[lva(I,KJp9n_fe."и]`sO~Gck:h6ˡaz1LbxXNq+=b>qަv gTR*0荒6o#+E7[[$sDh([6xe_'1]'F;5כTԭ:뤡U887u?Co;ؘ T֫q^39 xNt0y1\^<5 z+5VQCLvJn{\ ܈5L)M^烪]Ox!Eڴ -!m]^<[iQbIbzһ7Y]ZZY͇AgAwdxc턛:]C0siB{nMT5W6KJ.QUWyuhiG~ %3m7϶.oH?D~HƤ&dThзpJ|ν!-r0;:o;Pֿl](iSZֱ x'@ln>!>>>ם 1>l?Do[ٔP4\pOD\&E~dSx%5 H13c3;kRq}=í-gk[z[v4j8vL?39iU"k.7Y0#Vf)ei?'ďo^e`7rk6APۼ{tw_#ѩ )U%a,qR^}yz*1 .%H))!isĿfY*A^,QAp" $ƘFLFfD#nݰ:xKs;kum?2bJҬy}?b-1dCnDН3P(r;+H2DYB}޺!6B!\JU x>ٗͼ̇# !(Rb l6h ?ߍ(1>d _'ys˸;zg3MnNl; ](]7Rѝ2?O),sΊ~zj-\*gz_+{{DZ&Ʌ}b)$Wo%J.YZ bw{p'bɗ3@RzȓK|OrWʍ\NuĠ ҈0,,GDuX2" §gӮ"̦*BJ<)\Hid+Dag֓ϱ5^(X,~ζ<{F? "`VG^WY'o;iL]lN U9?0epUeY?>Y`[FFh oy0MbInS{埖H.dUYNn=5Ǵlu7v5 p]6Q5H2s^#|B_A-QuCJ4$OdNlyMj8gT -8 /i*_ z מ C6 %b w0w/endstream endobj 94 0 obj << /Type /Font /Subtype /Type1 /Encoding 371 0 R /FirstChar 11 /LastChar 121 /Widths 373 0 R /BaseFont /PTGFQZ+CMTI8 /FontDescriptor 92 0 R >> endobj 92 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /PTGFQZ+CMTI8 /ItalicAngle -14 /StemV 73 /XHeight 431 /FontBBox [-35 -250 1190 750] /Flags 4 /CharSet (/ff/fi/hyphen/period/A/C/E/K/M/O/S/a/b/c/d/e/f/g/h/i/j/l/m/n/o/p/q/r/s/t/u/v/w/y) /FontFile 93 0 R >> endobj 373 0 obj [658 603 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 384 329 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 797 0 768 0 727 0 0 0 0 0 824 0 961 0 823 0 0 0 603 0 0 0 0 0 0 0 0 0 0 0 0 0 549 494 494 549 494 329 494 549 329 329 0 274 878 603 549 549 494 453 439 357 576 494 713 0 521 ] endobj 374 0 obj << /Type /Encoding /Differences [ 0 /Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi/Omega/arrowup/arrowdown/quotesingle/exclamdown/questiondown/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/exclam/quotedblright/numbersign/dollar/percent/ampersand/quoteright/parenleft/parenright/asterisk/plus/comma/hyphen/period/slash/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/less/equal/greater/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/quotedblleft/bracketright/circumflex/dotaccent/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/endash/emdash/hungarumlaut/tilde/dieresis/suppress 129/.notdef 160/space/Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi 171/.notdef 173/Omega/arrowup/arrowdown/quotesingle/exclamdown/questiondown/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/dieresis 197/.notdef] >> endobj 89 0 obj << /Length1 812 /Length2 1470 /Length3 532 /Length 2065 /Filter /FlateDecode >> stream xRkm ;8'}<&[wn)xceqN~w?{)7 vsb{ű6(`E$u/H%xw0~ν,֨hK?*;"7%Q󖦱앧Sklv ̈́ԁeWqyJȤk~7nJ ,OKsN J*( 25y2m`|>6@ZθL(2!fٯ5ܒI?c`xsl8Uj+kթ_#{Lu,B"ɱ;+NXW3[DEa;U5/I)?nq-3Žջ>|o6K\xoQf7(YĈ)(?mie`puŁ$޽]eJs1ZԜk?յ;⧾{D~4TV\lqi?(-[Y6WMZOv3>|M]F`:a#!wYrNemeẸ#Unk?),-zosЃ''טSF6kCGzKӲ ;qg?jm?(,IyG1%)![d+ <0JEendstream endobj 90 0 obj << /Type /Font /Subtype /Type1 /Encoding 374 0 R /FirstChar 43 /LastChar 50 /Widths 375 0 R /BaseFont /KVIICG+CMR5 /FontDescriptor 88 0 R >> endobj 88 0 obj << /Ascent 694 /CapHeight 680 /Descent -194 /FontName /KVIICG+CMR5 /ItalicAngle 0 /StemV 89 /XHeight 431 /FontBBox [-341 -250 1304 965] /Flags 4 /CharSet (/plus/zero/one/two) /FontFile 89 0 R >> endobj 375 0 obj [1028 0 0 0 0 681 681 681 ] endobj 86 0 obj << /Length1 823 /Length2 1236 /Length3 532 /Length 1824 /Filter /FlateDecode >> stream x}࿒!!1B[ p``AQ`257G*P1>`k r!|whj=!}@_ck O)B B G$ f @Zsbq` pAZCBV @/a$^p<N%ȸ?|E+)d#XPEA@Q(lODR ?2wS;3xx '8hOjO($ٿ p8d'eKQJV ۄxMaIzZUgNr}[A;+~僃1;.U7}:6-8%Cƛܢ>Xl 99{%2_L~|w~Aŷg*py{ɟ;^8Gm mgSi 9?(=^QL՗qzy%'Fk67P=7 -sgUUt?>d\3%UN?(AF4j[X[xE`*Ӡۄv2ڰYr#쬾}uc5H<`>,ؑS#. *>ݵV1^ނaj#ʷ~Ԗ^S&׭ >kXo_sJA7S0t64^.X4\.|dZ~~Wjc<2Q!IZexZSykn*(5^|~gq&NwX Z5"1zG3oLͻ{n_HM^n=ܪ('+&g62t<ݘk;XN)Q®M<웈ӌݧ5j\{.hJ?*TQ.x5wPE+ {lEwiٰۄZ>SyN«[IW)/]J2rG5zUbE>-5R;K  /Ol\YS cn4D;9r n^,{$sw&1GhMR"bhm.taK nsu%aqo w.j6uLBPoa0<Pg`dΰ846x8l$B0xb`hxr ڿ8p$cٞGѐo[eVnuLsz9wPL#*g?Ç͇@T@endstream endobj 87 0 obj << /Type /Font /Subtype /Type1 /Encoding 376 0 R /FirstChar 82 /LastChar 82 /Widths 377 0 R /BaseFont /JZGJUE+MSBM10 /FontDescriptor 85 0 R >> endobj 85 0 obj << /Ascent 464 /CapHeight 689 /Descent 0 /FontName /JZGJUE+MSBM10 /ItalicAngle 0 /StemV 40 /XHeight 463 /FontBBox [-55 -420 2343 920] /Flags 4 /CharSet (/R) /FontFile 86 0 R >> endobj 377 0 obj [722 ] endobj 376 0 obj << /Type /Encoding /Differences [ 0 /.notdef 82/R 83/.notdef] >> endobj 83 0 obj << /Length1 1010 /Length2 4513 /Length3 532 /Length 5210 /Filter /FlateDecode >> stream xW\S۶Ƒn4aIGJBG:HGBטI肠 EDz(E:Ҥ 4(9l={{yZas{DDa "bb4p6@@.(8ê (Y@ t\DZVTqΞ.h{ *G4Ap,'80g`CQOQ@ 0c0FQ.n((HL @.N\g_63H@@`}j3/)!G# Ǡ<qv%\=g) 7=gVwB#TN(@DLB"g@{h;Q(,NBC\KOύ3SOgg-rA{VQDkc8$kKJp'r&%.) xh,< E81>ǮI`3Ê_, 6PΎFgP;g8gRQL `̅ox7:{QL7? 7;D( !=~竞>LϞX '>-wqĥfűEH]@[FIβT<6wR3%Pl"֭mR:Zh1! 5B;3nd%7WŤY6BI>o:>웝z^٤2[9Mdu]Nܹt2iq:4Etxt̰Rsh!Vrj箦(zi2a%tol(::C2:y,ȡKBA$Essk^ D2ߗjB#8KGF1^+̖; F-O^R?QO63K*? tVN</Pi -qJ}my+뚄7LLgaYfnsô"EDb3d7zIUm6{7H&Ԕ^p!V@Gyow]jDH-Kn  R#m$؇|'H *`׬ChUW"ŃʔD,pTwL'_/2djCd>v$r^~G/8,k2*B4L;iJ %L&`Dr0^{+aFIN*zQ-`0#@[z52RQ4GV9U%˙d!U鍝6؛e}&1-k+|eeRKc%XTXKD"aV`*%48n.cWFHQJYd "jkEϳ(a4zvd2F5|bqiSm|t*Gsbo PP_|Qj綌Ύ6^ۼ.9UҵK|7̩V5NS'Rӿ^»s ~ f7$Q5|qY?XWc6Gɷ2'')B.ÄT=3#\dhÙH_('&5~M{zW͊?wp>VQ3j~]:)E@M*M0MDSs"kѨ]JߚweqߗHzzOKIJ'ni~dQՙT;k{B_fYtjD񷴬ݥ>K*OobE|@OO@4lU_Gkղ5/Y Hcڏ,sPmHxE4Bh7qZN<ۈ[ZVn\X "]fN Y/؉ĨnƔ1c6߇Vħ_ s}zg/3$}(o"/ݗҪܙ6;]r%ߐ"(d\ zd5GpFP]~5jnFYRZVʓ%oZ[EM?*JpL22tdmuzB?̕ޙxhXQxINO~auE97wJoeg˭Kn_i3}q~K7}.:봛 HZYAĈԖAc PDg2 JDcB<"9fJDz]s'~NcM‹̏mMvV&j9F.IPE׶<1a(n5Fgw @gl=LBg CbeFf'C#?ZZ.;J߼"Uro3Nmlce\X^J݆\~.߀ec'.1+Ci62/3U+#~|S 4y[ W?.ܽYBz.2d5 l^l[F-##]{DLkYSOra>,.0 WLbmd׊KhTGM9&9z0''${髐Yתg+8uMISoP]A\+ES$*:~ ׆#IdC1(9#ԨdC-E=VRu$M>WG+ 6ޕc u*y9D*_ 0?7pɉ1r2}s8h"rIpnAuQDՅRN c^&b5I j^o.ux%^E ^+rԪ9Azr±NQ[1!zGn3RÁW(I]ÖcS[5{n݄o˸<#MLp;̎RܕvϏٻϮk5BIE}u <)m}NU2w?T}ϔz{Zbۆ3+rÖx=k42_ɵuQ`Z f̬zVj qYxΗ>;o]7\jA< wY ad_! 'N( 80hendstream endobj 84 0 obj << /Type /Font /Subtype /Type1 /Encoding 369 0 R /FirstChar 15 /LastChar 121 /Widths 378 0 R /BaseFont /YFIXHM+CMMI7 /FontDescriptor 82 0 R >> endobj 82 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /YFIXHM+CMMI7 /ItalicAngle -14 /StemV 81 /XHeight 431 /FontBBox [0 -250 1171 750] /Flags 4 /CharSet (/epsilon1/tau/F/T/c/d/i/k/l/m/n/p/r/s/t/x/y) /FontFile 83 0 R >> endobj 378 0 obj [476 0 0 0 0 0 0 0 0 0 0 0 0 527 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 724 0 0 0 0 0 0 0 0 0 0 0 0 0 675 0 0 0 0 0 0 0 0 0 0 0 0 0 0 511 595 0 0 0 0 404 0 607 361 1014 706 0 589 0 530 539 432 0 0 0 648 579 ] endobj 379 0 obj << /Type /Encoding /Differences [ 0 /Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi/Omega/ff/fi/fl/ffi/ffl/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/exclam/quotedblright/numbersign/dollar/percent/ampersand/quoteright/parenleft/parenright/asterisk/plus/comma/hyphen/period/slash/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/exclamdown/equal/questiondown/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/quotedblleft/bracketright/circumflex/dotaccent/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/endash/emdash/hungarumlaut/tilde/dieresis/suppress 129/.notdef 160/space/Gamma/Delta/Theta/Lambda/Xi/Pi/Sigma/Upsilon/Phi/Psi 171/.notdef 173/Omega/ff/fi/fl/ffi/ffl/dotlessi/dotlessj/grave/acute/caron/breve/macron/ring/cedilla/germandbls/ae/oe/oslash/AE/OE/Oslash/suppress/dieresis 197/.notdef] >> endobj 80 0 obj << /Length1 1350 /Length2 6556 /Length3 532 /Length 7405 /Filter /FlateDecode >> stream xe\Zƥ)i.````.A PBA:9羇OwgYk&:uRVP <70@FES$. a7@f@0 U$A4w؂5,!-%HA ?V 8X-] #6~d+W@08i hu V klNU(?˻B GEơN. @j93U5Q%sRp%`w:`mAV4۟8 y.'s3r60;?Z9ZB/0{$~7hrܑ~99.%HP D!J|\N'svWS< {i up0W'[$\P{I mη ^pBA3?Ҩ˛8?Ң- o<Nk+^@ڵ[.9ir7ȱr˞VfD슼+2R,!}O2ܥ=!(7 "+һ=!'d{BvP'd{BvP^"G~O~uO~ܟ=!4 yx\^5Q RE0_|. !ܿ| ;{jj)hX[.{Eڦjeh#NH^/Й}B( c5%t|Drj?rz7'QyJ3SZϽ?tI+ _I8g)\jY\ ̺I,}#=WZn<0u F}O5|'hB7m/螧erT&ODO ^#k?> <+Lu|^ͧm,{rgkvjZ\Q}pc}[eV%451+˯oQ`6!GkDeoF'_HiebQ>Y9f>૝Kb'J)6{P|z1Fˎ·xeW$AL*5}Ms-L|V9`au> )yW _a{gb:<ҷׯ"RGGA.GvPA ubqp^ϒ(vKZ2hOXi7qlk$58k>w*+ε]4GJʈp_4.6KNUrz~-: ,5sɿxt*|:XėJ!gX{y'?5_jZ+/L1<_0!Nzфٙ7U y1ݐ։ a[jӾ$p[G*-KiI8I՞I7ˉPWn4nA_YP@yr:Xq:sO.-ЫiSn>2iue̕{y-؍A h n+# MiQCӚ@K0g] 30[B?dZYhRS_u%6 U?%{yI*)lqNuڵ0}juŘgX{Zkٽ/pC ^/o6wӉ[7f9/v΄Uʘyȏ0pcY9:U^U_ Fd:d=QnBPtpA^g(gܣi.5fdh)>O)r'Uo:llPUsWXK17+5kb bD '7Q.K6X!Ion5 QxmLƛPM+Eo* Q,t٬, :|-;h .e65> %H RPR󢲳Oϖt&Xwmq4V%D[;K>F mZlNJNI (nyj_eSbA+3g҇VkJjnsa3}1|5*LڞUaB{<OX˳Д-6RXP:$GUX:̫_L7Ը3(jÐNϐn\,J:5 #iFpQ":KlݼCbu7AIthFrр+D>[r&i l7ii @*dqPCz̔esh Nr4Ƒ k\|4Kµ5/1 ~`ߠ[naW#*0H+8ւ6A#~ciO~شu7~=:6Mأ->0!e$ y=a'dF mo\'~Fܓ}s#V})mf'XHʬd ϡ>R$o\uS?)'6S ր~`)1W0<4h5۞24:iryw^Ulՠ+?odIخ1DnX 15?߂gvGfM&iK_=.lJQgowǮ"#Q0U"O7ҞcLAH[qh)~N;Rr ;΁x˷ǚϷnm :f?Jʬ +3TVȾvy%3g TU fp5OPQY-wźrNdeN8'Xo!| K.'i  !ϬEȎ$4tn(|L)QZ ɽ Hʝ75m\>: hf~$CPtމHyw[z7-2>MwB*8(ϝg[GBR$xpA<3N)kȟ0WG9!;)Uyl`0hjRy=bѳ""o>QX#](|9&~ִ&צ,yZ(0Wk=%>w+Y̆RҗYT͕O-T [.PdVLř*)#TUx-+(=vjL5 Bk }]% Uy[cG]C.L]FIԥBJ_ 9ܦڤ.35Z9ABK~Nx\cPTpD{FD?!~SɪWF<l!F_EM`a4+۸|wl, t/c|u! !hM>vP(Sch1KZc8u{nAt7cѫU5ޑ(*>xͱVے5xJix]^×[Nybq&kw/gB4"!jro5O[ժ]=*@k۞9Nw>!Z~TKP;!1Gf+^j4IZ;F- 3,AE/x*Ux}U_bn".g &f,rYU[ы+}\ {n5[+sHYIyy,mMm&&!;qMEGrߺ Y < S:X;,9tWX1bc勇cQ bO_H0t_&99hh\!|j`Knk9{U O]SQkZ2h`QUzdۺ64s%iLw+eOC,DIh3Wj!mr áıh43/O5Edʧ¿aH\̎z$1Ԑ[|ܩ|t{lZs:Y 斎a,}ɗk=*\}%X8t*k+{(aeevmE8=E,ZT%cpDS1/;Bd'$6@9>-N[P)Od^/4:r)d<@.ŎdfI Tbϧc=./:!fZ/WixLrrOyL2 }oh4_iEŤvNh?@m3>k l^6Tl9tOg9 $ (lHj*r&q =c=)aߢ3wV|RlP8r`$ ֚a θ]*ڛ֭>~s/y?w5WʇCiW|.s2w\2::pȑуQ  b^] &BGݬpujIL_gۑiKo#19 o5-8Z4)Jk9wt;&Mp9̀MUv\}T֜Sk˪W쏄S]Xa ydoďdi߆L`WXh:4#(71%c[>σ. j  $%u .]ӻS $R)[;Hta2B#&$>R$U;XwS@QVH62Ƣb Σ-NюĭYWuS)1NQ*eڕ_N ).fho?euRc .}Z5b+?SV-\&q=ݤ1j+#*uo ۀg%eE%߳:P`|gZ($|)Lc$; s7Y~ޢ$v'|2%/_yH ]>BscT7W=A8 ~ES.P. (h^sxi<"u ^TUnƒ[ ͆TW@Q]WNx4CV d==_xԯbh1t9t| FhshhO8Wǐ{X1+ZCKRV#$AJOE% hYm4"_ؿ!FTZH}M" [ID|1,hcȳp57 [kH*^gX*#K<Oj˙ ">O.YHޠݴ gZC>U S5%ܾed_-muGn6Ld0CƫWܘ|FuIkԦh4ڒeZQ_tw!?.K;o5⬌v]+&6`:NvD+CۅOB%ڊ5YZN~32m);1PeMKҽ!}t o-Jf&ƝTh 8AKB?\LdiRy\{Xd&|22Y:]q7%hMQƭɡ=@J"sQzZͦ`JYFYJ<R ʙwM/e=Nnh[ˇ2bb|mFUj̺f#k 3FpNzYMm(g x5Sp"Z?A{j<naxh_A:]%P^5.| 2R-@Qpoe5W[pO?_DKu0c_3endstream endobj 81 0 obj << /Type /Font /Subtype /Type1 /Encoding 379 0 R /FirstChar 33 /LastChar 89 /Widths 380 0 R /BaseFont /TLTEYZ+CMR7 /FontDescriptor 79 0 R >> endobj 79 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /TLTEYZ+CMR7 /ItalicAngle 0 /StemV 79 /XHeight 431 /FontBBox [-27 -250 1122 750] /Flags 4 /CharSet (/exclam/parenleft/parenright/plus/comma/hyphen/period/slash/zero/one/two/three/four/five/six/seven/eight/nine/equal/A/B/C/D/E/H/I/J/L/M/N/O/P/R/S/T/U/V/Y) /FontFile 80 0 R >> endobj 380 0 obj [323 0 0 0 0 0 0 446 446 0 877 323 385 323 569 569 569 569 569 569 569 569 569 569 569 0 0 0 877 0 0 0 843 799 815 860 768 0 0 843 413 583 0 706 1028 843 877 768 0 829 631 815 843 843 0 0 843 ] endobj 77 0 obj << /Length1 900 /Length2 1508 /Length3 532 /Length 2149 /Filter /FlateDecode >> stream xRk8K2ɡZ4L+aB ML_|`SIT:J9-J !DbQ9$t@B5ص}=s{_j\ب7d"|cP]vեb&Hff$`%$ n$6R8]@Eks$S`Ņ0D#qE,&, s7xAX H$Y| 0gAkBOd "lP[ԏljɝ om&M@>G aȏT:b]{>_I&x:BY~A8"Joj`0 #|W?kҟ(# Dp ]4MR_/O6W2hs"?S߭`_?xs =M5E}ݡP׸p45$|#犣}G>nszw)} ]$,֤-Gb' ]n]ڬ$6Pиa\# dzUP/d1(t}DJrBL7)g>:D=MOvijӲC:6gLh6M0iɪ8dȬQHk4_> N,poZG/f4<*-9_?LyڲF22u\zݼ݇ܿ*u8O p)$릎V}R8Ⱦp6h^U{Rr#}opSN. UD!ꗰf5ym+=v/ޤ^OU)봨2ZI4Py~_7y]|W>}Ht[IfJ{> endobj 76 0 obj << /Ascent 750 /CapHeight 683 /Descent -194 /FontName /AUGPXL+CMSY7 /ItalicAngle -14 /StemV 93 /XHeight 431 /FontBBox [-15 -951 1252 782] /Flags 4 /CharSet (/minus/asteriskmath/lessequal/greaterequal/arrowright/prime/infinity) /FontFile 77 0 R >> endobj 381 0 obj [893 0 0 585 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 893 893 0 0 0 0 0 0 0 0 0 0 0 1139 0 0 0 0 0 0 0 0 0 0 0 0 0 0 329 1139 ] endobj 74 0 obj << /Length1 1211 /Length2 3415 /Length3 532 /Length 4160 /Filter /FlateDecode >> stream xSy<{&;GHke i 3̌}-klIeڄ,Y*%$oN9?;?}#ob.8"1h8XhiYAX"x$ #)%za@E:Qߋ57 #(Fs Jj(`]8 8H4wKzh' ; tB`q$SwG8'zItd͵=Q({Cݐ(?*0nx0XϥV!HOY=<Q;i#}p$8AQ81@6AJ؂;=&MH4_mW?Τ|HDL*$=2-4 G)Y9B}Io$ $>$ǒh $HN,Iw(F!H1? )@ "?Kb%;Y/tO <^Ÿ oԑ?40x?ncF)& <܎F<TMZ) E7 sGA}Ld߃3?q)@\J4+XFV gdA 1 Ēv?I+$- FvS 56(H+8ȓFбxrT>‡*뽒t֓sTs|\^핛qn̥sYκ .2=}Exë$Ň&W?ьzUf[k,"ëD͘S=d"I סAF։_4x˥IfUG,he9z|a F̓P&q#*! !xC&Ⱒd;ʧæ_h -V* GSo ZZʬTisʃEd@aMo"~{ 1]<3`8)ѳBߦ-4ؾeň09Ap*n OP"L!/\etuE>.[p{ln}2V/-]|!ЕZKD@*klMA.8eI< P2RrnoTfK29Ҷ1 =Nw"|vI?N"ݺca ~ڗ?q t$Ζ2xo%v;U'oʮgm&Os]כ<#mXWKKI.6ѫܺ8rNa,r0JLk)2q~2@E SUHYVJ@a QSn07ECY]䁒|lDS${oCTFv {I{O2M#0e/8Z_=[5a%_}lZE*vk"l+g*Sd 7]-+YƲ%X*9tVvhf_3["*fkYj>EOwy{kSؾڀ:|VSw]^9_}V.mY׽7cvx ؕ>W sYZW$뷹N(krt,[eI.WIFvs6Z/&{~*UmS,wȁirzG8߳3Ԝ314&7WY{J]It]*mme 깉;/bT'kvdp - :' s2R3= O"sn kp nFO5MKB-}/BP΂f7QV'f, Dl",![pˡ잼j_MfdzaS\pքm;:a hw {|2 fHxZz'3f67Z$XRQ n wˣuIvV3``,TT*:%%8ʾN,yfZԧZXIa Z˳Gyܷl*Ag7rRkMr|hFؽ|.Ib~C9R Pu\ `-c>fؽD߳焨 V-=+6C{gU ݍ+:Kga]409аܹs}\Tʶpz%6|3L}ކ~D&Cc-VGRV/ b/HK=yT ?+sp,/ IZ$Sti$ܸJf@s'$`ԙ@,e<1E9,6)CTޙb+r/\?ƊN1}hnkKƣ)TyUc~׼3\BҲN,]hÓK#ȝ] O^lŽ≙9\x\%-6Bn)ےpmnsC7k`wj;fXtUBVGeG/_NM:UL*ӅO4Wpӵb#n~eq\ k;!H <{v"83J亚5n  UQOHȍĭ1i%[.[X۹*YvͳZ/z ؙsz^уAE<#lk1<ߊ5XAtL"pM\#.%iMuⅭg'XSj2C{d;=0+,2|bzI)EDcoIzzYCzC+ͥ"i Sie0 H ւǔ~=Iig#.?kb_Ԭ <$vnmJ\TC;h'2K g$h*|s;3Smhk ^JO\*|u eL@``ĽoDʗ!rҨ Y]~ʳHGo}|_,kZȵi3g{AFʃ3I5~i̡' *%x=)m6x_y%R 9'FJ3܇~/#. '6ϯ╾w ݿn9ZJ d&z(9={9Tm J2{= ݻlkɖy%EzeĘ#純(U ̳IF4}}6ܧ]MQ0 z$;`X@@J:(:=lިu[ל "FJ& lk2f)_}n/' U9UP čԷe>qmuu Sl^;p,R;)]ᄌQEjlƌPmI CDt a..!Oq9@&5>G>H!kXu!{;$sFT=",Y_;^ߢ Y`û_+_Uzұwfq !ˑ|CnqP]ABCS]|j-֗^FbR6UGPGuW]ZPFp;v-=5jйee&'k*kGT MМL{؜#Y._0cܠXW9endstream endobj 75 0 obj << /Type /Font /Subtype /Type1 /Encoding 382 0 R /FirstChar 0 /LastChar 105 /Widths 383 0 R /BaseFont /WHHYGL+CMEX10 /FontDescriptor 73 0 R >> endobj 73 0 obj << /Ascent 40 /CapHeight 0 /Descent -600 /FontName /WHHYGL+CMEX10 /ItalicAngle 0 /StemV 47 /XHeight 431 /FontBBox [-24 -2960 1454 772] /Flags 4 /CharSet (/parenleftbig/parenrightbig/bracketleftbig/bracketrightbig/braceleftbig/bracerightbig/vextendsingle/braceleftBigg/bracelefttp/braceleftbt/braceleftmid/braceex/summationtext/integraltext/summationdisplay/integraldisplay/bracketleftBig/bracketrightBig) /FontFile 74 0 R >> endobj 383 0 obj [458 458 417 417 0 0 0 0 583 583 0 0 333 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 806 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 889 0 889 0 889 0 889 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1056 0 472 0 0 0 0 0 1444 0 556 0 0 0 0 0 0 0 0 0 0 0 0 0 472 472 ] endobj 382 0 obj << /Type /Encoding /Differences [ 0 /parenleftbig/parenrightbig/bracketleftbig/bracketrightbig 4/.notdef 8/braceleftbig/bracerightbig 10/.notdef 12/vextendsingle 13/.notdef 40/braceleftBigg 41/.notdef 56/bracelefttp 57/.notdef 58/braceleftbt 59/.notdef 60/braceleftmid 61/.notdef 62/braceex 63/.notdef 80/summationtext 81/.notdef 82/integraltext 83/.notdef 88/summationdisplay 89/.notdef 90/integraldisplay 91/.notdef 104/bracketleftBig/bracketrightBig 106/.notdef] >> endobj 70 0 obj << /Length1 1081 /Length2 2672 /Length3 532 /Length 3409 /Filter /FlateDecode >> stream xSy<{$ AdRY'՘yffںc`iy)W^Imv@0_V͝Ry[s"9u6QK,` n ?٩6aY=5*?֜RZƛ&rq'Tag ɜc.JV܎ƘG#HJ[~Rx.C@1Q5h̳uJXLpߕ̅\5_Kﻕ;_T([ %{:CsD='fY_mvE$>͹oÒ]0_$5S "ۥ*UvZ)&(V>P}Kеo`=> K .=Fz%2_ d$.:ŏ#D#o;dq27U``gmZS5:Mgfm,h ʽvmumNh=qQfICve:>?W!~z<%}EzX JBz|+,~sQJCMzlۛF 2H{<{I"]>R96ݎez|Bt{s`z pQm|iʍ`izDNN5lm'o嫕K0LDdj& >?^q'Î2g7z/@\f{apS৪9B'8~MFZJ.1eCǬ.J.,=Ңۼ r0]?=4ߝ|͈wW߂[W1LZHuRkmOkR,Vrf_ސbhT06gFA[Ueܮ7,*H)H%.!Z֮,yЍƒQW7-WPCfe' HSc_bݫe,|켞^"-gveE4k)ًiƆv͊ {Ҙ;!_y< -ӥ F3 fg=׼:<a'pT J2p]~Yq:bC:]J&G;!E4ۋu\v_hYTmX"7pCwO~2uY^3WZ'JϞ>&H[r E7WJpgT2MSAo24^Hf"wn9}6 XrŬ%^y;ZEm  >|~]ŽqP2ݸ^Rq,ڌz,ja곷Ij#2 Qj:nV3{M=jҳfB" _$'[.o(ѽA+FEzASWտ?yN<ĩl uh=\K"S-/`PKz}Ps(38!kEzز?IM!2lSxI} yQx*ў ޵uv ^=P ~Mh >xq5+tCM!WQJ>34R>doy{lCynC=8sSV'ss+&`ORNZ8];'7![mXYN[]Cf>ºӐVn~wZ`|}M&T:;*)AOB.EƲ^b[#4ͻO{Y]3x$]TV*RN30{BF&n˳)#hՠ;U_}q%-҃uVܥk}iQbAҍt)gi-/aGbϛ G >*ϝW>`^6Ӛ+)?u\[n^tmYUYڠlJ|G}:$*ڕϙ%w+[-KY ;Vxk)7~z8˗uޚ yGP^ĉشa=ZqYHզ#*.S/ WYH]-X1} $m 1d9w4L&|x6p}9N[ͩfBד9rdƥLsBX]S至1ɍߝYj Z6R*fX{s >cDΦ3hwHRS?3+]BmsoFfOW=ZZ.6M4A#ƣ#%tDbL.9Wנ =oyc}yĞ.%zXܯhU9T~ԦO\V7TFX#Q4$͙ ӨeRR>&Y,`/5y5hs.~=#+gsNJ&a߸섂o]fUAZŠ[3. M78ZPGj$>Nv>d$й~T`D|b;F{Ҿ6-SFݎpZW<|u]ġ#> , Ìendstream endobj 71 0 obj << /Type /Font /Subtype /Type1 /Encoding 367 0 R /FirstChar 0 /LastChar 107 /Widths 384 0 R /BaseFont /KKGSBH+CMSY10 /FontDescriptor 69 0 R >> endobj 69 0 obj << /Ascent 750 /CapHeight 683 /Descent -194 /FontName /KKGSBH+CMSY10 /ItalicAngle -14 /StemV 85 /XHeight 431 /FontBBox [-29 -960 1116 775] /Flags 4 /CharSet (/minus/multiply/plusminus/equivalence/lessequal/greaterequal/arrowright/arrowdblboth/infinity/element/negationslash/braceleft/braceright/bar/bardbl) /FontFile 70 0 R >> endobj 384 0 obj [778 0 778 0 0 0 778 0 0 0 0 0 0 0 0 0 0 778 0 0 778 778 0 0 0 0 0 0 0 0 0 0 0 1000 0 0 0 0 0 0 0 0 0 0 1000 0 0 0 0 1000 667 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 500 500 0 0 278 500 ] endobj 67 0 obj << /Length1 1408 /Length2 9499 /Length3 532 /Length 10373 /Filter /FlateDecode >> stream xe\˶ .ww]nK 'k`{܏37_Y]ow7:($eoWTec}feEw$L\@6>>n ŃHwt[Xh9L&. 7 3 5r9̈ll ` !I0Sn '7SڿmLl<@9"[5ЛS\F/;?&`aor(ANv9T/s ?.&6`3Q; _qTYMlAAvtֿ}H+))1T1۹hx:FlIN`>+3++2bvf@`dvވ AǛcf;{)׷g1q4+;'g rp۱;6XfX\L`8X\oySbCm Om6&Ζ"oF,=o؛c? `CoNM@M;+HVw dv7.42C\7Jk -,,s&J/  O`>Zuj\[RO+Y\ރ^,!XtypgfG! fE/841-SluT)DB.\B ME4iSHilď<K/5ȸ|Y]^ENQK|F`09ȖiM'O= $KjiW<ߞ&K?-*-yKXaVJh#(]Tݫe+dSa]=.ДBf2i5 ̋ 6o-(+>L eҾ:HԀO{Eߜ?p%vC۴\Ʒ_m`n݇2?Jk,0h.6l*l_%$F5X.L{[vxcp=>sgM? Nj6pZ2k{BuW{NV Ф5TӬKKCm=/R٠r;E8hn+.\U򍙝tۻzv=x+q XL y],pG!#\w|(튄.EEv}8="q@jJ[h'6"kĴv:_+h¦rъ{4JЋU1V,t˲g7UI) UVLsp5y(wKRd y_uJŅ_?ԚDۮ]JQrGN!也%#^#ğ/P~7}tc^FOE @(ܓpe(q]$} hp"rppª#{ sϯkygYD;/CPES;ϒ*mr@IdǨωNBC!$N*gNZȪ"\&9 eB{^zX6DoScQ\IՆbUnmvvд~sk)5 $i0](DEًEpڬYF'ˈ oBbG +gHtW8@y095-LB3xLdvЫiyJiŒOq)$BEZH{s>2%%xJXSGU\Y?qʇx9U 21N属ܖZfIs^=ڻO4 h!HIŊ20+2tƎZp$2Y_^T\~X-xl6'aBؔQB88=l+tEzE02—Oӛ7WA4.;Caw4YA[zVBi"A YLF9d 1质d]:t3M<9b:o^)>piAuA̚͏u}wFNíQ[SE*\L-]Z*ќe4XJX*֙$i_Î[c`6|QZ-:ygTo!9lă:QeQ˵drnr$ qnU f0?zAʔm BVז|i!#J= |7#3σ`V>ȍ"N1ggLm98p =dE4E9o )o|ww(o @I Ru^@} ?5V#mrGc7-uf jd{@S}; odd'"%4M.S5`rvDAP?lv>n*^$D^|ֳ::EɽflWEMtȓd6KKAkH@:܎hZm_a)sW3^$D;z/.31Zo@H;1C{2OHAa:7j2Z4D\ԶdFt.P}nGYdAu( Q whj_"x'mM$zآUE݃S'îCG6*Kgh҅TsiF{ߍ#(P > btuRPi Vl8EUz})*|ăQaH⚥Gc[*݊^]D&0^}8>GtnyfSˮSLTDȁH/ FE|jAPux&C;l!QB)s :H88k%Ya>E0L3 eR5E4f“uWDR~^!yLcNSI?TҁB:T9~|"~CmQx$d"|XK&\FKbQR6cx\,Î*tc껡KLo4K,ή+(Iʆ cgLr Cc *9QFZYS r4`vaWlL`Y_nm,yKp 5-{]HWwVd`rkppҷaM<>,B=q4wܰzoASKcVz6i @-xxiԷ^2Ie(RW2 K+[hOГIg1CB AvgQ1gf΅hI+9Tu8_j/r5'cUpGd^笠*WZ.|I@TO<*QODYhD:wj%Mze?+&:8<&ٷ黏q;0%ApƑlߐe !V#*&r!p٬ h}zf Rน'=.PtV;j+|*F^l$T*>2l:U摒)4&,Nƶ\.'5m:k$4NZ#Yڡc)mjf$ ^:Kά1Y9du)GGp}}DWU@zVr9gEYQt܉K`e3p~]On90BgI L4QY U6h7 vq@+7OD$͇:BL7w&`#TZ^K݂E2nJvaӸM!۞Ԫhu>)0fMUMBR2Ѡ={4r0aXwSV+H.z:Ȃ +f c~:gg,^V_;Nd3&ɭ2fi*o~:MeHs-Yr`Ս 0B]SN> p XGb1&k ]$2o=-)M*ܤ кj;8^pIv$̅<꫻Y.v`H"KOp sży J=ުawzr{oFg]w[a1׶ #l8Xa^2\C'{أ52OGحl WV6{*l*ax?)T*YsmXD:|{6D9M09M,Z!K(5C{)*^ŋ:ZgۓiUPޟoͣ iRO6i0"H\z/^}^fnCj臧zޅI*  bI`JQbfO|U|3kWjhCޛd<"2[e6ШCv'.n?Z')"_2ppݷ <vD>3q|&kJ@LZa:YnWp2Bh>[]|][K/S*ym;@/i"ϽّOٿMZ~$cبξ:ػek>J'LcS+t< g~ Gu~LD{/rŇϢ)x^ J Gm 8}4l]lW/n)ڃp>8f'! vBxg{Yѹ )jyUojUفJU˨,Ilr/*P96 M\!Z!+=XH7jLNTṪFBRRf #I?D2+)&Xsw+0يN G-'"ld-k.}Qy]DЗ8yXL1a,RJ4O rj43ėyH,& YM"ޤ f2>J &+iPv| ,e utFpD(q~rIZpE vrر4&bs `ʖ~|{XpOxn_Zl[JdQ@4$EM yɁ# ꡧIݏ*#,bV20MߘHn9!~uzjtԄK51=OwE`>(SGgQx{^v|\_~T c^Ve^ 7S?n;ɑe6%GVx`" n-cҖ\!'鲯)h*U R^ʝ{Eb4O NVOa3պݓUr`vjMprx|C׎3Lڵ,Wr' %H%<0dQ}hwEm@`ش\tK-{17]\9!HbqȑΘN?NEql{ƽxukPV&P}l2WΌev?"`?DlưDEl @/zesyG]bmoPB yT"PWhQz7.?D鋥JbڗJ6+i^Y`%׼ *&= 0']9C&j`y@Ye^G\ rC%XpJv)vra]J;ۻ'=c{= H5O$6 GW+|G,uu=vr'  p!"6?Ŏq;=!$%l~`>w,7蘰Qpj8M[gT ~)~`n;(3BsȊL9`9[+s뇾SZ"c4И{4iC囗آ)AN#YӳlI ^ťg?#[WWpsE߶טZ"ƓN}'̑_ṇ*q1Ǡ^KN  ,;0$ϑŝ'Os8cV]^1@9k voD]N[é cS+8R4hĊ4b<=Nv[Ek%3S'#ޛzy|r-M_ؤ&hU0QbKaw(5F5dq}O\m_C T*>lQ}Ut}Zyy5 kBڭP_\Jd,p[# v`hr\I/PYڍ֢xnahuZ]V– `H܃`Vi&N…m;2;#tݓ2 ;=wnj#!1RލX/ڐӖѲ5R|\ںp*%M4@wF*!. l GaN(4VrHZ|X2$5%T1f^OvQYƐZ f2?ρ5nfz}/Gڢ\8қs",C]t@n}-srfrM5O]=G:GmaoS;D, uaB0h,ހH"M ,Ԙ]_gz*s*(/YS ~y3^{v~M AQ[̓jzCSn6B~t.@+lynUpFOUL;¨mCxZpca{Ԡ0kJ 2/JB8RUtޫrV5jcE+ԙf;A 7=is=tA]#*R.qb7"0dM[h9'p)|C>o{!@ʎlH![1At! >/k (ي)qڿ04F>EWJ:&V'&!(jqy8/M‹%)砌˅Qs"瑣;v)^7$,_W&|'Tri1}04E՝?, F#B>?zg$'G H3-αs|D9_vP O( Zj ύIYfrfPQ[:Msڑ( %~B ]"kSj̺x/c^.YВ@7?VcTA|]X~_><‘cr#P/ sʟyw$WK"K߮; fHR;֭X) CG`n}ً%j9~ǒL!(\R4tqdEvCl7y'e = o?脊XGd |O2FMZ/uH.O=U;H&ݜ.v.XB:d؆B8ie%׺&aE^`KBK[(Nr.!U(Vs8wucC}ճ)`|~]&aJD`kxm3]dp*@jtZz3I _MyOkM 9d[Jȋ5d| j \l9\}>~%q SUuQ~R (@Eפo]1~Mq("~Œ!*;52<Ǯ9){x?2fT:6+Gy& 5E'Y5mJWq,***w\XbF%+Nr o"7\ \>'..d'oou5!^KX*;n֞ 9NG4CcN=I3>Q5Ձ~* 71Eα./y|,4]J=({U+\,-{zlq,@,6@uFIƺ(>֩yBUTEN1;A9!_+`P-wKiky$ٵ}%q1x 0j/fp}P$mj}^&iv(!5H>!CX&1BbOX$d@bMOIpGSa蓾u t]T֧qYSQhL0ڑjІߞϘmyJ|G+*ɕquE؂TQ}os%[4f>l[_,C-|:(Ǵ=H }#N`Mt7q# lgU&/&syxT"!ʅ!_eO |>PkaS"ҡ]DTSݮL~ڰt-A/igN O:]<5PLy5S!ӣl$ҵ +_RMƿMkgOm 2-Ĉ F RlGM/453sD S0!yzl?uJ5QH8r̀.Z#Ѫ<yRhDPR=V`VI0yJ͞e-raAyD*!0D$63h9Bzβz6dGk}b27]nNb ˣZB6Vr_=y?1| f/ 2E}Ã3%35BU8 `6_r6q .M_cP]`^x Gm ϱP~$%j6f3pړz3~؍2M oٲs T(j)eBa6e1m=3z< e>cI3 UZ',˫Pel`<(q,rukx5\*=uN iEcWP*Y7( OgV/z\48$!eZ *C=y K KJAtg4M#Bk]( ,}a08ۚ8Y#/MKendstream endobj 68 0 obj << /Type /Font /Subtype /Type1 /Encoding 369 0 R /FirstChar 11 /LastChar 121 /Widths 385 0 R /BaseFont /GNLZMZ+CMMI10 /FontDescriptor 66 0 R >> endobj 66 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /GNLZMZ+CMMI10 /ItalicAngle -14 /StemV 72 /XHeight 431 /FontBBox [-32 -250 1048 750] /Flags 4 /CharSet (/alpha/beta/delta/epsilon1/mu/sigma/tau/phi/period/comma/less/slash/greater/A/B/C/F/G/H/K/R/S/T/X/a/b/c/d/f/g/h/i/k/n/p/q/r/s/t/u/x/y) /FontFile 67 0 R >> endobj 385 0 obj [640 566 0 444 406 0 0 0 0 0 0 603 0 0 0 0 571 437 0 596 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 278 278 778 500 778 0 0 750 758 715 0 0 643 786 831 0 0 849 0 0 0 0 0 0 759 613 584 0 0 0 828 0 0 0 0 0 0 0 0 529 429 433 520 0 490 477 576 345 0 521 0 0 600 0 503 446 451 469 361 572 0 0 572 490 ] endobj 64 0 obj << /Length1 1874 /Length2 13112 /Length3 532 /Length 14169 /Filter /FlateDecode >> stream xeTݶ w;www)p@p Ag'gգ5|\R*2u&Q G33?@\Q*HE%4u9:Hl||) ŎHwtvYYh ]@ES7k=8@tfytx- s7 %YKGN=tq&l`DdQrWa?K)Fæ ;ht(:Z]3T_ wu3:X%\@^@ 5/`&iM19Z41wg oQK``z#wl favpt?#bQZ#``AF0`qvw7_o\`Ke:ٹuX{;YHe-Hor36f+88i_`s7=r^!fhC|Ol>6VDC_nOZg,WPC &^p?\Ogow?ǿ˟MkvluV_l\//OC 6a]`G l/p 6B /r D:2O:[~rA*ϬW$͹>)P8[%h ёʴ m SCOw _DO 6oưrXjpaEʡMv |Z^mhN$ `؇YW !4.qޥCBm^k`l],Xzȱ:zW%@-ɭ VˀN ݆Okfl6ٚNo"K]A;6btfHhCTrrI\XHD⼙6 Tfc0g5z00Ej[D wBsY"҇!j9 –*Izxw6gRVw Տ+Mq3-/ŷܪS-8`810b]Vxji~6\vޫEl ΅s3:GLg8XؽiL؃Ÿn,Tu3]#uMO2|Êb3!+v9{Q|j9 }l}iыi-ckkrmEu=N1aQFӻu3Q`7v-qmz݇ҹPM!\ eEN,rS2^7ǻ׉l = 2h3"7jE=o@^A#+c;*UFuҽ6?v%3¤b;|-_r(9 #;4Ikg И=e ϸa}?ZMDbuW!ԙT L ˇ & 8z/y⪱9~%j|łzzI׭sdM#')&ǤISELJ`!%ˍ* Ӈr̛8!;5|l̽$4mې93fi%Sq ֥쭳% ]楦h6mޤ~9bBUouYE i(Ϭ!yx\-͢gԩ{螟h g&b@VE燍Xr&GA"Q! enxc!G7S6sMVd/աo–C4!ʢicj8PhU[&*5 2- Haj[&J|W#l~XՄ aA5n`2lH1ypo(s{ciO h e \.+ѭ|oe,߇;=~ \Ú5~9 9'lUJ 7c“9ޡKvn\倛֦gTћm6B}1h|{=%[9fd$r\9S.˂Eo3Кne=MD$g>'*SWwY.) jn7u\ql%0Ce#{{s֪Lѕ?;̯|rlл/B}K ~#"u4)`I@.Ns(qv>6w_kh>יy5l?ꙏbg >R{Np38Q IXPhsث uOT”yyCiBr6 Pr x#`VCܫ$<&-}.ueH eZn>LsHuu1*kxG|>5Ľꆗ!gCW8a{|A\*-'d,bkmAv͵GA: ]@;Xvd}! 6 4#OкVRy<iNNFDB#b;]۵d*xrQ_z*H %(CQ1b"lJ%m =;.TYzn@W5 Є+_Z8G!ko v}K|hŕJOƞ5/ 2RSw5yu$#X& tZ =Jj:RX?yAKdhSX1'. I5,q,Ȩ޽W|@z [FÊZH|ղ3p{H#0TX#*dS58};oMw-TOjޕƌ;rފ%:| #^ &H9}{ CǥzٔiFYO CLu7>ΡH@8@8\l 'UXDH,t3EcLODfu=,!ihr7lw~房cNIdDuryjFs2Td29Ll 1ga/jUUs] } #ጪ".lĂ +p'z(Fg3&/.Y}M4S:ʦu [ޡZ~j B 6l4"Bk5uzF[`'jxҿ\ ) W "E-Ṗ.&}zu2n3h`<^ٺpam0MZpP<m9 L'PHh}}Uin~9tO/!qԳ.8YX nk,f(Q^;N *׍Oh߮_ر^X3|l+1$tqK ymfՍ6N=4T&13QΘ5֠zYX_XǬsɸ4?HuLT 4n)7ڎApGDX_Wԯ~A XZZc̴@%]@YuV )v|j) Y [歷, +gW\֌#:&}o;}juK>)bNsʙ5ICso3gjBHMQ+^ l lFƻD Hׅ_Mf_t1 zXaAm&>1ճtLJ!Z [D\g2&Uc+~=~?|p:ItobtjfnMy.pNERɕ%'vx;~3T'úq#6Ѭ˒ c`r+%r e.`m*sǃ)߱J92z1g8GR&W;)G( ,2|%xy㰜Z{[`:,yxlfh_)b65䭯.'r/D~8݈;[`~膝9ՆFzQh#bzv( /N1٭0U6* :KLQ Nq!NDե\YyX0:D5cf>1N?ɒ7Af@yB,RZ(SԐ9[TRd5.+q7iZlGZ]'HF8@-hx[UOD LE_aB떾KcGEǗ50'tp_E?`n+ F&J~5(ku!'\C~#^B(7p1^Nc2iZ3-p Z$)(Y.]m}dM?uD9?FyW`*AtcyfV5IWKdԴ/a%fKrwv\yQHX:@˺b)h_f@q;Ƃ8jSY k URHMzT-pL껑{`*kκZ1F >9 2afsٮk YGOAhrno *9{R;ɚvSKu#EOMUq>j'Y[ ch r(NA``:?F#cYt+i_F4+%G__i[{٠ c0ܧA/BD7 \ZL%iBg@? ڢUqM>-erel9|-u 9i8qt? 0A^fnwKӜ-⒌Ebғ ؔ)±pSzӉTڻk䫕\U 3Z3CJDyVR0Y1YjmSs!ڐoĞ}3pXUqEJ jҸ!Yn%/ikBNjz}l / 658`c] :nAvaD?1-qzbhW+qVr&S.>MGW(w]<@J\_>_.+}<'`hA]pר[`n !J]hK1֖3>lkRq}5r49&a43K>B%l@HE8Wvl=UYDʶvLKJ n p i-s?'QD$wa+t^:F اg4aO(âaD-U*tBax%6G_*>v%PlBTi; "+g+.;lykiU~(k֏b(eGe7s}vHNqj%()~ɶ]@1t Jqٙ!BϮlD&+AiG=j ;Z.Dn~xre jIhȅ01T]ӝ*Rd:I"_<"w^j-2cV_CE{Y~W%?KΚs. D@7 y[>-TM{q}Wj0 cOL;?ŀw{kk .Bxe^4e{aQ %fW߯MZ< ,6hS ~˔vk6ox9N8Ȓ(v`Hl!phӘ|l=$R7m-@ҫ~Azfyk3)7Fud,KIJf~Ǽ0}&GL homxɻ3#m4v>5j3m\&ZZּi㨬|sp -h:C*oAKW 68Kt4|<̶PvnfT2_cG&Fqf"`K?Đ]Ta挼CMB>}JDg1Hɜ*b"ӣW;4]JɦL*0V\,G(w\nrcov%SDGx٠H Ӕ#щAQD}vnz_Hݝszcug д WRԦ#Z e !# ubU}FS ,f|Di5؋L8d* =?> fxmd%LZ&'wJɝ.[ xo$zrhدbc]yuhv7H%VfzP mOi-R@ BDkr2Oq|9\>*|GʇHՇT2PYYgpa森RH֌SC,'wܝ5(Kaf"x$x78: ͌E YK2\B3۞jIe5'GԒv/S0o Qؘ>bf_"+_f(x ><03F6IK]6|'N^\enfƽ\RN;8ybDwҪn4͎S9(D)NI1c ]抬PwZժ_Ǐ磚g$Qq" ,{^F"O%Rlov _yw2J8 }=%Jz3.E8L{qo Y)|`WEG Ox*mdX%w^Xxe# +A̳ƶaYpc@66AO7O - ~ƾS[y!j4Ms ѻ#G/c 2+z[D&gwp9i0 oqYz"/gD)B_Y`!4DSP7aKĕ\ -FVE+U;QeZFfQ`M\K^6*}O^ݾ{rOmE;X+]œ'=`OoW12KPnC&uxlu ;ӝVs̮Chǜx1=yRY ]=\:~@3oP8okj\q8-"*cb;-O!(Κ[1܌-577fRDU 7F$yg JBwe$lJ5Q5+v'I?1'u?ؚ{Q˻9oUA"Fï)~ < wZ_лS25`u_>&,&Ŝ;h }[ΕB3.^v݁;\ ?JBo4IyFNZVF>;Ӹy> O`ah+>ܟtu,!eE뼭Tf4g ׏;_VPà9>){h>VQtFۤnjTo7u\\f/#oν 7fn2݈mЁ9n^P wE2=_+~k?kY+^\rq3K`2YUTpB&`?^*Y0fDf5etoWP0oPmCO4"OHҍy"20˴)`5)Qv AZ+1:oPsOtbouQb&L{}qW';/s$$UB콶o/75 ռhf̥(mQx?{lgo%ϠC8SE1ez>+quSl1VS_T: 2Zpy9hU=1ȸ(eRm3zz'˶yk{6<;َA Ol} BW^TX.)ADQɆ CvujS?a E# F=nev5"rԢc5SV|p;jEEk3A[4~CqI$"Yi9XF~$uǴ%:rW2[eGڧ` q.8sK7h3n_x9|Kz̠Bí1]l`4q|vxԇ8 y*W~ΪX [Ufr"r\FL5$f&AN:dz>QmNNQ̶TQҴBALק"D$˔~qYОU"S^Ѱ_=If׋Nń.ka5d[8 KxAmZzӓBr!\ 6$% tpkOǰۑ RqdͫN'@j !{lS-n=T0]}lJҝV>aM7w3~M1/ ֭' 1K"7w[_a*[Lmxa#Ic@1M Xk־/ RF_ע;a==&<ڹ_ƫ: 0PLa>`p~]2ﵟ2Dk0؈Km:)!SκRð0N-:"x~Ju UOxi#%Ko;{ܴ.JlIe{/$>v6;($AUJi:-_;Bqz*}0ڏTc]&pH*qd>/,<͘f!xxgmdtP?d*Ѫ:N'Oύ\bds 0șW&3>ui}G2&|?L"9+A9.PЖ18.XNI)`B.$/+д33F)^O`fqD*R2z i4lk@!>?6GiAn#r>|b#҈?(o GsiĠ- ˃4<{GisbBbUzYU !#<(v߃"Yym8~<0wyT4]35S,J3lģUN1D Ƶvѓ(wA[;b"wgBh ъx`"Y+ U׼X9%=זҸ&a4!kLP(^xdA{ $pg?>6e~]ʃ#4zJivz?E8u (Qk^q ([yvSDu$5_kИ]VGjI;Piƍ#]=RŽt/('aJ.)J4pC4)&/nF>֔b蹲"Zt{C|xR yLCـ^|=;xʞT40cSZ7/H@QRmJ5L>_y:p{0Ih~/5;½J  ,iL9]K;4LCk\Lˉ %r!- oLi2z<#\`tn|-caΑW I " 6叺rǓwTđ@o۩Dq=?$Χ>b'ΔB$w&O AJɆ]΋P>pWW*ΨTՈ£\~1>ѝ_ANeS ]K=Y.9eյh \8MM"~?!mһu6lLV"Fxu8~+qzZw%|9?f+cx/Lt9% aoFWbeFg[ayɤ:`i\jڇI/?j;Ub{::`UH9%f=I uJМQC!da?<$uK@b8))SXെDs|@ؼx*#&GI*V`-=a{, mM2ȴrPܽzy@'}S kσS:#єXw^e71Xm:fG Y}fw, }Sr1iPa*_$~ _-2@Gl({ؗqPL(oCln@9K{eԚuTx$0V#)w^@{_ofȺV%2[坥mo@Ro6̭8~5Wruq!@  /[&N9b0YRZig! ,ߵqx(G>l|3,Eh95ڵB+!:Zrv9ulܟl%B"wY9`]8ѝ"Ϸ@G`C .VZkD_ͭl)=L2o* 򽳖Ez%(W;-(ܲ!-Lq87:od׋GD)RgHhJ]jߜlW[✙]=z,xH 8m"}ž˂> endobj 63 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /PGUBHJ+CMR10 /ItalicAngle 0 /StemV 69 /XHeight 431 /FontBBox [-251 -250 1009 969] /Flags 4 /CharSet (/Omega/ff/fi/ffi/exclam/quoteright/parenleft/parenright/plus/comma/hyphen/period/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/equal/A/B/C/D/E/F/H/I/K/L/N/O/P/R/S/T/U/W/bracketleft/bracketright/a/b/c/d/e/f/g/h/i/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z) /FontFile 64 0 R >> endobj 386 0 obj [722 583 556 0 833 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 278 0 0 0 0 0 278 389 389 0 778 278 333 278 0 500 500 500 500 500 500 500 500 500 500 278 278 0 778 0 0 0 750 708 722 764 681 653 0 750 361 0 778 625 0 750 778 681 0 736 556 722 750 0 1028 0 0 0 278 0 278 0 0 0 500 556 444 556 444 306 500 556 278 0 528 278 833 556 500 556 528 392 394 389 556 528 722 528 528 444 ] endobj 58 0 obj << /Length1 767 /Length2 1165 /Length3 532 /Length 1733 /Filter /FlateDecode >> stream xiXSWgX  "x(B!$ՀaKr{Mɀ-dq`Y-jvT( H`| 8i=CK: 1ThI!Q7ȇd2!!v{{[)5 9ЬhT p .f";@8‚P #`܃q?B`\.[]!~c`6@608A VH 2[ߊq ^4rH6r% sVLL,g_`m4wqLjoJ-x|Ɓ7Ɔqt oc!sa`I!mlDȊ+0H"o=]@*<(ÀxmNu.G L")r?:a/74PiqHB ˭4ebV$ʗy0 JZ# Θ8V4,4'Նh @hp4;=`pFkoG9' bEXɑnOۋIYH|ه7|s6HшD..[9zX!.5-bidH}vu^I;_>~j0sGq]IwsQ ^o*d'6ȃ׏X6\u_7xaʰ^HOs"SRoŁYռݵwg ;|Couacق *&6 )% Lόl,TU\Ǩ%E,Yv9$sc^%+H_]pB2Aq@=??Wk\߾纚M=Iŕ;Py{mgojH+x %O~嵄Bp+1`nqٙ+<1&EP]穠oeJ};Z*Kux+}$U>r21e#3ӯKǑe>og k>Hm޶7!Ӈf#ʵE&:t/ggM{1`|BuTN㸲t(??vjxY|<y4 3۝8(V Sf^ ivW}\ܹ^9y{Dz jdK6 VFfƶ36H1"KE4i,%/vNSsVU)htx#膱H&ݻdYd-} O8;mf*b)Yjev+j?E\,_|%f|.V?nOʆs۱}sS#-9 e'2:nՅf^SfSGklI]-3zHF\Nr,*Wz"}5tsjB|jyb%*{hǗ@(=;8iy 3"{f{}jsY2|1׺Fy\;gZnOlQlHr+v)I'w p!ƃ(/Ԙ^endstream endobj 59 0 obj << /Type /Font /Subtype /Type1 /Encoding 369 0 R /FirstChar 110 /LastChar 110 /Widths 387 0 R /BaseFont /FVWIPP+CMMI6 /FontDescriptor 57 0 R >> endobj 57 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /FVWIPP+CMMI6 /ItalicAngle -14 /StemV 85 /XHeight 431 /FontBBox [11 -250 1241 750] /Flags 4 /CharSet (/n) /FontFile 58 0 R >> endobj 387 0 obj [770 ] endobj 55 0 obj << /Length1 802 /Length2 1280 /Length3 532 /Length 1862 /Filter /FlateDecode >> stream xR{<^1ljsu?h]6.5fe12Jn*$+lXEJEо|?y﫵mhCeLk-;7/"ZZvl̅= Zxss<` phaln3BkvL r];&S! PhPtI@. r@v$HŠx Q@0hgLa*T&LTƺ3Y aj#Nw'3V呌Ē;dx\ 1  [sun8P4H%A\J(@#9ԍ&,`I\E"C0ׇCtwFaC@Fup(¤B0"@f|4HEb`&9 4&z&8"AҸ:]?`s˄?lkˌ>ll77L oC< p8S35c#kAH  RCLebXv?*%U(})ې3jO9]^%B?Җ̮( d.39+3A3˜*~on_Y s[o=ZxN2ӿ5"_ v'/h(K:^mK!'2$i,J!XO ,I`5M\"W0]x `C) Lv*I˻qS"(5>?e gLEPMA9{+^Mǥ Uvx5YWfrc=߫t.fC ;.'+2ri~sщνW+aY|qu3/.2,QN#V&ds30&a"C{(.ݪS,{ +:)6U^~<,ڏGq )WjҙDžUW+_tR5-J9u4"R7uAۭG_.̀Y,z_њ~c]`7ƷIngw:hs!]WC#&eʆB/Y>U_0TVT}~pl nhRBwD5HTA(ox&)VR۱)'UΖٗJ,X)ׁyN`b0ӡ Y]׈*,9Py`o+A vj{[!kdnY;ԅΞ(7kNT,M>ݲԯVOA[|Ǟo;Z$B@\^fPe".(ߟrDO;/ Vt ue.:LO$^CW/k8n۸TFTbrbjJ~.+0kiTqAU4CI> OP e2poXendstream endobj 56 0 obj << /Type /Font /Subtype /Type1 /Encoding 379 0 R /FirstChar 40 /LastChar 49 /Widths 388 0 R /BaseFont /PZXLVX+CMR6 /FontDescriptor 54 0 R >> endobj 54 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /PZXLVX+CMR6 /ItalicAngle 0 /StemV 83 /XHeight 431 /FontBBox [-20 -250 1193 750] /Flags 4 /CharSet (/parenleft/parenright/one) /FontFile 55 0 R >> endobj 388 0 obj [481 481 0 0 0 0 0 0 0 611 ] endobj 52 0 obj << /Length1 784 /Length2 673 /Length3 532 /Length 1239 /Filter /FlateDecode >> stream xSU uLOJu+53Rp 4S03RUu.JM,sI,IR04Tp,MW04U002226RUp/,L(Qp)2WpM-LNSM,HZRQZZTeh\ǥrg^Z9D8&UZT tБ @'T*qJB7ܭ4'/1d<(0s3s* s JKR|SRЕB曚Y.Y옗khg`l ,vˬHM ,IPHK)N楠;z`{zFhCb,WRY`P "0*ʬP6300*B+.׼̼t#S3ĢJ.QF Ն y) @(CV!-  y Q~AQ& L99WT(ZUY*[բ ,,MtQ05000<(5Ae95"5d떬Vֹ.U牵/oQ7;36t^bzɒW m;,}Q+zp^/lZ,bB~]xi<\6cN#iEgu*\g^ ߻-4IKI bw_#ڋǼVzΒYlҳM=D#8g֪m++(F,=C֕6!{n.6!gز$i;[~vF7+J OP.qӇr*/l(YWbΥ;oۮw2˧h^,z?W_f(w_+'~$$qw$U‘-7dM_w`>鑳w΀B5j0 9'5$?7( ɡvendstream endobj 53 0 obj << /Type /Font /Subtype /Type1 /Encoding 367 0 R /FirstChar 0 /LastChar 48 /Widths 389 0 R /BaseFont /JMKNQX+CMSY6 /FontDescriptor 51 0 R >> endobj 51 0 obj << /Ascent 750 /CapHeight 683 /Descent -194 /FontName /JMKNQX+CMSY6 /ItalicAngle -14 /StemV 93 /XHeight 431 /FontBBox [-4 -948 1329 786] /Flags 4 /CharSet (/minus/prime) /FontFile 52 0 R >> endobj 389 0 obj [963 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 366 ] endobj 49 0 obj << /Length1 932 /Length2 1589 /Length3 532 /Length 2253 /Filter /FlateDecode >> stream xVy8UN {2:E"ckf[DePQᐡH)4$JRJYd:+pݸny_k~][ϳԕt-l_؆b$<PSWr`:ѭt 6$ $@42%MI&@eGr? hQ7-4 @t818Y !0,ؽ"CaN8H$@ ~#,El`3‚p7&7EeEhl^06a, 0 vPpss[]%o0 ,DX0%zKjD G qe|o?E#gkT9G:bΑ0 ~k^Ij8H D/?y}5 #qD$e&Q6_L6*4,t] !WX0,08$ `2N&9|2Wd_:˰ (A,ߠ> 7ʢ/2;⠮ߚD26FF&QmtA0v+0 Ƥ40F#Ώqf"a8plq5ׅ :DʹY# g/K l(i8i/Yp-9ڠ $z^[g['3;_Ѵ3p.^Uc\pê{+'߶Jywf=2=UT{!EDnEIgz볠}"vՒ xr#=+piLn2$_7|'~-]ϥVRh36X_jmTW锕iډyf4t!S{]ob ʹNfMLkR|x vm/ D_g2薱EQzk2Z:Q1eeRY?1M%>m8+<+hecU!Bns$&:gyO\yں砾x*f6?I(&\y;Rd(%ɟv{/]yi?Mqo n3c7<輨goY·s:o0 ?>tR%%ͽ:7֡m0ޚn"~]|v&IŹ(c!QX^${+OOCĕsbǯ4Tޗ&uws9³B4 .t9--c!-$4HjL;\@Pv ~+J?;.^6)( fMr bSȻy>t.mֲĈKW/8 侶=w]C_mNDMS㸤 VXean,\8Ҟ"^"SPW{Q(/f6oyP~7_:Fsw_**?R,ޓP"aǡZ,BUYkҞ#n^EF؀*_=gEC+{eZ"ij ޽r|7Dpy5smhUťr?;i=T |ji^z؞!l{I5R#:A fzzAiUWDc٬cnI}՞v(>&3&۱U*Qw럈dfYFUbSb`I/Q#l5UES(9> endobj 48 0 obj << /Ascent 750 /CapHeight 683 /Descent -194 /FontName /FTNKFE+CMSY8 /ItalicAngle -14 /StemV 89 /XHeight 431 /FontBBox [-30 -955 1185 779] /Flags 4 /CharSet (/minus/plusminus/circlecopyrt/equivalence/greaterequal/arrowright/infinity/negationslash) /FontFile 49 0 R >> endobj 390 0 obj [826 0 0 0 0 0 826 0 0 0 0 0 0 1063 0 0 0 826 0 0 0 826 0 0 0 0 0 0 0 0 0 0 0 1063 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1063 0 0 0 0 0 ] endobj 46 0 obj << /Length1 956 /Length2 3492 /Length3 532 /Length 4159 /Filter /FlateDecode >> stream xTi^ח8y8%#iny#z$"8\`LL U' A,O"`):WSSNSQG)C $=(O xW,0R<@o+X\ %P@~/8Et!П n$@OHc~< BHDB  PSk7#? SOE'Oɀ ڂf3qxN )XMt'q8R Oqܰ?qLªW-=Zσ53@-cVEd<p)`pt$ PLB`,+ <R U$(%D%FT?Wټĸ'zOE7}&A}EbHthWU$^ aĦp9$` |](Y^K xumTxD Ɍ*m9Q}l~/+SwFDVuw_X8+{zLM񦵷L%KtRSfeNS 6#+㗪A^=8-gB޲C6I * [$z XqXUŽU0$Ow֟_bKc<3y~Prx}Ç&rۯ3/6jLW8T[~x5<)zN$V XGN>Nzn@#5ιoDžaIS\(l e@pOvNU] vN^q'?ո{s Y` g&vH,6b{*OuF"W|4ã ӻ2oTW;ok/1m!Ѳӏsǹy1=ؐW`7s05Ww<' )d综@mOj; r%F=Nv|zQe8&U$ G= S_U8i҈_ڶݸ7~{Nqw2c܎&wh<7hRЅSg)_o"ܽ -͊/!+CE^c9Z 펳+2H-J{퍀Qz8 a1sĴVc o h` E7u M̼}y\Cm`5xD%E6xmFd-/;[c{7u7:Rc2%tcq)Dw䩦{_O ˯91.-56[%Cݳ'ׇCЫiQږUfGlVCP~|‹}WwhtޝBa)|*ͨ5%Z άд|)wd&MA))շ>4|zK{,|]MhzS5wd^7-(pHU- 4)A#t Xv~Bb%/c@$UXqz!w+ޙ:]1_cc.ywuO?zU'.K RhVCIy^I4ҳ͏~a,'m-Wuamf;NaA{>% c7q[w\R?Cd<:N :gt˺3XzUݝiHP'7flF_ #_͂Fd#6HVufE1I:c:ލ:Վv |~蔿HeMeUȊ&dӌu9YTAe*ߧ4!.\|k5KZV\ F컾\_LmZvGTd-jvpQP$B^ەHgM^CEw: L31,[\BYxk*'ՓBtEfMNI&Z$d5ϒ*}0sƥ $A>lr23^G_&,9RU+LR*$+fPV;`# 9q \,쬏W=O s_D`RY)+s fm*bΘK >om}p魋ΐ^XH7 O@,Bƒ `endstream endobj 47 0 obj << /Type /Font /Subtype /Type1 /Encoding 369 0 R /FirstChar 28 /LastChar 121 /Widths 391 0 R /BaseFont /WAQRZA+CMMI8 /FontDescriptor 45 0 R >> endobj 45 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /WAQRZA+CMMI8 /ItalicAngle -14 /StemV 78 /XHeight 431 /FontBBox [-24 -250 1110 750] /Flags 4 /CharSet (/tau/comma/greater/G/f/h/n/p/q/r/t/x/y) /FontFile 46 0 R >> endobj 391 0 obj [472 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 295 0 0 826 0 0 0 0 0 0 0 0 828 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 510 0 612 0 0 0 0 0 645 0 535 474 479 0 384 0 0 0 598 525 ] endobj 43 0 obj << /Length1 801 /Length2 741 /Length3 532 /Length 1337 /Filter /FlateDecode >> stream xRkPW#ҲW+"&I( \&  Smeŷ8i>Tk*/ZB:<ju?ӝssL)P2|8`b9c>@hr)YAu4qbPV oAB$(T`"vaX 8ƃYWREl1ml?( --FX{_%m j n$.'hD340IɄ)[Fa3u$4"PYˀ1ť!2P pxhēi@C8 lҳF.h82 A 5ҹ0#{媰qfZ;M s_[# C& $o+T RIGda %@ }&Q B u@rm#$@D"4j5(Pv4xDS_Hk@xe ɤ@{x0L AbԶJ9NXZN 5HXMn`y;Nm::T_sS=i.|`9t,3蓖O+;\Vtm{d^W6yQ4ִB`AR栾'yE$D(z~Cٸf;wѪKG~Um뛻2 гkQG~hV7xhQ˚Mr}'4Fӗ% sc탭}KRNK+E%-<(T׆蘿-Χj屯1.tt.?FqReKd$<W,Ш-57zY'95Pa*\ݪX!a{m`ˌW"H5)o~H[Eֶ$2VqYpyɁW=w+9WMONҞcƶ5:n?cʚuՑJښlɈkmeFR__V3RKϼZ{ gJ̤Mc{^þ)!;#+%rV,Z|5r*ʽju~SLaO~taRªwWGw;2g`%bvB8?_).Fߡ&xwa{/Lz c;}O;2IqLcS,巯V~n@j@c TG͟>y˔Mok]CVi2Y7I4~re/ICY-e`~Ҿendstream endobj 44 0 obj << /Type /Font /Subtype /Type1 /Encoding 392 0 R /FirstChar 2 /LastChar 3 /Widths 393 0 R /BaseFont /OEIRTK+TeX-cmex8 /FontDescriptor 42 0 R >> endobj 42 0 obj << /Ascent 45 /CapHeight 0 /Descent -600 /FontName /OEIRTK+TeX-cmex8 /ItalicAngle 0 /StemV 287 /XHeight 431 /FontBBox [-29 -2957 1554 772] /Flags 4 /CharSet (/circumflex/tilde) /FontFile 43 0 R >> endobj 393 0 obj [443 443 ] endobj 392 0 obj << /Type /Encoding /Differences [ 0 /.notdef 2/circumflex/tilde 4/.notdef] >> endobj 40 0 obj << /Length1 1419 /Length2 8096 /Length3 532 /Length 8943 /Filter /FlateDecode >> stream xUX۶qw4.Bp $X44@%,hpw wxNKFטs#6(qtȨhpx81e@sW;+P#"rxDEE02'/+E$!4w 6 Z=@+N +hc5 ӿo.0) LS8V@k .5fC?˻@jkL-l?)+ PX* w]AvR6 _!;y;O-;tO VRՑV}5?uJy~3lBP;O7'77,vtsX9xPlHsz0e.NG+l*~k%pYB``+py a݁Da!\2 L7:CB|.`5U~oTM07K7~oou` E`,~? kh L0?`$@i#lCr90 pa}_F4@0 ?7C%- p pB:9eܰ ޿nP(`Zb@,_ڧ~}[/7VB(t5 νSQ )~])r.+kR>\a?{X?kY"et3#m8??ފ\#K~T<;p02fE$Y%3~v_+#5N |#\pX 8=:70;BPɷ=3Cvÿ yLak!93IMeG R䓆 J+bjDWa֟NXL @>ǩB[8WZ.AdSC #蒖?c0:I]Xv5N2璙.쒖n){0F/gVL6T[Zp u8wxϼޒ/50\^! wAY:AFTD.yzCc71HÉ,Noh}St!oAxW>fOWf~5'^2?eGP -;Tz.nb2M63&rT=_2vh߾=cO_HSR} 3#LF4gmA.loC)!~jd*(! @(,h!OռbCvMJ済8#|sRX=z/r l ,TRos.۸ZRI1ʬtHm]fq1 c?io#{掳97;HqfFrw]~auMOF{9$famPqD}־ vb8}ªt]-8;9nfJt-M0&?{Hi'QzhT+vc=MZz,mH<\c >N6?e0@GC#\Px4V6j [د=50 5 /OǑlpa7EΌˇ }LY vje \mT9Oz0_Yx5F4K a 2FUi F€>תa$C~kr6(g()}9+>=Reky<%h^mҫ%*~ W4қH}&f)j.TzL 3)e2v?CLE,%MMbh<6hX9ՏDz`vO\vye=ጙ͛ fl \;\Cy)ck۴|j73ȌPdb'{`0F>y cp`vHvrE4FURc :ؽ֡0dke>6r) Uu2UN{U_0sT?xΈtkBKe؛[`UX$ϊk"qǪ2R_h\MgNyc2(9-]:s|mٌ ǡ8ߌOWicUs/Kc : 1bFD#~k֔fR:axm4g T} W 37/.t06]?|ui9e|W4xS@P갬ʧ A+ ;! l~IW Ys>+7\WwWXӣt|NEQ>-4ޢxkMZl}%2Oҹ @92ד2d q*#DNoxCaQ &n&GN j'^ ؘ(0xlڎOӍ}w6 E1CAR-7$CHi:][AbyS=۱p/jBDX[\\u<丑ԯFf)B` R+XE)JR@Hq޿/zYĒو @&G7nؕwGNZ>$] |cr& BF?nsH5Xgce/ͷ7V/ ѶEqNL-ުՔuc9!5Js>UB^rp$#CŠ_87g:ZaXCiSvA}C/@GtM62]XTd U|T|XZJIQEٌ_r,d C[v'\_ ؀9)Irz+|*-g?"Gx@P;SLB#"\e(^Ux3 bngEVZJ9*nb(6:guQ$M~=׮Quࡶ7 s@".GKsFp$b9'20}$CPULLoZ+;|c`vMK:ݸ7Dƴ{Bh{[Q+>'[G/1 AWD!)I((7j*~T"!?\-@QtmV{R.CCjq^.f~`Ոm`[K6,>,X_ Fl` ?%vj J 鴔E]/Db* 2ث>蓐]o8%5MI/,kɤvI.I::bkj37ق_['^1!FEtv1TE]f*3u򐏵hCU'LB3{|Q2z7C!lwV7H* ?7\2q'|d*} ^-=;jS7Iذx`CUey\mW\khW܊nޚB( 6~K x1 tPi"cmzAU,?K|ZvdRG+rKݬN-_ar` \AgOVVU;s8GP]H3~.Z"H,CY61a zy5x>UKӳ+IސFĖS/XIxOwj])sC 3Vjg0x֌.GC]<>=m*pO(RH]7SBnSޅ7Lml;isc yf<qeKg&|q3ubХb&ɡYJ\p_ɠ(Oʋ`n)1mZspU&s <ַ!.1L$ho TS*dCic3/۫sPۖX8$v1E0QjKg5-sBaR7Şhު##yZ)3㞊2kp$C)DbZDy `cHI3̮ۤKHf3/S KY2HT{ <_h^GO}{rQh{qͭ5x}@IaoJ vR3uP !&慷.zxшH27 61 ߹vRM4#v"[?@ X^#tX^NG^xщռn~SbuNR`;A0'u ˢVwO7?&Jb޳X* G4'YΕUB/YWmc,4~g`$uz^lC5pDBwC - 0V&md窝Sq*)Ⱦp*N T\.ηgF 5enSzI@d\C Qrn2CٕΦOOg=v eiNeS7:9U_] clKMԔ3F+̕..p+O =<l53l0T0_e*"k}c@CR"HyG3Q'*T@[cjt*@oVhjdl3{ʨDdM"LlSI7}(ѡY Gpu^AtKy0}1S0T#6DW+?/RA{R_^Q)loD֔GiׂNOGh-/}85哛&JCif2mO[Y׍N^dե&J(( ]\\^P!SVz7YȨAN}ڸ98~[K:]~̝=T18\'^cjw[ϫ#bK]z hL5 xiWkWO!4/s'%˓Dv;WToAFB+Ϻl*&Gоźg*J,i8zSO/Pō gh tʻ(pOrc=xgN qՓSL[9[*ICtq=$>p)<,<*dwm 1ͧRA3]c #Yғq^D1<%)W6Eorӯk۴i6|)JK]8nv掄_.I*:' )4␾m0$p 2cFrrO'G`/ocI.SvщF1(g= -'v(uDVo((ܻp z!Hm)>Sm(rfYdF*纒?gV{& ZMvȇ+IoM$ӊXߩ$^<*epq;ЖN >aԆo(~qS_ tu:)~`'QS,3>B÷e,-((.zhҘ1hx D]SV+od.ߧ~SX{h2 D05A~f$ ^{a1 15KD)EcӈTc99@KUЏ:N\l>Kk|fKFל$px\(` 8-ql3Iݴ^ ~E\ҷZKC|LGXJ''XϏ`d-` nWnz!Ał%bBPCC3]k(4 (` C]!`s|lendstream endobj 41 0 obj << /Type /Font /Subtype /Type1 /Encoding 374 0 R /FirstChar 44 /LastChar 121 /Widths 394 0 R /BaseFont /NUTBLD+CMCSC10 /FontDescriptor 39 0 R >> endobj 39 0 obj << /Ascent 514 /CapHeight 683 /Descent 0 /FontName /NUTBLD+CMCSC10 /ItalicAngle 0 /StemV 72 /XHeight 431 /FontBBox [14 -250 1077 750] /Flags 4 /CharSet (/comma/period/zero/one/six/seven/A/B/C/D/E/I/K/L/M/N/O/P/R/S/T/U/a/b/c/d/e/f/g/h/i/k/l/m/n/o/p/r/s/t/u/v/w/x/y) /FontFile 40 0 R >> endobj 394 0 obj [319 0 319 0 553 553 0 0 0 0 553 553 0 0 0 0 0 0 0 0 0 814 771 786 829 742 0 0 0 406 0 843 683 989 814 844 742 0 800 611 786 814 0 0 0 0 0 0 0 0 0 0 0 613 580 591 624 558 536 641 613 302 0 636 513 747 613 636 558 0 602 458 591 613 613 836 613 613 ] endobj 37 0 obj << /Length1 1896 /Length2 12381 /Length3 532 /Length 13437 /Filter /FlateDecode >> stream xU\̶捻kpw84{p ]܃L{9s}WUP|d5@LllqE5^3+3 a D,6n~>~N$8@+N$=hj03|Y]vvVԀ.@gw93` v@bǏﰹ ]`tEshĢkN0?K)GǨ; s5Eu56uXvXY,L\ <ÿN_C*&^I1'@ <_ \gg/$p_ v0z`, WxK g|,h9ÜGgOG} svn.lf {{?.O " ?!^7'`9\`[ƹ\.?5la5_orX6OvGNnO,'Rb,#_?+E!pŲ\!+!+xǠ^T؋{^؋i!z&f@֝|?F,Z,dBf+X// ZBpy]0V ۿ/۰l`!/p 6B G]`W!ؕ_Oؕ_v]y`W[>bb O&n;Zܝ~}PV|YYyr9 N%-8 4CZ] ؤ5K~lWjB^I+&DUTOL:)unF}Hq|Ѽps<5^S4s1|RB+~Aѧؗͣ-iZOAT遑9oʰ~ tzs4'm0ldoge-I%6:Ex:>aCv d+eD9A Ֆz@cS !)i$E rTٞi9{sp_Hzh{8}75S 1HXT"j Ay =/G6sa||/Q4.;EDdixɁ~ HN a EF=$,0D>Håm ؝[#d7e F0tu ).j헪u jhS/jBFHC+͢I/gg6gbJŪ&_O9(]Q94U9a}nVn5{m"ǧw#ְ'P.AIt17T^Ѡ %'1)!<U1u^RJ'3Lؕ`nvD\hvqyKHA~*_#[?|kQPZ1>rA0sVNT=]7$υLJ΂6a[茡D+Òr(:#\ZTH1^ ڨt16[$3qZݩ,kZ-=T7/i]"8 ֭+e<~ǀ޵N?:DRDA?Au+b };6o||0'/] morAS9'T=GzOR#]fS{ks;f.C{iJ^Y[VYBޕgk;]9ʗ~-X )"}%yIb̭kBQlL_<-p+lvKGЪ" 0A؋Ob D*c $WJ#~@cC˂ׇC{I򪔝5}$.ʮM\`OwQ2z^MnDii⋈Q 0?Gd6;Gb/'H)|L"@zTdO߭*3QFcp-em#A=K{6hxf1fOx*s=GJ*@yOy8vS}n$0p G˨\l1J~$4͸͖V+tJ)2k8/kkTy[*}6VNfD4tLv>yn^),> IJ˞Zq.iYQˤz {2ֲ6{5E"X7)KMP3P7qq0ɛ}%'k WԪ6=vǟ,&f67ph2w8W yĸƄ‚U@_GhoT>ϩ@rZ1_Yh}S8/Xi>EO&˸"12|ۭ1Mv{nԓ;oqmIya} :'Ib {𗛬2iH^|c oil({w/B5ikoWh:*"mlUWeٶ᪚Hܐ 8$.. KmEK"I6Y- 5ȞW K :ik˲%H^ _ُԆn,>ZI] 4JT]# s 9viϟ%!o+3X`ܑY(Zk>ō Y[~SHfZOҐQ~/~ ܉UcՒ5 2!z# 1u~1 ;WuӚv SmQ.+D'nxZژ}z [[`>h ث]#t*3|y\i)HA@9K[#c}}K,68 hj4‰l*" ³;)~$&%zd0`jD A{|hJmAR$ytXOy\&T9loO6EU66*[-Cp.9ݍo| 6&[PA"'ECddϗ-宆2a(t rvvShvO`\/rχU<ҡ[q[~%t9kY4b3tu^?앻EiL11̚F;"Rkb^p(RGy2#>?\[5x pQf7qʯ/#&϶3ٻ#-| ;]NH<]"zi i!%vd0l&5UD@aR/N9sSY3tun#*s5nu%\}swSuFgSd=̆J [3%|C8U9mATRplE陨< [2Y$6)n z75}'5+r$0y,+t z`L/j@H}{(h=DMb\#cʉ4{yL'R{8kHM$bK5ĈId_8۵}e{z\ 䕗5+o"GD2>>[" s4KMs?&F%vi܇ZdtLԣwL{ٛ=yFC۞2/>mڒj^f.JBMiln8 (󚬒K!4os~sі%yc 5;4E|/$&v퀹Bצ|Hu|BݙJ7ϊ'(M L(>n#B^o: VlNA!aQ ŧzw<0˞ YPhn^YTK'YF6R)aW!ܚ9vdݣ2UzPS9Nk\R 53L06P?|)ʅ4x+){ v|_٨r~}[ߩ |18 t;eX,7wRn!|u:3M﷐+&Y"k{;< 6ZEs _]_=1#dbR;d ~gĻOp H^dw2lƇBK / LX"@ ̚Je#6q:b_ՠoCe@9f$^䄗2k:L)V@מ%w~~{?{cuv("%B%hRK]|OV$A9#jPc6{%iޑ}QS.!e7gj)PFSǥ1HR _U[sFeh "Qp1ɪ6Omt9qLVב$A aՏm˦ CT%(.<.?_mUE,{W=~BHz+ $hE ,r&ߦr/rT+E*hM2XU;/|+q?~Un#4hGi2O yu^R4. QƵN|&L\Vy F_dKt5!T' .^Ӽ{e M K^ 4'YqY UG]G4lK;Mʝ^Y9+խl~ 3y_MU$O1z4%"r#R;­DP鿨l  7R'S@g|f{B>E 1KqB$؛v mnw㉻w/S2܊"5+t(uGi< 5k"^aB'(FM+jMfT=0NWlE҅AЕ&^m.k" 6A)&Bc1mYY<}ҟ묛baZШ[W]cgr.†~;M`J MCzM|u79ahJm|ǟ |S*́q*A`J|Okm~&ϮvFגC '"1i&dŐj/`$M!c7$*C7"L~ԓG}Js|g( zw4 $c!AW$~Zրצߵ& <yS h3%fyny?49=œf ;KzQ\ K[CgJl&0U6LDf5{>s2*Q(AHip3+ٵГ ΢֚-&Ib+!Z(QC,fR,YOP|X A`US%0]NO9i F,2,ZAF?ןa+1.>U|Ul;gyJ<6;vlz^;vs$q,,KC6 '1ƲǑ~egaf#ߵW&4k3djS`ʺUg}7*BGf] N!崶ߣsW~LS{1*$ZS_ bgk,^weR.6 l[nmDZX5\5xߣKq+wLj{׌[^UM~s׎XFn9~p8VEt3A?T;'BD\11y&~2>ⷥG^l8:1u#=VN-U)ilY A"OCQ@lT8bas*g`a*kÄ)+a[XRk;F/TI/ j!AbX*nؙCY_";qRUZ7 1 D\ EcjSri0a7 E6h.Ĩy{, F;-ka7H@k;\IyaQű7-(icc$NAg~FN% Rwq%:'V$ &!V/)>WLJ|RBK4K{j$3پRe DT\vGP4GHJc:oڄf(fR$3&dJ[Y.D u k@T\3y~3~o"CI7SR!z{)2"(ee>2QZeMbۆs1ŸBx'^Lv+ :>X#\BE|BOXRMiz9A|fO}7Fjm3qZ? 65EV s߼tc\/_A~\ yB +ܱVEۈUJ PG{$TȐC4*ApdRR{q}ޭ)4Ѹq"/3"lX)FKߖ$.UKils$U=?ʈjù)dC990<Ն搵- Ŭ,96ًW CUZ{7R>[iq6A`O7 GI! WI 9Ұ𻍷VxzI.*Lzy߉i߇j9Qԃ:U˲]vݥݑQ݈6Z+׊Q]Sd4n=X!ƽe[yxĬx1g QCg˯xq(Tɮ|Z%/B.8sG#^y oNj|i5 Vj7p̦T~׽wi”(!q7YFk…わ } |/E )lPZC ҍwLx/VE-nߖ`LĄMcƓL)*dщ6ݳ@rh4DnA bzøR]v. l7(NTi1_IEd^B xT %irie_JZj]C+WԈ;/=rf2t~3Czi( 3L)[f|kЧv!Ȱcrt,-$45/ڑ8crnYtq셋wJHOpFNP-WWZvXpW-u;Er]2YZv L˙5b6ľI CH1ĐKɺa@ )k gv)ԗn|ۘ-V,RkI|7ӣcYB:I+4zd^IoA'A٢VG22хusmxδ{8/]nsx+0#,Ke(L PNkdz ߐ6mȧ['6 ?kW:;#WT1qls@Z6XŽ/-~5 Ll4D72QEllh0,+\7ؕ\jO*vT[W$5=Uآh'-i Y5.*t㘊"S}4mMEet_@qzĽɄtY`GkfP#)/ =&Qݤl_He5EмṕL~[-RGՆ狈r\{Z$A"v 4 6&QΝ3[:WqH!9镥Z4gz zV <]5j9.+q6-{Z}k,gY(CQ%u|DZl kF:AUW'gT%DkN%u 'sigmvek{Zw-C];քfĹ!BWjBV˺5NdE'6ÝiOo&iS?Z}yNpefPw$)?-X=%o6m5q}lqӏ;%Y(9ˈh0GJ6w^d|ʉ4#.S.jQdF^x1SV΀Y$} z$<]w,>2m]x7*G2d{08\3޹#̜>^Lw`%O,pۏUpb1xho},z} ̉Yڣn42~h"ű*xR8?igF}B\Ѕ a23fYZcAA,dݳSjKc+\#=)>.Zh"1B$)/]3j_;^%.mn0.OK4m$=NAEiȋk(j8|[Ć17p2k&&֓I0^ jqύQH~K)? T:H.đe L.ŠA}ȓCQn#648K~#:ᣉA%o}DZY˖6qKkB-S)hcq\=HIg~P)p3Rһ!hWDkfyjWG ͻG Fh Ԉ.[:脜'hDLmt'L>] c!O>q4_L?u-𐓏^WgD&xNyGcSʍݯ$h 88IbA H`f4qvٛ8"/ .endstream endobj 38 0 obj << /Type /Font /Subtype /Type1 /Encoding 379 0 R /FirstChar 11 /LastChar 123 /Widths 395 0 R /BaseFont /VGPOOK+CMR8 /FontDescriptor 36 0 R >> endobj 36 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /VGPOOK+CMR8 /ItalicAngle 0 /StemV 76 /XHeight 431 /FontBBox [-36 -250 1070 750] /Flags 4 /CharSet (/ff/fi/ffi/parenleft/parenright/plus/comma/hyphen/period/zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon/equal/A/B/C/D/E/G/H/I/J/K/L/M/N/O/P/Q/R/S/T/U/X/Y/Z/bracketleft/bracketright/a/b/c/d/e/f/g/h/i/k/l/m/n/o/p/q/r/s/t/u/v/w/x/y/z/endash) /FontFile 37 0 R >> endobj 395 0 obj [620 590 0 885 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 413 413 0 826 295 354 295 0 531 531 531 531 531 531 531 531 531 531 295 295 0 826 0 0 0 796 752 767 811 723 0 834 796 383 546 825 664 973 796 826 723 826 782 590 767 796 0 0 796 796 649 295 0 295 0 0 0 531 590 472 590 472 325 531 590 295 0 561 295 885 590 531 590 561 414 419 413 590 561 767 561 561 472 531 ] endobj 34 0 obj << /Length1 1462 /Length2 9233 /Length3 532 /Length 10114 /Filter /FlateDecode >> stream xUX\֦ѠE=hp (=C $t}>91e=EC,n6ʀ]YJ:lv66 TI' l/esdOK vpYZ$J@f&%+-@lxmmpN@sTvv9` ٣I W!W3oIshʪ ^o2[[eR5nb P3U/s`s1[l e@@sUwho V-yEYYiӿUM@.+ofq٠M~dbf`s%`d ==Px@@wꘕ.׆sX-@F.nw50787;d 8pe .3ta5gΠ k XANM  ,=I&hC/mo6"]&o*(&?UPMPUPMP]$ok&?&;h@hU?ZBжl@o{V?*9P]?e瀖r<}`w/fNh[г3ك!@9)qecf''o<7[/ h86 Ni -.+a\3Ӊk[<ȰRs_CH[m\416uyx'ݳT"]cM!f{7XYn`܉a& G' *~W:« bM4] 3X]-vm-j>ɋBz!dYi}Q#^n!/%_|GyBLc iyÒhW- C, uҢE.n82lFh˪JZ&FWsJ7a+U:PAgq'&p>{D^(j2]=dx7NϋhYnl[_"e+U֭biɨy%)|:d(vl d{03ŏ-v+!tMNNir7lq ȝ}{ =f{%g?WDJf401{ S.Qj|2]wVJw=fj0eMQm{ÖHͅW"sTG*,IrY _8ǜM6T a64_^Tݻs{Zytɟ9@:qRFInB& $ _=|w-ʌD o9 p+><8"pN>ly4q`̈ć" isqaf\|iIN#,K9y0dΚ0M<[ftf̌Wِ$|&*m#HW5 1FIJɗXS&%G0ε}WߚM|k/wUVsaW-Q}t=ﻃјǴ >uo8EG|U} l_J|)E.Z_Sq&KvXL :)hg진6IHڷlS-_~;\EC#q `M0 8br뜊MbDƔDg¥G~U2A|aI{ёa{53}rftu9+[⋠R>Ĕ\g?2pE3bX4eDvn]"z6aS|\Ҵm Ҫ~{笁`]N8h>DRː,t /+W{3SU8tZ'Ƹ͠kϜkqخ85Y3޾9[_HYѧ6wVbi>HwyCk=,x}'$Yj]!p:gbs=Ro6/fya2CNݶDž..(J0 zKtAض,tss簹ɗ T:r0UuMnrdss P04q :I% #5 \PnHIfgYpͽ>,ɋ)v|$Cmw(Ƒ PjtF&MR۬Ź3u5#UH?Iv`9:#-\,kjjd=O'P2{v~SϾ ]^Ms˹=ʗ9TD=b^ M1_uJGv:' =q螰g4 g>BV*j:k|=~?5F{3\%Rk&0k7ǎ݂B f\š$eŗA:af=t% =)f#T ,eHCǏu j J.Bq5jB;ˁu Ln Һ<5ڨ (1jkCIצ_ (D@2<O8ꮃSIUÕpZ+8 n |>x"++cWDpo˽05.iV@fQb uy-EעZK\(X  .GčIQ}"p!y!-LJ+1Fb"LհbBb𹅺 L)"zrX;F2Z7K&D3\헝>s ?9J?xQYPwL knh7mqRbAC֯kF+WO Tˑ× ŹX zhB!Flxyu\yD3^:`iŘ3z2)lfou'9DQG]DEEؾL!My=݄\5F-KJpPՂ9|d 2sӽ`ڂW_C#A\X"b6xy4,M)̩3+` J|U4;ŽݱY5UVl Sȝ/#4[E7'?]f3DgX+[ڌjm#<}jxp1AXW>~4CNUK[Gӳ69G?hA ^܃lf D4mh^+TkLqk?G O&K[n&?Y|w_ӎ#=ĸ U3?OeXFٓ!8 bFX*GIBef >*W[5yITYg5U]SEI~9l|yf&SZ3 XR.9 Ŗ/4WV֧ unM5gtgń,"<$8]k3ϫVI{ ?yX榪.XذB-9)1 W]{*q]AK|睕` (Ad8j/X@RiHQnmg#`ᴐ%h`(sar5R.$邦 zi%7 N ee7w>5nSl!"~liW4+=Z^*U5F>2Psdt̿a<#wy"I~Am[JngED;9Qoԡpتr3T|~)# գva {DHDql`z/vKZ7P1zkH8`YPDq㨮8}QR/fCWLᚽS ̍;wtI!^N"Cq!!Q{@^҃4,ebQK /#1Wm&EKhݜzL5LtWd'^FˈNRmٿr$LVz=?jA/viص/sE,ϒVr͵TAxO#D<HW8 ǂnE4HMuezK_G4vEV1=I<_Ren1B#+wPxj;$6~DhSl©|)y+.>Hfmvf8Jz1[Ό2uojІ.݊gb.  o4]w᥆czUpPmP酱GsU{¶C1ʕ`:NM7Ya.:wKSۘ0Q]}wԘwMMa[=Nr 0`XL5ж)+O%P pVm^%'gܷpe&3gkq@ ,r/1EOn2$4/Q>a(z<7_"[x~zY/bX?hc\~ n`*d .Ko6VCeC>B;Q'$3L$オ\7,>=y:Y`$`c囱꼝'Ώ R(JF#za0$.XYۛkxF(vOn%L-jܝfN/B9!lu Iy{09IxJ[D0'٤ʪP@4҂S%)/iX]0YS2bs^T}~kFp.=B<)luj(cPY<l$~θdBkѽ[D qlK$\C C J#4tVYS!~@՗]TFf`f61q/H2~WcTJ-FJDwnEⴌg5?hR"ϻ'z*\Uo0Ylܛ[&4Á6 Wk\8#%d޾XܤhuVQ6):MF5? V論rZ\O=/rvT犰Qʴw_,ܗI~5Pz>@54+Xʅِ@Иu,}&!' eT ^\{[H[XWt;Ԥ);M&H E?X)OD#5κ5*" Pu! Ftig#+[ 4[i/{4y%49rXoOmY6m){ &2i`X"+GQ,#&JO+:Y-^ebǀbtYv+^g%&_`Y`n0$~4;T/EFf;+40*`,p97 5L WmqnfkH)=W ]B=o:5[d ͯ#F&iiP^:N 0oRAtlpEWW A +yREĎx'p2r[=\*7XH%=nm5qp.q:Ѵi`ka)քx Dc̦dJcxYTɼ{8> B_^U(m'>1i\x\B TxM:RDFhzh/@ ã턄RTᚂ1DS9!]w~S4RHJfd=edbDm\A_BGA$w(ySpx Xj헷;@ּ=OZMSbȓCQojn.f*D L#Y6zCS{J)`N_5q"jC 5fvDwd]v:MMB+L I!%g3ַ6ϫ:c5ARq])ήdle]WBB(􇥁csoMO~Pt:ў's N* vj°!)LG<3b1"xD-. yO>|~?#\UPz{w–#rدUe:yYv0rگLd}4H\1I0¡?_-Vh{[2T s*0/M^=^1I W3|)Ft+G1_|3Op)/ǽ{^#"cǶx~%dM:Cvnxu},sgoeʆ)LՂN3c*=HK62"lwkM7˳3dC5UAQ=ȶyX%YQ>*X[pG߱狋pan.8d_?u'm]ãzo%cF ߨOZdZءטc5ߺyJ~|F 7ۻCngc$ Yrڄ8s)-&'?kM9-|ɍYI t"= d Qg+(7mXe_P!r/9Z\LX XNg^B p@Ï ؕWwmNCHĦi)ksZBgQ+_DR}9@H#1asMv~ꀺG6s7eqJŸ$Oj H0I EBw{ECquGQ;E}p/- RSBYg#i@Y՟SHQSj㴅hG^5#f[qLwT[{?K2}_O`x,e0TZ-m5SɌ$̡|'΅Ԕ gE*D_FY; CjѰ<V W+Ho[n]/V`(ʏ"PYޖF/#v[Fb(yS̴i{ˬ{OW#BtF~2Ywj`)xJ-{nD3?v+^_џ4!+_`c(LөJ'SGqul.$$'Qi^C_Mm+ \a20%})`Hv$u(bY 0QMaݿ4햃NC|C3鬙6cFRBqC*yOZtx.k7S2/7u ]INl*@,mw)ݮ`{8n]/\q޿np̢l,;s"Uc62RELӉR!k^~B|! PAӈ7~\-w) ՏC(7ȾJHXhjyitv OZ.̯dL[GspgT6ʢ MBaHxDwoMsSվ:=5pKr_#idNǰr؇YP '2~xi[daZ\Foc#Mwi+k|bQ3~t) C>a.W l?4|sєx5~r{eΏ\|M9Iv=Q%W+?§J2g ԑQbxqBNE/D3[ kpendstream endobj 35 0 obj << /Type /Font /Subtype /Type1 /Encoding 379 0 R /FirstChar 12 /LastChar 121 /Widths 396 0 R /BaseFont /VJLHHE+CMBX10 /FontDescriptor 33 0 R >> endobj 33 0 obj << /Ascent 694 /CapHeight 686 /Descent -194 /FontName /VJLHHE+CMBX10 /ItalicAngle 0 /StemV 114 /XHeight 444 /FontBBox [-301 -250 1164 946] /Flags 4 /CharSet (/fi/hyphen/period/zero/one/two/three/four/five/six/seven/eight/nine/A/B/C/D/E/F/G/H/I/L/N/O/P/Q/R/S/T/U/V/Y/a/e/h/i/k/l/m/n/o/p/r/t/x/y) /FontFile 34 0 R >> endobj 396 0 obj [639 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 383 319 0 575 575 575 575 575 575 575 575 575 575 0 0 0 0 0 0 0 869 818 831 882 756 724 904 900 436 0 0 692 0 900 864 786 864 862 639 800 885 869 0 0 869 0 0 0 0 0 0 0 559 0 0 0 527 0 0 639 319 0 607 319 958 639 575 639 0 474 0 447 0 0 0 607 607 ] endobj 31 0 obj << /Length1 1400 /Length2 7015 /Length3 532 /Length 7875 /Filter /FlateDecode >> stream xe\kX.wE!8RZBq[Rhqh[vֻ՞w-',&b1䡮>0{[;8<_A"Yg Έ ':9t:ЅC`07lo XAl]xңb psG0G A(!?+y89iJ|uvC`M(sIӄ=ӫ 9[˺:A2ٻ+{Cv;o;"c[Oo3 \|17Rt] $ ` ,^ HwCo^n(qI a x\A0_VcXCA-B;W;o0,CM"w'o(6_|~;&. U_vn^$Fab8){* >SVUi(5n|o+9R :R$cӤwyReQP I*X"dkUJd c3y00}Ke.jl/y,/0OZaZt?.1N-d (xFS-?Dкܴo#ۘ~nR c8;z8}~0qK&kOY+Daאz֏ڄ|l,',ʕŝ+LMyחx/W L w֬dxHl,9'KMHysW'Jݸ9k _(UavHRs?R'2tT͌sOY9Ys:%Z0h&w)2;*2&Z(VJS75ip-Wt=rf\3"G ٴ͵yC<%jb4F/~#4~U+}5ܾ6F\~!CXqb70ֿŻCIp^}5=J  zNN47_T!A ieywB 4qQݧ kz|^%-|U* h y'-w>†n>4D2*b0J~XڇT-&ATUPnY{1}e~;'"</"(:P\=H[A^eʉw&.Y=ix pL6H2)bA:bćr[n_)l1&w-7?V#~9` =SwhZHfg\4ؐaf3\exN2ymhiҩ$%$?f-=i&n}f eJrvˣ7iz׈^C[R( _/0[~x?#Sz}W{%a*ܞv5֮/9KMoDfA]ޟF]ͮĝ++dq>ň5%qEeP1lOGIEL~\!aobd/^o;滬uUԂ>10!Ut2@d9l:tTF$I HJ'U™(vһ78Hr~tv-zL F4-s{b&RF9ϙqg%HkʧM;C&4re|<̪D<8~ԩ68*'a-ƊڃH%mNpE=+4)J鸘j'F3UnGmbe|aȖ$ &]Buj ]trv*5dP@uEY~[ ˄eXswEFқ8L#;ؚ:WBgzB7;heKP͒{>@]g*~)+®v{`oZ?P)Yh~n$Ycs"/QbsEGl&5DYvͻHW;aAa!3. ]-_TN.Sgp\ѹ&Mx=4(]xoPFϵQ0EP%.ѳ-6ߝZw_ByL3p|0^\3B`+L +ڦQo}V]!&VG[iV<.~$Y%p- CյR2.`F[_({xyGAis' 2%즕Xaas7S3h*ZxjY>@EZ|6u<֫0bX! ʸ;nzsVWZw-.Xv]k7)w R*;eUDž86z%[!gXzZ i?Xαq0Yrix}ݢv֭r6rxԱ+' '(v `aH1aQeI7Wծkq_ [*M޻/ "2)*߫<\IPseu;]bVZNt WUb`}5L~``fKm˾FˣK`Yw6\C y{$d_k$ ҞRvgŬ*LLX6 I(l"L!X oOˁVu9H֭b ۞>W;@byOO3lIkFls%hz*}cay-nt䏉(OR5kJBZx#9;\ghzUb(,uߤ ėN6 މ[95(][Rp1cQE]tw*.LJQ2 כ]),_^?Pn.o]h"JCF$~SPgn}`~klPbVHz-@עez=8H8)58Ϊ|˗bg\hfQe:es,Ҥ3g-b&- [8=/e WWylEl w]EwM]-yQ&M\~7d1sn{s~2\Ͷ!fy@sT5Θ,2X}y XhC&֒9˪o0#~LLV^3 Ui cXxޥpt(NmD7x4>_ג$(NXH`P9ipG' 十4z2PyTiC,<hn7Mw1`2S-6#" :ar* Fת]p'o:LWgF=F^S\Qg͒*YpW`G"XY1nb rlP)9=:~(mea阩{'0@W(pS+QfsW-#lnORmvrFǣ"G˸qWt [{)S ާBxXޟP˚MA,` k!Ks.\mҰ,rSK,^n'hYʻN RQQ{ŠscOk@s:]GnŇb5pDT>O6U݊wґt'!;^+ SKH\Ohh*-稯hrj_ jNN'LXžZXW0`^iN N Gm~Yr?):DEy#5KdȍB{sAf~TVę Χn1tr[ˬN}]]ԏBs8- zɯ`gS\/GrKL_ԓ>Q"P gNZYӄtXdhQ(9Q8~q vI "{R#x7 okv\qWN|:EMg1.xd4?FfV=wUs56򌇻YOCO."Rk&%J &5?^ϹLȺJ>0Lzq5ذiw:єLDžeK[c}vx)Jrb<)LdM?d/g7GR%f#BgLNQ?ygA  is\ڴ9PBϰw!"!ͷrX>6LIYyeO?uѡV9*ʕ<—ci3~EShXRXLwOw!3MP)Swe*5.TH!3M{xo қE,ѼWTjpwqڂ455(1smv} 8:kW-{m&Ugy$;q/4}TB4n~xޚ"uy4YHgxVK)R^2uB[Zn*XXV+B-b pFdN\H No*<ʪt4(?0Mxs}.{b3 ^[$;z|!zR6sӵXP!FUky./JHjH{ 8Gʍ"Z|D,r|!p', 2_qCِgy7kpGߐAN&t7邚DUԡQYey-+;@[aPqNG;1"U@ xuv˯a wm^Һ+Re/mŜ7rxxLpݸe-|yCަts,͔wv)T2S$h&ъHu7EFwY1dYбQFY,*N _myws2"&(kfћM 8r s`ʝ#Ib34F`eAor8IvFS;1.8CtҌɝѲ6.%͊*,S$@_3F .t^w|P/E~D鏉PCO#@wľB ~Rӛ|Woy?XDk':`Xendstream endobj 32 0 obj << /Type /Font /Subtype /Type1 /Encoding 379 0 R /FirstChar 40 /LastChar 123 /Widths 397 0 R /BaseFont /NRSFQQ+CMR9 /FontDescriptor 30 0 R >> endobj 30 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /NRSFQQ+CMR9 /ItalicAngle 0 /StemV 74 /XHeight 431 /FontBBox [-39 -250 1036 750] /Flags 4 /CharSet (/parenleft/parenright/comma/hyphen/period/slash/zero/one/two/three/four/six/seven/nine/colon/I/L/N/R/S/U/V/a/d/e/f/g/h/i/j/l/m/n/o/p/r/s/t/u/x/endash) /FontFile 31 0 R >> endobj 397 0 obj [400 400 0 0 286 343 286 514 514 514 514 514 514 0 514 514 0 514 286 0 0 0 0 0 0 0 0 0 0 0 0 0 0 371 0 0 642 0 771 0 0 0 757 571 0 771 771 0 0 0 0 0 0 0 0 0 0 514 0 0 571 457 314 514 571 286 314 0 286 857 571 514 571 0 402 405 400 571 0 0 542 0 0 514 ] endobj 28 0 obj << /Length1 999 /Length2 4156 /Length3 532 /Length 4841 /Filter /FlateDecode >> stream xy1 'Gx7ЯWd$M2ڿd`tRioX@ɓ& cؿ ?D J`?ēx^?IJoRW{KqI䗮, 8JWA YIQ;77/9 b4P(;NP_+S!Ť8kvq8hb7z?1Ss695-7nY^c ,[הҖuVhaSf1hBMOCxG%\(yZĥV% 2N(5: QP\sTYAb[mչS pEStZnMg5! qцQGHa/RD酣I3; ;Gd]˝(eƊL/* ^J/O|zS7ux 7hjccIrOyOA]$0~8Z$ ɧ%3m}ّ ,}z_bMm4w""9J(ppZsV7bW}.XyK6ADM뾤sOGC7,e2E_ʾQE kәȝ˷D YvߥRD=rL9U\-ƚKU)3|023;K $4q<I/?9Z}g-_U"<(i2T6\LZ?g_kJGzW CaG,޺K|T,6l]P :ɈvP40RVyޝ$>2FS%EEG؆$ȯA7nòzۙ1|F0cO:EG~UywuAJ\uAɱ8chDx]SL/) J˲o|T`(r3-Uޖwe)_#^* n?!+,1: 涆q /ݲQype :8stL3MᅛD 1vU:Rt'aӾH!Ax+&rWޝgJ ~蛆i9L(n#av@bN ?7ߣ+8ܮ^ͨhRIS6y5vAuDftׂwd5K=GWyDޒ;bxu-(#<|϶[JOaPY\ߑkbk̈ *w,zٛ9_x=Bpa+N 6~80+.RwJ+e"S8Wp#NBFwA6Z@>w?-ZJJa_  nQru'ùRٗlES}C#=kS%4+̽UN ڙşk LI%.R`aӑ!`%dxsתl(p4*:Kg˂n=+{Ow6DUydhݳ*Ž!:ߠVF=qh& 9ةrJE';!ay9S%d5JOʵ c-]>w}i'LLZҪE UwB7 {ze#½&R#KKXӞzQ[u32u:͌Ԑٌ+Л߳M^k˖w]l kH-I CRm;EEe8ë[* y5C؃GR>>Jn*GY~my(LŨbSm/m>u#Ow[w~k xpBC!H/⺿3^LAp)t~[~6D\MhUJ%iR%CqcD 3՜@Cr= HJsZHf ]َRp)M^rʠ3ݤv+4*l)6yJ<ت'n6NW-"oS_1dq:?=ϸ^'l4ެTM8::o5p7#`Uf]?/>r'$:a䌋 :~ ;e\lBugk΄7&S-r&B<-jcV9fѩ-G1̩_LL裍KGFP?;iE~1.fNSܼ>㹜XvuQNrqEM43)+2֗-&l.N-x'JĂ() c6 r(s-N{' +|:`'Ǎۃ!3Yg͛_^(K1qXYː[ 愉 mA-dStl6*yukadkgfzYY x@5"+Ze]6R~fj2H>y%D)P{/2YS]:CG>9O YGt#7_%DX)Kݵ.5~OUL9,%ta;zߛN(D;>O;S8:J3}\g6 pkp6곦Ŵp$ܯj&:>b?!`E!xg_Ģendstream endobj 29 0 obj << /Type /Font /Subtype /Type1 /Encoding 371 0 R /FirstChar 11 /LastChar 117 /Widths 398 0 R /BaseFont /HMWODT+CMTI9 /FontDescriptor 27 0 R >> endobj 27 0 obj << /Ascent 694 /CapHeight 683 /Descent -194 /FontName /HMWODT+CMTI9 /ItalicAngle -14 /StemV 70 /XHeight 431 /FontBBox [-35 -250 1148 750] /Flags 4 /CharSet (/ff/D/E/J/a/c/e/f/i/l/n/o/q/r/s/t/u) /FontFile 28 0 R >> endobj 398 0 obj [630 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 775 696 0 0 0 0 539 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 525 0 472 0 472 315 0 0 315 0 0 262 0 577 525 0 472 433 420 341 551 ] endobj 95 0 obj << /Type /Pages /Count 6 /Parent 399 0 R /Kids [22 0 R 100 0 R 138 0 R 163 0 R 167 0 R 181 0 R] >> endobj 243 0 obj << /Type /Pages /Count 6 /Parent 399 0 R /Kids [214 0 R 245 0 R 249 0 R 270 0 R 296 0 R 313 0 R] >> endobj 355 0 obj << /Type /Pages /Count 2 /Parent 399 0 R /Kids [327 0 R 357 0 R] >> endobj 399 0 obj << /Type /Pages /Count 14 /Kids [95 0 R 243 0 R 355 0 R] >> endobj 400 0 obj << /Type /Outlines /First 7 0 R /Last 19 0 R /Count 4 >> endobj 19 0 obj << /Title 20 0 R /A 17 0 R /Parent 400 0 R /Prev 15 0 R >> endobj 15 0 obj << /Title 16 0 R /A 13 0 R /Parent 400 0 R /Prev 11 0 R /Next 19 0 R >> endobj 11 0 obj << /Title 12 0 R /A 9 0 R /Parent 400 0 R /Prev 7 0 R /Next 15 0 R >> endobj 7 0 obj << /Title 8 0 R /A 5 0 R /Parent 400 0 R /Next 11 0 R >> endobj 401 0 obj << /Names [(Doc-Start) 26 0 R (cite.d1) 96 0 R (cite.e1) 136 0 R (cite.g1) 135 0 R (cite.p1) 97 0 R (cite.p2) 132 0 R (cite.r1) 133 0 R (cite.r2) 134 0 R (cite.r3) 98 0 R (equation.1.1) 72 0 R (equation.1.2) 109 0 R (equation.1.3) 110 0 R (equation.1.4) 111 0 R (equation.2.1) 144 0 R (equation.2.10) 184 0 R (equation.2.11) 201 0 R (equation.2.12) 205 0 R (equation.2.13) 209 0 R (equation.2.2) 145 0 R (equation.2.3) 146 0 R (equation.2.4) 149 0 R (equation.2.5) 150 0 R (equation.2.6) 153 0 R (equation.2.7) 154 0 R (equation.2.8) 155 0 R (equation.2.9) 179 0 R (equation.3.1) 275 0 R (equation.3.10) 331 0 R (equation.3.11) 334 0 R (equation.3.12) 335 0 R (equation.3.13) 339 0 R (equation.3.14) 343 0 R (equation.3.2) 276 0 R (equation.3.3) 289 0 R (equation.3.4) 290 0 R (equation.3.5) 291 0 R (equation.3.6) 294 0 R (equation.3.7) 299 0 R (equation.3.8) 316 0 R (equation.3.9) 317 0 R (page.1) 25 0 R (page.10) 272 0 R (page.11) 298 0 R (page.12) 315 0 R (page.13) 329 0 R (page.14) 359 0 R (page.2) 102 0 R (page.3) 140 0 R (page.4) 165 0 R (page.5) 169 0 R (page.6) 183 0 R (page.7) 216 0 R (page.8) 247 0 R (page.9) 251 0 R (section*.1) 18 0 R (section.1) 6 0 R (section.2) 10 0 R (section.3) 14 0 R (theorem.1.1) 91 0 R (theorem.2.1) 127 0 R (theorem.2.10) 226 0 R (theorem.2.11) 231 0 R (theorem.2.12) 234 0 R (theorem.2.13) 239 0 R (theorem.2.14) 240 0 R (theorem.2.15) 241 0 R (theorem.2.16) 255 0 R (theorem.2.17) 259 0 R (theorem.2.18) 266 0 R (theorem.2.2) 141 0 R (theorem.2.3) 175 0 R (theorem.2.4) 178 0 R (theorem.2.5) 190 0 R (theorem.2.6) 200 0 R (theorem.2.7) 203 0 R (theorem.2.8) 208 0 R (theorem.2.9) 212 0 R (theorem.3.1) 284 0 R (theorem.3.2) 286 0 R (theorem.3.3) 303 0 R (theorem.3.4) 306 0 R (theorem.3.5) 311 0 R (theorem.3.6) 325 0 R (theorem.3.7) 336 0 R (theorem.3.8) 342 0 R] /Limits [(Doc-Start) (theorem.3.8)] >> endobj 402 0 obj << /Kids [401 0 R] >> endobj 403 0 obj << /Dests 402 0 R >> endobj 404 0 obj << /Type /Catalog /Pages 399 0 R /Outlines 400 0 R /Names 403 0 R /PageMode /UseOutlines /URI<> /ViewerPreferences<<>> /OpenAction 21 0 R /PTEX.Fullbanner (This is pdfTeX, Version 3.14159-1.10b) >> endobj 405 0 obj << /Author()/Title()/Subject()/Creator(LaTeX with hyperref package)/Producer(pdfTeX-1.10b)/Keywords() /CreationDate (D:20071129141700) >> endobj xref 0 406 0000000001 65535 f 0000000002 00000 f 0000000003 00000 f 0000000004 00000 f 0000000000 00000 f 0000000009 00000 n 0000005134 00000 n 0000251383 00000 n 0000000054 00000 n 0000000087 00000 n 0000014005 00000 n 0000251297 00000 n 0000000132 00000 n 0000000166 00000 n 0000062810 00000 n 0000251209 00000 n 0000000212 00000 n 0000000267 00000 n 0000085658 00000 n 0000251134 00000 n 0000000314 00000 n 0000000343 00000 n 0000004427 00000 n 0000005313 00000 n 0000000393 00000 n 0000005015 00000 n 0000005075 00000 n 0000250168 00000 n 0000245049 00000 n 0000250009 00000 n 0000244438 00000 n 0000236285 00000 n 0000244280 00000 n 0000235620 00000 n 0000225226 00000 n 0000235460 00000 n 0000224386 00000 n 0000210670 00000 n 0000224228 00000 n 0000210103 00000 n 0000200879 00000 n 0000209942 00000 n 0000200543 00000 n 0000198928 00000 n 0000200383 00000 n 0000198461 00000 n 0000194024 00000 n 0000198302 00000 n 0000193594 00000 n 0000191065 00000 n 0000193437 00000 n 0000190737 00000 n 0000189223 00000 n 0000190580 00000 n 0000188960 00000 n 0000186822 00000 n 0000188803 00000 n 0000186602 00000 n 0000184590 00000 n 0000186442 00000 n 0000004568 00000 n 0000004717 00000 n 0000004866 00000 n 0000183746 00000 n 0000169297 00000 n 0000183587 00000 n 0000168642 00000 n 0000157989 00000 n 0000168482 00000 n 0000157379 00000 n 0000153691 00000 n 0000157220 00000 n 0000005193 00000 n 0000152494 00000 n 0000148055 00000 n 0000152335 00000 n 0000147656 00000 n 0000145231 00000 n 0000147499 00000 n 0000144675 00000 n 0000136993 00000 n 0000144518 00000 n 0000135542 00000 n 0000130053 00000 n 0000135383 00000 n 0000129754 00000 n 0000127652 00000 n 0000129595 00000 n 0000127396 00000 n 0000125055 00000 n 0000127239 00000 n 0000005253 00000 n 0000123461 00000 n 0000114684 00000 n 0000123302 00000 n 0000250666 00000 n 0000085718 00000 n 0000085902 00000 n 0000086149 00000 n 0000014128 00000 n 0000010125 00000 n 0000005619 00000 n 0000013757 00000 n 0000010423 00000 n 0000010573 00000 n 0000010723 00000 n 0000010872 00000 n 0000011021 00000 n 0000011171 00000 n 0000013819 00000 n 0000013881 00000 n 0000013943 00000 n 0000011321 00000 n 0000011476 00000 n 0000011631 00000 n 0000011786 00000 n 0000011935 00000 n 0000012085 00000 n 0000012235 00000 n 0000012385 00000 n 0000012535 00000 n 0000012685 00000 n 0000012839 00000 n 0000012994 00000 n 0000013149 00000 n 0000013304 00000 n 0000013453 00000 n 0000014066 00000 n 0000013607 00000 n 0000114044 00000 n 0000103216 00000 n 0000113882 00000 n 0000085963 00000 n 0000086025 00000 n 0000086087 00000 n 0000085840 00000 n 0000085778 00000 n 0000019890 00000 n 0000018178 00000 n 0000014315 00000 n 0000019276 00000 n 0000019338 00000 n 0000018349 00000 n 0000018504 00000 n 0000019399 00000 n 0000019461 00000 n 0000019523 00000 n 0000018659 00000 n 0000018812 00000 n 0000019585 00000 n 0000019646 00000 n 0000018966 00000 n 0000019121 00000 n 0000019706 00000 n 0000019768 00000 n 0000019829 00000 n 0000102028 00000 n 0000099545 00000 n 0000101866 00000 n 0000098301 00000 n 0000096636 00000 n 0000098143 00000 n 0000024297 00000 n 0000024124 00000 n 0000020103 00000 n 0000024235 00000 n 0000029459 00000 n 0000028440 00000 n 0000024437 00000 n 0000029211 00000 n 0000028595 00000 n 0000028749 00000 n 0000094671 00000 n 0000092774 00000 n 0000094512 00000 n 0000029273 00000 n 0000028903 00000 n 0000029057 00000 n 0000029335 00000 n 0000029397 00000 n 0000036752 00000 n 0000032754 00000 n 0000029661 00000 n 0000036133 00000 n 0000036195 00000 n 0000033037 00000 n 0000033192 00000 n 0000033347 00000 n 0000033503 00000 n 0000033658 00000 n 0000036257 00000 n 0000033812 00000 n 0000033965 00000 n 0000034120 00000 n 0000034274 00000 n 0000034427 00000 n 0000034580 00000 n 0000034735 00000 n 0000034891 00000 n 0000035046 00000 n 0000036319 00000 n 0000036381 00000 n 0000035200 00000 n 0000036443 00000 n 0000035354 00000 n 0000036505 00000 n 0000035510 00000 n 0000035665 00000 n 0000036567 00000 n 0000036629 00000 n 0000035821 00000 n 0000035977 00000 n 0000036691 00000 n 0000044767 00000 n 0000040987 00000 n 0000036941 00000 n 0000044333 00000 n 0000041271 00000 n 0000041424 00000 n 0000041574 00000 n 0000041724 00000 n 0000041877 00000 n 0000042032 00000 n 0000042184 00000 n 0000042339 00000 n 0000042489 00000 n 0000044395 00000 n 0000042639 00000 n 0000042793 00000 n 0000042947 00000 n 0000043101 00000 n 0000044457 00000 n 0000043255 00000 n 0000043405 00000 n 0000044519 00000 n 0000043560 00000 n 0000043715 00000 n 0000043870 00000 n 0000044025 00000 n 0000044581 00000 n 0000044643 00000 n 0000044705 00000 n 0000044179 00000 n 0000250781 00000 n 0000049259 00000 n 0000049085 00000 n 0000044981 00000 n 0000049197 00000 n 0000055848 00000 n 0000053206 00000 n 0000049448 00000 n 0000055601 00000 n 0000053442 00000 n 0000053596 00000 n 0000053750 00000 n 0000055663 00000 n 0000053905 00000 n 0000054060 00000 n 0000054216 00000 n 0000055725 00000 n 0000054371 00000 n 0000054524 00000 n 0000054679 00000 n 0000054833 00000 n 0000054986 00000 n 0000055139 00000 n 0000055786 00000 n 0000055292 00000 n 0000055447 00000 n 0000063366 00000 n 0000060385 00000 n 0000056050 00000 n 0000062748 00000 n 0000060621 00000 n 0000060775 00000 n 0000062871 00000 n 0000062933 00000 n 0000060930 00000 n 0000061083 00000 n 0000061233 00000 n 0000061383 00000 n 0000061533 00000 n 0000061683 00000 n 0000061833 00000 n 0000062995 00000 n 0000061983 00000 n 0000063057 00000 n 0000062132 00000 n 0000062287 00000 n 0000063119 00000 n 0000063181 00000 n 0000063243 00000 n 0000062440 00000 n 0000062594 00000 n 0000063304 00000 n 0000069846 00000 n 0000067950 00000 n 0000063592 00000 n 0000069537 00000 n 0000069599 00000 n 0000068146 00000 n 0000068301 00000 n 0000068456 00000 n 0000069661 00000 n 0000068611 00000 n 0000068766 00000 n 0000069723 00000 n 0000068918 00000 n 0000069073 00000 n 0000069229 00000 n 0000069384 00000 n 0000069785 00000 n 0000075248 00000 n 0000073743 00000 n 0000070060 00000 n 0000075001 00000 n 0000075063 00000 n 0000075125 00000 n 0000073923 00000 n 0000074078 00000 n 0000074231 00000 n 0000074386 00000 n 0000074541 00000 n 0000074694 00000 n 0000074848 00000 n 0000075187 00000 n 0000082892 00000 n 0000079382 00000 n 0000075462 00000 n 0000082397 00000 n 0000079650 00000 n 0000082459 00000 n 0000079805 00000 n 0000079960 00000 n 0000082521 00000 n 0000082583 00000 n 0000082645 00000 n 0000080116 00000 n 0000080272 00000 n 0000082707 00000 n 0000080428 00000 n 0000080578 00000 n 0000082768 00000 n 0000082830 00000 n 0000080728 00000 n 0000080884 00000 n 0000081039 00000 n 0000081194 00000 n 0000081350 00000 n 0000081499 00000 n 0000081647 00000 n 0000081795 00000 n 0000081944 00000 n 0000082093 00000 n 0000082242 00000 n 0000250898 00000 n 0000086210 00000 n 0000085484 00000 n 0000083093 00000 n 0000085596 00000 n 0000092316 00000 n 0000087371 00000 n 0000092155 00000 n 0000086353 00000 n 0000092562 00000 n 0000094894 00000 n 0000094870 00000 n 0000094979 00000 n 0000098517 00000 n 0000098550 00000 n 0000102230 00000 n 0000102268 00000 n 0000114358 00000 n 0000123736 00000 n 0000124046 00000 n 0000127607 00000 n 0000129971 00000 n 0000129947 00000 n 0000135778 00000 n 0000136047 00000 n 0000145020 00000 n 0000147919 00000 n 0000153205 00000 n 0000152935 00000 n 0000157722 00000 n 0000168971 00000 n 0000184203 00000 n 0000186798 00000 n 0000189177 00000 n 0000190943 00000 n 0000193877 00000 n 0000198694 00000 n 0000200784 00000 n 0000200756 00000 n 0000210404 00000 n 0000224834 00000 n 0000235951 00000 n 0000244779 00000 n 0000250398 00000 n 0000250983 00000 n 0000251060 00000 n 0000251455 00000 n 0000253324 00000 n 0000253363 00000 n 0000253401 00000 n 0000253627 00000 n trailer << /Size 406 /Root 404 0 R /Info 405 0 R >> startxref 253782 %%EOF 163/abstr.asc0000644000076400007640000000246410724025702012235 0ustar juliojulioElectronic Journal of Differential Equations, Vol. 2007(2007), No. 163, pp. 1-14. Title: Non-oscillatory behaviour of higher order functional differential equations of neutral type Authors: Radhanath Rath (Khallikote Autonomous College, Orissa, India) Niyati Misra (Berhampur Univ., Orissa, India) Prayag Prasad Mishra (Silicin Inst. of Tech., Orissa, India} Laxmi Narayan Padhy (Berhampur Univ., Orissa, India) Abstract: In this paper, we obtain sufficient conditions so that the neutral functional differential equation $$\displaylines{ \big[r(t) [y(t)-p(t)y(\tau (t))]'\big]^{(n-1)} + q(t) G(y(h(t))) = f(t) }$$ has a bounded and positive solution. Here $n\geq 2$; $q,\tau, h$ are continuous functions with $q(t) \geq 0$; $h(t)$ and $\tau(t)$ are increasing functions which are less than $t$, and approach infinity as $t \to \infty$. In our work, $r(t) \equiv 1$ is admissible, and neither we assume that $G$ is non-decreasing, that $xG(x) > 0$ for $x \neq 0$, nor that $G$ is Lipschitzian. Hence the results of this paper generalize many results in [1] and [4]-[8]. Submitted September 24, 2007. Published November 30, 2007. Math Subject Classifications: 34C10, 34C15, 34K40. Key Words: Oscillatory solution; nonoscillatory solution; asymptotic behaviour. 163/abstr.html0000664000076400007640000000620010724025702012425 0ustar juliojulio Electronic Journal of Differential Equations Electron. J. Diff. Eqns., Vol. 2007(2007), No. 163, pp. 1-14.

Non-oscillatory behaviour of higher order functional differential equations of neutral type

Radhanath Rath, Niyati Misra,

Prayag Prasad Mishra, Laxmi Narayan Padhy Abstract:
In this paper, we obtain sufficient conditions so that the neutral functional differential equation
$$\displaylines{ \big[r(t) [y(t)-p(t)y(\tau (t))]'\big]^{(n-1)} + q(t) G(y(h(t))) = f(t) }$$
has a bounded and positive solution. Here $n\geq 2$; $q,\tau, h$ are continuous functions with $q(t) \geq 0$; $h(t)$ and $\tau(t)$ are increasing functions which are less than $t$, and approach infinity as $t \to \infty$. In our work, $r(t) \equiv 1$ is admissible, and neither we assume that $G$ is non-decreasing, that $xG(x) > 0$ for $x \neq 0$, nor that $G$ is Lipschitzian. Hence the results of this paper generalize many results in [1] and [4]-[8].

Submitted September 24, 2007. Published November 30, 2007.
Math Subject Classifications: 34C10, 34C15, 34K40.
Key Words: Oscillatory solution; nonoscillatory solution; asymptotic behaviour.

Show me the DVI(106 KB), PDF(262 KB), TEX and other files for this article.

Radhanath Rath
Department of Mathematics
Khallikote Autonomous College
Berhampur, 760001 Orissa, India
email: radhanathmath@yahoo.co.in
Niyati Misra
Department of Mathematics
Berhampur University
Berhampur, 760007 Orissa, India
email: niyatimath@yahoo.co.in
Prayag Prasad Mishra
Department of Mathematics
Silicin Institute of Technology
Bhubaneswar, Orissa, India
email: prayag@silicon.ac.in
Laxmi Narayan Padhy
Department of Computer Science and Engineering, K.I.S.T,
Bhubaneswar Orissa, India
email: ln_padhy_2006@yahoo.co.in

Return to the EJDE web page 163/gifs/0000775000076400007640000000000010724025702011356 5ustar juliojulio163/gifs/ac.gif0000664000076400007640000000014110723615127012431 0ustar juliojulioGIF89a# !,# 8 zBgy慠qD5 hk`=uZIz5Sk-i);163/gifs/mishra-n.jpg0000664000076400007640000000663710722631330013610 0ustar juliojulioJFIFHHCreated with The GIMPC  !"$"$CZ";!1AQ"aq2#BRrCSb,!"1AQa2q ?%|ӊޒ oQ]s^juiɏ%94 /E>ߚȫ‰p*[+uġ#imIJBd,W39+s;qUʐ9PM+:O~UFUg~քT G%@ZxhRPKbuXIuҠ]9i_Dt<ĜP3E}.t6WRXaXAA%c WZg<;vLWP򐐣B@0O0RȦ @SDzyULMAz/P]Z H }J߇Z<8OPhyLhR|GelP5%n͆c F_j!)C+¬|YQV+S-.'WQs'|A Sն a55eH'r\tӖ#/I֥>B8fkr`5ʢR-N\ #ڒ+9۝g@T o~\8J&BWPV;U~½Jql4lBl8Qeӥ)Bp7uyNhxTnȌJFfC8.id4 'GH$ha8>ڐviWٳ] W򮽽h)Q;W;x64,0sdB!'+ X"8__kccB8ʰ}j*m]fkͰ~:vB_!Aj4V@!$aQ(IՌsVuwdXRtJ֟Pd\[n1ZQ$'"i+_ґ?j8_Ad1pCkWG|"֭ñGS${Fp\-hAi%08>l.k=s?KiyM ӫ$dZ: <{G >-/0e ($CO򙛶۳`3/ Jb\ ?ZsS8ߋ`Xxy˳!A Cgu\bA3Y0as.)MR^+lЊ%Ddŷ͇x xZb|Ss=wNzjRꅪ:4Ti)InKy)X€RA-8zz =C v¬bd)C$U]sqʔZ0<Ӝn*kUxtm*֩V erV#sD: 1TI_C%`{8]bXr@8C,Z^pa! JJ ?"3rdʃںqo <_vaG m, lbhGrfg 9qO1X M(Idc)dC f\̩*LX)4yCdYKrS lJZPSYNX`X-=gìPJJ6[%?H5LG "<IH>8$vdn.Hu=5$('JFQnScUܛ $9T30q\ ,83`ǒg5)9ȩ"\#<޽(QHήDKJnoԕq Ķf!)m>`EYc9I]8Xo_~r-ŗ CVnmSN䞴WC 0y9I&ڜDc=X>!^#9*s7; spqֈd IHvCbJmyV"@:1{JB~eu[?տVHhm qa)Qn& ̾V h(A99Z'۽UlA|K}yv BJ#Ur$DEn;i8iT~c|kr_n\..RAܡ+m*? k-ḫҭ rT?zzr4oRgR~ [8.T;ʉlOی,ܭ]&53^NJ|Yek=zz-'O4KcoIu@3`T{W*<$XH[ߖ w5s8; 2%dԣVHN,i`zޢ{qjR8G`VC*늠^nb8F}$,<;u5,i**ƕKHF-*JSIha9Ҟ.ǫ[8#j_dʕL! ,9(#UePIi2~S\W)??_\&䭜<ѭUB49MKm8 Y"[qu*:!!RN gEq q 䣥Ch[x⴬%`+wwGq-GZj2dkV ra_wlUzeܘRQ}kJcJT4ɫb\)FJ;#N-R8c\OqwO[>= Oǎ̈m"6JQң#?ֈx2i225'1,|dRH S,r$Ͳ)Z*C)$+P8-fa@GURPVpeY2N6/ѩnΠ#6%Y@R4dc4%%#`Yc{@I@O!163/gifs/padhy-ln.jpg0000664000076400007640000000504110723615075013603 0ustar juliojulioJFIFHHCreated with The GIMPC  !"$"$CvZ"0!1AQ"a2Bq#$R$!1A"2QR ?w R~p."N}6:ۚk=^U@j@c ӆzIy9txL+KnPZ [EGZUD?ɥ\0QGQ+{6լ):➬A*AJ'he]-ł;9*pݍ o~FBڲ-c ֦aAt޻dPRRIoЩњmP@gG[w`iUaƲYM5/r~zQkW`Sn5=7%6;S+GԵD6\=.rW9w>+)*A-[/'SS7Zi_ gHKrK7,5Tޯ mcm*Q@?ZY~֭3Kۊ nmЬzmd .ί^"pv瑬]62zc8'<{ 5fb=Lx\MZVh $zIBFQC֏ȯ/>gkhsfoz@Fsnq;bĞ^Y'eO5hԌsW<~0 fsσw/ҿ/Ӗr@9 UȰz Uhʆ)N{g!3}"q0Dx8ؠ!v@K4Lw$Q NOhs]d !@MQsMsF(}#U[0Y]Z|F&i3޼ZAmtשo4JGc^~ lщHYu8j+ m4Bc_2HĐ yJcJ&]X #Jr8#xoj(G޲m,#n5 Mt$"Ei ӯ[DFAaOQ5miiL9ZoL"Y7FܡQ4: pRè-uIWGmɧĴ9z!`=|y-Ԛi0Ve.$ˆ,cNM:9'm+88-&Hv|b_@j0)KyNU+uoGӤ DnpzVXbB (rч=0ɘ7tжW7[یB'ډc+muLVvq7BQM>E>iYƟ7 }LcM=Hb⋬EŸVK^J"=m;H!Q@Ɇ1e$z=zVBk^HZgmmVwsWkgn"D.0**>{OJ+$d15 4ޝ56gg#SrQ_R.yھ*l0"1a]ϟy꾄鮓ҴF-kd# Xh&ΪL2cVHL7jŬW@G ѼQF#{챹ٔFq(쨅I>ӹColAckAܵ,vM<3vѺ{QF*(;Mܳsp =Hw`iD "iGˑSs-^.TE/t`"W)#rےJ>[niS2H ܃@MQ~^ik*جGچ|jm2j'qakXVVU4L]&DUOVu$W4oNM-?j;0P,˞>-Αo%B$t sO|VVP,4L1 ` >aXO]2D163/gifs/mishra-pp.jpg0000664000076400007640000000534610722631667014003 0ustar juliojulioJFIFHHCreated with The GIMPC  !"$"$CzZ"2!1AQa"2q#R$CB#!1AQ" ?,O! I?ϡ_A1l(nZjMv6/ | Fsr)Fzw6]\>3I;c4[{ṛ̌:_ $$..">l{)) Ѱq'<+)l.cgJEh"ҊI:Tp>tBfFGN֝p.-@Ű(kAbJX_XɹWJ1 IoA=j,2OcT8U4=фPFÏWmM fjlzi0EwfkOՂڦ|<gH.ڶR8Q@K״hF>(t3 ~nKyCf%F=jcpޞV:ǕzFS&;/6_|TX87ϾnD>"UxWXAOGIbV_qU)`ŭƀZs-.M?1Qoj>]J<){yC@?;1~j*+s'Ѹ}R. [M] 'NӃZQ0%X\^>.'AMCnd_̑oD\y‚vv=' *S?o(տ ,rch5 .\#{SMȹR1v"W#ZM=$*Qג:kK~eyh__'GϖjUԤ՞Ey ㊅ ߊ2W8$fHeޤ5keQo0LE\H2}ci& R|{t]B io)\V&{X)/s?za .gRx]'efߟǞG(ti_~E_.ч 4nB$ӿ:I>6kZ۬֡b{i)T\v4q*5Crj6:z}%c` EK!& QIK;ԡofw{^}R EX$JÂ*}i[["'>ޔ_%E2:z¥ѸcSPJ܀*6c0Bgw-Gbwr`ЦeҒۯ)~>būC ^ҾYʪ;{R3)7o&(ǭYiwwV)pVSbz'WuaЫKMVCm9g֬(U4o1 ;[X%4CxN:ا؃_֞6t^AUzph/<:Kf?]ӌ*me*E{ܻDtLۿlmi/a!=0ifUӖ [OJo!#+mgjFC}w#[ ѫ Rd<4QcuC=@xByqFXf.~]̻qk?{'NF)%=DrT|8SBJPԮq{g+]q,g_s\Y9;=,*Ҏ`&n+NWI更:UY鶉`։lqʷҹ.x#i,\]FB7r/6<2 Z;Ei[(I ޭ%= Ƕ9ip.9U #qG_vMV3Ds#o_YZ ]QIiSo[iQ3Ô=-c9$^gd0ȠMIϧG9I,NYB8֢˒X':3W r(xMonIm^J?\ Ou-=m+B4Dy>cczP)rf4FWfx):0S}{TIg{eZJCCqi9 lw)_ߊzsWGmq^rCj^am(ƃ!N Wڬ>Ei0ˇRG)_7YedtV#Q>ۮO(*kk+jѽ163/gifs/ag.gif0000664000076400007640000000006610723615131012436 0ustar juliojulioGIF89a !,  a [)B;163/gifs/ah.gif0000664000076400007640000000013710723615131012436 0ustar juliojulioGIF89a* !,* 6a팞Dͧne!U]]&k1"C K(#;163/gifs/af.gif0000664000076400007640000000013310723615130012427 0ustar juliojulioGIF89a!,2i |Ip;5ZdE&g1֖4aJ%~\&;163/gifs/rath.jpg0000664000076400007640000000545110722632110013016 0ustar juliojulioJFIFHHCreated with The GIMPC  !"$"$C}Z"1!1A"Qa2qB#RbS&!1AQaq#2 ?ђ(@⌟]Gc4ŬMK@2&&r5:֋tb0?9rp_nDd0Z4x`jrdnrE)I\BP,p=is~&yYL[g1N8p\kЬTI;j Ӈw o%4R*'ŲNŖJqK0A PAs{ڍހ3)]8gO1!iԪtJz$~#j} FQm|."F'͛r[| >6 n#ENRt.-cVn+9F᷎p*فJniH=z`Tn{F&ir::ews 8uFJ[ENP=iplXm.j+`Ֆ`>jBQqQDyr2 e, +H n<8-ŢC@U`ҫTy {W_ə汔AV,@FEewњ,|j3n!RI/Jich4Ojδq$NȔ ]ޣʱBks>iOM®%6~vozReZ1^u,,d`tzzP'zT{ 'Ұ1Y!JGj҉(w)cA_9!oH늖⣾EDMnB7~&jWSnں)wq HZi|G?"Ş*4XW0= 9*>tLG\oR1"4Wb zk:SeN/p)O1)8FM ie@')(K?K\rcpEMbj+:R7 ^O0qaT)skC% $_RkL4qPY'jw-͡P+_G#.EkI Vr76"(eky(W]K&fLe{xk~' 5 )5.$$gjܪ4ؿ~$&#$J@jEhdg]1[AZb\2Tg < ѤlRdF)Ѱ<}A#?ge?`z<[qí1ܴkVƝ*S5/n$KJS(8^{ƯdՇH=%Xn$7a.-Ð{V6FqzI($CHB{Tm.PlbT"U谚F:HsqHp{NYZSm|RO|TLfd\ Ԭ9D}n6Ey ċ(VmdߧQ \Mb 'Y\g4JUS+7O$MFdx9*?kϋ~de<'vg戔,g}~Y˟h!)@(UjˑYr:j}bKI 852EaX$tjJM>&`2u+sҮ± c~*!cГ;ĩ%!ghrڢ 60# RTN`)>N)u㨌1Yy|Ӈ&3 e"≗'c{=Θ͛*Cr_ UEa4vJ5(;163/gifs/aa.gif0000664000076400007640000000124710723615126012436 0ustar juliojulioGIF89a[!,[6`μHfUz Lvۥ~ #:̊("68JL,V,\ժ/zsץ8 2=ڪ׆BgBpB薶ӘW(8Iq9ӉwGgWZ*Bw2 k{Wq{h;Go.]p<{Sqȡ}..,:S"/^x~^nnnK@aP ~3f]A%zRtZy 1Flۃ_O}#]^E D ^a-wz=Q" O S'fg5Y K3:6Ѽ@|qn2Ȫ$5*$H*-jQh˃L Jf\r"a0HQp? rg˭leO4 0 F!;U80|U马h$ ݦI@ޞd>N-׈ƃy.ΉN.l H2%̱<%-Y2WÿLje$ b]J~zEc m9}DȈyEҢbGüueԿلD۳''W=.},Cb޽qXG:CVJiOHs\ -wЖ2gU.G:V̦j`6.ePJ/Qqļ,olr4-';j`2c+D@B%GdpL ,pNt%Og<"0( H/PSZriv}w]mfGilN PƤ,>3^#C̰٥,o'q ;յE3ʟNqN c5(<"":sA0,|`Z- nIS#+4ZlFacL"T3y`QsL*/؅c9Қ4(£q o&kwPۨA2kD-n c䦺!reI$KC=}{̤# 8|@ʠ3a:mR+$\I+&I4/,]A+T:HJo1h`?[G kB|Hf9Z- Y&nI{|[7sgzC5ىzge_#; 3tfY_,Ɍy@SwPZUJ/t>ֲ])웰GsK #!>`>?\D4w4 i7-Ͳ7&ڈfogT݌ؑ](Pp&{=۷\tErn w宰. o^4>.fi/C Cc8?Cu:F/Y8` ET})?Od9'|4GfK]^Uˋ?C@?~4z0.UV\2NƙJp\z[(F3e8g+JbgCxhiSo-(zh` 4& Fv\c A̱T'RbJlc_z'J_sΤZ&9&"y7.] k][xۜr 2揄 -m 1- `|`TsRH+0yS4(iR5m׀)Yb"v|[NUf-q+ p N3/vHL` zm/}4h}8<*!DlƝK8<@@K^R:SW 8:lT W9C[H(tC .}QAh;>/q]C;0}wRd"ڒq^Sk5mo(6YgaRp"s'QUHIvv,96gNE[E%'yŹ3p'A_1 bک= A<ݘ$dA=/ũfAYrFp2*,ɧ⾍捆2 ,tX%(,~3pv)3 .œ4G'kyit`<;~Xq!XoH ^oD""Yޔ~\xUMBa#=ƾ0ݴk2py'׎%ry[P:VXІ8^*-\ATiWZ9S4ITMYiNl>q,>mrviU*tk-L$L.iVd>n\EfBY|ϖ!8V.vD>ݎvDt;"ٵ#Ng8_h2O*_/i][/n#in'VQ?m't3G ?]jW^ڒ&/1˖Uj۾l=i8,]z ~"-;C<_'|fnu4ηMyV_}˫ ߷:JE|/[6%-p=COR~W#,%]yjoř޾{-a Z5Vld߷0Fu+,kKtHug9zZ.Uk=i$F,joc+1NZ]R]ܣ+?y$ɸvD_8=[@O4Nk.R5zd#='"&vYMhIWZwݝWfY?W7[\hnCO f%pkӾa΋+ HTn' sX4i~pJ:s#lC\^[0^h qU8H_#N1C9Tٮ$2jV?pC|qaY+ |?wN~޽4>Pl^ ά & , _gq-@^͸tjݐ,yz4KKj߾· vJKM륒֫zuڹFVFibTUoynodH+)u5ת~~.VPh^+#^:TzYɴfBGޑ )pib9A4m͝uVt_TMYwmĽG `G  AY)t*k>jfܥ٪i(ф(uF=9ITo;ņ"5=$Լ>IW101vVLdM(eoXW,` *#6#vQl$Kj'Wա;j%+/~P>ERL{wOZXLoK֡-&tqk3?rpc\G}gI<YڣY%>Ҥxʈxuo6sWx_a_dG)rO}VnV88- Yͅw~R[Ě2q){^7kB޸4%=͂M XjS?x fh˷P? Fc^.i @;o[59 :9X1=.usNp[*dW'.Qq?/Ef`1x4ͤ&\k,*_wCe@f0wR Wl;ʢ}ߕg F!36 Pd"L~Ms]MlY#$-{Sqߑw5mK/`Lk5՟ )/_7dD~Qo(yRm +8D/_&_3>BLJ>? WW~7_ͿͿ8?K?~?k,yPI*gr3l/Lwӟ۟` ?R_пŊ_=?;~3! ??%o )~7}?z[ +/_{???_y¯?OB-_r:~wD4&? ӯ}꯾ȟ~Moю\_ہwwW/籠~_0AߠK:Dm]~:k˟'ϟhH'7?Oÿχ=o_#:ʼn노~?럡_>ί~WO/__;\W7旹_(?40?5W+i ;7^?x?ܿ9/uh|Wy/U kN_hI{L2̿RO')5Gi~S#b PהCOϿt _/O9Ҵ?2_ O#Z&sC~pk?E__? ?q_ſy?կX ~>~e~d߿pO տޗ*/+q?*n/JK9_?|%wOrS=D !T/IcvZγ{?R󄚞KjG(+b[Sӳߙj?3sxsWk}Ïޭcxʾ[ҹ{~g8sζ)ʕ';N]T~~ձOXO!Rjypb+yYVpn*|g[יbG3zϥ{7RF euz;ٯ4<ޭП0y ߙcߴK߷rF}=7/}OyY'uxW~rɉ=>Q%>MN׏OOwldzRgε6Ǩ徯".#^}˶k#z/15~Sst>ǛX駇x<˘ia4V&wGpx2{zC%^(?yH{_)y|pw=c{Ji>.,wii1?o1`sϮOL0͗KEcSF8/ZkckkF^6K:vޠ'avF?YO٣Ѱ6OyVCKQV |-OXs8[=\>3j~xwՙġaΙ]_eqOz{n)kTZi[K?q=q(7XذϽ9l>08oN0Vo^6ϸJM/9q+c+uNW!ݘ1oN9ӌm?<7c`Uwy}ו|n .p.;L{;i=uڽsi+:'M>27^eDFLI{BgGow~LSSq+ʷ=ȱyNd?5KwkEp+WsA.|ɸ ncìuFp rp1^ d~t\l~gt7 "?#}80}c;7s|km^DZLJ< wt< XI`ߩDfg_.=ߧo\)zNÉr#A,OOBf&Kg8w[ &zl[ kiu'O4Bg2Ak~|l:4c[,}۠srVl X_ jΙx vx ^} YGey _ #}0]/ ^'*Nk^ ZŰS;q[Ƨ%W9C8 ^MJfpMDz$>ęwaw s@pVL x 2ñ̎0V`e{@KH8Ae4P+ϕی>8 eHs8T~hciYH$ )H,%KdHs?a>uszȘ^p^~78p =+sɂ;xuL~7 wcT_0Sxd/ 3$WAX<uQs|xʧc>w;]Btfs@t( хE@񂽀DDP*H񿣆]YAueKНTw甍P :#hȩ; l]A7ӰLcq=]l+0aEOK ;%.v+ ǿ>d !=࿃nyճ*b#'oI{ct a@P ]!63 =^^}9] f7><l0-ᘟs{Lsg 2Ɣ[G}$ ,|LބG[ެڕݑqpy׼޺yetsm ,dc+D3`cnkeq‚.) /q2DH*`GwYZk#g ƇT\Bp,HepzH"O_`8O {~C ?a]x&j@{;<_<9^ `-?R 8{aCPZ 7a}B7`$/FXYS[LA޼8?^vXĮLᬶE/ 0أG` 0pqXtE kù g`ΰ<6|ҸħaIC|$nVAz:ƞ , PI4,Nxq%Sஇd&"[ 3>g {eB0WBׄqhP/ȇX͸[ߎsc& z 3(|SyhE*q+gm8@r\߰P. |/9#ncx w!ZWyN5^7bJ[*t~3nN4RxR|q3[eQno̦-jϰҷvf!ţ1%,b@qy*.a8"H Dk@hN# j˺J.VNAp+.b8 vpMisrkXH)H YG p t]+Xz٘I-a@j!~%l">?HZ[@k"{y1-|N/A:'xRV1 B\/6vOMvjFq|B azW4C)Je.!GQq#({o9<:)Qދ4K8]B/n#"AZP18=/џs1gZ~ AI(>nMٿa.#:Exwa8;G TaE XKFq3u[";~+cR8Y(X`owQ*vÓUU)(*ܬ-oGHAMB|Џ2IK/Y! E& TJ!; ()mO+Н~;N4~#;0YMv=GmA,< )D w#VH`D>7=@*>c77{adNX !XM7b^y C3x8 {n t}"MN[6q<Xf(8Ѧv38M $i%@G]`3'۾3?+8QB߇!+ LqY,L$gś{"o0g &ԀU[@z "g/iAb6;LXRͼefj/N<7^50*3q k N b:ɴ[H<2Çg Ax>p +"P*; ㊅2׊r&>"۩W_r{̽ā,^ yp 6\pǔb< oKpjO`4V 3,9A]uDV ֮)R\DR_lga*@JeZ Ļfｗy4i P:agiԯwt=L:65yā>򕸱8˾a$P @m><BЃ>9~ N#H {XqXxf-8=&S3a*4B?+9)1ʿjvΉ%X|t]lj k^0;/gyHPl.i qA!pV@ѰpA^*Xq:HK}#"vd< '#*Y}s8_8k{<2δᔒP$uN g'H /(AۑdG-3a5t3=oE慉% R1zy1+O eSH`& h'A87x$ex9׹9KK i fd8]-~MA`CcT`xۉw0FT:jcJ af]d4}P -,3 . yGY } ț?4.l/8wUU93lϖ yU @N#A;pl^osmMɂ< d:>ND^}ؕI /ʇ~.!V2AE` 8b̄`n vc]8%~wsH r :B½\I OCη4,,`Oyz·L9Jpy9;/l$/[;Vg>%Сx #<< F[qC|Z >@*y,+z τ47~xzO%X4,܁|^ ۍ*:f`u_R"ܩYB L?Djﳡ a+ Ėxa[n9WτL%3 ϐw/ƿԃ?+4*px'_ ?/qCHn"iaKy +幽Il7Mg[,BH'lRP.R .RdDY'Р؎r!D08oa,kb8^s.k0jU0'&C ~?!U/oT%uwNB8WPNߒ~aB o~soH?g),HN,$3x[DRwF)?RO#9Vu ` /Aze `wLy[&r1@;ty XV͏eO^7]@qcw`ի"sG aY>y? 4P!d󻐯[5U2,`P4ҵyu u!I[8ݚbn!7Dc}V:8}h@Y/˦S>wnO < 4?΃QAݖ5dQT+tx@Ňެ/i:`7OmW֠Z`7# br'[߱dZE%!_@1[0 XY1r\Zg+ox)0GVJw`"mbS` 9P!}9Xid\ bga(5w%xkP`*wbFKlƝPUL~/οB=Í8C;yƂ$nGmnoTw!3כ>Cǁeya;\_oK̞\690iES) %kM)޽|yӷ &5Z? v4ǚvVÖm-6ނ&}]'ZfV,ӂ?-pody>{C'2|"O1)#д69f{i<0Ř1 -"{Vv½˱X#e/{=eܫ*OT5cǫ3zyf/)^ T3Kރxr^}Fxe/ZGa[Dʳ]`9ymC %z`Y Ve]fB`rP1A r)^|QZ}m/W II#V;&",a*+헭ERm? M5B'מ+ dy c*纽YX=΀#Ίm 'w~-[ >vy-c{-Ju^*c3 `'A$m#\+Y9㐲-^35̔!Q:Uv ZZ$=`[wOq!Å kN^GHr,)^~ª"lbAKmP<@Y,qE 2Aˡv7_ˀXb%%Z 1}b l@A Xh3 mwՋ`s 6ȏWZl.G,+bc`n1pl䤶b+W.sC"\+CAz36eǍ4gچ.}LDpvY`d{d,aRdzj)ǹ!jW|]㜿zUJNd,JBoG**!zZNъ6h-/),f gϩ;_ܣmgux$qusx'vHy|_++/y{2zN6eOS!:Bmɕe^&ռmlH?UnN=V6`nb-& Mkb7yVm:"`q`- Vij0O^bΣbsPyrBW{o| DvOܤz\;GCH!7 5oIxNʏ ;NK duEHZF@8T"m{l!!Y 2Z~ ̕ [ 8Z[fBSAiwS !7^`|~ ] VMN|bD<\WxXTb4T_%8@k3ڸm|Z[m;y$/Fgy_)pTͅbNG.z;ۀNP`?x6-f9!lqU1ͻ^ _;WW>O)I2BN|;(N"0D} m ;%ptѮq]5j;)~1cv[ xt .1EObxվA'OyUaA*a2g"P_b6vNv:Cxh 7G3$-(Um+OQEGz{_WB]11[Drv\N=&NRU>-6oro(m*Q@㯼 oKwa)\'#?be?/BɟF~%xz5!?0y!gLȖOPӆ|@9[g-c( Wyy٫َhMi96@gٸ]Tte45Sͥa(CL~C}a  |X:Sw3NpZHBspDAvlSWTmcےK, U}ֺ8aƯcod vL^ DUxR^Ǖ# ؋D!恊Λr]~PSqi ؑ ?l`?nl>iZauBf7v#`eh7@]`A&(a4f!OT {Vj oWZ̨bH(Ӡ@/tB+&p~WepK7w'sf3kWsp2~k$;kq) Yb %Pder6 mZ/ &B[rd a<}O yX/~jfS/^cnAUs4f1c99)q[Ck}vEqXb|\,PنgѰj=I^-Vl^7wU`d [ж~:TsR^']k|ԡ؛ʲ]=DŽ"dJ%|]tx^;`G yK8Q ж肗J.x X=]]}|: ܭ}0zU kwFc18AZM5R=X󏇓\ߛSro A(3`V;hNn8o ߻,n0Ա&*S^ɻG`٢ -mp˗Mupv YAuA[0y>Ҭ.V›"l!j> .AE_Un C8Z^lKfxdk\T3+mD!Mc{4T= B Q)xx8eΜ0xS(l*լ@QHi&w4Y_[{ '>˶yO؁3L 4[4oj~e,N}걡p2pk$-` ;jjqp5{ ű*ZV <7^F7`Q+$c Iw ՟TθBD'(^Mv̾pB'A8?Wxۉ8Oos0VQYU r ypk?D(ž%FT[jLrqg=Rrd"0w8ɕW"ziꓳyj|u> ]پg77g[F땯[23vE{:,[5)p7߇O8Gz g(&檺x8gh'xz{`;"o#^r+lb{2gZ @ 6DVw>|> Z ?M7=`%F!++S0Ymb ^H! )ބ,ۑ(dY!귖D&1Jx "!@c%cXhtWzeYFAHLU܂0z`hN@Q֝9G ـsK*'ͨlVas+6&zE%23xJHh+8B ow4eV0F ;2Cy"bZl9=8S+̚w=ۦ}8-S [0 kB5pi)A^ٲ3T0#jd h/wXjV=JH޸4/8w=7EG/1]|601u^8PY>ĩloK_eQr6?]][\(-BRrk^%9o~Q{x9ˌK7XA/e%wE검бz0k"='2[]ŗ`ɀ TV9W}PrDLY0Y2HVHk ԵOSL+S+٘ fN8  8m1 ^KfZE20FP}ݱc3gEחSܒꡦpGo6խ௺'̱m[e_V/>p]{6E qD;{ɞvUo]PUyNOO- ҇6r&ܣbOswM7A#9[sTSd\%8(Wlev+8Wݽ쌹-gXS?1c%#ȗ1k-D?S0 [Uƶ<Ǐ2Qa.R.Q9AE 2MN4Q]8#hl-&8]Ȟe9ؚt5?'~Vd C*ď`g^aD#h( ^pd{?8lNv1⤜R3gATIuNRQpN`2>>Yb²eGti3UAo{SR~Z%@$vc=֜Ή@ػ2Ek\VVx2E}U'v`n][wd!. j^&˘D7UD ijy}[*g>2KXi3t4,fÈm"3,%zeZ2Y!@`vӳL%lA`~i⥟^tt'%Gc5ZP>(2Y !g6ǡ~zq-s@lA/LyЈ.q F6rgz*위 7\opjBb..u.t`5P‡Y.Tz)%7_a܁w7_֕"* Ҙ J*[UWIh0~D)$;p,o8O瑓D/GE-R$X3y@P'U# #Pڧca)P,H{3ɩNCGܦ@\0K1u3&%,IyܬǀGQUzU}Q"ت('T6[ggW, <%Li^iŒmpw†c$^˻%Ad-5>١_%V^g{s3rvk *Vu^Z`:g%[Y4BCA2L8?Y!lgq"{qI֠l *dHf>4:O֕=J xAm^e<#eWa`RjVޠoo9?h>?*P9of`<AI0KKWnvL'C&lx8լT<xk# vu_uZ&8K`掣b5s+|.ᴟ;_'*pm-I`vZxW`kR]m񠩖ǻC-}q2^ /'k݃pTxWPV,1(Q/RTuI+F7 SP=+g7S 6M*d7=8ǹS p@F])l.!3;ge%Dv oNkXa)0F:Id!3 /2ί<+\k 6pNdRٷ:wf]C͝'@(PI[̃w臗NsC=<a4bH'?HJHo3,? %?'xƯHi>rSBJ8i%']/=kV ˱$& B8RBx$'_* KK!4uytw;6k\̜㕻Tb;k{DzD#? T--X~ Ndmk3yqf;Az+~e:xSؔ@GcX5:@Qv_7!5~뾤Ghq}jp'0lVT ++f~&^05naK0T;%v1YKB>VƝa$ /D8l1ncl>QINmx~ VIL .G87Kʗ8*vH 84+wM? JSGK1ď< /"ÁC[eeʋ“rda f5de[-]|0ˮ9E>-A㖂hg ܍+LP-h~b?#d5-wf漼$:-ì]/Ԟ@8OF$v$kAi@S,5xId.^ҝ@q-Cij9s`fpe''ip\|_}&\Eu[+O\J 4Uzȓ·5 aKZ~A(zF{Շܺ)yZOd63Xuo5o1QyY)Xs DxiG:WqS[4e*ۋr[ߏ\: 6m}^Xx 5:> qt"fTfj y7͵ۂyНl+#I"L+ȅ-%:ꍧq^(gQ! Y=rޡ -p9v`h6wV[xr0,@f)B`5hV l9S;}a/ 'TvJv~,X{WԌ\.o칁a-Xǻ91ۣg2xܝn r)9*;/zDqNBe;x s/ZslHCx!Xoy37%]xTV a- :.9˃=T_pFVmy7 ?nf1Ab0P/ޯr~pvN9 *T(~+AseZ: \t`7H9GDe0 ~x'p^s2H"cv/ u[n|IĒU%a")m9Y~:8;,!YvU_ѼB1,sJG^|n: lݸKG69)tXz_:WFe!^Q]܎DJ.r]$~Bcz;%:Ö%‰3biHVhC9_'\B@xޔe9.>pё;Q"s8 M1T Fe.z5J' ж.9KUжչxs;PW[-Wm=obTS2ߖ=bdY~D 0/qϫ99P177?Uf6n8gn'IX )^lQЊ9rL S.^(  fǨ3_ 9ba!`D uhXqn;xtZ-w|g,2Sg:ըTıl6u! e5c |5e]Vur o WOR}Ů8q{p޲m*.d+dGeaI*1"l lǛ K̺)Ct2H.,tsd8Ns|:ؑ[0 &Lhtk;׆՛A M,=['*jΙK ٗ [\1'9.o0”p& DD"J}uљW??`!<0msDk15+lG)u@Y绾+N޲?\Ҫkxy< =(4^گsx)|0-[G34-Ux7XOHuن(տjk#U;C|§8t@ n #Mu/ C` tأ呉[]^ 6"zK"f=;j)?b5/hM@fTΠ BʼnOpSPVC$j(ف8*6Z%mZ֭68A7+KTGf)U4LVo1Z;sB3RoNŅ_=iVJ[fi ׽9QmRTTlSjH]MobQwkdN0._CM+vor=Zlu-y`REc^i??qA}^09SP3I=XԹ} 3%vuf2~>Wa|lGd'˽;!a㙔Ҏմ Id mKlߩP*ҭsins'K;7z-C/qka[IT-6E|wy_c2.Pm}KƆ$x_&Ki^>[IA#n bJ?,ڃAɜ*q.H1|9.gyU Pr7>VU-jb, !JTz+G -Mx o*'^ewDN5\s69؜p(J]5xh$Gr-97G\Z^ǻiG::XJ#![},Z;x17̏5!L28s8'>8Frv Xa/O|mS,c_"q;" .VK;6pm 2B13KAC<F:_5T&k-*+K##p$Pn^.λvFqfN[}E m`֮YBTK-b}_^& 7cȾvc%;[);!x[z[Qfh+_6ҙcI;!X@ˡ^xJdY^yD"&C?wbk|ݐF@ TYk4':VR>}Ui;?64i.%:澼&LsX)d (k160$Leg{>gQ 0E'xL98J =R5.F.ƋڦDc5W/x!vI@fa6$J; Qy WZaJ<O?oul3לgGM?Pc4 9N oiKoa}-9-8Ulͨb$j w}@ L(g˓e*ep1`F =Ir N__v{ ~Ms" 7!ju6@r`dGޥk5yaSGswZcb ;AO اp_W.N5,f*88sa6|0m{=ͻI,)8?B^"j]5'"o+X@!"p<[~?~mfsYidASk lf$םu`EpX">bj>_p%_[qR7,} #|;X[Y~4d;!d_)şgchB̒Rr<&DE[E M Ez"Ÿ]59dGoA雟mS.'Pqh: v@7ݷkv\Dc%!zl//&r-@dZzfP|6Ҽ +X^AX큪</ޕ(_@Ie&/1xf/@ξ%<=XpG/Xޅ("m]V化UoaԢאZXv(" fX7fKY [?z.l΂,)x*n4u JL]fWi'<՚t{cU2i+m/ ͗m|uM{q{VNH!i<03GU,Y zeCt`K Nhw?vỨ۱oBfpg3,t031%f l˒ɤȗIJ{킵ɬB1;+4ʲׅ_v_WeNNxi9-va#+w\q RTfmVUT.=;/x7$pնֻ׻L%"RM:n .ׯVy \^󻡱uX;O_xGg&36~Z;ޟ {oLyp\'qN:$3i~?.>c[eUG] S3L/xP8v̡^ݜH_E:u)ɒvL&z~naJ-Ld&]o^LaIy#7Plt7p%+i#e5%g.*`|ƌw^F7z`-Hu(0ۻ| a~58J`"v4,Ƣ- MN'zYۓ !3RR˂nwn #8 Ci,qHVFv{)F bL;C~,$ZID3R"%aP0i|mWY;G7'BNP c_@i zE-(CkK1[>vfz)fټqr+ o T[ʑ'f,\W ]+Dp:o8UZsu\wxw8Ɍ=:My,t9l%1s}g] wbYz"T5b/kw2iB޶ /Nw|tbz'p_F-f;a~(Լ ^1ĘE?!fWaR?Ka^U=87YjǼiw ][o,O2a,eէTYD5DA"m@;lDEbؠ`~ހtS@Zw|\ʁZ*d5šT_᳎IF\U9xsњڛ#Ⱥ(q|Ѳo\s1p9W+pvX+'?1DhMɵHÒP][BM:'GT<^OeMo|*(gz.r۟ByZ6'JVjƮ/g%tMNUDsMPTakO/rGQ!i; 4홟o^^Gp̈[ߒǫxSv͂ Կۂ!VQFhNœW(m?bhJDO7BY Bw캬*<ۄ ޢ~ׇ>S4>L;zk}4T&W9&FS\eWphp"q｟jci1)xܮ!^02iϮ(nOb3ey/^n+'ppb:)4+8>oݧol7.n{Fh%;Z+y+/`~ЮWrlfʬb;9 ~k;C)GTOEeID}-^nj-mpB 2/[e|C6*sIl\q9A\0eR=v L䥝,D;@r^>*XݢJ~_Tm]fI5ULX~wKMAZ op=mSAc^,Q\PCBWq:-XVg';2u[w};+c!*phuM4i .GD+Y9 8 #Di*=>f1U*qb`љ?Πѿ}xOBu,@mgf5Y_5p`UwG}ʺRV`K}9ve8$x1)ӕJL,M:cڃ.ur.,ka[_SNxC'o@!]XHd\a NY\+Lϒ\<l^q NZQs*#ڸ}71{5rVݫ lÜ_~޹XcGGV8dI wiBmXҧiVe FhYKH`6y6ж5ĻSSB FO%`c_Tt^[b&>z|m1)vP합/h]e5& XP8uj vo35We-~nR(p.agqɯ8pq9{ ʽH!/ voEH*Wn B?[R/|eX}[#Pݰ$`Fy\>; O^|lqC9DBYd%pc"9)JΤ,H89(ŠU=خee/8߶tXQ&DAQ4w2i=s3nUv< o_\ "`CnZ҂g "6!8"NOPV}6ǧVӐ)WTQ2*d{;jx0D mm,;9 WOJH[_%-|[ p ,Mt|/dvTO%LO4q)`΂Hboκ⏼kkR~>NRl;E9z0}8}j5SA 'WكGmONzGGhR~P*1+ S]waД w+ B*Nޜ^g <+@C,lF:j^{P]C- hc-}ԽAlيK #[ah1" c@(D\VO5)6Euأz[,>}\ʖN]]Y(XETpܙPhtr$ Q4]ȧtkջ+, 픍T8!FYҔʹ됮|^TS8C#E]yYY%(szN6FtxrUr- U{jKYj$f(t}3=rneATG+Op3l .cp>֟-Wr(k ?x#87ZY%U-˖ "-未^ ܂mC[GW: Bjkv˶UY TW?OB\GXmC3hLѴVxOz nfx<0@ɭdnR1}ԇߪ7x16׼ߕa뗹36=^?Z`wai39K`gVegk)}t#8S5!9E=$a2ijĬ~YNLsjCc)2|L ~doֲ Ob=Vr} ^4i=Q& З>ڡ.gZ3wNHޮmFĝ-GϪ SFＶM6uἛcpxLMxSN՗+23S$-_fEu#B1y+dqx4T؋?ur4mbgd#ؾ@fߝ"ё=`4@O^LYݾ؉Ytʉڃ2~[ɬYΣ̒'5o野9 [-uo&~0Ƃ`I>K:5pFUR{oa3,V`XWG9ob^8 VcI1)e^jG9`D]x6N-qE( ;%ut;*ew87|哊7O=~@r"*7PM3npyt9pW|8Dg `5_PUOvq&[CU' G ԭuD~CG r ׊V$q< VNgA GTmoǩl`}>^V~k' v){[l6o?9|$W1)=69eЁ7CKw h*3ڦ#-ڧ5T8;ʌ٠`p>fuukyZ|/뉩&e`Žގe̹;JHT\Ϥ%$p dHt %u5)E`#4潭C |s߽cUN2V OyȺ Ojф,ܣ]'Thb&'b|'C,\A'5xKI:V5;/Q!;7&8G M$J_iwoHC l jvk11D y7X0'&I0[f=x3DgJn6*bo+Q_Řj6 taGG-:#3GK^t, Lj7xCa@;KY|ZRy9i=%:)sX#N: 5hK"P 8 q۔7>΋&@ lNG!s2K9Ԫ6d{%qɷ2*W9xVUO>|-n M\^(0<Ϟ-I(K7$w F˒-y_~9|\yk|0,8j:r-l$rWBbPx-#̋"}ŴOL w's\c<嘪)[cTg1sYcOnqIUn&g3xnB8L3 #ZPG&JK{fLS|!V],3~a}UOm9d.m T?Ls9|:cv!Ne3Ǩ 77$ׇ=yeI l˜ rX)G[Hdp(Vg~c'WH8m&5xmjA -IgՌØG O3t"-(ߍ! +۝ v88Iz: Gokۄua8sM{iShl~iԎ ƒ,rB=?]- @붲I|$B}lXTTPlKRjI4X;::YZN7ϲܣ>W6:"Բ3 7"ꪟ:~k-x pl_U%8~ϙΐﾎtmy1.jՀWᲃʁ|;i\6u9m}[ :"cy;B|T~-VfԃZ72o??AU׿CTW5% D_/jY{WMWSd%[YP_(JP~r&E @9E 479$xV̄!;:yسAHj``vD3Z@%~Uhxa$;VB5ciַ;$C!$J~*,҇HmpTӶ%'jȔfUζjjElƒ=P^g;x?YEa3H z %nv}[ :arJhy/_a*A;\=fro 76yzUpc*Hl>XS}0vBƖ:xD11Gn"dvFQu>w*_'EK_ZƻG[O8[\ Y 1iN%8w^q8ru9q2%㸶4SR7YVZVx/ ޮvUӵ&U6l #6z#;8D,͚Cd/[{-;[kszmhN]8 0;pXags9ݺZ{oNs Rw]}$A_O2[W8 1.5bۡP[y{7vc6j6ůpUkaי,";3[؆ >q`8EbfrFyjJ5$$jg7A,'̡[\c>`Aq2Yf8 ,em{V2bMg%+yǶN/9!-mŗA N" /і>q8aI<]׊nϣ`ov̧[T>xo H%{d3{UZVPqhRx>mY.xU49uYK>@Rx֛~p:-Y8c ~c_B ^G;ie‹Uo=OIl5ǖxŇQ[Fn%Y>ao:J5_Qj|[ExIFBG^f6)[{o"b~WԴi^9;8E]W?ؚbN [6aʞwN띰r~}|Lg(I-vgwė8ًN:rL雲K"*žpsAA)+1JufcאLbLrqĊL Dhʁ6Mc6E1nNNvM0˂?iͺ.Ri󍎰T9e_9Ppflh75@J]7^9-،U&e[[2?g7Y kJ_IR)?~O_CZ͟OTgO/H>55=%F~oJ?ӿ/ bJ~l;%aƹw2$;ɐ ɐ:zG}2oxm]@`]ׄ:PdiVԁfFUխ|x{_rp,Hв/W٥[(k߯"Z9l݃,J(F+ydyG9~|ܮ+O0hTnfO|wm@ )@HAt*MKv#!묵XņD HHJTXF佒3 gﭔKXcA_A(opf~lrJ?b?+#9kq?*Cܯ%SNme`H;|Fϻdf.}Ŗn9Mos\qD:MUA J%qtؗ6 r[weBw =܂0#9 ZQs9bN{n7ɢuKQl7:8q837_*+rĶ?a;e%*(^9ߜ7%̳8B9X-%U vO0Y.hzїx9BhʣŰ2"έMs@[+ .2 + E^;ZU6%~]S^IIlxGN6Z9;0o5j9&3lelCgZ<0yZ},]“6{Q\.Ǚ#_OWU۱we"2bs}CWVhNg6I-g:~]g^JśNMkU}r@԰E{l.Յc*,nțe4IfJ~Xo]ӉfS> ZSqf|?{#D3Mz^. v)*QY[^ƙ!LԳ}׻73YAXRg[Zw)2_r*\S7?|Upb._լQ SVaJ`]rڽr;3}^νHV6wR%\Hp42!SlRm|Fct׈NxxkwC,-YϮ7/'b[DE5q*Ee;pN_);?Pa~mE p͓tW>3;a5E$Ix|߮!`E]U3VB1V/(IiN_HzpG%دDGqƪL׶Y)T=7g oAHDQY 6[!/pv69khPTR3Q@ދ1TJojN)+[ԀUr,=D2٧o 0Rh$.;b<ذQ"^*_*Ym'Ac~p<>#U&tb[KZlqH|?}JHʿ(PJy8-~ӜsyT IE?,Ix*J&}>7/gN9PŊ ő&o6&;7#t4n$8%}fWEšղ":]ISDvrb=΂e7Ķ*/hBۃÆ|Ta'4NA oJE^Nx t:j7g:~Gq!<6N_vm%m:Oܗ,ʝNeUᡍɱd #pWy>&;DC4|'?s۟rg,jRV&18!8 ({u2$k13tkQ&R_*Qң$H;~׺@(cHU5b!go;fyn5TjٯfR9=.{J9 /4ML{9 sǝQ &JS2㛦2,'>8ӊ9$meYI;Ҩ$&OiYK:Gm`O wĩ V.m^ pԍBޯLGeـu&Ta]2'.X3<ӯI|[AW_Iٖĉ9T of!8uᎆZ1bELƑ[9zO*e&:݉f Up-j%lTWYO=xӜ5,kV qI\Jl W彡0OOpG(ah+~6Oܖ[c~(' 30sߟb,kFt>V j9F$wípCSӬO+KAIm9 ʓAJ%H-hlS^oiV^L< _9'z&Yh|wf`x/ Rm᯳b)0›B!Ua(\ : j=%] 氈L1 f#*;w+͡ͷgJߨ& y8!ȴc<~ַ8[9#(6§cϊRƈ+b,Uyy-Ateh&@nDkORsئ̿]ayX*dz*\?864(h^Qo 9'!L h:!rBy8z#8 :gޒ,}D!FفKĐPuq^9&&.H)^jF?eIAƚfkm@e[iPv*%ؔMJLk8sx%W +_lCjKwp\QtEwf2lXۤ&57;4n8g;: fhj_B^oUT$,|&0 a :l9?0J__C)G R qJf~*9`06~O_'S/UDů7 ae8rm(6y{}q?ȷuOy櫖J͙߄ *4pk7f +3~6//X´yጏ\gnR meW,:-Bt`yW^PoNaqeϴ"?+#@c=҈1+ x[R3(@bc:6@] k;tح`95pgOE[3D=rSLbQ<÷'EnWarʌWf;bvR`U 鯳ߍjsA74đaY1:G:M1)^̿_OC9n 20|VVRn 8s~|Ts5g(wq*iU "@_N; s9*T8NI.;&w4V@ZӮ+{yTűysśץy/81S|L,|0"nЎF@<2 բ_KId5ۺCso1a$_W HpK;<9g_AL)u #{DXC7!ZB?ӒU+*8T=sƼ+J=+~Aֱ*F0Zg7 3)OYe}tD4ڛRT+!Ns [yuʛ!q(KۈSżm[rPj(k6p7*A;d/AS;Sk!zu[CuXs8/q/0xI|!;<~NNs$Eѫ+o 6o'Yk_NbU ANL;s_c8i\U~6}!zoGH{6l%k_͌()ΐSn|֗|RkYXL;rrdp[1e;7I=A'!.{c8OE jVZ`##0.]rb8|wUXyS)$rU6BӾ'8cb>=NQۡɎrΊ@ uVnڴGNK]Kȕb^E%,8TP_c;CVA Gw AXƴKd]De8,̎&0T,*T{ EY-X*Khl1R5SupW$NbmvkÌ2éHF[:+J7sȅ]8k펇3E ,2TT6Ɯf# XQ 8PWtAǎ*kO{zG-ZO]R2g7v٣C8KGQi.8U?i2s l`9 pas@=@KS5{xu =.OS荷IhC9ᵺA KH=em5EJUsy^^Zxz4.n8Nx~KH<&8?.oÉ]|b|xUbקX\,:eK@-~ w+ugQ=*_I *1M ǤmoXD|Ng(!0ebWi')|ЊUo\(hλ8IcLo??I}>/R)ՏG'ݿxL7W<'4`Zw| =+׼H׫8 T6Jȣ "ڋW CdK=@p a{V8uǀfyC7wQط;wpѶ]Pp6}_]a?upIA*4rdًeڶʿY&_UZ`'³|w:>B׀;t__/0^b+r0`>3a8p[TעӜmU5v_sy* G!OvmsڕȎq:F_m>xCqO4IgY 0m62gB-Y+> 8_ {bnB-){ v`5+{״H*`ۀjwM^eI ׬kC߅}ZowQ9Nz$_ujb訟l/:'f_uzm9:;|ym86:/8R]FJϸW$: x!\S=|5'pܙc0 ~ ֛Ͻ?0H%KBq2ל_lx qNi+QϞ G6%nK}Z {Ov}4VwRE 3|`YX(5 V\Y 7;½?Y;~aNFv$_NX|Q>)G?y$ÑQ gh{DI07D!x֨V"i9E"2@w7A%l٣w|rtt(FCYL~SZ{W8H2A4YՇGĸt֫| _%)7UΩ"|BOo$U3I,Wm?A-^s!WQڛ ;r:AXf_v1 yyHzɌ7pSJ9uAv[n:z?ΊZk+S+W nYl%X9;=M8tE/Cw">0sFݜ*!w[8BUTc#XRJ%2e,p .xJpΚ&N(_cg\rB{#q[GC:mL]Źumk(|si7?&`+;@TW%϶+$fYGwm5NaD)a  `;`]n_EHXә$dDb#WsJBy}cB ”sjl8꠿wsT'(3+)8J,,xrk kݞd^PsX〜ă ;qP-% 3\#rJ.%}#=2@8: 6d΁JtweE;扁Fbk/4q ,C$L8 c,#yeb lkg8/(w'7[yV}8$?"ЗM d7{ 8X'Gm@@JVtCղ&X3ރrc%u[\qiP/+†$kxbY VɘAq2DMkeYޜ\lMQ;+pJ·Ul X9 y/hxCS$izȘrEM^,6c5eOeVUH5Dy`sXFҼmz՘zU!fgfAY_E~M5֏7 OP_l{ӹ{6Wy|~='F!)X,l2 nΥGv U0#0z0#q+Rݮe=2]Fxg5F=_Zf޾ ;:>Tͤl8={f Hݤ[7ЮPlo-V x;LH(J-mo 0*@QTvTHkAmYݮl&cڋZŔ䘞-~6Kvݠ6;eǢ9f-r̷/s-c(Dkm"Ey)F JlghGG_>C>9rvHxuU3ދ H_Zn.E%h]q&_;6pR*^ȓAG2ߝljL1ဂ;3TІ/90u~W JڼNUcƫT0Х ۋ-fr.[߃gQٟpX,ЃXψl4)L/LYyzJ1Ϸ,l:U(3a "$f9/o#fćd! ,_[B?g[FotMY?]%+'hyDtDa `L%$wy4l\NcX4!?)8sRn :4eapf:„ެ(`'a";`!y(La㕁8tA(ljO*ym%f&vs9{"DHǷ= p$GBH+p#nO|h;RhLP" zdDƑ4jPdAf2hK}TWnٝ\,r=DLP ;_,ZarՓB}^ N V==_[l!jC!SC_>hj$%TT 9/(GBo >mVֆux y1XIJ/jIA+9cz5,e ZpzFE |T93bs`犷ǛRˆk,.};ښպr CDsLH;0⑩A,clFz&BttɼN^ϭ޲#27uE}j*m$xnD] PfOAL9@V4ep_I4{(Pp s8_qޑ ^DN< гwU%{a Fʧwgѳ)rdQ;罜w5D.0Gw|P,a}mv(6`QZJ*(k +aŦ1C#:%^Y=ۋ>u;ODž34/"UZyELo^MZd>D!]EhՊ]ǐ >&/Th&!o8Y&Νݐ}`)!U,)f6>(*;=VX}IH[ܶ8vO>R~7Io }Qǰrr'aBw ̯6o0] bGl-ƞ"s2w3mQ;A XX!6rxLL;Dy_5ۙ={Hǰ<|9ΔYUk*[aP& ^xA}1V#w\gӖ՟Xb"`.03#vxgxU~0u#QP7>Rofc;-Y5 ӡf!1p<4pk(;Yhʼncx=ghnsf*ls@,X Үx;lAi~"Zޓy W G'mA턔dAkyny> 'O PH>~Uةט 4$`LؼWt8Š- /8g^/Ny]KqV%lD6.mt{3ApTP 4g+:A2]5k GSkF8b~۹㶅f_)YݦXN,g |NT{y}jV5#&. eӲXaմ)/a2Q{9Fg;zx+/h(a f`a{{^A(+(Qp|nqv +xN|*kp0g:gk*PTW#^[BjLgL݉v6M=fw7/sv1ewf'i>nN@s7e% &Lmv+pv\tۭŰ/R‡v҂h_Sv֮A46tt)+9LMuD3u{9&Lθ9~^;X $㮪m膀cV&˷loI23#~ۚ< PEYU&;!#;-q䆲.ʛ-(yT^$*1ƐiQ'HPY4xm:"H俲pHbB#|FߥU /3T{#yW3ԫs=/~D3*_it}9܄)cLZ7[-dV Q¶^^FVz[m` @")!,eꥪf FΠMx4N(xh?JayM/`W7Ie9]'4`uQ5ʵL^}x ~zֶ6W3M$zYi+9 loOïc6*1 xTTӖО! T@$*ճ̂+CDIâDE"9?Q!eΊĘ/ )xj);aE*l3y$O9j( aQzbw!s(%{8gl.14>JQ;hg:jUq)hj;)+`~zpc㼉ļ>v&iX s>[ՅPyN)TU"xըPn|#va%»|pu8:,Wq~ A%B$[ ru0-u$X |` k˄U!w*-UߴEk DpwG`T0Pv[2!v-6>I77JꄈVe%YC/v#n~H7t&!&@bPC UI)Rɜ۱4m޳_Oll%>\^XUmC)āĎGT嵽*g\ `s, Xm /hǥo>.p:F$_P PWNIԹ;[o(9 OڥJ=6bA,E'jGT+[nZp O$v(vFkX<}*TV zi|԰jx}ڕDm 5@ /4 Wiiy:Cܞ='7kK}/X9 SFOo&G]ms#85M}ڀ<KE __G>ʃ#⹆'Jsjm'\Oq9`} # CyyYUTR~?X]xU_VF>N=ݙO7jFG? V=vMةcjB=K_Ǒ);Rג)FKꦲ, G9rЦҾf/sP nܕvKgy< ~`=SڎuY}' 2q'1wXBG݉vgi %+MrJ ZeU푈\"9U*E93=$utQ> w qL̦XGxx PB 󈠓'zd͗Ʃ1ֶQ٤Ĝ¤ߵ ;2̽۞T<"ZHCcKuSFwvё*+ө ʛO[[i͘R>^P#[iߝ !%y*4[Cp ]A :8 FLm;RTJ*Z%NClc}^#Z愈[p橞a5ӧDeSov-/5md)\CYy" D(Uz1D9>ZXYpP[T\MR0ڨvR0Nw<\!fm{ c7<[l֥YV!Xm[T O9*:\Y`m6ݤcFxj=쁆ډ#ur{_[ ;X;iUWBl:}wAjtu(X&7;exf0lX=>O+ڏF`>u1vϧCo%ѻ3.,fCz;zWtpظZm4|Arv{R*ZR<޼+Vd~gqxUn:'g؃x!@~:ڌy4l,ڽ'-{Sywn¼~EIWF|b8Vo)>q̐Ne.G{&x(P!81jfsg桢 g߇oꉀB~C;u^x$؇לmm.W_Ua a+kJ#Z>Wrֵ&+I۶$`&_l{[qܨ6B$ϗwqPMt}&a#!\I{ CyڥWwrD\U4UE/[a頋gIw _dڎ;vo۳ĉ=I\wbQsd*ܮVT V[ qkg%v]X$;gCHV:hUǷ$U8 -mgkHwC@ب9ǹWl<Z78NG!&wg8r mÉ:)uvĹP>5O'k3:i3F*t^@٪uG k$^z%lvFs(q?w[>--m9{v9W%$XAu#mzFϺOd(WKV|S;g ffڵxKoyvK$=G> w%AxCRYp2ީtڐC$U{B 7G­m+ iX7;#Ya%`s9 ^$UF#Kޘڣpy~Jŗã# ܬ#7I>M!i# Vչ xt=[c=>Wo @CֹsiS(g5Xw$[15,K M*;wt~RWn szBlB=* +{kOǕS19[Z, 7]&VQDń#(j .rADhr=VizNE am$5oץsyy\eNP;GNkVP=ր jZu#2VNCtS:NA#Ə;@přֽOIU\"j~}~doJxJ柨cLoXON#L;'¯s2s2E(Bd,T{ r䰇{V(m=ή yQy,BZoEr+n`SwʂBMZ%C';)!ݫ+Uk\hk7b=jQ29x 'v;hueQMmPFK06Z}h҆Ⱥ.[s4Xj3 COic%t.puޤ)V*WggZS'XTfcV*ī8UlR==o=k0V}7Ff jR SmS(1U?ArRDzz׷^꡴pȵ6,/ WƏnMؘny' nн\~ *Ԯf?$ oTWeî4&RO>5HV.۵pU qYˆ{zfbGI{4vv=*BKXNa,m) ƨ~"dі_mxdKͶ R/͹ʠ"+}G-3 ӧgCl#,,߳­ `9_N lз.ͳ[ )(mK8,v@]7!Z=N5yмŷtL]74\Q5ţcS[GOqatJ5嘹r eĥOpN͘˝:r̚x!% rjt.=YEMVҧ~:_= "ڍjǙtТbgVת9كgu{abqWT%B$6 w mؔ Ct|Fh͗u#Y!ua=ӾJJо (.|axe["ؚ# &gx6Y9ae!odjGBuiސХT0;N:TiY/gю\)+(಍FOO<PM6DEߏ}:ݺ͗:S-ƍZ,;|K=u|{梢dK}奉ee]mod*$g )E?7AWearpy!TMB*w2Vm%OLyOo >f+eJ [:q~L-C,݉@`wl >ܨi?#f[Gq{Н|nQ؛ս@y7IxmӲ~7Vɤ0JӶ?mƇsrK N`,sߛ|QTP S%g hO8[gT$C*3#Vn.IgҀjUy[kjT_(Mh $0vY97t(NʯWTD yjS+Xs?`'M"@_| *;8Y&xENO[CƳ&M>:ɬW&tjX$ʞg .ҬVkԵfڥNLvœ6(u QEN2iAщUX,V]nW0VV{ {skAx_˪vUNi0SM ejo+IJª:+\5JJ4u%sph^{8D>]$fvgrقH`|Nkxj%K;REA!^C'Gk"/óm+= _0Vo`~c3Ԓ%[\eҕT=KGU;o%i3B<w`ozZq5*~t| x:Gj.I̭'9d- hGf\HO`SVݰ/@Dy{2^e6 `f+@VlуCLO SnL%ͼ<nlTK0i$_+~Qcw֘/=d\j8ߔ2?O꟮tLrON>@~w2S9ך44_f+q:ƛAh p L7|v e% i$h?/ڨHHW|&AO*;)zMP aφ$t>8HK3CXLP/;V bNcѣ79mJZ:Xj B060AC ޻4Kٚ8%# Hk·`ǭ,ޚ6֣ǭ6l |B /':_{Ӹ[mnIJ48NhtMiˇ1AZfB;cxXRewS/)]m3ܺ/RI}Q2̲GN{ߝ #;Gx@0« Xs5 luޕCE@Pm1ޫ|{3xhuUEa_՘ΎFtތw옭)CRP:Rғ<+&I-O{əJ݌:L8Xaҳ)pWEVt~[A7W?E_{,?XۂhΉjPxTVz}][uFtey9ʉ;dC'B`EsZfb6!|s<^dž0'O~?{`SȪS7\ ܰAw?GoaxFZݓyk 4385+aJY=|]϶dsMJzXbvJs`2[]3@E@0ϊā~tlJnBco£XmХ#ZkjbLVL!vܞUc|_5q`JorRM<8y.}t2yί|[HQl2 1xg'&M ˞~kXm4Yc\b:uI|xYdgPxuKT8$x{/Pl{e1l(p&m2/C`)x HR Ϣ<'O}w.Ir,}ڱ5YS&J=)obPuu9=-}S#"=@S̛h%}_:rAZ!qskMB$;bA%|ZoYh =hzF}4hC4!~ﮠ^,}#~61N[uO[W *x"Q \{9HU|>i!wkh]}4~k_?=B$pq{atm} Jxeȣ$i27R?`}R[5Py|^RchiLlP5DfNWbK #pNI!{sހ Ar\Fe@rb6)%,dft-XGlbН:ZFA!h}kLe< 0V9[ŵkCsAS"bk^j|NO{5^{&ʑB8xf$`geAg*[=&MbUo;:9[Rȿ)1 $Pd#mp4Ҕ&{xj]uV5z)]iZ?bvG1ITy:U\VxԀR〭M;A649Sh[%T,}s~ޭHH{$-^٫!P˪o\z2bnv܌@u_l7;xR6(q݄l F`Eb뾻N鶥ew[Xp.ij:lDZJX|XWzzkd>Dj+E~ 鸉B^- PK cv>ft1s)!¾\\>dpK!n'rӾD8wnNجȶwn&Yk[ZIq40B*OOۋ|eۑv3ttTdz[ RA0\Z:ރL}t<7\Kde#!})+D3ymݓP,]`g+N(EͨmYty,G. ,ҵ>:cu,WA 03-T7{xtjb䄲.L{_PJ # ܵ'ݎ6;VK"@Sٳ],n1lރrE\2D+iqȱ ߥPjYR? Q )@;so|Gu=S3&U.X#{ߓFNB/川*K0gYvI>KJ'fV>Bv@X"LMH;[k8y:n,%vZǧG:zYY^ڛ J|㑇 n 9~dBBġ"Q$;AQBe-n]Y&u?Kh6Zһjyc }F{S3-Ii6R(q?'kQUMLA%ئRYeeAM#TY c <  8/ p>~u>41mY"O^Vc|_'ow\B?n+Eʘuɾ,0!:) R-(e-mqsbد޲׀{ £Xg'PPܢb=W.Hd#d])T5 ]lBd/QU;>"`e J+wwylO'$WWz,ԛ,i 9n=jM<'驧JVUc.+~?-:blMU(xiR yg!AvpMOGד/{ADyy*k~5IUēڏW=l|-D/T ]T( ގ?}!7_=Tz}u걮ڀfш6d &]һiyt'h:Ty#@S,xӂCةΪ(vw`}%ڗ<ڰlcm {s" B"zm4u[Jk>BWv+6c*O_ 5ǀH8fcMͷK][ϞhAt,ZN}r`s@i{8wݕ ݲWcY۞~հbqUnfz ( /9= F5ljzQHmVYH٦bUDڮou jڔM⺞=:nD^,7ջ^{03Ȫ jʮTnʕT3Ϲ`njzU:u:<]jl;UnA"-Uz#}R2^~Ĭp4=֤UA KOurYl3yOaSU`x_ 2N;xAZUO} ^Y"Eur!Ov;]`J9fY{5gDjD I_}Uf[τ8gd!򨏑;.ekN\/ĠH99~.9J/DhTz'?G4ҬCPGුjw<0@sy QՂQӨ0"=I 8=M?IF,)hX'H*t·̂(ZX/fpN$ 6 }:UAgS%nT+u9Y9OnC\AZ$ܢM**&r^ѥ0&Y>}Ⱥ]@nh%1&}QWk'n"ڦ#M.QdStcU5sa>+_#ܐi+Nvߗ%~ˁ,h4؛ZŋQNUغ"@@,44_GI!hu2 K)2lrg!;8Ѵ2Oغ#;=<>g^2ݲ pdʏ PǶ*Ԇo}sUWەVa4ۓѼ%(2cm)DR߄ )pS_m]! IԞOg:}!3[>,ALTAjXNb"yj^"Oھջ){+h'XPv+=dՑ$ޱ2W(ّnԽawwzmرwO5 vDZYHiE y}nĬQ2e-_G9Wc$W=<@K퀸5< fiy@T^6 $͒ne٦f^NLܹk o:x>B4ʥS LTUZSe=Ce Nx7j'q94^4;JvSj x!O {Z@ 8yz :?ېG&؎Hη,q`ɶMVK;8&Ԓ 2XFeUr-NP̬`ui\%rߍ,8lNP8@dY?Tbg.,p #v}qX0u&ZjnI`Kty5 !?Ra = iQR6+z3\8VCۗyHVGTcո  SX ^j{[G5$3ڪ"O.6΁Fnxi3xNݡU| pV؎&6r+(n%^َƳjA(#Ǒ!=' b` ~pƤ#A)ym$8Je"MqBW^4@NXu>w`NY yY iKWZKiؒ]q;,BwmX_}QmOp{[?mKFnEcq }E@QzNx;xƽR,uuեh۞A>F&@o$ V ӣWe?*g1'&9G[e_I-esҕ8,b0fSv"Dݶc<`ۄrEt/E.}urn0;@) b׈::F}bD/㣯zPkި1ԺL}E9ᲪeW9+UY}U|;oF5Z$A lgKU Jg19 IFAB ;h X'6 \|k5OGX=&:%.P$<8$׬t.L{'䂸;y.1LU;ZYg>[BRT&c4kg;OXFb;XY!eGu~=Òf#73׆BkM:UڷYw&êdV׃=ꐥ#[[fJIlw+DA[_إ-wG` UȣիFnws޳_g!Db ׈: k^I_Η93yXl6ژۊXحBWu.RvVSSQ'0+Ѽ7ￓ>՗JT dk4ka/9Us@Lg)@z8 iOIL#@&B!y8d? ɍRxcPXZ716)5ZYC٢PQ%?yeȶq'{'sv0цMՂ<8IqVxFcS]EWqķQ?j vu-C 1ZJ֥\ $B *^pgx4R#Iذ4ރ-yz#1[`0wyFv :qItfCupRIaogQn|L=u#zrPYG5 @V0EJ`G%z#:ǜU+H[²@W*̧9' u=JF#i^>'Jcx|Lս+qVv -W^ˣ,st1m~0;ڮP0idO̩^' A Wkn g=~B[wk_<t(xw<(I Z&Y$7C3;GIG>o8}N[xmCz43jmZmg#7K;5\R׿ KѪ[? ZR~p)=v_k}+}eȹW +S鶆DK\b^5m|\R Ŧ'Թ~ka |gJjDT_<%Ue3tI' O:.Za2yR~K"43IͩX+f3ƀ9s%9!$i9"igEV\F=@ MW ?+Fm͡*'$,9X4U&y[ݽOmDI[S#,rTNqՒ<%)]c$v`>*eV+qzh"Y'{FaGxx76* 5*p J_GͶ XmvXD wx)\C I:JVk)E9yE֥VMȩxjšqtu%crVɪZ{YIV4" y7XѪ]PFe}VLΧ=^Ԃ.4M]/I: CVhxy:h-  i#v"T :sh K8η %%Ivٿ3 I l|.606Jӫ^tպCHM!jCq(,Vtrx؝^" ;Of*;WnR~Z!6A(as5.cӤR{pۛwy,7>zM/.m+,|5E\u?tA!H\"e:Д/7 dIy )إ)kV-EFN0Y>,@:=&eR 6ڊa~nOllʀVtn1nX[} exhZ*߭c!>(314vZh/p2yRI%nϲ0X /fcgGM EhY!9 fk?<9`#zu;a5[;eT@ɳզs=" }ʞQo mvֻlc/}YkDX*Zd#}9Im%|!?x5,_ -@Ίb4o_ۿYԕbGͰ~*rf-zS]a]hbEV5H$K|Gr2x#?{n&%t? iW55'Oz -Pj4pIr98,^YG]=@0i @&5V:CL?LD %#QȆ!K]6:hy|ܜ)NKsJ"wN}~FQ$F9I6,l:w̠dx#wBEr{>NW< z-"DgH_2^/[=1qҕN lPع!r"Ӕ]l "^$dmX£µ9Oam{L8 %`;iŁ@"3m-7kCy}O |=R܇L5D6cnw5&u|>.Gtn6 OaU%[_$3;qhf{26;jxWV~*&'n_D.UWTm"g M NzN/"oʼn`Dfe^ft6g#U`"2po-D7I8 97[9| dgl'>.UA/1c;a+OR[Mzk*vWKN{]JԮᵕcLn^F"~Q?`kʕ-T*}k(- 0bM–vV02t)ZXVzfr/I3_FahXTrM K9@`ݪ-C,rӓ ,(L5lKӱwysjV}gU{("rkwٮBHi+^ϩeA`ϤG+I}xy-G9} @0NHK Y*ǰCy%fS4IU9_TNt$FX[ѹsPM;lcXZ6#.ޱvlBwv ⓵({ @$ܖ%T (/ L bַqbS ȕ[?)>\/:˄AohٙQsSâFW,iH9x?' ib` k0,xx@A17^n? eIYRP:N ѭ[Ӑ:k%dfW!wϜ)5oq<{FCHR?CzmL9fBߣ}O֮L_VSPϜ!p~}ΔAI{hU{'CIvm:)'+\ .HߣrՑ:%% 'zmYEV+!u%8dh\&==^) n,pzl[Q-du3*B >% ڬ-}IJ#x'u};xػF.$VT_";!=fmp XQ^68D ^;j)dmi7ĎK,|)e*X!\g=+QEO_{:h1 HNʩ{J@tq^p2|ݯ%{osH6焦[ %e`XW6z̑W;b[ q#U<nw`Uw'UkDCS.W?J,UQ1V E0\ϣG#%YdƆFyj[cI{z.[E;1Fgb%{N%"zPatαsBe+C.Vj ݝs#},ڻy\[]NL\R(_fCS֙8j$[{ mRV FO[/G}JIz|TK}Frw{Uj?e)1N8Ij([,)Lz۹]iW5qKG‘b ٩ ~kJ, {nn>mzW^6ӗ~1/VϻjŽF$sیq}/qDDzb(r% ~J0CX1Sr=2}\D鐄k21,s sJ N@g$jdTj#ӡ㺥۹CA=%Yj[ I ) {?EڬuyŶ3&y.O_zY# \#rnV'ߓcqYJ8̠ bvc0PS 'Z"uԖ8, 归Ϻ &f yAWG bt$GLrXa6rsIL6>;3EgwjsHya7/z G3ڃF<;7JhԢJTT' (oFzԨ`Q'RQF\n%+ ,Nr< 9OsUrV% k¬<5fc/ޡYRp1Vܗ5~bC\)6LQY]bqʶ;MRs'Ba?pKQ] ?qXn#@Sʷ K&5,9a?ؗGlcrZG%^ghɚ#SNۆ)x=w&jZ^O)"H g$}u}<ֺk:jNGByxfE0WxNn6*y@8 or_lKheIE2nSqyBS=6Yʯ,^D%-9DC\mRQ(O|K: ʏGQg)lc#hbJznT9B.v/(uB+?=bi \J3@4 Hj?zp$gz3OMzmbё$By)RuSj詂gx)"rǚj&.3|?9[i F*㩪()vAle6-.:M/L&+|i׊3gĉiLv죬ºr~ x;H9#hh$&N`S3{  󺿚=$jɧPMtȹT(Wnۜy&R5ގ\_<"rt\%q Dm%J)c}`/~pz7nċF԰3 MF'ړҋ Ge%j] Qz;l7frP걿:-Uc8=PahM\GO#Tw5m7Ok`#ɰS >\a,Ufy8DfTj:gÃY.!-<꩚bbeF"s^2灋Sp#L?k1ʫVَKtȉ5, ajגg[Lp >JxۙK4H/y}D ;+Q,Nv2r!&q1=xVAI3;QxB7x;iLƮPѩc@Q iSD&փC] d}76u/Ӯ[7/0ӐJ%t &\"Ԭܔ )Ƴ|;+Ygs$kz[[xu)8b^%P'"y(-8[][s` 迕܊+-m;b WZSeqG`uâKsMHNJbIFG\o-OtWp#YawG0xVaQ"pʵVT`8q'[it(g䀢 G5 hQl7Քee1)_#TuɈ29" ??DY>*PZ#>q֩&LˀCMШ%%sH eI`;& tr4U=nNuG̰sgۣ%3mN/KA~*9!a+=폊|J:)O-]Ǥw3pa(Ihq*N/,ڜ >,OAh.AYjַ -UAQx8\yfyH* 1xgTm9X7XY7`lspBO4b*)DR4/\qĚt!vL%7;Q!la&uqڙYF=Mҹok A:j@̟\b .eAe".BjPnhZӡSv==]Aytɫs4܎7\L> zёWN]N Lh]}.HmQ:X01I6m vv^ ,'0blJE[Ѷ"&Z]cV; x ):3G *і K "Y: u \JB "*`~ ~[lRqZi6č}X60&G6PR(W{Gw)L!OS>v-mGeަbo Ikzjσz&xyYy {jE?OW6.X3liuW73[]=Ӆi,필0K!b8|VAJ3NLd,%'@1X{;W*,e(+9/&&ynqh 1VT(`f59N'}L(Yj7k=⟏.oX?yٙjaS|:-C{>n+ [,܏xpM-ɛw-Z0ฦ1Q"?3kn*ظh֙C~g?.>&(ՕJwy>6HVDGP&흟@gq=px0򆸎U#9f}Pb1](}B y㚵)VN8Q_ю !~%Gxz-%*dz>; jo<giAe Օ47_"nsD.qO)r<,*$֋0O8M#F%ݡjUnϥ.EwT+IqY1˝8m֕/w('NesǒRO96k$J ,+ɲ0VԦmH*t_2])$H_O=kbw] Pm'n6uC6v15"%mdڨy,x`'x)]il GPg٘0Y0OjU #N)Ax dlUa1;Κ_czUK*$HD/k:n8iWݘ􂚈 D{, zzAШqS?S%?E".3`dW"B^LMQ °@;QZ6²IS0}3-Ae¹"_jQʃSu+v>mUUO<LuKt ʵJK'Y2; >/ .޿6LBctK) aMHрlz׵He#`D]fZc~M${+,_A \H((YU^z6 |淰;%Dq'y@q P5SKq8WYADc%9!zQA?H!-;ZP6n.9wȜ2 E{A'YL"}ͼ͢V!Q{ ɕ9gXUUd|v"@Sn0[<%"U#{HPl T`Ȃ6J\0"I'"0QTtKMUltޏzCC\/۠>R{OKxV#2c.63ar5Y!j݅3IGqQK!;2v//(qkb$eOf\ܔ2.6vPVW"e$¦gU] z;lYuzLgK5$Dcݳ4麊cgY[ sU恼 [+SYT]ze8cP5Ǫ /ȏ:S o|Pn_*0R"1ktֵ yۚ xY}X ck;Q f"A͒M1}h9~,s#TOV_]8(mvg2 IN^T!w$XEfA"5 :b#Y p8?Yܖ4z!*u~H%LBL2xus^LG 1Y1CV22w*1+u&Ev f*:C7cO'J?RW:L8Cekjʇo:$OĢϳ^H˩yUM|$sƸQ1BrrAqX+4fRӺ?1MG! I5.|f_5y`9^ *Ks>XMSFN󚨇{;Qʕ6K~ D\a yI٭)}NEF|ߋ(Zz@Ձհ/4JP0`7$AUp&(Eo=c['A;+MO>WĤs6{ [5Xmn~U~%vi\j= 5?!!Yl3l£Ag6A”£ԉWCkMj ]P21{˴Q_ǍdoJ+Lo4(}<T9~P8Y]Ur[HvO{t=:F p/sZĮwI5NNlm59b_V(P'}ОܳVdr.oE| =Uh[y^ F^ QtpMV5<ϡ <BC!gAu\+6dp4!7qN]{cp,4;^/=vȤ߯OmO͋2F9  K>@*,wp ?ڲG /ȓr)a=8Y0?usE-ϢGĄ؁p{ rᶃfxM0z]Gp,tƒù1Xݽ@8~[T Gh* y_Sm_ ou=xX]0IqSɏ<-C o bTO>[vgUۖZ/j'jAe!9q^";:aSyh.騵^(I{VbZ\3VAg'?AώC1ES;P: <Dc[=) MWHlYWx䚕uZ8Poz|t&ޫ2qlGUWAKQ@nU*OK ʥSn,=;ZnIӠe=3Sfϱ:*R} 7pZ44֛j/Hͯ HV;N5ykR:Қveahm7G m#1>_ `jj&hܺ7UݯOG0r2ɻW DwhmY.|;ilIΣj}\1GwSSlea8~章 G6Ď:.)Ƃ-Ysi2re[7.G{ςnFzwph j_ Jy\mϖ>Q;5XSSmahLo"+f{G9 uQ&b?k/&ZE Oɐ"b]4S{jɽ3O5w[j$me4 aUI {ciOs9G*M6MzX\PlGB`fϪc^%?۶xry ][ +]SsS$6;^n]Hth !ׁ]ll?b;il,ËlK`_qv6}˗};9i*y>fNd%7y(7ɑ8U=syTqY)?7D۫SYBv8NaUzEKRD6b:cTwJq߱ρYNbf+ |zlN `䲴8{ٽO!X_P7;cc@C˝oQϓH"I<7PCUj*wjatZw-aOj5 "'R%V&ukU^Ay .[S2/mYUP(q(bٶ=\/;=bCʾAEk{)[e:tx]zSgiƕߏvfl<J;1˼W# HpDM˖s+>w?(RX:M3#ˣQ7qFvM_< MJV}Lٚg(99sY Ѫh][2D"Ƿv썄>heU1`>r$W-hlIˁ[lj PdQm'YLX&ѣٙcMIxB77~YPuH h:5"cy!J k @puȢc\z犎#5`s:5 (#dM!6h+b iG^WЇ^o^>-B0ĺ5/Yx:TRR 1VҤNWq0K`ɺUJ/Ol`8HUh>CCʹKK {#8*Րl|NS|54޿/W;m}uǸƅTp 4ɀdI^X{qlCs]LŮ+&gyژ6%"`V[S 湠[vaqoI2辞KhA4%qVN uF^4< O NXL ZZMC1S6Y9KP֍Ǭ )\܉؇ eQY"k ڀM(ʯ2?^{l`]U V.އ@P09Vxu_&"m:J*N7at16Imǒ/+LNL ÁTMU:uX,Ϙ!k9'prN1E|AJ`w+{$' Xj)|{(ZrEz9/+tWpkYuٲU e  0ʚR`g8Ndjzp߮ z)Z}[:}4$kQ[]0~=NMrUF(:)K.yRERPD~DNO#B?J="JuzP?jA  μstBq8C0jڑ Z]$g GɟyNF5*氟؊鐨 gxR6Xe0$;"s| Gej(Y=ˑݤYE8oe.9QUG8Fj6_r#X;rcЋ w{kt^*֋<+KUp7y(v4/z8lsԗtxzK|Oӄn:Zaˠ|'8RY [Ҡ7+j呠nz^*E6B}*;=p6NLjyj7j&*cmsr)2vڙ ^ZDX_VT ~ _p iZzi9U 3x]f4"Rf#h$ӧ0,r03#C¿sڍ5_oRRl(hucmwyJ,l(Tr/ n2߃Ԩq6VzDPNUηp٥?س Mq1Olřb@xZ5/7x߶hp&ђ3Jšx7yWdvZyX${a<+_ Z*EE0} !DY'v&!]0=Zfd 58kn\YT. 9dBﬢ?!qXcp "2'H`}^ ,<{vl nGuQː}jIU;&Diw6*dA W82?3 \֨8tnj uHsclz$7?zO v*7&4dmf"[dɵ\vÃ7di{YOZ|8Uwj^@׍K?$!H9cChb^N!z~A^cd@^v7( G9p -Y,I_ޝ^z~KR'>|ɀ<^ao~Y@69*#"y@ _Qe]MێW1@ωdDHPG@'>g,#_RI*i 4Q[9EKSR:0dI@Re.ճݎ_jȧ[)@X`%x q+M;m>ԣ > qn")u^TV6˲vWsFDE,UDg&|(e|/TYX.wazW껻blȚI6Nch$i*hsaV1̇(|Η8eNd:ruz FRRHO U7WWdghkbso;_9! G;nkW3k) G Ml4V0&e{gaYX je 0%JCR䛈8DAS6P?G%qucgўJ*/b|]T7摳鍭JNzW*U{g7U@E!۞wu=MCgqGR%rՇk e9;qƣ տ:7I6 6]CƏ,1E;خh%h8?0c\9<Š@Pߠ]0[_澏 TȠK{cyYoNO{Cӯ>6;5 SqZgā$g?!I@`#6KbKwR"pWK9]"Br+P=/[շ )4cDhuTd.ֶYڮe8:{%9M= tfFttODR*_Dmy9=u"QS!=W?1«ZFR4q{P]S^D-թ&{ %MqD -BPb9+Q1>ְkt _dz1RlB`2P91T<%)8⒗2~Q¼xZ,Az)C1 ņ>?nUs ɺ @6Xά̸gK' lD߳/Hc4$ g" 6m2q.L0kRl&W  DQ|(.p,DAL2 _G.?C^5Żii>jߑ33թYb |5xy387,F6mO{ɆRrz%WMnݎT6j“@ m9*76|\!ŗ8& /KZ^sx:UJv#VM}r1uP~ȐŪFZMXH$esdkknL֣*D0쮪&|M9Lk|N)cTvK=\QF(| ;QsX/A' eظ'ϗ`܏ntp? <ژj-H5m/Gȯ(xBEh螴2eR* Xʫ?ħʩzjek\pD/|A JmM#UMM#2#uK-j(?P~WVpKAZ5nŮtsU2?4(*k%U_JSm,l#~^Dt=Aۥ'R'bh vXi!DhK\[iAYǪZC)ujSa3tQm3 TI5GuNm\1ȉD,JRjz;WMO pϪe)N,0"ag'=S`l& r_D ~?=g,<6M[`N](ymi(B~NM6eĕCfgUIs~hBpfp]lgTod"nSS;(!T= 'ӢÎIm̖)!^$RX%GT 4|TbJ t0 Muv~~Xss Z4`qL/gMY4EQGeңmȏʫIC87}6gFЎQ5OI:FT {lJĎ}4V*~2DZ巔>Ja`X=A(Zzsq£L.]!k鑃vP="b $?_4{T8IUE Z8ޏ8 xLfL<4t`M›Q#B_fnKiSۨ-Sy8CIfإW#.#DYͯ'."Y\2ECV0rqMw[WzS:foUeV0{CK\Yf-+hGÓl%\rۆ*U>[u~;y]Ofb!O\k#H]=aOWλT۹K Ɔ!y]""{Rqs 2l/t{Z|ՏX7@BijD\B4!ٶNO䒶2 XQ;}`F*&V4޳׳p5d_dggS8#ֵG7 فI.sJUyE$ӌoDl+͐7DsS ,٣9oOo8-z]r0ZAYW3p]7<:91cL7En 4#A Kps\s\ĊtmTb9lu:'+1"WT}~TṯVMХ|i4zєdN0a_YP l&Ӻ?3)md`6۹ӷzm< XMTKUÔ˜<ʦ>Wt'*!>ޤߡnkY:iW ӦesOSΈ:ڦCx$c0&9lܰWȍPJV,U'N*YL'Qdy9-T'؟SJҡPC7EVQ":^㋵ r`\0t*aF2~&'\4 ᣨ}XBjSd巈M7Kj]|<͓^6楓[DWV#PGA佞l 7YJGb7cy}SQc0<d5z*fO-kNe-x w8 !sUm[Sĝ.IeOWV5kqHY!\kz0Wn1`cxcMƬDS4h{n`OMg®4!|nZ~ jb.i~${]UYdcF]ܬ\uTERmtb[BRqZިg_4,<D6`GڏmiB4=o̰.  gLtz4| ;) m VT80fRȗ EGDVT?Q2K?ۋ ká§X3=le $+@.&=U|w%GAC1nΜmy(ͩ %*_ kix~c#&L7C `aVӕ*숯>j˭Cxtez0q+6Q2Jk74},~7+'ʥ.WObI00/Zx'NEڴtm,jbA~Eyc_x\kW `ZOAO@wL3tEwp^3|$L[3nk~8$KMNL c'_TGO>rA'j kKJ dX[H}d5[}'P=+~Xq~j@wШg[sSbtv'lr8Az>oo^IVn8{@`GL,g6Yƺc aOA?In" ;]%ӳےSqX68/#}Fl}Yt^y/˖7?^rz}Nm 9m/~JaT}d!_|٠<ӝ- ]:d,ި2\aLKQfa;FiҊ@RDI*|M +eDzoN7E,eN8&m5OvL a0N)kkF,}m`j#EW@X:K5f!\`oB1]M(h"s/wft wB47|٘7 b]~z`ms*8 HV.JoG4̝Oc^m $Cmv2Go$$ ͐|I<X)jMn9?O9nx O STa!.y7X?% Xp4DaKvm qE;f1fU@ D,i@jv\Jqً>31Ǩ%D=Pݱv"^j O#lzFDDROh U2k71F6 ]?=;Sl&V=8֬O/\ v=TuR(jK&X uO[SV3c9PͿhy/ucA-TUԔgiZCUPR@R6 8w. @yŭUlګ=,YG)AI= 1 ^!ng B.1+5ϩ$&F,'{ӹKX2+ߛ]ɪ:ICtvNS-'9#(iIk }h7rNW |ɤ.ܠl&.0/ևS@x=M婦Ƚ@`yjg%Yn {2fKg"ɜlontKӲ`)H^cW*medh WTZ>z67y[{8- e?jԨNJ6=/<naK"zMÊlXp *1;.} Үr &Gl~tEem9%n'-Pu Dp6D3M‘~$L7Xuzm-*UHcѭ4ވYl&?ͽZ).H||ҲϨQ&"a&aԉikiD@n!q|7G1sEZNY s+ٹM"m?F N_=h;/ؒNY7,(#%Bn96ۣ:n X :vu΅zl=TሜqEw׃Ή&g^ɛFR|/e&NŞyw顊 78_ǩl,rD[ ي9|dXيG]W&`U,]hա&G(.&{m䫈jDzY⑫åKnfһSHzEoLڈscЕWAZ6jjC ug]h bT*vzޞ*FruMd_k]bl7GGpLePmޘ*_i{K%J営5J<v*&3kYQvt8gE63CJrTh&ڒ8 娱̞=ul]栊qau{p$[GW'-Umy\rz =^*NϭzRV88gFm{fsB>8a}DTI$^Gsܙ4-}mN `api|*bqmG䔙$IrG;n3h[H*(Ud2<@|ۛU,JP<@_ձG^4,ho9RQ:4CGdC=/ v;N4+^:N2 -7yVM}[كa)t}@+ܷ:<Ǩ^lاciִ1Cf%Ȭ&{^WXjZNO$g0ҞUdȤnIPaXG`v4ˎ٫|GS yAC+̑txņPY/I%{QG$xHxr: (HVԩtTr:)=;JJ{^|_f`Bd'~Sa%fH1n%&!zl0",ߞ%l$CXQ+?mqUk,SaEJc(%I©k.?S%>CM.18e' Y$ugk'eDNUxCCv̧zwZγtW{w5[:Q&4_0JU_Wr@P=@;*qd{$4ݦUYlheuYa!]$DžA넣g/Q&@XzymH{ҹfޘClyq_FZfW`1vHeXDTM3(FsiCu{@4} Gj-Hrx1N<~'HL5zkWN^ҴOAeǓ^bZ/ٙ6@:^nPam_a\-t&\fXw)9Nho%PV_~҄\R2lߊJnP!z 9u9+Ka[(qڭq}Uݳr{e50G6m,94!DxS[Rk;93״\0,+Tg }|{ҿj B6AlEYkzmvB=SŏoQ,^E3}>nwL+|f7t"0_U@Ayoǣ1B9v^G .nm|=B`Qj,)ŐU|ᾊ'M{/eD Y?GR\S7RȞ:7ڔbmuOmy&dt0_iޮڸU[w,ᡫ}|Q@Y<; >w?KGAeku`})O%j;OC#0obOk5VXUG*绝YU Y'Buy]xGgMVH3ue|z lQi-!*0r}+c۞bpbasJ8N(ReկU \ gXY8*|\Wm˲"3o;c:$傯VQ ֲ-%%us)/ ,b-sݎ@Xn<^% ZK;emRU8$U> i޹^}f~GHTX^E t9Ǡ,k7 {*r'7:̓&[Iq[iCI4n;v 6xJ>VH:q*a*+W˛?@m,J "+*\0Hgvwm #8gzK I .Td4]lB$AndƑ/Y6|>}E$Oζîbero͟V~(kvIOQhx 53ac''9{O@ 4l+$kc]* a3~UJGp'o$g4zjp%:aQzs.t6y سSym!:ODOM@Md%VE< Yce^ >4d2xY*@zG* $F!49Wz傑hџcO$4WMӲX#RƋ?go{*kAZSct ƔljNFh|RYfsζj}J,X $q(U% $s5~PD;F#S."pИ+h&b6Zf«y=9OcQa@(#bPSfH`E^Ya>`P ˎư+54i1֥Ί.sse6D= exh y?,MK<, Z+{ ܰH?eiCuhlp.B+O=ؔ9"^i26$\{g3nm 0*a:]LZ$)$iKB3NNQJz*4R~ePuZAׄ3yl.J(t8{GG7z|-7G@Z.Wð_?0M4~ 'i?_R%ߔ7M2`i<Ӵ?so9-oZ/.)Ԓ=^W "i[ f ~?IqQh_b0qg5ɺFT*X nVmpuj`oT13*VU[T Wk]R]bps~R*ՁWՁs58Rg⪉sҊtC$ݪ^@jK!lworAy|H!L]Ub{,z0)>6[=h֥"@~e2kiK+jk͙P?L > %SkWnqė^ [b*^u>[ׄb7͏LwsbTJ%Ւ&m 4coAP)Q&K#-p'PXr.BY \.0[7a(ŅZ^! { %gGuoc*n hTNbt>5}+V+έ {ۀʂ\# gKY1Ka-| sU@CNa:yTM[u|^ۍrR^C~dPwJyGuj 6m(lMQLzK!R+ ݰmn]҈Y3-x ֹw+I4dKELL;i[;)%3uY˩|:irIO@H +%(CmRYolJ&OTܫN)Rn*땝M(i-D5ڦ.dD5P)zJˍ$*!ȃAv^Yj_VQ>5AG.$F3،16UXn |&`V/ة@8l]k܍hjq̣$I2fW lWh|g^g Z<0ܧj ^[&a{ÙG_nflC]WY@$T[˾U<}tgJ2y@jӒ)\ [N^úCxfsV{џigWKg]gD3ǥ_(ԩo:o_EʷGTPf'_͒}2h i]R&p͆JBȉha5,<wzفˣJl_Rr0J~ǡwq?jD323_oܝ][s?jg[{ f _sPL"}uui{$nKd;NΟŋRkgF\o.{[@)SlܧҸq%u9+ +hQS$AL- 7R^//3avJ4q>Du*ug'qSb ;jU> X H<-yUI!ax>(q*}Kuh8u86Ǔ/9.GmO%/j5\,a727B]rs9* RrI{\O r2lc"؏SI ={s]S}rh MC$?YTfyW!>WM.lM<:Uϫw˚gNzo3y:j;W_3p=/dᆋcu ?g8lt\v97Ol%3uӔZ+;?RY}BN 6Ρ0۔x|^1)<]]QVBݣ+z xSSS1kyDd伵gjI`-+MQ Jr7G+m̞r|m ݪ⿯v܍+GU ypuT)M u{.p_Ӛj"Y:K|O\袭]y-mEeJ.eո#Y;EfZW¤˓5'?hb"YO![Cm!GXH>*XQ#z,؁O[(n;c6sKEyħ(w9#*6+KVez.*Oç 6QJ˫VpR9cRP;Υina .rJDN# $RZ/n''o2~VƖ#v x:L_ts'd9j]N:_ӽSn@Ѳ)r ҫ2bF '(,GKդ2]A-8sVgg#k[ ?^60[*Y㶪^ o;WM>+goSP} OuZkbҧ W`B]zGsܵdq°Ҷ_Gp;to* XaTaY=uxǫOk S_p5L LvAvESGv!K7û?!xbmk:vkZ~?N7A; }!h`P>Ү_H?}~Šay^f!׫ :M}9JQ3#Q[y$ 6NT8p&,ɪP !T\ʰ;śBGF>ڢuHCުV;Po$`[%{:EiV2jmr&4RLToU \I$(WEiV=A~Z j5P,>>1?ZD%ޫ֏DzR4)Kg!WNuz^OQ[36}I<( 5s[cuq C)R}]X[a*[}aJTXUyLn6$v;- VR<,oU+;_};d\JM׏%An%^4nQiX=K8㻃{G}Ǖ 8גK_-8~ǂ9=gv~0YE6pA#n^6դNLfzc-ۦbhZ|ا;Un DG=D܆Œ^x85,cY4Wo$}*5m&9ݘ2FvNi!2OݎKslqaߺ,9+]ECyH].h[%J R:R"%D{L\HJPJ&"#vnn֜fkͩ*x=]>W`e+^ Pgew%Yy$~c] Ez{%4>XN>is\oTK mK&c!B,==ZG5&װb-ʕ"4t8̞?ũ8ņX`o*gͺp%8FToDf tݪւVGIyi$I MG:ǹjz3oH(dlw]sXӪJ|Ӄ. m疦X5(w Hv~>anF z y^õRѣw'}[YKOW$mƞm :al3MIavܘPe!}uNp Fk7Z<+l &|w-% ւoUYnjcaɢnJM#]sjh3nɀw[ U궢nRuXI*0ʜqYqiwԃP\p& ߡx5 PVھr_.=|UOeWzՀ1ӮG@! ;ln@1fUI.{̻:GZ@w?4_{iwݰ===p0n8qsctXҫ}zEQ|9gWI3;ACneB*^۴zr kT~,B;!07DgI@ bf<آ>Sd2ݻK QazցE&P8'BLjȽn ~A\hvLZzp LSSGOlYGL]0rmp[P _O%eN-Z %a)D笻׶K&,LKݙճs1+)iXѝ eFGH-SRPrs͗ N54'UURBtO0 <\5n*vG=%VQ`;S7 OmJ^t]{cکm6G"\+ZY; Nڦ@'ieI4Д 'Gz/jtm없Gmj|[r9Vlu@K!Ww a;Tcݙs{vaNeU`!@h'+nwR4c_/W ^ M|K/,7*}Xx>d}X"jlEvh-e֢;}S}yfca nc!ȟ{)9nu9xϰB[ OS Ȃʐ> d8+T>B5qo-IpWHDFLKҤԤ ";'O n 8X_qv`/:8Fέ,wM5+MxJPUFΉ54k8ܑXK:P6}z)M<,kVr'v 6K4=b iSvz%`6ݐL*6t׺qiA%hIs>PyuW@봜y,]8o=Xg$7@(`--*~ǔR#\wH95F(߉qU&n3%yJrٙ_Yیl|͠ b}/ ?>Ho2SyB<y3%]5j&t:+Y>mM}/#ڲ*tqس]N~k9H0!R"F x];.QuJc{ު{GTE8WUY?J#x3/d0 I 5N=b0yq>Wa=+oA,5/6@#U"6ʰ+aLD Z[]˞*{{| ɮJ0zꘆV2k'0jꢧg֥)nQh)6=/ַežY{U:o}kap86'x;.]ukz|R>U񣅈ʇ򯇅y:gqNc|ѶQʙE]Nn0k^YDB!:({ `3zL} djX̟[pXv(- u6ٽ*A  [G4OSej a5QQV*^W,tԬdO\O¬( $jks(ebhpc`ўee JQbNsI +KRx!Ьq:@:j!W XqSۡ`ϋ$n>ŭ޼j\jBkV,̩*bTY먲6( -`&4=WNޡmkYnMuFRbWkHLp?PjH5:Ga]tO]V 6XP~]6= @gWEKMo0JFYXJ+|Ɛ 2w_k܀7uA[sHͱd42UN,9Nˣ:Gst*+˙ZIt@€ɮ C:y|dg1( H֡g j\j3 xc!}:&KNNh CUygX (޳ D: tj`]vy X% [IX ;t)iuPPif=%5vMJ5`&/|^ޕtINBvuƮbǬȹ@IM '-HM5Bvh}7</>iv-sYr Cƨm_ꥳU {D[N i[ھhbI񢭄sXiNgD17 $#If-6`pX VS6/wU=XsL'S,FYZqDm,{6[.t,jBKco#wn;Ix@ < ՜ ն XW~ {CI`\v.sFf  nAD>u uI=1ܞ`DbǴd0V՚ 1ta9zl6hG:a.r|_>w:t/?yo%|U`Ko_pͿ_}~yϗ][_fe7<ˏw~xO[}PW"ϟW<}/oz?y⋧mv÷;j.x^_?_Ïy~7=?x=%O؟V: /OQ ,` Ht)-:}\^{ӯ_bbs#8j+ },ߖGu8tnJ[zng[h[ҠU:Pe"DнT5$mwwcRdۀ-vE e+ˊ@,(ۚ+R]潬j9|gqM .$4rIL7"-rSj_vz2YR/Ü=tCHyh=^ <ܞ`hŞG]ni0> 3[C1`WK+Vr*Wk83?ט"Y+;Nsr8>Q)rn鮷m\}=jxz,? lS]H_*dJl ^Wpf/V@G +TΞA+5[y4P|(sḘ Sik0SQ%Gn `?kI>ľ2,0m 3x?-Ё̞˥湩ѳ5e\NqHwڜ~tMfI1mw#?Z?ζkw#bOeUJnga5?x.گ[ 6?Ts$>b+].ff])[`6ϸX?*2rܭ^|$5)Q@Dy*]I:ᄁQb& ae@K"(hZuؿI%z=<x/6 y&>k DH^7k=wez{î֬{6Q4󓾌QjB}^/c:b.=s- Y<#:k]g[); >=oZ%K) ځ>QG?j}lSjnZĆ:8B}>y s{$mW=.md"a/x,3Xd&FXd҂#majl#4Sp>){dX qOqw$W,CJH@gIOŗg1!lź :@YRa"};.)X}6^clm Uu,d8b9?2. 󎐔xWp>Kۘ\ ygGRǬ[*3{#qpUwl=z*}p}za&5Zɍbϕy'互,!Y7O,zKqCddSD^R۷mw<ծ+ΐ04B 3d n1ncyKl$C8h[֔(%=MY~X Ō5Ur$TDd~;V EjnDLkbrֆܾH`5}zܱ On !ZQgr8$a 7 uhcۂڹHnȮ@tĝ*,W]uhANhn!:/C߰~SSvV[_;dx7{դXA,*Iǂ$gvn`#j$$_ n[[vZH lEP1sϹRw_X"Ė:9㐜CPOv4[I $VBՂV[&u(xX <՚d孳JtP_8VwÔ`5s,m5%`w-pTTPeE/elrY(bsYZ,f7I 䨕܋\Gen:u( Ȁ[zzMsx2c꺻6Y{#kIQ>X5@C 0/1J0dNpq=mM98NYcӊQ#Ek]jblnQBNS6X0P¦D 3Œ;-,!]Q}v ecU.͓뽉c9/\ 0{Pw$-ײ+i1VjnCʐu_/PgR\{mHL3ԮC)6QddnUE vlcu:E:B^ΠW&a+3Q#zZz頙,4t:.3%Vo, Ϩ/qؑhd#SѰ^*~BYֲWmGUb.n28 B2BpJWwu!'n)ij#Ԫ]ZrT_I'f}&ưFxvXyO.6pzLОH(S;nwcO}BP` LhOy%>.U翧!9m*3T+t&i~MD^Ngʍ<$`ag~$O`+:O6Aa\R]mIփ &U{SRWi^1("3e8em`.'mGTDnwZdڢWC.%eV6yC$ k<<BNAn.̈}qwII+/l/X|rbpݶ;IN2>vY ֿ`V8Yɖ* z(7tZR:ud {jYl"s4`qA.%UzX46,d,Çsj傭aϾQҏXx@Rn].&{ 1MkC7Ib p O2oa4}`ָY[rMܶ}H]ǥq y+XUDn@"DEI;U?6" EyM{Ca)'̶.n=saQ3@61+\dhJ';(YeW0Nj[xiP񴃞&uYobkKәieydCcARHVKu=<cEe d g><&1J?:Zb>QaDۓ5 [8pl!^k\Ty[[U5Lzd? "}lY/W͖DK;*A'k/owlY,L&V坉I- #<5dUj^>OHlXK\j=No gg ?8MH6\F9l}5g 8l0fL_]I-"ʝ_^L[!gj!-P&jR5]nv!֒f{wID d-"'-V's9I 6#auc&ЇP,>Q MpXAtܓf+},0^ڴ)Y[,[pXqe>vNrIŘ>WQ8nݻgCzJRl3k_ Xf: ө<{ ? O;"IO̠BgPVT-<TؽDS*.ir{)Dzne&t35lnnuds@v6>JR)ѡYhGD>bh=?;fjP'ol; 8yLsbKZ6`YSਦ>yOPX?Xl@. Ђ󰆾,#ۮ+ڹwP9KIRbQFr}ͥsqqE9߲Ix]DRU{fa{ѯ&g#WꚖVz[WE`nV?y7Js+=^2χnfV,Ӷ|jp!/e+/ݦ 6l|8g QRH[ 0,a;cn1;`ٶcBQ<״\jʒ=* 5e "yF"3qVWOצ&'~Դ#Ou+= LnE@R o3`ŬgŢE?nVm?viDIҷ48kY1wW*0We&g4}xρ9\% C(.]7e YE2j_muh !vlJAm!4LېR}kuV`Vh:A1&71ܒp7Pi|t^ ۡa#q'I~oPԁ+XϿt8#Ӗ-df]]m5Tv23#%5J+^SeCRhb`ùh.>;Yaĥ֡D,쟂D4P}?l:oI.JSY~rA`C{"lRւM 2e:ԡ&r4 #g%rLe%jPJڌ-fnNlqO}L]S\P)W鎆= Mzy'3fTtw;7/*8$pgREm 4a,b`z?YDiF[LH<*Hx Ks`OÚӜHXB>^!k hj!yfWr( j[ϱ zkBYnXs4h.>dy,I:$ʸ_|!MMS^0z?D<&&WUqӒ4:@5zO58fgp]O:0Kaʩަu2oUԒ&C3Aږ6 kְcog3lk 6 8M?l}åoPP<?6HR*Vy*Tw{BO*R#R?bK:`i%E>khR^k7/aW,"рi77 e堳ɬn $4QrTJ*bvm?d0bEqNHA+_kPt/CQ)Uy2e+T᱘"ğle+6\BrafA򞊶='g׼/ >.W,xzzw7XyJ$Pՙj,OCSmsk=08cjRD4rG]PbVI"(QxvG(AY-%1Fd3J<#϶OpHyDո:LaݭaѿY 2m׶PICOj-N[`WoE e[ӈeEK6KWN> \n2[NDz#LmDI;Dv[t\i0bmS8;_l#exu۴}E "lqEtSDztB< }rKIl,Y\{haZ| `'+V : WQ6͚lc#9V53bp$)aߘfꁁk{,g5F)+pWBb!G\n}+=DSmUmjַ4i'P/B`OS vԛ=Gw6Ux` w>a!Dm dHnBaU:M}w}Dqb, T:iL)Kr l ),juIO]veun; K[` !c乽=r[yYԫ"I﹃`!BQ:[=k}=,h\i֠Eo,^}N;7Z3Tm&5Vf?cu=g&,dFOM܁B$VfW2}Rf|K7J'I N"ɻX 8Gilj)VrߐpVeM,[ۺ:F?ZG#C\oxT5L"n \ߵS$ 6%cۡ߬rPV7Sl(ScRQֳh3CnͣUP!Y.0{"6$Ú1i6ȿN ]@a*)j1ĕ^n|:3`I"$yknd juKgp&}UVtˏ<5O`4g#nwcIym cGkA;փe=kWPvsìf$VI4%<#!WM ϚW$gKuU`)U[0UFfhf.R-UA x\y(׾֍A}Fx(hhݨѦS i9gP9Ɋ\:vfiTDh+_MPlj./+cpڹ}{p-y:NxjvAN<{m&_e<#݀;lU;._ C=^RtY8@pjZ ROţ_^<ܽkhzd?N@;|qn.ՒZ!fn I"} ̓ <'^dEp!~UQ@TmoӶN'Hl\L09,Z;^4O'tGϛɣ(.[mͻ`R-d{"f*ud՚jdaWTYM\-i9y JlDBQ[iHU CVve x4Z6klZs "w8wΖ,.@>~ؠqtNMU1/Z!׊?ZIe#; jgýKbX0HlV'⨪هZ/.z%ɽ$cv] Wp7n=CaLI]bo};|֣0_- X<5E'dpj囋EW6Vmx%`Vo# 12i  0 f(9Y]H,)d9IEy-* J  y"]}Uy]JP? JPE+ϨP` 9ҚXV*%E8W; `r1rm0RUҚo'*[5% dm=VQmLNZ]u>WkU8xC0ЗZEc){w$岌Is+*.Z˫#W\Ų;׷*kdk y菒99U~vB!O+.wCLD.V] )֢ڑHw()>#jwvu~Hϡƕ4D"'7 ɠP4FRɕ1+ ƵFILw"a:KzrNHhpYB]m=Vőj-Y68,Ljj!.I򠘄Ǔ(= PˁI]͈|njs+3kz}O t.ٍ3қ#`vzK[-TFȡ) k~#T!V UHd3Y8m٭.0z4*']n[׊Ml֝`-,<T_^4P!gU2FK`VYjn-uWu O;+pEϊ' R֜ $H`30Hani'6Pn6]Or]m)hvOILIh<^DrHvΡɉ~e`{uNe;/>sOM_1 :%3CyݎMq,+D6_<,)RzsCfAd}Hcu0!,TEϢd udk$Ubbɽq&ăfzMo$7'ВYi9[FsoaMP8p3`]=t\mw;nVYmxJY/nS%Ok>5xvx_z40yZq.MF X'xMqvmMhPMJMX18ZCA0M;N+npoVTqX".y zLI?korթǝ!P]?lq*KV.}ft<4 *I! 񅵃*@Z4 ,k9 -VKζONq9f fJ{8ňV-%$+XP/#r3 V &1y> 3 YF9yf3Uy"AXg)jۭ \& o=[.CJc0SnS{egpV|G8FIZ_N*V ;k;HCJ$b*i:SXD׬gԣ& y a=C-桮>]dnS6$xD97aJ6CUOUD[(OĀ$=C脇OՆQB``Nk%2Se=LYdA+r~{)BH"sN$za$dQĤ-g))ˆ*V# pFҀׄikru$+<{DP/ի5  ~uчNM^P>񈣸GsY֗E&U}@^wRjdDo5qj& wJvRUbݯ UWAUݐY)urr05C&2ZB}cөm"TB4 R? HVWLInQK)ZN dO=jc3N.BE<}W:IJCX:Ǭ>$>AIq(R^"z$dt=Mcq4n aO$fU29oۡ Q&aWLM8fvnV mQKRVNdzI;[ԙlܜ2{QvVfc<h;xȶS'pYzܦjϕVmڄĨ!{$C@u׳Rࢿcy: ,Y0r^}Ղ%X&u FZYp3WaSn[VMytJ GM绨 |@3>g6 tK"s^8k4+qSG,C}s#ATR1Xŧ5OJ\'(,5,5J oOJ⹮L=kTr9/HNCٍ;KnȊ2q[ӥ8ԐvC 6]eH]mF!ܪ*3GP ,zҊՉ0`d&k).6HH5&,i'YAK S5D͛6z4mV_~ofmޯZiVW WFTcAl!ֱta=wC|PP3 be_b5-NKo{`}U,*3H4ԓrpd>!JmḖtX ͶW2Ԥ )qYSZӽ"J0Φ,TYfaυȐ㺔ɰ̤,/9"ϝ*mCA H?øZbۥN;>6rUߤ<`1 sdYk [ӓTc퀱צ1)S7[7/^R$݀UȫP;Zf@t#L`$~^*PL`(eWFhp@S`ιS&Kiu)Yp~@yG}LN^laY [M(PL:Jlkn{y6;@63bjD4jEf)b5 LeK!-n?k\۾:uslAe˳]/$,{ݒnO,\ճT.Ŋ!M1kTسj$<Ql<\S} A վXM(1}ܻP.rm'H2  7ㄪyj%r`,qmF[]u%Vj_âoE!_Ykv1I;p},o;ى6WM,zٵ^",= hAظ VN-2 (V'33=nM UU:M>e9>Y&#!^q*iaǠёܨ.yef$hC7p^NW\xyJfQZϼ.*TXP bv9#@neZL/}[FW! [,\O3{)INM n6Xđ]2y+]`poJ6u"ll"~XiATA$F8",BCDŝDi%eւѢghfC8] k2`q9m )Y?۰ʦݭ9ӳ]]S?$љǶ&*A\|jv#n5RNwgt\a-ǡ1R_ݤj-d}Gv!'6(̎a{l%Vۿ`-Yyƃ)" WHǡPu?{(8Cj [NHXs.3N[V`RveFxpy( 4M> ģ*_i93qdkQF(KnϥJ{sqmrzyJ{14jPwhI 8vd`f3<+Jцm,g*3'%V ,TbL]E귲4J6 s뺀 ʲa+d'?+IK$(VNB O+F+HF/nd|6Ymr|7e3F'[2XrWU+/+ۺyzQ7bTߴ ,K e3<{t:V7%MyMuy\^W_#(c*io B `RIz pF܊P3 ژ;q6*n.X0T@pcOEL$ݡ1;11,DKɤ,3aV 'Tml!W %X}J| >++nv<۫e]w p,úUci[eԶּMO-]mdӣ!!3Vw-P7uO /:(2|7aκ.t?/[ӵ6Yi6;ӏ?e3g>J~@^νw/kҤwCsJ}[\?= O5U+р:@mT׫F"{kT|S{qW&=S_+nw$[.t+Fhxbyt =;*"(@v7bg,ڴnc^/YP{HM籶]I[;",(n#ʻj^/5XZsR>ho-CowrG{S.RSiy?5`%ʫ;]K3Pۢ*MM&sj <3ſFgĭM%iMRWr[i?U W5v*ZJdQ&xy~"cKJiyJJ,8wƃD Y <~=jGC3QA KݠΞk9rzjŃ*wRc~FGTG˷yP< OAG8jś<0P@FH (R6V^WJI>B8U_`ss}v* /6g,z[V׋D5=aQu,ǺAhTw=ҳWDM'M<:/38UŦ`}d9Cf~ bG,!zd5qXή)z5D+x-kfSR&۱R|t=@*E6\PJ,vYĘ-)=ewH zľKl ϤpKʋU҅rlLTu#NIBr.! r>[)_]ʸsmN:yʢ%rL}J[r=9f jZ\N/ SOH<7[&z;w,Ӓ 9R\S>syy?s*[( ,2vd^{S'kh)_ a} t2JJ`X1H1Ym=-z]K~0Z/,.^p3ZK+x{PbmaY,0h, gXS:M'd -]5h޷gWS8DsWԞMOwzZz#9`C._w?KRZl6(>Cf̓UD`<n>KvS)i<>cNqXױuLd HDwԹ5l 2TELam:gz05հ#y4cb EBnk9X0<!6Νl@W&kX`;t2Y>d[lja}5s.2uag=Y[$JKSvfLYig. y U9o*BH~WKcۜcXv*=4~+r<*}k4o ^ )l=;s qgyyԊ {wOPl56 YXg:j1On^LAqkݑpyywzmBf3.b7F ؈_M?)?LX%io_ ,z«1HLzHlD3B)݊ղםYAŤ@l夹")ܣW*=O-U-VPq`g;o[-Wނ% SLil¦,g{סhK>d,}2gpxdϋyͲɬ '2ZQ{Ac[mMDķ*S3@6䔹8'>6-p3 y3n"+5Pz֔?*6c'cxi.4nvY]-@;ZMD3Mxʡu%8jy}J1*E$}i#D;}^ɶn#%X,R#82 ]viQ߶ctmf+?mu wI ˴e-(>&VVy1;tRmTZE_k:bȚ\6} 沃|<=-uЌ/}M$/<L4= 6OX>nΠȮ(ȋWdaClVH_K7!rmx:nמV;hiaќƺ=M`K8oߘLnM5 (lZF#3QIh-<*0 y6n{`m0mdžqLa}AclAnu)[ӵڷZ]u˒XXz.NS Pu{D%t2 ӗI ]L3@Ӈ:ct^ҞDSNվa+u8qö)ٽ+xs$J6&T;Q"%aj,]%Lj]`grߖT{vhUGC.wRˀm),}R [ jiuRy!Ky6) l n6P؍ޤd7oՁUiJuV%V4 Lq&{@DrRT=IR4iZߧu Y_̻`kWSMn`k^t7/xVe&2ϠpNLI0 t1yHeEyի}j! agn,Pih$D)_*w٢0b PG"ekKܬ<Ϣ\wb[ϓ< ΪpwN04SbQ ]DضVHJ QU"ֻ"[3Ԣiou0;[E[PzD2+`]%2탏T3SY4ZN1HK_m:?ߊvUdbeYw[b+ R;HY]|(ZߦFDjyX-WԜt#)Vn-p3PăؕKZmZѦX)x h[\vHE#Uzթ^$xj=y+ dg j4 -UN;Xd(4[, vw#` Icߥkv%2n(uhw+v/b4& o oXKu#'nDLf &ۦ;*E uj$/ Wۜi9-KШH]KX,ִu.^$Wj(b|SMoO_h) {T??${DYC#'QscZnZ,–-##E ݾfޢHKǫM@pN"zCa~:%5s3aGiBpcKȌY^pTn޻x)Sm?;/$o v[@M7# ȞHDTu'E-C("-pk׍^Jٳ|Zld/tuۡU'p4RjIg.%E5 NKpjLK[{gAMtpٻWyѳ{Ӳ| G&.#4ﾡ_fW:T ~# `23M6%L/f^ןVRd8<fYZƪl9~!pUbJ 5 0<{r2A*(ˡgPŦ$ ^nltj^6 :!RKKcӝMڑAr[ATZi QiWbUv8~k]ȱu{13J6$5?&7$Z>r*x`*MӞu kFS}LySfZ~Y#asԖ`ws60COH޶^֬L "̤=;sy-X`G6xIMo-6cNRӏKgҝtd[Hw/:lI6Shr;MuOD<a)YWJ|!$V(E$y QD\fyF\-) V..zr$[}{:~lZ]w+L$vi3ȓI]g`b*\w^>C<8TvYu?$E(JpHݜH }k*lFTgrtAhv4~Nᷭ,[μ孒\ Q!:R˞IAi1jթcߣB6\]"rJ˭6F$D-> $66nb7by\qɪ$<:,3[.qwSՔVZGT/$V4lS,k&V +ԒjJ# j)C4%NsRbxtm ɫ{a$%\u'̮Ȫ#TݧI./e>$ O^\i;=52 2hSyFp] N-d`הV(=dnAwiYM:%nyy#PZo!5S;['% K~ʭ¬: PpC(A'Q`Xx)YtܮhY~@[crkE\}x,&_E$c"5OT깴FkkJEY &=/1%C X;.@-c&pLԮ?TTp6b{ oM!WO\_S1/,MCMVވ!z)lKjV cm-8XEICh'jS^ O)6]61 h7w}yԤ3hc%)ҕb1ӛ-OKw,ؒnG+Nc Tu2͑sc5L1WXT=MӺfZ&3<𠼎C w6ִ wq橯#L5[,n۔ 9>*$nCY*ԤN5_u\I/} J:i);I%]Cl?+ ` (UiAg1zof-n잰Uv-*wnŎiK[=W%&?LV݊izFبՆ.0 *ALQO]O=R)m!5=`Sj36 XM {M ߵQnh%H:`ۄѣںDY_w̕w"fal_5iUCaHP*v' b[[ӯ*Q[r[{j9YU,OyDKS'2]TieFcrݦ1-#,H0thk]M+!;v€r6m+D0܉XU yaޭO ZvX??2Ƨ0BݬNH>t"(* 6C[V5s!;(iozB5d,k r$7ي^Sq<5qph;6ۢsU_03͒h@xKx8VbJ/A0bM CF"F"f%]9=/[b $*iײR,0pū{ߵHnUzI)a a1dM$qzB,= &)d8g *k{Ɂ0}m;&^Z,o[NK܃`{#=z 9.taYfPp=ٽF߁)%ʎ}zj SͰX褳i8VuǬdZ6&!IBqp#i-Z6ޢf.lBB=}A\VZ3=s~pjVBzPz}Q:&߽BӖ.LwLӀG([[ȒPdN#9LPQjٜ[;neO1-XtLd1OUCOQMQJb*K]rmp.Ba5{oǩ]7\[oLf񷖀JdEk2Oa0)' KU-`ԒbUp3i {;m{m, -P'>R׬E+H[bHm$솰5@u @|~KmUqNqYˈyrh/iz  .{!aO=oˍ{v륩ߺ[7]!ycqUIkE4 bG=$  5Ah]]L(.8s*]?(B1u=<&C 7=eY!*<۴~] ߻E7,7]mi2꫻LeB璎0Ra8\`<q4kRQ$~vi#) F,h!YMJoK q}q}JY +I@I722+-Yi>Zx6+vb {}b,j~1ą;{H0niXYV$Myͬj3 Qf]eѪ'aUyMTcv`ѬĂh ၔJqu}pYuSp.U,U?0*n>iu&FMg#}& ՍV{@ݮ{ *\#lظۮ8 褳2YN|E5=4 D7*Ӑ^kZPR ʎ6AJVIVxg8E5˖OX7X'9 BZV&Q) aq=ɍL9+@i*X'P.IIwo֭hm$giDxY5efxᑎ}!\P @/\ D#΢juQǔ^=K1ʴYPeZx*U[Q,hy޲H{Q'ӰS ̐ƋhLxih>IriXlT0M}gi6YYD;n $ L1@C ^dm]Κ-JS6۽6\ym/`{RxBeѾW.w*=wn;I!,9L0$[PqQ.gg]P-%'o]򁁄C& YP0Źk@L!mz.OS0UΏ{1m U5KDv-zΔ'Қ4I"/ٝ25Iz+T뽧j񥡬r9ȭ) _Uʉ XZ2KSyϬtgo/nH#;ͪMpuՋ&1kR=Go<ؐn͖:}hxdspku,̲6x ;`оkE É֏kA넛% >G.\UC*-g@I L/5nYY [2cMffy3 .'XǖȍQyyk8Qvf ^v9w甫1n)6{O򮺅LbV7"nu= #ͽkh}jm@ !ppK&'sMGz}E&`!? YO}L`V+I6ݦx^ rxgCm*wBMV,5A:y&Z$&v۩ɻfvWIefm(-$QA=>rH\ ]ɔ @/{ʮ}" Ad1TjdM ʥ羦# {'e?ΛY9вo)sx;f͞M&8^E$UY6봉[\T4|PU'>`)o0qY`~W] Q8&@@n;Mn=Temt``1tzs+=Thӷ[yNyn/ ɇ=Hum-6BnVDeKPoSCֻb֎Lymzd>PW;2d:+yR5 '<~n?cEf2A0uNQm!f Wj}Dmל>xuje ga@$,2o.#IW\lNԩ-/ܬӖn}3þޕp^t% ֡00jBZFLo{8YݗVf[f_DlgB!N۬qbs^φ6f ڻ G=n]ZfB+P+Ij]J[i*&\EXȬ Т[eu%)huM8TC2 G>ziݖW6 j(Zk|;;j.4S\BT?Yi;ܟ?_ҙ1{VoD zOu[\_BdΦ$XKu;y s 7aF^S,̤^ euLgh}x_!n&ghաq#n-o4h.ys{V,^jمuB6jΤL\QK\4H<=FNےt()뚔H}>]ފMqg轇٢` ~jS[Ԣ_8rU#n=IH9kqp=8 J=C/^obO78Ϊq,@_"92I7cBg 3Q!K%s"JM AwO%⥕O ݭ4}(nbiq`"Nl_-J0Ouz&+\vOe\l\sgEKsaw kʆH.nh5jgۮZ/[I \"o@zWOAIq%:1z%$wܹ{'Ɗ(XȂuw̓]c-"X#mm7Yݻ>q }^Y,flSR&ߩќķfj5 5weғiM:۰K0ѧV]C&r*e*{T"$nRxBܾf9sSFKp6ڝJ˻!]scWa7a5(vc zj8kaɭi c)&Y)~؊;Q'AG_іFnܲ/*ZU)8a+=2C|n=Y"1)mh5úDr̖"Xtq*[174,UA뤥^#tNلZg uEK*μUK!|Peߧ2 e]Fњ9w&P%dW2q%w]VGkRBf:ăN踡1֢/Vc+I{%Xi8eܶp*qO[YuAgx ،rv %SUۓ~(5u.EQJWA8[yl1֣J\M $۴fܛ@eKtϞ3ik1fn0H=xl#;1MkGaSQ@TS RT@5~THviDJ,E *_M1[ʩƠRmGvH۝ؖj" }nOz{f&ҡY$g/ϩq[Ϸ= 6Z+[};ChnIO#*Y֜#l :3G[Їȕ)t?H9C8̐?e[2E)-w[AB2Wa[nx[[䃑XʓDl^mo"<;FT ,Nm_tg,~hv1]'xL;7}H*:i hKs4P:@sM'쳰^V;ENZ آ 8YeTw a3_Ы~Aw}gR$7,m:~PMh!e/{J 8z䫾Ze$SzXQsZRqGFMᙃ~ƽs]}>f>gIiB r)wZV><"pi#퇜R4-d{>f3quT:v.Wy;4.^gUKnw_<=yN;ĕQr`ULmm%4 l"(g%rlݶ0Zkp)ѬH\L*A#d5ۜK2yyK2t9v=vy,4mʌ&{( c+8UKcm) /mVON'&rU&}j6ãAp\(K)4 L  N%k6PNMh}SؿynmՂ*c(:UrLoJ;˒CcjS+nXݸD;":JD@a9*ܠj3p Ks'rx%jԕ$ Ȉ9a+Xӛٺss8S'<. +@R_1+xj}d%slX1nX`@_$W\%pɘ+Suu^/qq㍘x TB&R ښjbxd0mn{uqڬZwDE%:&Pmj ݚ }~! Fk{ܹ$:D|n  fks;ZV`FL;ܗ#i уؠ2̴L[& OԬbcj*BV :&5"ֽv+ Eqvq[kԀn&e%nw]wbd鬰>VS͛ i΂ ~z!"1BV{z>{3T6lͥ6''ȷ%0\>6nM:xe΋uU$U_cPN=EM+`֓Hj/05ʕ,!sS}PQH6Vu>Q3#EUޠgn)PbfVgO8GȖvlN(2}DO{e[ ijAՒ=-!"Vϫ}@z_Z&*xHiRkέjMxVf\uLVJH{i|*ր,*6Ynt! ͤ*@&^IZPd4i8ϱ(Ax%I2\0 (t jL:V|ATgѰ[)= .J־C" ƻ,Q XK^A#{ oЬ:N2d'Sw!3q+P  d"&t7veDtNQL5kñ{+A0D+oTfYYkӡf;M˹nn| *6&ĩNy] E]ZHirBݻ4Nai# iKTe9CI-sc"0 Y9S&N9m&˪xJ߇5|7V .uv xc!~ 4WՂr=jޭ^FkSV& ǖ]{:VǮYgԗ@ɍT dmW˛4X:3D- Vّ#&SQDŽ 7{(_1 1p#,VAʽ@b;lpAhKBV͞MZtߖx/mkYhx+0D@HB#a=x^4ZcIFw-gMWM*uSpQXȎv75ͳm!<:) wc7X%_ .aWJpZO;5 8d;cnY$ 2Drk!F AXSVXMEe뚈o[AǢ˱Ίq趵mH!]߮+\Y1Վh{P'Nܱ-ӿLy 3: lB3ӆޮDʰzD =W.44L\f$ZTݟcIګqа'XTDu5xk>,35!Rܫ*Gn:c,Trʸe7mGwPBW.=DgWqW:IxѢ)I0+ZG:0*7pW7UQfnlisMI.-wLyx}hJBfVlnID Jp205&-$yNQ[ llr FGc>l-0DS"[j*K:\Oќ>f}UfmFi)\LO,~{~qÝr -6 &{!Y Hk✗mX/a)JLmv<'93Uß,(i%\ T0}F2Y/\No-a\` i S_"q`p2eTTd,6< ce=qōܛG`2;6ETlYNZvoּ6 1M5_*zp^qtw%(Ԏk-n} "su[=fyADRgjPGtՎ1[5CAȣGRɣmȢjͪwZjfk ,Tҽ}H >b~ƖWvʅ%\AÞu?A%[Eb4-"iDr-70 eegP,gǕeSOfW*i.=_宰C=>Gqאc xd-KaJAV% ͒jV#O~vH4*fRBϔ nt(tUN^l+0L3`tˁa'A"l-zj}9*xM/2 <8pl[Ve(D,1Y%ػ%Cr+jZI%wq~q+cXXnCb=b)R*Z4#pmcthVeښ^\TҮ$mZVaU8ˍL;neiP7(I٩XuK"`n{XXYڿ=zn3ߤUÝ>$In vj-4D}m2ܭuٲ18eFF[ů]sgk >@ \3i~#zC ;pw#4i,O~Qc lr(n[H>KFG/SL4߮a3- P:l=wzLQi/P`}LWm"V04UnfK7nw+uY5[{T^4!ObXY^L=;5WUp+mA=?7d׵(^L |0OSPL $h%ފ6 8 PDP όst6<1n?0SGd*,C-LCb7(fzUyhZ{!)qya%Ťsɠ-d5ڶ1MR UƓtLYZ ڠQNຉ6m:QV{nrqL 9:Oq Ckzd+!?q3deԦ].T俜TXVjUÁAg6T:z\fI55s+WUjT v#Qqu9A&ڭ\iT=6iu\M*a)$POO it헊8>LviR>T]W ݠE۴SLB*QخFP}= ST~S5nNQ)C{:킉k`깧=OH+qs=Du|gxk fRFuW0"k4$橝ȏءByy 2]agByThcb,{ -hmQ-IZQ+C]jNfK%ͪ py۵diNi%^rS#6,;qvVu¬ۙA("FT֐%<*&[~iY5,*wdyYALEޡz ICk :)=}JWRŭn`Eod_j[λS9gѴ娋SuͶ@5Mq5E,3 8:P g7|ccWΆ̩`8SIdsXwvebkB 7FұL1>ۑw}WUf!UG $mw]zYwG:$鵣Av专ع[À.}y$Epl*sܭ*=+s.tzE'n(yk%(!M&d+FE P%qQI}uϽKp~NM}H;N7ƕ){QǗI+L?ϴ>=#q$+g&K2WV0\W:E恹<2V>!,CДW͚]ek,"[^vHw7j+4|j85ArUP |*pm"P})0ɃɫuU(>p5ѽ(` j{61kM?J`~\x msSJ/ZĨ[pMTF&9aBԸۻ6< V4<xٵ%zl/aY4 u ˶9l1&(הR<< } 4}Uzchח6ܻD0^M Z HIu7SRQSӾVSߪuH(sh,6NDr!P_xJ:'O Ъ 1YDP2Nn;,JM߫PEu 6 !)fKtf65JR.nK@"I\e ?l8H꒐XX!$:Q'"$NbJSd+LIqT7xyQfxPJ&En& FHWĩQc ,5C8byZ+,< 01m0oeSnu\@$;5-r iVU3,n: % 2֠2)\Mb\hYK ӊJyEQ @KR[VpLke"}|mQJn w,P/ܬifX.̧֝,TD/F$c̷D4ϓBQ?nf=`et c/.:y0[Y˭g eLX, \K X44XacN51xO?[ʈ<@*pX{V?3+]d1E6F 'B)YU}lNS Ś)̪}WxRBg@iO5Œݡ?T.?`cݦMu_R L (bKWU0IH"f!Sif}H;}Jw-}Q90`1TU^rZRl%ۮ?'Xy iVİdֹdGk zP(˔Ca`pYα@R 2O&r^ &>vWQQBZ崮1n,W)rL֮?sq%iagJ@J!@6YEH6b}pYpO_Mf"Ѕ 7[̈́iՕl_GW8ꉭATYLIG-zUK`JCvFf5=xfNEФ'vc2s]כě8+ ]]Ϫx\}m լQ^ڃP&9[kmD؛Ņ["x jJoP%7 Y.BqGvtrh:&^+?H ~OO )EV Ż>7{{?5o'ѻi{=|o,_5_}~oοry'nWG?볞rxOPw.cºϾ{=>\e=3EYtqp}>.B)ar9XsЙD >q<Njs'd<˴7@y)oV1~X^> }clO߸wc=O[8\ e^6"Co߼njy.? on}GSSs~96"uMXF7oĻo67e[ ~_sؾo'syyӌc1Afպ`x}ۛy >ۻ#':wk&WywLw{+i24\6oߊ`U[N]8:h},3|rىty->@_N%r|?9>:n)3eݛseӗ8$=|Ez)ߗߟ!:o3ɜ3<ǿ'u>y_J|;͜?W5ћ_ۼ9)YS=V]1p̧Gf>H,$}_l( ">b0~w㢾o?3An8~=_l@ߝl1}u;\Rƾʭε۬3dbIzL#6rqM$~LfvUxU7KiY }iKY&yy\B^ K߯7}m=@|0g8H )`>LzrPq)Wq-Lzxۄ_~?^>o<_l%Wߦw_ؔ~۬O?;-?O~~%?xћ8_}?>[4\ζi ?/x>y{Ѽ_~ϯ?]/7g?8>Wϟ?}>t__<},;}O/>?˫ū_=1c %#zӋO?ɗ?g~׳ϟ^{ ?z?gϟn{=crG9ɋg_pn|f ˷/>> ^ȍzzo~+x>;~x?v;߾~o_R^yyzþ_~X?{+ˏ_ҷ?,}/?W̕~^>'﹂~o;?y[5pof{ v3>௾x/_/]o>{!_||Ww~{".Ϳn~ C;^Ku<{>~~_ߟ~$˟?ˏ^|g֐&//?yj/g_/?{ۋ?yዿ~o_"k2/~)?Y(oU7/_z/~O_̯i KzO^~ٟn_}˗^|9˖zݗe~jŇ?fˋ`Owe)^~tŏ??/`/yC_2_ܼ?/?|_sM!.~qՏ/~_=ˋ?W̏? ^k&돞'_?U'_~2C}^^|f<z@^/qg|Ͻp1}5}6ǿoeOks}/~o֔_24_e/^|}oK{Vo^|G~A*4xz{߿z ŏ?|-΋/߾߸;H}×wy|O7{}{_Nx?g&>x'0E\;ևˋMx!sa(?ⓗ<R^ώ߽ԟ5}{GN9Oi ]iF}~!Z|o '7kze_}PRqmGO0/ŋ>y<7s/ -Ư>aO^_.o^xp k~Z1؅#W{_⿸yix"<(ș?}ŗ|gpcb gɧ|'/g_f_}|ҩa{d^wy?yw|P_?>€?Iq~zyme3:9?h x_|~y/?y&voد_0} [<[N Ķb{A~,o>n'`3n>ݟ-/mۖn36km&fv7 `3 x}ߛA>Z&ބ)xM3#?{؟_|%#>՜D4ow=~nj}ݏw~oÿ<1ZӒ \׾&>{Z>yނO?^c/}6_ƻӉ$&$@PD?gȯDnDy#^=< <>n3EooG_tCI$ n+1K˜38gO_U4}~.%o7G/>f_KvNX =k詼E 7 a%y)z| O^/w}|Y672ޠ7is>7|hg~'G\߀ovle91&h'n|2~M~*,M>{'oxLJ߂>ē{~‡'ݿ4bVYy >}˷7lӨnG_͙Wo&L>"ڞ~>bj?]E~G1]7{o<&§{nBy~`'p>Zl(|SC೷ 's^3`F<Gx\݋g/~8M9?Wx-vF>V H4/R{Vx\=4~k\~WT\ގ7|{nш3 '𲶼Ϗ}[u*޾z _[1Oooo^?c}8}@}ǖʛx1oGyys=x_Ц2 G?>rޗo<_-Z4/KONo_S o@[ Oy]y)o^x7/Uɯ.5BW>wgp_IQEx’.:[-vQ+*_`|2]4]LJkkR\ [b%?I|2<^颷b_7~ϗ/eWw"wIoĿSYwe46:F:elYjjZOYb*[:LZևV|UmdÉ1"hb [qQlm>%`~*K`Lbjσdخfuӥ 'QqQcQG<8)2Vi O`-yZb@ЄfHʏ>o1 >_Z\fY Þ^RMX* K+7 vY >ZUXJce6/ E!5q.+̕?k3V7k ;8K# .Vߧٳ*}ioP '#/ k>=OPOHTŐ5P kj!P?:(-bnW gG.#g99rlO>$^aC((Ūcڡ/ _j+'.7ҵ$&  00>Aݛ6[ĄKDҵ$'jL^"ܵ X#mlc8Uv.h[sǣ#GȴbofJXЙPLlBǯVO,lC=O ${O]M¯ ymaS; my .ܽo<'{F?(K70Ě[ePL޷K׶-Ж;3~ϗfH*>03U::ʹjM GyPi(6لO+.9/Ry5E`Ns{XH (?&@ldfG{|eJa03ǩ@d1<˹@//8niSq_\ &`i $#PiڀA^;'ѫ[ts*5W)>nIj=ofd8V :˯?oP2|_|'Mޤoxr ppa!ЇFUi ỠDNoh1[al!^YQD)WO7Z ?R]qr^ Tn5EˎK>ٵlc:ԽH#:k?|wؐ@yx Au+ rxU pĺn+Ԯ[@O.͆@&i vNc{D준R:h2L Z5W39irZ}PH+[7k {Xƨm2S 5,s+8+a [S߮/mǖo/=m|قNwWW3:ȳ[,)2^W f2$ă/d%5k>5~5K^b*c^bCyf8dbB969M 6]Q('.ݠO)XD3+A [1JW f rMb}%٪~߲aYvd{Z_3((|{ JAʔUs6WCF8a~U,zvPU0/F -x>}KU|?x.s- O봋mucW/q=L_.,ć^lݨ9 UcUskgݠ psWv°<ǖ A~푛^⠠(z@ɱIZbYssV,WAgdEd2y\Tu,eA֮]tM kO_ԉCxj}M)*д5Gq$)%rT߇qSr?l1<" Vw2yUsC2TYFNS¦ gb4Qa+<O>o*b'^Œ숒yU [@Q`eKا\EQH:v->L-=hZD^jۊ}[Km;?J~ϗ݂PÓ]_n/fD5Sh`uZ/a.V[\HWON3XQ$آ79\a6P7m&_,Q%RX1L*5OjDjw|@{F,}+^\T1?͆$ܐ}(WmW\sʋx*m]ŷH]5A!pt _1=}X??鈈A뺽xmۆV0 H)Sd a֨X0uD̦Qf ~5C (Ѯ?q8aD7)*q2O4{MU'k"sˋrW!/ 6}<}Hφ봎|pY#M(lI0 x?AZ%"uxWDL\}ͥ,d-H d^z&k:7_!;z ++FfHĖڴHV F7ţMA{[ ^ĎP* XA5DNd Ndoē0f5vn 6 .oTb9[i%kai;ib뉜W [tL&~}kfe d7dr.̻Ѯ/P0_%nhav_ IzdM hD?jMJ'TlӴ+cLQ\,,6o|πM`Αĵ]i/fA,!`Y[,y"uGuفZ\U @2<0^%}!G@ mv:Ҫ#YU֯TIV%\$|7iԴ Rz6 V2}zD7w[G8xja.yI⸌Y'?+nvf?n)P@8@ tE؁- +UirC1Mk)L89],HjQخp3],5F̯qDVZVh:m[%n{.WZ#h:Zu#քՔ( Pg) ^hgD%u #nLk 52.e:)q:Y 0=ߚ ,Jl\{WpATiC7a5EdFƼ9˨gK, F c+Ϭ+ZV&\W'BFa1b+ 3&7, G>C-Y8#ڳ~fjUL 3ŀnjZ[R V)Ρ*UUj*mg6}~Z\n//1'njRy5bjt&'x,-ʼnE7Ef2OhwَY[9}>'A*T:}NW-WP# c̷ :F 4-cz\&zZOIDUr|SdTD ; ×l9mLh^gYrD!+r90[ZC@K"ͥ ˶wo&9ZSqrV.}b'5'p~tuݲg&5a):ܐmsd|MWugA jmzh}.mhܿ_ܲwL|t=inC πnEp qQsț*?Ck#N"caOlO@UxÁ)H$a9BU .ĮD2:Al*ʓlW1D1Mjj!fM8w7=-2l_#UYIP +Ґif˻h1 S\q0iB]{McTùi;!Z-B&k%&ؗ h8I"nsSY4&YqtU1cS{Im+`NgAzU۶jV;…JFʅ-=@B^5l~ |)'u67xA{V';X:B? FNʢnUQрФa*D,sUR*%Єq;SIs:SBM嫋{'Z*19TP6( @tZo&|; Xuҧެ|4Tψ'CwAEOFE ycJ*" ʑ [ <qI#Kxj$dL ԸSBUM9BUe $LMr7P%O:@@ ldB槗hˏkc1aZR8ID)n/Rk0>BDj̲8^S0,j$ۺHDf(["^DE ЎsbY?IŲ~~ˏ7nY0Q%8it1}:owAMXJMYEb-4>FgRat慠wM i`@NM~8̫غyY'P]e*Q-#h.11#wȺ4cJqyc -,bh׽oyjZ^uEB@/^wmr톔-фZ ,x:0\urݞƁxnkdOֵu\䶋2޴N~lA~wЫw' [zE[Øt֋/f=zA7?=SCnb3UOT dȿ/u<^?u G vj2K )WƗH؄z^oP13w1S )ޚ7wȓ i@R4=U+$7at~&8N^G8# #B-58S9V.ǃ⁼Krrk$.Hi8i]X:9Lį.ks*{&Oj/' &:/dd Pao#QfMWM?IG[T[c_DJ^ es" {ǫ3t"Y9p [WJ"WFp<]Syp󾿿G@Tԣ-ezo=XٞN>Va#LLL[1x8$   Ļk|SX 4%|>pT2Q.hIevo~c,cU1٥Yor k D&' MT Y,~ZC(~2IBu:fkBۜ1ulpF_CXj^U9{}$@ b $WPGDB7RNr6> kā`98WȐ>dE͙ƫ9:Hɀh>q*V ::@+wf0=rg~t*'n@:/h |հ~GoUr?p~= C'%ߣi蝧OÛ__줛HguƝF|(#\U=BZOORW"“ 8-Jr`r%.n hb~}Le;uL}|HB;XM ;.K f(w˛w9oFZ8*UUᚉNo%p?V{7hߖn`fAbql<ޘZZ8g>F،u. uWҵ&i_Bj#Z:xT٘6(.ec 1[KW TBvmB%\i4`>8J+ɾBFljv&ÔUء{TtD҃)6E!Pte%X1w&"74 Ǜ8b,^㬙+TbXUiG':#7"YHtQ ѩ߇4+krS_]6[⯚SǏ`w])~GoTp^̯D2%oFV^*y C|J~LևELa'Mx@搬*H!wfUjaX5ٰfE)- [^vK \8YZKh:!g K ),-HKKiϷp`tX(oS+€ĩ4[1`u̬dfLWwifRT °D,4%7ʞ5K[W2xW_tx YH([i6ܗan5 =P :?-pO <6%"+/pvr-T[K  D2PNk)z ._Yy(@9-"%;l^&byXz>͓".n7J+iquyius?al!HRZx.-E~A2uiv:ݳM] dA4Ift$3%0 X D6gdn$n۰cڪvI y2 fRpT t09t%*z,D6{uѝ>וi4F7wƀn㱯m#.@N{S :, _Eydk5>͋`鷦}tw\.?R)-2ACTVkv-@ >"Hy Q]*ưuI5f nZFL%[B#̍S Mr4aek@x8*yGʺ4#{lBwH%tDeU.8e([ELS&X[ؗ ,[Ynd֓P9o=1 ;5q֭f4x.Ve:@ՠ}qK65m _vljKsy  pNę+pP5mf j<š9@Rq5-!"et{Յa90 ^ )hk*1ZļCzʫHhP$,4c%.ߙVQ?FVKY! 3Q^ %ȑfGW7#{#sȇ\n鋃Z=WDP;JZu#|$cDLP*PC:&V_E"{z\T !@4q }n<Ȏ)cxd)a{-imnW]* ˩IlsJĈE:ΓE_m8V0OIx|^OrYSsrR H l 43"",X]QTf=0S,9\#%@ )[yDx#NJ2[KA 5lZ"H=QI|Ox1,o7)`^3tI)$ups`OaiHubk 0{8"aOu8ucM~ 0MmŌ~5H˙ Kt0j1r_=܅^c{ a£}JxQ4<:2Hƣ*e<ҳ >BR^SD ix̷S!ik\&ߎԞ(R9ΎQk܄Gj9둤$-kZ8+H9 p/gS*GX9fF<XQ>^%6S+Iloo `7D6SwTlGqrSF۲8'+LDzXM'tNHa NsIAlx>{ʩ?P4Aֵ]κVCyoA(9K>=,uVW>lבu [`t>,'K-P&#-I iH'ljm€Z]PÚVuqud#kVX͟ V9։v;tUU+'h5@!78T-á{r6Ia[lĕ)o_'񺽸Ds ?M8UBl`8$󎫄wPnƩpD5"nfc#@]LG+>3$ܖ"ZmL)7s8um*Oʔbf 8~ϗ']s ;w|,n]xRZKctrI(x :^Ogsmtжg{ŗ~t Y!VRFLN*z Vѥn\\bRY$b|c۷.W9$ rrF$Wڱ1= )8rؿCyݲ[ tETq vZT@!7wDFdx<&*ʏVPծ~.OFtTңtUS[fhUx2޿xDS@\rX KT;4c BEIwSw7貗 Z,WnJ9YIf=j:9W'z̛ЬªJجdf43nj@Κw1!ϙb¬ݼYϣ2P7Ƭ*@OQ|W2ŘaS`)b___ֈ}F§呭^,b oSF1"SstD8d ;+i-_\z pE{+$%pܯRQ`ol-=SK1R~ i4@Vj!lKY@%}b/+>are9t3t?^c)kP&b@}Ɔ׈GFtyH0,RGt&`<м&W-o J"x񞦖BotL Z}"E3nz>{਼(V/Z`z#c~07q 6\0mG#nTIf9 ; ,7Gw"v8;`TMn=Wʷ :G+ӴF:rszOb8!n6} jT[p"&Jӷ*j%!,D2/(˶y!Wq(NJQ$g|׬ZB~E9Ät ox-onq ||G 'oR D Ļوw#pW/%)ry ->OE $(!5·IGԸBoD6~FQV';DJ[ )b`$G]t x9/m88cƈ@]5p4u ud(ٗp$ǣj/gpxzϜQddnҮږ~r?#klmDB%=#U.qP<$3p,GJ K‰%Lq &ɫjQats>(un&ؾ&79߿f},hUv>7%DWԧʫ"^Ci$:G8?ZCeN'E[E9mgYk%35Eoe5mE`Zwc(E\uI[SgCn~Ы蒞K}%~Z0$A +dߎM7SKC10(@OE..jJ1.ѩcSI\ J2]nr M ;Cji)KkڍP!#y&b YHi$z&x! MMZΫsVHRx8a<IPH)ݪlG3[n A$`mCdZ(vǫ+gmsCCM,_\?ڇz}ƣa 5(WE `=.Rb+;d2ZE,GKr):aZEDl>"=sZΟCt8I$\&p򢨙Gf #O)dŷa^%#iLDzQ@޶.M$غJiyx{V̸<7WS6O(v!%[;Zs:.j4\F3T/p4UԞ:y2 G8|RnbԂx oj}f }nӨ-<(9(0Y|԰sBWY"~ wCU;eLCy 娅ZRi O d2D*’S/ADl¨:tҺwN*)XiP>mo+cSxgiS,m>n#Ot/.z˥9wNJU`x}$($Òc-fжv;5Q3rQ"~ϗg/ saٳq'= È_RC??WeԫBJ\_Dޅ[{6tr\GM}\K%!+scxw?=@"5%a I8ywo9J$2~Ϲ#)Y#!_-HʼnvMUP!-5|- T;x^%e>v ] d'3|b†euU/ DexZ}a@J=P/,_GA:`]Pnot_lA,Tz":0ZqL(ߋҔc_=]mJbu! ·*HhŞ=_.vXoL7Oy!ҏUϗ/XMD njʮ˞sz9=mKXMC=]y| !%畉ؾuLhіJ|ҕ>߱2 OQ:}ӟ*#D̂ZS7.{q1m`рIK2^T5 k|` (*Я,"HQ)S^ U ut6x[0Lĭ)@&z=s.Mm)Yl3$ebBb ڪ8J|W9=waTZ($s`.ɝ^q$LWvHAZ'$iLq"ޘFێ9MT_W6((X-=ن mpa[J{`2!rOJAchD O0e^Sf:#GX=+gbi($j0  mlцyu12HԵrކI7i2nm _8JX}GfU#q@=M_ $1%\da?:Ċ~P/W"ʨ/ JȦh8[^ "P]DObMI!7 p;J) 3`5ёue`>)FeI)>zsF8h,p̤l*fk&rj ͠4<IhFijr9Ċ <^^{8D5. i.V\$3KT3iG⃡q*g@x*cwGNBuw5Umy#ЍU M]%AF=^V*6JA7~4hfϟԳ:T>|7E5t~@2V}9ZYߊƛ2\ӾUT$ɂ!{"*%yhr4яϛ8˚`@ЄydZ5?v~u4H{4#ak]q߶s=|C>0NEnʚR}dW̖r~QcG <&ڇZ]ќrོb=ɪ|( [TY肘B]j>r)CYlPٵG}Iac9|`P[kA'G rB֭R5I/D 4-1b,?&^ r*:笩<+u&||*5W)xM!0|Oᷡxa9bŀ0Maa LkX}򏙦9 @2>!Lsv77\;yy߬c2qu8' ERۜ.tAU7?(\;W>h&(d$eFIʆZb>\"V8&^k>HzVǃVA2UKV]? r.$ʫ]4uQ Q"nO8@T6Ee"0L<4#ir#̀z[P[\3JgYn8N~MAŲIoB8>gOt+ɬ2`[dsHKs9(G b6gr}U|8[ʲH+!$)2 IhIT^d#.{0~q3c d4QϏrm(2]{k> adyma\ӔK#K67M?v~`?o)o<"bgK B;=U|2Dfj ?=~0_s[x[c8vL)^{*2W,eNSIs%c; {Hd3"LPO7-)(,g;wy$UU kγ8@(]4^Q/7 'r)1-/:C:Afp3<-#Y 6@,HeJO#ڗG|d9[t>XS BK*qdn !Z׭!By$x]:V,1X_-n 'J͖>kc8' 5IL;k:q S^[cm8z)dWS VI 4:5Wƛ7 ḩ֥9NTShMFdӾ4_°CR梿Q{¢MdSgϦ^5AMjȻ|]/_7tjKjNfPR(zz^1D?(UQ k&fD讵"B!.L*fhBKvjݓr^s 7{i:kE9)Vxa&g;׿Dm8]畎90ebs/-b8Ç琌A܄Gr*Ґeulh5-D@~_\.G@ pY4)4DG{pIQ@DN~2 "?-PP>^wvs?'WiW(]F__ڟZr4 sSD_ Sm1oA%-!EbɘC!ze%)͑.ga=~sFA>?2<0 m]GME#{E%,݄ٛi_-6U}혭 Ӿu5Bn~>n$:CuPUCCzD$ZChtXcPN*5܄=RJ%eހBA02%vEJ#_&n#oOɴAC,HaަSaQ$y>7.ZVɈ*;GF%kj>̙&yOsV?-09aА҄c/xGnU"[.Atpq!_;#ةΤw(%38H#ska.{hq$ֵڣ\GK`jl[p@63R Ov)*_yu~.M 0S7~n, X55?*d4%d@4c%6<w_ä2tZ"<טb8PxUC_jec+pT2~fI&Bp(=G_?ʈ_unG?nx'fAٓkMA.̷eP5J1 F-ܰɇAQ _=}pnYa"0N*뎃B*xgyJ n#a,p{ ]d˶@J GQMvDQ@p8K? =RxWu?"zr5- `SϫÎQMk>INEOY K!o`ľ |W1یxfũQXZǃ pVI 7_ۤf68ECFiX])9\9}vES4^D[c&L٦qЗT$4^C~K=RņPn0`|3+ރv}UW%ޢ 16[kJ`*| q^m0x<5@cY OJ$sɆ)2VB=`u , M_zA+p`903vn:-:V>"~AN]QBτ3MÈ7oy*1mpnHEAãkS$ڠעqe}Sm[I!~&.08&fl2n|"=wBl;QkzʷH-#t pb_Ⱦ@9L/|[u_Ho~Y4=_Ј)(zQ႞')GHH~h pEP( l`#lW ԭI(H/E5e0UGz, |uل;hluת6|{҈Sm-y/k =|zON;ee潖8t:wzꌟ7UztyQPm+vCv]|q@xuFOZ`i*NJ #\LP,쵦Vy|^1#{-8h5gZ b*,gXwv70^_x)9^FZhZ?,vs^ H!o^6WU66AIP'L@u 7go͵W]k)V[!ΩqWq΄L7'=,^zj2,vsvpGc7kw)aKr;ivo4n]|ۮDC/ƴ *iq 2W9-{-KI墫)unRV?AJ?ARSv%(rWsO#A.K_]S_C>}|"jV |}M{<(ND893qce-:hrmt?Ǹwmy~ϗ1Nɸ") <9EfVvq/_nNs`We6Foÿ5G7v%w); ބd ~ݕu6۪QRa׭(nJ%MT`| f)O5m͘63_i.n7x?u_St:AIZ#$;kNxVOmtS%\qZ)1dUV^y]~"޲b$6ƪ劯2MB[TWu PpM 5h+4kΞ@aXUQV)KUWŤr7;a৳x; 7]v8UX&1nd# zo|vn45: 5Fd$OP>T\L`]֖DŽ>fâ%{L@e|S9fBa|j!k?%ڮ$رEZT&t2/b|ϥPaS tS'ɀ$s㊬+vL-(j,pC .srЈ]S.D?xmE >ľpvFgU b@Πml2kf8i3lieLٲr W8SS|L-mbV1^A,a뜟pPLjo+x;MY1-iZg4 x̴vp2WEVK9mĐkkUYѠW-'xu |ۈ] (]-,M"˘V7?9z" N\ œX8gFnjB ![*rc [ g`6d"hɼQWSOd6\%?\2lU2QCMCC)6%&4ֻV>5ʊԠf4SKY%ˣ?N^yj)D&7X9&|RֶAHBY4[?}q"jYi7 )P56S&PG-qʀx"-9v!nW\pEXUY xWD=]S,hJ9יhr,(,i)81=YNYӳp%#cչ,u,j1QI+ҳl9C lj{ljbq/UHHA9_.sҫgIә Irs"wU_R\١܌[[w*fP f8o#W\B}(47ث P`M Nk=]BR& Z';֠JW\ t?K XRj2LΊ8|߈ڱ9hٙ bL2}H q' \:Cc"Iŧ]м>%0^ \ s2i>tI$ԀZAՑ(mեNRuy}zB@h5PN5~5뜨ו+y*jΉX;@P೬3QιT|:x)"jqr>9Qҭl>PD?|j1$YjC,|F9騤 (,6 ˆ V 6u5؆ߺbl?c c0g N PN 6,\_30+yv:EiiCT d N&bu>Ly544eP|vC  9sHfNW.5];$ ?]X cHEa U%r[dL Zn &b5BƫʩN]chL~c2Xj%U)EIH/d-> Y]'1釮5~24UM0B.vIE6Y~YE~!ml78iDZ`A~2PpE薔'a!{)6Ϝ>lal^p)0g >\kSdp⑌V8ӽNTTY~,u;庽lJ+13]aȦ̪ lI![.=z2t!Xkq"ˈC4Rp h_:~M$ڀKDtd|Y\esrذ'DItWaP|U*З׳Q'I]Y fih"!paTNfl1aVy}>alN[e r䦋"0b!ALgr`_ay,(W.f 22UQ3;LJrvEEfJ3Mh9Mc^NZEvpQu-*)3?E%90ȟyc`#>"ui3eSޜ"NA $wdS\~p e3=]s/'|Ԓz4!'X?ǧuElBiGx}wH_x ij 7O$8xQ-AŒsnt~šY% ":ţS:ctH~NfY\OXX;v_b騩5UDRjyFS_hFgQvQM   p(]LGg4W;ED\nyFS_jFVs#T)[~wOtZMg[4vS5S34y~_\.G,> W:uH-w'Ԙg𸠂0);0(p.u`#vG7j&1LG>cHxݽZ/sU0ئf1t=FTlk1 'A6ponX# ZlS S]|]:_QskBv[Pv1a'8X0"¬@$D&C=-G迀hkE9.c!#Aq[F^PpWPpרUӃ>7W4lnlz!'*6CNQk8H+FɄ_T%¡j_B,MYU٥7>u/0Wu>#Z-VMX̆DJ)-MͿgXXk'vjIWO"8|_; \` Ue_%g̫ufuI &5H}y=HY,0\*d8~": C2\莸U܇C"[Ae}R3PWI1:P#42 ޘNBv,_kBU5E^vVFR3B!C۝ڦOyx8yGts޵42yUyx(`.1Gߤ %IE_mFΜhˆA[vI^K쿍,,ʩh#)R6<$(Av'߽99b>\JQg="kIln:Jl2l\sªü (F%$a"#A8&ɶ8/#UXhu[3f( '8scvUS3e6:AQ+M2\xU$+%5g@=z]( jz}ZK5}"lc4#lĀeb ԩ 07U2%a[0g(qzA $e b5[GM81U.Z6vec¦F7lˆguVt(=Z6ơF7 -Sw`+=DxyM[eH BS8Hbu7ummVΩdDG_U|1#X:+fʮlh|EapPҭY_6 (9DՖ%E3RhbgRit_#M!<o*5#2:-Ig}4 %Vǁ/=Q'T};Xێ_@v!R;] *5[^Њ.s@I!Y$NuSO`*3' (syC#!ѧo ދy",Tn=ˬh1QB/O2ƥ.S3D {[QF@Dv՘l"+XԦޫ]tSVjZ(Ykȷyzp3#3`]rMYFLJt;DTAK5b(1W#[>RLDgM0l=A )hK08X n O%0,m`, &,"Frrv%PUpt)Ht{ItAM3WßM)ÿ[UIVtWy +#q{̦T]?2ɊMV P`#P'J;/hM]Rj:YR@o(hR8n)E۫ cb*rBi6L6,EU$67)s Jd}rF2uV(i۸Acb_9SKz*jq6{%+̩$ALIDG<kͨ}9 7w T$ 4u%Ԑ@aJ ,`lHu-(;7 JDC[VՀ֑f𶏻'0{FbOAs{jP$g\\.z %yOm/H"{"Ìw7LlY;ֆdu6$i9Dr _{g,Nn@Fٲ+6";cF֘N@ț,~ABS  ƓߒP{TdVr&3$dvVcJCi)ufTLoM-iuۼh+yV(/ZM1&/ZWmlPw[\ jź:(+h*`cEk 噘w;'?a,TərfCΝwzg-F ,b7j@~]:6pM:^s>9,z[tXw$O+n.E#зnY[jLyJ/\h'u mZe]]"|!E,ؐȂ h>Il:Uo4lIډ[lB򱧇CNFn?8>j&'M[ykmBA%l> |]|֞EyY _O%o4`S;<Rɘ[pLQNwZ+uC ˗oaK ?6 !%B)TNkj#(,ek"LaO1 /mQ )C v!Cן%֞24Y&%pg*'Vž|RJ6mal&$@=BAPjsZ?ITۿ\7-? Ĵp3JiSІGLrA0BKaj9a䤎Q !XGa)3p"צ0 ~*W[_pB?'t#-P>ß(0AUNxD]\ӧ&n `8'59Ns&&Xj[mU) X&MAԱ@Nօ3c@ԝVT_I}4`A$c@[d>]Q iuo`ِ  I8g]%:,?T 'R<J 7(dLHLm:[- 1@!QzV/9 2Ba0\8i~tUG SdV5) U !UT_ID:X=面<Ɲb!<Ƃ트s- R@E7)|GngYQփRgRy|{o9!p̲>VQ~Ņ)Ty2#,mF/@q*qlFHX_6 \럡?yeO+Li:ռIVņ~V dQ7RM2P] hHr>(Wg5,g,u6>E5 US%A-~^Q7>\xOlJ=csAx]5ƕگFi~֟څ#ff_?S7xЌI`aVkf@cƳ 9`umsh%̡c:FިVbRٳiw2&X!vmWUW:5֖rti{UsPRv]zu8ҚqN=Ra"Ng qU%2j4Z ส9ޅ¦X]vUQB|&XoV~֦s:V.QU\v)k#l8ڵzΆs>+2 YV&*Ub.ig+ӊ ՟D%Ε/2iI72c2TfeZ}4+ %v7lՊKQaCFݲsLw*urv(4ETal懲bxR6_v\{d=t[hR LNIƭ`7@T>DD(@殙g((5Aq$萔I1XwQd*h"Sr~kmUx!.,-}]p#A: x=J'<|b?sd$ EjHP:v Dk\Hkj3RԌWge ڹ N4pfc. >kWNYUe1nKbU2u spv p*CM:T C;[") m 63Mtׅ( `n>MWO"-E8$.ۭq4wVlLթ+Ya!~9V\rL $03_̺85E P|]i59ӉO(v诿\NSIoW&<99ysYǸ?h&_xw#Eby<Đחoe ' EUjdVӦr p-Zb>^wz73VNyg&!AF|Np2AFe'u䨓 G!tRS_ 7 ۻӄuG&^6|MB7)tA U@A藰7 /.֕*_KQZFlLqD:Јkã)_78^ ]A[ a*m> @-:NO*P6(xVӒU3q8bg"3eLECQYyϢ0186g f"R bPZ4 46?ENTR\uqGl\HkD[!`76FIIR ~Ù565KкR??TY"i#H'i!/0 ?sE ų4&_ODtLHFm/ Pmω"%+0L6i}.dFǝ-j+0rl 7B;'ﭐ'nNե.ւ *#]@AfGhVs .z5z G=o гh?z?Aܽ#i%,1j9Y oKRby<'*9´P oك(Zh\b"8Kdy4Vɓ b|힮$>T`D4N%c:H_Ѝ [@+4*]@+"s "k`0*h\1hIMjȆC{Uu+֯ZK5+Va"\1nyxpT hW4bOMIK9SY S7jn/ j$<ѻv!R8&g3>{)n҈VS&-jp5⠺T-?=֯%UȽW!uB"ds06A2X!!.UNA߁ `*Y#qMbtM坶S8%xQ:@&Qy2@gC)'MN@VSS ؙ|6RX,甚di~̦ O꫻>=Aj@hj"$7X8'WZCcS( >S (r}v<7` }aS$]'-ц\O2ٟJ`,vUlضufAD?f| EWM72mwNUsaT{ ^QޥE4jiҋڎHCZE/8Ӈ7 CHk.kn0VCl0[]8IN'ۂlB+8f')Z3ȿ2 tH9/w Y^7fEcrhe-?lGf艺Y;:@ˉRc 1c>^ > $5>K9 -ABKոΧ}n݋VRʽ'VN%vsQA d)^:32;5\6RD `Eg(j! P6 ̠(zVk E̫ROmXeĬ;i&0hBbŻ)Pz揝Gв ypkO#fj߰FD)IbR.(}ޒ3K85T eD?8&V[4\Hk-9 6-9n;Dv]XegM8phq֨sV\Š!j~G\"u:NuyM3/*M ҉D ~:[Ea}=2>m~_\.GǛi3# >-$8]V6Y}"{*yA.k .L/x=u3śH!H]P0Hq$eFq$K9]#K G$>:pbX}x zg0Q֣Z0_<%ۡq;dȷiKܖ!=j:댽Ү) #y?kJr<&b(<_IPDy^\3(<7+́bk'8G$7 {u]߮]9~γ={ 7)(D_GKT1Car4sva l8͇I+83@Eaqyi ąy]*h{v^_Ou^?^e {Gt}MI,#jJ_7렙׀T2jgU1M8@~>гZcH.nn~zXU"mgt Ak#`g/. xm%/趟/Z2ibi&oquh2̂`C.y$Ÿky7(8<V)c 'By<Rٌ.Ti9p/.9K6F%u$W2Foa6=!c3/_`ؓ(L.OW?dow{{YQYccof&(~Be†1f08759jHLb4 x&Y'P -B9wV.aqo/~f8[vlЩ9%ua @c_#T;vj=V7G҉nj}s]nӷ p =F Kjg\'ݺ/}3߄߷u\Ԓ >-H#PX aw4LT(08uvZXp\  EXR0;<$˜H?F<6/Q"Ck(@/hhu8T}J"$܌dHji([R~ Q  K ש|Ғq'LhD=Aa zro5V^"v#찪Ma ?YOtrZ*%3Ek$\>ԆHc"PP 9w_\]{ J|) 4E}6ȬM#`9:.a@Q%Llۆû4kFOB6; ĜF >^wКUQJfa]ijی9 ?#]G4B9 12fE:RͺCH"P73Sʂ"õn k> Nի_V殥 ÉsBh٤}v3wT}6@6#A8LP3aſ39cYX"ђBOt y kvGiKڕV~ ;*}'(tx@;쟑]T ^"wTNe`k&R}*f'hYœ'_γ\/wQW ]# DA8@_˶PtNŎD[RGU.@f:KGAQ qN.h*ҌѮ[TUh*| KuԞb(w0>E/U `lb8ȊA ONj*EEq 353b1>()]qA[WuU-Wqj1wR1=1_逳 [=vVHclh;=|wś}β@~]̜vx~x]}#Vx C!DRAonk#h_HS˅:CB-2/?64xjqBʞ wZjdB@5 -OIY|_-2t$3<^E/eK'?. _߽:xx`&yQ=iҸ@ \'j{z똪9̕\Oߞáa7y~_ >(g(g71'헤5rgr>&QT†Pŋ͓eRy9쉆 _.r3srfT| ss;CaXf U05a;]psX"ˆƌ,dq(?lH]Q!5v߮ =s '* v-Rlm}ZpPǻKiyd?ll筩z;c*2Wߏ96OGsG&=&~ÝO,Gy9hZfbfh*-ENfy^W?k8 K|8GƴQFIt.OM+}j5uIC w;^Ҡ]@ zjj!mGVL.y9]` _n89Aϧ{^lu~bs r"}GؓUC~@y[7/_wR[=x]\sEAM#7ɷ~_\.PD͖>N=`fQ;XG|MhǖϷ|TZ[U^[3"XBl'}v{(N)Ysy!?g75V*r{7èE>M ۿ~ :WF{I>4R70|\:H}77wwwdY_ܬa׿z,*Co3閣q6~/b}Mcu8U~_]pvs{}u_ ij 3Ja!] vPbvO{|o.7ПHM=FAoG3w[ά~<ס]v %=߇,$ qoWۻ3 ~{]}X%^ 5^Q}@n_W2&R{>y>-$$5JLÎU&$nL\|o^yx0P7X(k9xfUazf{=+itOa{>JJ==y(n;7~k=163/rath-tex0000664000076400007640000011537010724025702012114 0ustar juliojulio\documentclass[reqno]{amsart} \usepackage{hyperref} \AtBeginDocument{{\noindent\small \emph{Electronic Journal of Differential Equations}, Vol. 2007(2007), No. 163, pp. 1--14.\newline ISSN: 1072-6691. URL: http://ejde.math.txstate.edu or http://ejde.math.unt.edu \newline ftp ejde.math.txstate.edu (login: ftp)} \thanks{\copyright 2007 Texas State University - San Marcos.} \vspace{9mm}} \begin{document} \title[\hfilneg EJDE-2007/163\hfil Non-oscillatory behaviour] {Non-oscillatory behaviour of higher order functional differential equations \\ of neutral type} \author[R. N. Rath, N. Misra, P. P. Mishra, L. N. Padhy \hfil EJDE-2007/163\hfilneg] {Radhanath Rath, Niyati Misra, \\ Prayag Prasad Mishra, Laxmi Narayan Padhy} \address{Radhanath Rath \newline Department of Mathematics, Khallikote Autonomous College, Berhampur, 760001 Orissa, India} \email{radhanathmath@yahoo.co.in} \address{Niyati Misra \newline Department of Mathematics, Berhampur University, Berhampur, 760007 Orissa, India} \email{niyatimath@yahoo.co.in} \address{Prayag Prasad Mishra \newline Department of Mathematics, Silicin Institute of Technology, Bhubaneswar, Orissa, India} \email{prayag@silicon.ac.in} \address{Laxmi Narayan Padhy \newline Department Of Computer Science and Engineering, K.I.S.T, Bhubaneswar Orissa, India} \email{ln\_padhy\_2006@yahoo.co.in} \thanks{Submitted September 24, 2007. Published November 30, 2007.} \subjclass[2000]{34C10, 34C15, 34K40} \keywords{Oscillatory solution; nonoscillatory solution; asymptotic behaviour} \begin{abstract} In this paper, we obtain sufficient conditions so that the neutral functional differential equation \begin{equation*} \big[r(t) [y(t)-p(t)y(\tau (t))]'\big]^{(n-1)} + q(t) G(y(h(t))) = f(t) \end{equation*} has a bounded and positive solution. Here $n\geq 2$; $q,\tau, h$ are continuous functions with $q(t) \geq 0$; $h(t)$ and $\tau(t)$ are increasing functions which are less than $t$, and approach infinity as $t \to \infty$. In our work, $r(t) \equiv 1$ is admissible, and neither we assume that $G$ is non-decreasing, that $xG(x) > 0$ for $x \neq 0$, nor that $G$ is Lipschitzian. Hence the results of this paper generalize many results in \cite{d1} and \cite{p1}--\cite{r3}. \end{abstract} \maketitle \numberwithin{equation}{section} \newtheorem{theorem}{Theorem}[section] \newtheorem{lemma}[theorem]{Lemma} \newtheorem{remark}[theorem]{Remark} \newtheorem{corollary}[theorem]{Corollary} \newtheorem{definition}[theorem]{Definition} \newtheorem{example}[theorem]{Example} \section{Introduction} In this paper we find sufficient conditions for the neutral delay differential equation (NDDE in short), of order $n\geq 2$, \begin{equation} \big[r(t) [y(t)-p(t)y(\tau (t))]'\big]^{(n-1)} + q(t) G(y(h(t))) = f(t) \label{eE} \end{equation} to have a bounded positive solution which does not tend to zero as $t \to \infty$. Here $q, h ,\tau\in C ([0, \infty),R)$ such that $q(t) \geq 0, h(t)$ and $\tau(t)$ are increasing functions which are less thatn or equal to $t$, and approach $\infty$ as $t \to \infty$, $r \in C^{(n-1)} ([0, \infty), (0, \infty))$, $p \in C^{(n)} ([0, \infty), \mathbb{R})$, $G \in C(\mathbb{R},\mathbb{R})$. We need some of the following assumptions in the sequel. \begin{itemize} \item[(H1)] There exists a bounded function $F(t)$ such that $F^{(n-1)} (t) = f(t)$. \item[(H2)] $\int^\infty_{t_0}t^{n-2} q(t) dt < \infty$. \item[(H3)] $\int^\infty_{t_0} {dt \over r(t)} = \infty$. \item[(H4)]$\int^\infty_{t_0} {dt \over r(t)} < \infty$. \item[(H5)] $\int^\infty_{t_0} ({1\over r(t)} \int^\infty_t (s-t)^{n-2}q(s) ds)dt < \infty$. \end{itemize} \begin{remark} \label{rmk1} \rm Since $r(t) > 0$, it follows that \begin{itemize} \item[(i)] either (H3) or (H4) holds exclusively. \item[(ii)] If (H3) holds then (H5) implies (H2) but not conversely. \item[(iii)] If (H4) holds then (H2) implies (H5) but not conversely. \end{itemize} \end{remark} The study of oscillation and non-oscillation properties of neutral delay differential equations has attracted the attention of many authors all over the world during the last two decades.In \cite{d1,p1,p2,r1,r2,r3} the authors have proved the existence of a bounded positive solution of neutral delay differential equations \begin{gather} (y(t) - p(t) y(t - \beta))' + q(t) G (y(t - \delta))= f(t) ,\label{e1}\\ (y(t) - p(t) y(t - \beta))'' + q(t) G (y(t - \delta))= f(t), \label{e2},\\ (y(t) - p(t) y(t - \beta))^{(n)} + q(t) G (y(t - \delta))= f(t), \label{e3} \end{gather} where $\beta$ and $\delta$ are constants. For that purpose the authors assume the following hypothesis. \begin{itemize} \item[(H6)] There exists a function $F(t)$ such that $F(t) \to 0$ as $t \to \infty$ and $F^{n} (t) = f(t)$. \item[(H7)] $\big| \int^\infty_{t_0}t^{n-1} f(t) dt\big|< \infty$. \item[(H8)] $G$ is Lipschitzian in every interval of the form $[a,b]$, with $0 < a < b$. \item[(H9)] $x G(x) > 0$ for $x \neq 0$, and $G$ is non-decreasing. \end{itemize} It is obvious that (H6) $\Leftrightarrow$ (H7) and (H1) is weaker than both (H6) and (H7).In \eqref{eE} if we put $r(t)=1$ , $\tau(t)=t-\beta$, $h(t)=t-\delta$ then it reduces to \eqref{e3}. We find almost no result with the NDDE \eqref{eE} in the literature. For example if $\tau(t)=t/2$ and $h(t)=t/3$ then the existing results fail to answer any thing. Since we formulate our results with (H1) and do not assume either (H8) or (H9), therefore our work extends, improves and generalizes some of the results of \cite{d1,p1,p2,r1,r2,r3}. While studying the existence of a positive solution of neutral delay differential equation \eqref{e3} for $n \geq 2$, the authors take $p(t)$ in different ranges. But some how we find no result when $p(t) \equiv -1$, in these papers. However, in this work we consider $p(t)$ in different ranges including $p(t) = \pm 1$. Our results hold good when $n$ is both odd or even but $\geq 2$. Let $T_y > 0$ and $T_0 = \min \{h(T_y), \tau(T_y)\}$. Suppose $\phi \in C ([T_0 T_y], R)$. By a solution of $\eqref{eE}$, we mean a real valued continuous function $y \in C^{(n)} ([T_0, \infty), R)$ such that $y(t) = \phi(t)$ for $T_0 \leq t \leq T_y$ and $y(t) - p(t) y(t - \tau)$ is differentiable, $r(t) (y(t) - p(t) y(t-\tau))'$ is $(n-1)$ times further differentiable and then for $t\geq T_y$ the neutral equation \eqref{eE} is satisfied.Such a solution is said to be oscillatory if it has arbitrarily large zeros, otherwise it is called non-oscillatory. So far as existence and uniqueness of solutions of \eqref{eE} are concerned one may refer \cite{g1}, but in this work we assume the existence of solutions of \eqref{eE} and study its non-oscillatory behaviour. \section{Main Results} In this section we assume that there exists positive real numbers $p,c,$ and $d$ such that $p(t)$ satisfies one of the following conditions. \begin{itemize} \item[(A1)] $0 \leq p(t) \leq p < 1$. \item[(A2)] $-1 < -p \leq p(t) \leq 0$. \item[(A3)] $-d < p(t) \leq -c < -1$. \item[(A4)] $1 < c \leq p(t) < d$. \end{itemize} For our work we need the following Lemma from [3]. \begin{lemma}[Krasnoselskiis Fixed point Theorem \cite{e1}] \label{lem1} Let $X$ be a Banach space. Let $\Omega$ be a bounded closed convex subset of $X$ and let $S_1, S_2$ be maps of $\Omega$ into $X$ such that $S_1 x+ S_2 y \in \Omega$ for every pair $x, y \in \Omega$. If $S_1$ is a contraction and $S_2$ is completely continuous, then the equation \begin{equation*} S_1 x + S_2x = x \end{equation*} has a solution in $\Omega$. \end{lemma} \begin{theorem}\label{thm2.2} Let {\rm (A1), (H1), (H4), (H5)} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant i.e there exists a solution of \eqref{eE} which neither oscillates nor tends to zero as $t\to\infty$. \end{theorem} \begin{proof} Since $G \in C(\mathbb{R},\mathbb{R})$, then let \begin{equation}\label{f2} \mu = \max \{G(x) : {3\over 5}(1 -p) \leq x \leq 1\}. \end{equation} From (H1) , we find $\alpha >0$ and $t_1 > t_0>0$ such that \begin{equation}\label{f1} |F(t)| < \alpha \quad \text{for } t \geq t_1. \end{equation} Then using (H4) we find $t_2>t_1$ such that $t \geq t_2$ implies \begin{equation}\label{f} \int^\infty_t {1 \over r(s)} ds < {1 - p \over 10\,\alpha}. \end{equation} From \eqref{f1} and \eqref{f} it follows that for $t>t_3>t_2$ \begin{equation}\label{f3} \int^\infty_t {|F(s)| \over r(s)} ds < {1 - p \over 10}. \end{equation} From (H5) we find $t_4>t_3$ such that $t > t_4$ implies \begin{equation}\label{f4} \frac{\mu}{(n-2)!} \int^\infty_t {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\, ds < {1-p \over 10}. \end{equation} Let $T >t_4$ and $T_0 = \min \{ \tau(T), h (T)\}$. Then for $t \geq T$, \eqref{f3} and \eqref{f4} hold. Let $X = C([T_0, \infty), R )$ be the set of all continuous functions with norm $\|x\| = \sup_{t \geq T_0} |x(t)| < \infty$. Clearly $X$ is a Banach space. Let \begin{equation}\label{f5} S = \big\{u \in BC ([T_0, \infty),R ): {3 \over 5}(1-p) \leq u(t) \leq 1\big\}, \end{equation} with the supremum norm $\|u \|= \sup \{ |u(t)|: t \geq T_0 \}$. Clearly $S$ is a closed, bounded and convex subset of $C([T_0, \infty), R)$. Define two maps $A$ and $B: S \to X$ as follows. For $x \in S$, \begin{equation} \label{f6} Ax(t)=\begin{cases}Ax(T), & t \in [T_0, T];\\ p(t) x(\tau(t)) + {4(1 -p)\over 5} ,& t \geq T, \end{cases} \end{equation} and \begin{equation}\label{f7} Bx (t)=\begin{cases}Bx(T), & t \in [T_0, T];\\ \frac{(-1)^{n-1}}{(n-2)!}\int^\infty_t {1\over r(s)}\int^\infty_s (u-s)^{n-2}q(u) G(x(h(u)))du\,ds \\ -\int^\infty_t {F(s)\over r(s)}ds, & t \geq T. \end{cases} \end{equation} First we show that if $x, y \in S$ then $Ax + By \in S$. In fact, for every $x, y \in S$ and $t \geq T$, we get \begin{equation*} \begin{split} (Ax)(t) + (By) (t) & \leq p(t) x(\tau(t))+ {4(1-p)\over 5} - \int^\infty_t {F(s) \over r(s)}ds\\ & \quad +\frac{(-1)^{n-1}}{(n-2)!}\int^\infty_t {1\over r(s)}\int^\infty_s (u-s)^{n-2}q(u) G(y(h(u)))du\,ds\\ & \leq p + {4(1 - p)\over 5} + {1 - p \over 10}+{1 - p \over 10} \leq 1. \end{split} \end{equation*} On the other hand for $t \geq T$, \begin{align*} (Ax)(t) + (By) (t) & \geq {4(1-p)\over 5} - \int^\infty_t {F(s)\over r(s)}ds\\ & \quad +\frac{(-1)^{n-1}}{(n-2)!} \int^\infty_t {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y(h(u)))du \,ds\\ & \geq {4(1-p)\over 5} - \alpha\int^\infty_t {1\over r(s)}ds\\ &\quad -\frac{\mu}{(n-2)!} \int^\infty_t {1\over r(s)}\int^\infty_s(u-s)^{n-2}q(u) du\,ds\\ & \geq {4(1-p)\over 5} - {1-p \over 10} - {1-p \over 10} = {3\over 5}(1-p). \end{align*} Hence \begin{equation*} {3\over 5}(1-p) \leq (Ax)(t) + (By)(t) \leq 1 \end{equation*} for $t \geq T$. So that $Ax + By\in S$ for all $x, y \in S$. Next we show that $A$ is a contraction in $S$. In fact, for $x, y \in S$ and $t \geq T$, we have \begin{align*} |(Ax)(t) - (Ay)(t)| &\leq |p(t) \{x(\tau(t)) - y(\tau(t))\}|\\ & \leq|p(t)| |x(\tau(t)) - y(\tau(t))|\\ & \leq p\parallel x -y \parallel. \end{align*} Since $0 < p < 1$, we conclude that $A$ is a contraction mapping on $S$. We now show that $B$ is completely continuous. First, we shall show that $B$ is continuous. Let $x_k = x_k(t) \in S$ for $k=1,2,\dots $. be such that $\sup_{t\geq T}|x_k(t)-x(t)|\to 0$ as $k \to \infty$.Because $S$ is closed, $x = x(t) \in S$. For $t \geq T$, we have \begin{align*} & |(B x_k)(t) - (Bx)(t)| \\ & \leq \frac{1}{(n-2)!}\int^\infty_t {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u) |G(x(h(u)))- G(x_k(h(u)))|du \, ds. \end{align*} Since for all $t\geq T , x_k(t),k=1,2...$, tend uniformly to $x(t)$ as $t\to\infty$ and $G$ is continuous, therefore $|G(x(h(u))) -G (x_k(h(u)))|\to 0$ as $k \to \infty$. We conclude that $\lim_{k \to \infty} |(B x_k)(t) - (Bx)(t)| = 0$. This means that $B$ is continuous. Next, we show that $BS$ is relatively compact. It suffices to show that the family of functions $\{Bx : x \in S\}$ is uniformly bounded and equicontinuous on $[T_0, \infty)$. The uniform boundedness is obvious. For the equicontinuity, according to Levitan's result we only need to show that, for any given $\epsilon > 0, [T_0, \infty)$ can be decomposed into finite subintervals in such a way that on each subinterval all functions of the family have change of amplitude less than $\epsilon$. From (H5) and (H4), it follows that for any $\epsilon > 0$,we can find $T^\ast \geq T$ large enough so that \begin{equation*} \frac{\mu}{(n-2)!} \int^\infty_{T^\ast} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\, ds < {\epsilon \over 4}, \end{equation*} and \begin{equation*} \alpha \int^\infty_{T^\ast} {ds \over r(s)} < {\epsilon \over 4}. \end{equation*} Then for $x \in S$ and $t_2> t_1 \geq T^*$, \begin{align*} &|(Bx)(t_2) - (Bx)(t_1)|\\ &= \Big| \frac{(-1)^n}{(n-2)!}\int^\infty_{t_2} {1 \over r(s)} \int^\infty_s(u-s)^{n-2} q(u) G(x(h(u)))du\,ds - \int^\infty_{t_2} {F(s)\over r(s)} ds\\ & \quad - \frac{(-1)^n}{(n-2)!}\int^\infty_{t_1} {1 \over r(s) } \int^\infty_s (u-s)^{n-2}q(u)G(x(h(u)))du\,ds + \int^\infty_{t_1} {F(s)\over r(s)}ds \Big| \\ & \leq \frac{\mu}{(n-2)!} \int^\infty_{t_1} {1 \over r(s)} \int^\infty_s(u-s)^{n-2} q(u)du\,ds + \alpha \int^\infty_{t_1} {ds\over r(s)}\\ & \quad + \frac{\mu}{(n-2)!} \int^\infty_{t_2} {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\,ds + \alpha \int^\infty_{t_2} {ds \over r(s)}\\ & < 4{\epsilon \over 4}=\epsilon. \end{align*} For $x \in S$ and $T \leq t_1 < t_2 \leq T^\ast$, \begin{align*} &|(Bx)(t_2) - (Bx)(t_1)|\\ & \leq \frac{\mu}{(n-2)!} \int^{t_2}_{t_1} {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u) \,du\,ds + \alpha \int^{t_2}_{t_1} {1\over r(s)} ds \\ &\leq \max_{T \leq s \leq T^\ast} \Big[{\mu \over (n-2)!r(s)} \int^\infty_s (u-s)^{n-2}q(u)\,du + {\alpha \over r(s)}\Big](t_2 - t_1). \end{align*} Thus there exists a $\delta > 0$ such that \begin{equation*} |(Bx)(t_2) - (Bx)(t_1)| < \epsilon \quad \text{if } 0 < |t_2 - t_1| < \delta. \end{equation*} For any $x \in S, T_0 \leq t_1 < t_2 \leq T$, it is easy to see that \begin{equation*} | (Bx) (t_2) - (Bx)(t_1)| = 0 < \epsilon. \end{equation*} Therefore, $\{Bx : x \in S\}$ is uniformly bounded and equicontinuous on $[T_0, \infty)$ and hence $BS$ is relatively compact. By Lemma \ref{lem1}, there is an $x_0 \in S$ such that $Ax_0 + Bx_0 = x_0$. It is easy to see that $x_0(t)$ is the required non oscillatory solution of the equation $\eqref{eE}$, which is bounded below by the positive constant ${3(1-p)\over 4}$. \end{proof} \begin{corollary}\label{cor2.3} Let {\rm (A1), (H1), (H2), (H4)} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{corollary} \begin{proof} By remark \ref{rmk1}(iii) (H2) and (H4) imply (H5). Hence the proof follows from the proof of the above theorem,. \end{proof} \begin{theorem}\label{thm2.4} Let {\rm (A1), (H3), (H5)} hold. Suppose there exists $\alpha > 0$ such that for large $t$ \begin{equation}\label{f8} r(t) > {1 \over \alpha}, \end{equation} and \begin{equation}\label{f9} \big|\int^\infty_0 F(t) dt\big| < \infty \quad \text{with}\quad F^{n-1} (t) = f(t). \end{equation} Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} \begin{proof} Using \eqref{f8} and \eqref{f9} we can get \eqref{f3}. Rest of the proof is similar to that of the Theorem \ref{thm2.2}. \end{proof} \begin{corollary}\label{cor2.5} Let {\rm (A1), (H5)}, \eqref{f8}, \eqref{f9} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{corollary} \begin{proof} By Remark \ref{rmk1}(i) we have either (H3) holds or (H4) holds. If (H3) holds then we proceed as in the proof of Theorem \ref{thm2.4}. On the other hand if (H4) holds then from \eqref{f8} and \eqref{f9} we get \eqref{f3} and then proceed as in the proof of Theorem \ref{thm2.2} to get the desired result. \end{proof} \begin{remark} \label{rmk3}\rm If in (H5) we take $r(t)\equiv 1$ then it reduces to \begin{equation}\label{f10} \int^\infty_{t_0} \int^\infty_t (u-t)^{n-2} q(u) du < \infty. \end{equation} The above condition is required for our next result which follows from Corollary \ref{cor2.5} when $r(t) \equiv 1$. \end{remark} \begin{corollary}\label{cor2.6} Inequality \eqref{f10} is a sufficient condition for the $n$th order NDDE \begin{equation}\label{f11} \big(y(t) - p(t) y(\tau(t))\big)^{n}+ q(t) G(y(h(t))) = f(t) \end{equation} to have a solution bounded below by a positive constant under the assumptions (A1), \eqref{f8} and \eqref{f9}. \end{corollary} \begin{remark} \label{rmk4} \rm We claim that the condition \begin{equation}\label{f12} \int^\infty_{t_0} u^{n-1} q(u) ds < \infty \end{equation} implies \eqref{f10}. It is clear that \eqref{f12} is equivalent to $\int^\infty_s (u - s)^{n-1} q(u) du < \infty$. Let $$ K(s) = \int^\infty_s (u -s)^{n-1} q(u) du. $$ This implies $\lim_{s \to \infty}K(s) = 0$. Differentiating, we get $$ K' (s) = - (n-1)\int^\infty_s (u-s)^{n-2}q(u) du. $$ From this integrating between s=t and s=T ,we obtain $$ \int^T_t K' (s) ds = -(n-1)\int^T_t \int^\infty_s (u-s)^{n-2}q(u) \,du\,ds. $$ Hence $$ -(n-1)\int^T_t \int^\infty_s (u-s)^{n-2}q(u) \,du\, ds = K(T) - K(t). $$ In the limit as $T \to \infty$, we obtain $$ \int^\infty_t \int^\infty_s (u-s)^{n-2} q(u) \,du\,ds ={ K(t)\over (n-1)} = {1 \over (n-1)}\int^\infty_t (u-t)^{n-1}q(u) du < \infty. $$ Hence the claim holds. \end{remark} \begin{remark} \label{rmk5} \rm Corollary \ref{cor2.6} improves \cite[Theorem 1]{d1} and \cite[Theorem 4.3]{p1} because the authors assumed $G$ to satisfy (H9) and to be Lipschizian. It may be noted in view of the Remark\ref{rmk4} that the condition \eqref{f10} used in Coprollary\ref{cor2.6} is weaker than the condition \eqref{f12} used in \cite{d1,p1}. \end{remark} \begin{theorem} \label{thm2.7} Let {\rm (A2), (H1), (H4), (H5)} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} \begin{proof} We proceed as in the proof of the Theorem \ref{thm2.2} with the following changes \begin{equation*} \mu = \max \{|G(x)|: {1-p \over 10} \leq x \leq 1 \}. \end{equation*} By {\rm (H1), (H4), (H5)}, we find $T$ such that for $t\geq T$ \begin{equation*} \frac{\mu}{(n-2)!} \int^\infty_t {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\,ds < {1 - p \over 10}, \end{equation*} and \begin{equation*} \int_t^\infty {|F(t)| \over r(t)} dt < \alpha \int_t^\infty {dt \over r(t)} < {1-p \over 10}. \end{equation*} Let $S = \{y \in X : {1-p \over 10} \leq y(t) \leq 1, t \geq T_0\}$. \begin{equation*} (Ay)(t) = \begin{cases} {7p+3 \over 10} + p(t) y(t - \tau)-\int^\infty_t {F(s)\over r(s)} ds, &\text{for } t \geq T;\\ Ay(T), & \text{for } T_0 \leq t \leq T. \end{cases} \end{equation*} \begin{equation*} (By)(t) = \begin{cases} By(T), \quad \text{for } T_0 \leq t \leq T;\\ \frac{(-1)^{n-1}}{(n-2)!}\int^\infty_t {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u)G(y(h(u)))du\,ds \quad \text{for } t \geq T. \end{cases} \end{equation*} Then as in Theorem\ref{thm2.2} we prove (i) $Ax + By \in S$ (ii) $A$ is a contraction, and finally (iii) $B$ is completely continuous. Then by Lemma \ref{lem1} there is a fixed point $x_0$ in $S$ such that $Ax_0 + Bx_0 = x_0$ which is the required solution bounded below by a positive constant. \end{proof} \begin{remark}\label{rmkn}\rm The above theorem substantially improves \cite[Theorem 3.1]{r3} where the authors obtained a positive bounded solution of \eqref{eE} with assumptions (A2), (H2), (H4), (H6), (H8), (H9). It may be noted that (H6) implies (H1) and (H2) with (H4)implies (H5). Further we did not require (H8) and (H9). \end{remark} \begin{theorem}\label{thm2.8} Let {\rm (A2), (H3), (H5)}, \eqref{f8} and \eqref{f9} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} The proof of the above Theorem is similar to that of Theorem \ref{thm2.7}. \begin{definition}\label{d1} For any $t>t_0$, define $$ \tau _{-1}(t) =\{s\text{ is a real number } : s \geq t \text{ and } \tau(s)=t \}. $$ \end{definition} \begin{remark}\label{rk2} \rm The function $\tau_{-1}$ defined above is the inverse function of $\tau (t)$. Since $\tau (t)$ is increasing it is one-one.Clearly $\tau _{-1}(\tau (t))=t$ for $t>\tau_{-1}(t_0)$. \end{remark} \begin{theorem}\label{thm2.9} Let {\rm (A3), (H1), (H4), (H5)} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} \begin{proof} If necessary increment $d$ such that $d>1+\frac{2}{c}$. Choose positive numbers $\epsilon < \frac{c-1}{2}$, $h=(c-1)-\epsilon$ and $H = d-1+\frac{2\epsilon}{c}$. Then $H > h > 0$. Set $$ \mu = \max \{|G(x)|: h \leq x \leq H\}. $$ From (H4) and (H5) one can find $T > 0$ such that $t \geq T$ implies \begin{equation*} \int^\infty_{\tau_{-1}(t)} {F(s) \over r(s)} < {\epsilon \over 2}, \end{equation*} and \begin{equation*} \frac{\mu}{(n-2)!} \int^\infty_{\tau_{-1}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u)du\,ds < {\epsilon \over 2}. \end{equation*} Define \begin{equation*} S = \{ y(t) \in X : h \leq y(t) \leq H, t \geq T_0\}. \end{equation*} Define \begin{equation*} Ax(t) = \begin{cases} Ax (T), & \text{if } t \in [T_0, T];\\ {x(\tau_{-1}(t))\over p(\tau_{-1}(t))}- {cd - 1\over p(\tau_{-1}(t))} + {1\over p(\tau_{-1}(t))} \int^\infty_{\tau_{-1}(t)} {F(s)\over r(s)} ds , & \text{if } t \geq T. \end{cases} \end{equation*} \begin{equation*} Bx(t) = \begin{cases} Bx(T) ,& \text{if } t \in [T_0, T];\\ \frac{(-1)^n}{(n-2)!\, p(\tau_{-1}(t))} \int^\infty_{\tau_{-1}(t)} {1\over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G (y(h(u)))du\,ds, &\text{if } t \geq T. \end{cases} \end{equation*} We show that if $x,y \in S$, then $Ax+By \in S$. For $t\geq T$ we obtain \begin{equation*} \begin{split} Ax+By= &\frac{-1}{p(\tau_{-1}(t))}\Big[-x(\tau_{-1}(t))-\int^\infty_{\tau_{-1}(t)} {F(s)\over r(s)} ds+(cd-1)\\ & +\frac{(-1)^{n-1}}{(n-2)!}\int^\infty_{\tau_{-1}(t)} {1\over r(s)} (\int^\infty_s (u-s)^{n-2} q(u)G (y(h(u)))du)ds\Big]\\ &\leq \frac{1}{c}\big[-h+\frac{\epsilon}{2}+\frac{\epsilon}{2}+(cd-1)\big] \\ & =\frac{1}{c}\big[2\epsilon+ c(d-1)\big]=(d-1)+\frac{2\epsilon}{c}\\ & \leq H. \end{split} \end{equation*} Further, \begin{equation*} \begin{split} Ax+By=&\frac{-1}{p(\tau_{-1}(t))}\Big[-x(\tau_{-1}(t))-\int^\infty_{\tau_{-1}(t)} {F(s)\over r(s)} ds+(cd-1)\\ & +\frac{(-1)^{n-1}}{(n-2)!}\int^\infty_{\tau_{-1}(t)} {1\over r(s)} \int^\infty_s (u-s)^{n-2} q(u)G (y(h(u)))du\,ds\Big]\\ & \geq \frac{1}{d} \big[-H -\frac{\epsilon}{2} + (cd-1)-\frac{\epsilon}{2}\big]\\ & =\frac{1}{d}\big[d(c-1)-\epsilon\frac{(c+2)}{c}\big]\\ & >c-1-\epsilon = h. \end{split} \end{equation*} Thus $Ax+By \in S$. Next we show that $A$ is a contraction in $S$.In fact for $x,y \in S$ and $t \geq T$ we have $$ \| Ax-Ay\|\leq |\frac{1}{p(\tau_{-1}(t))}| |x(\tau_{-1}(t))-y(\tau_{-1}(t))| \leq \frac{1}{c}\|x-y\|. $$ Hence $A$ is a contraction because, $0<\frac{1}{c}<1$.Next we prove $B$ is completely continuous as in the proof of Theoren\ref{thm2.2}. Then by Lemma \ref{lem1} there is a fixed point $x_0$ in $S$ such that $$ Ax_0 + Bx_0 = x_0. $$ Writing $x_0=y(t)$ and multiplying both sides of the above equation by $p(\tau _{-1}(t))$ we obtain, \begin{equation*} \begin{split} p(\tau_{-1}(t))y(t) &=y(\tau_{-1}(t))+\int^\infty_{\tau_{-1}(t)} {F(s)\over r(s)} ds -(cd-1)\\ &\quad +\frac{(-1)^n}{(n-2)!} \int^\infty_{\tau_{-1}(t)} {1\over r(s)} \int^\infty_s (u-s)^{n-2} q(u)G (y(h(u)))du\,ds. \end{split} \end{equation*} Then we replace $t$ by $\tau(t)$ ,use the fact that $\tau_{-1}(\tau(t))=t$ and finally with some rearrangement of terms, obtain \begin{equation*} \begin{split} y(t)-p(t)y(\tau(t))=&-\int_t^\infty\frac{F(s)}{r(s)}+(cd-1)\\ & +\frac{(-1)^{n-1}}{(n-2)!}\int_t^\infty \frac{1}{r(s)} \int_s^{\infty}(u-s)^{n-2}q(u)G(y(h(u)))du \,ds . \end{split} \end{equation*} First differentiating the above equation once and then multiplying bothsides by $r(t)$ and finally differentiating $n-1$ times ,we see that, $x_0$ is the required solution of \eqref{eE}, which is bounded below by a positive constant. \end{proof} \begin{theorem}\label{thm2.10} Let {\rm (A3), (H3), (H5)}, \eqref{f8}, \eqref{f9} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} The proof of the above theorem is similar to that of the above theorem. \begin{corollary}\label{cor2.11} Let {\rm (A3), (H5)}, \eqref{f8}, \eqref{f9} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{corollary} \begin{proof} In view of Remark \ref{rmk1} (i) the proof follows lines similar to those in Theorem \ref{thm2.9} and \ref{thm2.10}. The results for the range (A4) are similar to those under condition (A3). Hence we skip all proofs except the following one. \end{proof} \begin{theorem}\label{thm2.12} Let {\rm (A4), (H1), (H4), (H5)} hold. Then there exists a bounded solution of $\eqref{eE}$ which is bounded below by a positive constant. \end{theorem} \begin{proof} We proceed as in the proof of the Theorem\ref{thm2.9} with the following changes. Choose \begin{equation*} \mu = \max \{|G(x)|: {c-1 \over d} \leq x \leq 2 \}. \end{equation*} \begin{equation*} S = \{y \in X : {c-1 \over d} \leq y \leq 2\}. \end{equation*} From (H1), (H4) and (H5) we can find $T > 0$ such that $t \geq T$ implies \begin{equation*} \int^\infty_{\tau_{-1}(t)} {|F(s)| \over r(s)} < {c-1 \over 2}, \end{equation*} and \begin{equation*} \frac{\mu}{(n-2)!} \int^\infty_{\tau_{-1}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u)du\,ds < {c-1 \over 2}. \end{equation*} Define \begin{equation*} Ax(t) = \begin{cases} Ax (T), & \text{if } t \in [T_0, T];\\ {x(\tau_{-1}(t))\over p(\tau_{-1}(t))}- {2c - 2\over p(\tau_{-1}(t))} + {1\over p(\tau_{-1}(t))} \int^\infty_{\tau_{-1}(t)} {F(s)\over r(s)} ds , & \text{if } t \geq T. \end{cases} \end{equation*} \begin{equation*} Bx(t) = \begin{cases} Bx(T) ,& \text{if } t \in [T_0, T];\\ \frac{(-1)^n}{(n-2)! \, p(\tau_{-1}(t))} \int^\infty_{\tau_{-1}(t)} {1\over r(s)}\\ \times \int^\infty_s (u-s)^{n-2}q(u) G (y(h(u)))du\,ds, & \text{if } t \geq T. \end{cases} \end{equation*} For the rest of the proof we may refer the proofs of the Theorems \ref{thm2.2} and \ref{thm2.9}. \end{proof} \section{Positive solution for $p(t) = \pm 1$ } In this section we find sufficient condition for the NDDE \begin{equation}\label{g1} (r(t) (y(t) + y(\tau(t)))' )^{n-1} + q(t) G(y(h(t))) = f(t), \end{equation} or \begin{equation}\label{g2} (r(t) (y(t) - y(\tau(t)))' )^{n-1} + q(t) G(y(h(t))) = f(t),\end{equation} to have a bounded positive solution. The results with NDDE \eqref{g1} are rare in the literature. We dont find such a result in \cite{d1} or \cite{p1,p2,r1,r2,r3}. To achieve our result we need the following Lemma. \begin{lemma}[Schauder's Fixed Point Theorem \cite{e1}] \label{lem3.1} Let $\Omega$ be a closed convex and nonempty subset of a Banach space $X$. Let $B : \Omega \to \Omega$ be a continuous mapping such that $B \Omega$ is a relatively compact subset of $X$. Then $B$ has at least one fixed point in $\Omega$. That is there exists an $x \in \Omega$ such that $Bx = x$. \end{lemma} %\begin{definition}\label{d2}\rm For $t \geq t_0$, define $\tau_{-1}^{0}(t)=t$, $\tau_{-1}^{1}(t)=\tau_{-1}(t),$\, $\tau_{-1}^{2}(t)=\tau_{-1}(\tau_{-1}(t))$. For any positive integer $i >2$, we define $$ \tau_{-1}^{i}(t)=\tau_{-1}(\tau_{-1}^{i-1}(t)). $$ %\end{definition} \begin{theorem}\label{thm3.2} Suppose {\rm (H1), (H4), (H5)} hold. Then there exists a solution of \eqref{g1} which is bounded below by a positive constant, that is, it neither oscillates nor tends to zero as $t$ tends to $\infty$. \end{theorem} \begin{proof} We proceed as in the proof of Theorem \ref{thm2.2} with the following changes. Let \begin{equation*} \mu = \max \{|G(x)|: 1 \leq x \leq 5\}. \end{equation*} From (H1), (H4) and (H5) there exists $T > 0$ such that for $t \geq T$ implies \begin{equation}\label{new0} \frac{\mu}{(n-2)!}\big|\int^\infty_t {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\,ds\big|< 1, \end{equation} and \begin{equation}\label{new1} \big|\int^\infty_t {F(s) \over r(s)} ds\big| < 1. \end{equation} For any continuous function $g(t)$, it is clear that \begin{equation}\label{new2} \sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} g(s)ds <\int^\infty_t g(s)ds. \end{equation} Hence using the above inequality in \eqref{new0} and \eqref{new1}, we conclude that for $t\geq T$ \begin{equation} \label{new3} \frac{\mu}{(n-2)!}\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u)du \,ds <1, \end{equation} and \begin{equation}\label{new4} \sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} {|F(s)| \over r(s)} ds <1. \end{equation} Set $S = \{y \in X : 1 \leq y(t) \leq 5,\; t \geq T_0 \}$. Next we define the mapping $B : S \to X$ as \begin{equation*} By(t) = \begin{cases} By(T), & T_0 \leq t \leq T;\\ 3-\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} {F(s) \over r(s)} ds +\frac{(-1)^{n-1}}{(n-2)!} \sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)}\big({1\over r(s)}\\ \times \int^\infty_s (u-s)^{n-2}q(u) G(y(h(u))\big)du \big)ds, & t \geq T. \end{cases} \end{equation*} Then using \eqref{new3} and \eqref{new4} we find that $By<5$ and $By>1$. Hence $By \in S$ for $y \in S$.Next we show $BS$ is relatively compact as in the proof of Theorem 2.2. Then by Lemma 3.1 there is a fixed point $y_0$ in $S$ such that $By_0 = y_0$.Hence for $t\geq T$, we obtain \begin{align*} y_0(t)=& 3+\frac{(-1)^{n-1}}{(n-2)!}\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y_0(h(u)))du \,ds\\ &-\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l}(t)}_{\tau_{-1}^{2l-1}(t)} {F(s) \over r(s)} ds. \end{align*} In the above we replace $t$ by $\tau(t)$ and note that $\tau_{-1}^{m}(\tau(t))=\tau_{-1}^{m-1}(t)$ and $\tau_{-1}^0(t)=t$. Then It follows for $t\geq T$ that \begin{align*} y_0(\tau(t))=& 3+\frac{(-1)^{n-1}}{(n-2)!}\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l-1}(t)}_{\tau_{-1}^{2l-2}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y_0(h(u)))du \,ds\\ & -\sum^\infty_{l = 1} \int^{\tau_{-1}^{2l-1}(t)}_{\tau_{-1}^{2l-2}(t)} {F(s) \over r(s)}\, ds. \end{align*} Then for $t\geq T$ we have \begin{align*} y_0(t)+y_0(\tau(t))=& 6+\frac{(-1)^{n-1}}{(n-2)!}\int_t^\infty {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y_0(h(u)))du \,ds\\ &-\int_t^\infty {F(s) \over r(s)} ds. \end{align*} Differentiating the above equation first and then multiplying by $r(t)$ to both sides and after that differentiating again for $n-1$ times, we see that $y_0$ is the required solution of \eqref{g1} which is bounded below by a positive constant.Hence this solution neither oscillates nor tends to zero as $t\to\infty$. Hence the theorem is proved. \end{proof} \begin{corollary}\label{cor3.3} If {\rm (H1), (H2), (H4)} hold, then there exists a positive solution of \eqref{g1} which is bounded below by a positive constant. \end{corollary} \begin{proof} The proof follows from Remark \ref{rmk1} and the above Theorem. \end{proof} \begin{theorem}\label{thm3.4} Let {\rm (H3), (H5)}, \eqref{f8} and \eqref{f9} hold. Then there exists a positive solution of \eqref{g1} which is bounded below by a positive constant that is, it neither oscillates nor tends to zero as $t$ tends to $\infty$. \end{theorem} The proof of the above theorem is similar to that of Theorem \ref{thm3.2}. \begin{theorem}\label{thm3.5} Suppose {\rm (H1)} hold. Assume for $t \geq t_0$ \begin{equation}\label{g3} \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\,ds < \infty, \end{equation} and \begin{equation}\label{g4} \sum^\infty_ {i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1\over r(s)} ds < \infty. \end{equation} Then \eqref{g2} has a solution bounded below by a positive constant. \end{theorem} \begin{proof} We proceed as in the proof of Theorem \ref{thm3.2} with the following changes. Let \begin{equation*} \mu = \max \{|G(x)|: 1 \leq x \leq 5\}. \end{equation*} Then from (H1), \eqref{g3} and \eqref{g4}, there exists $T> 0$ such that for $t \geq T$ \begin{equation*} \frac{\mu}{(n-2)!} \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)}\frac{1}{r(s)} \int^\infty_s (u-s)^{n-2}q(u) du\, ds < 1, \end{equation*} and \begin{equation*} \sum^\infty_{i=1} \int^\infty_{\tau_{-1}^{i}(t)} {F(s) \over r(s)} ds <1. \end{equation*} Let $ S = \{y \in X : 1 \leq y \leq 5 ,\, t \geq T_0\}$. Then define \begin{equation*} By(t) = \begin{cases} By (T) ,& \text{for } t \in [T_0, T];\\ 3 + \frac{(-1)^n}{(n-2)!}\sum^{\infty}_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}\\ \times q(u) G(y(h(u)))du\,ds + \sum^\infty_{i =1} \int^\infty_{\tau_{-1}^{i}(t)} {F(s)\over r(s)} ds ,& \text{for } t \geq T. \end{cases} \end{equation*} Then as in Theorem \ref{thm2.2} we prove (i) $By \in S$ for $y \in S$, and (ii) $BS$ is relatively compact. Then by lemma \ref{lem3.1} there exists a fixed point $y_0 \in S$ such that $By_0 = y_0$, Putting $y_0 = y(t)$, we get \begin{align*} y(t) = 3 &- \frac{(-1)^{n-1}}{(n-2)!} \sum^\infty_{i =1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y(h(u)))du\,ds\\ &+ \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {F(s)\over r(s)}ds. \end{align*} Then replacing $t$ by $\tau(t)$ in the above and using $\tau_{-1}^i(\tau(t))=\tau_{-1}^{i-1}(t)$, we may obtain $y(\tau(t))$. Consequently for $t \geq T$, we find \begin{align*} y(t) - y(\tau(t)) = &\frac{(-1)^{n-1}}{(n-2)!} \int^\infty_t {1 \over r(s)} \int^\infty_s (u-s)^{n-2}q(u) G(y(h(u)))du \,ds\\ &-\int^\infty_t {F(s)\over r(s)}ds. \end{align*} We may differentiate the above and then multiply by $r(t)$ and then again differentiate $n-1$ times to arrive at \eqref{g2}. This solution is bounded below by a positive constant. \end{proof} \begin{remark} \label{rmkn1} \rm It is not difficult to verify that the above theorem still holds, if we replace \eqref{g4} and (H1) by the following assumption \begin{equation}\label{g5} \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}f(u) du\,ds < \infty. \end{equation} Of course, in that case we have to modify the definition of the mapping $B$ as follows. \begin{equation*} By(t) = \begin{cases} By (T), & \text{for } t \in [T_0, T];\\ 3 -\frac{(-1)^{n-1}}{(n-2)!}\sum^{\infty}_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}\\ \times q(u) G(y(h(u)))du\,ds\\ + \frac{(-1)^{n-1}}{(n-2)!} \sum^{\infty}_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} {1 \over r(s)} \int^\infty_s (u-s)^{n-2}f(u) du\,ds , &\text{for } t \geq T. \end{cases} \end{equation*} If we put $r(t)=1$ in \eqref{g3} and \eqref{g5} then we obtain \begin{equation}\label{g6} \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} \int^\infty_s (u-s)^{n-2}q(u) du\,ds < \infty, \end{equation} and \begin{equation}\label{g7} \sum^\infty_{i = 1} \int^\infty_{\tau_{-1}^{i}(t)} \int^\infty_s (u-s)^{n-2}f(u) du\,ds < \infty. \end{equation} \end{remark} Then from the above theorem the following result follows directly. \begin{corollary}\label{cor3.6} If \eqref{g6} and \eqref{g7} hold for $t>t_0$, then the NDDE \begin{equation}\label{g8} (y(t) - y(t - \tau))^{(n)} + q(t) G (y(t - \sigma))= f(t) \end{equation} has a solution, bounded below by a positive constant. \end{corollary} The above corollary improves and generalizes \cite[Theorem 3.1]{p2} and \cite[Theorem 2.5]{r2}, because in these papers, the authors assume the following additional conditions that we don't require. \begin{itemize} \item[(i)] $n$ is odd. \item[(ii)] $G$ is non-decreasing and $xG(x)>0$ for $x \neq 0$. \end{itemize} Before we close this article we present an interesting example which illustrates most of the results of this paper. \begin{example} \label{ex1}\rm Consider NDDE \begin{equation}\label{g10} (r(t) (y(t) - py(t/2))')^{n-1} + \frac{1}{t^{n+2}} G(y(t/3)) = 0 \quad \text{for } t \geq t_0. \end{equation} In this example suppose that $p$ is any constant and $r(t)\equiv 1$ or $r(t)\equiv \frac{1}{t^2}$. If we compare this equation \eqref{g10} with NDDE \eqref{eE} then $\tau(t)=\frac{t}{2}$, $h(t)=\frac{t}{3}$ and $q(t)=\frac{1}{t^{n+2}}$. It is not difficult to verify that $q(t)$ satisfies {(H2), (H5)} and \eqref{g3}. Suppose that $G(u) = 1- u^3$ and it is decreasing. Clearly the NDDE \eqref{g10} has a positive solution $y(t) \equiv 1$. Hence this example illustrates all the results of this paper. However since $G$ is decreasing and $\tau(t)$ is not of the form $t-k$, the existing results of \cite{d1,p1,p2,r1,r2,r3} are not applicable to \eqref{g10}. \end{example} \begin{thebibliography}{99} \bibitem{d1} Das, P.; \emph{Oscillations and asymptotic behaviour of solutions for second order neutral delay differential equations}, J. Indian. Math. Soc., 60,(1994), 159-170. \bibitem{e1} Erbe, L. H. and Kong, Q. K. and Zhang, B. G.; \emph{Oscillation theory for functional differential equations}, Marcel Dekkar, New York,(1995). \bibitem{g1} Gyori, I. and Ladas, G.; \emph{Oscillation theory of delay differential equations with Applications }, Clarendon Press, Oxford,(1991). \bibitem{p1} Parhi, N. and Rath, R. N.; \emph{On oscillation of solutions of forced non-linear neutral differential equations of higher order}, Czechoslovak Math. J.,53(2003), 805-825. \bibitem{p2} Parhi, N. and Rath, R. N.; \emph{Oscillatory behaviour of solutions of non-linear higher order neutral differential equations}, Mathematica Bohemica, 129(2004), 11-27. \bibitem{r1} Rath, R. N.; \emph{Oscillatory and asymptotic behaviour of higher order neutral equations}, Bull. Inst. Math. Acad. Sinica, 30(2002), 219-228. \bibitem{r2} Rath, R. N. Padhy, L. N. and Misra, N.; \emph{Oscillation of solutions of non-linear neutral delay differential equations of higher order for $p(t) = \pm 1$}, Archivum Mathematicum(BRNO) Tomus,40(2004), 359-366. \bibitem{r3} Rath, R. N. Misra, N. and Padhy, L. N.; \emph{Oscillatory and asymptotic behaviour of a non-linear second order neutral differential equation}, Math. Slovaca 57 (2007) 157--170. \end{thebibliography} \end{document}