wip ins-tree matcher
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108
tools/match.ml
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108
tools/match.ml
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type cls = Kw | Kl | Ks | Kd
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type op_base =
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| Oadd
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| Osub
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| Omul
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type op = cls * op_base
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type atomic_pattern =
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| Any
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| Con of int64
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type pattern =
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| Bnr of op * pattern * pattern
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| Unr of op * pattern
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| Atm of atomic_pattern
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let rec pattern_match p w =
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match p with
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| Atm (Any) -> true
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| Atm (Con _) -> w = p
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| Unr (o, pa) ->
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begin match w with
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| Unr (o', wa) ->
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o' = o &&
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pattern_match pa wa
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| _ -> false
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end
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| Bnr (o, pl, pr) ->
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begin match w with
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| Bnr (o', wl, wr) ->
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o' = o &&
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pattern_match pl wl &&
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pattern_match pr wr
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| _ -> false
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end
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let test_pattern_match =
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let pm = pattern_match
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and nm = fun x y -> not (pattern_match x y)
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and o = (Kw, Oadd) in
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begin
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assert (pm (Atm Any) (Atm (Con 42L)));
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assert (pm (Atm Any) (Unr (o, Atm Any)));
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assert (nm (Atm (Con 42L)) (Atm Any));
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assert (pm (Unr (o, Atm Any))
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(Unr (o, Atm (Con 42L))));
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assert (nm (Unr (o, Atm Any))
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(Unr ((Kl, Oadd), Atm (Con 42L))));
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assert (nm (Unr (o, Atm Any))
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(Bnr (o, Atm (Con 42L), Atm Any)));
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end
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type cursor = (* a position inside a pattern *)
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| Bnrl of op * cursor * pattern
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| Bnrr of op * pattern * cursor
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| Unra of op * cursor
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| Top
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let rec fold_cursor c p =
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match c with
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| Bnrl (o, c', p') -> fold_cursor c' (Bnr (o, p, p'))
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| Bnrr (o, p', c') -> fold_cursor c' (Bnr (o, p', p))
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| Unra (o, c') -> fold_cursor c' (Unr (o, p))
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| Top -> p
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let peel p =
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let once out (c, p) =
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match p with
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| Atm _ -> (c, p) :: out
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| Unr (o, pa) ->
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(Unra (o, c), pa) :: out
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| Bnr (o, pl, pr) ->
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(Bnrl (o, c, pr), pl) ::
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(Bnrr (o, pl, c), pr) :: out
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in
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let rec go l =
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let l' = List.fold_left once [] l in
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if List.length l' = List.length l
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then l
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else go l'
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in go [(Top, p)]
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let test_peel =
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let o = Kw, Oadd in
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let p = Bnr (o, Bnr (o, Atm Any, Atm Any),
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Atm (Con 42L)) in
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let l = peel p in
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let () = assert (List.length l = 3) in
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let atomic_p (_, p) =
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match p with Atm _ -> true | _ -> false in
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let () = assert (List.for_all atomic_p l) in
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let l = List.map (fun (c, p) -> fold_cursor c p) l in
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let () = assert (List.for_all ((=) p) l) in
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()
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(* we want to compute all the configurations we could
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* possibly be in when processing a block of instructions;
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* to do so, we start with all the possible cursors for
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* the list of patterns we are given, this will be our
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* main "initial state"; each constant (used in the
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* patterns) also generates a state of its own
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*
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* to create new states we can take pairs of states, and
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* combine them with binary operations, we keep the
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* result if it is non-trivial (non-empty) and new (we
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* have not seen this cursor combination yet); we can
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* also do the same with unary operations
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* *)
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