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Ostap expr combinator (no associativity, no attributes yet)
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73
stdlib/Expr.expr
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73
stdlib/Expr.expr
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import Ostap;
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import List;
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import Fun;
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--- ops -> fun (x, y) {x `op` y}
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fun altl (ps) {
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case ps of
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p : ps -> foldl (infix |, p, ps)
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esac
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}
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public fun expr (ops, opnd) {
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fun inner (ops) {
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case ops of
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{} -> opnd
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| level : tl ->
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local lops = altl (level),
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next = inner (tl);
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fun this (k) {
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next |> fun (l) {lops |> fun (op) {this @ fun (r) {op (l, r)}}}
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| next
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$ k
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}
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this
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esac
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}
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inner (ops)
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}
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(*
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Just some memo from OCaml's Ostap. Will be removed when done.
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let left f c x a y = f (c x) a y
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let right f c x a y = c (f x a y)
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fun expr (ops, opnd, atr) {
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}
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ops = [is_nona, (atrs, alt_parser at the level),
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...
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]
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let expr f ops opnd atr =
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let ops =
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Array.map
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(fun (assoc, (atrs, list)) ->
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let g = match assoc with `Lefta | `Nona -> left | `Righta -> right in
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assoc = `Nona, (atrs, altl (List.map (fun (oper, sema) -> ostap (!(oper) {g sema})) list))
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)
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ops
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in
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let atrr i atr = snd (fst (snd ops.(i)) atr) in
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let atrl i atr = fst (fst (snd ops.(i)) atr) in
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let n = Array.length ops in
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let op i = snd (snd ops.(i)) in
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let nona i = fst ops.(i) in
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let id x = x in
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let ostap (
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inner[l][c][atr]: f[ostap (
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{n = l } => x:opnd[atr] {c x}
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| {n > l && not (nona l)} => (-x:inner[l+1][id][atrl l atr] -o:op[l] y:inner[l][o c x atr][atrr l atr] |
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x:inner[l+1][id][atr] {c x})
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| {n > l && nona l} => (x:inner[l+1][id][atrl l atr] o:op[l] y:inner[l+1][id][atrr l atr] {c (o id x atr y)} |
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x:inner[l+1][id][atr] {c x})
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)]
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)
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in
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ostap (inner[0][id][atr])d
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*)
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6
stdlib/regression/orig/test11.log
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6
stdlib/regression/orig/test11.log
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@ -0,0 +1,6 @@
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Succ ("a")
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Succ (Add ("a", "a"))
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Succ (Sub ("a", "a"))
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Succ (Add ("a", Sub ("a", "a")))
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Succ (Add ("a", Mul ("a", "a")))
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Succ (Sub (Mul ("a", "a"), Div ("a", "a")))
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16
stdlib/regression/test11.expr
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16
stdlib/regression/test11.expr
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@ -0,0 +1,16 @@
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import Ostap;
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import Expr;
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local a = token ("a"),
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add = token ("+") @ lift (fun (l, r) {Add (l, r)}),
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sub = token ("-") @ lift (fun (l, r) {Sub (l, r)}),
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mul = token ("*") @ lift (fun (l, r) {Mul (l, r)}),
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div = token ("/") @ lift (fun (l, r) {Div (l, r)}),
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exp = expr ({{add, sub}, {mul, div}}, a);
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printf ("%s\n", parseString (exp |> bypass (eof), "a").string);
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printf ("%s\n", parseString (exp |> bypass (eof), "a+a").string);
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printf ("%s\n", parseString (exp |> bypass (eof), "a-a").string);
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printf ("%s\n", parseString (exp |> bypass (eof), "a+a-a").string);
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printf ("%s\n", parseString (exp |> bypass (eof), "a+a*a").string);
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printf ("%s\n", parseString (exp |> bypass (eof), "a*a-a/a").string)
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