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View the specification.
View theorem base summary,
View theorem base listing,
the used properties by spec,
the dependency list,
the symbol table,
enrich ASM ,
dominterference
,
eqd with
procedures
STEP# (name × Agent → Data) × action : (name × Agent → Data);
axioms
extensionality : ⊦ s = s0 ↔ (∀ nam, ag. s(nam, ag) = s0(nam, ag));
used for : generated;
Term-stepjsiz : ⊦ 〈STEP#(s, a; s1)〉 true;
used for : generated;
RMA-3 : ⊦ ¬ 〈STEP#(s, a; s2)〉 s2(nam, ag) = s(nam, ag) → alter(dom(a), nam, ag);
used for : generated;
RMA-2
: ⊦ eqd(s, dom(a), s0) ∧ s(nam, ag) = s0(nam, ag) ∧ alter(dom(a), nam, ag) → 〈STEP#(s, a; s2)〉 〈STEP#(s0, a; s3)〉 s2(nam, ag) = s3(nam, ag);
used for : generated;
declaration
STEP-decl : STEP# (s, a; s0)
{
EXEC(a; s) ; s0 := s
};
end enrich