AUTO FARM

 ee,Ke,j,ne,Nc,ff=,bit32.bxor,,  uf,e_,Rd,F,v,w_,Bc,q,J,aa,yd,Ve,Ze,ve,of,yf,Bd,O,Sa,Uc,zc,Z,Md,Vc,Lc,Yb,T,H,Cf,ge,Jf,if_,qf,D,Oc,Ec,na,Dd,ac,Wc,Ye,Ga,rd,ub;q=(());of,Ec,Vc=(.char),(.byte),(bit32 .bxor);T=(Gd,tc) Fb,Ra,Bb,Tb,p,L,hd,Pf;p,Ra={},(g,n_,ya)p[g]=(ya,)-(n_,) p[g];Pf=p[-] (-,,) Pf~=   Pf<   Pf>  L=;Pf,Fb,hd,Bb=p[-] (-,,),(#Gd-)+,,  Pf<=  L,Pf=L..(((Gd,(Tb-)+),(tc,(Tb-)%#tc+))),p[] (,,) Tb=hd  Fb~=Fb  Pf=p[-] (-,,) Pf=p[] (,,)   Pf>=   Pf<=  (Bb>=  hd>Fb)((Bb<  Bb~=Bb) hd<Fb) Pf=  Pf=p[-] (-,,)  hd=hd+Bb;Tb=hd  hd~=hd  Pf=  Pf=p[-] (-,,)    L   ;if_=();Ye=((...){[]={...},[]=(,...)});ge=((()  (me,Mc,uc) Mc>uc     me[Mc],(me,Mc+,uc)  Ba )());Ve,Uc=(.gsub),(.char);D=((be)be=(be,,)(be:(,(pd)(pd==)   m,f_=,(():(pd)-) xb=,,-  m=m..(f_%^xb-f_%^(xb-)> )  m ):(,(d_)(#d_~=)   pc=  Ad=,  pc=pc+(d_:(Ad,Ad)== ^(-Ad) )  (pc))));e_,Dd,J,rd,Md,yf,Oc,yd=q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],{};Lc=((Ma) Tc=yd[Ma] Tc   Tc   rc,wc,re_,xf,nf=(,),(,),,{}, re_<=#Ma   sd=(Ma,re_);re_=re_+  id=,()+   Lf=  ((sd,)~=)  re_+<=#Ma   td=((,),Ma,re_);re_=re_+  lb,V=#nf-(td,),(td,(wc-))+;Lf=(nf,lb,lb+V-)   (re_<=#Ma)  Lf=(Ma,re_,re_);re_=re_+   sd=(sd,) (Lf)  xf[#xf+]=Lf;nf=(nf..Lf,-rc)    K=(xf);yd[Ma]=K  K );qf=(() Fa,pe,Qe,af,Mb,Hf,Q,ha,ze,_c,Te,Ud=q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)]  (ka,cc,fc,bc,cf) Qc,qa,vd,mf=ka[cc],ka[fc],ka[bc],ka[cf] Fd;Qc=(Qc+qa,);Fd=(mf,Qc);mf=(((Fd,),(Fd,)),);vd=(vd+mf,);Fd=(qa,vd);qa=(((Fd,),(Fd,)),);Qc=(Qc+qa,);Fd=(mf,Qc);mf=(((Fd,),(Fd,)),);vd=(vd+mf,);Fd=(qa,vd);qa=(((Fd,),(Fd,)),);ka[cc],ka[fc],ka[bc],ka[cf]=Qc,qa,vd,mf  ka   zb,Ge={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} dd=(S,Pc,Nd)zb[],zb[],zb[],zb[]=,,,  Hc=,()+  zb[(Hc-)+]=S[(Hc-)] zb[]=Pc  ia=,()+  zb[(ia-)+]=Nd[(ia-)]  Me=,()+  Ge[(Me-)]=zb[(Me-)]  ye=,()+  (Ge,,,,);(Ge,,,,);(Ge,,,,);(Ge,,,,);(Ge,,,,);(Ge,,,,);(Ge,,,,);(Ge,,,,)  M=,()+  zb[(M-)]=(zb[(M-)]+Ge[(M-)],)  zb    (x,wd,Qa,mb,b_) pb=#mb-b_+  pb<   cd=(mb,b_);mb=cd..((,),-pb);b_=  q[(,)](#mb>=) Ub,If=(((,),mb,b_)),(x,wd,Qa) qd=,()+  Ub[(qd-)]=(Ub[(qd-)],If[(qd-)])  bf=((,),(Ub)) (pb<)  bf=(bf,,pb)  bf    (vb) ec= B=,(#vb)+  ec=ec..vb[(B-)]  ec    (wf,Na,nc,da) Wa,_b,qb,xc=(((,),wf)),(((,),nc)),{},  xc<=#da  (qb,(Wa,Na,_b,da,xc));xc=xc+;Na=Na+   (qb)  (od,yc,Of) (Of,,yc,od) )();zc=(() qc,Lb,Pa,cb,ef,bb,Qb,u_,Oa,Mf,Sd=q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)]  (a_,le) k,t_=(a_,le),(a_,-le) ((k,t_),)  fa_=(Sb) Id={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (U) pf=#U  Ac=pf*;U=U..(,) Ca=-((pf+)%) (Ca~=)  U=U..((,),Ca) U=U..(((Ac,),),((Ac,),),((Ac,),),((Ac,),),((Ac,),),((Ac,),),((Ac,),),(Ac,)) U    (tb) dc={} Ld=,(#tb)+,  (dc,tb[(,)](tb,(Ld-),(Ld-)+))  dc    (_e,Y) zf={} I=,()+   ((I-)<=)  va,Ob=((zf[(I-)-],),(zf[(I-)-],),(zf[(I-)-],)),((zf[(I-)-],),(zf[(I-)-],),(zf[(I-)-],));zf[(I-)]=(zf[(I-)-]+va+zf[(I-)-]+Ob,) zf[(I-)]=(((_e,((I-)-)*+),),((_e,((I-)-)*+),),((_e,((I-)-)*+),),(_e,((I-)-)*+))   Hd,ra,ob,Ic,We,Fc,Nb,ed=(Y) Ee=,()+   Ue,rb=((We,),(We,),(We,)),((We,Fc),((We),Nb)) Bf,Xc,ca=(ed+Ue+rb+Id[(Ee-)]+zf[(Ee-)],),((Hd,),(Hd,),(Hd,)),((Hd,ra),(Hd,ob),(ra,ob)) tf=(Xc+ca,);ed=Nb;Nb=Fc;Fc=We;We=(Ic+Bf,);Ic=ob;ob=ra;ra=Hd;Hd=(Bf+tf,)  (Y[]+Hd,),(Y[]+ra,),(Y[]+ob,),(Y[]+Ic,),(Y[]+We,),(Y[]+Fc,),(Y[]+Nb,),(Y[]+ed,) Sb=(Sb) Qf,ua,Zd=(Sb),{,,,,,,,}, Jd,A  q[(,)](Qf) ua={(A,ua)}  Va,ad  q[(,)](ua) Zd=Zd..(((ad,),));Zd=Zd..(((ad,),));Zd=Zd..(((ad,),));Zd=Zd..((ad,))  Zd   fa_ )() De,xd,c,Rc,nb,Sc,rf,Ea,Gf,Rf,yb,gf,vc,Vb,hb,lc,Le,ce,Pd,Xe,ue,ld,Ce,wb,sa,hf,fd,Ne,Df,_a=q[(,)],q[(,)],q[(,)],q[(,)],q[(,)],q[(,)],q[(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],q[(,)][(,)],{[]={},[]={},[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}}} Eb=((sc) Rb=_a[][sc] Rb   Rb   y=   () Re,oe,qe,se_,df,ab,fe,Pb,te,Wb,Ff,Kb,mc,P,ba,Gc,gb,Fe,N,Jc,l_,ic,Zb,Aa,la,Je,R,La,Db,ae,ga,Ae;La,te=(Wd,r_,Qd)te[Qd]=(r_,)-(Wd,) te[Qd],{};Re=te[] (,,)  Re>=   Re<   Re>   Re<=   Re<   Re<=   Re<  ic=((,),sc,y);y,Re=y+,  Re>  ba=Fe;df=(df,((ba,),(P-)*))( (ba,)) Re=te[-] (,,-)  Re=te[] (,,)  Re=te[] (,,) Ff=((,),sc,y);y,Re=y+,te[-] (,,-)  Kb[],Re=Db[Kb[]+],te[] (,,)  Re<   Re>  Re,gb=,(ic,)  Re=te[-] (,,-)   Re>  ae=Wb;mc,Zb=(ae),;la,Re,Db,Jc=(ae)+,,,  Fe,Re=(ba,),    Re>=   Re<  Jc,Re=,te[] (,,) Re<=   P==  Re=te[] (,,)  P==  Re=te[] (,,)  Re=te[-] (,,-) (P==) Re=te[] (,,)  Re=te[] (,,)  Re=te[-] (,,-)  Re>  Gc=((,)..se_,sc,y);y,Re=y+se_,te[] (,,) Re>  Re,df=,  Fe=fe  Kb~=Kb  Re=  Re=    Re<=   Re<=   Re<   Re>   Zb  Re=te[] (,,)  Re=te[-] (,,-)  Re=te[-] (,,-) la=Jc;Db=(la);N,ab,df,Re=,,(la)+,te[-] (,,-)  Re<  fe=ab  df~=df  Re=te[-] (,,-) Re=   Re<=  df=ab;N=(df);Kb,Re,fe,P=(df)+,te[-] (,,-),,  ga,Re=(Ff,),te[] (,,)   Re<   Re>  Je=oe;se_=(se_,((Je,),(l_-)*))  (Je,) Re=te[-] (,,-)  Re=te[-] (,,-) Kb=((,),sc,y);Re,y=,y+   Re<=  Re,Fe=,  se_=((Fe,),);Re,Kb[]=te[] (,,),Db[se_+]  Re>   Re>=   Re>  Re,Kb[]=te[-] (,,-),Db[Kb[]+] Re=te[] (,,)   ba,Re=(),   Re<=   Re<  (R>=  Pb>Gc)((R<  R~=R) Pb<Gc) Re=te[] (,,) Re=   Re<=  df,Re=Aa,te[-] (,,-)  (df>=  Db>ab)((df<  df~=df) Db<ab) Re=te[] (,,) Re=    Re,Kb[]=te[] (,,),Db[Kb[]+]  Re<   Re>=   Re<   Re>=   Re<=  fe,Re=,te[] (,,)  Fe==  Re=te[-] (,,-)  Re=te[-] (,,-)  Re<=  Jc,Re=(la,),   Jc=Jc+Db;ab=Jc  Jc~=Jc  Re=te[-] (,,-) Re=    Re<   Re>  Db=Db+df;N=Db  Db~=Db  Re=te[-] (,,-) Re=te[] (,,)  Re,Ae=,   Re<=  Re,Pb=te[-] (,,-),Gc   Kb=mc[(fe-)];P=Kb[](P==) Re=te[] (,,)  Re=te[-] (,,-)  Re=te[-] (,,-)  Re>=   Re<=   Re>  fe=fe+P;Fe=fe  fe~=fe  Re=te[-] (,,-) Re=   Re>  Je=((,),sc,y);y,Re=y+,  ab=Jc  la~=la  Re=  Re=    P=N  fe~=fe  Re=te[] (,,) Re=    Re<=   Re>  ab,Re=(df,),te[] (,,)  Kb=fe;la=(la,((Kb,),(N-)*))  (Kb,) Re=te[-] (,,-)  Re=te[] (,,)  (N>=  ab>df)((N<  N~=N) ab<df) Re=te[-] (,,-) Re=te[] (,,)   Re>   Re>   Re>=   Re>  oe,Re=,  (Jc>=  mc>Zb)((Jc<  Jc~=Jc) mc<Zb) Re=te[-] (,,-) Re=    Re,Fe=te[] (,,),(ba[],,ba[])  Re<   Re<=  Kb[],Re=Db[Kb[]+],te[] (,,) Pb,Gc=((fe,),),;Gc= Pb<  Pb  Pb-;Re,se_[]=te[-] (,,-),Gc   Re<=  Pb,Re=(Gc,-),te[] (,,)  Gc=Pb;se_[]=Gc;(mc,{});Re=te[] (,,)  Re<   Re>  Re,Zb=te[-] (,,-),df  Re<  l_=Pb  Gc~=Gc  Re=te[] (,,) Re=te[] (,,)  Re<=  Re=te[] (,,)  Re,ba=,Aa    Re<=   Re>  Re,ba=,  Re<=  Re,qe,gb=,Ae,  Re,df,N,ab=te[-] (,,-),(ae)+,,   Re>  se_[]=((fe,),);Pb=((fe,),);se_[]=Pb;Gc=;Gc= Pb<  Pb  Pb-;se_[],Re=Gc,te[] (,,) Re,Wb=,(ae,)   Re<   Re<   Re<   Re<=   Re>  Kb[],Re=Db[Kb[]+],te[-] (,,-) Re<  N=N+Kb;P=N  N~=N  Re=te[-] (,,-) Re=te[-] (,,-)  Re<=  la=mc  Zb~=Zb  Re=te[] (,,) Re=   fe=ab  df~=df  Re=  Re=    Re<  Ae,Re=(qe,),te[-] (,,-)  Re>  Re,Fe=te[-] (,,-),  Re,fe=,(Kb,)   Re<=   Re<   Re<=  Kb,Re=(P,),te[] (,,)  Re,Ff,Wb=te[] (,,),ga,   Re>=   Re>  (P>=  fe>Kb)((P<  P~=P) fe<Kb) Re=  Re=te[-] (,,-)  ab,Re=,te[-] (,,-)  Aa=((,),sc,y);y,Re=y+,   Re<  Gc=((,),sc,y);y,Re=y+,te[] (,,) Re>  se_=;R,Re,Gc,Pb=,,,  Db,Re=,   Re>   Re<   Re>=   Re<=  fe=N;Kb=(fe,);P=_a[][Kb+];Fe,ba,Aa=P[],P[],P[];se_={[]=,[]=,[]=,[]=,[]=ba,[]=,[]=,[]=,[]=,[]=,[]=Kb,[]=,[]=,[]=,[]=};(mc,se_) Fe==  Re=te[] (,,) (Fe==) Re=te[] (,,)  Re=te[] (,,)  Re=te[-] (,,-) P=Kb  P==  Re=te[] (,,) (P==) Re=te[] (,,)  Re=te[] (,,)  Re=te[] (,,)  Fe,Re=ba,te[] (,,)  Re<   Re<=  ab=ab+N;fe=ab  ab~=ab  Re=  Re=te[] (,,)  se_[]=((fe,),);se_[]=((fe,),);Re,se_[]=te[] (,,),((fe,),)  Re<=  N=Db  ab~=ab  Re=te[-] (,,-) Re=te[-] (,,-)  se_,Pb=((Fe,),),((Fe,),);Kb[]=Db[se_+];Re,Kb[]=te[] (,,),Db[Pb+]  Re<=   Re>=   Re>=   Re<=  ae=;Zb,Jc,mc,Re=,,,  mc=mc+Jc;la=mc  mc~=mc  Re=te[] (,,) Re=te[-] (,,-)   Pb=Pb+R;l_=Pb  Pb~=Pb  Re=te[] (,,) Re=    Re>  Kb[]=Db[(Kb[],,)+];Re,Kb[]=te[] (,,),(Kb[],,)==  se_=Aa  se_==  Re=te[] (,,)  Re=te[-] (,,-)  Re=te[] (,,)  Re<  df=;fe,N,Kb,Re=,,,te[-] (,,-) Re>  Fe=Kb[];ba,Aa=(Fe,),((Fe,),);Kb[]=Db[Aa+];Kb[]=ba  ba==  Re=te[-] (,,-)  ba==  Re=te[-] (,,-)  Re=te[-] (,,-) Re=te[] (,,)   Re>=   Re>   Re>=   Re<   Re<=  la=;Re,ab,Db,df=te[] (,,),,,  Re,Pb=,   Re>  Re,Aa=te[-] (,,-),  (N>=  ab>df)((N<  N~=N) ab<df) Re=  Re=    Re>=   Re>  fe=((,),sc,y);y,Re=y+,te[] (,,)  P==  Re=te[-] (,,-)  P==  Re=te[] (,,)  P==  Re=te[] (,,) (P==) Re=te[-] (,,-)  Re=te[] (,,)  Re=te[-] (,,-)  Re,Kb=,   Re>=   Re<=   Re<  ba,Re=(Pb),   Re>  Pb,Re=,  N,Re=,   Re<=  Re,Db[(fe-)]=te[-] (,,-),Fe  Aa,Re=(se_,),te[] (,,)   Re<=   Re<=   Re<=   Aa  Re=te[-] (,,-)  Re=te[-] (,,-) {[]=Ff,[]=,[]=N,[]=ic,[]=mc,[]=qe}  (Kb>=  N>fe)((Kb<  Kb~=Kb) N<fe) Re=te[] (,,) Re=te[] (,,)   N,Re=(fe,-),    Re>=   Re<=   Re<   Re>  Re,Kb[]=te[] (,,),(Kb[],,) oe,Re=(Je,),    Re<  ab=Db;ae=(ae,((ab,),(la-)*))  (ab,) Re=te[] (,,)  Re=te[-] (,,-) Re<=  ab=ab+N;fe=ab  ab~=ab  Re=te[-] (,,-) Re=te[] (,,)  (Db>=  Jc>la)((Db<  Db~=Db) Jc<la) Re=  Re=te[-] (,,-)   Re>=   Re>   P==  Re=te[] (,,)  Re=te[] (,,) Re,ic,ga=te[] (,,),gb,   qe=((,),sc,y);Re,y=,y+   Re>=   Re<   Re>  Re,ba=te[-] (,,-),Ye  ab=((,),sc,y);y,Re=y+,   Re>  ba=((,),sc,y);Re,y=te[] (,,),y+  N[(Fe-)],Re=(),te[] (,,)  Re<=   Re<=  Db,Re=(ab,),te[] (,,)  P=((,),sc,y);Re,y=te[] (,,),y+   Zb,Re=,te[] (,,)  Re==   E=();_a[][sc]=E  E ) _f=((z,md)z=(z) xa=()  (Ie,Jb) C=((...){...},(,...)) ma;ma=((Nf,ud,ke) ud>ke     Nf[ud],(Nf,ud+,ke))  (Be,vf,db,ta) Ef,xe,sb,gd,Ha,zd,Zc,Ka,jc,Oe,lf,nd,Da,oa,je,kd,Ya,Ia,Se,jf,h,Cc,Cb,Ja;lf,h=(gc,ib,o_)h[gc]=(o_,)-(ib,) h[gc],{};je=h[-] (-,,) je~=   je<   je<=   je<=   je<=   je<   je>   je<=  Ha[]=Ka;kd[],je=,h[-] (-,,) jc-=;je,db[jc]=h[-] (-,,),{[]=,[]=(kd[],),[]=(kd[],),[]=}  je<=   je<  Ia,zd=(sb,Oe);Oe=Ia  Oe==  je=  je=   je<=  Be[kd[]],je=sb,h[-] (-,,) sb=db[jc+kd[]] Se[sb]==  je=h[] (,,)  je=h[] (,,)  (Cb>) je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<=   je>=   je<=  jc-=;je,db[jc]=h[] (,,),{[]=,[]=(kd[],),[]=(kd[],),[]=} Ka,sb,Oe=(Ka);je=h[-] (-,,)  je<=  Ha=Jb[kd[]+];Ha[][Ha[]],je=Be[kd[]],h[-] (-,,) nd=jf  Ef~=Ef  je=h[] (,,) je=    je>  jc+=;je=h[] (,,) je>  jc-=;db[jc],je={[]=,[]=(kd[],),[]=(kd[],),[]=},h[] (,,) je,Be[kd[]]=h[] (,,),sb[kd[]][kd[]]  je<   je<=   je<   je>  jf=jf+oa;nd=jf  jf~=jf  je=h[] (,,) je=h[-] (-,,)  Ka,sb,Oe=Ha[(,)](Ka);je=h[-] (-,,)  je<=  zd[(nd-)],je=Jb[gd[]+],h[] (,,) Ia,zd=(sb,Oe);Oe=Ia  Oe==  je=h[] (,,) je=    je>  (jf>=  Ia>zd)((jf<  jf~=jf) Ia<zd) je=h[-] (-,,) je=h[-] (-,,)  Ka=ta[];Ja,je=Ha+Ka-,h[-] (-,,)  je<=   je<=   je<=   je<=   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,) je,jf=h[-] (-,,),jf..(((Ia,(gd-)+),(zd,(gd-)%#zd+)))  Ef=Ia  zd~=zd  je=h[] (,,) je=h[] (,,)   Ha,Ka,sb=kd[],kd[],kd[];Oe=Be[Ka];Be[Ha+]=Oe;Be[Ha]=Oe[sb];jc+=;je=h[-] (-,,)  je>  je,zd[(nd-)]=h[] (,,),xe  je,Be[kd[]]=h[-] (-,,),Be[kd[]]-kd[]  je>   je<   je>=   je<=   je<=  Ha=Jb[kd[]+];Be[kd[]],je=Ha[][Ha[]],h[-] (-,,) Ha,Ka=,(kd[],);Ha= Ka<  Ka  Ka-;sb=Ha;Oe=vf[sb+];Ia=Oe[];zd=(Ia);Be[(kd[],)]=(Oe,zd);je,Ef,oa,jf=,(Ia)+,,   (Da==) je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  je>  Ia,zd=(Se[kd],sb,Be[Ha+],Be[Ha+])( Ia) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) jc-=;db[jc],je={[]=,[]=(kd[],),[]=(kd[],),[]=},h[-] (-,,)  je>   je>  jc-=;je,db[jc]=h[-] (-,,),{[]=,[]=(kd[],),[]=(kd[],),[]=} Ka,sb,Oe=(Ka);je=h[] (,,)  je<   je>  (zd);je=h[-] (-,,) Ha=(Ka) Ha~=  Ha[(,)]~=  je=h[-] (-,,) ((Ka)==(,)) je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,)  je<=  Ka[],je=Ia,h[] (,,) (Cb>) je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,)  je<=   je<=   je<=   je<=   je<=   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,) je,sb=h[] (,,),zd    je,Oe=h[] (,,),Ka-   Ha,Ka=kd[],kd[]- (Ka==-) je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,)  je<   Da==  je=h[] (,,)  je=h[-] (-,,) je<=  jc+=;je=h[-] (-,,) gd=Ef  oa~=oa  je=h[-] (-,,) je=    je<=   je<   je>  ((Ka)==(,)) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,)  Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  je>  Oe=((...) Ab,Kd,ea,Kf,W,ja,Od,X,Vd,jd,hc,He,Xa,Pe,Af,de,jb,sf,wa,Ua ... {Ab,Kd,ea,Kf,W,ja,Od,X,Vd,jd,hc,He,Xa,Pe,Af,de,jb,sf,wa,Ua} (-));Se[sb],je=(Oe),h[-] (-,,) Ef=Ef+nd;gd=Ef  Ef~=Ef  je=h[] (,,) je=h[] (,,)   je<=  je,Be[kd[]]=h[] (,,),kd[] (zd);je,Se[Ia]=h[-] (-,,),   je>=   je>   je>=   je>=   je>=   je<=  jc+=kd[];je=h[-] (-,,) Be[kd[]],je=Be[kd[]],h[] (,,)  (oa>=  jf>Ef)((oa<  oa~=oa) jf<Ef) je=h[] (,,) je=h[] (,,)   je<  jc+=kd[];je=h[-] (-,,) je<=  jc+=;je=h[] (,,)  Cb>  je=h[] (,,)  je=h[] (,,)  je=h[] (,,)  je>=   je>=   je<=  Oe,je=,h[-] (-,,)  kd[]==  je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  (nd>=  Ef>oa)((nd<  nd~=nd) Ef<oa) je=h[-] (-,,) je=    je<=  Ya=;jc+= (Cb>) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) (oa>=  jf>Ef)((oa<  oa~=oa) jf<Ef) je=h[-] (-,,) je=    je>=   je<   je<=   je>  Ha,Ka,sb=kd[],kd[],Be[kd[]]((sb==Ha)~=Ka) je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,) oa=oa+gd;Da=oa  oa~=oa  je=h[] (,,) je=h[-] (-,,)   gd=db[jc];jc+=;Da=gd[](Da==) je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  je>  jf,je=jf..(((Ia,(gd-)+),(zd,(gd-)%#zd+))),h[-] (-,,) je>=   je<=  Oe=Be[Ha];zd,jf,je,Ia=Ka,,,Ha+  (gd>=  oa>nd)((gd<  gd~=gd) oa<nd) je=h[] (,,) je=     Cb>  je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,)  je<   je>  Oe,je=jf,h[] (,,)  je>    Be[kd[]] je=h[] (,,)  je=h[-] (-,,) Be[Ha+]=Be[Ha+];jc+=kd[];je=h[-] (-,,)  je<  Ka,sb,Oe=Ha[(,)](Ka);je=h[] (,,) je>  Ha,Ka=kd[],kd[];sb=Ka- (sb==-) je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,) Ha=kd[];Be[kd[]]=Be[kd[]][Ha];jc+=;je=h[-] (-,,)  je<   je<=   je<=   je>=   je<=   zd==-  je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,) jc-=;db[jc],je={[]=,[]=(kd[],),[]=(kd[],),[]=},h[] (,,)  je>   Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,) je,Oe=,   je>  nd=jf  Ef~=Ef  je=h[] (,,) je=h[] (,,)  Ha,Ka=kd[],kd[];sb=xa[Ka] _a[][Ka] Ha==  je=h[-] (-,,) (Ha==) je=h[] (,,)  je=h[-] (-,,)  je=   je<=   je<  jc+=kd[];je=h[-] (-,,) je>  (Cb>) je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,) (Ef>=  zd>jf)((Ef<  Ef~=Ef) zd<jf) je=h[-] (-,,) je=    je<=  (nd>=  Ef>oa)((nd<  nd~=nd) Ef<oa) je=h[] (,,) je=h[-] (-,,)  (Ha==) je=h[] (,,)  je=h[] (,,)  je=h[] (,,)  je>=   je>   je>  Ka,sb,Oe=Cc  (Ka)~=(,) je=h[] (,,)  je=h[] (,,) jc+=;je=h[] (,,)  je>=   je<=   Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,) (Cb>) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,)  je<=  je,Ia=,Ef   (kd[]==) je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,)  je>=   je<  Ef,je=Ef..(((zd,(Da-)+),(jf,(Da-)%#jf+))),h[-] (-,,) je>  Be[kd[]],je=,h[-] (-,,) je,Be[kd[]]=h[-] (-,,),Oe   je>=   je>  (zd,,jf,Ha,Be);je=h[-] (-,,) Ha=(Ka) Ha~=  Ha[(,)]~=  je=h[-] (-,,) ((Ka)==(,)) je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,)  Be[kd[]]=(kd[]);jc+=;je=h[] (,,)  je>=   je<   je>=   je<=   je>=   je>=   je<=  (Cb>) je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,) jc+=kd[];je=h[-] (-,,)  je>  Ka,sb,Oe=Ha[(,)](Ka);je=h[-] (-,,) (Cb>) je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,)  je<  zd,jf=Ka[],kd[];jf=(,)..jf;Ef=;je,oa,nd,gd=,,(#zd-)+,  je>   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,) (Cb>) je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<=   je>=   je<=  Be[kd[]],je=#Be[kd[]],h[-] (-,,) jc+=;je=h[-] (-,,)  (zd[]>=kd[]) je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<=  Ka[],je=Oe,h[] (,,) kd[]=;jc+=;je=h[] (,,)  je<   je>=   je<  kd=db[jc];Cb,je=kd[],h[-] (-,,) je>   Cb>  je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) Ka,sb,Oe=Se ((Ka)~=(,)) je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,)  je>  Ka,sb,Oe=(Ka);je=h[] (,,) je>  Ha,Ka,sb=kd[],kd[],Be[kd[]]((sb==Ha)~=Ka) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) zd[]=zd[][zd[]];zd[]=zd;zd[]=;Cc[Ia],je=,h[-] (-,,)  je<=   je<   je<=  Oe,je=jf,h[] (,,)   Cb>  je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,)  je>  Ha,Ka=kd[],kd[];Ja=Ha+;sb,Oe=Be[Ha],;Oe=(sb)==(,) Oe  je=h[] (,,)  je=h[] (,,)  je=h[] (,,) Ha,Ka=Be[kd[]],;Ka=(Ha)==(,)( Ka) je=h[-] (-,,)  je=h[-] (-,,)  je=   je<=  jc+=kd[];je=h[] (,,) jc-=;je,db[jc]=h[-] (-,,),{[]=,[]=(kd[],),[]=(kd[],),[]=}  je>   je<=   je<=   je<=   je>  jc+=kd[];je=h[] (,,) je>  Ka[]=sb (Ha==) je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,) Zc=gd[];xe=Cc[Zc] xe==  je=h[-] (-,,)  je=h[] (,,)  Se[kd]=;jc+=;je=h[-] (-,,)  je>=   je<=  oa=zd  jf~=jf  je=h[-] (-,,) je=h[] (,,)  (Cb>) je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,)   Cb>  je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,)  je>   je>  jc-=;db[jc],je={[]=,[]=(kd[],),[]=(kd[],),[]=},h[-] (-,,) Ha,Ka,sb=(kd[],),(kd[],),(kd[],);Oe,Ia=Ka==  Ja-Ha  Ka-,Be[Ha];zd,jf=(((Be,Ha+,Ha+Oe)))(sb==) je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<=   je<=   kd[]==  je=h[] (,,)  kd[]==  je=h[-] (-,,)  kd[]==  je=h[-] (-,,)  kd[]==  je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,) je=h[-] (-,,)   Ia,zd=(sb,Oe);Oe=Ia  Oe==  je=  je=    je>   je<   je<=   je>   Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,) je,Be[kd[]]=h[-] (-,,),sb[kd[]]   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<=   je<=  je,Ja,jc,Cc,Se,Ya=,-,,({},{[(,)]=(,)}),({},{[(,)]=(,)}),  jf,je=sb-,h[] (,,)   Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  je<   je<   Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,) je>  Da=oa  nd~=nd  je=h[] (,,) je=h[] (,,)  Zc={[]=Be[gd[]],[]=};Zc[]=Zc;zd[(nd-)],je=Zc,h[] (,,)  je<   je<=  je,zd=h[-] (-,,),zd..(((Oe,(nd-)+),(Ia,(nd-)%#Ia+))) (Cb>) je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,)  je>  Ha,Ka=kd[],kd[];sb,Oe=(Le,Be,,Ha,Ka)  sb  je=h[] (,,)  je=h[] (,,) Ha=kd[];Be[kd[]][Ha]=Be[kd[]];jc+=;je=h[-] (-,,)  je>=   je>   je<   je>=   je<  xe={[]=Zc,[]=Be};je,Cc[Zc]=h[] (,,),xe  je>  (zd,,Ka,Ha+,Be);Be[Ha+]=Be[Ha+];jc+=kd[];je=h[-] (-,,)  Cb>  je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,)  je>  sb,Oe=Ha[],kd[];Oe=(,)..Oe;Ia=;jf,Ef,zd,je=(#sb-)+,,,h[] (,,) jc+=kd[];je=h[] (,,)  je>=   je>=   je<=  zd=zd+Ef;oa=zd  zd~=zd  je=h[] (,,) je=   jf=jf+oa;nd=jf  jf~=jf  je=h[] (,,) je=h[-] (-,,)    Cb>  je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,)  je<  (ta[],,Ka,Ha,Be);je=h[] (,,) je>   (Be,Ha,Ha+Oe-) Ia,je=Ia..(((sb,(oa-)+),(Oe,(oa-)%#Oe+))),h[] (,,)  je<   je<=   je>  (kd[]==) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) je<=   je<=   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,)  Cb>  je=h[] (,,)  je=h[-] (-,,)  je=h[-] (-,,)  Ha,Ka=,(kd[],);Ha= Ka<  Ka  Ka-;sb=Ha;Be[(kd[],)],je=sb,h[] (,,)  je>    Ya  je=h[-] (-,,)  je=h[-] (-,,)  Ha==  je=h[-] (-,,)  je=h[-] (-,,)  je<=   je>=   je>  Ia,zd=Ka[],kd[];zd=(,)..zd;jf=;Ef,nd,je,oa=,,h[] (,,),(#Ia-)+  Ka[]=Oe;Ia,je=,   je>  Ef=Ef+nd;gd=Ef  Ef~=Ef  je=h[] (,,) je=   jc+=kd[];je=h[-] (-,,)  je<=   je<=  Oe,Ia=Ka[],kd[];Ia=(,)..Ia;zd=;oa,jf,je,Ef=,,h[-] (-,,),(#Oe-)+   Cb>  je=h[-] (-,,)  je=h[] (,,)  je=h[] (,,)  (Be[kd[]]==Be[kd[]]) je=h[-] (-,,)  je=h[-] (-,,)  je=h[] (,,)  je>=   je<=   je>   je>  gd=Ef  oa~=oa  je=h[] (,,) je=h[] (,,)  je<=   Be[kd[]] je=h[] (,,)  je=h[-] (-,,) (Cb>) je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,)  je<=   je<=   je<=  Ka,je=Ia,   Ha,je,Ka,sb=kd[],,db[jc+],   je,Oe=h[] (,,),Ja-Ha+   je,Ja=h[] (,,),Ha+jf-   je<   je>  Ha,Ka,je=db[jc],,  Ha=(Ka)(Ha~=  Ha[(,)]~=) je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,)  je<   Be[kd[]]<Be[kd[]] je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,) je>  jc-=;db[jc],je={[]=,[]=(kd[],),[]=(kd[],),[]=},h[] (,,)  Cb>  je=h[] (,,)  je=h[] (,,)  je=h[-] (-,,)  je<   je<=   je<   je<=   Cb>  je=h[-] (-,,)  je=h[-] (-,,)  je=h[-] (-,,)  kd[]==  je=h[] (,,)  kd[]==  je=h[-] (-,,)  kd[]==  je=h[-] (-,,)  je=h[] (,,)  je=h[-] (-,,)  je<=  Ia=Ia+jf;Ef=Ia  Ia~=Ia  je=h[] (,,) je=h[] (,,)  zd[]=zd[][zd[]];zd[]=zd;zd[]=;Cc[Ia],je=,h[] (,,)  je>  jc+=;je=h[] (,,) Ia={(Be[Ha+],Be[Ha+])};(Ia,,Ka,Ha+,Be) Be[Ha+]~=  je=h[] (,,)  je=h[-] (-,,)  je=h[] (,,)  je>   je<=  Ia,zd=Ka[],kd[];zd=(,)..zd;jf=;je,nd,Ef,oa=h[-] (-,,),,,(#Ia-)+  Oe..=Be[Ef];je=h[-] (-,,)  je<   je<=  jc+=;je=h[] (,,) Be[kd[]],je=Be[kd[]]+kd[],h[] (,,)  je<=  jc-=;je,db[jc]=h[-] (-,,),{[]=,[]=(kd[],),[]=(kd[],),[]=} Ka,sb,Oe=Cc  (Ka)~=(,) je=h[-] (-,,)  je=h[] (,,)    (...) Hb,s_,oc,he,eb,Yc,Xb,fb,ie,kc,we;he,eb=(Kc,Ta,Td)eb[Td]=(Ta,)-(Kc,) eb[Td],{};ie=eb[-] (,,-)  ie>   ie<=   ie>  fb,ie=(fb),eb[-] (,,-) fb,s_=Hb[],;Yc=fb;s_=(Yc)==(,)(s_==) ie=eb[-] (,,-)  ie=eb[] (,,)  ie=    (fb,)  ie<   ie<=  ie=eb[-] (,,-)  we,Xb,kc=(...),(Ie[]),{[]={},[]=};(we,,Ie[],,Xb) Ie[]<we[(,)] ie=eb[-] (,,-)  ie=eb[] (,,)  ie<  Hb,oc=((bd,Xb,Ie[],Ie[],kc)) Hb[] ie=eb[-] (,,-)  ie=eb[-] (,,-)  ie=  ie<=   (Hb,,oc) Hb,oc=Ie[]+,we[(,)]-Ie[];kc[]=oc;(we,Hb,Hb+oc-,,kc[]);ie=eb[-] (,,-)  ie==    (z,md)) Ib;Ib,Nc={[]=},()Ib[]=Ib[]+ {[]=Ib[],[]=Ib};ff=_f (() Yd,i_,kf,Za;Yd={[]=,[]=ff};Yd[]=Yd;i_={[]=,[]=Lc};i_[]=i_;kf={[]=,[]=qf};kf[]=kf;Za={[]=,[]=zc};Za[]=Za  (D24Np2hmo0+QKyAQR7uwnurzPMGzFozgRBsTBYrfMk0h13cOz9C12JbWAUdOEQso0akdHShDM1/sxOoge1NvRdcFNbyMrhwQtTyQoAS3DP96tFWM8rDABLcM8=',{[4]=Za,[3]=kf,[2]=i_,[1]=Yd})end)()(...)