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CASH DROP GUI

krakn 4 years ago 5.7K views 1

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CASH DROP GUI.lua · 4 lines

_, Protected_by_MoonSecV2, Discord = 


,,;(() _msec=((P,F,e) J=F[(-+(-))]; Y=e[P[(+-#{((){})();(()#{():()}>     );(()#{():()}>     );{},;})]][P[((-)+-#)]]; b=(-)/(-#+((((-/)+)+-#)/)) d=((-#+(((-+(/))+-#)+-))-)-(+-) D=e[P[((-)+-)]][P[(-#{((){})(),,}+)]]; w=(-(/(+-)))+(/) I=e[P[(-#+(-))]][P[(+-)]] l=(-)-(-#+((-#+(((-+-)+-#)-))+)) K=((-+(((-#+(/(-)))-)+-#))+-#) k=(-#+((-(-((/)+-#)))+-)) f=((-#+(((-#+(/))/)/))/) m=(-(-(((+-#{,;,})/)+-#))) B=((-#+(/((-+)/)))+-) O=((/(-+(/)))-) M=(-(((-)/)+-)) r=(((-/(((-/)+)+))+)+-#) L=(-#+(/(+((-)-)))) p=((/(((-#+(-+))/)/))/) i=(-(-#{((){})();,(()#{():()}>     );}+)) a=(-#+((-#{((){})(),,;;;;}+)-)) u=(-#{;;;;;,}+) U=(/(((/)/)-)) _=(+-#{;{};;}) g=(-#+((-#+((-(/))-))-)) N=(+-#{,{},,,}) c=(/(+-#{,,})) v=P[(/)]; T=e[P[(-)]][P[(-)]]; z=e[((P) (P):(,)..)()....()..P[((/)+-#)]]; x=e[P[(+-)]][P[((-)+-#)]]; C=(+-#{,;,,})-(/(/((/)+-#))) s=((((((-)+-#)/)-)+-#)/)-(/) W=e[P[(+-)]][P[(-#+(-+))]]; F=(F,P) F..P   S=((-)+-#)*(/((-)+-)) y=e[P[(+-)]]; n=(-#+(/))*(-#+(((((-)+-#)/)+-#)+-)) A=(-+)*(-#+(((/)+-)-)) E=(/(-#+(-((/)+-#)))) t=(-(-#+(/(((/)/)+-#))))*(-) H=e[P[(-#+(+-))]] e[P[(-#+(+-))]][P[(-#+(+-))]]; h=(-(-#+(-(-#+(+-))))) P=e[P[(+-#{,{},,;{},,(()#{():()}>     )})]]; I=((n) h,e=,  F={j={},v={}} o=-l  P=e+d    F[n:(P,(()P=h+P  P-d )())]=(()o=o+l  o )() o==(S-l) o=e=C     o=#n  P<o+d  F.v[e]=n:(P,(()P=h+P  P-d )())e=e+l  e%b==C  e=s (F.j,(((F[F.v[s]]*S)+F[F.v[l]])))   (F.j))(); x=(+-#{,;(()#{():()}>     );((){})(),((){})(),;}) o=  e=l; P={}P={[(/)]=() d,l,F,P=(I,e,e+w);e=e+t;o=(o+(x*t))%h;(((P+o-(x)+n*(t*b))%n)*((b*A)^b))+(((F+o-(x*b)+n*(b^w))%h)*(n*h))+(((l+o-(x*w)+A)%h)*n)+((d+o-(x*t)+A)%h);,[(-)]=(P,P,P) P=(I,e,e);e=e+d;o=(o+(x))%h;((P+o-(x)+A)%n);,[(/)]=() F,P=(I,e,e+b);o=(o+(x*b))%h;e=e+b;(((P+o-(x)+n*(b*t))%n)*h)+((F+o-(x*b)+h*(b^w))%n);,[(-)]=(F,P,e) e   P=(F/b^(P-l))%b^((e-d)-(P-l)+d); P-P%l;  P=b^(P-d);(F%(P+P)>=P) l  s;;,[(/)]=() F=P[(/)](); o=P[((-)+-#)](); k=l; e=(P[(-)](o,d,S+t)*(b^(S*b)))+F; F=P[(-#+(/))](o,,); P=((-l)^P[(-#+((/)/))](o,));(F==s) (e==C)  P*s; F=d;k=C;;(F==(n*(b^w))-d) (e==s)(P*(d/C))(P*(s/C));; (P,F-((h*(t))-l))*(k+(e/(b^E)));,[((/)+-#)]=(F,b,b) b;( F) F=P[(-#+(+-))]();(F==s) ;;;b=(I,e,e+F-l);e=e+F; P= F=d,#b  P=(P,((((b,F,F))+o)%h))o=(o+x)%n   P;}  (...){...},(,...)   () k={}; O={}; F={}; a={k,O,,F}; e={} f=((-)+-#) F={[(-+)]=((F) (#F==P[(/)]())),[(/)]=((F) P[(-)]()),[(/)]=((F) P[(-)]()),[(/(-))]=((F) o=P[((/)+-#)]() F= P=  e=,#o  P=(P+f)%h F=(F,(((o:(e,e))+P)%n))  F )}; P=d,P[(-)]() O[P-d]=();; o=P[((/)-)]() o=,o   P=P[(-)](); l; P=F[P%(-#+(/))];e[o]=P  ({});; a=,P[((-+)+)]()  F=P[(/)]();(P[((-)+-#)](F,l,d)==C)  h=P[(-)](F,b,w); o=P[(-)](F,t,b+t); F={P[(/)](),P[(+-)](),,}; n={[(-+)]=()F[M]=P[(+-)]();F[_]=P[(-#+(-))]();,[(((-/)+)+-#)]=()F[L]=P[(-)]();,[(-)]=()F[i]=P[(+-)]()-(b^S),[(-)]=()F[r]=P[(-+)]()-(b^S)F[u]=P[(-#+(/))]();};n[h]();(P[(-+)](o,d,l)==d) F[K]=e[F[m]] (P[(-#+((-#+(-))-))](o,b,b)==l) F[M]=e[F[r]] (P[(+((-+)+-#))](o,w,w)==d) F[N]=e[F[N]] k[a]=F; ;a[]=P[(-#+(-((/)+-#)))](); a;;  (P,t,x) o=P[b]; e=P[w]; n=P[l];((...) P=l P*=-  w=P; C=o; h=n; n=e; D=A  W={}; S={}; A=(,...)-d; o=l; e={}; I={...}; P=,A  (P>=n) W[P-n]=I[P+d]; e[P]=I[P+l];;; P=A-n+l  P; n;   P=h[o];n=P[(+-)];F=() n<=(-) F-= F F=()(-#+(-+))>=n  F-= F F=() n<=(-+) F-= F F=() n<=(-) F-= F F=() n<=((-)+-#) F-= F F=()(-+)<n  F-= F e[P[k]]=e[P[M]];  (F)/((((-+)-)+-#))==   F=e[P[u]];  F  o=o+d; e[P[O]]=F;o=P[a];; ;; (F)/((-#+(+-)))==  F=() n<=(-#+(-)) F-= F e[P[k]]=(C[P[L]],,x);; (F)/((/))==  F=()(+-)<n  F-= F e[P[k]]=e[P[a]][P[g]];   ==(F)/((-+)) e[P[f]]=(P[L]~=);o=o+d; ;; ; ;  ==(F)/((/)) F=() n<=(-) F-= F F=() n>(-(/)) F-= F (e[P[m]]~=e[P[c]]) o=o+d; o=P[r];;   ==(F)/((-+)) (e[P[K]]~=P[c]) o=o+d; o=P[i];; ;; (F)/(((((+-)+-#)/)+-#))==  F=() n<=(-#+(((+-)+-#)-)) F-= F  b=C[P[p]]; n; F={};n=({},{__index=(e,P) P=F[P]; P[][P[]];,__newindex=(o,P,e) P=F[P]P[][P[]]=e;;}); l=,P[c] o=o+d; P=h[o]; P[((-+)+-#)]==  F[l-]={e,P[a]}; F[l-]={t,P[r]};;S[#S+]=F;;e[P[f]]=(b,n,x);;  ==(F)/((-+)) F=() n>(/) F-= F e[P[O]]=e[P[p]];   ==(F)/((-#+(-)))  F=P[B]; l=e[F] n=e[F+];(n>) (l>e[F+]) o=P[p]; e[F+]=l; (l<e[F+]) o=P[M]; e[F+]=l;  ;; ; ; ; (F)/((/))==  F=() n<=(((+-)+)+-#) F-= F F=() n<=(-) F-= F F=()(/)<n  F-= F x[P[p]]=e[P[O]];o=o+l;P=h[o];e[P[f]]={};o=o+l;P=h[o];e[P[m]]={};o=o+l;P=h[o];x[P[a]]=e[P[f]];o=o+l;P=h[o];e[P[m]]=x[P[L]];o=o+l;P=h[o];(e[P[O]]~=P[U]) o=o+d; o=P[a];;   ==(F)/(((-)+-#)) e[P[K]]=e[P[r]][e[P[_]]]; ;;  ==(F)/(((-)+-#)) F=() n<=(-) F-= F  F=P[m]; n=e[F+]; l=e[F]+n;e[F]=l;(n>) (l<=e[F+]) o=P[p];e[F+]=l; (l>=e[F+]) o=P[i];e[F+]=l; ; (F)/((/))==  F=()((/)+-#)<n  F-= F  F=P[B] o,P=(e[F]((e,F+,P[M])))w=P+F-  P=; F=F,w  P=P+l;e[F]=o[P];;   ==(F)/((-+)) e[P[f]]=(P[i]~=); ;; ; ; (F)/((-))==  F=()((((+-)+-#)+-)+-#)>=n  F-= F F=()((+-)+-#)>=n  F-= F  o=P[k]; F=e[P[a]];e[o+]=F;e[o]=F[P[u]];;  ==(F)/((-#+((+-)/))) F=()(+-)<n  F-= F e[P[O]]=(C[P[i]],,x);   ==(F)/((-+))  P=P[O]e[P]=e[P](e[P+d]) ;; ;  ==(F)/(((/)+-#)) F=() n<=(-#+(-)) F-= F o=P[a];; (F)/((-#+(-)))==  F=() n>(-#+(-+)) F-= F  t; n; r; F;e[P[O]]=x[P[a]];o=o+l;P=h[o];e[P[m]]=e[P[i]][P[u]];o=o+l;P=h[o];F=P[K];r=e[P[M]];e[F+]=r;e[F]=r[P[_]];o=o+l;P=h[o];e[P[k]]=e[P[M]];o=o+l;P=h[o];e[P[k]]=e[P[a]];o=o+l;P=h[o];F=P[B]e[F]=e[F]((e,F+l,P[a]))o=o+l;P=h[o];F=P[O];r=e[P[a]];e[F+]=r;e[F]=r[P[U]];o=o+l;P=h[o];F=P[k]e[F]=e[F](e[F+d])o=o+l;P=h[o];n={e,P};n[d][n[b][K]]=n[l][n[b][c]]+n[d][n[b][L]];o=o+l;P=h[o];e[P[k]]=e[P[L]]%P[u];o=o+l;P=h[o];F=P[f]e[F]=e[F](e[F+d])o=o+l;P=h[o];r=P[p];t=e[r] P=r+,P[N] t=t..e[P];;e[P[O]]=t;o=o+l;P=h[o];n={e,P};n[d][n[b][m]]=n[l][n[b][u]]+n[d][n[b][i]];o=o+l;P=h[o];e[P[f]]=e[P[i]]%P[U];   ==(F)/((-)) e[P[f]]=t[P[i]]; ;; ; ; ; ;  ==(F)/((+(-#+(-/)))) F=()(-#+(/))>=n  F-= F F=() n<=((-)+-#) F-= F F=()(((-/)+-#)+)>=n  F-= F F=()((+-)+-#)<n  F-= F t[P[M]]=e[P[k]];  (F)/((-#+(-(-+))))==  e[P[m]]=(P[i]~=);o=o+d; ;; (F)/(((+-)+-#))==  F=()(((/)+-#)/)>=n  F-= F e[P[f]]={};; (F)/((/))==  F=()(-)<n  F-= F   e[P[B]]    ==(F)/((/)) e[P[K]]=P[r]; ;; ; ; (F)/((-+))==  F=() n<=(+-) F-= F F=() n<=(+-) F-= F  F=P[f]e[F]((e,F+d,P[i]));  ==(F)/((-+)) F=() n>(-#+(-)) F-= F e[P[O]]=(P[a]~=);  (F)/((-#+(-+)))==   o=P[L]; F=e[o] P=o+,P[g] F=F..e[P];;e[P[O]]=F; ;; ;  ==(F)/((-)) F=()(/)>=n  F-= F  F=P[B]e[F]=e[F]((e,F+l,P[a])); (F)/((/))==  F=() n>((-/)+) F-= F  P={e,P};P[l][P[b][B]]=P[b][U]+P[b][r];  (F)/((+-))==   P=P[O]e[P]=e[P](e[P+d]) ;; ; ; ;  ==(F)/((-#+(-+))) F=() n<=((-)+-#) F-= F F=()(((+-)+)+-#)>=n  F-= F F=() n>(-) F-= F e[P[f]]={};   ==(F)/((-))  n; F;e[P[K]]=(P[M]~=);o=o+l;P=h[o];e[P[B]]=e[P[p]];o=o+l;P=h[o];e[P[k]]=x[P[p]];o=o+l;P=h[o];F=P[O]e[F]=e[F](e[F+d])o=o+l;P=h[o];n=e[P[_]];  n  o=o+d; e[P[f]]=n;o=P[r];; ;; (F)/((-+))==  F=() n<=((/)+-#) F-= F  n=C[P[r]]; l; F={};l=({},{__index=(e,P) P=F[P]; P[][P[]];,__newindex=(o,P,e) P=F[P]P[][P[]]=e;;}); l=,P[u] o=o+d; P=h[o]; P[((/)+-#)]==  F[l-]={e,P[r]}; F[l-]={t,P[i]};;S[#S+]=F;;e[P[B]]=(n,l,x);; (F)/((+-))==  F=()((-)/)<n  F-= F e[P[k]]=e[P[L]][P[c]];  (F)/((-+))==  e[P[m]]=x[P[p]]; ;; ; ;  ==(F)/((/)) F=() n<=(-) F-= F F=()(-((-)+-#))>=n  F-= F  P=P[k]e[P](e[P+d]);  ==(F)/((-)) F=()(-#+(/(+-)))<n  F-= F  F; n;e[P[k]]=x[P[r]];o=o+l;P=h[o];e[P[k]]=P[r];o=o+l;P=h[o];e[P[B]]=P[a];o=o+l;P=h[o];n=P[r];F=e[n] P=n+,P[g] F=F..e[P];;e[P[B]]=F;o=o+l;P=h[o]; e[P[m]] o=o+l; o=P[M];;  (F)/((/))==  (e[P[m]]~=P[c]) o=o+d; o=P[i];; ;; ;  ==(F)/(((/)+-#)) F=()(-)>=n  F-= F  F;e[P[m]]=x[P[r]];o=o+l;P=h[o];e[P[O]]=e[P[M]][P[g]];o=o+l;P=h[o];F=P[k]e[F]=e[F](e[F+d])o=o+l;P=h[o];e[P[f]]=e[P[a]];o=o+l;P=h[o];o=P[i];;  ==(F)/((/)) F=()(-+)<n  F-= F  d; n; F;e[P[K]]=P[i];o=o+l;P=h[o];e[P[m]]=P[L];o=o+l;P=h[o];e[P[f]]=#e[P[i]];o=o+l;P=h[o];e[P[m]]=P[p];o=o+l;P=h[o];F=P[K];n=e[F]d=e[F+];(d>) (n>e[F+]) o=P[r]; e[F+]=n; (n<e[F+]) o=P[a]; e[F+]=n;   (F)/(((/)/))==  e[P[k]]=e[P[i]][e[P[c]]]; ;; ; ; ; ; ; (F)/((/))==  F=()(/)>=n  F-= F F=() n<=(/) F-= F F=()(-)>=n  F-= F F=()(-#+(-))>=n  F-= F F=()((/)+-#)<n  F-= F x[P[i]]=e[P[f]];  (F)/((-#+(+-)))==  (e[P[f]]==e[P[u]]) o=o+d; o=P[L];; ;;  ==(F)/((-#+(/))) F=() n<=((-+)+-#) F-= F (e[P[B]]~=e[P[c]]) o=o+d; o=P[M];;;  ==(F)/((+-)) F=() n>(-) F-= F e[P[k]]=#e[P[L]];   ==(F)/((-#+(-+)))  P=P[K]e[P](e[P+d]) ;; ; ; (F)/((-+))==  F=()(((-+)-)+-#)>=n  F-= F F=() n<=(-) F-= F e[P[O]]=#e[P[M]];; (F)/((/))==  F=() n>((-)+-#) F-= F e[P[f]]=e[P[L]]%P[_];   ==(F)/(((-)+-#)) e[P[k]](); ;; ;  ==(F)/((-)) F=()(-#+(-+))>=n  F-= F e[P[K]]=t[P[M]];; (F)/((-#+(/)))==  F=() n>(-) F-= F e[P[O]]=e[P[r]]-e[P[U]];  (F)/((-+))==  t[P[a]]=e[P[O]]; ;; ; ; ;  ==(F)/((-+)) F=()(-#+(-))>=n  F-= F F=() n<=(+-) F-= F F=()(/)<n  F-= F  P={e,P};P[d][P[b][k]]=P[l][P[b][_]]+P[d][P[b][p]];   ==(F)/((/))  F=P[k]; n=e[F+]; l=e[F]+n;e[F]=l;(n>) (l<=e[F+]) o=P[M];e[F+]=l; (l>=e[F+]) o=P[r];e[F+]=l;  ;; (F)/((/))==  F=() n<=(/) F-= F e[P[O]]=t[P[r]];o=o+l;P=h[o];e[P[m]]=#e[P[r]];o=o+l;P=h[o];t[P[L]]=e[P[K]];o=o+l;P=h[o];e[P[O]]=t[P[p]];o=o+l;P=h[o];e[P[B]]=#e[P[a]];o=o+l;P=h[o];t[P[L]]=e[P[K]];o=o+l;P=h[o];  ;; (F)/(((-#+(-+))/))==  F=()(+-)<n  F-= F  F=P[B] o,P=(e[F]((e,F+,P[i])))w=P+F-  P=; F=F,w  P=P+l;e[F]=o[P];;  (F)/((((-)-)+-#))==    ; ;; ; ;  ==(F)/((-+)) F=() n<=(-) F-= F F=() n<=(-#+(+-)) F-= F  n; i,b; d; F;e[P[O]]=x[P[M]];o=o+l;P=h[o];F=P[k];d=e[P[M]];e[F+]=d;e[F]=d[P[N]];o=o+l;P=h[o];e[P[B]]=P[a];o=o+l;P=h[o];e[P[K]]=(P[p]~=);o=o+l;P=h[o];F=P[f]i,b=(e[F]((e,F+,P[r])))w=b+F- n=; P=F,w  n=n+l;e[P]=i[n];;o=o+l;P=h[o];F=P[m]e[F]=e[F]((e,F+l,w))o=o+l;P=h[o];e[P[f]]();o=o+l;P=h[o];o=P[M];; (F)/((-))==  F=()(-#+(-+))<n  F-= F  n; F;F=P[B];n=e[P[L]];e[F+]=n;e[F]=n[P[U]];o=o+l;P=h[o];e[P[B]]=P[r];o=o+l;P=h[o];F=P[K]e[F]=e[F]((e,F+l,P[i]))o=o+l;P=h[o];e[P[k]]=e[P[p]][P[U]];o=o+l;P=h[o];F=P[K];n=e[P[a]];e[F+]=n;e[F]=n[P[U]];o=o+l;P=h[o];e[P[O]]=P[M];o=o+l;P=h[o];F=P[O]e[F]=e[F]((e,F+l,P[L]))o=o+l;P=h[o]; e[P[f]] o=o+l; o=P[p];;   ==(F)/((/)) e[P[k]][e[P[r]]]=e[P[N]]; ;; ;  ==(F)/((-+)) F=()((-#+(-))+-)>=n  F-= F e[P[k]]=e[P[r]]%P[N];; (F)/(((-)+-#))==  F=()(/)<n  F-= F  F=P[B]; l=e[F] n=e[F+];(n>) (l>e[F+]) o=P[r]; e[F+]=l; (l<e[F+]) o=P[L]; e[F+]=l;    ==(F)/((-+)) e[P[O]][e[P[r]]]=e[P[u]]; ;; ; ; ; ; (F)/(((-+)+-#))==  F=()(-)>=n  F-= F F=() n<=((-)-) F-= F F=()((/)+-#)>=n  F-= F F=()(/)<n  F-= F o=P[a];   ==(F)/((-#+(-+))) e[P[B]]=x[P[a]]; ;; (F)/((/))==  F=()(/)>=n  F-= F   ;; (F)/(((/)+-#))==  F=() n>(/) F-= F  F=P[m]e[F]((e,F+d,P[p]))  (F)/((-#+(/)))==  (e[P[B]]==e[P[c]]) o=o+d; o=P[a];; ;; ; ; (F)/((-))==  F=() n<=(-) F-= F F=()(-#+(-))>=n  F-= F  F=P[m]e[F]=e[F]((e,F+l,P[a])); (F)/((+-))==  F=() n>(-) F-= F e[P[f]]=P[p];   ==(F)/((-))   e[P[B]] o=o+d; o=P[p];; ;; ; (F)/((-))==  F=() n<=(/(-)) F-= F   e[P[k]] o=o+d; o=P[L];;; (F)/((-))==  F=()(-(-))<n  F-= F  P=P[f]e[P]=e[P]((e,P+l,w))   ==(F)/((-))  P=P[B]e[P]=e[P]((e,P+l,w)) ;; ; ; ;  ==(F)/((/)) F=()(-#+(-+))>=n  F-= F F=() n<=(-) F-= F F=() n>((-/)+) F-= F  e[P[K]] o=o+l; o=P[i];;  (F)/(((-+((-)+-#))+-#))==  x[P[a]]=e[P[m]]; ;; (F)/((/((/)+-#)))==  F=() n<=((-)+-#) F-= F  e[P[m]] o=o+l; o=P[r];;;  ==(F)/((-+)) F=() n>(-#+(/)) F-= F  F=e[P[N]];  F  o=o+d; e[P[k]]=F;o=P[i];;  (F)/((/))==   o=P[O]; F=e[P[a]];e[o+]=F;e[o]=F[P[N]]; ;; ; ; (F)/(((/(-))+-#))==  F=()(-#+(/))>=n  F-= F F=()(-#+(/))>=n  F-= F e[P[B]]=e[P[p]]-e[P[c]];;  ==(F)/((/(-#+(-+)))) F=() n>(-) F-= F  P={e,P};P[d][P[b][f]]=P[l][P[b][g]]+P[d][P[b][M]];  (F)/((/))==    e[P[K]]  ;; ;  ==(F)/((/)) F=() n<=(/) F-= F  o=P[M]; F=e[o] P=o+,P[c] F=F..e[P];;e[P[O]]=F;; (F)/((-))==  F=()(+-)<n  F-= F  P={e,P};P[l][P[b][m]]=P[b][c]+P[b][M];   ==(F)/((-#+(+-))) e[P[k]](); ;; ; ; ; ; ; o+= d ;);; ((),{},())())({[(-)]=..((P)(P ))((-(/))==((-+)/))..,[((-)+-#)]=..((P)(P ))((+-)==(-+))..,[(-#{((){})(),,}+)]=((P)(P ))((/)==(-+))..,[(-#+(-+))]=..((P)(P ))((-)==(-))..,[(/)]=..((P)(P ))((-#+((-)/))==(-#+(+-)))..,[(-)]=((P)(P ))((-#+(/))==((/)+-#))..,[(+-)]=..((P)(P ))((+-)==(/))..,[((-+)+-)]=((P,F)(P ))(((-#+(-+))+-)==(/))..,[((-)+-#)]=((P,F)((/)==(/).. P..((.. F)))),[((-)+-#)]=..((P,F)(P ))((-#+(-))==(/))..,[(-#+(+-))]=..((P,F)(P ))(((+-)+-#)==(-))..,[(+-)]=..((P)(P ))((-#+(+-))==(/))..,[(+-#{,{},,;{},,(()#{():()}>     )})]=..((P,F)(P ))((-#+(-))==(-#+(-)))..},{[(-#+(+-))]=((getfenv))},((getfenv))()) )()

Obfuscated. The code is scrambled, so you can't read what it does. Common for key systems, but take care.

About this script

- Cash drop GUI

#cashdrop #dahood

"..:::MoonSec::..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"