Project Skyb0x00lkidd

 rd,ge,Te,Bc,za,Lb=,bit32.bxor,,  Cb,zb,Kd,ze,db,wa,ua,y,zc,Me,ma,ja,Dc,pc,ob,ld,Ka,oe,ud,wd,ec,kb,xa,Mc,Od,Of,Ba,Md,Jb,pa,Ya,Mb,_a,he,Oa,Be,de,f_,gc,ad,S,vc,Ea,r_;r_=(());ob,pc,Oa=(.char),(.byte),(bit32 .bxor);S=(e_,Pc) Ze,W,na,Je,c,i_,O,Ef;i_,na=(Hf,ae,Ta)na[Ta]=(ae,)-(Hf,) na[Ta],{};Ze=na[] (,,) Ze~=   Ze<=   Ze>=   Ze>   Je  Je=;O,Ze,W,c=,,,(#e_-)+   Ze<=  Je,Ze=Je..(((e_,(Ef-)+),(Pc,(Ef-)%#Pc+))),na[] (,,) (O>=  W>c)((O<  O~=O) W<c) Ze=na[-] (,,-) Ze=    Ze>  Ef=W  c~=c  Ze=  Ze=   W=W+O;Ef=W  W~=W  Ze=  Ze=    ;gc=();ua=((...){[]={...},[]=(,...)});pa=((()  (s_,ia,Ld) ia>Ld     s_[ia],(s_,ia+,Ld)  Ab )());vc,ec=(.gsub),(.char);de=((ic)ic=(ic,,)(ic:(,(Mf)(Mf==)   x,pb=,(():(Mf)-) Nd=,,-  x=x..(pb%^Nd-pb%^(Nd-)> )  x ):(,(Sa)(#Sa~=)   fa_=  rc=,  fa_=fa_+(Sa:(rc,rc)== ^(-rc) )  (fa_))));zb,f_,he,Ea,ma,ja,db,ad=r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],{};kb=((yc) Yd=ad[yc] (Yd)   Yd   Kb,uf,oc,cc,hb=(,),(,),,{}, oc<=#yc   Fc=(yc,oc);oc=oc+  q=,()+   Id=  ((Fc,)~=)  (oc+<=#yc)   ue=((,),yc,oc);oc=oc+  Jd,Qf=#hb-(ue,),(ue,(uf-))+;Id=(hb,Jd,Jd+Qf-)   (oc<=#yc)  Id=(yc,oc,oc);oc=oc+   Fc=(Fc,) Id  cc[#cc+]=Id;hb=(hb..Id,-Kb)    Yc=(cc);ad[yc]=Yc  Yc );y=(() Qd,Lc,ba,Xd,h,qa,Zb,Cf,od,ka,Lf,_e=r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)]  (l_,G,Kc,Y,Hd) Gb,Ve,ye,cf=l_[G],l_[Kc],l_[Y],l_[Hd] nd;Gb=(Gb+Ve,);nd=(cf,Gb);cf=(((nd,),(nd,)),);ye=(ye+cf,);nd=(Ve,ye);Ve=(((nd,),(nd,)),);Gb=(Gb+Ve,);nd=(cf,Gb);cf=(((nd,),(nd,)),);ye=(ye+cf,);nd=(Ve,ye);Ve=(((nd,),(nd,)),);l_[G],l_[Kc],l_[Y],l_[Hd]=Gb,Ve,ye,cf  l_   B,Pb={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} Ec=(Ed,jd,Nb)B[],B[],B[],B[]=,,,  tc=,()+  B[(tc-)+]=Ed[(tc-)] B[]=jd  j=,()+  B[(j-)+]=Nb[(j-)]  Ma=,()+  Pb[(Ma-)]=B[(Ma-)]  Rb=,()+  (Pb,,,,);(Pb,,,,);(Pb,,,,);(Pb,,,,);(Pb,,,,);(Pb,,,,);(Pb,,,,);(Pb,,,,)  fc=,()+  B[(fc-)]=(B[(fc-)]+Pb[(fc-)],)  B    (Fe,H,If,xf,Na) qe=#xf-Na+  qe<   Af=(xf,Na);xf=Af..((,),-qe);Na=  r_[(,)](#xf>=) tb,pe=(((,),xf,Na)),(Fe,H,If) U=,()+  tb[(U-)]=(tb[(U-)],pe[(U-)])  Va=((,),(tb)) qe<  Va=(Va,,qe)  Va    (Gf) lb= Wc=,(#Gf)+  lb=lb..Gf[(Wc-)]  lb    (of,zd,mb,Xa) gf,ha,Hc,Db=(((,),of)),(((,),mb)),{},  Db<=#Xa  (Hc,(gf,zd,ha,Xa,Db));Db=Db+;zd=zd+   (Hc)  (pd,A,nc) (nc,,A,pd) )();Cb=(() ya,ta,Se,n_,ff,D,qc,xe,Rf,Rd,if_=r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)]  (u_,Ja) Nc,k=(u_,Ja),(u_,-Ja) ((Nc,k),)  vb=(Jc) J={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (sd) qd=#sd  Rc=qd*;sd=sd..(,) be=-((qd+)%) be~=  sd=sd..((,),be) sd=sd..(((Rc,),),((Rc,),),((Rc,),),((Rc,),),((Rc,),),((Rc,),),((Rc,),),(Rc,)) sd    (Tc) se_={} me=,(#Tc)+,  (se_,Tc[(,)](Tc,(me-),(me-)+))  se_    (Ud,C) te={} Ye=,()+   ((Ye-)<=)  Ha,Hb=((te[(Ye-)-],),(te[(Ye-)-],),(te[(Ye-)-],)),((te[(Ye-)-],),(te[(Ye-)-],),(te[(Ye-)-],));te[(Ye-)]=(te[(Ye-)-]+Ha+te[(Ye-)-]+Hb,) te[(Ye-)]=(((Ud,((Ye-)-)*+),),((Ud,((Ye-)-)*+),),((Ud,((Ye-)-)*+),),(Ud,((Ye-)-)*+))   Xb,wf,uc,_f,kd,Pf,cd,Zd=(C) La=,()+   Da,m=((kd,),(kd,),(kd,)),((kd,Pf),((kd),cd)) va,Ac,Qc=(Zd+Da+m+J[(La-)]+te[(La-)],),((Xb,),(Xb,),(Xb,)),((Xb,wf),(Xb,uc),(wf,uc)) dc=(Ac+Qc,);Zd=cd;cd=Pf;Pf=kd;kd=(_f+va,);_f=uc;uc=wf;wf=Xb;Xb=(va+dc,)  (C[]+Xb,),(C[]+wf,),(C[]+uc,),(C[]+_f,),(C[]+kd,),(C[]+Pf,),(C[]+cd,),(C[]+Zd,) Jc=(Jc) cb,Ca,Ra=(Jc),{,,,,,,,}, N,ga  r_[(,)](cb) Ca={(ga,Ca)}  sf,id  r_[(,)](Ca) Ra=Ra..(((id,),));Ra=Ra..(((id,),));Ra=Ra..(((id,),));Ra=Ra..((id,))  Ra   vb )() yd,fd,dd,ea,X,Dd,lf,M,Sc,sc,nb,z,ke,Ga,Ub,Tb,hf,eb,Ue,ne,Eb,fb,Re,bf,bb,Bb,Oc,gd,Oe,mc=r_[(,)],r_[(,)],r_[(,)],r_[(,)],r_[(,)],r_[(,)],r_[(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],r_[(,)][(,)],{[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}},[]={},[]={}} Ie=((Ob) wb=mc[][Ob] wb   wb   Vc=   () Gd,Pe,Bd,He,ab,Wd,Q,xd,xc,la,Ne,Fa,we,Wb,Le,T,xb,Ee,Qa,bd,Ge,P,De,Vd,Qb,Ib,yf,jf,g,jc,Uc,We;P,yf={},(bc,sb,Ia)P[bc]=(sb,)-(Ia,) P[bc];jc=P[-] (-,,)  jc<=   jc<=   jc>   jc>   jc<=   jc<   jc<=  jc,we=,  Gd,jc=(Qa,),    jc<=  Vd=((,),Ob,Vc);jc,Vc=P[] (,,),Vc+  We=Pe;xb=(We,);ab=mc[][xb+];g,la,Vd=ab[],ab[],ab[];xd={[]=,[]=,[]=,[]=,[]=,[]=,[]=xb,[]=,[]=,[]=,[]=la,[]=,[]=,[]=,[]=};(Bd,xd)(g==) jc=P[] (,,)  jc=P[-] (-,,)  jc=   jc<=   jc<=  la,jc=(),P[] (,,) jc,g=P[] (,,),la   jc,Gd=,   jc<=   jc<=   jc>=   jc>  (g==) jc=P[] (,,)  jc=P[-] (-,,)  jc=P[] (,,)  ab==  jc=P[] (,,) (ab==) jc=P[-] (-,,)  jc=P[-] (-,,)  jc=P[-] (-,,)  jc=P[-] (-,,)   jc>  xb=We;Qa=(Qa,((xb,),(Pe-)*))  (xb,) jc=P[] (,,)  jc=P[] (,,) jc=P[] (,,)   jc<=   jc>  jc=P[] (,,)  Ee=;jc,xb,We,Pe=,,,   Fa,jc=(Uc,),    jc<=   jc<=   jc<=   jc<=   jc>  Pe=Pe+xb;ab=Pe  Pe~=Pe  jc=P[-] (-,,) jc=P[] (,,)  jc,xc=P[-] (-,,),(He,)   g,jc=(la[],,la[]),P[] (,,)  jc>  We=De  Ee~=Ee  jc=  jc=   ab=Pe  We~=We  jc=P[-] (-,,) jc=    jc>=   jc<=  Ge,jc,Ne=Q,,  Qa=Gd;Qb=(Qa);jc,Ee,De,Pe=,(Qa)+,,   jc>  (Pe>=  De>Ee)((Pe<  Pe~=Pe) De<Ee) jc=  jc=   jc,Q=P[-] (-,,),(Ge,)   jc>=   jc<=   jc<  xd=;Uc,T,jc,Fa=,,P[] (,,),  jc>  jc,xc=P[-] (-,,),  jc,la=,(Fa)   Ee,jc=,   jc>   ab==  jc=P[-] (-,,) (ab==) jc=P[-] (-,,)  jc=P[] (,,)  jc=P[] (,,) jc>=   jc>  He=xc;xd=(xd,((He,),(jf-)*))( (He,)) jc=P[] (,,)  jc=P[-] (-,,)  jc=P[] (,,) jc,We=,   we,jc=(Wd,),    jc>=   jc<   jc<=   jc<   jc<=  Fa,Uc=((We,),),;Uc= Fa<  Fa  Fa-;xd[],jc=Uc,P[] (,,) Uc=Fa;xd[]=Uc;(Bd,{});jc=P[-] (-,,)  jc>  xb=Bd[(We-)];ab=xb[] ab==  jc=P[-] (-,,) (ab==) jc=P[] (,,)  jc=P[-] (-,,)  jc=P[] (,,) jc,g=P[-] (-,,),(la,)   jc>=   jc<=  jc,Le=P[-] (-,,),Ee  jc,xb[]=P[-] (-,,),(xb[],,)  jf=Fa  Uc~=Uc  jc=P[-] (-,,) jc=P[-] (-,,)   jc>=   jc<=   jc<=   jc<=  Qb[(We-)],jc=g,P[] (,,) De=De+Pe;We=De  De~=De  jc=  jc=P[-] (-,,)   jc,Wb=,(Ib,)   We,jc=(xb,),    jc<=   jc>=   jc<=  Gd=Gd+Qb;De=Gd  Gd~=Gd  jc=  jc=   jc,xb[]=P[-] (-,,),Qb[xb[]+]  De=Qb;bd=(bd,((De,),(Qa-)*))( (De,)) jc=P[-] (-,,)  jc=P[-] (-,,)  jc=P[-] (-,,)  We=De  Ee~=Ee  jc=  jc=    jc<=   jc>=   jc>=   jc>  ab=xb (ab==) jc=P[-] (-,,)  jc=P[-] (-,,)  jc=  xb[],jc=Qb[xb[]+],P[] (,,)  jc>  Qa=Bd  Le~=Le  jc=P[] (,,) jc=P[-] (-,,)  Pe,jc,Ee,De=,P[-] (-,,),(bd)+,   jc<   jc<=  Uc=((,),Ob,Vc);jc,Vc=,Vc+  jc,g=,   jc>  jc=P[-] (-,,)  Qb,jc=,P[-] (-,,)  jc<   jc<  xb[]=Qb[(xb[],,)+];xb[],jc=(xb[],,)==,P[] (,,) jc>  g=xb[];la,Vd=(g,),((g,),);xb[]=Qb[Vd+];xb[]=la (la==) jc=P[] (,,)  jc=P[] (,,)  jc=P[] (,,) xb=((,),Ob,Vc);jc,Vc=,Vc+   jc<   jc>  (Ee>=  Qb>De)((Ee<  Ee~=Ee) Qb<De) jc=P[-] (-,,) jc=   We=We+ab;g=We  We~=We  jc=P[-] (-,,) jc=P[] (,,)   jc>  De=De+Pe;We=De  De~=De  jc=P[] (,,) jc=P[] (,,)  Bd=Bd+Gd;Qa=Bd  Bd~=Bd  jc=P[-] (-,,) jc=P[-] (-,,)   jc<   jc<=   jc>   jc>   jc<=   jc>   la==  jc=P[-] (-,,)  jc=P[] (,,) De=Gd  Qa~=Qa  jc=  jc=P[] (,,)   Fa,jc=,   jc<   jc>  Ge=((,),Ob,Vc);Vc,jc=Vc+,  xb,jc=,   jc>  xb[],jc=Qb[xb[]+],P[] (,,) Qb=Qb+Ee;Pe=Qb  Qb~=Qb  jc=P[-] (-,,) jc=    jc>   jc>=   jc<=  xd[]=((We,),);Fa=((We,),);xd[]=Fa;Uc=;Uc= Fa<  Fa  Fa-;jc,xd[]=P[-] (-,,),Uc  Uc=((,)..xd,Ob,Vc);Vc,jc=Vc+xd,   jc<=  He=((,),Ob,Vc);Vc,jc=Vc+,  Vd,jc=(xd,),P[-] (-,,)   jc>   jc<=  jc,De=,(Ee,)  la=g;Ee=(Ee,((la,),(ab-)*))( (la,)) jc=P[] (,,)  jc=P[-] (-,,)  jc=P[-] (-,,)  jc<=   jc<=  jc,Fa=P[-] (-,,),Uc   bd=Ne;Bd,Le=(bd),;Qb,Gd,Qa,jc=,,(bd)+,   De=((,),Ob,Vc);jc,Vc=P[] (,,),Vc+   jc<=   jc>   jc<=   jc<=  (Pe>=  De>Ee)((Pe<  Pe~=Pe) De<Ee) jc=P[-] (-,,) jc=   Pe=Qb  De~=De  jc=P[] (,,) jc=    jc,Ib,Q=,Wb,   jc>=   jc>  la,jc=Vd,P[-] (-,,)  jc<=  (ab>=  We>xb)((ab<  ab~=ab) We<xb) jc=P[] (,,) jc=P[] (,,)  Pe,jc=(We,),    jc>  xb[],jc=Qb[xb[]+],P[-] (-,,) jc,Ee=,Vd    jc<=   jc>=   jc>  Ee=De;Pe=(Ee);xb,We,jc,ab=(Ee)+,,,  xd[]=((We,),);xd[]=((We,),);jc,xd[]=P[-] (-,,),((We,),)  jc>  (Vd) jc=P[] (,,)  jc=P[] (,,)  jc=P[] (,,) jc,g=P[] (,,),   jc<=  g=We  xb~=xb  jc=P[] (,,) jc=   xd,Fa=((g,),),((g,),);xb[]=Qb[xd+];xb[],jc=Qb[Fa+],P[] (,,)  jc<   jc<=   jc<   jc>=   jc<=  jc,De=,  Qa=;Ee,Qb,jc,De=,,P[-] (-,,),   jc<=  jc,Pe[(g-)]=P[] (,,),() We=((,),Ob,Vc);jc,Vc=P[-] (-,,),Vc+   jc<   jc<=  ab=((,),Ob,Vc);jc,Vc=,Vc+   Le  jc=P[] (,,)  jc=P[-] (-,,)  jc=P[-] (-,,)  jc<=  jc,Fa=P[-] (-,,),  bd=;Le,Bd,Gd,jc=,,,P[-] (-,,)  jc>   jc>=   jc<=  (Gd>=  Bd>Le)((Gd<  Gd~=Gd) Bd<Le) jc=P[] (,,) jc=   Fa=Fa+T;jf=Fa  Fa~=Fa  jc=P[-] (-,,) jc=P[-] (-,,)   la,jc=,P[-] (-,,)  jc<   jc>  Vd,jc=,  jc,Le=P[] (,,),   jc<=  Ib=((,),Ob,Vc);Vc,jc=Vc+,P[] (,,) xd=Vd (xd==) jc=P[] (,,)  jc=P[-] (-,,)  jc=P[] (,,)  jc>=   jc>=   jc>=   jc<=  {[]=Bd,[]=Wd,[]=Pe,[]=Ge,[]=,[]=Ib} la=((,),Ob,Vc);jc,Vc=P[-] (-,,),Vc+   jc>  (xb>=  Pe>We)((xb<  xb~=xb) Pe<We) jc=P[-] (-,,) jc=P[] (,,)  (Qb>=  Gd>Qa)((Qb<  Qb~=Qb) Gd<Qa) jc=  jc=P[] (,,)   jc>=   jc<=  (T>=  Fa>Uc)((T<  T~=T) Fa<Uc) jc=P[-] (-,,) jc=P[] (,,)  Wd,Wb,jc=we,,P[-] (-,,)  jc<=   ab==  jc=P[-] (-,,)  ab==  jc=P[] (,,) (ab==) jc=P[-] (-,,)  jc=P[-] (-,,)  jc=P[-] (-,,) Pe,jc=,   jc<   jc<  Wd=((,),Ob,Vc);Vc,jc=Vc+,  jc>  Qb,jc=(De,),P[] (,,)  jc,la=P[] (,,),ua   jc<   jc<=  xb,jc=(ab,),P[] (,,)  jc,Ne=,(bd,)   jc<=  (g==) jc=P[] (,,)  jc=P[] (,,)  jc=P[-] (-,,) xd=((g,),);jc,xb[]=P[] (,,),Qb[xd+]  jc==   p=();mc[][Ob]=p  p ) _d=((Bf,Nf)Bf=(Bf) I=()  (Za,le) Fd=((...){...},(,...)) v;v=((je,re_,fe) re_>fe     je[re_],(je,re_+,fe))  (kf,Df,da,o_) Ce,Qe,zf,ra,_c,oa,ce,Ad,Xc,R,L,ed,sa,Jf,hc,jb,Xe,Ua,Gc,Wa,K,Ic,vf,Cc;R,Ad=(Sd,ef,rf)Ad[Sd]=(rf,)-(ef,) Ad[Sd],{};oa=Ad[-] (-,,) oa~=   oa>   oa>   oa<   oa>=   oa<=   oa<=   oa>  Xe,K=(Ua,jb);jb=Xe  jb==  oa=  oa=Ad[-] (-,,)  oa>=   oa>  _c,Ua,jb=(_c);oa=Ad[-] (-,,) (ed>=  vf>Xc)((ed<  ed~=ed) vf<Xc) oa=Ad[-] (-,,) oa=Ad[] (,,)   kf[Wa[]],oa=Ua[Wa[]],Ad[-] (-,,)  oa<  ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,) oa>  Cc,_c=,(Wa[],);Cc= _c<  _c  _c-;Ua=Cc;jb=Df[Ua+];Xe=jb[];K=(Xe);kf[(Wa[],)]=(jb,K);Xc,vf,oa,Ic=,(Xe)+,,  _c,Ua,jb=(_c);oa=Ad[] (,,)  oa<   oa>  ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,) oa>  Cc,_c,Ua=Wa[],Wa[],Wa[]- (Ua==-) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) oa=Ad[-] (-,,)   oa<   kf[Wa[]] oa=Ad[-] (-,,)  oa=Ad[] (,,) oa<=  ra+=;oa=Ad[-] (-,,) Xc=Xc+Ce;ce=Xc  Xc~=Xc  oa=Ad[] (,,) oa=Ad[-] (-,,)   oa<=   oa<=   oa>=   oa<=  oa,kf[Wa[]]=Ad[-] (-,,),Ua  kf[Wa[]],oa=kf[Wa[]]+Wa[],Ad[-] (-,,)  oa<=   hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) Xe,oa=vf,Ad[] (,,)   oa<=   oa<=  Ce=da[ra];ra+=;ce=Ce[] ce==  oa=Ad[-] (-,,)  ce==  oa=Ad[-] (-,,)  ce==  oa=Ad[-] (-,,)  oa=Ad[] (,,) (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  Qe=Ce[];sa=Jf[Qe] sa==  oa=Ad[] (,,)  oa=   oa<   oa<=   oa>  (hc>) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) Cc,_c=Wa[],Wa[];Ua=I[_c] mc[][_c](Cc==) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=   Cc=Wa[];kf[Wa[]]=kf[Wa[]][Cc];ra+=;oa=Ad[-] (-,,)  oa>=   oa<=  Xe,K=_c[],Wa[];K=(,)..K;Ic=;ed,vf,oa,Xc=,,,(#Xe-)+   hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  (K);oa=Ad[] (,,)  oa<   oa>=   oa>=   oa>=   oa>  jb,oa=_c-,Ad[-] (-,,) (Cc==) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<=  Cc,_c=Wa[],Wa[];Ua=_c-  Ua==-  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,) Cc=le[Wa[]+];oa,kf[Wa[]]=Ad[] (,,),Cc[][Cc[]]  oa<  _c,Ua,jb=Gc ((_c)~=(,)) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) oa<=  jb=kf[Cc];oa,K,Xe,Ic=Ad[] (,,),_c,Cc+,  kf[Wa[]],oa=kf[Wa[]],Ad[-] (-,,)  oa>=   oa>  ra+=Wa[];oa=Ad[-] (-,,) oa<=  Cc,_c,Ua=Wa[],Wa[],kf[Wa[]]((Ua==Cc)~=_c) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa>=   oa<=  ra+=Wa[];oa=Ad[] (,,) ra-=;oa,da[ra]=Ad[] (,,),{[]=,[]=(Wa[],),[]=(Wa[],),[]=}  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>   oa>=   oa>  oa,L=Ad[-] (-,,),Cc+Ic-  oa<=  Xe,K=(Ua,jb);jb=Xe  jb==  oa=Ad[] (,,) oa=Ad[] (,,)  ra+=Wa[];oa=Ad[-] (-,,)  oa<  Cc=Wa[];kf[Wa[]][Cc]=kf[Wa[]];ra+=;oa=Ad[-] (-,,) oa<=   hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa>   oa>=   oa>  kf[Wa[]],oa=kf[Wa[]][kf[Wa[]]],Ad[] (,,) Ua,oa=L-_c+,Ad[] (,,)  kf[Wa[]],oa= kf[Wa[]],Ad[] (,,)  oa>=   oa<=   (kf,Cc,Cc+jb-) Gc[Wa]=;ra+=;oa=Ad[] (,,)  oa<=  ra+=;oa=Ad[-] (-,,) ra+=Wa[];oa=Ad[-] (-,,)  oa>   oa<   oa>=   oa<   oa<   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) oa<=  oa,kf[Wa[]]=Ad[-] (-,,),Wa[] ra+=;oa=Ad[-] (-,,)  oa>=   oa>  jb=((...) ve,t_,d_,mf,Ke,df,Aa,qb,Z,gb,qf,yb,ub,nf,E,Yb,vd,af,td,ca ... {ve,t_,d_,mf,Ke,df,Aa,qb,Z,gb,qf,yb,ub,nf,E,Yb,vd,af,td,ca} (-));Gc[Ua],oa=(jb),Ad[] (,,) (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) vf=vf+ed;Ce=vf  vf~=vf  oa=Ad[] (,,) oa=    oa>   oa>   Wa[]==  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) Cc,_c=kf[Wa[]],;_c=(Cc)==(,)( _c) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=   oa<=   oa<  Cc=(_c)(Cc~=  Cc[(,)]~=) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) oa>  jb,oa=Ic,   kf[Wa[]]=Wa[]==;ra+=Wa[];oa=Ad[] (,,)  _c=o_[];L,oa=Cc+_c-,Ad[-] (-,,)  oa<=   oa>=   oa<   oa>  Cc[]=_c;Wa[],oa=,Ad[-] (-,,) Ua,oa=K,    oa<=   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) vf=Xe  K~=K  oa=Ad[] (,,) oa=    oa<=   oa<=  _c,Ua,jb=Cc[(,)](_c);oa=Ad[] (,,) Ua=da[ra+Wa[]](Gc[Ua]==) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,)  oa>=   oa>  Wa=da[ra];oa,hc=Ad[-] (-,,),Wa[] oa>  oa,_c[]=Ad[-] (-,,),jb  K=K+vf;Xc=K  K~=K  oa=Ad[] (,,) oa=Ad[] (,,)   oa>  kf[Wa[]]=(Wa[]);ra+=;oa=Ad[] (,,) oa>   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  hc>  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>   oa>   oa>=   oa<  ra+=Wa[];oa=Ad[-] (-,,) oa<=  ra+=;oa=Ad[] (,,) (ed>=  vf>Xc)((ed<  ed~=ed) vf<Xc) oa=Ad[-] (-,,) oa=Ad[-] (-,,)   oa<=   oa>  kf[Cc+]=kf[Cc+];ra+=Wa[];oa=Ad[] (,,) Cc,_c=,kf[Wa[]];Cc=(_c)==(,)  Cc  oa=Ad[] (,,)  oa=Ad[] (,,)  (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<   oa>=   oa<=  (K,,Ic,Cc,kf);oa=Ad[-] (-,,) Cc,_c=Wa[],Wa[];Ua,jb=(hf,kf,,Cc,_c)( Ua) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=   Cc,_c,oa=da[ra],,Ad[-] (-,,)  oa>  Xe={(kf[Cc+],kf[Cc+])};(Xe,,_c,Cc+,kf) kf[Cc+]~=  oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) oa<  Ce=vf  Xc~=Xc  oa=Ad[] (,,) oa=Ad[-] (-,,)  oa<=  (Wa[]==) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,)  oa<   oa>   oa>=   oa>  Cc,_c,Ua=(Wa[],),(Wa[],),(Wa[],);jb,Xe=_c==  L-Cc  _c-,kf[Cc];K,Ic=(((kf,Cc+,Cc+jb)))(Ua==) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,)  (Xc>=  Ic>vf)((Xc<  Xc~=Xc) Ic<vf) oa=Ad[-] (-,,) oa=Ad[-] (-,,)   oa<   oa<=  K[]=K[][K[]];K[]=K;K[]=;oa,Jf[Xe]=Ad[-] (-,,),   hc>  oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>  ed=Ic  vf~=vf  oa=Ad[] (,,) oa=Ad[-] (-,,)  ra+=Wa[];oa=Ad[] (,,)  oa>   oa>=   oa>   Wa[]==  oa=Ad[] (,,)  Wa[]==  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) _c[]=jb;oa,Xe=Ad[-] (-,,),    hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<   oa<=  jb,oa=,  ( zf) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa<=   oa>   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) _c[]=Ua  Cc==  oa=Ad[] (,,) (Cc==) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=   oa,kf[Wa[]]=Ad[-] (-,,),jb   oa>=   oa<   oa<=   oa<   oa>   oa>=   oa>  ra+=;oa=Ad[-] (-,,) (vf>=  K>Ic)((vf<  vf~=vf) K<Ic) oa=Ad[] (,,) oa=Ad[] (,,)   (Cc==) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<   oa>   hc>  oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[] (,,) ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,)  oa>  kf[Wa[]],oa=#kf[Wa[]],Ad[] (,,) ra+=Wa[];oa=Ad[-] (-,,)  oa>=   oa>  (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) oa<  Wa[]=;ra+=;oa=Ad[-] (-,,) oa<=  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) (Xc>=  Ic>vf)((Xc<  Xc~=Xc) Ic<vf) oa=Ad[] (,,) oa=    oa>=   oa>  K,Ic=_c[],Wa[];Ic=(,)..Ic;vf=;oa,Ce,Xc,ed=Ad[] (,,),,,(#K-)+  oa,kf[Wa[]]=Ad[] (,,),Ua[Wa[]][Wa[]]  (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa>   oa<=   oa<   oa<=  (kf,_c,_c+Ua-,Wa[],kf[Cc]);ra+=;oa=Ad[] (,,) Ce=vf  Xc~=Xc  oa=Ad[] (,,) oa=Ad[] (,,)   oa<=  ra+=Wa[];oa=Ad[] (,,) _c,oa=Xe,    oa<=  jb,oa=L-Cc+,Ad[] (,,) sa={[]=Qe,[]=kf};Jf[Qe],oa=sa,Ad[-] (-,,)  oa>=   oa>=   oa<=   Wa[]==  oa=Ad[-] (-,,)  Wa[]==  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  hc>  oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[] (,,)  oa>  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) Qe={[]=kf[Ce[]],[]=};Qe[]=Qe;K[(ed-)],oa=Qe,Ad[-] (-,,)  oa<  (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) oa<=  (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) oa,kf[Wa[]]=Ad[] (,,),   oa<=   oa<=   oa<=   oa<=   oa>=   oa>  (kf[Wa[]]<kf[Wa[]]) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) Cc,oa,_c,Ua=Wa[],,da[ra+],   _c,Ua,jb=Jf  (_c)~=(,) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa>  jb,oa=,Ad[] (,,) dd;oa=Ad[] (,,)  oa>  Cc,_c=,(Wa[],);Cc= _c<  _c  _c-;Ua=Cc;oa,kf[(Wa[],)]=Ad[-] (-,,),Ua  oa>   Wa[]==  oa=Ad[-] (-,,) (Wa[]==) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,) (Ce>=  Xc>ed)((Ce<  Ce~=Ce) Xc<ed) oa=Ad[] (,,) oa=    oa>   oa<=  Xe,K=(Ua,jb);jb=Xe  jb==  oa=Ad[] (,,) oa=   Cc,_c=Wa[],Wa[]- (_c==-) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[] (,,)  oa<   oa>  K[]=K[][K[]];K[]=K;K[]=;oa,Jf[Xe]=Ad[-] (-,,),  Cc,_c=,kf[Wa[]];Cc=(_c)==(,)  Cc  oa=Ad[] (,,)  oa=   oa>   hc>  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) (hc>) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>=   oa<   oa>  _c,Ua,jb=Jf  (_c)~=(,) oa=Ad[-] (-,,)  oa=Ad[] (,,) oa>  Xe,K=(Gc[Wa],Ua,kf[Cc+],kf[Cc+])( Xe) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=   Wa[]==  oa=Ad[-] (-,,) (Wa[]==) oa=Ad[] (,,)  oa=Ad[] (,,)  oa=Ad[] (,,)  oa>   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) oa<=   oa>  oa,Ic=Ad[-] (-,,),Ic..(((Xe,(Ce-)+),(K,(Ce-)%#K+))) L,oa,ra,Jf,Gc,zf=-,,,({},{[(,)]=(,)}),({},{[(,)]=(,)}),   (kf[Wa[]]==kf[Wa[]]) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa<   oa<   hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) oa>  Xe=Xe+Ic;vf=Xe  Xe~=Xe  oa=Ad[] (,,) oa=   ra+=Wa[];oa=Ad[] (,,)  oa<=   oa>  Cc,_c,Ua=Wa[],Wa[],kf[Wa[]]((Ua==Cc)~=_c) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,) K[(ed-)],oa=sa,Ad[] (,,)  Cc,_c,Ua=Wa[],Wa[],Wa[];jb=kf[_c];kf[Cc+]=jb;kf[Cc]=jb[Ua];ra+=;oa=Ad[] (,,)  oa>   oa>   oa>=   oa<=   oa<=   oa<=   oa<=  K,oa=K..(((jb,(ed-)+),(Xe,(ed-)%#Xe+))),Ad[] (,,) Cc,_c=Wa[],Wa[];L=Cc+;Ua,jb=kf[Cc],;jb=(Ua)==(,) jb  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  (Ic>=  Xe>K)((Ic<  Ic~=Ic) Xe<K) oa=Ad[-] (-,,) oa=    (hc>) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<=   hc>  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,) (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa<=   oa<=   oa>=   oa>   (_c)==(,) oa=Ad[] (,,)  oa=Ad[-] (-,,) Ic=Ic+Xc;ed=Ic  Ic~=Ic  oa=Ad[-] (-,,) oa=    ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,)  kf[Wa[]][kf[Wa[]]],oa=kf[Wa[]],Ad[] (,,)  oa<=  oa,vf=Ad[-] (-,,),vf..(((K,(ce-)+),(Ic,(ce-)%#Ic+))) dd;oa=Ad[-] (-,,)  oa<=   oa<   oa<   oa<=  ce=Xc  ed~=ed  oa=Ad[] (,,) oa=Ad[-] (-,,)  ra+=Wa[];oa=Ad[] (,,)  oa>  ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[] (,,) Ua,jb=Cc[],Wa[];jb=(,)..jb;Xe=;Ic,oa,K,vf=(#Ua-)+,Ad[-] (-,,),,   oa<=   oa<   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) oa>  ra-=;oa,da[ra]=Ad[-] (-,,),{[]=,[]=(Wa[],),[]=(Wa[],),[]=} ra-=;da[ra],oa={[]=,[]=(Wa[],),[]=(Wa[],),[]=},Ad[-] (-,,)  (K,,_c,Cc+,kf);kf[Cc+]=kf[Cc+];ra+=Wa[];oa=Ad[-] (-,,)  oa>=   oa>  _c,Ua,jb=Cc[(,)](_c);oa=Ad[] (,,) oa<=  jb..=kf[vf];oa=Ad[-] (-,,) ra-=;oa,da[ra]=Ad[] (,,),{[]=,[]=(Wa[],),[]=(Wa[],),[]=}  oa>=   oa>  jb,Xe=_c[],Wa[];Xe=(,)..Xe;K=;oa,Xc,vf,Ic=Ad[] (,,),,(#jb-)+,   hc>  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  _c,Ua,jb=(_c);oa=Ad[] (,,)  oa<   oa>   oa<=   oa>=   oa>  ra+=;oa=Ad[] (,,)  K==-  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa>  oa,kf[Wa[]]=Ad[] (,,),kf[Wa[]]-Wa[] ed=Ic  vf~=vf  oa=Ad[-] (-,,) oa=    oa<=  (K[]>=Wa[]) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,) (K);Gc[Xe],oa=,Ad[-] (-,,)  oa<=   oa<=   oa<=   oa<=  Cc=(_c)(Cc~=  Cc[(,)]~=) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[-] (-,,) Ic,oa=Ua-,Ad[] (,,)  K[(ed-)],oa=le[Ce[]+],Ad[] (,,)  (o_[],,_c,Cc,kf);oa=Ad[-] (-,,)  oa<  (hc>) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) oa>  Cc=le[Wa[]+];oa,Cc[][Cc[]]=Ad[] (,,),kf[Wa[]] Cc=(_c) Cc~=  Cc[(,)]~=  oa=Ad[] (,,)  (_c)==(,) oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa>=   oa>=   oa>=   oa<=   hc>  oa=Ad[] (,,)  oa=Ad[-] (-,,)  oa=Ad[-] (-,,) ((_c)==(,)) oa=Ad[-] (-,,)  oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa<=  zf=;ra+= (hc>) oa=Ad[-] (-,,)  oa=Ad[] (,,)  oa=Ad[] (,,) _c,Ua,jb=Cc[(,)](_c);oa=Ad[-] (-,,)  oa<    kf[Wa[]] oa=Ad[] (,,)  oa=Ad[-] (-,,) oa<=  oa,Xe=Ad[] (,,),Xe..(((Ua,(Xc-)+),(jb,(Xc-)%#jb+))) Ic,oa=Ic..(((Xe,(Ce-)+),(K,(Ce-)%#K+))),Ad[] (,,)  oa<   oa<  vf=vf+ed;Ce=vf  vf~=vf  oa=Ad[] (,,) oa=Ad[-] (-,,)  oa<=  ra+=;oa=Ad[] (,,) Xe,K=_c[],Wa[];K=(,)..K;Ic=;ed,Xc,vf,oa=,(#Xe-)+,,   oa>=   oa<=  jb,oa=Ic,   Ic=Ic+Xc;ed=Ic  Ic~=Ic  oa=Ad[] (,,) oa=    oa<=  Xc=K  Ic~=Ic  oa=Ad[] (,,) oa=Ad[-] (-,,)  _c[],oa=Xe,Ad[] (,,)    (...) a_,lc,ie,V,Td,_b,F,ee,Vb,Fb,Pd;V,F={},(kc,hd,Ff)V[kc]=(hd,)-(Ff,) V[kc];ie=V[-] (-,,) ie~=   ie>   ie>  lc,_b=ee[],;a_=lc;_b=(a_)==(,)(_b==) ie=V[-] (-,,)  ie=V[-] (-,,)  ie=V[-] (-,,) ie>   (lc,) ee,Vb=Za[]+,Td[(,)]-Za[];Fb[]=Vb;(Td,ee,ee+Vb-,,Fb[]);ie=V[] (,,)  ie<=   ie>   (ee,,Vb) ie>  ie=V[] (,,)  ee,Vb=((w_,Pd,Za[],Za[],Fb)) ee[] ie=V[-] (-,,)  ie=V[-] (-,,)  ie=V[] (,,)  ie<=  ie,lc=V[] (,,),(lc) Td,Pd,Fb=(...),(Za[]),{[]=,[]={}};(Td,,Za[],,Pd)(Za[]<Td[(,)]) ie=V[-] (-,,)  ie=V[-] (-,,)  ie=      (Bf,Nf)) wc;wc,za={[]=},()wc[]=wc[]+ {[]=wc,[]=wc[]};Lb=_d (() Pa,Sb,Kf,ib;Kf={[]=Lb,[]=};Kf[]=Kf;Sb={[]=,[]=kb};Sb[]=Sb;Pa={[]=,[]=y};Pa[]=Pa;ib={[]=Cb,[]=};ib[]=ib  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',{[2]=Sb,[4]=ib,[1]=Kf,[3]=Pa})end)()(...)