theorem :: AMI_5:24

for q being NAT -defined the InstructionsF of SCM -valued finite non halt-free Function
for p being non empty b₁ -autonomic FinPartState of SCM
for s1, s2 being State of SCM st p c= s1 & p c= s2 holds
for P1, P2 being Instruction-Sequence of SCM st q c= P1 & q c= P2 holds
for i being Nat
for da being Data-Location
for loc being Nat
for I being Instruction of SCM st I = CurInstr (P1,(Comput (P1,s1,i))) & I = da >0_goto loc & loc <> (IC (Comput (P1,s1,i))) + 1 holds
( (Comput (P1,s1,i)) . da > 0 iff (Comput (P2,s2,i)) . da > 0 )