OP XRAY

 Hc,Ib,nb,ff,G,Kc=,,,bit32.bxor  te,Tb,Lb,nd,Mb,Qc,Gb,pb,W,le,nc,pc,Vd,We,nf,Ae,uf,se_,Ja,N,ye,Oa,tf,hc,Wd,xf,Ka,v,Ve,yf,_b,zc,Td,wc,Me,xa,sc,Wb,yc,md,c,Q,gd,fc;hc=(());Qc,pb,yf=(.char),(.byte),(bit32 .bxor);se_=(Yd,yb) Ub,Lf,Ge,t_,ke,Qb,T,kb;Ge,kb=(ve,qa,Pb)kb[Pb]=(ve,)-(qa,) kb[Pb],{};ke=kb[] (,,)  ke<   ke<   t_  ke<=  t_,ke=t_..(((Yd,(T-)+),(yb,(T-)%#yb+))),kb[] (,,) T=Qb  Lf~=Lf  ke=  ke=kb[-] (,,-)   ke>  t_=;Lf,Ub,ke,Qb=(#Yd-)+,,,  ke>  (Ub>=  Qb>Lf)((Ub<  Ub~=Ub) Qb<Lf) ke=  ke=   Qb=Qb+Ub;T=Qb  Qb~=Qb  ke=kb[] (,,) ke=kb[-] (,,-)   ke== ;nd=();v=((...){[]={...},[]=(,...)});c=((()  (Ta,re_,Hf) re_>Hf     Ta[re_],(Ta,re_+,Hf)  Tc )());Vd,te=(.gsub),(.char);ye=((wb)wb=(wb,,)(wb:(,(Gd)(Gd==)   a_,Af=,(():(Gd)-) ma=,,-  a_=a_..(Af%^ma-Af%^(ma-)> )  a_ ):(,(ue)(#ue~=)   rf=  Pe=,  rf=rf+(ue:(Pe,Pe)== ^(-Pe) )  (rf))));fc,Gb,wc,Oa,Td,Ja,Wb,Mb=hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],{};Ka=((C) Pc=Mb[C] Pc   Pc   Vb,Zb,Re,R,z=(,),(,),,{}, Re<=#C   je=(C,Re);Re=Re+  oa=,()+   mb=  (je,)~=   (Re<=#C)  mb=(C,Re,Re);Re=Re+    (Re+<=#C)   Fb=((,),C,Re);Re=Re+  da,qb=#z-(Fb,),(Fb,(Zb-))+;mb=(z,da,da+qb-)  je=(je,) mb  R[#R+]=mb;z=(z..mb,-Vb)    be=(R);Mb[C]=be  be );Wd=(() wa,Xc,zd,Se,sa,xe,Ze,r_,Cc,_e,mf,rd=hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)]  (Rd,w_,hb,ze,pe) id,jf,Cb,La=Rd[w_],Rd[hb],Rd[ze],Rd[pe] ed;id=(id+jf,);ed=(La,id);La=(((ed,),(ed,)),);Cb=(Cb+La,);ed=(jf,Cb);jf=(((ed,),(ed,)),);id=(id+jf,);ed=(La,id);La=(((ed,),(ed,)),);Cb=(Cb+La,);ed=(jf,Cb);jf=(((ed,),(ed,)),);Rd[w_],Rd[hb],Rd[ze],Rd[pe]=id,jf,Cb,La  Rd   oe,qc={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} h=(Jc,ec,pd)oe[],oe[],oe[],oe[]=,,,  mc=,()+  oe[(mc-)+]=Jc[(mc-)] oe[]=ec  gf=,()+  oe[(gf-)+]=pd[(gf-)]  Va=,()+  qc[(Va-)]=oe[(Va-)]  _f=,()+  (qc,,,,);(qc,,,,);(qc,,,,);(qc,,,,);(qc,,,,);(qc,,,,);(qc,,,,);(qc,,,,)  za=,()+  oe[(za-)]=(oe[(za-)]+qc[(za-)],)  oe    (xc,ub,m,bd,xb) Mf=#bd-xb+  Mf<   B=(bd,xb);bd=B..((,),-Mf);xb=  hc[(,)](#bd>=) Bf,af=(((,),bd,xb)),(xc,ub,m) _d=,()+  Bf[(_d-)]=(Bf[(_d-)],af[(_d-)])  yd=((,),(Bf)) Mf<  yd=(yd,,Mf)  yd    (Zd) jc= Df=,(#Zd)+  jc=jc..Zd[(Df-)]  jc    (Md,J,la,u_) Z,Hb,db,ca=(((,),Md)),(((,),la)),{},  ca<=#u_  (db,(Z,J,Hb,u_,ca));ca=ca+;J=J+   (db)  (_c,Gf,kc) (kc,,Gf,_c) )();md=(() Za,Ca,qd,If,cf,Ef,Bd,Of,Fc,Xa,Ra=hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)]  (Pf,ld) Aa,p=(Pf,ld),(Pf,-ld) ((Aa,p),)  _a=(i_) cc={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (jd) he=#jd  Ya=he*;jd=jd..(,) vd=-((he+)%) (vd~=)  jd=jd..((,),vd) jd=jd..(((Ya,),),((Ya,),),((Ya,),),((Ya,),),((Ya,),),((Ya,),),((Ya,),),(Ya,)) jd    (O) b_={} kf=,(#O)+,  (b_,O[(,)](O,(kf-),(kf-)+))  b_    (Ad,Cd) Ha={} Ie=,()+  (Ie-)<=  Ha[(Ie-)]=(((Ad,((Ie-)-)*+),),((Ad,((Ie-)-)*+),),((Ad,((Ie-)-)*+),),(Ad,((Ie-)-)*+))  ce,Kf=((Ha[(Ie-)-],),(Ha[(Ie-)-],),(Ha[(Ie-)-],)),((Ha[(Ie-)-],),(Ha[(Ie-)-],),(Ha[(Ie-)-],));Ha[(Ie-)]=(Ha[(Ie-)-]+ce+Ha[(Ie-)-]+Kf,)   Wa,y,M,Od,ea,Ab,aa,Ga=(Cd) Ma=,()+   Sd,s_=((ea,),(ea,),(ea,)),((ea,Ab),((ea),aa)) Nf,Be,Jf=(Ga+Sd+s_+cc[(Ma-)]+Ha[(Ma-)],),((Wa,),(Wa,),(Wa,)),((Wa,y),(Wa,M),(y,M)) Le=(Be+Jf,);Ga=aa;aa=Ab;Ab=ea;ea=(Od+Nf,);Od=M;M=y;y=Wa;Wa=(Nf+Le,)  (Cd[]+Wa,),(Cd[]+y,),(Cd[]+M,),(Cd[]+Od,),(Cd[]+ea,),(Cd[]+Ab,),(Cd[]+aa,),(Cd[]+Ga,) i_=(i_) H,D,Sc=(i_),{,,,,,,,}, x,Pd  hc[(,)](H) D={(Pd,D)}  Lc,tc  hc[(,)](D) Sc=Sc..(((tc,),));Sc=Sc..(((tc,),));Sc=Sc..(((tc,),));Sc=Sc..((tc,))  Sc   _a )() ya,Hd,ia,jb,vf,Yc,Qd,g,o_,cb,e_,ac,Rc,ie,we,od,Ud,Rf,ad,gc,Nb,P,Dc,He,n_,Ac,Ic,Xd,Ff,wf=hc[(,)],hc[(,)],hc[(,)],hc[(,)],hc[(,)],hc[(,)],hc[(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],hc[(,)][(,)],{[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}},[]={},[]={}} Rb=((ka) Nc=wf[][ka](Nc)  Nc   dc=   () rc,Ua,Fe,K,ef,qf,sd,sb,de,Ye,I,Mc,df,Ne,fb,lf,Kb,na,Ea,Te,bc,td,d_,U,wd,Uc,Oc,Ed,cd,Id,sf,f_;sb,fb={},(pa,Xe,S)sb[S]=(Xe,)-(pa,) sb[S];K=sb[-] (,,-) K~=   K>=   K>   K>   K<=   K>=   K<=   K>=   K>  Uc=I  Ed~=Ed  K=sb[] (,,) K=sb[] (,,)  wd=na;Fe[]=wd;(Id,{});K=sb[-] (,,-)  Ed=Te  d_~=d_  K=sb[-] (,,-) K=    K>  Ne=Uc  f_~=f_  K=sb[] (,,) K=sb[] (,,)  Ed=((,),ka,dc);K,dc=,dc+   K<=   K>=   K>  cd[],K=I[cd[]+],sb[] (,,)  Ye==  K=sb[-] (,,-)  K=sb[] (,,)  na,K=,   Te=Te+I;Ed=Te  Te~=Te  K=  K=    K<   K<=   K>  Fe=ef (Fe==) K=sb[] (,,)  K=sb[-] (,,-)  K=sb[] (,,) K,Uc=,(f_,-)   K,I[(f_-)]=sb[-] (,,-),Ye   K>  de,K,Oc=Mc,,  K<  K,cd=sb[-] (,,-),(Ne,)  K>  (sf>=  na>wd)((sf<  sf~=sf) na<wd) K=sb[-] (,,-) K=   Ne=cd  Ne==  K=sb[] (,,)  Ne==  K=sb[] (,,) (Ne==) K=sb[-] (,,-)  K=sb[] (,,)  K=   K>   K>=   K<=   K<=   K>  Ed=I;Ea=(Ea,((Ed,),(d_-)*))( (Ed,)) K=sb[] (,,)  K=sb[-] (,,-)  K=sb[-] (,,-) (Ne==) K=sb[-] (,,-)  K=sb[] (,,)  K=sb[] (,,)  rc=Ye;lf=(lf,((rc,),(Ne-)*))  (rc,) K=sb[-] (,,-)  K=sb[-] (,,-)  U,K=(df,),    K>  K,f_=sb[-] (,,-),  K>  lf=;f_,cd,K,Uc=,,sb[] (,,),  K>  d_=;K,lf,I,Ed=sb[-] (,,-),,,  K,rc=sb[] (,,),()  K<=   K>=   K>=   K>   Ne==  K=sb[] (,,)  Ne==  K=sb[] (,,)  Ne==  K=sb[] (,,) (Ne==) K=sb[] (,,)  K=sb[] (,,)  K=sb[-] (,,-) (I>=  Te>d_)((I<  I~=I) Te<d_) K=sb[-] (,,-) K=    f_=Uc;cd=(f_,);Ne=wf[][cd+];Ye,rc,ef=Ne[],Ne[],Ne[];Fe={[]=,[]=,[]=,[]=,[]=rc,[]=,[]=,[]=,[]=,[]=,[]=,[]=cd,[]=,[]=,[]=};(Id,Fe)(Ye==) K=sb[-] (,,-)  K=sb[-] (,,-)  K=sb[-] (,,-)  K<=   K<=  Ye,K=rc,sb[] (,,) Ye,K=(rc,),    K,cd[]=sb[-] (,,-),I[cd[]+]  K<   K>  K,Kb=sb[] (,,),(Ua,)  K,U=,   K>  d_=Te;I=(d_);Ed,Uc,K,lf=,,,(d_)+  df=U;Fe=(Fe,((df,),(sd-)*))  (df,) K=sb[] (,,)  K=sb[] (,,)  K>   K>   K<=   K<   K>  Fe[]=((f_,),);Fe[]=((f_,),);Fe[],K=((f_,),),sb[] (,,) K,Ed=,(lf,)   K>  d_=Id  bc~=bc  K=sb[-] (,,-) K=   K<=  (cd>=  Uc>f_)((cd<  cd~=cd) Uc<f_) K=sb[] (,,) K=   K,Ua,Mc=sb[] (,,),Kb,   K<  rc=((,),ka,dc);K,dc=,dc+  K>  cd[],K=I[cd[]+],sb[-] (,,-) K=sb[] (,,)   K<=   K<=   K>=   K<=  ef,K=,  Ea=qf;Id,bc=(Ea),;Te,d_,I,K=,(Ea)+,,sb[] (,,)  K,Uc=,   K>  K,rc=,ef   Ne=((,),ka,dc);dc,K=dc+,   K<   K>  {[]=Ua,[]=,[]=Uc,[]=de,[]=td,[]=Id} de=((,),ka,dc);dc,K=dc+,sb[] (,,)  K<=  Ea=;K,bc,Id,Te=,,,  Ye,K=(rc[],,rc[]),sb[-] (,,-)  K>   K>   K<  Ye,K=(rc[],,rc[]),sb[-] (,,-) K>  f_=((,),ka,dc);K,dc=sb[-] (,,-),dc+  rc,K=(),   K<=   K>  bc,K=lf,sb[-] (,,-) K<=  (Ne==) K=sb[] (,,)  K=sb[-] (,,-)  K=sb[] (,,) (Ne>=  f_>cd)((Ne<  Ne~=Ne) f_<cd) K=  K=sb[] (,,)   K>  df=((,),ka,dc);K,dc=,dc+  Id=Id+Te;d_=Id  Id~=Id  K=sb[-] (,,-) K=    K>=   K<=   K>=   K<=  K,Te=,(d_,)  K,sd=sb[] (,,),   na,wd=((f_,),),;wd= na<  na  na-;Fe[],K=wd,sb[-] (,,-)  K>  cd[]=I[(cd[],,)+];K,cd[]=sb[] (,,),(cd[],,)==  K,lf=,   K>   K<=  K,cd[]=sb[-] (,,-),I[cd[]+] K=sb[] (,,)   K>=   K<=  f_=Ed  lf~=lf  K=sb[-] (,,-) K=sb[-] (,,-)  lf=Ed;Uc=(lf);cd,f_,Ne,K=(lf)+,,,   K,I=,   K>   K<=   K<=   K<=   K<   K<=  (Te>=  Id>bc)((Te<  Te~=Te) Id<bc) K=sb[] (,,) K=   na,K=(wd,-),sb[] (,,)   K>  Fe,na=((Ye,),),((Ye,),);cd[]=I[Fe+];cd[],K=I[na+],sb[] (,,) K<=  cd[],K=I[cd[]+],sb[] (,,) U=((,),ka,dc);dc,K=dc+,   K<   K<=  na,K=wd,sb[-] (,,-)  (Ne==) K=sb[-] (,,-)  K=sb[-] (,,-)  K=sb[-] (,,-)  K<=  na,K=,  K,ef=sb[-] (,,-),(Fe,)   K<=   K<=   K>  Ua=((,),ka,dc);dc,K=dc+,  K<=  f_=Ed  lf~=lf  K=sb[] (,,) K=sb[-] (,,-)  Ed=Ed+Uc;f_=Ed  Ed~=Ed  K=  K=sb[] (,,)   K<=  cd=f_;d_=(d_,((cd,),(Uc-)*))( (cd,)) K=sb[] (,,)  K=sb[] (,,)  K=sb[] (,,) ef=;na,Fe,K,wd=,,sb[] (,,),   K<  Ye=f_  cd~=cd  K=sb[] (,,) K=sb[] (,,)  K<=  K,Mc=,(de,)  cd,K=,   K>   K>   K<  sf=Fe  na~=na  K=sb[] (,,) K=sb[] (,,)  K<=   Ne==  K=sb[] (,,) (Ne==) K=sb[] (,,)  K=sb[-] (,,-)  K=sb[] (,,) rc,K=,   K>  na=na+sf;sd=na  na~=na  K=sb[] (,,) K=sb[-] (,,-)  K<  K,rc=,v  K<=  sd=na  wd~=wd  K=sb[] (,,) K=   K,Kb=,   K>   K<   K<=  Fe=((Ye,),);K,cd[]=sb[] (,,),I[Fe+] K=sb[-] (,,-)   K<=  f_,K=(cd,),sb[-] (,,-)  (Uc>=  Ed>lf)((Uc<  Uc~=Uc) Ed<lf) K=  K=sb[] (,,)   K<=   K>=   K<=  lf,K=ef,   Uc,K,Ed,lf=,,,(Ea)+   Oc,K=(td,),sb[-] (,,-)   K>  rc,K=((ef,)),   cd=Id[(f_-)];Ne=cd[](Ne==) K=sb[-] (,,-)  K=sb[-] (,,-)  K=sb[-] (,,-)  K>=   K<=   K>   K>  wd=((,)..Fe,ka,dc);K,dc=,dc+Fe  K>  Fe=;sf,K,wd,na=,sb[] (,,),,  K<=  K,rc=sb[-] (,,-),(na)  cd[],K=(cd[],,),sb[-] (,,-)  K<   K>  (wd>=  Fe>na)((wd<  wd~=wd) Fe<na) K=sb[] (,,) K=sb[] (,,)  K<=  K=sb[] (,,)  I=I+lf;Uc=I  I~=I  K=sb[-] (,,-) K=    K>  U=sd;ef=(ef,((U,),(sf-)*))  (U,) K=sb[-] (,,-)  K=sb[-] (,,-) K<=  Fe[]=((f_,),);na=((f_,),);Fe[]=na;wd=;wd= na<  na  na-;Fe[],K=wd,sb[] (,,) Ye,K=,sb[-] (,,-)  K>   K<=   K>  ef=((,),ka,dc);K,dc=,dc+  K,Ed=sb[-] (,,-),   bc,K=,sb[-] (,,-)  K>=   K<=   K>  (Ye==) K=sb[] (,,)  K=sb[] (,,)  K=sb[] (,,) K=sb[] (,,)   cd[]=(cd[],,)==;K,cd[]=sb[] (,,),(cd[],,)==   K>  cd=((,),ka,dc);K,dc=,dc+  wd=((,),ka,dc);dc,K=dc+,sb[-] (,,-)  K<   K<=   K>   K>  Uc=Uc+cd;Ne=Uc  Uc~=Uc  K=sb[-] (,,-) K=sb[-] (,,-)  qf,K=(Ea,),sb[-] (,,-)   K>  (bc) K=sb[] (,,)  K=sb[] (,,)  K=sb[-] (,,-) K<=  Uc[(Ye-)],K=(),sb[] (,,) K,sd=sb[-] (,,-),(U,)   K>=   K>  Ye=cd[];rc,ef=(Ye,),((Ye,),);cd[]=I[ef+];cd[]=rc  rc==  K=sb[] (,,) (rc==) K=sb[-] (,,-)  K=sb[] (,,)  K=sb[] (,,) f_=f_+Ne;Ye=f_  f_~=f_  K=sb[] (,,) K=sb[-] (,,-)   (lf>=  I>Ed)((lf<  lf~=lf) I<Ed) K=sb[-] (,,-) K=    K<=   K<=   K<=   K>  K,I=sb[] (,,),(Ed,)  Te,K=,sb[] (,,)  (ef) K=sb[] (,,)  K=sb[-] (,,-)  K=sb[-] (,,-)  K>  Ye,K=,sb[] (,,) td=((,),ka,dc);K,dc=sb[] (,,),dc+   K>=   K<=  Ed=Ed+Uc;f_=Ed  Ed~=Ed  K=  K=sb[-] (,,-)  (Uc>=  Ed>lf)((Uc<  Uc~=Uc) Ed<lf) K=  K=    K>  Fe=Fe+wd;sf=Fe  Fe~=Fe  K=sb[-] (,,-) K=   td,K,qf=Oc,,     ud=();wf[][ka]=ud  ud ) bb=((lc,Gc)lc=(lc) ib=()  (ic,Fa) X=((...){...},(,...)) Na;Na=((hd,Ee,vc) Ee>vc     hd[Ee],(hd,Ee+,vc))  (Ob,De,fd,Eb) ge,Ld,Ke,ee,fa_,eb,pf,ae,rb,uc,tb,hf,L,Ia,Dd,j,kd,lb,of,xd,Qf,zb,qe,ob;eb,rb=(Jb,l_,Sa)rb[Jb]=(Sa,)-(l_,) rb[Jb],{};Ke=rb[] (,,)  Ke>   Ke<   Ke>=   Ke<   Ke<=   Ke<   Ke>=   Ke>  Qf=Qf+Ia;ee=Qf  Qf~=Qf  Ke=rb[] (,,) Ke=   (Ia>=  Qf>xd)((Ia<  Ia~=Ia) Qf<xd) Ke=rb[] (,,) Ke=rb[] (,,)   Ke<=  Ob[kd[]],Ke=Ob[kd[]],rb[] (,,) (Ld>=  ge>L)((Ld<  Ld~=Ld) ge<L) Ke=rb[] (,,) Ke=rb[-] (-,,)   Ke>=   Ke<  L,Ld=lb[],kd[];Ld=(,)..Ld;Qf=;xd,ee,Ia,Ke=,,(#L-)+,rb[-] (-,,) Ke<=  (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) (hf>) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke>  ia;Ke=rb[] (,,) Ke,Qf=rb[-] (-,,),Qf..(((L,(uc-)+),(Ld,(uc-)%#Ld+)))  Ke>   Ke<=   Ke<=  ee={[]=Ob[xd[]],[]=};ee[]=ee;Ke,pf[(Qf-)]=rb[-] (-,,),ee  ge,Ke=Qf,rb[-] (-,,)   pf=fd[tb+kd[]](fa_[pf]==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke<   Ke<=  (Ld,,Qf,Dd,Ob);Ke=rb[] (,,) lb[]=pf (Dd==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=   Ke>=   Ke<=  Dd,lb=kd[],kd[]- (lb==-) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=  Ob[kd[]][Ob[kd[]]],Ke=Ob[kd[]],rb[] (,,)  (Dd==) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke<   Ke<   Ke<=   Ke>=   Ke<=  Dd[]=lb;kd[],Ke=,rb[-] (-,,) L,Ke=L..(((pf,(Ia-)+),(ge,(Ia-)%#ge+))),rb[-] (-,,)  Ke,Ob[kd[]]=rb[-] (-,,),Ob[kd[]]+Ob[kd[]]  Dd,lb=kd[],kd[];pf,ge=(Ud,Ob,,Dd,lb)  pf  Ke=rb[-] (-,,)  Ke=   Ke<=   Ke>  (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ke>  Ke,Ld=rb[] (,,),Ld..(((ge,(ee-)+),(L,(ee-)%#L+))) Qf=Qf+Ia;ee=Qf  Qf~=Qf  Ke=rb[-] (-,,) Ke=rb[] (,,)   Ke>  tb-=;Ke,fd[tb]=rb[-] (-,,),{[]=,[]=(kd[],),[]=(kd[],),[]=}  kd[]==  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke>   Ke<   Ke>  L={(Ob[Dd+],Ob[Dd+])};(L,,lb,Dd+,Ob) Ob[Dd+]~=  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ob[Dd+]=Ob[Dd+];tb+=kd[];Ke=rb[] (,,)  Ke<=  ge=Ob[Dd];L,Ke,Qf,Ld=Dd+,,,lb  (hf>) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke>=   Ke>  L,Ld=(pf,ge);ge=L  ge==  Ke=  Ke=rb[-] (-,,)  Ke<=  (Ob[kd[]]<=Ob[kd[]]) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) Ob[kd[]],Ke=kd[],rb[-] (-,,)  Ke>  Ke,xd=rb[] (,,),xd..(((Ld,(ob-)+),(Qf,(ob-)%#Qf+))) Dd,lb,pf=kd[],kd[],kd[]- (pf==-) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=   Ke<   Ke>=   Ke>   Ke<   Ke>  Dd=kd[];Ob[kd[]][Dd]=Ob[kd[]];tb+=;Ke=rb[-] (-,,) (Ob[kd[]]) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<=  Ob[Dd+]=uc;xd,Ke=uc,rb[-] (-,,)  kd[]==  Ke=rb[-] (-,,) (kd[]==) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke>=   Ke>=   Ke<=  (uc>=  Ia>ee)((uc<  uc~=uc) Ia<ee) Ke=rb[] (,,) Ke=   Ke,Ob[kd[]]=rb[-] (-,,),Ob[kd[]]-kd[]  Dd,lb=kd[],kd[];of=Dd+;pf,ge=Ob[Dd],;ge=(pf)==(,) ge  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke<=  lb,pf,ge=fa_  (lb)~=(,) Ke=rb[-] (-,,)  Ke=rb[] (,,) ((lb)==(,)) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke>   Ke<  (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ke>  (hf>) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ke,Qf=rb[] (,,),pf-   Ke<=   Ke>  tb+=kd[];Ke=rb[-] (-,,) Ke<=  Dd,lb=Ob[kd[]],;lb=(Dd)==(,)( lb) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=  tb+=kd[];Ke=rb[-] (-,,)  Ke>  qe={[]=ae,[]=Ob};Ke,zb[ae]=rb[-] (-,,),qe  Ke,of,tb,zb,fa_,j=rb[] (,,),-,,({},{[(,)]=(,)}),({},{[(,)]=(,)}),   Ke<   Ke>=   Ke<=   Ke>  Dd,lb,pf=(kd[],),(kd[],),(kd[],);ge,L=lb==  of-Dd  lb-,Ob[Dd];Ld,Qf=(((Ob,Dd+,Dd+ge)))(pf==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ke<=  (xd>=  Ld>Qf)((xd<  xd~=xd) Ld<Qf) Ke=rb[] (,,) Ke=   tb+=;Ke=rb[-] (-,,)  Ke>  tb+=;Ke=rb[] (,,) ob=Ia  ee~=ee  Ke=rb[] (,,) Ke=    Ke<   Ke<=  Qf=ge  L~=L  Ke=rb[-] (-,,) Ke=   Dd,lb,pf,Ke=kd[],fd[tb+],,rb[] (,,)  Ke>   Ld==-  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,) ia;Ke=rb[-] (-,,)  Ke<=   Ke<   Ke>  (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<  (hf>) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Ke>   kd[]==  Ke=rb[] (,,) (kd[]==) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Dd=kd[];lb,pf=Ob[Dd],;ge=lb;pf=(ge)==(,)  pf  Ke=rb[-] (-,,)  Ke=   Ke>  Ke,Ob[kd[]]=rb[] (,,),pf[kd[]][kd[]] Ke>=   Ke<=  lb[],Ke=L,rb[-] (-,,) (Dd==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Dd=Fa[kd[]+];Ob[kd[]],Ke=Dd[][Dd[]],rb[] (,,)  Ke>   Ke<=   Ke<   Ke<=   Ke<   Ke<=  tb-=;fd[tb],Ke={[]=,[]=(kd[],),[]=(kd[],),[]=},rb[-] (-,,) (Ld[]>=kd[]) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<  (Ia>=  Qf>xd)((Ia<  Ia~=Ia) Qf<xd) Ke=rb[] (,,) Ke=rb[-] (-,,)  Ke>  ge..=Ob[xd];Ke=rb[] (,,) xd,Ia=Ob[Dd+],;ee=xd;Ia=(ee)==(,)  Ia  Ke=rb[-] (-,,)  Ke=   Ke>  tb+=kd[];Ke=rb[-] (-,,) Ke>=   Ke<=  L=L+Qf;xd=L  L~=L  Ke=rb[-] (-,,) Ke=rb[-] (-,,)  L=(lb)(L==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=   (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke<   Ke>=   Ke>  xd=fd[tb];tb+=;Ia=xd[] Ia==  Ke=rb[] (,,) (Ia==) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) tb+=kd[];Ke=rb[-] (-,,)  Ke<=  Dd=(lb) Dd~=  Dd[(,)]~=  Ke=rb[-] (-,,) ((lb)==(,)) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) (Eb[],,lb,Dd,Ob);Ke=rb[] (,,)  Ke<=   Ke>  tb-=;fd[tb],Ke={[]=,[]=(kd[],),[]=(kd[],),[]=},rb[-] (-,,) Ke>   lb<=ge  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) ee=Qf  xd~=xd  Ke=rb[-] (-,,) Ke=rb[] (,,)   Ke<=   (Ob,Dd,Dd+ge-) (hf>) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke>=   Ke>=   Ke>   Ke<=  Ke,Ob[kd[]]=rb[-] (-,,),#Ob[kd[]] Ke,Ld[(ee-)]=rb[-] (-,,),Fa[uc[]+]  Ke>=   Ke>  tb+=;Ke=rb[] (,,) tb+=;Ke=rb[-] (-,,)  tb-=;fd[tb],Ke={[]=,[]=(kd[],),[]=(kd[],),[]=},rb[-] (-,,)  Ke>=   Ke<=   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ke=rb[] (,,)   Ke<=   hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) xd=L  Ld~=Ld  Ke=rb[] (,,) Ke=rb[-] (-,,)   Ke<=   Ke>   Ke<=  tb+=kd[];Ke=rb[] (,,)  hf>  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke<   (xd<=lb) Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Ke<=  lb,pf,ge=Dd[(,)](lb);Ke=rb[] (,,) Dd,lb,pf,ge=kd[],kd[],Ob[kd[]],;ge=(pf)==(,)((ge (pf==Dd))~=lb) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<  Ld[]=Ld[][Ld[]];Ld[]=Ld;Ld[]=;zb[L],Ke=,rb[-] (-,,) Ke<=  fa_[kd]=;tb+=;Ke=rb[] (,,)   j  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke>=   Ke<   Ke<=   Ke<   Ke<=  pf,Ke=Ld,rb[-] (-,,)   hf>  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<   hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) Ke<=  L,Ld=lb[],kd[];Ld=(,)..Ld;Qf=;Ia,Ke,xd,ee=(#L-)+,rb[-] (-,,),,  Dd,lb=,Ob[kd[]];Dd=(lb)==(,)  Dd  Ke=rb[] (,,)  Ke=   Ke>  (Ob[kd[]]<Ob[kd[]]) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ke>=   Ke<=  Dd,lb=kd[],kd[];pf=ib[lb] wf[][lb](Dd==) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) (L>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  (hf>) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke>   Ke>  tb+=kd[];Ke=rb[] (,,) Ke<  tb-=;Ke,fd[tb]=rb[] (,,),{[]=,[]=(kd[],),[]=(kd[],),[]=} Ke<=  L,Ke=xd,rb[-] (-,,)   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke>   Ke>  tb-=;Ke,fd[tb]=rb[] (,,),{[]=,[]=(kd[],),[]=(kd[],),[]=} tb+=kd[];Ke=rb[] (,,)  Ke<  ae={[]=Ob[uc[]],[]=};ae[]=ae;Ld[(ee-)],Ke=ae,rb[-] (-,,) Ke>   hf>  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) ia;Ke=rb[-] (-,,)  Ke>=   Ke<   Ke<=   Ke<  Ke,ge=rb[] (,,),  Ke>  (hf>) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  (Qf>=  L>Ld)((Qf<  Qf~=Qf) L<Ld) Ke=rb[-] (-,,) Ke=    Ke<=   Ke<  Ld[]=Ld[][Ld[]];Ld[]=Ld;Ld[]=;zb[L],Ke=,rb[-] (-,,) Ke>  lb[]=ge;L,Ke=,rb[-] (-,,) (hf>) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke>  Dd,lb,pf=kd[],kd[],Ob[kd[]](pf==Dd)~=lb  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Dd,lb=,(kd[],);Dd= lb<  lb  lb-;pf=Dd;ge=De[pf+];L=ge[];Ld=(L);Ob[(kd[],)]=(ge,Ld);Qf,Ia,xd,Ke=,,(L)+,   Ke>   Ke<   Ke>  (Ob[kd[]]<=Ob[kd[]]) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ia=Ia+uc;ob=Ia  Ia~=Ia  Ke=rb[] (,,) Ke=rb[-] (-,,)   Ke>   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) L,Ld=(pf,ge);ge=L  ge==  Ke=rb[-] (-,,) Ke=rb[-] (-,,)   Ke<=   Ke>  Ke,Ob[kd[]]=rb[] (,,),  Ke<=  ia;Ke=rb[] (,,) xd=xd+ee;uc=xd  xd~=xd  Ke=rb[] (,,) Ke=rb[-] (-,,)   Ke<=  kd=fd[tb];hf,Ke=kd[],rb[-] (-,,)  (lb)==(,) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke>=   Ke>=   Ke<=   Ke>   Ke<=   Ke>   Ke>  ((lb<=xd)) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) lb=Eb[];Ke,of=rb[-] (-,,),Dd+lb-   Ke>  (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ke<=  tb+=;Ke=rb[-] (-,,) tb-=;Ke,fd[tb]=rb[] (,,),{[]=,[]=(kd[],),[]=(kd[],),[]=}  Ke>=   Ke>   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) ge=ge+Ld;Qf=ge  ge~=ge  Ke=rb[] (,,) Ke=rb[] (,,)   Ke<=  (hf>) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) (hf>) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke>=   Ke<=   Ke>  tb+=kd[];Ke=rb[-] (-,,) Ke<=  uc=fd[tb];tb+=;ob=uc[] ob==  Ke=rb[] (,,)  ob==  Ke=rb[-] (-,,) (ob==) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) tb+=kd[];Ke=rb[-] (-,,)  Ke<=  ( Ob[kd[]]) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Dd=Ob[kd[]];Ob[kd[]],Ke= Dd  Dd  kd[] ,rb[-] (-,,)  Ke>   Ke<=  j=;tb+= (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) lb,pf,ge=(lb);Ke=rb[-] (-,,)  Ke<  lb[],Ke=ge,rb[] (,,) Ke>  lb,pf,ge=(lb);Ke=rb[] (,,) (Ob,lb,lb+pf-,kd[],Ob[Dd]);tb+=;Ke=rb[-] (-,,)  Ke<=   Ke>=   Ke<   Ke>  tb+=;Ke=rb[] (,,)  hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke>=   Ke>  ia;Ke=rb[-] (-,,) tb+=;Ke=rb[] (,,)  lb,pf,ge=zb  (lb)~=(,) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<   Ke<=  xd=(L)(xd==) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=   hf>  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke<=  tb+=;Ke=rb[-] (-,,) pf,Ke=of-lb+,rb[] (,,)  Ke>   Ke<   hf>  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ke>  Ke,Ob[kd[]][kd[]+]=rb[] (,,),Ob[kd[]]  hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<   Ke>  Dd=kd[];Ob[kd[]]=Ob[kd[]][Dd];tb+=;Ke=rb[-] (-,,)  hf>  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke<  (kd[]==) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Ke<=  Ld=Ld+xd;Ia=Ld  Ld~=Ld  Ke=rb[] (,,) Ke=rb[] (,,)  (hf>) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke<   Ke<   Ke>=   Ke>=   Ke<=   Ke<=   hf>  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Dd=kd[]((Ob[kd[]]==)~=Dd) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)   hf>  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke>  Dd,lb=kd[],kd[];pf=lb-  pf==-  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) tb+=;Ke=rb[] (,,)  Ke>  tb+=kd[];Ke=rb[-] (-,,) Ke>=   Ke<=  ge,Ke=lb-,rb[-] (-,,) (hf>) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  lb,pf,ge=(lb);Ke=rb[-] (-,,)  Ke>=   Ke>=   Ke>=   Ke<=  lb,pf,ge=Dd[(,)](lb);Ke=rb[] (,,)  kd[]==  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ob[kd[]],Ke=pf,rb[-] (-,,)  Ke<=  Ke,Ob[kd[]]=rb[] (,,),Ob[kd[]]+kd[] Ob[kd[]]=kd[]==;tb+=kd[];Ke=rb[-] (-,,)  Ke>  Dd=kd[];lb,pf=Ob[Dd],Ob[Dd+];ge=Ob[Dd+]+pf;Ob[Dd+]=ge  pf>  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ke>=   Ke>  Dd,lb,pf=kd[],kd[],Ob[kd[]]((pf==Dd)~=lb) Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,) tb+=;Ke=rb[] (,,)  tb+=;Ke=rb[] (,,)  Ke<=   Ke>   Ke<   Ke>  Dd,lb=,(kd[],);Dd= lb<  lb  lb-;pf=Dd;Ob[(kd[],)],Ke=pf,rb[-] (-,,) tb+=;Ke=rb[] (,,)  Ke>  Ke,of=rb[] (,,),Dd+Qf-  (hf>) Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke>   Ke<=  Dd=De[kd[]+];lb=Dd[];pf=(lb);Ob[kd[]]=(Dd,pf);Ke,L,Ld,ge=,(lb)+,,  tb+=kd[];Ke=rb[] (,,)  Ke<   Ke<=  lb,pf,ge=Dd[(,)](lb);Ke=rb[-] (-,,) lb,Ke=L,rb[-] (-,,)   Ke<=  lb,pf,ge=zb ((lb)~=(,)) Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke=rb[-] (-,,) Ob[Dd+]=xd;L,Ke=xd,rb[] (,,)  Ke<=   Ke>=   Ke<=   Ke<=   kd[]==  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) tb-=;fd[tb],Ke={[]=,[]=(kd[],),[]=(kd[],),[]=},rb[] (,,)  Ke,Qf=rb[-] (-,,),Qf..(((L,(uc-)+),(Ld,(uc-)%#Ld+)))  Ke>   Ob[kd[]]<Ob[kd[]] Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Dd=(lb)(Dd~=  Dd[(,)]~=) Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke>=   Ke>   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,) Ob[kd[]],Ke=Ob[kd[]][kd[]+],rb[-] (-,,)   kd[]==  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke>=   Ke<=   Ke<=   Ke>   Ke>  tb+=kd[];Ke=rb[] (,,) Ke>  tb+=kd[];Ke=rb[] (,,) Ke<=  tb+=kd[];Ke=rb[] (,,) tb+=kd[];Ke=rb[] (,,)  Ke>=   Ke<   hf>  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Ke<=   kd[]==  Ke=rb[] (,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) Dd,lb,pf=kd[],kd[],kd[];ge=Ob[lb];Ob[Dd+]=ge;Ob[Dd]=ge[pf];tb+=;Ke=rb[] (,,)  Ke<  Ob[kd[]],Ke=Ob[kd[]]-Ob[kd[]],rb[] (,,) Ke<=   hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[-] (-,,) (ee>=  xd>Ia)((ee<  ee~=ee) xd<Ia) Ke=rb[-] (-,,) Ke=    Ke<=   Ke<=   Ke>=   Ke<=  tb+=kd[];Ke=rb[] (,,) kd[]=;tb+=;Ke=rb[] (,,)  uc=xd  Ia~=Ia  Ke=rb[-] (-,,) Ke=rb[-] (-,,)   Ke>   hf>  Ke=rb[] (,,)  Ke=rb[] (,,)  Ke=rb[] (,,)  hf>  Ke=rb[-] (-,,)  Ke=rb[-] (-,,)  Ke=rb[] (,,)  Ke<   Ke>  ge,Ke=,rb[] (,,)  hf>  Ke=rb[-] (-,,)  Ke=rb[21764]or eb(21764,61416,65768)continue end Ke=rb[-18817]or eb(-18817,41508,95833)end elseif Ke>13567 then Rc(Ld,1,lb,Dd+3,Ob);Ob[Dd+2]=Ob[Dd+3];tb+=kd[271];Ke=rb[-1930]or eb(-1930,36462,82451)else pf,ge=Dd[30176],kd[30176];ge=se_('\158dY','\5')..ge;L='';Ke,Ld,xd,Qf=17244,180,1,(#pf-1)+180 end elseif Ke>=16802 then if Ke<17252 then if Ke<17112 then if Ke<=16802 then L,Ld=lb(pf,ge);ge=L if ge==nil then Ke=rb[11928]or eb(11928,31597,109840)else Ke=rb[9015]or eb(9015,33123,85706)end else if Dd==3 then Ke=rb[15835]or eb(15835,15284,79521)continue end Ke=rb[8477]or eb(8477,55616,16226)end elseif Ke<=17112 then uc=jb(xd)if uc==nil then Ke=rb[-27558]or eb(-27558,14890,94855)continue end Ke=rb[13380]or eb(13380,63029,45091)else Ia=Ld if Qf~=Qf then Ke=rb[29952]or eb(29952,27472,66005)else Ke=rb[18951]or eb(18951,13097,67046)end end elseif Ke>17350 then if Ke>17480 then if hf>101 then Ke=rb[2482]or eb(2482,51416,62615)continue else Ke=rb[-16659]or eb(-16659,27408,75909)continue end Ke=rb[-21247]or eb(-21247,5777,117676)else Ke,Ob[kd[11239]]=rb[-11528]or eb(-11528,15666,41644),pf[kd[19713]]end elseif Ke>=17301 then if Ke>17301 then if(ee>=0 and xd>Ia)or((ee<0 or ee~=ee)and xd<Ia)then Ke=rb[10802]or eb(10802,25301,87988)else Ke=43959 end else Ob[Dd]=L;Ke,lb=rb[10979]or eb(10979,2857,60571),L end else if Ob[kd[11239]]==Ob[kd[23292]]then Ke=rb[30859]or eb(30859,49667,49918)continue else Ke=rb[20875]or eb(20875,59992,38962)continue end Ke=rb[-24282]or eb(-24282,64711,69754)end elseif Ke>=15291 then if Ke>16056 then Ke,Ld[(ee-103)]=rb[-12736]or eb(-12736,33805,36695),qe elseif Ke>=15885 then if Ke>15885 then Ke,ge=rb[-26818]or eb(-26818,60368,75410),of-Dd+1 else tb+=kd[271];Ke=rb[12496]or eb(12496,25268,112585)end else Nb(Ld);Ke,fa_[L]=rb[27026]or eb(27026,33644,43201),nil end elseif Ke>14598 then tb-=1;Ke,fd[tb]=rb[9329]or eb(9329,3071,122498),{[32183]=49,[11239]=He(kd[11239],126),[23743]=He(kd[23743],196),[57582]=0}elseif Ke>=13869 then if Ke>13869 then if(hf>203)then Ke=rb[-27492]or eb(-27492,31075,97906)continue else Ke=rb[16183]or eb(16183,47644,45468)continue end Ke=rb[-22115]or eb(-22115,38515,84494)else Ld,Qf=lb[13511],kd[13511];Qf=se_('\167]\96','<')..Qf;xd='';Ia,uc,ee,Ke=132,1,(#Ld-1)+132,rb[18387]or eb(18387,61374,89876)end else tb+=kd[271];Ke=rb[22468]or eb(22468,46757,93144)end elseif Ke>4861 then if Ke<=6845 then if Ke<=5926 then if Ke<=5466 then if Ke>5246 then Dd,Ke,lb=fd[tb],rb[-1669]or eb(-1669,55850,12488),nil elseif Ke<=5099 then if(hf>35)then Ke=rb[9941]or eb(9941,7400,55915)continue else Ke=rb[-16952]or eb(-16952,60186,66461)continue end Ke=rb[-420]or eb(-420,60700,75553)else Ob[kd[57582]]=we(kd[23292]);tb+=1;Ke=rb[11685]or eb(11685,10058,129527)end elseif Ke>5635 then if(Ob[kd[11239]]==Ob[kd[23292]])then Ke=rb[6337]or eb(6337,47418,56896)continue else Ke=rb[21801]or eb(21801,26918,79624)continue end Ke=rb[-12992]or eb(-12992,6976,118269)else tb+=kd[271];Ke=rb[15253]or eb(15253,12562,125743)end elseif Ke<6684 then if Ke>6457 then Ke,Ob[kd[23743]]=rb[28847]or eb(28847,31961,102500),ge else L,Ld=gc(fa_[kd],pf,Ob[Dd+1],Ob[Dd+2])if(not L)then Ke=rb[3645]or eb(3645,55144,937)continue else Ke=rb[15492]or eb(15492,37001,60287)continue end Ke=rb[-13209]or eb(-13209,59500,82908)end elseif Ke>6684 then ee=Qf if xd~=xd then Ke=rb[16254]or eb(16254,51525,66552)else Ke=rb[-30172]or eb(-30172,33800,85137)end else if(hf>146)then Ke=rb[-9508]or eb(-9508,48197,88094)continue else Ke=rb[4166]or eb(4166,55150,93553)continue end Ke=rb[7031]or eb(7031,11375,122898)end elseif Ke>=8104 then if Ke>=8607 then if Ke>8607 then if(hf>45)then Ke=rb[19143]or eb(19143,50840,61478)continue else Ke=rb[-24622]or eb(-24622,57961,50677)continue end Ke=rb[-12363]or eb(-12363,4683,116470)else tb+=kd[271];Ke=rb[-11053]or eb(-11053,38031,84402)end elseif Ke<=8104 then if hf>72 then Ke=rb[-25515]or eb(-25515,28894,89248)continue else Ke=rb[27522]or eb(27522,1695,122569)continue end Ke=rb[-32474]or eb(-32474,34000,88173)else if(hf>253)then Ke=rb[-8956]or eb(-8956,49943,64333)continue else Ke=rb[-13858]or eb(-13858,31035,126322)continue end Ke=rb[2231]or eb(2231,11065,130372)end elseif Ke<=7404 then if Ke<=7115 then if Ke>7044 then Ke,pf[(Qf-55)]=rb[7494]or eb(7494,30194,71197),Fa[xd[23743]+1]else ge,Ke=Qf,rb[14901]or eb(14901,49632,36373)continue end else Dd=Hc(lb)if(Dd~=nil and Dd[se_('\132\228\132\175\222\159','\219\187\237')]~=nil)then Ke=rb[-8244]or eb(-8244,19370,100135)continue else Ke=rb[10324]or eb(10324,3061,92345)continue end Ke=rb[3231]or eb(3231,38251,38623)end else tb-=1;Ke,fd[tb]=rb[-13091]or eb(-13091,62840,77573),{[32183]=255,[11239]=He(kd[11239],129),[23743]=He(kd[23743],120),[57582]=0}end elseif Ke<2104 then if Ke>=1115 then if Ke<1660 then if Ke<=1115 then xd=xd+ee;uc=xd if xd~=xd then Ke=rb[-30600]or eb(-30600,49538,88628)else Ke=9216 end else ia(Ld);Ke=rb[8733]or eb(8733,23051,77297)end elseif Ke<=1815 then if Ke<=1660 then ae=uc[23743];qe=zb[ae]if qe==nil then Ke=rb[-24125]or eb(-24125,55350,33728)continue end Ke=rb[18432]or eb(18432,17821,87266)else if(hf>117)then Ke=rb[-18048]or eb(-18048,9261,69443)continue else Ke=rb[13140]or eb(13140,5772,71992)continue end Ke=rb[1039]or eb(1039,19771,100166)end else Ke,Ob[kd[57582]]=rb[-11629]or eb(-11629,8347,128422),Ob[kd[23743]]*kd[30176]end elseif Ke>=715 then if Ke<=715 then Dd=Fa[kd[23743]+1];Dd[2][Dd[1]],Ke=Ob[kd[11239]],rb[4449]or eb(4449,44102,90363)else ge,L=lb[30176],kd[30176];L=se_('\174Ti','5')..L;Ld='';Ia,Ke,xd,Qf=1,rb[-26081]or eb(-26081,30564,102586),(#ge-1)+224,224 end elseif Ke<=508 then Ob[kd[57582]],Ke=Ob[kd[11239]]*Ob[kd[23743]],rb[6882]or eb(6882,27979,108534)else if hf>217 then Ke=rb[5364]or eb(5364,43443,51370)continue else Ke=rb[-16373]or eb(-16373,43695,15484)continue end Ke=rb[6758]or eb(6758,41191,95642)end elseif Ke>3633 then if Ke>4610 then Ob[kd[57582]],Ke=Ob[kd[11239]][Ob[kd[23743]]],rb[25284]or eb(25284,34080,89949)elseif Ke>=4272 then if Ke>4272 then tb+=1;Ke=rb[-10431]or eb(-10431,22139,100870)else if(hf>177)then Ke=rb[-15500]or eb(-15500,8837,36188)continue else Ke=rb[-15829]or eb(-15829,60633,71937)continue end Ke=rb[-12902]or eb(-12902,17361,103788)end else if(hf>50)then Ke=rb[5088]or eb(5088,34968,9803)continue else Ke=rb[-20598]or eb(-20598,58311,47889)continue end Ke=rb[5583]or eb(5583,30727,109626)end elseif Ke<=2623 then if Ke<=2473 then if Ke>2104 then L,Ld=Ob[Dd+1],nil;Qf=L;Ld=ya(Qf)==se_('K\127)Go6','%\nD')if(not Ld)then Ke=rb[31333]or eb(31333,46664,53818)continue else Ke=rb[14760]or eb(14760,21200,128053)continue end Ke=rb[17079]or eb(17079,23951,124250)else if(ge<=lb)then Ke=rb[-13989]or eb(-13989,36477,5777)continue else Ke=rb[3005]or eb(3005,27277,114608)continue end Ke=rb[32467]or eb(32467,23634,127215)end else Dd,lb=nil,Ob[kd[11239]];Dd=ya(lb)==se_('{\135\0Ii\155\1D','\29\242n*')if(not Dd)then Ke=rb[4864]or eb(4864,52349,87844)continue else Ke=rb[-2498]or eb(-2498,9359,43637)continue end Ke=rb[8869]or eb(8869,22938,48506)end elseif Ke>3306 then uc=xd if Ia~=Ia then Ke=rb[-31809]or eb(-31809,20540,117702)else Ke=9216 end else ge=(function(...)for Db,F,Oe,Bb,Fd,Ec,Da,Zc,q,V,me,Ce,Yb,k,ta,Pa,if_,ne,ha,Jd in...do ad{Db,F,Oe,Bb,Fd,Ec,Da,Zc,q,V,me,Ce,Yb,k,ta,Pa,if_,ne,ha,Jd}end ad(-2)end);fa_[pf],Ke=Rf(ge),rb[-9486]or eb(-9486,21303,46978)end until Ke==33888 end return function(...)local Qa,Ue,Y,gb,ua,zf,va,ab,Nd,Je,dd;ab,gb={},function(vb,fe,oc)ab[vb]=ff(oc,26370)-ff(fe,54691)return ab[vb]end;Ue=ab[-21507]or gb(-21507,26583,35604)while Ue~=22097 do if Ue<34533 then if Ue<=26167 then if Ue>14754 then Je,va=Nd[2],nil;ua=Je;va=ya(ua)==se_('X\230uB\252\96','+\146\a')if va==false then Ue=ab[-10076]or gb(-10076,35458,33028)continue end Ue=ab[19038]or gb(19038,33593,59589)elseif Ue<=14637 then return ia(Je,0)else dd,Y,Qa=ie(...),we(ic[16488]),{[10477]={},[57306]=0};Rc(dd,1,ic[38691],0,Y)if ic[38691]<dd[se_('\243','\157')]then Ue=ab[-9943]or gb(-9943,45738,43732)continue end Ue=57955 end else Nd,zf=ic[38691]+1,dd[se_('\14','\96')]-ic[38691];Qa[57306]=zf;Rc(dd,Nd,Nd+zf-1,1,Qa[10477]);Ue=ab[-24958]or gb(-24958,32995,86177)end elseif Ue<=57955 then if Ue>42887 then Nd,zf=X(Hd(Qe,Y,ic[3477],ic[60563],Qa))if(Nd[1])then Ue=ab[-14610]or gb(-14610,2073,110346)continue else Ue=ab[-19457]or gb(-19457,7315,84069)continue end Ue=42887 elseif Ue>34533 then Ue=ab[17803]or gb(17803,31282,90848)continue else Je,Ue=ya(Je),ab[12990]or gb(12990,11060,86214)end else return Na(Nd,2,zf)end end end end return Vc(lc,Gc)end)local Cf;Cf,G={[0]=0},function()Cf[0]=Cf[0]+1 return{[1]=Cf[0],[2]=Cf}end;Kc=bb return(function()local Kd,ga,Ba,ja;Kd={[1]=3,[3]=Kc};Kd[2]=Kd;Ba={[1]=3,[3]=Ka};Ba[2]=Ba;ja={[1]=3,[3]=Wd};ja[2]=ja;ga={[1]=3,[3]=md};ga[2]=ga return Kc(ye'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',{[2]=Ba,[4]=ga,[1]=Kd,[3]=ja})end)()(...)