Plates of Doom (rework, compressed)

Run Settings
LanguageLua
Language Version
Run Command
local a,b,c,d,e,f,g,h,i,j,k,l,m,n,o=getfenv(),true,false,nil,table,coroutine,buffer,bit32,type,pcall,error,tonumber,assert,setmetatable,string.format local p,q,r,s,t,u,v,w,x,y,z,A,B,C,D,E,F,G,H,I,J,K,L,M,N,O,P,Q,R,S,T,U=e.move,e.pack,e.unpack,e.create,e.insert,e.concat,f.create,f.yield,f.resume,f.close,g.len,g.readu8,g.readu32,g.readstring,g.readf32,g.readf64,h.bor,h.band,h.btest,h.rshift,h.lshift,h.extract,Vector3.new,function(p)return i(p)=='number'end,function(p)return i(p)=='string'end,function(p)return i(p)=='boolean'end,function(p)return 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"}]],0 local V,W,X,Y=function()local V=A(T,U)U=U+1 return V end,function()local V=B(T,U)U=U+4 return V end,function()local V=D(T,U)U=U+4 return V end,function()local V=E(T,U)U=U+8 return V end local aa=function()local Z=0 for _=0,4 do local aa=V()Z=F(Z,J(G(aa,127),_*7))if not H(aa,128)then break end end return Z end local Z,_,ab=function()local Z=aa()if Z==0 then return''else local _=C(T,U,Z)U=U+Z return _ end end,V(),0 if _==0 then k('the provided bytecode is an error message',0)elseif _<3 or _>6 then k('the version of the provided bytecode is unsupported',0)elseif _>=4 then ab=V()end local ac=aa()local ad=s(ac)for ae=1,ac do ad[ae]=Z()end local ae,af=function(ae)local af=W()local ag=G(af,255)local ah=Q[ag+1]local ai,aj,ak=ah[1],ah[2],ah[3]local al={a=ag,b=aj}t(ae,al)if ai==1 then al.A=G(I(af,8),255)elseif ai==2 then al.A=G(I(af,8),255)al.B=G(I(af,16),255)elseif ai==3 then al.A=G(I(af,8),255)al.B=G(I(af,16),255)al.C=G(I(af,24),255)elseif ai==4 then al.A=G(I(af,8),255)local am=G(I(af,16),65535)al.D=if am<32768 then am else am-16^4 elseif ai==5 then local am=G(I(af,8),16^6-1)al.E=if am<8388608 then am else am-16^6 end if ak then local am=W()al.c=am t(ae,{b='auxvalue'})end return ak end,function(ae,af)local ag=ae.b if ag==1 then ae.K=af[ae.c+1]elseif ag==2 then ae.K=af[ae.C+1]elseif ag==3 then ae.K=af[ae.D+1]elseif ag==4 then local ah=ae.c local ai,aj=I(ah,30),G(I(ah,20),1023)ae.K0=af[aj+1]ae.KC=ai if ai==2 then local ak=G(I(ah,10),1023)ae.K1=af[ak+1]elseif ai==3 then local ak,al=G(I(ah,10),1023),G(I(ah,0),1023)ae.K1=af[ak+1]ae.K2=af[al+1]end elseif ag==5 then ae.K=K(ae.c,0,1)==1 ae.KN=K(ae.c,31,1)==1 elseif ag==6 then ae.K=af[K(ae.c,0,24)+1]ae.KN=K(ae.c,31,1)==1 elseif ag==7 then ae.K=af[ae.B+1]elseif ag==8 then ae.K=G(ae.c,15)end end local ag=function()local ag,ah,ai=V(),V(),V()V()if _>=4 then V()local aj=aa()U=U+aj end local aj=aa()local ak,al=s(aj),c for am=1,aj do if al then al=c continue end al=ae(ak)end local am=s(aj)for an=1,aj do am[an]=ak[an].a end local an=aa()local ao=s(an)for ap=1,an do local aq,ar=V(),nil if aq==0 then ar=d elseif aq==1 then ar=V()~=0 elseif aq==2 then ar=Y()elseif aq==3 then ar=ad[aa()]elseif aq==4 then ar=W()elseif aq==5 then local as=aa()ar=s(as)for at=1,as do ar[at]=aa()end elseif aq==6 then ar=aa()elseif aq==7 then ar=L(X(),X(),X(),X())end ao[ap]=ar end for ap=1,aj do af(ak[ap],ao)end local ap=aa()local aq=s(ap)for ar=1,ap do aq[ar]=aa()+1 end aa()local ar,as=aa(),nil if ar~=0 then as=ad[ar]else as='(??)'end local at,au=V()~=0,d if at then local av=V()local aw,ax=I((aj-1),av)+1,s(aj)local ay,az=s(aw),0 for aA=1,aj do az+=V()ax[aA]=az end local aA=0 for aB=1,aw do aA+=W()ay[aB]=aA%(2^32)end au=s(aj)for aB=1,aj do t(au,ay[I(aB-1,av)+1]+ax[aB])end end if V()~=0 then local av=aa()for aw=1,av do aa()aa()aa()V()end local aw=aa()for ax=1,aw do aa()end end return{a=ag,b=ah,c=ai,d=as,e=ak,f=am,g=ao,h=aq,i=at,j=au}end if ab==3 then local ah=V()while ah~=0 do aa()ah=V()end end local ah=aa()local ai=s(ah)for aj=1,ah do ai[aj]=ag()end local aj=ai[aa()+1]m(U==z(T),'deserializer cursor position mismatch')aj.d='(main)'local function ak(al,am)local an=function(an,ao,ap,aq,ar)local as,at,au,av,aw,ax,ay,az,aA=-1,1,n({},{__mode='vs'}),n({},{__mode='ks'}),al.g,al.f,c,nil,nil while b do if not ay then az=aq[at]aA=az.a end ay=c an.a=at an.b=aA at+=1 if aA==1 then at-=1 aA=ax[at]ay=b elseif aA==2 then ao[az.A]=d elseif aA==3 then ao[az.A]=az.B==1 at+=az.C elseif aA==4 then ao[az.A]=az.D elseif aA==5 then ao[az.A]=az.K elseif aA==6 then ao[az.A]=ao[az.B]elseif aA==7 then local aB=az.K ao[az.A]=a[aB]at+=1 elseif aA==8 then local aB=az.K a[aB]=ao[az.A]at+=1 elseif aA==9 then local aB=am[az.B+1]ao[az.A]=aB.s[aB.i]elseif aA==10 then local aB=am[az.B+1]aB.s[aB.i]=ao[az.A]elseif aA==11 then for aB,aC in au do if aC.i>=az.A then aC.v=aC.s[aC.i]aC.s=aC aC.i='v'au[aB]=d end end elseif aA==12 then local aB,aC=az.KC,az.K0 local aD=a[aC]if aB==1 then ao[az.A]=aD elseif aB==2 then ao[az.A]=aD[az.K1]elseif aB==3 then ao[az.A]=aD[az.K1][az.K2]end at+=1 elseif aA==13 then ao[az.A]=ao[az.B][ao[az.C] ]elseif aA==14 then ao[az.B][ao[az.C] ]=ao[az.A]elseif aA==15 then local aB=az.K ao[az.A]=ao[az.B][aB]at+=1 elseif aA==16 then local aB=az.K ao[az.B][aB]=ao[az.A]at+=1 elseif aA==17 then ao[az.A]=ao[az.B][az.C+1]elseif aA==18 then ao[az.B][az.C+1]=ao[az.A]elseif aA==19 then local aB=ai[ap[az.D+1] ]local aC=aB.c local aD=s(aC)ao[az.A]=ak(aB,aD)for aE=1,aC do local aF=aq[at]at+=1 local aG=aF.A if aG==0 then local aH={v=ao[aF.B],i='v'}aH.s=aH aD[aE]=aH elseif aG==1 then local aH=aF.B local aI=au[aH]if aI==d then aI={i=aH,s=ao}au[aH]=aI end aD[aE]=aI elseif aG==2 then aD[aE]=am[aF.B+1]end end elseif aA==20 then local aB,aC,aD=az.A,az.B,az.K local aE=ao[aC]ao[aB+1]=aE at+=1 ao[aB]=aE[aD]elseif aA==21 then local aB,aC,aD=az.A,az.B,az.C local aE,aF=if aC==0 then as-aB else aC-1,ao[aB]local aG=q(aF(r(ao,aB+1,aB+aE)))local aH=aG.n if aD==0 then as=aB+aH-1 else aH=aD-1 end p(aG,1,aH,aB,ao)elseif aA==22 then local aB,aC=az.A,az.B local aD,aE=aC-1,nil if aD==R then aE=as-aB+1 else aE=aC-1 end return r(ao,aB,aB+aE-1)elseif aA==23 or aA==24 then at+=az.D elseif aA==25 then if ao[az.A]then at+=az.D end elseif aA==26 then if not ao[az.A]then at+=az.D end elseif aA==27 then if ao[az.A]==ao[az.c]then at+=az.D else at+=1 end elseif aA==28 then if ao[az.A]<=ao[az.c]then at+=az.D else at+=1 end elseif aA==29 then if ao[az.A]<ao[az.c]then at+=az.D else at+=1 end elseif aA==30 then if ao[az.A]==ao[az.c]then at+=1 else at+=az.D end elseif aA==31 then if ao[az.A]<=ao[az.c]then at+=1 else at+=az.D end elseif aA==32 then if ao[az.A]<ao[az.c]then at+=1 else at+=az.D end elseif aA==33 then ao[az.A]=ao[az.B]+ao[az.C]elseif aA==34 then ao[az.A]=ao[az.B]-ao[az.C]elseif aA==35 then ao[az.A]=ao[az.B]*ao[az.C]elseif aA==36 then ao[az.A]=ao[az.B]/ao[az.C]elseif aA==37 then ao[az.A]=ao[az.B]%ao[az.C]elseif aA==38 then ao[az.A]=ao[az.B]^ao[az.C]elseif aA==39 then ao[az.A]=ao[az.B]+az.K elseif aA==40 then ao[az.A]=ao[az.B]-az.K elseif aA==41 then ao[az.A]=ao[az.B]*az.K elseif aA==42 then ao[az.A]=ao[az.B]/az.K elseif aA==43 then ao[az.A]=ao[az.B]%az.K elseif aA==44 then ao[az.A]=ao[az.B]^az.K elseif aA==45 then local aB=ao[az.B]ao[az.A]=if aB then ao[az.C]or c else aB elseif aA==46 then local aB=ao[az.B]ao[az.A]=if aB then aB else ao[az.C]or c elseif aA==47 then local aB=ao[az.B]ao[az.A]=if aB then az.K or c else aB elseif aA==48 then local aB=ao[az.B]ao[az.A]=if aB then aB else az.K or c elseif aA==49 then local aB,aC=az.B,az.C local aD,aE=j(u,ao,'',aB,aC)if not aD then local aF=ao[aB]for aG=aB+1,aC do aF..=ao[aG]end end ao[az.A]=aE elseif aA==50 then ao[az.A]=not ao[az.B]elseif aA==51 then ao[az.A]=-ao[az.B]elseif aA==52 then ao[az.A]=#ao[az.B]elseif aA==53 then ao[az.A]=s(az.c)at+=1 elseif aA==54 then local aB,aC=az.K,{}for aD,aE in aB do aC[aw[aE+1] ]=d end ao[az.A]=aC elseif aA==55 then local aB,aC,aD=az.A,az.B,az.C-1 if aD==R then aD=as-aC+1 end p(ao,aC,aC+aD-1,az.c,ao[aB])at+=1 elseif aA==56 then local aB=az.A local aC=ao[aB]if not M(aC)then local aD=l(aC)if aD==d then k"invalid 'for' limit (number expected)"end ao[aB]=aD aC=aD end local aD=ao[aB+1]if not M(aD)then local aE=l(aD)if aE==d then k"invalid 'for' step (number expected)"end ao[aB+1]=aE aD=aE end local aE=ao[aB+2]if not M(aE)then local aF=l(aE)if aF==d then k"invalid 'for' index (number expected)"end ao[aB+2]=aF aE=aF end if aD>0 then if not(aE<=aC)then at+=az.D end else if not(aC<=aE)then at+=az.D end end elseif aA==57 then local aB=az.A local aC,aD=ao[aB],ao[aB+1]local aE=ao[aB+2]+aD ao[aB+2]=aE if aD>0 then if aE<=aC then at+=az.D end else if aC<=aE then at+=az.D end end elseif aA==58 then local aB,aC=az.A,az.K as=aB+6 local aD=ao[aB]if P(aD)then local aE={aD(ao[aB+1],ao[aB+2])}p(aE,1,aC,aB+3,ao)if ao[aB+3]~=d then ao[aB+2]=ao[aB+3]at+=az.D else at+=1 end else local aE,aF=x(av[az],aD,ao[aB+1],ao[aB+2])if not aE then k(aF)end if aF==S then av[az]=d at+=1 else p(aF,1,aC,aB+3,ao)ao[aB+2]=ao[aB+3]at+=az.D end end elseif aA==59 or aA==61 then if not P(ao[az.A])then k(o('attempt to iterate over a %s value',i(ao[az.A])))end at+=az.D elseif aA==60 or aA==74 or aA==75 then at+=1 elseif aA==63 then local aB,aC=az.A,az.B-1 if aC==R then aC=ar.a as=aB+aC-1 end p(ar.b,1,aC,aB,ao)elseif aA==64 then local aB=ai[az.K+1]local aC=aB.c local aD=s(aC)ao[az.A]=ak(aB,aD)for aE=1,aC do local aF=aq[at]at+=1 local aG=aF.A if aG==0 then local aH={v=ao[aF.B],i='v'}aH.s=aH aD[aE]=aH elseif aG==2 then aD[aE]=am[aF.B+1]end end elseif aA==65 then elseif aA==66 then local aB=az.K ao[az.A]=aB at+=1 elseif aA==67 then at+=az.E elseif aA==69 then az.E+=1 elseif aA==70 then k'encountered unhandled CAPTURE'elseif aA==71 then ao[az.A]=az.K-ao[az.C]elseif aA==72 then ao[az.A]=az.K/ao[az.C]elseif aA==76 then local aB=ao[az.A]if not P(aB)then local aC=aq[at+az.D]if av[aC]==d then local aD=function(...)for aD,aE,aF,aG,aH,aI,aJ,aK,aL,aM,aN,aO,aP,aQ,aR,aS,aT,aU,aV,aW,aX,aY,aZ,a_,a0,a1,a2,a3,a4,a5,a6,a7,a8,a9,ba,bb,bc,bd,be,bf,bg,bh,bi,bj,bk,bl,bm,bn,bo,bp,bq,br,bs,bt,bu,bv,bw,bx,by,bz,bA,bB,bC,bD,bE,bF,bG,bH,bI,bJ,bK,bL,bM,bN,bO,bP,bQ,bR,bS,bT,bU,bV,bW,bX,bY,bZ,b_,b0,b1,b2,b3,b4,b5,b6,b7,b8,b9,ca,cb,cc,cd,ce,cf,cg,ch,ci,cj,ck,cl,cm,cn,co,cp,cq,cr,cs,ct,cu,cv,cw,cx,cy,cz,cA,cB,cC,cD,cE,cF,cG,cH,cI,cJ,cK,cL,cM,cN,cO,cP,cQ,cR,cS,cT,cU,cV,cW,cX,cY,cZ,c_,c0,c1,c2,c3,c4,c5,c6,c7,c8,c9,da,db,dc,dd,de,df,dg,dh,di,dj,dk,dl,dm,dn,dp,dq,dr,ds,dt,du,dv,dw,dx,dy,dz,dA,dB,dC,dD,dE,dF,dG,dH,dI,dJ,dK,dL,dM,dN,dO in...do w{aD,aE,aF,aG,aH,aI,aJ,aK,aL,aM,aN,aO,aP,aQ,aR,aS,aT,aU,aV,aW,aX,aY,aZ,a_,a0,a1,a2,a3,a4,a5,a6,a7,a8,a9,ba,bb,bc,bd,be,bf,bg,bh,bi,bj,bk,bl,bm,bn,bo,bp,bq,br,bs,bt,bu,bv,bw,bx,by,bz,bA,bB,bC,bD,bE,bF,bG,bH,bI,bJ,bK,bL,bM,bN,bO,bP,bQ,bR,bS,bT,bU,bV,bW,bX,bY,bZ,b_,b0,b1,b2,b3,b4,b5,b6,b7,b8,b9,ca,cb,cc,cd,ce,cf,cg,ch,ci,cj,ck,cl,cm,cn,co,cp,cq,cr,cs,ct,cu,cv,cw,cx,cy,cz,cA,cB,cC,cD,cE,cF,cG,cH,cI,cJ,cK,cL,cM,cN,cO,cP,cQ,cR,cS,cT,cU,cV,cW,cX,cY,cZ,c_,c0,c1,c2,c3,c4,c5,c6,c7,c8,c9,da,db,dc,dd,de,df,dg,dh,di,dj,dk,dl,dm,dn,dp,dq,dr,ds,dt,du,dv,dw,dx,dy,dz,dA,dB,dC,dD,dE,dF,dG,dH,dI,dJ,dK,dL,dM,dN,dO}end w(S)end av[aC]=v(aD)end end at+=az.D elseif aA==77 then local aB=az.KN if(ao[az.A]==d)~=aB then at+=az.D else at+=1 end elseif aA==78 then local aB,aC,aD=az.K,az.KN,ao[az.A]if(O(aD)and(aD==aB))~=aC then at+=az.D else at+=1 end elseif aA==79 or aA==80 then local aB,aC,aD=az.K,az.KN,ao[az.A]if(aD==aB)~=aC then at+=az.D else at+=1 end elseif aA==81 then ao[az.A]=ao[az.B]//ao[az.C]elseif aA==82 then ao[az.A]=ao[az.B]//az.K end end for aB,aC in au do aC.v=aC.s[aC.i]aC.s=aC aC.i='v'au[aB]=d end for aB,aC in av do y(aC)av[aB]=d end end local ao=function(...)local ao,ap,aq=q(...),s(al.a),{a=0,b={}}p(ao,1,al.b,0,ap)if al.b<ao.n then local ar,as=al.b+1,ao.n-al.b aq.a=as p(ao,ar,ar+as-1,1,aq.b)end ao=d local ar={a=0,b=0}local as=q(j(an,ar,ap,al.h,al.e,aq))if as[1]then return r(as,2,as.n)else local at=as[2]if not N(at)then at=i(at)end if al.i then return k(o('Fiu VM Error { Name: %s Line: %s PC: %s Opcode: %s }: %s',al.d,al.j[ar.a],ar.a,ar.b,at),0)else return k(o('Fiu VM Error { Name: %s PC: %s Opcode: %s }: %s',al.d,ar.a,ar.b,at),0)end end end return ao end return ak(aj)(...)
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