Ligma Hub v1 For

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