begin
:: deftheorem RELOC:def 1 :
canceled;
:: deftheorem RELOC:def 2 :
canceled;
:: deftheorem Def3 defines IncAddr RELOC:def 3 :
theorem
canceled;
theorem
canceled;
theorem
canceled;
theorem
theorem Th5:
theorem Th6:
theorem Th7:
theorem Th8:
theorem Th9:
theorem Th10:
theorem Th11:
theorem Th12:
theorem Th13:
theorem Th14:
theorem
canceled;
theorem
canceled;
theorem
canceled;
:: deftheorem RELOC:def 4 :
canceled;
:: deftheorem Def5 defines IncAddr RELOC:def 5 :
theorem
theorem Th19:
:: deftheorem defines Relocated RELOC:def 6 :
theorem
canceled;
theorem Th21:
theorem Th22:
theorem Th23:
theorem Th24:
theorem Th25:
theorem Th26:
theorem Th27:
theorem Th28:
theorem Th29:
theorem Th30:
theorem Th31:
theorem Th32:
begin
theorem
Lm1:
for k being Element of NAT
for p being autonomic FinPartState of
for s1, s2 being State of st IC SCM in dom p & p c= s1 & Relocated p,k c= s2 holds
for i being Element of NAT holds
( (IC (Computation s1,i)) + k = IC (Computation s2,i) & IncAddr (CurInstr (Computation s1,i)),k = CurInstr (Computation s2,i) & (Computation s1,i) | (dom (DataPart p)) = (Computation s2,i) | (dom (DataPart (Relocated p,k))) & DataPart (Computation (s1 +* (DataPart s2)),i) = DataPart (Computation s2,i) )
theorem
theorem Th35:
theorem
theorem
theorem Th38:
theorem Th39:
theorem Th40:
theorem Th41:
theorem Th42:
theorem