(* *********************************************************************) (* *) (* The Compcert verified compiler *) (* *) (* Xavier Leroy, INRIA Paris-Rocquencourt *) (* *) (* Copyright Institut National de Recherche en Informatique et en *) (* Automatique. All rights reserved. This file is distributed *) (* under the terms of the INRIA Non-Commercial License Agreement. *) (* *) (* *********************************************************************) open Camlcoq open Switch open CminorSel let more_likely (c: condexpr) (ifso: stmt) (ifnot: stmt) = false module IntOrd = struct type t = Integers.Int.int let compare x y = if Integers.Int.eq x y then 0 else if Integers.Int.ltu x y then -1 else 1 end module IntSet = Set.Make(IntOrd) let normalize_table tbl = let rec norm keys accu = function | [] -> (accu, keys) | Datatypes.Coq_pair(key, act) :: rem -> if IntSet.mem key keys then norm keys accu rem else norm (IntSet.add key keys) ((key, act) :: accu) rem in norm IntSet.empty [] tbl let compile_switch_as_tree default tbl = let sw = Array.of_list tbl in Array.stable_sort (fun (n1, _) (n2, _) -> IntOrd.compare n1 n2) sw; let rec build lo hi minval maxval = match hi - lo with | 0 -> CTaction default | 1 -> let (key, act) = sw.(lo) in if Integers.Int.sub maxval minval = Integers.Int.zero then CTaction act else CTifeq(key, act, CTaction default) | 2 -> let (key1, act1) = sw.(lo) and (key2, act2) = sw.(lo+1) in CTifeq(key1, act1, if Integers.Int.sub maxval minval = Integers.Int.one then CTaction act2 else CTifeq(key2, act2, CTaction default)) | 3 -> let (key1, act1) = sw.(lo) and (key2, act2) = sw.(lo+1) and (key3, act3) = sw.(lo+2) in CTifeq(key1, act1, CTifeq(key2, act2, if Integers.Int.sub maxval minval = coqint_of_camlint 2l then CTaction act3 else CTifeq(key3, act3, CTaction default))) | _ -> let mid = (lo + hi) / 2 in let (pivot, _) = sw.(mid) in CTiflt(pivot, build lo mid minval (Integers.Int.sub pivot Integers.Int.one), build mid hi pivot maxval) in build 0 (Array.length sw) Integers.Int.zero Integers.Int.max_unsigned let uint64_of_coqint n = (* force unsigned interpretation *) Int64.logand (Int64.of_int32 (camlint_of_coqint n)) 0xFFFF_FFFFL let compile_switch_as_jumptable default cases minkey maxkey = let tblsize = 1 + Int64.to_int (Int64.sub maxkey minkey) in assert (tblsize >= 0 && tblsize <= Sys.max_array_length); let tbl = Array.make tblsize default in List.iter (fun (key, act) -> let pos = Int64.to_int (Int64.sub (uint64_of_coqint key) minkey) in tbl.(pos) <- act) cases; CTjumptable(coqint_of_camlint (Int64.to_int32 minkey), coqint_of_camlint (Int32.of_int tblsize), Array.to_list tbl, CTaction default) let dense_enough (numcases: int) (minkey: int64) (maxkey: int64) = let span = Int64.sub maxkey minkey in assert (span >= 0L); let tree_size = Int64.mul 4L (Int64.of_int numcases) and table_size = Int64.add 8L span in numcases >= 7 (* really small jump tables are less efficient *) && span < Int64.of_int Sys.max_array_length && table_size <= tree_size let compile_switch default table = let (tbl, keys) = normalize_table table in if IntSet.is_empty keys then CTaction default else begin let minkey = uint64_of_coqint (IntSet.min_elt keys) and maxkey = uint64_of_coqint (IntSet.max_elt keys) in if dense_enough (List.length tbl) minkey maxkey then compile_switch_as_jumptable default tbl minkey maxkey else compile_switch_as_tree default tbl end