5

 O,f_,wf,Ke,G,m=bit32.bxor,,,  Qf,Be,i_,Sc,yd,Va,Vd,va,le,Ya,aa,Ic,la,V,Re,ib,fd,Nd,af,Y,Ve,Fc,Ue,Ua,h,pa,mc,Ne,Gf,Gc,Id,cf,Ab,ud,jd,tc,If,pd,d_,Z,Wc,ce,Cf,we;Be=(());Wc,Ua,jd=(.char),(.byte),(bit32 .bxor);Sc=(rd,ha) ea,ad,Pf,Xa,qe,ka,ia,Wa;qe,Wa=(sf,qf,ga)Wa[ga]=(sf,)-(qf,) Wa[ga],{};ka=Wa[-] (,,-) ka~=   ka>=   ka<  ka,ad=Wa[] (,,),ad..(((rd,(Xa-)+),(ha,(Xa-)%#ha+))) ka>  Xa=ia  ea~=ea  ka=Wa[] (,,) ka=   ad=;ka,ia,Pf,ea=,,,(#rd-)+   ka>   ad  ka<=  ia=ia+Pf;Xa=ia  ia~=ia  ka=Wa[-] (,,-) ka=Wa[-] (,,-)  (Pf>=  ia>ea)((Pf<  Pf~=Pf) ia<ea) ka=Wa[-] (,,-) ka=    ;ib=();Gc=((...){[]={...},[]=(,...)});Qf=((()  (Je,Kb,qa) Kb>qa     Je[Kb],(Je,Kb+,qa)  Ud )());va,tc=(.gsub),(.char);Z=((Ff)Ff=(Ff,,)(Ff:(,(ta)(ta==)   xd,j=,(():(ta)-) Eb=,,-  xd=xd..(j%^Eb-j%^(Eb-)> )  xd ):(,(zd)(#zd~=)   La=  Se=,  La=La+(zd:(Se,Se)== ^(-Se) )  (La))));Id,we,Gf,V,If,pa,Ve,ce=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],{};mc=((x) Ta=ce[x] (Ta)   Ta   lc,S,C,Zb,P=(,),(,),,{}, C<=#x   w_=(x,C);C=C+  Rb=,()+   gf=  ((w_,)~=)  (C+<=#x)   uc=((,),x,C);C=C+  Lb,Fa=#P-(uc,),(uc,(S-))+;gf=(P,Lb,Lb+Fa-)   C<=#x  gf=(x,C,C);C=C+   w_=(w_,) (gf)  Zb[#Zb+]=gf;P=(P..gf,-lc)    vb=(Zb);ce[x]=vb  vb );i_=(() ua,ze,Ja,Qa,rc,ed,bc,Ld,_c,Oa,cc,zc=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)]  (Td,_d,kb,dc,hf) Nf,rb,Qd,hc=Td[_d],Td[kb],Td[dc],Td[hf] Ee;Nf=(Nf+rb,);Ee=(hc,Nf);hc=(((Ee,),(Ee,)),);Qd=(Qd+hc,);Ee=(rb,Qd);rb=(((Ee,),(Ee,)),);Nf=(Nf+rb,);Ee=(hc,Nf);hc=(((Ee,),(Ee,)),);Qd=(Qd+hc,);Ee=(rb,Qd);rb=(((Ee,),(Ee,)),);Td[_d],Td[kb],Td[dc],Td[hf]=Nf,rb,Qd,hc  Td   hb,Bd={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} gd=(yb,Nb,ja)hb[],hb[],hb[],hb[]=,,,  Pe=,()+  hb[(Pe-)+]=yb[(Pe-)] hb[]=Nb  pb=,()+  hb[(pb-)+]=ja[(pb-)]  mf=,()+  Bd[(mf-)]=hb[(mf-)]  o_=,()+  (Bd,,,,);(Bd,,,,);(Bd,,,,);(Bd,,,,);(Bd,,,,);(Bd,,,,);(Bd,,,,);(Bd,,,,)  Cc=,()+  hb[(Cc-)]=(hb[(Cc-)]+Bd[(Cc-)],)  hb    (Mb,Sd,F,Te,nd) sa=#Te-nd+  (sa<)   oc=(Te,nd);Te=oc..((,),-sa);nd=  Be[(,)](#Te>=) Hb,wa=(((,),Te,nd)),(Mb,Sd,F) pf=,()+  Hb[(pf-)]=(Hb[(pf-)],wa[(pf-)])  Df=((,),(Hb)) sa<  Df=(Df,,sa)  Df    (b_) Ae= Xc=,(#b_)+  Ae=Ae..b_[(Xc-)]  Ae    (Mf,Gd,Qb,uf) Tb,Lf,Ec,he=(((,),Mf)),(((,),Qb)),{},  he<=#uf  (Ec,(Tb,Gd,Lf,uf,he));he=he+;Gd=Gd+   (Ec)  (gc,N,Kf) (Kf,,N,gc) )();Nd=(() vd,H,xa,Bb,L,hd,Za,bb,Q,Xd,E=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)]  (Pd,e_) de,Ma=(Pd,e_),(Pd,-e_) ((de,Ma),)  Dd=(Da) Jf={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (Jc) R=#Jc  Mc=R*;Jc=Jc..(,) _e=-((R+)%) _e~=  Jc=Jc..((,),_e) Jc=Jc..(((Mc,),),((Mc,),),((Mc,),),((Mc,),),((Mc,),),((Mc,),),((Mc,),),(Mc,)) Jc    (me) ye={} bf=,(#me)+,  (ye,me[(,)](me,(bf-),(bf-)+))  ye    (kf,sd) be={} cd=,()+   ((cd-)<=)  Dc,Gb=((be[(cd-)-],),(be[(cd-)-],),(be[(cd-)-],)),((be[(cd-)-],),(be[(cd-)-],),(be[(cd-)-],));be[(cd-)]=(be[(cd-)-]+Dc+be[(cd-)-]+Gb,) be[(cd-)]=(((kf,((cd-)-)*+),),((kf,((cd-)-)*+),),((kf,((cd-)-)*+),),(kf,((cd-)-)*+))   Ub,Ge,ma,z,wc,ke,ra,Uc=(sd) W=,()+   fc,Ad=((wc,),(wc,),(wc,)),((wc,ke),((wc),ra)) Yd,Oe,Bc=(Uc+fc+Ad+Jf[(W-)]+be[(W-)],),((Ub,),(Ub,),(Ub,)),((Ub,Ge),(Ub,ma),(Ge,ma)) if_=(Oe+Bc,);Uc=ra;ra=ke;ke=wc;wc=(z+Yd,);z=ma;ma=Ge;Ge=Ub;Ub=(Yd+if_,)  (sd[]+Ub,),(sd[]+Ge,),(sd[]+ma,),(sd[]+z,),(sd[]+wc,),(sd[]+ke,),(sd[]+ra,),(sd[]+Uc,) Da=(Da) We,T,Ib=(Da),{,,,,,,,}, Zc,ue  Be[(,)](We) T={(ue,T)}  B,Rd  Be[(,)](T) Ib=Ib..(((Rd,),));Ib=Ib..(((Rd,),));Ib=Ib..(((Rd,),));Ib=Ib..((Rd,))  Ib   Dd )() oe,Ra,ya,De,ff,Tc,Qe,lf,Hc,lb,Kc,U,sc,pe,Vb,da,l_,Ka,Na,Wb,Sa,Zd,vf,ab,Ac,Jb,Yb,ie,xe,J=Be[(,)],Be[(,)],Be[(,)],Be[(,)],Be[(,)],Be[(,)],Be[(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],{[]={},[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}},[]={}} Ed=((md) yc=J[][md] yc   yc   yf=   () ub,Kd,Ie,Ob,Hd,nb,Le,nf,fe,ae,Rf,sb,ee,ba,fb,df,vc,Ba,qb,Lc,eb,ld,I,tf,Fb,Fe,ob,Ha,db,Yc,gb,cb;ae,fe={},(bd,se_,wb)ae[bd]=(se_,)-(wb,) ae[bd];qb=ae[] (,,)  qb>=   qb<   qb<=   qb<   qb<=   qb<=   qb<=   qb<=   ee==  qb=ae[] (,,)  qb=ae[] (,,) Yc=((,),md,yf);qb,yf=,yf+   sb,ub=((gb,),),;ub= sb<  sb  sb-;qb,ba[]=ae[] (,,),ub   qb<=  db=sb  ub~=ub  qb=ae[] (,,) qb=ae[] (,,)  Yc,qb=(eb,),ae[-] (-,,)   qb<=   qb>  qb,Fb=,  qb>  Kd=((,),md,yf);qb,yf=,yf+  Hd=I  Ba~=Ba  qb=  qb=ae[] (,,)   qb,Ie=ae[] (,,),(ob,)   qb<=   qb>   qb<=   ob==  qb=ae[-] (-,,) (ob==) qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[] (,,) ba=Le  ba==  qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[-] (-,,)  qb>=   qb<=  Fb,qb=Le,   (ld>=  I>Ba)((ld<  ld~=ld) I<Ba) qb=  qb=ae[-] (-,,)   Le=((,),md,yf);yf,qb=yf+,ae[-] (-,,)  qb>=   qb<=  qb=ae[] (,,)  (df>=  Hd>Fb)((df<  df~=df) Hd<Fb) qb=  qb=ae[] (,,)   qb<=  qb,gb=,  ld=ld+Fb;df=ld  ld~=ld  qb=ae[-] (-,,) qb=    qb>=   qb<=   qb<=   qb<=   qb>  Fe,qb=(ee,),ae[-] (-,,)  qb=ae[-] (-,,)   qb=ae[-] (-,,)   qb<=  gb=((,),md,yf);yf,qb=yf+,ae[] (,,) (ob>=  gb>Ie)((ob<  ob~=ob) gb<Ie) qb=ae[] (,,) qb=    qb<=   qb<=  ba,sb=((Fe,),),((Fe,),);Ie[]=ld[ba+];qb,Ie[]=ae[] (,,),ld[sb+] ub=((,)..ba,md,yf);yf,qb=yf+ba,ae[-] (-,,)  qb,Hd=ae[-] (-,,),   qb>   qb<  qb,df[(Fe-)]=ae[] (,,),() qb>  I=I+ld;Hd=I  I~=I  qb=ae[-] (-,,) qb=   df=df+Ie;ob=df  df~=df  qb=ae[-] (-,,) qb=    qb>   qb>  ub=sb;ba[]=ub;(Ha,{});qb=ae[-] (-,,) (Ie>=  df>gb)((Ie<  Ie~=Ie) df<gb) qb=ae[-] (-,,) qb=    qb>=   qb<=  qb,Fe=ae[-] (-,,),(ee[],,ee[]) Ie=Ha[(gb-)];ob=Ie[](ob==) qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb=ae[] (,,)  Fb,Hd,qb,df=(tf)+,,,   qb<=   qb>   qb>   qb<  Ba=Ha  fb~=fb  qb=ae[-] (-,,) qb=ae[-] (-,,)  qb>  Fe,qb=ee,ae[] (,,) qb,ee=ae[] (,,),()  qb<=   qb<=   qb>  qb,Le=,(ba,)  (Fe==) qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[-] (-,,)   qb<=  qb,nf=ae[] (,,),  qb=ae[] (,,)   qb>   qb>  ob=((,),md,yf);yf,qb=yf+,  qb>  Fb=;gb,qb,Ie,df=,ae[-] (-,,),,  qb>  ba=;vc,qb,ub,sb=,ae[-] (-,,),,   Fe==  qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb<=   qb<=   qb>=   qb<=  Yc,qb=,ae[] (,,) tf=Rf;Ha,fb=(tf),;Ba,qb,ld,I=(tf)+,,,   ba=ba+ub;vc=ba  ba~=ba  qb=ae[-] (-,,) qb=    qb,Kd,nb=,Ob,   qb<=  qb,Hd=ae[] (,,),(Fb,)  sb=sb+vc;db=sb  sb~=sb  qb=ae[-] (-,,) qb=ae[] (,,)   qb<   qb>=   qb<=   qb<  Hd=Hd+df;gb=Hd  Hd~=Hd  qb=ae[] (,,) qb=ae[-] (-,,)  qb>  qb,fb=ae[-] (-,,),  Yc=db;Le=(Le,((Yc,),(vc-)*))( (Yc,)) qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[] (,,)  ld[(gb-)],qb=Fe,ae[-] (-,,)  qb>=   qb<=  qb,sb=,  (vc>=  sb>ub)((vc<  vc~=vc) sb<ub) qb=ae[-] (-,,) qb=ae[] (,,)   qb<=  (Fb>=  ld>Hd)((Fb<  Fb~=Fb) ld<Hd) qb=ae[-] (-,,) qb=ae[-] (-,,)  gb=Hd  Fb~=Fb  qb=ae[-] (-,,) qb=    qb>=   qb<=   qb>  ld,qb=,ae[-] (-,,) qb<=  db,qb=(Yc,),   (ub>=  ba>sb)((ub<  ub~=ub) ba<sb) qb=ae[-] (-,,) qb=    qb<=  Ie[],qb=ld[Ie[]+],ae[-] (-,,) ee,qb=Gc,ae[-] (-,,)   qb<   qb<=  eb=Yc;ba=(ba,((eb,),(db-)*))( (eb,)) qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[] (,,) qb,df=ae[] (,,),(gb,)   qb<=  Ha=Ha+I;Ba=Ha  Ha~=Ha  qb=ae[] (,,) qb=   Fe=Ie[];ee,Le=(Fe,),((Fe,),);Ie[]=ld[Le+];Ie[]=ee (ee==) qb=ae[] (,,)  qb=ae[-] (-,,)  qb=ae[] (,,)  qb>=   qb<   qb<   qb<   qb>  ba[]=((gb,),);sb=((gb,),);ba[]=sb;ub=;ub= sb<  sb  sb-;ba[],qb=ub,ae[] (,,) qb>=   qb<=  Ie[]=ld[(Ie[],,)+];qb,Ie[]=ae[-] (-,,),(Ie[],,)==  ba=((Fe,),);qb,Ie[]=ae[] (,,),ld[ba+]  qb,cb,Ob=,nf,   qb<   qb>  qb,sb=,  (I>=  Ha>fb)((I<  I~=I) Ha<fb) qb=ae[-] (-,,) qb=    qb>  Fe,qb=(ee[],,ee[]),ae[] (,,) qb,I=ae[] (,,),(Ba,)   qb>   qb>  qb,ee=,Le   qb<   ob==  qb=ae[-] (-,,)  qb=ae[] (,,) qb<=  ub=((,),md,yf);yf,qb=yf+,  df=ld  Hd~=Hd  qb=ae[-] (-,,) qb=ae[-] (-,,)   qb<   qb>  ob=Ie (ob==) qb=ae[] (,,)  qb=ae[] (,,)  qb=ae[-] (-,,) qb,ee=,((Le,))   qb<  Ob,qb=(Kd,),   qb<=  tf=;I,qb,Ha,fb=,,,  (df>=  Hd>Fb)((df<  df~=df) Hd<Fb) qb=ae[] (,,) qb=ae[] (,,)   qb<   qb>   qb>=   qb<=  ld,qb=(Hd,),   Ba=I;ld=(Ba);Hd,Fb,df,qb=,(Ba)+,,ae[] (,,)   ob==  qb=ae[] (,,)  ob==  qb=ae[-] (-,,) (ob==) qb=ae[] (,,)  qb=ae[] (,,)  qb=ae[-] (-,,)  qb>=   qb<  qb,Le=,  qb>  Lc,Rf,qb=nb,,ae[] (,,) Fe=gb  Ie~=Ie  qb=ae[] (,,) qb=ae[-] (-,,)   qb>  Hd=Hd+df;gb=Hd  Hd~=Hd  qb=ae[-] (-,,) qb=ae[] (,,)  qb,fb=ae[-] (-,,),Fb   qb>=   qb<   qb>  eb=((,),md,yf);yf,qb=yf+,ae[] (,,) {[]=Lc,[]=df,[]=Ha,[]=cb,[]=,[]=Kd}  qb>=   qb>  qb,Rf=ae[-] (-,,),(tf,)  Fb=Hd;df=(Fb);Ie,ob,qb,gb=(Fb)+,,ae[] (,,),   cb=((,),md,yf);qb,yf=,yf+   qb>=   qb<=  qb,Ie[]=ae[] (,,),(Ie[],,) gb=gb+ob;Fe=gb  gb~=gb  qb=  qb=ae[-] (-,,)   qb<=  (ob==) qb=ae[] (,,)  qb=ae[-] (-,,)  qb=ae[] (,,) Ba=;qb,Fb,Hd,ld=ae[-] (-,,),,,   qb>   qb>   qb>=   qb<   qb<=  ob=df  gb~=gb  qb=ae[-] (-,,) qb=   Le=;qb,ub,ba,sb=ae[] (,,),,,   qb>  Lc=((,),md,yf);yf,qb=yf+,  sb,qb=ub,ae[] (,,)   qb<=   qb>  qb,db=,  Hd=ld;tf=(tf,((Hd,),(Ba-)*))  (Hd,) qb=ae[-] (-,,)  qb=ae[-] (-,,)  (fb) qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb<   qb<   qb<=  qb,Ie=,  Ie[],qb=ld[Ie[]+],ae[] (,,)  qb>  Ie=((,),md,yf);qb,yf=,yf+  qb,Fe=ae[] (,,),   qb>   qb<=   ob==  qb=ae[] (,,)  qb=ae[] (,,) gb=df;Ie=(gb,);ob=J[][Ie+];Fe,ee,Le=ob[],ob[],ob[];ba={[]=,[]=,[]=,[]=,[]=,[]=,[]=,[]=,[]=Ie,[]=,[]=,[]=ee,[]=,[]=,[]=};(Ha,ba)(Fe==) qb=ae[] (,,)  qb=ae[-] (-,,)  qb=ae[] (,,)  qb<  qb,I=,  qb<=  Hd=((,),md,yf);yf,qb=yf+,ae[] (,,) ba[]=((gb,),);ba[]=((gb,),);ba[],qb=((gb,),),ae[-] (-,,)  qb<=   qb<=   qb<=   qb<=   qb<=   qb>  Fe,qb=,ae[-] (-,,) nb,qb=(Lc,),    (ob==) qb=ae[-] (-,,)  qb=ae[] (,,)  qb=ae[-] (-,,)  ee=Fe;Fb=(Fb,((ee,),(ob-)*))  (ee,) qb=ae[-] (-,,)  qb=ae[-] (-,,)  qb>  qb,df=,  gb=Hd  Fb~=Fb  qb=ae[-] (-,,) qb=ae[] (,,)   qb>=   qb>  vc=ba  sb~=sb  qb=ae[-] (-,,) qb=   ee=((,),md,yf);yf,qb=yf+,   qb>  qb,sb=ae[] (,,),(ub,)  ee,qb=(sb),ae[] (,,)   qb>=   qb<   qb>  qb,gb=,(Ie,)  qb,ee=ae[] (,,),   qb<=   Le  qb=ae[] (,,)  qb=ae[-] (-,,) Ie=gb;Ba=(Ba,((Ie,),(df-)*))  (Ie,) qb=ae[] (,,)  qb=ae[-] (-,,)  qb<   qb<=  Ie[],qb=ld[Ie[]+],ae[-] (-,,) qb,ee=,()  qb>  Ie[],qb=ld[Ie[]+],ae[] (,,) qb,nf=,(cb,)   qb==   mb=();J[][md]=mb  mb ) Ca=((dd,Ye)dd=(dd) xf=()  (Db,t_) r_=((...){...},(,...)) Ef;Ef=((Cb,K,Rc) K>Rc     Cb[K],(Cb,K+,Rc))  (kd,Md,td,nc) Ea,id,Wd,ge,He,y,Hf,Ga,Pb,c,X,Fd,qd,Od,xb,Of,Ce,of,k,na,fa_,g,te,Pa;te,X=(Jd,_f,u_)X[u_]=(Jd,)-(_f,) X[u_],{};of=X[] (,,)  of>   of>   of>   of<   of>=   of<=   of<=   of>=   of>  y,g,He=na[(,)](y);of=X[] (,,) na=Wd[];kd[Wd[]][na]=kd[Wd[]];Ga+=;of=X[] (,,)   Wd[]==  of=X[-] (,,-)  Wd[]==  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  of>  y=nc[];of,Ce=X[] (,,),na+y-   na==  of=X[] (,,) (na==) of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of>=   of<=   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-) of,kd[Wd[]]=X[] (,,),g   Ga+=Wd[];of=X[] (,,)  of>   of>  of,Hf[(Fd-)]=X[-] (,,-),Ea  of>  (qd==) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-) g[(Pa-)],of=t_[Pb[]+],X[-] (,,-)  of<   of>   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-) (Od>) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  of>  na=Wd[];kd[Wd[]]=kd[Wd[]][na];Ga+=;of=X[-] (,,-) of>   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-) kd[Wd[]],of=#kd[Wd[]],X[] (,,)  of<=   of>=   of<   of<=  Ga+=Wd[];of=X[-] (,,-) na,y=Wd[],Wd[];g,He=(l_,kd,,na,y)  g  of=X[] (,,)  of=   of<=   of<=  Fd=Pa  Pb~=Pb  of=X[-] (,,-) of=X[] (,,)  fa_,Hf=(g,He);He=fa_  He==  of=X[-] (,,-) of=X[-] (,,-)   kd[na+]=c;Pb,of=c,X[] (,,)  of>  of,kd[Wd[]]=X[] (,,),g[Wd[]] of<=   of<=   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) (Hf,,y,na+,kd);kd[na+]=kd[na+];Ga+=Wd[];of=X[-] (,,-)  Pa=He  fa_~=fa_  of=X[-] (,,-) of=X[] (,,)   of<   of>=   of<=  kd[Wd[]]=Wd[]==;Ga+=Wd[];of=X[-] (,,-) na=(y)(na~=  na[(,)]~=) of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  (Hf);ge[fa_],of=,X[] (,,)  of<=   of>=   of>   (kd,na,na+He-) (kd[Wd[]]<kd[Wd[]]) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  Pa=Pa+id;Fd=Pa  Pa~=Pa  of=X[] (,,) of=    Ga-=;td[Ga],of={[]=,[]=(Wd[],),[]=(Wd[],),[]=},X[] (,,)  of<   of<   of<=   of<=   of<=   of>  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[] (,,) (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  ya;of=X[] (,,)  of<=  c=(Pb) c==  of=X[-] (,,-)  of=X[] (,,)  Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  of>=   of>  kd[Wd[]]=(Wd[]);Ga+=;of=X[-] (,,-) (nc[],,y,na,kd);of=X[-] (,,-)   Od>  of=X[] (,,)  of=X[] (,,)  of=X[] (,,)  of<   of<=   of>=   of>  Ga-=;of,td[Ga]=X[-] (,,-),{[]=,[]=(Wd[],),[]=(Wd[],),[]=} of,kd[Wd[]]=X[-] (,,-),g[Wd[]][Wd[]]  y,g,He=Of ((y)~=(,)) of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  kd[Wd[]],of=kd[Wd[]],X[-] (,,-)  of<=   of<  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-) of>  fa_={(kd[na+],kd[na+])};(fa_,,y,na+,kd) kd[na+]~=  of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,) Pa=Pa+id;Fd=Pa  Pa~=Pa  of=X[-] (,,-) of=    (qd==) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  of>=   of>   of<=   of>=   of<=  Ga+=Wd[];of=X[-] (,,-) Pa,of=g-,X[] (,,)  (Od>) of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,)  na,y,g=(Wd[],),(Wd[],),(Wd[],);He,fa_=y==  Ce-na  y-,kd[na];Hf,Pa=(((kd,na+,na+He)))(g==) of=X[] (,,)  of=X[] (,,)  of=   of<=   of>=   of>  (Hf);of=X[-] (,,-) Ga-=;td[Ga],of={[]=,[]=(Wd[],),[]=(Wd[],),[]=},X[-] (,,-)  na,of,y=td[Ga],X[-] (,,-),   of<=  (kd[Wd[]]<kd[Wd[]]) of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,) Pb,id=kd[na+],;Fd=Pb;id=(Fd)==(,)( id) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  of<   of>  He=He+Hf;Pa=He  He~=He  of=X[] (,,) of=   of<   Wd[]==  of=X[] (,,)  Wd[]==  of=X[] (,,)  of=X[] (,,)  of=X[] (,,) of<=  Ga+=Wd[];of=X[] (,,)  Od>  of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of<=   of>=   of>    kd[Wd[]] of=X[-] (,,-)  of=X[] (,,) (Hf,,Pa,na,kd);of=X[-] (,,-)  y,g,He=Of ((y)~=(,)) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  of,kd[Wd[]]=X[-] (,,-),kd[Wd[]]+Wd[]  of>=   of<=   of<   of<=   of>   of<=  (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,)  (Pb<=y) of=X[] (,,)  of=X[-] (,,-)  of>=   of>  Pa,of=Pa..(((fa_,(c-)+),(Hf,(c-)%#Hf+))),X[-] (,,-) c=Pb  id~=id  of=X[-] (,,-) of=    Ga-=;of,td[Ga]=X[-] (,,-),{[]=,[]=(Wd[],),[]=(Wd[],),[]=}  of<=   of<=  na=t_[Wd[]+];na[][na[]],of=kd[Wd[]],X[-] (,,-) (Od>) of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)   Wd[]==  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  of<=   of>=   of>  Ga+=;of=X[-] (,,-) of>  Ga+=;of=X[] (,,)  Od>  of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,)  of<=  of,g=X[] (,,),Hf   (y<=He) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  of<   of>  Ce,of,Ga,Of,ge,k=-,X[-] (,,-),,({},{[(,)]=(,)}),({},{[(,)]=(,)}),  ya;of=X[] (,,)  of<=   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) y,g,He=na[(,)](y);of=X[] (,,)  of<=   of>   of>  of,Hf[(Fd-)]=X[] (,,),t_[c[]+] of>=   of>  ya;of=X[-] (,,-) Ga+=Wd[];of=X[-] (,,-)  kd[Wd[]],of= kd[Wd[]],X[-] (,,-)  of>   of>   Hf==-  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-) Ga+=Wd[];of=X[-] (,,-)  of>=   of<=  Ga-=;td[Ga],of={[]=,[]=(Wd[],),[]=(Wd[],),[]=},X[-] (,,-) (Fd>=  Pb>id)((Fd<  Fd~=Fd) Pb<id) of=X[] (,,) of=    kd[na+]=Pb;fa_,of=Pb,X[-] (,,-)  of>   of<  kd[Wd[]],of=kd[Wd[]]*kd[Wd[]],X[] (,,) of>  na,y,g=Wd[],Wd[],kd[Wd[]]((g==na)~=y) of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-) (kd[Wd[]]==kd[Wd[]]) of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,)  of>=   of>  Wd[]=;Ga+=;of=X[] (,,) He,of=Pa,    of>   Od>  of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,)  Wd[]==  of=X[] (,,) (Wd[]==) of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of<=   of>=   of<   of>  ya;of=X[-] (,,-) of<=   of>  y,g,He=(y);of=X[] (,,)  Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  na[]=y;Wd[],of=,X[-] (,,-)  of>=   of>=   of>  g=td[Ga+Wd[]](ge[g]==) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-) na,y=,kd[Wd[]];na=(y)==(,)  na  of=X[] (,,)  of=   k=;Ga+=  Od>  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  of>  fa_,of=Pb,X[] (,,)  Ga+=Wd[];of=X[-] (,,-)  of>   of>=   of>  (id>=  Pa>Pb)((id<  id~=id) Pa<Pb) of=X[-] (,,-) of=   Ga+=Wd[];of=X[-] (,,-)  Ga+=;of=X[-] (,,-)  of>   of>   (y)==(,) of=X[-] (,,-)  of=X[] (,,) na,y=,kd[Wd[]];na=(y)==(,)  na  of=X[] (,,)  of=   of>  of,fa_=X[-] (,,-),fa_..(((g,(id-)+),(He,(id-)%#He+))) of>  na,y,g=Wd[],Wd[],Wd[];He=kd[y];kd[na+]=He;kd[na]=He[g];Ga+=;of=X[-] (,,-)  Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  of>   of>=   of>  na,y=,(Wd[],);na= y<  y  y-;g=na;He=Md[g+];fa_=He[];Hf=(fa_);kd[(Wd[],)]=(He,Hf);id,of,Pa,Pb=,,,(fa_)+  of>   fa_>  of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,) of>  na,y=Wd[],Wd[]- (y==-) of=X[] (,,)  of=X[] (,,)  of=X[] (,,) Hf=Hf+Pb;id=Hf  Hf~=Hf  of=X[-] (,,-) of=    of<=   of>  (Od>) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) na,y=Wd[],Wd[];g=y-  g==-  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  kd[Wd[]],of=He,X[-] (,,-)  of>   of<=   of>=   of<=  (Od>) of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,) y,g,He=(y);of=X[-] (,,-)   Od>  of=X[] (,,)  of=X[] (,,)  of=X[] (,,)  Fd=Pa  Pb~=Pb  of=X[] (,,) of=X[] (,,)   of>=   of<  (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-) of>  kd[na+]=kd[na+];Ga+=Wd[];of=X[-] (,,-) y[]=He;of,fa_=,   of<=  na,y=Wd[],Wd[];g=xf[y] J[][y](na==) of=X[-] (,,-)  of=X[-] (,,-)  of=   Od>  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  of<   of>=   of>=   of>   of<=   of<=   of<=   of<=   Od>  of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,) Ga-=;of,td[Ga]=X[-] (,,-),{[]=,[]=(Wd[],),[]=(Wd[],),[]=}  Ce,of=na+Pa-,X[-] (,,-)  of>   na==  of=X[-] (,,-)  of=X[] (,,) Pa,of=Pa..(((fa_,(c-)+),(Hf,(c-)%#Hf+))),X[-] (,,-)  of>  (Wd[]==) of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-) of<=  id=Hf  Pa~=Pa  of=X[-] (,,-) of=   (Pb>=  Hf>Pa)((Pb<  Pb~=Pb) Hf<Pa) of=X[] (,,) of=    of<   of>=   of>  ya;of=X[-] (,,-) Hf,of=Hf..(((He,(Fd-)+),(fa_,(Fd-)%#fa_+))),X[-] (,,-)  of>  y,g,He=(y);of=X[] (,,) id=id+c;qd=id  id~=id  of=X[] (,,) of=X[-] (,,-)   of>   of>  Wd=td[Ga];of,Od=X[] (,,),Wd[] kd[Wd[]],of=,X[-] (,,-)  of>  Ga+=;of=X[] (,,) of>  Pb=td[Ga];Ga+=;id=Pb[] id==  of=X[-] (,,-)  id==  of=X[-] (,,-)  of=X[] (,,)  Od>  of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of<   of>=   of<   of<=  He=kd[na];Pa,fa_,Hf,of=,na+,y,  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  of<=  Ga-=;of,td[Ga]=X[] (,,),{[]=,[]=(Wd[],),[]=(Wd[],),[]=} Ga+=;of=X[] (,,)  of>  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-) of<  (kd[Wd[]]) of=X[] (,,)  of=X[] (,,)  of=X[] (,,) of>   Od>  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-) Ga-=;of,td[Ga]=X[] (,,),{[]=,[]=(Wd[],),[]=(Wd[],),[]=}  of<   of<=   of>=   of<=  na=Wd[];y,g=kd[na],kd[na+];He=kd[na+]+g;kd[na+]=He  g>  of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)   Od>  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  ge[Wd]=;Ga+=;of=X[] (,,)  of<=   of<  He..=kd[Pb];of=X[-] (,,-) of>  na,y=,(Wd[],);na= y<  y  y-;g=na;of,kd[(Wd[],)]=X[-] (,,-),g  fa_,Hf=(ge[Wd],g,kd[na+],kd[na+])  fa_  of=X[-] (,,-)  of=X[-] (,,-)   Wd[]==  of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  of<=   of<=   of<   of<   of>  (Od>) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) g,He=na[],Wd[];He=(,)..He;fa_=;Pa,Pb,of,Hf=(#g-)+,,X[-] (,,-),   of<=  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[] (,,) fa_=(y) fa_==  of=X[-] (,,-)  of=X[-] (,,-)  of>   of<=  (id>=  Pa>Pb)((id<  id~=id) Pa<Pb) of=X[] (,,) of=   na=(y) na~=  na[(,)]~=  of=X[-] (,,-)  (y)==(,) of=X[] (,,)  of=X[-] (,,-)  of<  Pb=Pb+Fd;c=Pb  Pb~=Pb  of=X[] (,,) of=X[] (,,)  of<=   Od>  of=X[] (,,)  of=X[] (,,)  of=X[] (,,) Ga+=Wd[];of=X[] (,,)  of>   of<  c=td[Ga];Ga+=;qd=c[](qd==) of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) of>  (Od>) of=X[] (,,)  of=X[] (,,)  of=X[] (,,) fa_,Hf=y[],Wd[];Hf=(,)..Hf;Pa=;Pb,Fd,id,of=,,(#fa_-)+,X[] (,,)  of<   of>  y[],of=fa_,X[-] (,,-)  Od>  of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  of<=   of<=  Hf[]=Hf[][Hf[]];Hf[]=Hf;Hf[]=;Of[fa_],of=,X[-] (,,-)  Od>  of=X[] (,,)  of=X[] (,,)  of=X[] (,,)  fa_,Hf=(g,He);He=fa_  He==  of=X[-] (,,-) of=    of<   of>   of>=   of>  (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,) kd[na]=fa_;of,y=X[] (,,),fa_   fa_,Hf=kd[na+],;Pa=fa_;Hf=(Pa)==(,)( Hf) of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of<   of>  Ea={[]=xb,[]=kd};Of[xb],of=Ea,X[] (,,) Ga+=Wd[];of=X[] (,,)  of>  fa_,Hf=(g,He);He=fa_  He==  of=  of=   of<=  (Hf>=  He>fa_)((Hf<  Hf~=Hf) He<fa_) of=X[] (,,) of=X[-] (,,-)  Ga+=Wd[];of=X[] (,,)  of<=   of<=   of>  na=Wd[];y,g=kd[na],;He=y;g=(He)==(,)( g) of=X[] (,,)  of=X[-] (,,-)  of=  of>  na=Md[Wd[]+];y=na[];g=(y);kd[Wd[]]=(na,g);Hf,fa_,He,of=,(y)+,,X[] (,,) qd=id  Fd~=Fd  of=X[-] (,,-) of=    of>   Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,) He,of=Pa,X[] (,,)   of<=   of<=  y,g,He=ge  (y)~=(,) of=X[] (,,)  of=X[] (,,)  Hf[]>=Wd[] of=X[-] (,,-)  of=X[] (,,)  xb={[]=kd[c[]],[]=};xb[]=xb;of,Hf[(Fd-)]=X[] (,,),xb   of>=   of<   of>=   of<   of>=   of<=  (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,)  Od>  of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  of>  Pb=fa_  Hf~=Hf  of=X[] (,,) of=X[-] (,,-)  (c>=  id>Fd)((c<  c~=c) id<Fd) of=X[-] (,,-) of=    of<   of>   Od>  of=X[] (,,)  of=X[] (,,)  of=X[-] (,,-)  Od>  of=X[-] (,,-)  of=X[] (,,)  of=X[] (,,)  of>  fa_,Hf=y[],Wd[];Hf=(,)..Hf;Pa=;of,Pb,id,Fd=X[-] (,,-),,(#fa_-)+,   Od>  of=X[-] (,,-)  of=X[] (,,)  of=X[-] (,,-)  of>   of<=   of<=  (kd[Wd[]]<=kd[Wd[]]) of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,) He,of=,X[-] (,,-)  y,g,He=na[(,)](y);of=X[-] (,,-)  of>   of>  kd[Wd[]],of=kd[Wd[]]-Wd[],X[] (,,) Hf[]=Hf[][Hf[]];Hf[]=Hf;Hf[]=;Of[fa_],of=,X[] (,,)  of>=   of<=  kd[Wd[]],of=kd[Wd[]]-kd[Wd[]],X[-] (,,-) Ga+=;of=X[] (,,)  Ga+=Wd[];of=X[] (,,)  of<=   of<   of>  fa_=fa_+Pa;Pb=fa_  fa_~=fa_  of=X[] (,,) of=   of<=   of>  y[]=g (na==) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-) Ga+=;of=X[] (,,)  Ga-=;of,td[Ga]=X[-] (,,-),{[]=,[]=(Wd[],),[]=(Wd[],),[]=}  of>   of<=  He,of=y-,X[-] (,,-) He,fa_=y[],Wd[];fa_=(,)..fa_;Hf=;Pb,of,id,Pa=(#He-)+,,,   of<  Ga+=Wd[];of=X[-] (,,-) of<=  Ga+=Wd[];of=X[] (,,) (Od>) of=X[-] (,,-)  of=X[-] (,,-)  of=X[] (,,)  of>=   of<=   of<  of,y=X[-] (,,-),fa_   of>  Ga-=;of,td[Ga]=X[-] (,,-),{[]=,[]=(Wd[],),[]=(Wd[],),[]=}  Od>  of=X[] (,,)  of=X[-] (,,-)  of=X[] (,,)  na=t_[Wd[]+];of,kd[Wd[]]=X[] (,,),na[][na[]]  of<   of>  na=kd[Wd[]];of,kd[Wd[]]=X[] (,,), na  na  Wd[]   na,y=Wd[],Wd[];Ce=na+;g,He=kd[na],;He=(g)==(,)(He) of=X[] (,,)  of=X[-] (,,-)  of=X[-] (,,-)  of<=  (Pa>=  fa_>Hf)((Pa<  Pa~=Pa) fa_<Hf) of=X[] (,,) of=   ((y<=Pb)) of=X[-] (,,-)  of=X[-] (,,-)  of=X[-] (,,-)  of>   of<   of<=   of>=   of>=   of>  Pb=Pb+Fd;c=Pb  Pb~=Pb  of=X[-] (,,-) of=   xb=c[];Ea=Of[xb] Ea==  of=X[-] (,,-)  of=    He<=y  of=X[-] (,,-)  of=X[-] (,,-)  of>  Ga+=;of=X[-] (,,-) Pb=(fa_) Pb==  of=X[-9]or te(104753,54495,-6089)continue end of=46794 end elseif of<=19601 then if of>19577 then of,y[6247]=X[29232]or te(116297,3629,29232),He else Ga+=Wd[9227];of=X[-30057]or te(42788,29812,-30057)end else if not k then of=X[-967]or te(37012,19000,-967)continue end of=X[-3314]or te(113233,56661,-3314)end elseif of<=24513 then if of>=23426 then if of<=24021 then if of<=23426 then if Od>83 then of=X[-15585]or te(128102,38916,-15585)continue else of=X[-6889]or te(32614,3893,-6889)continue end of=X[22439]or te(128003,50011,22439)else of=X[-29985]or te(120153,58224,-29985)continue end else Ga+=1;of=X[30119]or te(25819,12963,30119)end elseif of>22209 then if kd[Wd[49035]]==kd[Wd[8351]]then of=X[24050]or te(11147,61670,24050)continue else of=X[1519]or te(8243,63676,1519)continue end of=X[-15557]or te(119755,41875,-15557)else Ga+=Wd[9227];of=X[-9146]or te(113428,34916,-9146)end elseif of>=24852 then if of>24852 then na,y,of,g=Wd[28859],td[Ga+1],33653,nil else of,He=4040,nil end else na=f_(y)if na~=nil and na[Sc('?Qz\20ka','\96\14\19')]~=nil then of=X[-20082]or te(7013,21655,-20082)continue elseif(Ke(y)==Sc('\226\244\244\249\243','\150\149'))then of=X[6099]or te(30963,10372,6099)continue else of=X[22315]or te(126554,25399,22315)continue end of=X[-5393]or te(69461,33334,-5393)end elseif of>17206 then if of<=17788 then if of<=17562 then if of>17559 then kd[Wd[49035]][kd[Wd[15836]]],of=kd[Wd[64945]],X[-28457]or te(27734,15142,-28457)elseif of<=17316 then Ga+=1;of=X[-20502]or te(40751,27791,-20502)else kd[Wd[15836]],of=kd[Wd[64945]][Wd[49035]+1],X[-30459]or te(128959,50207,-30459)end elseif of>17784 then Fd={[2]=kd[Pb[15836]],[3]=2};Fd[1]=Fd;g[(Pa-167)],of=Fd,X[15334]or te(99082,55921,15334)else He=(function(...)for zb,n_,a_,tb,v,Nc,ec,Xb,Bf,Cd,Vc,za,ac,Pc,A,rf,ic,Oc,xc,jb in...do Na{zb,n_,a_,tb,v,Nc,ec,Xb,Bf,Cd,Vc,za,ac,Pc,A,rf,ic,Oc,xc,jb}end Na(-2)end);of,ge[g]=X[-1766]or te(4869,64522,-1766),Ka(He)end elseif of>=18412 then if of>18412 then of,kd[Wd[64945]]=X[25162]or te(27051,14835,25162),kd[Wd[15836]][kd[Wd[49035]]]else of,kd[Wd[49035]]=X[-18081]or te(128122,49986,-18081),Wd[20692]end else if Od>68 then of=X[-9416]or te(45206,24311,-9416)continue else of=X[-15003]or te(101482,44346,-15003)continue end of=X[-5492]or te(10201,63393,-5492)end elseif of>15971 then if of>16502 then Hf,Pa=y[43222],Wd[43222];Pa=Sc('\202\240\50t\26\26\141\182','%\208\56?')..Pa;Pb='';of,Fd,c,id=X[-31283]or te(26176,64539,-31283),(#Hf-1)+188,1,188 elseif of<16487 then Pb,of=Pb..U(ab(Kc(Hf,(qd-188)+1),Kc(Pa,(qd-188)%#Pa+1))),X[32649]or te(123764,38341,32649)elseif of<=16487 then if(Wd[64945]==33)then of=X[31549]or te(75356,42793,31549)continue else of=X[-30487]or te(85487,39422,-30487)continue end of=X[-28735]or te(23244,10412,-28735)else c=Pb if id~=id then of=X[3097]or te(126624,33304,3097)else of=15971 end end elseif of<15709 then if of<=15534 then Ga+=Wd[9227];of=X[-7643]or te(28185,15713,-7643)else na,y,g=Wd[20692],Wd[40215],kd[Wd[49035]]if(g==na)~=y then of=X[30645]or te(56703,28037,30645)continue else of=X[-29901]or te(95255,41186,-29901)continue end of=X[25265]or te(42758,29782,25265)end elseif of>=15825 then if of>15825 then if(Fd>=0 and Pb>id)or((Fd<0 or Fd~=Fd)and Pb<id)then of=X[16539]or te(49823,26143,16539)else of=X[19027]or te(111214,58357,19027)end else of,He=X[29225]or te(120641,18838,29225),Ce-na+1 end else na,y=kd[Wd[49035]],nil;y=oe(na)==Sc('\176\233\195\151\162\245\194\154','\214\156\173\244')if(not y)then of=X[-23138]or te(118790,61528,-23138)continue else of=X[5351]or te(24066,14579,5351)continue end of=25917 end until of==37603 end return function(...)local kc,ve,_b,p,oa,wd,M,D,od,qc,jc;jc,_b={},function(q,re_,Aa)jc[Aa]=O(re_,24372)-O(q,42449)return jc[Aa]end;p=jc[1353]or _b(62203,98171,1353)while p~=52677 do if p<=29793 then if p<14533 then if p<=1104 then M,wd=Db[58183]+1,kc[Sc('Y','7')]-Db[58183];qc[20228]=wd;sc(kc,M,M+wd-1,1,qc[54218]);p=jc[13789]or _b(38612,13566,13789)else p=jc[-3103]or _b(16585,126441,-3103)continue end elseif p<=25519 then if p>14533 then return ya(od,0)else M,wd=r_(Ra(Ia,D,Db[54680],Db[29337],qc))if(M[1])then p=jc[-25770]or _b(30450,121248,-25770)continue else p=jc[-17854]or _b(14828,82553,-17854)continue end p=7209 end else od,p=oe(od),jc[26]or _b(32340,90112,26)end elseif p>45937 then kc,D,qc=pe(...),Vb(Db[48834]),{[54218]={},[20228]=0};sc(kc,1,Db[58183],0,D)if Db[58183]<kc[Sc('f','\b')]then p=jc[13027]or _b(7731,40710,13027)continue end p=jc[4740]or _b(57435,8571,4740)elseif p>33040 then return Ef(M,2,wd)else od,ve=M[2],nil;oa=od;ve=oe(oa)==Sc('ME\206W_\219','>1\188')if(ve==false)then p=jc[5299]or _b(29707,71951,5299)continue else p=jc[7752]or _b(31166,73514,7752)continue end p=25519 end end end end return Qc(dd,Ye)end)local Me;Me,G={[0]=0},function()Me[0]=Me[0]+1 return{[3]=Me[0],[1]=Me}end;m=Ca return(function()local Af,ne,Sb,ca;Sb={[3]=2,[2]=m};Sb[1]=Sb;ne={[3]=2,[2]=mc};ne[1]=ne;ca={[3]=2,[2]=i_};ca[1]=ca;Af={[2]=Nd,[3]=2};Af[1]=Af return m(Z'ICgskv2h9i17m1g+e5pZPlGOHA5sjxwOSPkEj5iNHg61jRwOSPgFj3uaWD57mVk+e5haPlGJHA5siR0OUYgcDmyIHg57nVs+Ip0sW0j6Ao1I+wONSPsGjUj7B4+YjR8OtY0cDkj4BI8imC1be5P/cEj7B40iP2wviP2h9i0o9Pah9i0QGCJjqDUUf0MV5rYhNx1FnpD5skpRZJDyk/vBjJI81/553MVS3DoO20EzxoBZz0EesLE71sQI6j+bLJOShhj/DLU45hINI3CcXsUJJB6rY2Mxoioy6pac2YVS7LdjVPVhNxhHQW+4btxrFTZ7k9VkZg+oGWxzKNBIy7WMYzh7q8pWVLaYkwF/pXL5PnhqmrN/lmJh6q2IANiCJX+H4ZQk4jG/RGnYBj/VaYoESjTIN+V743yPB0K4hQ2gje4Bb2GVuMiT99ho11iP3HN1OOWyv8F2KJuIbCQ8gzwaS72AYsnkoGXHSnYTtbcdvEHVrf1ZybCF6RN78rOkoFrqa6iydvugXNDXqmhGKOyLKOHEek9Vb4a+QsKiWOXMub0RjPmsvrFJigobjymX57GpIygdxPjof5qgPqQEgVM8+7BmF34qI1Xp9cOEfQcds5bbnc+T5DauCO0NhTts4Wce8wUxH9NQhZGp2qFivmwCzLg+RsgazT6h2MlEtHEyEpqSUn/y4RaupsoW3SnL1w111+UHcw5Dy/ytJLMSvhxNFuS1dqURU93naeTAfiZHRIheWrtyPfCsTfqqg9w0CqafxOrys/I2v+gkGm0N6XtR5/a2QXFPPuDKxA8mtXBwTQUxdOLUGFyJT5iz0AufOpjqTLPSQL5xsdteTJO2tgdDaImUXkPyCa58JM8Q2WL4+Sp+SPTEJ78SmMdo9kZK8qXKKvSFspwofd0nX7b8X7FEO1b0jSmt9h0L25/lkPOcuU5olyKUCzQ/B2w1cn4dDaOuGlX+IqlxWEGlHeK5APCUf94Rw6Y98ll8XXiyQytc1mb4eRWw2AhmMCqFNgbEL9qZviL/VjcpohKrBPBV7L8pUIfMIjxOsXawvsXrq52k88kQkx4OpvRsdtF8orMr5zFBuJfTu2xX3Hvj9FgD+ZjvDz7PhDKaJ5jRCaXn3qWQfyBqoigpxHoo/atehl/NB5BvDQUCKHl5/O6jDY2VQ1OQ/WyIzzfJI3S7Vn4xbpTMUnppiZvM1vR9L+dfJWQqKSCh5vfV/3BSTpQggOe7BAq9OSifmGW9qLB2sYqxDxktiqD/uvDv7FLPbMZfHQiraArphgV3j8IxMV5EB4NsBwLFjLkVNYQ7ENI/UOrtcsoe9dkqHPNytSKxAJHLs5Z+88PYIiFXVuEb/0bsLEeH6IvJsKd1672l2ZLfp/UPjkynetq/jLIrCkiRcBEvo3OsAxDYfa1NtOD0uIwGb6TmWls9F1H5K51+HIaWntuwcMArpA+HG5JjotpwZZieIcClyDUn5yKATUY7QbfTgvrv33+/iwbV2m1Fsy0YSg+I80nOCb3luQfkURfxCsgblhodNGn1bCHZn52PkE0UK0jr3KbZgVPLxfZBINXxMiD8bIu/3bc0gpIkfLt50ec+lQjzOFj1hOehbI8ex3cqUZCBeUiCRJSRGiVXTuI7834U/umVQcg85XnYQZ/hqjSEgQAxxnBjPkmomc/QZK4ERp/dxBaGBY1DAgsyAxdAmagt8aKStzjJP7fDbpGIWgFvROk8Wy6Tu02m038yJASUqw079gF7AlByuDmlg5m7RWyKpojd7dvkjNAzoAF1AoBLZlpMOh8cxrcaAwW+axxCtnYrQF1YDyZaGzkKsP8M0nE7qJZcg0a0Pu33yYEmGoq9+jChvsj7lRC5hPmk2NCGUxtOkcW2wPzxcO9rUGSUkEu0w2YAh+iv4ZQRBrOrkXtXrcct1bM5lzjKi9SHwizrzZciPJK2LjFRFVr7TG4yv3PS79ItITEeJrPE6cq/RXmGdqscg/jShX94hIFs/M2+ofMcMR9vAWTWK2tifW1dGD6+BcozJl9rHBk2hTk3hcLxxiptngQHuar7b095TCjTFzrbaZ8wCkqn77/yS0TwGbcOSsu0v5UO27hHrtgpu/0WSgW0bj+EaTcKY/FnMA1mkdPBLeoS0W1tl0zm/cpZfahY+jgRZoXQSnSdfElzdw4yT2HyX91XVcKcZHoSNEuVfaOdsH/Ya+Yi3O+kVwcga5V7ntYosqeh9i1Lf1kI9o/SCrr2xziD0Lem5IrqlD508RODRY9uUiUdN+hkEwjSao47su4UR6skI6mTyFO3eVKAEo+AWhBzbcR73lwyKlFasaLydiJWsBXJzVdGB2qofQ/P5XM52n/rjUvxoySgrlNnhPkmq0XPeCDKucURN0AvCU6/ybjKgZXZgnPvpf+njAJdRJE+rsaQsxMzicqDU2EDGWlYJWUxPYK1Kn2PprQBtv1qRknI8qnWB+TNXs0pqG5i0xyy9ayiioi8r1OJE7kK/QJ+r/a1VrnXgD596W1v1YLhjTyq/GZbpPmPojDtKIblGLBahZKBqnmK+A/GFSopzsQ8Ro6ezHB1RbW2eej1H3s1aHkRJNywSlIRGmXlujd6UvQZdq8obqxx41Lg6d0RzJrNSrhGvdTFnUWiQhaLUIE667uh/1d6gpuOGrF+b9+1cz2tXyddgadDqnHJU3TF50XpGwAU2sQlt8vSPsWIVtdwzxbwX679B9T+v2RHzoc86azlDcSqSshtWd26J+0ioaKfzImqLmzL/zQtx3DAonm4wB953/gE8vA6I4NrU41EyZQd/8DMBihXWeAsSOAODiEPGEju8Qlv6hEDL6MqUDfkZZRyj/FjPHLjjusdd7enUq+Q4OzNDAd935B54lo6lefwl5IxebTbUz5d7mbukHb0jJq5Wsbsq7Pl4h0KDcV78HmupaAxdCGUrgC4g7KnWiJ1nz5dGfja9LxGPgaew3EF6Ux3Bvn64NkuDWhyhuiDn7m4Wu+y7sW5O/JTUZiyf5sxwY5dHzehMAuc8HZlpmCcOuZF5CTVX90D7FbfVVtxDXB5b/6i1XZiTRWaeIPgp1Aije6SKlL2bBuBPr1zPUlqw44IS1FDsXWw6r2GgznWaCVexNFwK2faTh0nS8mJOaHQFcsSMo2n67nlAIZFNLA6RgWkwBaYhsRNa4tU6F5MUorKTxoutEUdTp0L9PWm1Var6m/qrRZcFmVBPFcBI1TLqx3JhVlQ07YCvUJDiWXnimu+Ufg4KL/lG93JUWRiACGdCjl5GChzmcoiGDIiM4WGxmB3I7zwXPHI4+3G+3m5+uvWspNHctWTwBvQQEAugL8gwmHHs4bqKesj2X5ilVSkOf37jbDopgNYt0bqEkdsSUr8Vr5+3our5356GgFzroZaARue6j3cFnhD5KmAMDAgWDBIorAjAsEN/44Zs0vhFpS08OexCs69ymo/+/3JLUi2/ycx3v7ioH/oLbmOJebPu8+je9ic4zqRgPkvINON7RSyJy1P2vr4/5+9HYusvFmLTTcyNb1+QPEwJ2xooGqv0XPvwKqF4y2T2P51FN5x1KJBmxPLP3+KC8C+iaRKD2sdmY9LaRME0GmnBGEG3O7Aftydk1PUbzPXJPiSV469R+AbjO03UUzOanbmWPgWBysCTk5Fz8+NBeizj1XglDkxSn3GJhzknnWyCZbtv7rcYNyVUpd3YGAZNFLhqK9rXbRutMTeqJcVVLyGlrl/voJKwsYa87//K9kxIXJZOXb796l4SsXCsLpSthOkuXbK1eVH9s4w2Q5oayO5hB88xpdHSza7uYNzlAYmhUhkyRsqWFzkMtSz3ckUi68T1rk6cNUpBo3Zf4XMaZdGcVJNnKvTBJonlvZou+5SfoLC+nOh41RwGSzNu0DdBUQj8xL8g2Z2SD9dMsDKiZNjTgnT+EDeuY4U/ohXVbw3UbZJIfaLtnbM+Xa7R18VM0N16JrrBuqZqsLAlZ8YM/lrOMpr+ca1iHuT3VVtzpB9WnzJb8WWIyHDYoY8Sn4a7x3hN2MJVE4HWe21lGSSJRzl8qOI6mGUAAyPcL6IzAFF30mk8xF42hKcnJWR4791v2wAWMYbAIpU1mHpqoRKL8W41NyO3fla7UBxt3f7usqTjN2jiUttS9miXvo0nxd9q5Xk4a8dSlBP71LQjbWho/lP6xfp3Nclc/ZbLt4IASVNc7H3kf/na0oxvSWv50Y7iQ2onsESl6vi3HIjNBxAo+YCYeoE9pzpqHKE6b3rBAq79rNk+HN5ms7TxL6Hod5hwPWB+xa3qxapuwqZlBQ4uiHZoyrRd4b7o6dO6B1NZbHgj3uz9r3yDoYx6zIVMMhMRhsfYLiYG/pJ/3yLuIOWOE1pb9JjZx6blNAH59L5bqnHl7fOA4NnFe1uZ0n2oLHAz4Z+CYhICedSrKvxRNoU7PnbYr8QVGcqMb1Kylmw7IF/OryWw7X6UP6gbDdQm1y3/eNlP24HFWxgtE+2S1JXbvZwsxKDg2jSYNzPRWplxO+sUKptnyvd0BV2gVbcc6HkkvAKInO/73jFGh7gb0hwPBlwCrUrnzOTbtqG9DdrKmOz5BGoSk4dTwc4wbhopiEiUbn7fLizOuBg+wLv+RH+r5iq2cm3LixmdUpxT8/TSKLoBsFvahmSuV31AFPbZjN7DejUSbsYx9Zp2jb2cWGZ9Jo8qFCpbULPMPJTf/jwEM5vkcibMs63VaZl4mg+iMdgDzIHI+P63wAqZG+yxee77RGQc8nL3Adc0Ei6Mu6Zr0UMTSzFvATONcRQFtOsgVL1sUm7RkiywZoKdLQ3D87kaF8OmiEd28S16LLaMcciiuyVUqBeBhFIZaJ0CmSzjfc9sZmfSDS83vYRf9xtPP3oBbZvvaA8plUEpamGPSs2gUpOG3YQHFYyhk3qnPijBsVMMXF1pMQK59h1MVfMhHR+4Z3zrCPEaufq2I9Wo4iSoEjKs9pu2pXcmICQFUS1Id3Xnuacts7E1KoFPnV2N09kzWrFgPHAj/mRSZ/worPGhsLoRuIv9uZHZ6uVpn3P2StnGeaiaz5tSMEcDQrdy9irhoq9CMB04MzhQqEPHKfYK5JWhbQld53WBUPQnnfHxiYW/02QRdQo6ZUqTCS+0WcSSyTlEMw+piCpematvKoC4CJO/PyHlPROts6QrP1QX2KtYkgbgMg8VIP5JCeurWxjdUZFaxQvCCQFa30p+QrR8SJlxJGgWDLycPGZ+3N8bG/o4X//LzD5mBofLDuecuACk1KguZP005f0kzyowVnMc7MKnQbXZ18iyC8WngGZ5oX2iixvxLJ/bgdyTt67FTdKW+1Qza4Ncx3wR3twIvGcWQsJx8SXeyuza9nmBDPup/bSRNwvoo33OtZK/34loK3c3Bax2nUc/8JWMxZswR/jBiF3B2p3qSIag7u4DRQm0J/ew0z3nnppiNRjIbZ5F7M2GFZ3tW/OlajqUZNtFNNcRbWeYHkI/sUo8hbMv2a60xzkA3cYjm5MK/8tLpHnIL0d2euiTW8x/VkJ+kywD9rgmFFpmjfJdVjOY3uumyj9wqk92fum9PSTanfOTVmyrAbZdHQ4UW+qdiq2O+ONzDLJjEAfQaD4nlfjx1rAJgVmU3NRIS+ysV49vyQNwozZ+yUPBE1efNcuuHCizI1W+LNDtn2ucWY625xXM1L6JtYDwQe7DDQsl5SJaIzCGJs49yrZ/eMJXQ6l87UlbMGn4PKnEyad6e0cpcrdJ7YkmTcyahTOZ6S0dGLxhBnrbjyAHShRSuHrYJNId9zIeocx0T7WbLxAhM80kImFDIaTTudzRVQhv36jQ53cqE2D+G3RmMBXFuO58gJrnx/cVMfqWyg4Ken3fx2m1gVUrcNBwOFYlh76q3arCbtZ5fg8Zp1OpV2/Iys1AyVKHbxmgJzfujK8W+OWvc2MBaZkKkzMEuEnGpX5tu+QOY/bOcHiVnAW99COfjZrqX/Lksa7TpOpDs8R0EJE3LLwd00+WVS9VLGd1AksrOn0PIReaDxaXOtCxw7StL9+lW+b69UTJCbb83CCXMcwnXzfK7HQxvwzcER2TINQOOLSXTw6teHafCad8k7o7RzpmoTbGbnrQgTd6OF8lfdVikagZNLY5/JtkP1KHrksGX//E++KbVoqSqKNLE0KZL1dAS24YeCtVcxtdyqkguve4coFJ8a59e8e9CCcLF58g9mRkXmbj2NUec0jU0ZKtNIURB4z1ZolpPe49yUx8BerTsf4EiZfQ29sBE/ZpyEMRxl9Mcno0ODj7QEDZKSXfwD+b/UcS2V/bs0pwnnHTCAuc4SMWDa6Gb0Zk9Wu+YL5PVSrN3DZ1HwgWMELS1sdMqoWrVORQmQj5pXdhDl3uD5c/hdsPEHRxBm7nY1GD0culI2YLaXHjAWe0LvzyPdotBWeBM5NSxe35nbLXspnSIVZf3QYaxyVq9LXayiXi2xfPekoTURVCXDwDHHCx2jjXs6nX213J/01Q+dfGOUcuj3mnfx30husF2VVjhAOwH7jhbSiSqY/ffnw1RIRVENXaoI4fNl+T0cIrBU5y4jggxi+6PoIrgrf0hef/D7YlJtEd+iq89SkJ9Tw9ptiFsRG3NaO0ONF5bbSEuUdyw1Ccdgg/yX0dVv6BFtM4qTRqTcTiwSuKPkQV55Sn0HQNUt6AJ8OyVI2rvmcZh0TVZe0nC9ptsQLTriOGmNWevZTvqKROITibHaK3p2i9v7vNZJhUcBBwad76YmyrULN7r4pN7eT03H5z5kzNpEbRiuXPDS2pRUQFzcqkT70//KRl6lt0PVI6jJd2mNXcSTuxRxl6dDBXyECkBJcRXen5DyboUMlx5MZvNhwy5jK46zd0MsKPrt6Wc01I2jRXVn2pK8HEiKWX9BEuUkX2LqEI4U0LVb6zuV50wmILOC5tTfxh4VTkxcAsKgzCmskx2yoQH2mUkSYZzlhH5/Q4XSa/TU7Qmj7o0Yx5gEGpCSRJ6Ft6cf+TI+DnIE+2qYCYMpE+ZugDRbdy/I0RbqWOXsIlwzAYiVqLxkf9TdkrVXOkp2rPIKrh+JmpXGhY6H6y9DpwEO5P8LfGcG12OfbqXMptA1oxrOrlaVnnjrdRMHZYkTH5G5UjfU9qi0FLBxm4zJFWO++HSsZDz8pEPFgDBwEK5u3JAGqLZ6h76MAbioEidEjBXipZP592soFI9Z0KA5Nv5SeF/bwUczNT3EGdxZeipbe18Zr5eKEb7RGbULcZNHsSLhccqDyEe2/zC25FMJVPwLvpLDlDHWUfMXzBqbgYf7+2KfPsOJik3rOPIsY9fpZ3YNQzbi2JmpUpsXxq03pS1/Rs9kR6oSJIl0j07ZxOr0m0Hf/e/tu18KyWCg/99OS+zUg3GJeqple31kif5cfDJXr8AR4lEfgfFoxM+0Ulc9H6ILAyRSI4hGAgHeSCq0FguRQ7LT6YeE8fGSom6LGPAHc4Ao+QbLwz+D84X8H44cGdRvFnZXFQ4EDX0dg9mRVmpxfnLHnwwC2ZoSIZNcslnZPSa+OvKRZdHgmg298QpyyAYvcE45tdSuG3ugmsDlPh7k133LnN/FZmjYLUjrP3BGGjBRBqUuK+M5Guza9RnMxIwFp5SSwT42R1cKiijhI04Q/XJueLRhpkeDncdG+zT2WMg3wmu0BRGKit+xxeNf37R26til7O0LC/HFWRcCQQfgZr3LPCZg9ThTfOvfOW9PyqMvxheY36wUY1o/WLRW8rm5+sH3LNlAQr+wtm/tm+3+ETb80NEmKcojKMrJwDX25fXNO7kS4iY91qKwhzciFGpy8e57tljqeFQJZlDXP2Jan6BxQ29tSGcnfYDpqtc5gycFUPtUE3TvNxKGgL846dfur3Nv3rQh7vxZr5DxxJ+ppeQpYwBi+Xvxi+TRu4VoQqMaESW1xBiDyH8+2MNL0vBeS1hm139t5/AIH+Cz+YzQ+yzlhEmfO+RpYoXEGxFfOHlAtr8EYZzXApBQ2bAMZ5ZNKHVXg9mg+KiqH4vXs8aYMDym7Anw14Q+RxHMmUNIK72OT9UwYCJMcEO7JN34UDJJ4yqEtAyipQt+JQ7MJJ+5x6FbuX3WyflzBQXn35qrtApU4k8vyg93gFKAQzsQOu8jyJtWQnlNsfhxN9Y4ou9FJe4PjPLcu6WRRuB5IpOvRpFybTcPsb7jHRIrqUzmHn40/O0F/nTwZCl1D6OWGPzT2OP9eFZQ/EO2Jqnr96/HVN+t5Mz0/g57OwsGOaD/zNXXoWK80cr4T/6fB8PZ+fmZk9jGSzkeT/SUJ+okzxXHXG71HwWnApBdpyQsZOvyuT6O9w9f9C4COQ5m+CFsKNZYsX+F5N/RPngMWL9RvIe4um2bvoujZMyGEUVDo1dMuashqEr2LQWKgxIqSOIbeWBtv6aeCk8CzzI1NwWBXAjNQmwveHY5l8+xuNHKsEMugLb45TAkeUnoY+gcRM2KKgwdSSE8UTE1o12f9rVLiCTNFNrO7TQdgVV62wJoUDJojMpFIm21eKaEI1ugm5z65nwyNM/XyrfuqlJ35Hi6912aj4x68AG6sSSz6VL9Xy3EH0WASlAK1z6ixtn4HtnFtWc1I30buFWmpWjTHfj3FYDeqtpZNp+2sthHua+Qraykr5T5ZVoydiMuX/KtFayhKEH1Yex4MtwRlMjG22Z5kqlbb8IS0eQmELxD0Q3o6nnzdH0qm+TVfBm9XQKDZdQ4LBUN8y9iqM00H4leU/rLcUbivpsFfG0LbCorcmqpnHqyLuf0D5Ob+c/im89kf/PQZCrqRebcPLUsguaAW00YKLGhBxDULQXlIRFPy3j9ZfZS4WzamBFOiPkUy6+S35OmFeTVTFUyyf/J8+vSp+xGS+roLGzolp6YfUav/wQmnJgtUDMipoLFJMZjXD7nkeHNySUtwJdWqLotme2zkf+DxXFz7pEPVAxW8hwnC/b9Cs1ECZlLhnzoEMxz841OOVKY+FI+TGwjrfg1jcfjEDYyGVI6ajN0CeTwcItVUfck8VEG2kEzeHnLIdBx8fRbJPYDwR6K4MW5UyD7BjSaJoLI4stbAMHEirIELFxk9ZQFV0Ug5QCgtN8GkfgIwGVqTGeAqBlSGC6n/roW8kzAQ2S4iqYJkjnMG5BYvdIH6PzwzkZSxsbflZLlPnwQ7f+B4Hy7g654tmnHveB52RZ9Kw/8QpF+zI2bYU922tK/sJ+T/tNznzuUvEWKQj209TRQ9LdMM4KTk5i1fZJcOu7zcuzoIORTTNHKvYsKODyj5GlU3HgsqllmfEU7u4vUrLfOHjt685Hw6WgLoqckcv6Zi1KsuEItkn7VgzQ6J5WAUFzILAyWLXJrq0WTJKGvzANltrWtvj3hTU3sDt8D+XLGDM1kZeuOm8oQrybWr5LyVn8sNWIIK00hxq11Mtp86NGl0DL4KYuTmWJiIXWMaaQd+8o9HlhV2j3udn7ALJ6mLxq35wuMh/nOJCONiJyXX2mL4DsVFO7MVZkgUGwfpp/6voG1uxt86AYPWmIyDEOeslDpykK8g5qWs60KF5OyeYja2WjW4+g3cKsXMAzQ+ulm2tXOt3czmWN7hnVNen4bPVarsHW3pOvMQ/o/kXfCurSamlDaYUjbenYsmEBArcawNK9fqlIueCRAcCPhyYmOjRt5KB0vVMr8d49KOgkA5tesnO56JQgj/cvqq9RhYxsvMgFfU6Y+puymUO9ow+7MMD2RB4Kg6T2Cyx8ZB9r5eOKu/4tTXd4Bl52y//Xaf//LPWglzhqUDvZ451TtSqKNRhVbeGsasVHDRHvrYmzKCmlJMNMeHElsJ68xG1LdyKTmFgEs15YhHhMTpOfqhQ5Pj1UVQN9UbYT2AkyL84eQH5i/vt2NR89uNhTlFBvEqMw500ESOsKqlMu9Q4fHqNNxLCD9ktSiyP3zfSc/k+V+7CI7f+iMgQW3kzDBknoIqp1r09V5bvlHmUHEznZPhPJcfDCQcZdPX0S22+Bjc7nMZ/OJuPfhi+8+p4vxPh3nzh04Z2YPot2kXKDYOd0JtDkS9eLCsLrSVKfwIzeIMT38ZTdGhfJ5hSgv+m1nLfz8/AHIOj1F0N6eYeOVQGrNEfhe652DwjVB6ZX7LIHmRdL96E8b9Biz8MkUM73MDd8J5DTaapMZZ2xIDsgIQ47dl/druU1LIzDrOuXlvkY3ksO2xfeEJvKCLXKMm3SD88C5Kh69Dj5MfF9s5/EwPtnY3NznlK8QbA600CuJ5D6SfW77JUmrSDx52KYIA/JM5rVbAKJZOBZi5B+0uR9r9It51Gm5VcBR/fo9TlmPBWUz/VpkXD+6gutDXWmuUsMdnQk6kdpTrhsjP0CNxMtFH9SMIC7JhZure/X/hd9wQlH76PJp0Yz+dJj5Jy+kvO1nwg+Cc1apaZsz+fPTNSpLlQpBrojZcxkrGkGbtXEbCQcybE57VtoAqGHQifGFe4dmrIGdcn5rBq2F6GbaNRstv34ojqkYrDqeDc1ByoUdjXRjavtGknR/BGldKnPyGExBtJfRD+jZI0GH+wfYHg0AhvVKIlSty1jAkSCIBFnngd2qLn6UcaJiUKqWdcrrNvxVzUKcZUDemTUyrTJkbDzqpidU0RSUBtvOXlmQxlJs4kNcyslzjUqjM9xrFxAFh0bKcM4x4vBpJh6YjLjZO0VNhCAthq9HxJbme1mVu/79o4dInfD7vQDW7YZZ0j/6MMRrXy3IP8ESuU8BMdnsMCKTt4R4V4HL6Ilcq16yDiYwxmtkjHT+cLow3ieSNCCiz1hd1OdzQIh9YkaaKduUKE4EBBf7YdEek4LaYS4bPV8CyjqTXPsjcHRzRrBjkOTz7rQz2zTrZP69AKjIOw+qSkohSlVXKznVOf5bwfqfSHLBD0WYBlBunzFVO7LvkFokOGh2vVUhSGxv94r/ajAF/bxTOY/asB7PKl5og/WDcraCBXbW4f6gd2s5PpF49pZnIc+GewfytL63LRgpTmkF6FwcyKzCdtQ3o1YGTNq/DqMGnMBIW4SJkUNUrghlm/JUJSUZMMSfXz459+pq/X93jbfPi4uhJNTbAD7bLhVTE0EbM7juqwUzErwo5TzWDCDN1/lAXcyCyLRlq3XFgqiJgeMZcOfgtz9+4FeFYpIXvM27I4S6gwcLwQiaP8/57wzzKJpkXpzOQypWFkKy5nttIHwwVEj0P3cfHuyxZGIquDYL1FQdSaEH6/DmNoXBMM8C4TdbD5tAPi1lYUTVt2SvdPvQgDesNjnnT+oDfRViW8MuU+99WJnVyPTrTgzV/XMYeS0a6tYXWTrvAlOlME2fc/p6Rh29K/+tgSgDZnMwLd8y9U515ZKsH0AeTou7ky5HWhpsF/ero+HOSgQTbd2t3N89V0S3LZFN8JvTIDxwBKtMV5Wp37WLHnZl5fSC8bR1Kl5SQQP6mVtY3mb64PI/Hix/Ig2TArDHjrz1d/dIFLDVaXwMiEjBoloHrEpB1ARnnpdmVK2pPLjRspJvwGQ4YHwsWDakWrLSmwgz6wskuNbi6ZPH83eMoGkfESg94sS31czkJyn/bhfD+CGYKmOFXFdaEKyThILQLXevKqhH88+qIKDT1R5SD4vCA9nqPZqb3VgaJk8w2jqNpJH9nUFlEb06Gstbxx5YkR3d/Cu/FVBl7q5/CX9tavLhqpokejSndU27C5oTlHjX40P8R9H3Bsuh/a/FJ20wuBYQAbqgKQRAYEMXBwTBPOYUqXOYX2ivfHJlSwEo5lUm+/qsZIBjjqlTh29XICDi0g2hU7uxbBobtOPHD7vYcB693ruTVpHIzbxttL1fW9NFOXrLsoaYAraHWyuEB8O+7OoduP1WUa5mGCu8nD7oILRoJtRhsEg7J2NA+Vz+Pa6Uc2n1JAawA6xVUxrTh6nFm7gqBCwTAe8RR5CsK00TlGt6/ghFdESObU2DQygysN1VXlxOIQa2E18qrafhoNXj29gZ8+Rcg5jd2jFTjdF3O7My9iL1dVcT8uS8T7IFGZpgzrcZvjSyTieUXjiCo4mDA917Y3JXFIhd1RJBzpOzv7pVDKZCpEVxSDl5eKDT7fIlejQt1zF/jeAtlGcia2oYn0aGTUlB9/dlIOjtgtXALvRPNg2BpqmSukpMPq3uAT7ildJxpne7hfwmgw4lFOsGA6wVsz4ElATooQveM1Cfd6k7r7NsH+OpHrMUnKxMO4FK4uLSw0LUgi06OWrktksH9C90Bq453dPvZfg0/F1z0fd9ioiGt6NKvUNkbHSXo+qQobO79UFb0SxNtLC8Jk8BTKx/tFL9RvUJlIBXJdtx+3HN69kJnqin+0QJ/Za/g5Zij8bsYBvn/7ltllN43wlJbYMYfKC/l1olEYrbhtBOkFFzZYjoj4rLEnziBIJxC4Fmr9yWQc/mmxWz/O1vV9By6AhM9NQXcmoQVbGSvg9iBnEZixsG9z4aLycw6u+wXKfewL6r4JnKVEoZCCVi5CypZGPnSBNOkPwBwmnHMsXfbLeJQCuSB83WMSVGRbbTnvu1EJGig5AAMMDfrKDQDLU3E1f0J1AFVTKylufJsadlgogALNq3RRheG6s8Vrg4NQKF4p5111s/UXzlZgpRXwWOpsMUmzNlPvRyU42Am20DEeZmza2ofoDFHPvqUBAb3h655kvgZY72mwuyIqVWtfY27Tmlhl9ceTZWHnmyrqXuYjkwosEd9FXcy3+piY3ySOSkaCZ1GGBlNXdcjj5NWbd6VqjJ6qxUN54h5wjlRZAPd6Ucn4b6Wg/V/CXKr51bOE+U9oEpsphjt69bcicCo3kpyhbLLOPmrlI/ZYIuQnnPJmEALrdOQjao86xQ9L1pbvRk1bOzFyTO8dQkcFKK58NU3jgYfRRo1apwtHm1tPCga9sdVfwQ69aw6Wkj+P0fQKwfaTmT449h6mNaPQoIi6e2HH3UpZ1JbTjPEgehjAwSB/kQM0YxpB+9xr8uxBy6+7Pok0MHnhCKOepp5aF/xiDLF6U4J/ZZ95OhQQV/SCUDuqdDIyZZz4NvbF6aeNxddLndx4DJKyP3GnnG80cRHmYpf/gL+nEjTMMz5YeOXYcEridVSl2a5aw8iK8m7wKvwa5udxdCYuGFHVV9GstGacmQ0GCibgSYrw4fEyS9OueN6hB9oWpt6f1APeAhDnLzFc78VhaBDZ3EdmsD79ULF5OYL6T5UamOQWh8np7sPiEmeIsMzCnxtygEC1KE9qbR8xS7T0yTdFN82bYje2dDaOWjxvaYey/4WbdUwr/nM0ByV5Bnsd4L56ri+e8QI13ugA9UXy8xHwVda2f3/+1PhcvrvbubjOkGwyjoNAkJPurRCsBqo1YBMv8IbGJW7ejhfVrZ2eTzQPqe6lzc3pV4gVrUrXDDVD+nVtI5+63XwtaYEGLk6y85DtRwRV5bC55FEjJr9+SeVVYYHM4VhpZNhQcFt/o9+FZ28r6zXh+O8xxi10CRYGvj7Y/etxngq3DCtXEy3SRgUxIUSGuJ2spgnIv+1DtDnXXioecL3DNDeLi7A+ojCs60lkzCgdwXJljAAZzdorO1RxEBt5TG5fn7tzmrHrrgoaWzN7AZuNgPKGRsFneLaBPHi8y5xZCTXWx4DT6b78QLzDYwhbD2ZgAUZvMRbj2UbABwzHIeaYLAN8jd/mgV5g2UaVLc4JHcTep5YMqjFwA84kyJBlzXlqIwqa0qSaJGfwwjXAnMl8HV5ht3Q7QsqaoPihCdQF/yzFqm2NRsxx3hdpavwNmYNpezz1oajJVQPrKVrU8lSWRggNdxpDoWMvI+GcyoGhMV3ELwel1dyxpAdMwQP5tneMa214Q4tqPi9wWhE01jK4HjHWizRMR0IyGsaeMK5PipJhVSkgS938DMup+HP9VkoZfF09WcP8Ue3ThwvqGB2OguZKtZ71HCGRVMSI7qoJov4w6S28Bm6Bk6ETbhOgGcZfvnrLzxa2QbfAEJmIL9IXqIKqQH5GqI/fP6QQESPDVMV7LuD1jniKzKHIg/YEw+7tQcu9tpB+++MspJH0zIjohgPA3LIvi3j7KQkU5SaSlo2UFo8TNw7SoicGgdDamoI57Ku5beNBLzDwQuq8c9Js1AS8+TiPjTx6JrFM58Pe8HC0Z8h+w1LejELrqSo09+iC81TSPvdEqvSKRcJ0SBQeVxJM9CrVKOFmL9z7SMfm760eVQGGv2eXkygv6z7nhkg0esSfCzTcwv2nlg+O5Nyi269qolR0Zv1rwXHOznm3M+2tw6cYHqO/7sjKEdckrWvqo7FpQTAaw5/Mi8G5zBa6tHER1qHV0fgRCI0LsCMJCTZC5sYkI4iRO89pmXmj8AeT8yiBmP/j+8xBJ7F7ZK9ub8XBHsoU0r0WzurT5aIiCwDms8P5OXSDd5tofBz/sbjWFPAlqDupV2enM6VR/ByfMiMxZbIFCIpqKqNgj9WzNi0FHmKJs+HTyTRzJYQndVRJCZCKGFO/Xqb6GYw1I9U4T7uovT10T/luJT7tS4ijY6XZQEphU1rHapAyPMgH6iCEJvWZJgejPM5T7lXrzOO1yuJRVK7Xqqj7WBNTts6Ab00RFwbDK+IvBpxTxvlaWGvElhbFm7qvNDEOxRjUT+lnbWguYjwn1megOU7orFOKPLciUyoaVpqQXyfS+VVit1AG50zUSf4WGsJn9q/xHAAPjTZ6XS5vpCXevHSomCU7LU5yLZYtsj9/7v+XlNfMDKqSSms7zHUOcZCpon3fmKSqAqiy02b22FJ63Tl9TAL5KDofs1fQdgfXQG8X81Lf5FP7TIxGbg6aRf43NQwXcXz0SMLVHDFIm2p1abUTXmK93hxjKAn79B6kJ6zOnQQA9Bob6GsYy+C9LfnQtfk5X9AWL60tG7FEqcgKK7bTO3eqWhu8QBAnhkm6O1svAzouA6grf6l/fMP9TDDI0BemHiJUs01spi3ArVtOQBFuXEBoUjomHfWY7wZVvscC7s7pzcsWJ58CcsVLCBLp0qWGHl2geE2EITPf2BkjmxsOmF6Z7kdh/nuMabpkJOZjPuPXKke9Bs4MEFerCHoiWrK0MCe7NkNkrQ/1BkvneNGOUHC2+7vjzxWIS+iG8VYZje6ixyYCfUQjukTOHVD3O7KP3+Qffg/LzMAxhR3EB5lL8PrvXlQkE607COnDAr3n7A2KIJ9hi6csxeRB8qM3agET26X1132/0cTvy7ShPx9aT225JpmLRWcRoy4ysLQWk8i/aaW5Lt8Kc0+g5r/1CKICkdy649/lmGFP3rJLhjEGewp2nJXs5UuBg7KB1YwpNkIGOBlwI+1Bwn+y1Z3sA/KoWvJddG7peh1lVjn4ccRxA+dPWDaVpbG8+tgOlQG6WBNMEAGFyXX/Q/3Ve122KNrwEZIE+uosKZJcGF0Wf8o9vrRaFqXitMErKqUJIVheAeZBlU//G5qBTUQUIXvwvI+m8Fk7mkkDiDxRjSjtQ1tFiRSJbVFM16sIvWqKCo6FC8QgdV+r7Kfoe9H6qCXjQFHrr2lARW7PPZBGADwxrr35eiIwBqn6tyOjBn/eEDfB0z+am0K3n7SHfmjWp/htiG7JE5/a/xOe8xVTUKy7Uez8c8UYvKdQxTCJxbhcYWufIcgU19CM1PySmbOMpgHjxCx7ETtEHIGGLFMuMffN+ee/xZWw3PP1GnYxIz8RmQwXjLxb5scDENdO39ZV36zCoeHUAFRY6oi2kaQyf1JL4cW7QfwjcO47lg9somQjQdZE0WlDIRrG79W5e9wo3BoBMH5AHkP6w4YFZ//btYxFF+3WOZUMdvBT+qt8y6jtDn7hhXyEMEnE/PyA93XlQ5az3cnM6Dg+ulDmJbUzvc1b15TCcXdzILJuCFeTSyaRBac3vI2qV2srzg6jHIsdI5A+RbU2dMa5B3a8S5eS54/kisJl3EOcorczn4IIC/pTiDX6tk5ZybDhBVVUznLLRSh4Vfy9Q15E8wFgyndskJF3pMnz5EkwMXPxxbyubN65zye8of5FSQJI/vU5UgF5V8IW1XCo2ckR9ceXTb98uXcKfE+Oal85yf3qqlewutfBszLFac5jCNxjUhbS76vEqWKwBDHZSYvdeHh/cpZ21Y9QP5RnPRf0HtMKUc+y5Edxa1POJOtVSGiLPfGWD1GDFxgxRPreYOa7RGUTaIqnze2VbwLzzgCqsqcK+S9DUaIysJV0tsl/4g3VK4+54UUEAmPORoGoMchJeTK7Zf9uxiMY9oRTUNbY4S5iKAKS53E/ZHrBLd5yQci+8xalqToUzlgDArfUNUgnvmDd7odLfaUe3meFrjv1LjrvOJbEmsTVY0H2487I/NCwFBX0iGBFeuyQnkz9eMFqKA3GB+1Qj0iyM9k98p8eJhPc2CwpJzLwCjTOCaPSvEjaYHx+Oon11s3a96w7uAXwkoDqsnAni+XDpPfkn6c2C63J2D9KtgRK00gcN6JGX42/bvyhhXOiPFq5aPuahNn2mTPXD1gL3YHI6pX2/fslbezWZ/BY/MynNyHDn/tZowFCZq3O2m/kPHzgi3j60SXBgOYdu6a10Ou0RXdTQ+w/wuq3QsU2WeHnVXtCMYmT/c3WheVHURkzBRRhFZF2md6490p9xcIdM6iw1569qFWyaJxg3ORh/nkw3oIycHRcIcEPddmJaS+K++qwFUIgKrL9vUm4BkRu0D5CJVgBULJrb2LHTow1JvsPf1sZMMQ9lSE1jKcgxjsuVNxH7YaaIjmZNJdf0nzTX9lWZBC4EXaSKyUIddgm6J02JIi1HPmuoQ+eztgM6s+O4w14VSMKO+aoOmCzqs8lJskrP9DNOSIEDyW1nZ/APOFgJreZB5pPGBI0qca51Mcaz3k31oYqn4oFOhV1HGH7t/FnIj0NIm6Gox+FkQz2qGqBRIycZQdkUJtJQ7y7IonxMoQB+8Jx30wFq24tBXpAywk9PzVMymmBxUR4h2osYO5+BTnLCoXy9BixDrXfuPAqfEZ3+KlUg4NBaIv4dLDc/DEnk0tKHvATka8LbJqhn/dMfPGlZTSY//rEBjhL9aJxl8VFax7R0XIvAWmV09C9xEWpbxaESRvEDz8PDoCyD7LrVfgyWRmwgTTwLk1B+B2qesXlIVSYh77WQIAWhzY5sfgJUdOm7p/z8jIcUcxtbzkj+QsAc7uJpV423USHwkv5SFlXJp25V4V2MEHARffyJ/nLzklp9HFInK99zSOXAvYKulpHSZDyFDt6YuS0jyQlzwnL2C2ACx1P6JD3Ox/ygmMMXx+pr6HLfzJRxjDIbsI5fEq5tRQF5vEd3B78PwZlBE9FZjxkSaks3Z/EH2UWPIMTDg70eBf/DnXaZM3H806WzKRptjS8j+p1Of042vzUkPNMNk38baIGgdHVu/CyQVehRxj7ne3x9tXmIcaU57GHWIaGxL3fwy6+kSP1L7kzOXKgacZcm5PR073oOOt9ZwCaOnuG4Zww1u8BVA6pVF73rcy01WpaWtXQS3Laicy8ICcqWyHLfX7VEydlZnuxMM7fj6OjGVLWN2hx2fDemmdA/bD9uLdjjGTkWXfnqCyHdp1M6y7+3w7FtT+0OZMUUwrY/iiV66d4GPcfPdoAys0u2M2GPY36XFiqIWFyNUq03W7mtN3XqB+GQ13KqHVrYEOFOdr67PhE9bAGvefvp0PkRPqq1SoMoQgPyiDIMwPG2FtczehVmJqcvN/t13zgwcURmEogv2h9i15nAWHIdujIykAcM8o8/ih9i1u6rcgPTlxyIKeBD1KMdEdLtwbTTOMMmJzdZLEsRCVQTvOK8dgdc6l4l/+21jeCwpz1XVsHv0W3QdwjcTlB+bFmz0pRsSVVndkUc5k1OjyOiYo3/G5ztjpb8hQvkLhmvD2MKoU5LiONcsCyJyTZiaB5Ne7SejPMaB1WLT+YJCOwPz54TApxYpT9Gl1b++0uVD6uc4RqOv7QehDRs1ycQg1KmNzYkDA3z0Tgj1pfyXfld4lw6Gito/qhJCoT7nHCFin3nVve1Zuq7F8zQT7qvAIZ5/ekPSqjutD+KhDKC2UD8G7DMRoNYqRkESoUucx5f/TDJs6YnhXvP9zvFaJWP3ic9CMvsj/8ZRkKln7397IVmUK7iSTNnPeUtwVUX4t5ONm/8BXAgTJESrfCpmbw2TEG48Cw1GsaHX1ny7xX5Oj1dhgfTmYh/xAbMaphFOH2CbBN7DDdxOEOUOw19n0VtUueSB5Bp0f0Bgp9sae/zk2RzvFNfPZ8/U8grCwy8fAYdN4arJs4dxHYhfxYVjW9mxJHjF7b4vBuJSk8HHYl4kbxLuTj8CeUGpU+Cn+FTQawFB8Y/DbGooOZv0WtPEI25hxDRLlReFUGcWYvorkKxALxQmaI6yWYpBlh/jblUjj4nAW/74e5+G6M7VpatF42ywVs7hPvJCFGzLF9AeMg7LqS1Dj7vwa0c/typXk8wicjHCoERIj1i6N54/yB6Z82tK21MGx5TceC2mQEXWEGdOHGkcgkOXYoL+oKghVt0YLG1l/Xqcc4GVz1Qoid3nKSliKh1jx8OCdehyBbtlx+1RZOBRUAcg8e5XEvN+Liblj4RkNR4yn3kF9wz6P/PBKW9tnP+QwNFsEV3vJNLr2Nq6kcfjynRySu1L2H8XJaXUugi6KyLDKCk9IaewZnXRvwDr4/E4LLLdnqu4fJe18WkDoctDGC4ByAYpygRCQ4QaD35/edlTvdVH6l+61/SkUoEUy1+R/kP1siI/HvhxcNEs/1EYZ0nOl9dzz5F/rPPookNCh9i0TphhrT/hWo/Fc9OaYfEcZyHVsiRJchg0RMGAqtc8s96XQ6wQpQ2jCdywLH4RAoYjm0xNJxS1UPGjolY/LZ2JtEx546n6FtnXqwZcEDigCIaREhc2YOooljdbmPp/AYPeqTTl7thmXen2A8x/ejUVOsr/KK+wkKX3unHUdira6FdCk6SaR3oWL0h8/GKZr4aZG1+U6j6OM04tdJ+ncxlP3MvcoxH2UOKgr4AYzBZoy1NbfSVdaljvXEjD+HjQWreHDWMM6I3QIQxGOyeyfDEEwlfhhqMNRwjH+ZN+JaCZjNYMXpvm+RCDHjUyvC9W9Fb8UMGcJCTzNQoU8fTNpz7U+n5q6aUnpkEXE0xL0agxFQGH7yzFrGucVdUBiJbsPB/978EirwattucK+FTJzfRe+xq/T884FmYUf6yj3sQzuahiDPIW0dun2MevufIDE3tAfBYg0+Cec9IvzpsgR53GyAsHrguiqjh90R50ttjNnC/91igHNbubWUTI1jpEYlXvhWQ4b+21m5WZLSBKcbIPNEae2A6YivIO6Q1SPHpoHxYvi0ZImyW2TzHDOr0LZLbZgLzDW5CZ4T2V9OHZa9yvVoveeOX1wDZSaqdo7sfjgMe7b1/+LPIEDj1as9Wb0K7qQ6MdJy1vSXcn37TUhgJUx5cFbK6NEpsX2bPSnbgoR3OHEevLQb2R/XbS511eTr664WhQmoSQFMpHaCr4v1ehDbC3mbsDKT7ZLscqMI8GLWmeqvPKc8njzWb1VnAMlO2M/Yy/Ttcpvl9vtOma3jNbpVE+oDjJO3JMX6jONkaNsdD/h2W2avsmJZGwERZPGYT5V2lXJvBANQtZSAh5lfVfqLPjWH15xDApb/f+y51knRzOEoWTh7whbbtUx4j0Uh5gQVzhZSu9o34BN84qTdg9h/4EdDpFfDjaV1kBuaN9tC6vXFYN0iUsvWxiLsOU80CdPo+E2U4fJ4PdJOnuSgBiFbBkL9FGKIfxTPmW08iVQQmZCpASh3c4qldvX6j07LE16v0Hev0WWKnrgW6WvWJGIgB0Qh/Gza9gFxyTM8R+B1idqS44T7R5TGL6IUfPiZ7sb2Gr9aDA70VHl4sFhpI0Ypnx066QmAuyooyYSjLJF5HfYsxXx9CrxLXeEMVfdCJNlvNpTPsGdpw7nN1/3K6mZFjvQxk8uDWnCqSE7/wGm/NWKh+C6hVciNu3VEbG5GqkF74NXmP4/+Iv397oTr32J7E+2FRVO0pLbN+aLIXXMSBwPjcjHV8edVgYwDwULzghTJsGijrcZ5hqhKh8zi0jLp5kJwUG8brT0dp9qsBkLs/yRFosCxTd0/uNUTcPkTGroMpOWpmxLSEiczR/uku2Joafs+LxVvwiNZJi56DdeBjcu1tUBoPkKP+x883uVyyPu14bBaRXNpmQujbOGmpV2EDZYJ962gW2WEFSvL9cC2YXDpHGI7tdpYARy7Z5wFxT/U/M4UQeeSKqKvskSQsxuR/S8rDOAMeUvP/MH7bTtXLooxLqCD8EtVBakgPrSJQ0HDvlD0Em1XCfLTKDYTpeJL+a2BLEW2Vs7B1+11s8MkPRucf3n9JIIyLBaj5vrCzXp1yoEb8H7/e1DHgFRTtYciyI5Y2OWFqlwBVVBo/Ns4ZBItMzhbZDNlt4EjIjV7jf9V/eRsOUXv2f7P8aXEipU/aN2mn8Ws6XHNaYvZf8mj+Xj/8L7rRnoYNMFs01l3SOUXWVR7sGn/jAHjIsH6UuWQhoFSmyn5Vptoz1MrDxEZu1fyO9G4GDTbAhDZ9K1NFZwQhle0cJMShsDYIlplMJyTK4Eky+nXdamTemBPm8sKcCzVQw+7hlMkRF98P7AHGD+CpAm57vdWpIILP52M9i57+t96lMUmCw0xi7FW/Vgxq4QGNG/tiV4YOmODDFasu3DbJSoXDuJGIhNBApb2pf42iTY1JiTRUdouCBBDNr6U8JhpjLKlV5hZtibWjJFk/Cx8197+GWtvKZETLh/PE4QGKxCSHJ60tTqkaSQp9dUepNlWqlvCisNQMmgLH8+X+wL9OR40WsnUJ934wL+j3ZtUYkMA+O/Aj45zkqFBHG7Ih+kD9lQJtUGjB8NR5X1jhzXtkBkNOd7Tz9SlmNI7TOwi/ZUL2dASOc4JtenSWitW5M7z8qnnBWbErXsvsB5mJNgmmy8O5reVCRBjP3Ur0OATU617CMCgj6Rhagt4HNR3Og9BV/TU4z8O6fC160BJUp5G9Fl4XwVBnTj8GaGVSvmQqc1lmd8kpcibDd0uG9MTStXpZ2TIxWzopHHt4BGxNdkszbJgYWbaTWdWnV1i8xSG4KL6NNoyjvjBnABFzOYpV23Y4stkZ36ZF87x4XNp1zabd7Yy0FQ+/XAIMxDHfBLvlx1Ow7woQy2uXjQg/KUjT85QU9b8ot5aUlxBXX6T/ubYbGh13/QZEzsg7tNBuwFE/jDTRRZuSrBfd7/VFzrVJeY7CvG9VcDX0x8YNC4MHizfmkR1I029+Pxr+Ik0Q4MmY1oqYJOdAXMrWDJQqem8HiK6l1kwZ7Z2FfUmidQRt4w2vfSCzbz3Om8e88jkHrw3tXaBWggv6CX/GNvhD7eOHqoWMhYb5ToaoLZVtHCU7ygfibfrmSYOjLOQs5cYOBopGSpc5uijIGjUopPlfVSAhZ+Pbb6htpMZOsaf2Yd1h+pckoCyTOt40u4WNrN8jrdVkmaCRTO1T1UIba3o4TeQtSJBJUq3No4wuC4T0nfpGNIp8JF2XcFQ1s3UdWQEsNLoUlxmRe3YfS9j6qIcz8zMb6TTVWyA4GCbnMIBioPIDjN5Nu2/hIZC4kDPkqNiCstApnB5Yo4xmIZZFxU13KaxRxAaOOqnj498k3hYkBDgQyA398+bU0nCOZ4aTMiSFt4LG0ujwUiZietOA081Btc1E3vUTZRChzANFc/3AV4HPW+DVdHdBZEyRlO53cBEW9Yc7ReClnzkpG1ttN7XTRGnp5i9MaIgH3jMGhJU1/oQrHzVX4kt8IuPNhtDzXJNFHFiR4x7EAp1UtQhEscZJpkGctswZZCqyd6FVL6Eqhp+58aUZNe1HFroxqF5fPliL8Qc/Y44mRXVzdMOvNYXYxYg1JP9Uq00W6i2+A5UZ+fN0LVBBtc+ZQpoNdFMY5l5Gb+oHOECBYEfKqts/y4JpXhZ+K7ztxyhtbVbYqAhjgQJnVOwMXvCTCz8jooQB8B4OfQcVKuLGAE/OZHztxxglayrZFC8ujGsQ8da/dQWB/7PCXEHtXrQWcscoYy9xqRqoLBk4F28vP/vj2amNQfnKMf7WrGCGR6K+RUrsO6j6emSvZM0Gwsa15f0OKVF2wgBhx1eq4cgmI7nDYpPRSl5Zgnd6Tgr2mxB4W0Wu6udq0v/kf+4rbd1coy1VuPcX76LGatGVBLzRb3dozary4TMv+DfLN3nfriVLdnAavJXo5ha9NEVgPA78dAvXD6GLBFxDViA1YnzPWQhrXeZSJ6/fWYiZQGLXNH+AjcAoqxLaTEZYDnL2X8AagXadwl/+bKmLqT+2Hmnxz5R2EwjXUISyvoK1zJFEEN92SBLQ5DLOx/SJcPdrOAG+yg220J/ZLr72kV7ZP+RLFQdM9YigIG1jJgdI95niin5viag58hl4yht8FThGmqcPCMF+52SsdP2Ggy4lPdYbiLNZOQp/igMRlhVn3nBUk58vQhefHUAUu0j7sT8CE+mad/24DdjY0hniYsdJiDhhQTNyrSCf+V/h0+vf4QcPgJW351jXAk6QJiRJyScxGJGky7zF1+LLjuR/TCm06B/MnV72MBFlnRevBJOm3X8N030X1a7IIqP2PW2M1rxk8LM72tXIXVQu6kWKk1YEcZj1X8kmbppiOxT2ayMsaJ659JPIS4Ueiu7IJXGowg9JFWXkk78BzrIt9iBBFbLnadILip4xuA2AZRUQqv7rrtvdfo3Ir8e7adgrGumQHPMdA+eVh5h1sw1fPy//t78noSvRYiUHFFjx0Fn2F/svMCGwy2yPB0qfruxgrblSJA5DkzFPINOumk2HGg/XmV/rruSC+WrrxY0jUfZh+2Ev52qFuN0+/Fm+CB0aO+pV2tvpHOLWkSrZiG+zBqNhRNrhcP185loe40jp9rsjfKFxjatst9iRjaWAcZmli4EP2IqxJxDCOnPQevsWHQ9HHX1HGVkzEra39p6BLQEuY2G4zP6oUmEnl0WAQIh6o+Qsdh2YjXiogVon/cNLmswwgI0Hc23I0JbTKznHM95eLwVNTwln1zdCrQe/5vaBanWIFB6HqFdzGo2XWy6gldEEcNdeKUi08CzCEX/Y2BuVkBbPTRRa0m7YXFeZ7/YFzd7LUcmXzjjrNlj4kQSM60G2WfOfgLsx2oLJVDH/NMg6Oo3bZh4kL1N3KCgpNfEAx5ZE9h8UCn9CizhCZqheIW+Y24X+ATJrgzLjf/FO9FdzGGzlDftKMg27UKyrg6TGt/VaP2R9c/Y2rCLC909Xa/8pkkIORAFNWY0TMyHCDnVXlFcSONG+11Sybt9S49bnv0LtCPm8Py+dvuO0xMr5bPTKJyNydmXXTXo6g6MDkN8+df8c084V5lhD6WmzjhrI/xjFD3gIaMjRzhVdQj+4sPIedhs1WpRLIKLoJxrE+AZbnWrkbMu8YH6cMNliMQP+bmdw9ntwnO+CXA45BQ0SnLiIkDYsWuDMqIOAFpsYqzsn8y7OKdrD2Ygj9Oe7onAcznNHygIdZyEx4wJPf+t12Ml4OICc8I0+r0D3wf2ttE9TxDs2/QmSaR+Orc6KWjErACrcOWTwVp3dH/2RJp5oFfkWiPRNlFMF9XPYLhwXYPqDxeRlWmUZ+wED1tUauotQz3pkIo299DUXeax5zgAmFn7Ftd2KrZacZQCnHicjnULJWhmczy+h36IlgqOpahWKM62bxn6FmpJy7z+6v9annw6a51m8ssXFW+byB1zxKtl0TEaiv0Zf9bLfIdi2jJffIZ5hxI1V4pqQEjGO9MKSpGR1V+QN5Dp3tC1ffN2gOfZqhJilSn75w4y23sLX6MfXb0lqTU3aIIy4X+exdlxC3IgBHxQVWG/5B6hrSsZkH0KrBt34DMVqEXpEEfvMjIVfQWA2fGxT/gjX5MjsWAcY3A/c/E9Gu1BJ/1mEfMZZjRzIT4ZTDyFSlRpUeFcHHtgW7daU+BBeDgBIETQ0gJNrd3SwiE+xc94mbBBLqdbJ6GnJvb/7YKvFmZld2/0+yKi2VbghhVxHiDs1YxrlcNUHbIO1iTeARe9aVskj9hLeXPUNHnsILZqsOD3KmXSUlV69yBH+woCLmW4H3FO8kJDICn6A8bnps9z4PaBuynu88HFr+v3C0FZwVOdruNvQYSOIUblciojPNcK3xFGEU+JcyyaPl1Vt2Q1HH537ve39H1WZSNm6dLnAKgR6davF9k4k92u+9SInXMU/kI0YoIVDTucPKQZcoyJZ43v+wOdrm2lrKUAUo0mKSewh3+L9lWDfJzKe8bqiQJum9oEaSqhJaRuZg9tN4j6aHxD9k0C1dhFI5C6O+BH4BFJdvTDjl9Kea9RWzY6/PnOy0ZzyWy7aWHNAzYgqxgpH5rbZ/M2GZubXf7Vpc+2ItBEMCmUp1aUV9tnbE4Qx+B2Vd7Ix+bF8b6BZtDrzzHkxDorzxpFiIjEU3aYsNpcaLUVEUmEm2NrQVEw1TdHbnOLAzSzTonXZo9mn0N34Eh+P8NnejbFzcvIDFDoUjksCkpW2rDegICQMkcowreARTkUuTE3zXCp8dAUIZA03wu1olQONgLd/AgQZeAZet3/+qkTeIrje/SsZ+Ch7eVvAkJPtA8TWJb0Tgwu0MKkUyniHC5S/kUFM3UMSywh9s2Np3BXkppW7+LV8cSjmeOcbWU1e8+zXqeBO9QgxzPjZ+yBUFlAto0kS5NPCnYB79cZfnkkU1fQl7q9sFZxLa2AiVQQYsxwvmOKfXPBSdPH4n9Q8YuvRe22U0CRVBHSvqe7QwmFKzN0WNKLODJruf9sfXQGZEsjvfhR+xdDN6vhSqaZla9Z0X4wAObR93jUl3h4KJ3jhHg33Z/rwcGUM3mBBbFOZaS3AXBWtOntUP5afsdq4rSpjZJQXE/OfFiy/cB1NyELTf7gpDxBv5dIWHjoriWqZL38XeRYqS+wQLFhj7KUkTgri2ySEUwuj95tbTdLhFHOiejX+5b6brkwIEKIxvtCFS0e8xaq/ebbD+fy10yely7djXL2UJTWtrVSC4/6sbarpkjBG5RnWUdeJkSLV4spOquyWMoPVuw0d9YBmYbzVlR5sFg40EYHVfl4WdOZ95BgqklyqVbFWA84DiahrLVDCff6pcv5ZvfZ7lThX8/UA5WTPq8x2DW2156BZbQTMd7qVhEscV1TZMBjHcCEmKXVPEEs1noBelQu085IZ94ArP2ZmHKVMxzOrkXfti5sELXtWgac5Qzaa/iJvJBXVLblQPJfZvdUqUJCFtOlPJFIUY9DAKoj2p0iYgvw3AQkTW3uoXevpfFCgc0JVvc+7IzZxLpbt0SaMrgQZS6zSeNr6+8To7eEgN1Y8ar3je0wTCi+sxlKfgVhBnbxPBZytBuYvIHDOBTG5VXbOTw+uRFnlG3CdNBT7PgF/YE/9E+D+hRfxYO37UCCGkFjWnXmJOOGNFWHnxmIrYkmPTUMtQy7j1Fvlo70kdxnsH4FsVnS7iOAsCuTVJeUrsL93O7qYYrjfQNlrjfslkDr2q6mlOn/QY57peYPeXuyXoInwIGpY4+bG9TVBKzKCMTEX6//yJIaV5LQCsebzATu7tPkAJfUDWFTbj8/UqGTlSZ4g4Pyf2iDMqvvOYHluAXnyArFkCMB0kB42byQ413vBpqZs0HAcKP98lTIGGl0nk5XMA5x0r/embBjnYIP2eKN/v4hpxHjr6aKwRFcRRCaPH2j6uGA8k9Z4xKHN6/UuXeLm1DnB7BdSdQvQaGPmmFDd6OLrEvajHKlv2akaYw3zGqskBDsv6VusZgy8P4OtFhMsRsclKkMy/+OBWtM3vbBEp+yL7MJXBYC2E+IxCAwVQyyrzzXHleadbzlP1zfu6xaNepP48VGPJSnxNDxYmnxU6/P1LjLrQxLYEugxkUCzKE5A98MrBR+rvF3ZKzM6rqhQd1YT/x1/n8/NUcmggwJO+hbZ9fTLx5a9YqJI8ioGkiGhkvZcUvVeQ+XUrmJWsLOhrpubBJrYZRkSjYgz+a84MaMvMevQpKvIwi3UhjLpjpT3bCbwtYfWZ+aPFkbZ7m5mXkU/WchHgYmx6Nbp/tytxbuLc11o7h4kF6Mg54b7/w/OabaBnZckmVk2Mv+mpewV04+7VJtit7ExdQLPhfGrKM4dxgzVDgnpxaOOjfB1GWC9niieVhCmJD9KDO6713GGf87I7kQzR7zxOXOreGLiUHkzcTJ5fGCIrvZPcZ/EUu6AtTE4TCq3ZDkvAfHTGI6lk525k6i/Ls2WYllB1+EqXT2uJJA/WPh38vzy6wDwHnp2a+Ce/hMjIsUMWG9cRkISurF7LTnTpv9sPgcSzOzOkaGAiYBddp2EodGEXNDo1ypGxuVuVq6B4xyJQG9m3AttIwlFHtnu8wMigwkT12BvL5OltWZB+VkVDvpfPhssb5U1VJl4lmK5okYAmbnalMKcRUEeHhLaI2VuS5+XV3trSW7P+P/3kbKkI3jopu6jfQ4ieq3WSRHQIMtYzogQgoiP2h9i0o6fbYh2iO/aH2LQ==',{[2]=ne,[1]=Sb,[3]=ca,[4]=Af})end)()(...)