Aizen Spmr V1

 w_,N,Jc,Y,ud,qe=,bit32.bxor,,  p,nb,Ke,sc,ma,kb,Bf,be,mb,fc,Ud,Pa,vc,P,da,c,Db,xd,Qd,Df,Sa,cd,Fb,Xa,na,Hc,fe,Wd,hf,L,o_,Nf,ja,eb,We,Be,ua,Hd,xc,Fe,M,Zc,Kb,u_;Be=(());Sa,Ud,fe=(.char),(.byte),(bit32 .bxor);Qd=(hc,nc) Q,De,Aa,Uc,Na,Gf,F,ka;Uc,F={},(g,Fc,kc)Uc[Fc]=(kc,)-(g,) Uc[Fc];Q=Uc[-] (,-,) Q~=   Q>=   Q<=   Q<=  ka=ka+De;Aa=ka  ka~=ka  Q=  Q=Uc[-] (,-,)  Q,Gf=Uc[] (,,),Gf..(((hc,(Aa-)+),(nc,(Aa-)%#nc+)))   Gf   Q>=   Q<=  Gf=;De,Na,ka,Q=,(#hc-)+,,  (De>=  ka>Na)((De<  De~=De) ka<Na) Q=Uc[] (,,) Q=    Aa=ka  Na~=Na  Q=Uc[-] (,-,) Q=Uc[-] (,-,)   ;Hc=();vc=((...){[]={...},[]=(,...)});p=((()  (df,te,z) te>z     df[te],(df,te+,z)  Ub )());Hd,da=(.gsub),(.char);L=((E)E=(E,,)(E:(,(Xe)(Xe==)   Oe,qc=,(():(Xe)-) Nd=,,-  Oe=Oe..(qc%^Nd-qc%^(Nd-)> )  Oe ):(,(Xd)(#Xd~=)   gf=  Ee=,  gf=gf+(Xd:(Ee,Ee)== ^(-Ee) )  (gf))));M,Wd,c,Pa,fc,Bf,Fe,xd=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],{};Kb=((Eb) Ec=xd[Eb] (Ec)   Ec   xa,ld,wb,td,lf=(,),(,),,{}, wb<=#Eb   Da=(Eb,wb);wb=wb+  ke=,()+   Md=  (Da,)~=   (wb<=#Eb)  Md=(Eb,wb,wb);wb=wb+    (wb+<=#Eb)   Ce=((,),Eb,wb);wb=wb+  ab,Pd=#lf-(Ce,),(Ce,(ld-))+;Md=(lf,ab,ab+Pd-)  Da=(Da,) (Md)  td[#td+]=Md;lf=(lf..Md,-xa)    zc=(td);xd[Eb]=zc  zc );ja=(() e_,le,cc,Vc,re_,ne,s_,Xc,yd,_a,Ca,Od=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)]  (Ya,R,gc,Vd,ub) Pc,uc,hb,fd=Ya[R],Ya[gc],Ya[Vd],Ya[ub] Ue;Pc=(Pc+uc,);Ue=(fd,Pc);fd=(((Ue,),(Ue,)),);hb=(hb+fd,);Ue=(uc,hb);uc=(((Ue,),(Ue,)),);Pc=(Pc+uc,);Ue=(fd,Pc);fd=(((Ue,),(Ue,)),);hb=(hb+fd,);Ue=(uc,hb);uc=(((Ue,),(Ue,)),);Ya[R],Ya[gc],Ya[Vd],Ya[ub]=Pc,uc,hb,fd  Ya   Re,qf={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} i_=(Qe,_c,Te)Re[],Re[],Re[],Re[]=,,,  ze=,()+  Re[(ze-)+]=Qe[(ze-)] Re[]=_c  He=,()+  Re[(He-)+]=Te[(He-)]  O=,()+  qf[(O-)]=Re[(O-)]  pb=,()+  (qf,,,,);(qf,,,,);(qf,,,,);(qf,,,,);(qf,,,,);(qf,,,,);(qf,,,,);(qf,,,,)  wd=,()+  Re[(wd-)]=(Re[(wd-)]+qf[(wd-)],)  Re    (Dc,ye,Tc,zd,Qc) pf=#zd-Qc+  pf<   Bd=(zd,Qc);zd=Bd..((,),-pf);Qc=  Be[(,)](#zd>=) Ob,Je=(((,),zd,Qc)),(Dc,ye,Tc) cb=,()+  Ob[(cb-)]=(Ob[(cb-)],Je[(cb-)])  I=((,),(Ob)) (pf<)  I=(I,,pf)  I    (ib) Ed= od=,(#ib)+  Ed=Ed..ib[(od-)]  Ed    (Fa,ef,_b,pc) ve,Gb,Mc,md=(((,),Fa)),(((,),_b)),{},  md<=#pc  (Mc,(ve,ef,Gb,pc,md));md=md+;ef=ef+   (Mc)  (ee,Xb,qa) (qa,,Xb,ee) )();be=(() gb,Wb,Ia,ed,jc,qb,Cf,Qf,Za,Lb,X=Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)],Be[(,)][(,)]  (me,Sc) oe,Oc=(me,Sc),(me,-Sc) ((oe,Oc),)  Af=(Yc) dc={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (ae) l_=#ae  ac=l_*;ae=ae..(,) Z=-((l_+)%) Z~=  ae=ae..((,),Z) ae=ae..(((ac,),),((ac,),),((ac,),),((ac,),),((ac,),),((ac,),),((ac,),),(ac,)) ae    (H) hd={} Yd=,(#H)+,  (hd,H[(,)](H,(Yd-),(Yd-)+))  hd    (_f,Ja) rb={} B=,()+  (B-)<=  rb[(B-)]=(((_f,((B-)-)*+),),((_f,((B-)-)*+),),((_f,((B-)-)*+),),(_f,((B-)-)*+))  Ae,Nc=((rb[(B-)-],),(rb[(B-)-],),(rb[(B-)-],)),((rb[(B-)-],),(rb[(B-)-],),(rb[(B-)-],));rb[(B-)]=(rb[(B-)-]+Ae+rb[(B-)-]+Nc,)   _e,Ea,S,Va,Rd,sa,Le,Ra=(Ja) T=,()+   ta,Fd=((Rd,),(Rd,),(Rd,)),((Rd,sa),((Rd),Le)) tb,wf,gd=(Ra+ta+Fd+dc[(T-)]+rb[(T-)],),((_e,),(_e,),(_e,)),((_e,Ea),(_e,S),(Ea,S)) x=(wf+gd,);Ra=Le;Le=sa;sa=Rd;Rd=(Va+tb,);Va=S;S=Ea;Ea=_e;_e=(tb+x,)  (Ja[]+_e,),(Ja[]+Ea,),(Ja[]+S,),(Ja[]+Va,),(Ja[]+Rd,),(Ja[]+sa,),(Ja[]+Le,),(Ja[]+Ra,) Yc=(Yc) Ff,h,Ie=(Yc),{,,,,,,,}, Hf,ue  Be[(,)](Ff) h={(ue,h)}  la,jd  Be[(,)](h) Ie=Ie..(((jd,),));Ie=Ie..(((jd,),));Ie=Ie..(((jd,),));Ie=Ie..((jd,))  Ie   Af )() va,Pb,d_,Ic,nf,Ta,se_,Ac,Jf,k,yf,za,vd,ea,C,ga,xe,G,lc,W,sd,nd,Zb,J,Ab,Qb,Sb,tf,y,U=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[(,)][(,)],{[]={},[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}},[]={}} zb=((dd) Ge=U[][dd] Ge   Ge   pe=   () oa,bd,Mf,b_,ge,Ka,Sd,Td,t_,tc,qd,pd,Zd,Dd,Jb,ia,If,Ve,Qa,Lc,wa,Rf,Rb,Cc,sf,D,Id,aa,K,Tb,oc,Vb;Ve,Sd={},(yb,Mb,Ld)Ve[yb]=(Ld,)-(Mb,) Ve[yb];ge=Ve[-] (-,,)  ge<   ge>=   ge<=   ge>   ge>   ge>=   ge<=  D,ge,Tb,Qa=(Mf)+,,,  aa=aa+D;Qa=aa  aa~=aa  ge=Ve[-] (-,,) ge=    Mf=wa;bd,Rf=(Mf),;b_,ge,aa,Cc=,Ve[-] (-,,),,(Mf)+   ge<   ge>  bd=bd+b_;Cc=bd  bd~=bd  ge=Ve[] (,,) ge=   (Zd>=  oc>pd)((Zd<  Zd~=Zd) oc<pd) ge=Ve[] (,,) ge=    ge>  Ka,ge=If,   ge>  oc=If  oc==  ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge=Ve[] (,,) (Id==) ge=Ve[] (,,)  ge=Ve[] (,,)  ge=Ve[-] (-,,)  ge<   ge<=   ge>=   ge<=  Ka,ge=(),Ve[-] (-,,) (Id==) ge=Ve[] (,,)  ge=Ve[] (,,)  ge=Ve[] (,,)  ge,Dd=,(qd,)   ge>  ge=Ve[-] (-,,)  Tb=Tb+Qa;Jb=Tb  Tb~=Tb  ge=  ge=Ve[-] (-,,)   ge>=   ge>=   ge<=  Tb,ge=(D,-),   tc=oc  pd~=pd  ge=Ve[-] (-,,) ge=    Ka,ge=((If,-)),    ge<=   Id==  ge=Ve[] (,,)  Id==  ge=Ve[] (,,)  ge=Ve[-] (-,,) Cc=b_;aa=(Cc);Qa,D,ge,Tb=,(Cc)+,Ve[-] (-,,),   ge>   ge>=   ge<=   ge<=   ge<=  oa,ge=(Id,),   (D>=  aa>Tb)((D<  D~=D) aa<Tb) ge=Ve[-] (-,,) ge=    Ka=K;D=(D,((Ka,),(Id-)*))  (Ka,) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  D,ge=If,Ve[] (,,)   ge<   ge<=  ge,Ka=Ve[-] (-,,),(pd)  ge,oa[]=Ve[] (,,),aa[oa[]+]  ge>  Ka=((,),dd,pe);ge,pe=,pe+  (Id==) ge=Ve[] (,,)  ge=Ve[] (,,)  ge=Ve[] (,,)  ge>=   ge<=   ge<  Cc=;aa,Tb,ge,D=,,Ve[] (,,),  ge<=   Id==  ge=Ve[] (,,)  Id==  ge=Ve[] (,,) (Id==) ge=Ve[] (,,)  ge=Ve[-] (-,,)  ge=Ve[-] (-,,) Dd=pd  Zd~=Zd  ge=Ve[] (,,) ge=    ge<=  If,ge=(oc,-),   Id=((,),dd,pe);pe,ge=pe+,Ve[] (,,)  ge>=   ge<=  ge,ia=Ve[] (,,),  Zd=pd;oc[]=Zd;(bd,{});ge=Ve[] (,,)  ge<=  oa[],ge=aa[oa[]+],Ve[-] (-,,) sf,ge,wa=t_,Ve[-] (-,,),   ge>=   ge>   ge>=   ge>  oc=oc+Zd;tc=oc  oc~=oc  ge=Ve[-] (-,,) ge=   ge>=   ge<=  ge,qd=,  Jb,ge=,   oa=bd[(Jb-)];Id=oa[](Id==) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge>=   ge>  Jb=Jb+Id;K=Jb  Jb~=Jb  ge=Ve[] (,,) ge=   ge,aa[(Jb-)]=Ve[-] (-,,),K   ge<=  (Rf) ge=Ve[] (,,)  ge=Ve[] (,,)  ge=Ve[] (,,) ia,ge=(Rb,),    ge>   ge<=   ge<  Id=oa (Id==) ge=Ve[-] (-,,)  ge=Ve[] (,,)  ge=  ge<=  Qa,ge=(Jb,-),   Tb=b_  Cc~=Cc  ge=  ge=Ve[] (,,)   Jb=Qa;oa=(Jb,);Id=U[][oa+];K,Ka,If=Id[],Id[],Id[];oc={[]=Ka,[]=,[]=,[]=,[]=,[]=,[]=oa,[]=,[]=,[]=,[]=,[]=,[]=,[]=,[]=};(bd,oc) K==  ge=Ve[] (,,) (K==) ge=Ve[-] (-,,)  ge=Ve[] (,,)  ge=Ve[] (,,)  ge>   ge>  (Qa>=  Tb>D)((Qa<  Qa~=Qa) Tb<D) ge=  ge=Ve[] (,,)   K==  ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge<  If=;Zd,oc,pd,ge=,,,  ge>  (Id>=  Jb>oa)((Id<  Id~=Id) Jb<oa) ge=Ve[-] (-,,) ge=   Zd=((,)..oc,dd,pe);ge,pe=,pe+oc   ge<=   ge<=   ge<   ge>  Lc=qd;oc=(oc,((Lc,),(Dd-)*))  (Lc,) ge=Ve[] (,,)  ge=Ve[-] (-,,) Tb=aa;Mf=(Mf,((Tb,),(Cc-)*))( (Tb,)) ge=Ve[-] (-,,)  ge=Ve[] (,,)  ge=Ve[] (,,)  ge>=   ge<=  pd,Zd=((Jb,),),;Zd= pd<  pd  pd-;oc[],ge=Zd,Ve[-] (-,,) Rb=((,),dd,pe);ge,pe=Ve[-] (-,,),pe+   ge=Ve[] (,,)   ge<=   ge>  Jb=Tb  D~=D  ge=  ge=Ve[] (,,)  ge>  ge,Rf=Ve[] (,,),  b_,ge=,   D,ge=,Ve[-] (-,,)  ge>=   ge>  Td=((,),dd,pe);pe,ge=pe+,  ge<=   ge<=  Zd=((,),dd,pe);ge,pe=,pe+  qd=Dd;If=(If,((qd,),(tc-)*))  (qd,) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  (aa>=  b_>Cc)((aa<  aa~=aa) b_<Cc) ge=  ge=Ve[-] (-,,)   ge<=   ge<=   ge<=  ge,Rb,Vb=,ia,  ge,pd=Ve[-] (-,,),   K=Jb  oa~=oa  ge=Ve[-] (-,,) ge=     If  ge=Ve[] (,,)  ge=Ve[-] (-,,)  ge>=   ge<   ge>=   ge>   ge>  qd=((,),dd,pe);ge,pe=Ve[-] (-,,),pe+  ge>=   ge<=  aa,ge=(Tb,),Ve[] (,,)  b_,ge=(Cc,-),Ve[] (,,)   If=((,),dd,pe);pe,ge=pe+,Ve[] (,,)  ge>=   ge<  If,ge=,  ge>  ge,pd=Ve[-] (-,,),Zd   (oa>=  Qa>Jb)((oa<  oa~=oa) Qa<Jb) ge=Ve[] (,,) ge=    ge<=  ge=Ve[-] (-,,)  Ka,ge=(),   ge>=   ge<   ge<=  ge=Ve[] (,,)  ge,Qa=Ve[-] (-,,),   ge<=  ge,oa[]=Ve[-] (-,,),(oa[],,) Vb,ge=(Td,),Ve[] (,,)   ge<   ge<=  Tb=Tb+Qa;Jb=Tb  Tb~=Tb  ge=Ve[-] (-,,) ge=Ve[-] (-,,)  Mf=;bd,b_,Rf,ge=,,,   ge>  ge,oa[]=Ve[] (,,),aa[oa[]+] ge=Ve[-] (-,,)   ge>=   ge>   ge<=   ge<=   ge<=  ge,K=Ve[] (,,),  ge,K=,   K=oa[];Ka,If=(K,),((K,),);oa[]=aa[If+];oa[]=Ka (Ka==) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge=Ve[] (,,)  oa[]=aa[(oa[],,)+];oa[],ge=(oa[],,)==,Ve[] (,,)  ge<   ge>  Qa=Qa+oa;Id=Qa  Qa~=Qa  ge=Ve[-] (-,,) ge=Ve[] (,,)   Id==  ge=Ve[-] (-,,) (Id==) ge=Ve[] (,,)  ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge<  Td,ge,t_=Vb,,  ge>  Cc=bd  Rf~=Rf  ge=Ve[-] (-,,) ge=Ve[] (,,)  oa=((,),dd,pe);ge,pe=,pe+   ge<   ge>  Tb=((,),dd,pe);ge,pe=,pe+  ge<=   ge>  ge,Ka=Ve[] (,,),  K,ge=Ka,Ve[] (,,)  oa[],ge=aa[oa[]+],Ve[] (,,)  ge<=   ge>  (b_>=  bd>Rf)((b_<  b_~=b_) bd<Rf) ge=Ve[] (,,) ge=Ve[-] (-,,)  ge>  oc=;Zd,ge,pd,tc=,Ve[-] (-,,),,  ge,Rf=Ve[] (,,),D   ge>   Id==  ge=Ve[-] (-,,)  ge=Ve[-] (-,,) ge,Dd=Ve[-] (-,,),   ge<=   ge<   ge<   ge>=   ge<=  (Qa>=  Tb>D)((Qa<  Qa~=Qa) Tb<D) ge=  ge=Ve[-] (-,,)  ge,oa=Ve[] (,,),   ge>  (Ka==) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge=Ve[-] (-,,) oc[]=((Jb,),);oc[]=((Jb,),);oc[],ge=((Jb,),),Ve[-] (-,,)  ge<=   ge<=   ge>  sf=((,),dd,pe);pe,ge=pe+,  ge,Ka=Ve[-] (-,,),vc   ge,oa[]=Ve[] (,,),aa[oa[]+]  ge>  Jb=((,),dd,pe);ge,pe=Ve[-] (-,,),pe+  ge,K=Ve[-] (-,,),(Ka[],,Ka[])  ge<   ge<   ge<=  D=;ge,Qa,Jb,oa=Ve[] (,,),,,  ge,aa=,   ge>  pd,ge=(Zd,-),   pd=pd+tc;Dd=pd  pd~=pd  ge=Ve[-] (-,,) ge=Ve[] (,,)   ge>=   ge>=   ge>  pd,ge=,Ve[-] (-,,) b_=b_+aa;Tb=b_  b_~=b_  ge=  ge=    K,ge=(Ka,),    ge>  t_,ge=(sf,),   ge,oa[]=Ve[] (,,),aa[oa[]+]  ge<   ge>=   ge<=   ge<=   ge>  Qa=aa  Tb~=Tb  ge=Ve[] (,,) ge=Ve[-] (-,,)  ge,Qa[(K-)]=Ve[] (,,),()  (tc>=  pd>Zd)((tc<  tc~=tc) pd<Zd) ge=Ve[-] (-,,) ge=    oc[]=((Jb,),);pd=((Jb,),);oc[]=pd;Zd=;Zd= pd<  pd  pd-;ge,oc[]=Ve[-] (-,,),Zd   ge<   ge>  Jb,ge=(oa,),   K,ge=(Ka[],,Ka[]),Ve[] (,,)  ge>  qd,ge=(Lc,),Ve[] (,,)  Jb=Tb  D~=D  ge=Ve[-] (-,,) ge=Ve[-] (-,,)   ge>   ge<=   ge<=   ge<=  oc,pd=((K,),),((K,),);oa[]=aa[oc+];oa[],ge=aa[pd+],Ve[-] (-,,) {[]=Td,[]=sf,[]=,[]=Qa,[]=Rb,[]=bd}  oc=((K,),);oa[],ge=aa[oc+],Ve[-] (-,,)  Tb,ge=,Ve[-] (-,,)  ge>=   ge<  Lc=((,),dd,pe);pe,ge=pe+,  ge>  D=Tb;Qa=(D);Id,Jb,ge,oa=,,Ve[] (,,),(D)+  oa=Jb;Cc=(Cc,((oa,),(Qa-)*))  (oa,) ge=Ve[-] (-,,)  ge=Ve[-] (-,,)  ge<=  wa,ge=(Mf,-),   Id=Qa  Jb~=Jb  ge=Ve[] (,,) ge=Ve[-] (-,,)   ge==   q=();U[][dd]=q  q ) Hb=((af,mc)af=(af) Cd=()  (Ze,bb) rc=((...){...},(,...)) Ib;Ib=((id,fa_,Gc) fa_>Gc     id[fa_],(id,fa_+,Gc))  (Jd,rf,ic,Pf) m,Of,j,Rc,bc,v,f_,if_,Ua,a_,rd,fb,Kf,Gd,Ad,Ye,xf,Ga,zf,we,sb,Cb,Nb,db;Rc,Ga={},(ba,uf,r_)Rc[r_]=(ba,)-(uf,) Rc[r_];Of=Rc[-] (,,-) Of~=   Of<=   Of>=   Of<=   Of>   Of<=   Of>=   Of<   Of>  m,Of=if_,   (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<  j[v]=;xf+=;Of=Rc[-] (,,-) Of<=  (Gd>=  zf>rd)((Gd<  Gd~=Gd) zf<rd) Of=Rc[] (,,) Of=Rc[] (,,)   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<=   Of<  if_,a_=(Cb,Ua);Ua=if_  Ua==  Of=Rc[-] (,,-) Of=Rc[-] (,,-)  Of>  (zf>=  if_>a_)((zf<  zf~=zf) if_<a_) Of=Rc[] (,,) Of=   (Ad>=  rd>Gd)((Ad<  Ad~=Ad) rd<Gd) Of=Rc[-] (,,-) Of=    (m<=Ua) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<=   Of<=   Of<=   Of>   sb>  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) xf+=;Of=Rc[] (,,)  Of,a_[(Ad-)]=Rc[] (,,),bb[Ye[]+]  (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<=   Of<=  (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,) Jd[v[]],Of=,Rc[-] (,,-)  fb,m,Cb=v[],v[],v[];Ua=Jd[m];Jd[fb+]=Ua;Jd[fb]=Ua[Cb];xf+=;Of=Rc[-] (,,-)  Of<   Of<=   Of<   Of<=  m,Cb,Ua=(m);Of=Rc[] (,,) fb,m,Of=ic[xf],,Rc[] (,,)  Of<=   Of<=  fb=v[];Jd[v[]][fb]=Jd[v[]];xf+=;Of=Rc[-] (,,-) Jd[v[]]=v[]==;xf+=v[];Of=Rc[-] (,,-)  (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of<   Of<=  fb=v[];Jd[v[]]=Jd[v[]][fb];xf+=;Of=Rc[] (,,) Jd[fb+]=Ye;rd,Of=Ye,Rc[-] (,,-)  Of<=   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Jd[v[]],Of=Jd[v[]]+Jd[v[]],Rc[] (,,)  Of>   Of<=   Of<   a_==-  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-) Of>  xf+=v[];Of=Rc[-] (,,-) if_,a_=m[],v[];a_=(,)..a_;zf=;Gd,rd,Of,Ad=(#if_-)+,,,    sb>  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<=   Of>  fb,m=,(v[],);fb= m<  m  m-;Cb=fb;Ua=rf[Cb+];if_=Ua[];a_=(if_);Jd[(v[],)]=(Ua,a_);rd,Gd,Of,zf=(if_)+,,,  Of<=  (v[]==) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,) fb=v[];m,Cb=Jd[fb],;Ua=m;Cb=(Ua)==(,)  Cb  Of=Rc[] (,,)  Of=   Of<=  xf+=v[];Of=Rc[] (,,) (a_,,zf,fb,Jd);Of=Rc[-] (,,-)  Of<=   Of<   Of>=   Of<   Of<=  ( Jd[v[]]) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  sb>  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of>  (v[]==) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Nb==  Of=Rc[] (,,)  Nb==  Of=Rc[] (,,)  Of=Rc[] (,,)  Of>=   Of>  xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[-] (,,-)  v[]==  Of=Rc[-] (,,-)  v[]==  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>  Of,zf=Rc[] (,,),Cb-  fb=(m) fb~=  fb[(,)]~=  Of=Rc[] (,,)  (m)==(,) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of>   Of>=   Of>  (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,) xf+=v[];Of=Rc[] (,,)  Of>  Of,Jd[v[]]=Rc[-] (,,-),Jd[v[]]/v[]  sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of>=   Of<  m[],Of=if_,Rc[] (,,) Of>  rd=ic[xf];xf+=;Gd=rd[](Gd==) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,) fb,m=v[],v[];Cb=m-  Cb==-  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<=  Ua,Of=,Rc[] (,,) xf+=v[];Of=Rc[] (,,)  Of>=   Of<   Of<   Of>  (a_>=  Ua>if_)((a_<  a_~=a_) Ua<if_) Of=Rc[-] (,,-) Of=   zf=zf+Gd;Ad=zf  zf~=zf  Of=Rc[] (,,) Of=Rc[-] (,,-)   Of>  fb,m=v[],v[];Cb=Cd[m] U[][m] fb==  Of=Rc[-] (,,-)  fb==  Of=Rc[-] (,,-) (fb==) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-) ((m<=rd)) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>=   Of>   if_>  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-) Ye=ic[xf];xf+=;Nb=Ye[](Nb==) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>  xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[-] (,,-) zf=Ua  if_~=if_  Of=Rc[] (,,) Of=    Of<   Of>=   Of>   sb>  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,) Of,zf=Rc[] (,,),zf..(((if_,(Ye-)+),(a_,(Ye-)%#a_+)))  (v[]==) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of>=   Of<=  xf+=v[];Of=Rc[] (,,) if_,a_=Jd[fb+],;zf=if_;a_=(zf)==(,)( a_) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>  fb,m=v[],v[];Cb,Ua=(xe,Jd,,fb,m)  Cb  Of=Rc[] (,,)  Of=Rc[] (,,) (sb>) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>   Of<   Of>   Of>=   Of<   Of>  (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-) rd=(if_)(rd==) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=   Of<=  Gd=a_  zf~=zf  Of=Rc[] (,,) Of=Rc[-] (,,-)  fb=(m)(fb~=  fb[(,)]~=) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of<  m,Cb,Ua=j ((m)~=(,)) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,) Of<=  d_;Of=Rc[-] (,,-)  sb>  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of<=   Of<=   Of<=   Of>  xf+=;Of=Rc[-] (,,-)  (Jd,fb,fb+Ua-)  m,Cb,Ua=fb[(,)](m);Of=Rc[-] (,,-)  Of>  Ye=rd  Gd~=Gd  Of=Rc[-] (,,-) Of=   d_;Of=Rc[] (,,)  Of>  fb,m=,Jd[v[]];fb=(m)==(,)( fb) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-) Of>  fb=bb[v[]+];Jd[v[]],Of=fb[][fb[]],Rc[-] (,,-) Of<=  fb=bb[v[]+];fb[][fb[]],Of=Jd[v[]],Rc[-] (,,-) xf+=;Of=Rc[] (,,)  Of<   Of<   Of>  (Jd[v[]]) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Of<=   Of<=  m[]=Cb (fb==) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=  Of,Jd[v[]]=Rc[] (,,),Jd[v[]]+v[]  (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<   Of<=  xf+=v[];Of=Rc[-] (,,-) m,Cb,Ua=(m);Of=Rc[] (,,)  Of<=  Ye=rd  Gd~=Gd  Of=Rc[-] (,,-) Of=   (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<   Of>=   Of<=   sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,)  sb>  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>  xf-=;Of,ic[xf]=Rc[-] (,,-),{[]=,[]=(v[],),[]=(v[],),[]=} Of,Jd[v[]]=Rc[-] (,,-),Jd[v[]]-Jd[v[]]  Of>   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Of>  a_[(Ad-)],Of=db,Rc[-] (,,-) Of<=  Jd[v[]][Jd[v[]]],Of=Jd[v[]],Rc[] (,,) d_;Of=Rc[-] (,,-)  Of<=   Of>   Of<   Of>  xf+=v[];Of=Rc[-] (,,-) Of>=   Of<=  if_,a_=(Cb,Ua);Ua=if_  Ua==  Of=Rc[] (,,) Of=Rc[] (,,)  Jd[v[]],Of=Jd[v[]][Jd[v[]]],Rc[-] (,,-)  (a_,,m,fb+,Jd);Jd[fb+]=Jd[fb+];xf+=v[];Of=Rc[] (,,)  Of>  Jd[v[]]=(v[]);xf+=;Of=Rc[] (,,) Of>  d_;Of=Rc[-] (,,-) Of<=  m[],Of=Ua,Rc[] (,,) Of,Ua=Rc[-] (,,-),   Of<=   Of>=   Of>=   Of<=  (v[]==) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,) xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[-] (,,-)  (Jd[v[]]==Jd[v[]]) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<  (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,) Of>  Jd[v[]],Of=Ua,Rc[-] (,,-) ((m)==(,)) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of<   Of<=  if_=(m) if_==  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Of,Jd[v[]]=Rc[] (,,),Jd[v[]]%v[]  Of<=  m=Pf[];Of,bc=Rc[] (,,),fb+m-  xf+=v[];Of=Rc[] (,,)  Of<=   Of<=   Of>   Of<=   sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,) (sb>) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of>  m,Cb,Ua=fb[(,)](m);Of=Rc[] (,,) Of<=  (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,) (sb>) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<   Of>  Ua,if_=m[],v[];if_=(,)..if_;a_=;rd,Gd,zf,Of=(#Ua-)+,,,Rc[] (,,) (Gd==) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of<=  Cb,Ua=fb[],v[];Ua=(,)..Ua;if_=;zf,rd,a_,Of=(#Cb-)+,,,  fb[]=m;v[],Of=,Rc[-] (,,-)  Of>   Of<=   Of<=   sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,)  rd=rd+Ad;Ye=rd  rd~=rd  Of=Rc[] (,,) Of=Rc[] (,,)   Of>=   Of<=  fb=Jd[v[]];Jd[v[]],Of= fb  fb  v[] ,Rc[] (,,) (v[]==) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>  fb,m=Jd[v[]],;m=(fb)==(,)  m  Of=Rc[-] (,,-)  Of=  (sb>) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>=   Of>   Of<   Of<=   Of>   Of<   Of<=  xf+=v[];Of=Rc[] (,,) (Gd>=  zf>rd)((Gd<  Gd~=Gd) zf<rd) Of=Rc[-] (,,-) Of=Rc[-] (,,-)   Of>  (sb>) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  sb>  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of>   Of>  ((rd<=m)) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,) bc,xf,we,j,Kf,Of=-,,({},{[(,)]=(,)}),({},{[(,)]=(,)}),,   Of>  (Ye>=  Gd>Ad)((Ye<  Ye~=Ye) Gd<Ad) Of=Rc[-] (,,-) Of=   Of>  (sb>) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) xf+=v[];Of=Rc[] (,,)  Of<   Of>  Of,Cb[(zf-)]=Rc[-] (,,-),bb[rd[]+] Of<=  rd=if_  a_~=a_  Of=Rc[] (,,) Of=   Of,Jd[v[]]=Rc[-] (,,-),Cb[v[]]  Of>=   Of>  (rd>=  a_>zf)((rd<  rd~=rd) a_<zf) Of=Rc[-] (,,-) Of=Rc[-] (,,-)  zf=zf+Gd;Ad=zf  zf~=zf  Of=Rc[] (,,) Of=    Of>  xf+=v[];Of=Rc[] (,,) Of,Jd[v[]]=Rc[-] (,,-), Jd[v[]]  Of<=   Of<   Of>  Of,if_=Rc[-] (,,-),if_..(((Cb,(Gd-)+),(Ua,(Gd-)%#Ua+))) Of>=   Of>  a_,zf=m[],v[];zf=(,)..zf;rd=;Ad,Ye,Of,Gd=(#a_-)+,,,  xf+=;Of=Rc[-] (,,-)  fb,m=v[],v[];bc=fb+;Cb,Ua=Jd[fb],;Ua=(Cb)==(,)(Ua) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of>   Of>  m,Cb,Ua=fb[(,)](m);Of=Rc[-] (,,-)  a_[]>=v[] Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of<=   Of<=   Jd[v[]]==Jd[v[]] Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) (a_);Of=Rc[-] (,,-)  (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of<   Of<  xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[] (,,) Of<=  Of,bc=Rc[] (,,),fb+zf-  Ye=(rd)(Ye==) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=   Of<   Of<=  fb,m,Cb=v[],v[],Jd[v[]](Cb==fb)~=m  Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-) xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[-] (,,-)  Of>  xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[] (,,) (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of<   Of>   Of<   Of>=   Of<=   Jd[v[]]<Jd[v[]] Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) (Ua<=m) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  v[]=;xf+=;Of=Rc[] (,,)  Of>=   Of>  xf+=;Of=Rc[-] (,,-) fb=v[];m,Cb=Jd[fb],Jd[fb+];Ua=Jd[fb+]+Cb;Jd[fb+]=Ua  Cb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<=  if_=if_+zf;rd=if_  if_~=if_  Of=Rc[] (,,) Of=   xf-=;Of,ic[xf]=Rc[-] (,,-),{[]=,[]=(v[],),[]=(v[],),[]=}  Of<=   Of<=   Of<  fb=(m) fb~=  fb[(,)]~=  Of=Rc[] (,,) ((m)==(,)) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,) Of<=  Jd[fb+]=rd;Of,if_=Rc[-] (,,-),rd  v=ic[xf];Of,sb=Rc[] (,,),v[]  Of<=  (sb>) Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-) Ad=zf  rd~=rd  Of=Rc[] (,,) Of=Rc[] (,,)   Of>  if_,a_=(Cb,Ua);Ua=if_  Ua==  Of=Rc[-] (,,-) Of=Rc[] (,,)  Of<  f_={[]=Jd[Ye[]],[]=};f_[]=f_;Of,a_[(Ad-)]=Rc[] (,,),f_  Of<=  if_,a_=(j[v],Cb,Jd[fb+],Jd[fb+])( if_) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=  (a_);Of,j[if_]=Rc[-] (,,-),   Of>   Of>   Of>  (Pf[],,m,fb,Jd);Of=Rc[-] (,,-) Of<=  rd,Gd=Jd[fb+],;Ad=rd;Gd=(Ad)==(,)  Gd  Of=Rc[-] (,,-)  Of=Rc[] (,,)  sb>  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of>=   Of>=   Of>  db={[]=f_,[]=Jd};we[f_],Of=db,Rc[] (,,) fb,m,Cb=v[],v[],v[]- (Cb==-) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[-] (,,-)  xf-=;Of,ic[xf]=Rc[] (,,),{[]=,[]=(v[],),[]=(v[],),[]=}  Of>  Of,Ua=Rc[-] (,,-),bc-fb+  xf+=;Of=Rc[-] (,,-)  Of<=   Of<   Of<=  (Jd,m,m+Cb-,v[],Jd[fb]);xf+=;Of=Rc[-] (,,-) fb,m=,(v[],);fb= m<  m  m-;Cb=fb;Jd[(v[],)],Of=Cb,Rc[] (,,)  Of<  Ua=Jd[fb];Of,zf,if_,a_=Rc[] (,,),,fb+,m  Of<=  Ad={[]=Jd[rd[]],[]=};Ad[]=Ad;Of,Cb[(zf-)]=Rc[] (,,),Ad  Jd[fb]=if_;Of,m=Rc[] (,,),if_   Of>=   Of>  (v[]==) Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,) (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of<=  xf+=;Of=Rc[] (,,) if_,Of=rd,Rc[-] (,,-)   Of>=   Of>=   Of>=   Of<=   Of>   Of<=  Jd[fb+]=Jd[fb+];xf+=v[];Of=Rc[-] (,,-) Of,Cb=Rc[-] (,,-),bc-m+   Of<  Ua=((...) ob,Yb,Ba,lb,Lf,kd,A,je,Ne,Me,n_,de,ha,V,Ef,xb,Ha,cf,he,Bc ... {ob,Yb,Ba,lb,Lf,kd,A,je,Ne,Me,n_,de,ha,V,Ef,xb,Ha,cf,he,Bc} (-));Of,j[Cb]=Rc[] (,,),(Ua) Of>  Ad=zf  rd~=rd  Of=Rc[-] (,,-) Of=Rc[-] (,,-)  Of,Cb=Rc[] (,,),a_    Of>  Ua..=Jd[rd];Of=Rc[] (,,) Of>=   Of<=  Of,Jd[v[]]=Rc[-] (,,-),Jd[v[]]/Jd[v[]] (sb>) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Ua=Ua+a_;zf=Ua  Ua~=Ua  Of=Rc[-] (,,-) Of=Rc[] (,,)   Of<   Of<=   Of>  Of,Jd[v[]]=Rc[] (,,),Jd[v[]]-v[] Of<=  fb,m=v[],v[]-  m==-  Of=Rc[-] (,,-)  Of=  (Ad>=  rd>Gd)((Ad<  Ad~=Ad) rd<Gd) Of=Rc[] (,,) Of=     sb>  Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of>  Jd[v[]],Of=Cb[v[]][v[]],Rc[] (,,) Of>  m[]=Ua;Of,if_=,  Of>  Of,fb,m,Cb=Rc[-] (,,-),v[],ic[xf+],  f_=Ye[];db=we[f_](db==) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of<=   Of>=   Of<   Of<=   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) (sb>) Of=Rc[] (,,)  Of=Rc[] (,,)  Of=Rc[] (,,)  Of>=   Of>  Of,Ua=Rc[] (,,),m-   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of,Jd[v[]]=Rc[-] (,,-),Cb   Of>  xf+=v[];Of=Rc[] (,,) Of<=   Of<=  (sb>) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) m,Cb,Ua=(m);Of=Rc[-] (,,-)   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[] (,,)  Of<=   Of<=   Of>   sb>  Of=Rc[-] (,,-)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Of>  m,Cb,Ua=we ((m)~=(,)) Of=Rc[] (,,)  Of=Rc[-] (,,-)  Of=Rc[-] (,,-) Of,Ua=,zf    fb=rf[v[]+];m=fb[];Cb=(m);Jd[v[]]=(fb,Cb);Ua,Of,if_,a_=,Rc[] (,,),(m)+,   Of>  xf+=v[];Of=Rc[-] (,,-) Of<=  Of,Jd[v[]]=Rc[] (,,),#Jd[v[]] Of,Jd[v[]]=Rc[-] (,,-),Jd[v[]]  Of>=   Of<   Of<=   Of>=   Of<  xf-=;ic[xf],Of={[]=,[]=(v[],),[]=(v[],),[]=},Rc[] (,,) Of>  if_={(Jd[fb+],Jd[fb+])};(if_,,m,fb+,Jd)(Jd[fb+]~=nil)then Of=Rc[-6108]or Ga(94533,27980,-6108)continue else Of=Rc[-713]or Ga(104341,11107,-713)continue end Of=Rc[14381]or Ga(95609,18382,14381)else if(not Kf)then Of=Rc[15721]or Ga(63994,60674,15721)continue else Of=Rc[-31678]or Ga(50089,34772,-31678)continue end Of=Rc[23416]or Ga(66359,18258,23416)end elseif Of>39138 then if sb>2 then Of=Rc[-31881]or Ga(27549,58653,-31881)continue else Of=Rc[28836]or Ga(43470,33088,28836)continue end Of=Rc[26338]or Ga(53328,43815,26338)else m,Cb,Ua=we if Jc(m)~=Qd('_Re\15MNd\2',"9\'\vl")then Of=Rc[32548]or Ga(74913,44746,32548)continue end Of=Rc[13971]or Ga(64852,23785,13971)end elseif Of<=40242 then if Of>40147 then Cb=ic[xf+v[58127]]if(j[Cb]==nil)then Of=Rc[3349]or Ga(67300,38901,3349)continue else Of=Rc[-20179]or Ga(53354,56216,-20179)continue end Of=Rc[-11165]or Ga(81423,48179,-11165)else if(sb>45)then Of=Rc[21474]or Ga(56749,14601,21474)continue else Of=Rc[3851]or Ga(49674,8571,3851)continue end Of=Rc[-30751]or Ga(49842,47489,-30751)end else Of=Rc[-30187]or Ga(17139,61766,-30187)continue end elseif Of<=41947 then if Of>41194 then if Of>41910 then if(v[26140]==62)then Of=Rc[-9536]or Ga(88362,29541,-9536)continue else Of=Rc[-31345]or Ga(26322,51884,-31345)continue end Of=Rc[7837]or Ga(70338,26961,7837)else if(fb==3)then Of=Rc[-17176]or Ga(59448,34010,-17176)continue else Of=Rc[10550]or Ga(66759,35704,10550)continue end Of=Rc[-2078]or Ga(108454,10329,-2078)end elseif Of<=41008 then if Of<=40522 then xf+=v[58127];Of=Rc[-7340]or Ga(87048,10015,-7340)else if(sb>55)then Of=Rc[-10373]or Ga(90538,10584,-10373)continue else Of=Rc[-13828]or Ga(40517,48646,-13828)continue end Of=Rc[-19306]or Ga(55319,45924,-19306)end else a_[1]=a_[2][a_[3]];a_[2]=a_;a_[3]=1;Of,we[if_]=Rc[21751]or Ga(54281,64264,21751),nil end elseif Of>42267 then if_,a_=m[3018],v[3018];a_=Qd('\235\157\199\192\225\180','Z\1X')..a_;zf='';rd,Gd,Of,Ad=79,(#if_-1)+79,11851,1 elseif Of>42004 then Ua,Of=zf,4081 continue else Of,zf=Rc[-25768]or Ga(86725,11338,-25768),zf..za(J(yf(if_,(Ye-79)+1),yf(a_,(Ye-79)%#a_+1)))end elseif Of>=36940 then if Of>=38640 then if Of<38706 then if Of<=38640 then fb,m,Cb=J(v[65166],109),J(v[26140],28),J(v[6020],246);Ua,if_=m==0 and bc-fb or m-1,Jd[fb];a_,zf=rc(if_(Ib(Jd,fb+1,fb+Ua)))if Cb==0 then Of=Rc[4018]or Ga(86006,40334,4018)continue else Of=Rc[-1871]or Ga(39099,56540,-1871)continue end Of=23505 else if sb>224 then Of=Rc[-10678]or Ga(74575,51177,-10678)continue else Of=Rc[-19462]or Ga(48484,43473,-19462)continue end Of=Rc[3753]or Ga(39317,62106,3753)end elseif Of>38706 then xf+=v[58127];Of=Rc[-27503]or Ga(67159,29988,-27503)else rd=rd+Ad;Ye=rd if rd~=rd then Of=Rc[-16847]or Ga(111702,15420,-16847)else Of=Rc[5764]or Ga(98005,2518,5764)end end elseif Of<37356 then if Of<=36940 then xf+=1;Of=Rc[-28662]or Ga(36579,64880,-28662)else if sb>228 then Of=Rc[3609]or Ga(71162,36009,3609)continue else Of=Rc[31063]or Ga(10419,63358,31063)continue end Of=Rc[15473]or Ga(76791,24644,15473)end elseif Of>37356 then Of,rd=Rc[11052]or Ga(114481,6984,11052),rd..za(J(yf(a_,(Nb-125)+1),yf(zf,(Nb-125)%#zf+1)))else a_[1]=a_[2][a_[3]];a_[2]=a_;a_[3]=1;we[if_],Of=nil,Rc[12971]or Ga(14504,57421,12971)end elseif Of<=36535 then if Of<=36379 then if Of>35859 then a_=a_+rd;Gd=a_ if a_~=a_ then Of=Rc[-26201]or Ga(54114,40848,-26201)else Of=61913 end elseif Of<=35596 then Of,Jd[v[65166]]=Rc[-2595]or Ga(54623,42540,-2595),v[50819]else Nb=Gd if Ad~=Ad then Of=Rc[-24787]or Ga(99083,15415,-24787)else Of=Rc[-561]or Ga(66265,45031,-561)end end elseif Of>36393 then a_,Of=a_..za(J(yf(Ua,(Ad-218)+1),yf(if_,(Ad-218)%#if_+1))),Rc[-3086]or Ga(78233,25107,-3086)else if(v[26140]==30)then Of=Rc[2355]or Ga(19981,54591,2355)continue else Of=Rc[24617]or Ga(33902,61204,24617)continue end Of=Rc[22522]or Ga(91773,21186,22522)end elseif Of<36584 then Kf=false;xf+=1 if(sb>124)then Of=Rc[-15270]or Ga(38637,47420,-15270)continue else Of=Rc[9249]or Ga(21863,62860,9249)continue end Of=Rc[15374]or Ga(56824,44623,15374)elseif Of<=36584 then Gd=Gd+Ye;Nb=Gd if Gd~=Gd then Of=Rc[-31467]or Ga(110475,8375,-31467)else Of=58873 end else fb,m,Cb=v[50819],v[28345],Jd[v[65166]]if((Cb==fb)~=m)then Of=Rc[28590]or Ga(6373,65097,28590)continue else Of=Rc[10667]or Ga(24234,56978,10667)continue end Of=Rc[18104]or Ga(33953,63414,18104)end end end return function(...)local Wc,ce,_d,vf,ra,pa,jb,of,Pe,mf,Kc;Pe,vf=function(ec,La,ff)vf[ec]=N(ff,43399)-N(La,57887)return vf[ec]end,{};mf=vf[2464]or Pe(2464,24775,7012)repeat if mf>38467 then if mf<=63598 then if mf<=58369 then mf=vf[7188]or Pe(7188,45781,21099)continue else Wc,of=ra[2],nil;Kc=Wc;of=va(Kc)==Qd('\199\210/\221\200:','\180\166]')if of==false then mf=vf[29645]or Pe(29645,29317,8180)continue end mf=37184 end else return Ib(ra,2,pa)end elseif mf<=15303 then if mf<=12299 then if mf<=9689 then Wc,mf=va(Wc),vf[-5967]or Pe(-5967,51660,5268)else jb,_d,ce=ea(...),C(Ze[61998]),{[42396]={},[1314]=0};vd(jb,1,Ze[52660],0,_d)if(Ze[52660]<jb[Qd('\127','\17')])then mf=vf[-1303]or Pe(-1303,45102,9343)continue else mf=vf[14623]or Pe(14623,20296,125469)continue end mf=38467 end else ra,pa=Ze[52660]+1,jb[Qd('\1','o')]-Ze[52660];ce[1314]=pa;vd(jb,ra,ra+pa-1,1,ce[42396]);mf=vf[13174]or Pe(13174,18247,102940)end elseif mf<=37184 then return d_(Wc,0)else ra,pa=rc(Pb(kf,_d,Ze[23832],Ze[29032],ce))if ra[1]then mf=vf[-3294]or Pe(-3294,43800,126713)continue else mf=vf[-31765]or Pe(-31765,14540,96966)continue end mf=58369 end until mf==43810 end end return Oa(af,mc)end)local ie;ie,ud={[0]=0},function()ie[0]=ie[0]+1 return{[3]=ie[0],[2]=ie}end;qe=Hb return(function()local Wa,bf,Ma,jf;Wa={[3]=1,[1]=qe};Wa[2]=Wa;bf={[3]=1,[1]=Kb};bf[2]=bf;Ma={[1]=ja,[3]=1};Ma[2]=Ma;jf={[1]=be,[3]=1};jf[2]=jf return qe(L'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',{[4]=jf,[1]=Wa,[3]=Ma,[2]=bf})end)()(...)