r4ge music v2

 we,sd,Bf,ha,xe,mc=,bit32.bxor,,  ca,Rf,Db,ka,Pc,vc,Yb,Tb,qc,Ya,jc,fd,Jb,bf,bd,md,G,u_,Ua,Ka,ue,Fb,Ca,ua,y,Pf,Fc,Me,hf,od,gd,td,Eb,Yc,te,ya,Zb,Yd,ef,pc,rb,Cf,ja,Ab;bf=(());jc,Yc,hf=(.char),(.byte),(bit32 .bxor);pc=(Oe,Ye) ld,Vd,Ve,Kc,Hb,bb,gc,ye;bb,gc=(Ga,L,cf)gc[L]=(cf,)-(Ga,) gc[L],{};ye=gc[] (,,) ye~=   ye>=   ye<=   ye>  ld=Kc  Hb~=Hb  ye=  ye=gc[-] (,-,)  Vd,ye=Vd..(((Oe,(ld-)+),(Ye,(ld-)%#Ye+))),gc[] (,,)  (Ve>=  Kc>Hb)((Ve<  Ve~=Ve) Kc<Hb) ye=gc[] (,,) ye=gc[] (,,)   ye>  Kc=Kc+Ve;ld=Kc  Kc~=Kc  ye=  ye=   ye<=  Vd=;Hb,Ve,ye,Kc=(#Oe-)+,,gc[-] (,-,),   Vd   ;Yd=();td=((...){[]={...},[]=(,...)});ya=((()  (Wd,l_,_a) l_>_a     Wd[l_],(Wd,l_+,_a)  Ud )());u_,Ya=(.gsub),(.char);Tb=((jd)jd=(jd,,)(jd:(,(ib)(ib==)   Dd,ea=,(():(ib)-) Td=,,-  Dd=Dd..(ea%^Td-ea%^(Td-)> )  Dd ):(,(Ce)(#Ce~=)   J=  Vc=,  J=J+(Ce:(Vc,Vc)== ^(-Vc) )  (J))));ue,te,Ua,Jb,Ca,Pf,vc,ef=bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],{};Zb=((P) ke=ef[P] (ke)   ke   a_,pd,gf,ba,C=(,),(,),,{}, gf<=#P   zb=(P,gf);gf=gf+  Cc=,()+   ga=  ((zb,)~=)  (gf+<=#P)   t_=((,),P,gf);gf=gf+  A,fc=#C-(t_,),(t_,(pd-))+;ga=(C,A,A+fc-)   (gf<=#P)  ga=(P,gf,gf);gf=gf+   zb=(zb,) (ga)  ba[#ba+]=ga;C=(C..ga,-a_)    Bb=(ba);ef[P]=Bb  Bb );gd=(() Wa,Oc,n_,Na,Ed,Ia,Ec,xd,Id,fb,Oa,ic=bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)]  (Xa,Cb,Sd,ed,Te) _c,ze,xf,pb=Xa[Cb],Xa[Sd],Xa[ed],Xa[Te] tf;_c=(_c+ze,);tf=(pb,_c);pb=(((tf,),(tf,)),);xf=(xf+pb,);tf=(ze,xf);ze=(((tf,),(tf,)),);_c=(_c+ze,);tf=(pb,_c);pb=(((tf,),(tf,)),);xf=(xf+pb,);tf=(ze,xf);ze=(((tf,),(tf,)),);Xa[Cb],Xa[Sd],Xa[ed],Xa[Te]=_c,ze,xf,pb  Xa   Ge,Fd={,,,,,,,,,,,,,,,},{,,,,,,,,,,,,,,,} za=(Nb,Ib,B)Ge[],Ge[],Ge[],Ge[]=,,,  se_=,()+  Ge[(se_-)+]=Nb[(se_-)] Ge[]=Ib  Ja=,()+  Ge[(Ja-)+]=B[(Ja-)]  Jc=,()+  Fd[(Jc-)]=Ge[(Jc-)]  Nd=,()+  (Fd,,,,);(Fd,,,,);(Fd,,,,);(Fd,,,,);(Fd,,,,);(Fd,,,,);(Fd,,,,);(Fd,,,,)  ee=,()+  Ge[(ee-)]=(Ge[(ee-)]+Fd[(ee-)],)  Ge    (Ra,Lc,U,df,Lb) wb=#df-Lb+  (wb<)   nd=(df,Lb);df=nd..((,),-wb);Lb=  bf[(,)](#df>=) nb,Fe=(((,),df,Lb)),(Ra,Lc,U) of=,()+  nb[(of-)]=(nb[(of-)],Fe[(of-)])  de=((,),(nb)) wb<  de=(de,,wb)  de    (wa) he= yf=,(#wa)+  he=he..wa[(yf-)]  he    (N,mb,Sb,nf) ae,Kf,ge,r_=(((,),N)),(((,),Sb)),{},  r_<=#nf  (ge,(ae,mb,Kf,nf,r_));r_=r_+;mb=mb+   (ge)  (dd,qd,v) (v,,qd,dd) )();Pc=(() Je,uc,Dc,ma,ad,S,hb,Wb,K,Ee,I=bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)]  (Af,fe) ab,Md=(Af,fe),(Af,-fe) ((ab,Md),)  Ne=(Ub) cc={,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,}  (ud) c=#ud  wf=c*;ud=ud..(,) cb=-((c+)%) (cb~=)  ud=ud..((,),cb) ud=ud..(((wf,),),((wf,),),((wf,),),((wf,),),((wf,),),((wf,),),((wf,),),(wf,)) ud    (ve) qe={} _e=,(#ve)+,  (qe,ve[(,)](ve,(_e-),(_e-)+))  qe    (ta,Lf) D={} Mb=,()+   ((Mb-)<=)  sf,h=((D[(Mb-)-],),(D[(Mb-)-],),(D[(Mb-)-],)),((D[(Mb-)-],),(D[(Mb-)-],),(D[(Mb-)-],));D[(Mb-)]=(D[(Mb-)-]+sf+D[(Mb-)-]+h,) D[(Mb-)]=(((ta,((Mb-)-)*+),),((ta,((Mb-)-)*+),),((ta,((Mb-)-)*+),),(ta,((Mb-)-)*+))   Ac,_d,ne,Ld,ob,sc,Ue,o_=(Lf) rc=,()+   zd,We=((ob,),(ob,),(ob,)),((ob,sc),((ob),Ue)) Se,qf,ec=(o_+zd+We+cc[(rc-)]+D[(rc-)],),((Ac,),(Ac,),(Ac,)),((Ac,_d),(Ac,ne),(_d,ne)) Qb=(qf+ec,);o_=Ue;Ue=sc;sc=ob;ob=(Ld+Se,);Ld=ne;ne=_d;_d=Ac;Ac=(Se+Qb,)  (Lf[]+Ac,),(Lf[]+_d,),(Lf[]+ne,),(Lf[]+Ld,),(Lf[]+ob,),(Lf[]+sc,),(Lf[]+Ue,),(Lf[]+o_,) Ub=(Ub) cd,q,Cd=(Ub),{,,,,,,,}, Rc,d_  bf[(,)](cd) q={(d_,q)}  O,be  bf[(,)](q) Cd=Cd..(((be,),));Cd=Cd..(((be,),));Cd=Cd..(((be,),));Cd=Cd..((be,))  Cd   Ne )() e_,Ie,tb,De,Sa,db,Xe,Pb,wd,wc,If,jf,Ad,k,na,X,yd,af,Qd,Ea,lf,Ba,f_,Wc,fa_,xb,Sc,Le,Bc,Df=bf[(,)],bf[(,)],bf[(,)],bf[(,)],bf[(,)],bf[(,)],bf[(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],bf[(,)][(,)],{[]={},[]={{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,},{,,}},[]={}} sa=((zf) le=Df[][zf] le   le   Qe=   () Uc,Pd,Aa,Hf,b_,Kd,Be,_b,Ae,La,mf,Zd,Qa,_f,oe,Da,jb,Z,Ff,kd,ce,xa,bc,Nc,yb,Mc,lb,Xc,Rd,ub,Pe,Ta;ub,_f=(Kb,Ef,Gc)_f[Gc]=(Kb,)-(Ef,) _f[Gc],{};xa=_f[] (,,) xa~=   xa>=   xa<   xa<   xa>   xa<=   xa<=   xa<=   xa>  xa=_f[-] (,,-)  xa,Be[]=_f[] (,,),Ta[Be[]+]  bc=Qa  Zd~=Zd  xa=_f[] (,,) xa=    xa<=  xa,Z=_f[] (,,),(lb,)  Pd=Be[];Hf,Z=(Pd,),((Pd,),);Be[]=Ta[Z+];Be[]=Hf (Hf==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,)  xa<  (oe>=  Mc>Be)((oe<  oe~=oe) Mc<Be) xa=_f[] (,,) xa=   xa<=  xa,Nc=_f[-] (,,-),  Da=;xa,Xc,Qa,Ae=,,,   xa<=   xa<   xa<=  (oe==) xa=_f[] (,,)  xa=_f[] (,,)  xa=_f[] (,,) Be=Xc[(Mc-)];oe=Be[](oe==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa<  xa,mf=,(Da,)  xa<=  xa=_f[-] (,,-)  kd,b_=((Mc,),),;b_= kd<  kd  kd-;lb[],xa=b_,_f[-] (,,-)  xa<=   xa<  Kd=Kd+Be;oe=Kd  Kd~=Kd  xa=_f[] (,,) xa=_f[] (,,)  xa>  Be[]=Ta[(Be[],,)+];xa,Be[]=_f[] (,,),(Be[],,)==  lb=((Pd,),);Be[],xa=Ta[lb+],_f[] (,,)  xa,Hf=_f[] (,,),td   xa<=   xa>   xa>  Ta[(Mc-)],xa=Pd,_f[] (,,) xa>=   xa>  xa,kd=_f[] (,,),(b_,-)  Pe,xa,La=Uc,,   xa,Hf=,()  xa>=   xa>=   xa<=  jb=bc;Kd=(jb);oe,Be,Mc,xa=,(jb)+,,  Ta=Ta+jb;Kd=Ta  Ta~=Ta  xa=_f[-] (,,-) xa=_f[-] (,,-)   (Z) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa>  xa,Kd[(Pd-)]=_f[-] (,,-),() Uc,xa=(Pe,),_f[] (,,)   xa>   xa>  xa=_f[] (,,)  xa<=  xa,kd=,  Pd,xa=,_f[] (,,)  xa>=   xa>=   xa<=  bc=((,),zf,Qe);Qe,xa=Qe+,_f[] (,,) xa,Pd=_f[-] (,,-),Hf   Pd,xa=(Hf,),    xa>  Z=((,),zf,Qe);xa,Qe=_f[-] (,,-),Qe+  xa,jb=,Z    xa<   xa<=   xa<=   xa>=   xa>=   xa>  xa,Pd=_f[-] (,,-),  Qa,xa=(Zd,),_f[] (,,)   xa=_f[] (,,)   xa>  Qa=Qa+Ta;bc=Qa  Qa~=Qa  xa=_f[-] (,,-) xa=_f[-] (,,-)  xa,Be=,   xa<   xa<=  Mc=Kd;Be=(Mc,);oe=Df[][Be+];Pd,Hf,Z=oe[],oe[],oe[];lb={[]=,[]=,[]=,[]=,[]=Be,[]=,[]=,[]=Hf,[]=,[]=,[]=,[]=,[]=,[]=,[]=};(Xc,lb) Pd==  xa=_f[] (,,) (Pd==) xa=_f[] (,,)  xa=_f[-] (,,-)  xa=  xa,kd=_f[-] (,,-),   xa<=  Kd=Ta  bc~=bc  xa=_f[] (,,) xa=   xa,Pd=_f[-] (,,-),(Hf[],,Hf[])  xa>=   xa>=   xa<=  Mc,xa=(Be,),   xa,Pd=_f[] (,,),(Hf[],,Hf[])  xa<=  xa,Ae=_f[-] (,,-),jb  (Pd==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,)  xa>  bc=bc+Kd;Mc=bc  bc~=bc  xa=_f[] (,,) xa=_f[] (,,)  xa<=   xa<=  xa,Z=_f[-] (,,-),  xa,Ae=_f[] (,,),   (jb>=  Ta>bc)((jb<  jb~=jb) Ta<bc) xa=_f[] (,,) xa=_f[-] (,,-)   xa>=   xa<   xa>=   xa<=  bc=Ta;Da=(Da,((bc,),(Zd-)*))( (bc,)) xa=_f[-] (,,-)  xa=_f[] (,,)  xa=_f[] (,,) Aa,xa,mf=yb,,   xa<=  xa,Hf=,() Be[],xa=Ta[Be[]+],_f[] (,,)  xa<=   xa<=   xa<=  xa,Ff=_f[-] (,,-),  xa,Mc=_f[-] (,,-),   jb=;Be,Mc,xa,Kd=,,_f[] (,,),   xa<=  kd=kd+_b;Ff=kd  kd~=kd  xa=_f[-] (,,-) xa=_f[] (,,)  (Kd>=  bc>jb)((Kd<  Kd~=Kd) bc<jb) xa=_f[] (,,) xa=_f[-] (,,-)   xa>   xa<  Hf,xa=,_f[] (,,) xa>  La,xa=(Rd,),_f[] (,,)  xa,Ff=_f[-] (,,-),(Nc,)   xa<=   xa>  (Kd>=  bc>jb)((Kd<  Kd~=Kd) bc<jb) xa=_f[-] (,,-) xa=_f[-] (,,-)  xa>  Be=Mc;Zd=(Zd,((Be,),(Kd-)*))( (Be,)) xa=_f[] (,,)  xa=_f[] (,,)  xa=_f[-] (,,-) Mc=bc  jb~=jb  xa=  xa=_f[] (,,)   xa<=  bc,xa=,  xa,jb=_f[-] (,,-),   xa<   xa>   xa>=   xa>   xa<  Zd=;xa,jb,Ta,bc=_f[] (,,),,,  xa>  b_=((,),zf,Qe);xa,Qe=,Qe+  Zd=Xc  Ae~=Ae  xa=_f[-] (,,-) xa=    xa<=   xa<  Mc=((,),zf,Qe);Qe,xa=Qe+,_f[] (,,) xa<=  _b=lb  kd~=kd  xa=_f[-] (,,-) xa=   Pe=((,),zf,Qe);Qe,xa=Qe+,_f[] (,,)  xa>  (oe==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,) Hf=Pd;jb=(jb,((Hf,),(oe-)*))( (Hf,)) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,)  xa>   xa<  Rd=((,),zf,Qe);xa,Qe=,Qe+  xa>  Be[],xa=Ta[Be[]+],_f[] (,,) Be=((,),zf,Qe);xa,Qe=,Qe+   xa>   xa>  xa,Hf=_f[-] (,,-),Z   Kd,bc,xa,jb=,,,(Da)+   xa>   oe==  xa=_f[] (,,)  oe==  xa=_f[-] (,,-)  oe==  xa=_f[-] (,,-)  oe==  xa=_f[-] (,,-)  xa=_f[-] (,,-) xa<=  Hf=((,),zf,Qe);Qe,xa=Qe+,_f[] (,,) xa,Rd,yb=,La,   xa>=   xa<=   xa<=   xa<  (_b>=  kd>b_)((_b<  _b~=_b) kd<b_) xa=_f[-] (,,-) xa=   xa<=  Mc=bc  jb~=jb  xa=_f[] (,,) xa=_f[-] (,,-)  Pd=Mc  Be~=Be  xa=  xa=    xa<=  Nc=((,),zf,Qe);Qe,xa=Qe+,_f[-] (,,-)  Ae  xa=_f[] (,,)  xa=_f[] (,,)  xa=_f[] (,,)  xa>  (b_>=  lb>kd)((b_<  b_~=b_) lb<kd) xa=_f[-] (,,-) xa=   xa<  Xc=Xc+Qa;Zd=Xc  Xc~=Xc  xa=_f[] (,,) xa=   xa>  oe=Kd  Mc~=Mc  xa=_f[-] (,,-) xa=   lb=lb+b_;_b=lb  lb~=lb  xa=_f[-] (,,-) xa=    xa>=   xa>=   xa>  Qa,xa=,  xa<=  {[]=Kd,[]=Pe,[]=Aa,[]=Xc,[]=,[]=Rd} Zd=Qa;Ta=(Zd);Kd,bc,xa,jb=,,_f[] (,,),(Zd)+   xa<=  lb[]=((Mc,),);kd=((Mc,),);lb[]=kd;b_=;b_= kd<  kd  kd-;xa,lb[]=_f[] (,,),b_  b_=((,)..lb,zf,Qe);Qe,xa=Qe+lb,_f[-] (,,-)  xa<   xa<=  lb,kd=((Pd,),),((Pd,),);Be[]=Ta[lb+];Be[],xa=Ta[kd+],_f[-] (,,-) Be[],xa=Ta[Be[]+],_f[-] (,,-)  xa>  Be,xa=(oe,),_f[-] (,,-)  Aa=((,),zf,Qe);xa,Qe=,Qe+   xa<   xa>=   xa>=   xa<   xa>  (Qa>=  Xc>Ae)((Qa<  Qa~=Qa) Xc<Ae) xa=_f[] (,,) xa=_f[] (,,)  yb,xa=(Aa,),    xa<=   xa>   Hf==  xa=_f[] (,,)  xa=_f[] (,,) Z=;lb,b_,xa,kd=,,_f[-] (,,-),   Hf,xa=((Z,)),_f[] (,,)   xa<   xa<=  oe=((,),zf,Qe);Qe,xa=Qe+,_f[-] (,,-) bc=bc+Kd;Mc=bc  bc~=bc  xa=_f[] (,,) xa=    xa>  Be[],xa=(Be[],,),_f[-] (,,-) xa,Uc=_f[-] (,,-),   xa>   xa>=   xa<=  (Be>=  Kd>Mc)((Be<  Be~=Be) Kd<Mc) xa=_f[] (,,) xa=_f[] (,,)  Ta,xa=,   Nc=Ff;Z=(Z,((Nc,),(_b-)*))  (Nc,) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa<   xa<=  xa,Hf=_f[-] (,,-),(kd)  lb=;_b,b_,kd,xa=,,,   xa<  Mc=Mc+oe;Pd=Mc  Mc~=Mc  xa=  xa=   xa>  b_=kd;lb[]=b_;(Xc,{});xa=_f[-] (,,-) Da=mf;Xc,Ae=(Da),;Ta,Qa,xa,Zd=,,_f[-] (,,-),(Da)+   xa>   xa<   xa>  xa,Kd=_f[] (,,),(Mc,-)  xa>  kd,xa=b_,_f[-] (,,-)  xa>  xa,Be[]=_f[-] (,,-),Ta[Be[]+] oe=Be  oe==  xa=_f[] (,,)  oe==  xa=_f[] (,,)  oe==  xa=_f[-] (,,-) (oe==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,)  xa>  xa,Be[]=_f[] (,,),Ta[Be[]+] xa<  bc,xa=(jb,),_f[-] (,,-)  xa<=  lb[]=((Mc,),);lb[]=((Mc,),);xa,lb[]=_f[-] (,,-),((Mc,),)  oe==  xa=_f[] (,,) (oe==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,)  xa<   xa>=   xa<=  xa=_f[] (,,)  Ff=kd  b_~=b_  xa=_f[] (,,) xa=    xa<=  xa,Nc=_f[] (,,),(ce,)  Ta,xa=(bc,),    xa>=   xa<  xa,Kd=,  xa>  ce=Nc;lb=(lb,((ce,),(Ff-)*))( (ce,)) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[-] (,,-) ce=((,),zf,Qe);xa,Qe=,Qe+   xa<=  lb=Z (lb==) xa=_f[-] (,,-)  xa=_f[-] (,,-)  xa=_f[] (,,) (Ta>=  Qa>Zd)((Ta<  Ta~=Ta) Qa<Zd) xa=_f[-] (,,-) xa=_f[] (,,)     Xb=();Df[][zf]=Xb  Xb ) qa=((z,kf)z=(z) w_=()  (vf,Gf) sb=((...){...},(,...)) F;F=((Mf,Y,Bd) Y>Bd     Mf[Y],(Mf,Y+,Bd))  (Ha,ie,Re,tc) hc,Vb,V,ff,qb,m,Ma,hd,Xd,rf,Jf,pa,dc,la,He,ia,T,i_,Ke,kc,zc,Of,x,uf;ia,la=(if_,gb,W)la[gb]=(W,)-(if_,) la[gb],{};Xd=la[-] (,-,) Xd~=   Xd<=   Xd>=   Xd>=   Xd>=   Xd>   Xd<   Xd>  hc,dc=qb[],Ke[];dc=(,)..dc;V=;Xd,uf,hd,pa=la[] (,,),,,(#hc-)+  Xd>  Xd=la[] (,,)  (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd<=   Xd>  x,qb=,(Ke[],);x= qb<  qb  qb-;Jf=x;Ha[(Ke[],)],Xd=Jf,la[-] (,-,) Xd<=  zc=((...) M,Zc,Q,Nf,oa,s_,xc,Ze,p,vb,Jd,yc,me,da,Tc,kb,va,Qf,Qc,Fa ... {M,Zc,Q,Nf,oa,s_,xc,Ze,p,vb,Jd,yc,me,da,Tc,kb,va,Qf,Qc,Fa} (-));ff[Jf],Xd=(zc),la[] (,,) (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,)  (dc,,V,x,Ha);Xd=la[] (,,)  Xd>   Xd<  V=V+pa;hd=V  V~=V  Xd=la[-] (,-,) Xd=   Xd>   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) x,Xd,qb=Re[m],la[-] (,-,),   Xd<=   Xd>=   Xd<=  (Ke[]==) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,) ((qb)==(,)) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  qb,Jf,zc=Ma ((qb)~=(,)) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd<=  Xd,i_=la[] (,,),x+V-  m+=;Xd=la[] (,,)  Xd<   Xd<=   Xd>  x=Gf[Ke[]+];x[][x[]],Xd=Ha[Ke[]],la[-] (,-,) Xd<  qb,Jf,zc=x[(,)](qb);Xd=la[-] (,-,) Xd<=  qb,Jf,zc=(qb);Xd=la[-] (,-,) (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>=   Xd>  Xd,Ha[Ke[]]=la[-] (,-,),Jf[Ke[]][Ke[]]  kc>  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  m-=;Xd,Re[m]=la[-] (,-,),{[]=,[]=(Ke[],),[]=(Ke[],),[]=}  Xd>=   Xd<   Xd<=  x,qb=Ha[Ke[]],;qb=(x)==(,)( qb) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=  hc={(Ha[x+],Ha[x+])};(hc,,qb,x+,Ha) Ha[x+]~=  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd<=  x=Ke[];Ha[Ke[]]=Ha[Ke[]][x];m+=;Xd=la[-] (,-,) zc,Xd=,la[-] (,-,)  Xd>=   Xd<=  x,qb=,Ha[Ke[]];x=(qb)==(,)  x  Xd=la[] (,,)  Xd=  (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,)   Of==  Xd=la[] (,,) (Of==) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd<   Xd<=   Xd<   Xd>=   Xd<=  Xd,Jf[(V-)]=la[] (,,),Gf[uf[]+] m+=;Xd=la[-] (,-,)  Xd<=  Xd,zc=,V     Ha[Ke[]] Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd<   Xd>  V,Xd=Jf-,la[] (,,)  kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd<=  m-=;Xd,Re[m]=la[] (,,),{[]=,[]=(Ke[],),[]=(Ke[],),[]=} tb;Xd=la[] (,,)  Xd<=   Xd<=   Xd<=   Xd<=  rf=uf  pa~=pa  Xd=la[] (,,) Xd=la[] (,,)  x=Ke[];Ha[Ke[]][x]=Ha[Ke[]];m+=;Xd=la[-] (,-,)  hd={[]=Ha[uf[]],[]=};hd[]=hd;Jf[(V-)],Xd=hd,la[-] (,-,)   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd<=  Xd,uf=la[-] (,-,),uf..(((dc,(Of-)+),(V,(Of-)%#V+))) Ha[x+]=Ha[x+];m+=Ke[];Xd=la[] (,,)  Xd<   Xd>=   Xd>  Xd,Ha[Ke[]]=la[-] (,-,),#Ha[Ke[]] Xd<=   Xd<=  (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) hc,dc=(Jf,zc);zc=hc  zc==  Xd=la[-] (,-,) Xd=     kc>  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>  m+=;Xd=la[-] (,-,) Xd>  Xd,Ha[Ke[]]=la[] (,,),Ha[Ke[]]-Ke[] (rf>=  pa>hd)((rf<  rf~=rf) pa<hd) Xd=la[-] (,-,) Xd=    Xd<=   Xd<=   Xd>   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) Xd>  dc,Xd=dc..(((zc,(hd-)+),(hc,(hd-)%#hc+))),la[-] (,-,) (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  qb,Jf,zc=x[(,)](qb);Xd=la[] (,,)  Xd<=   Xd<=  (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) m+=Ke[];Xd=la[-] (,-,)  Ha[Ke[]],Xd=Jf,la[] (,,)  Xd>=   Xd>=   Xd>=   Xd<=   Xd>  hc,dc=(ff[Ke],Jf,Ha[x+],Ha[x+])  hc  Xd=la[] (,,)  Xd=la[-] (,-,) Xd<=   Xd>  m+=Ke[];Xd=la[] (,,) hc,dc=(Jf,zc);zc=hc  zc==  Xd=la[-] (,-,) Xd=la[] (,,)   m+=;Xd=la[] (,,)  Xd<  (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,) Xd<=  m-=;Re[m],Xd={[]=,[]=(Ke[],),[]=(Ke[],),[]=},la[] (,,) x,qb=Ke[],Ke[];Jf,zc=(yd,Ha,,x,qb)( Jf) Xd=la[] (,,)  Xd=la[] (,,)  Xd=   Xd>   Xd>=   Xd>  Of=pa  hd~=hd  Xd=la[-] (,-,) Xd=la[-] (,-,)  hc,dc=(Jf,zc);zc=hc  zc==  Xd=la[] (,,) Xd=la[-] (,-,)   Jf,zc=x[],Ke[];zc=(,)..zc;hc=;dc,Xd,V,uf=,la[] (,,),(#Jf-)+,   Xd>=   Xd>  m-=;Xd,Re[m]=la[] (,,),{[]=,[]=(Ke[],),[]=(Ke[],),[]=} (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>  (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,)  kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>   Xd>   Xd>  Ha[Ke[]]=Ke[]==;m+=Ke[];Xd=la[-] (,-,) m+=Ke[];Xd=la[] (,,)  Xd>=   Xd>  uf=hc  dc~=dc  Xd=la[-] (,-,) Xd=la[] (,,)  Xd,qb[]=la[-] (,-,),zc   Xd<=  (tc[],,qb,x,Ha);Xd=la[-] (,-,)  kc>  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>   Xd<  dc,V=qb[],Ke[];V=(,)..V;uf=;pa,Xd,hd,rf=,la[-] (,-,),(#dc-)+,  Xd<=  Jf=Re[m+Ke[]] ff[Jf]==  Xd=la[-] (,-,)  Xd=la[] (,,) He=rf[];T=Ma[He] T==  Xd=la[] (,,)  Xd=   Xd<=   Xd>  (dc,,qb,x+,Ha);Ha[x+]=Ha[x+];m+=Ke[];Xd=la[-] (,-,) Xd>  (kc>) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[-] (,-,) (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd<=   kc>  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,)  kc>  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>=   Xd>=   Xd>=   Xd>=   Xd>  Xd,Ha[Ke[]]=la[] (,,),Jf[Ke[]] hc,dc=qb[],Ke[];dc=(,)..dc;V=;pa,uf,Xd,hd=(#hc-)+,,,   Xd<=  Jf,Xd=dc,   rf=Re[m];m+=;Of=rf[](Of==) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd>  (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) Xd<=  Xd,zc=la[-] (,-,),qb-  Ha[Ke[]],Xd=Ha[Ke[]]-Ha[Ke[]],la[-] (,-,)  Xd<   Xd>  Ha[Ke[]],Xd=Ha[Ke[]]/Ke[],la[] (,,) Xd>  dc[]=dc[][dc[]];dc[]=dc;dc[]=;Xd,Ma[hc]=la[-] (,-,),  qb[]=Jf  x==  Xd=la[-] (,-,)  x==  Xd=la[] (,,)  Xd=   Xd<   Xd>  Ha[Ke[]],Xd=Ha[Ke[]]+Ke[],la[-] (,-,) m-=;Re[m],Xd={[]=,[]=(Ke[],),[]=(Ke[],),[]=},la[-] (,-,)  Xd>  m+=;Xd=la[] (,,)  kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd<   Xd>=   Xd<=   Xd>  (kc>) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,) Xd>   kc>  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,) Ha[Ke[]],Xd=Ha[Ke[]]+Ha[Ke[]],la[] (,,)  V=V+pa;hd=V  V~=V  Xd=la[] (,,) Xd=la[-] (,-,)   Xd<  m+=;Xd=la[] (,,) Xd>  rf=uf  pa~=pa  Xd=la[-] (,-,) Xd=   x,qb,Jf=Ke[],Ke[],Ha[Ke[]](Jf==x)~=qb  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd>   Xd<  m+=Ke[];Xd=la[] (,,) Xd<=  pa=pa+rf;Of=pa  pa~=pa  Xd=la[] (,,) Xd=la[] (,,)  (hd>=  uf>pa)((hd<  hd~=hd) uf<pa) Xd=la[-] (,-,) Xd=    Xd<   Xd>  Ha[Ke[]],Xd= Ha[Ke[]],la[-] (,-,) x,qb=Ke[],Ke[];i_=x+;Jf,zc=Ha[x],;zc=(Jf)==(,)(zc) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd<=   x==  Xd=la[] (,,)  x==  Xd=la[-] (,-,)  Xd=la[-] (,-,) He={[]=Ha[rf[]],[]=};He[]=He;dc[(hd-)],Xd=He,la[] (,,)  Xd>   Xd<=   Xd>=   Xd<=   Xd<   Xd>  (kc>) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[-] (,-,) Xd>  qb,Jf,zc=x[(,)](qb);Xd=la[-] (,-,) Xd>  m+=Ke[];Xd=la[] (,,) pa=dc  V~=V  Xd=la[] (,,) Xd=    Xd>=   Xd<=  V,Xd=V..(((hc,(rf-)+),(dc,(rf-)%#dc+))),la[-] (,-,) (V>=  hc>dc)((V<  V~=V) hc<dc) Xd=la[] (,,) Xd=la[] (,,)   Xd>  Ke=Re[m];Xd,kc=la[] (,,),Ke[] x=(qb)(x~=  x[(,)]~=) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>   Xd<=  qb,Jf,zc=Ma ((qb)~=(,)) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Ke[]==  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd>  Xd,x,qb,Jf=,Ke[],Re[m+],  Xd<=   Xd<=  Xd,Ha[Ke[]]=la[-] (,-,),Ha[Ke[]] x,qb=,(Ke[],);x= qb<  qb  qb-;Jf=x;zc=ie[Jf+];hc=zc[];dc=(hc);Ha[(Ke[],)]=(zc,dc);Xd,V,uf,pa=la[] (,,),,(hc)+,   zc,Xd=i_-x+,la[-] (,-,)  Xd>=   Xd>=   Xd<=   Xd<=   Xd>  m+=Ke[];Xd=la[] (,,) ((qb)==(,)) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  qb,Jf,zc=(qb);Xd=la[-] (,-,)   (Ha,x,x+zc-)  Xd<=   Xd>  zc,hc=qb[],Ke[];hc=(,)..hc;dc=;Xd,V,uf,pa=la[-] (,-,),,(#zc-)+,   kc>  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  Ha[Ke[]],Xd=,la[] (,,)  Xd>   Xd<  qb=tc[];Xd,i_=la[] (,,),x+qb-  Xd<=  m-=;Xd,Re[m]=la[] (,,),{[]=,[]=(Ke[],),[]=(Ke[],),[]=} (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd>=   Xd>  Xd,hc=la[-] (,-,),uf   Ke[]=;m+=;Xd=la[] (,,)  Xd>  (dc[]>=Ke[]) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) Ha[Ke[]]=(Ke[]);m+=;Xd=la[] (,,)  Xd<=   Xd>   Xd>=   Xd<  x,qb=Ke[],Ke[];Jf=qb-  Jf==-  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,) Xd<=  x=(qb) x~=  x[(,)]~=  Xd=la[] (,,)  (qb)==(,) Xd=la[-] (,-,)  Xd=la[] (,,) (dc);Xd,ff[hc]=la[] (,,),   Xd<  x,qb=Ke[],Ke[]- (qb==-) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) Xd>  (kc>) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[-] (,-,) hd=V  uf~=uf  Xd=la[-] (,-,) Xd=    Xd>   Xd<  m-=;Re[m],Xd={[]=,[]=(Ke[],),[]=(Ke[],),[]=},la[] (,,) Xd<=  Ha[Ke[]],Xd=Ke[],la[] (,,)  Ke[]==  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>   Xd<=  hd=V  uf~=uf  Xd=la[] (,,) Xd=la[-] (,-,)  m+=Ke[];Xd=la[] (,,)  Xd>=   Xd>   kc>  Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,) qb[]=zc;hc,Xd=,    kc>  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>=   Xd<   Xd<=   Xd>   dc==-  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) m-=;Re[m],Xd={[]=,[]=(Ke[],),[]=(Ke[],),[]=},la[] (,,)  uf=Re[m];m+=;pa=uf[] pa==  Xd=la[-] (,-,) (pa==) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd<=   Xd<   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) Xd>  m+=;Xd=la[-] (,-,) dc=dc+uf;pa=dc  dc~=dc  Xd=la[] (,,) Xd=la[] (,,)    kc>  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd>   Xd<=  m+=Ke[];Xd=la[] (,,) qb,Jf,zc=ff  (qb)~=(,) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd<=   Xd>=   Xd>  T={[]=He,[]=Ha};Ma[He],Xd=T,la[-] (,-,) (pa>=  V>uf)((pa<  pa~=pa) V<uf) Xd=la[-] (,-,) Xd=la[-] (,-,)   Xd,Ha[Ke[]]=la[] (,,),zc   zc..=Ha[uf];Xd=la[-] (,-,)  Xd>=   Xd>   Xd<   Xd>   Xd>   Ha[Ke[]]==Ha[Ke[]] Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,) m+=Ke[];Xd=la[-] (,-,)  Xd<   Xd<=  (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) Xd,qb[]=la[-] (,-,),hc   Xd>  qb,Jf,zc=(qb);Xd=la[] (,,) x,qb,Jf=Ke[],Ke[],Ha[Ke[]](Jf==x)~=qb  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>   Xd>=   Xd<=  (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,) Vb=;m+= (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  (Ke[]==) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>=   Xd<=  x=(qb)(x~=  x[(,)]~=) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) (dc);Xd=la[] (,,)  Xd<=  x,qb,Jf=(Ke[],),(Ke[],),(Ke[],);zc,hc=qb==  i_-x  qb-,Ha[x];dc,V=(((Ha,x+,x+zc))) Jf==  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=  Xd,hc=la[-] (,-,),hc..(((Jf,(pa-)+),(zc,(pa-)%#zc+)))  Xd>=   Xd>   Xd<=   Xd>  (Ha[Ke[]]) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,) x=ie[Ke[]+];qb=x[];Jf=(qb);Ha[Ke[]]=(x,Jf);hc,zc,Xd,dc=(qb)+,,,   Xd,qb=la[] (,,),hc    Xd>   Xd<=  m-=;Xd,Re[m]=la[] (,,),{[]=,[]=(Ke[],),[]=(Ke[],),[]=} m+=Ke[];Xd=la[] (,,)  Xd>=   Xd>   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) (hd>=  uf>pa)((hd<  hd~=hd) uf<pa) Xd=la[-] (,-,) Xd=    (Ha[Ke[]]<Ha[Ke[]]) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd<=   Xd<=   Xd<  dc[]=dc[][dc[]];dc[]=dc;dc[]=;Ma[hc],Xd=,la[-] (,-,) Xd>  (Ke[]==) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,) (pa>=  V>uf)((pa<  pa~=pa) V<uf) Xd=la[] (,,) Xd=la[-] (,-,)   (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd>  i_,m,Ma,ff,Xd,Vb=-,,({},{[(,)]=(,)}),({},{[(,)]=(,)}),la[-] (,-,),  Xd>  hc=hc+V;uf=hc  hc~=hc  Xd=la[] (,,) Xd=   dc[(hd-)],Xd=T,la[] (,,)  Xd<   Xd<=   Xd>=   Xd<=   Xd>  zc,Xd=,  Xd<=   kc>  Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[] (,,) dc[(hd-)],Xd=Gf[rf[]+],la[-] (,-,)  m+=Ke[];Xd=la[-] (,-,)  Xd>=   Xd>  Ha[Ke[]],Xd=Ha[Ke[]]%Ke[],la[-] (,-,)  Ke[]==  Xd=la[-] (,-,) (Ke[]==) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)  Xd>  Xd,V=la[-] (,-,),V..(((hc,(rf-)+),(dc,(rf-)%#dc+))) uf=uf+hd;rf=uf  uf~=uf  Xd=la[] (,,) Xd=la[-] (,-,)   Xd<=   Xd>=   Xd>  x,qb=Ke[],Ke[];Jf=w_[qb] Df[][qb](x==) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=  m+=;Xd=la[-] (,-,)  Xd<=  (kc>) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,) x,qb,Jf=Ke[],Ke[],Ke[];zc=Ha[qb];Ha[x+]=zc;Ha[x]=zc[Jf];m+=;Xd=la[-] (,-,)  Xd<=  zc=Ha[x];Xd,hc,V,dc=,x+,,qb  ff[Ke]=;m+=;Xd=la[] (,,)  Xd<   Xd<   Xd<=   Xd>  (uf>=  dc>V)((uf<  uf~=uf) dc<V) Xd=la[-] (,-,) Xd=   x[]=qb;Xd,Ke[]=la[-] (,-,),   ( Vb) Xd=la[] (,,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd<   Xd>  zc,Xd=V,la[] (,,)  zc=zc+dc;V=zc  zc~=zc  Xd=la[-] (,-,) Xd=    Xd>   Ha[Ke[]]==Ha[Ke[]] Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[] (,,) uf=uf+hd;rf=uf  uf~=uf  Xd=la[-] (,-,) Xd=    Xd<=   Xd<=   Xd<=   Xd<=  (dc>=  zc>hc)((dc<  dc~=dc) zc<hc) Xd=la[] (,,) Xd=la[] (,,)  m-=;Re[m],Xd={[]=,[]=(Ke[],),[]=(Ke[],),[]=},la[] (,,)  x=Gf[Ke[]+];Ha[Ke[]],Xd=x[][x[]],la[] (,,)  (kc>) Xd=la[-] (,-,)  Xd=la[] (,,)  Xd=la[-] (,-,)  Xd<=   Xd>  V=zc  hc~=hc  Xd=la[-] (,-,) Xd=   (kc>) Xd=la[-] (,-,)  Xd=la[-] (,-,)  Xd=la[-] (,-,)   Ke[]==  Xd=la[-] (,-,)  Ke[]==  Xd=la[-] (,-,) (Ke[]==) Xd=la[] (,,)  Xd=la[] (,,)  Xd=la[] (,,)    (...) re_,Va,ra,ac,nc,eb,Gd,je,pf,R,Pa;R,re_=(lc,Za,id)re_[Za]=(lc,)-(id,) re_[Za],{};ra=re_[] (,,)  ra<=   ra>=   ra<=   ra>  Gd,ra=(Gd),re_[] (,,) nc,je,eb=(...),(vf[]),{[]=,[]={}};(nc,,vf[],,je) vf[]<nc[(,)] ra=re_[-] (,-,)  ra=   ra=re_[-] (,-,)   ra>   (Gd,) Gd,pf=ac[2],nil;Pa=Gd;pf=e_(Pa)==pc('\220\162\57\198\184,','\175\214K')if pf==false then ra=re_[16418]or R(4171,16418,52187)continue end ra=re_[-12048]or R(19510,-12048,11242)end elseif ra<=41936 then if ra<=29369 then return F(ac,2,Va)else ac,Va=sb(Ie(Od,je,vf[63508],vf[35037],eb))if(ac[1])then ra=re_[2156]or R(22209,2156,6710)continue else ra=re_[15419]or R(7126,15419,375)continue end ra=26492 end else ac,Va=vf[54069]+1,nc[pc('\255','\145')]-vf[54069];eb[674]=Va;Ad(nc,ac,ac+Va-1,1,eb[36365]);ra=re_[-18774]or R(118192,-18774,20670)end until ra==62739 end end return Hc(z,kf)end)local H;H,xe={[0]=0},function()H[0]=H[0]+1 return{[1]=H,[3]=H[0]}end;mc=qa return(function()local pe,Ob,g,rd;g={[3]=2,[2]=mc};g[1]=g;Ob={[3]=2,[2]=Zb};Ob[1]=Ob;rd={[2]=gd,[3]=2};rd[1]=rd;pe={[2]=Pc,[3]=2};pe[1]=pe return mc(Tb'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',{[2]=Ob,[4]=pe,[1]=g,[3]=rd})end)()(...)