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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
afs-asm
,
open-files,
nat-set
,
align
with
functions min : nat × nat × nat → nat;
predicates of-cons : open-files × dir-heap × file-heap;
zero-cons : file-heap;
zero-cons : nat × file-heap;
is-open : nat × open-files;
valid-content : file-heap;
axioms valid-content : ⊦ valid-content(files) ↔ (∀ ino. ino ∈ files → valid-content(ino, files));
of-cons : ⊦ of-cons(of, dirs, files) ↔ (∀ n. n ∈ of → of[n].ino ∈ files);
zero-cons : ⊦ zero-cons(files) ↔ (∀ ino. ino ∈ files → zero-cons(ino, files));
min3 : ⊦ min(n0, n1, n2) = min(n0, min(n1, n2));
is-open : ⊦ is-open(ino, of) ↔ (∃ n. n ∈ of ∧ of[n].ino = ino);
end enrich