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View of /branches/charisee/src/compiler/high-il/check-high-il.sml

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Revision 2628 - (download) (annotate)
Wed May 21 04:02:06 2014 UTC (5 years, 4 months ago) by cchiw
File size: 3894 byte(s)
scan for types
(* check-high-il.sml
 *
 * COPYRIGHT (c) 2010 The Diderot Project (http://diderot-language.cs.uchicago.edu)
 * All rights reserved.
 *)

structure CheckOps : OPERATOR_TY = struct

    structure Op = HighOps
    structure Ty = HighILTypes

    type rator = Op.rator
    type ty = Ty.ty

  (* utility function for synthesizing eigenvector/eigenvalue signature *)
    fun eigenSig dim = let
          val tplTy = Ty.TupleTy[
                  Ty.SeqTy(Ty.realTy, dim),
                  Ty.SeqTy(Ty.vecTy dim, dim)
                ]
          in
            (tplTy, [Ty.TensorTy[dim, dim]])
          end

  (* Return the signature of a HighIL operator. *)
    fun sigOf rator = (case rator
           of Op.IAdd => (Ty.IntTy, [Ty.IntTy, Ty.IntTy])
            | Op.ISub => (Ty.IntTy, [Ty.IntTy, Ty.IntTy])
            | Op.IMul => (Ty.IntTy, [Ty.IntTy, Ty.IntTy])
            | Op.IDiv => (Ty.IntTy, [Ty.IntTy, Ty.IntTy])
            | Op.INeg => (Ty.IntTy, [Ty.IntTy])
            | Op.Abs ty => (ty, [ty])
            | Op.LT ty => (Ty.BoolTy, [ty, ty])
            | Op.LTE ty => (Ty.BoolTy, [ty, ty])
            | Op.EQ ty => (Ty.BoolTy, [ty, ty])
            | Op.NEQ ty => (Ty.BoolTy, [ty, ty])
            | Op.GT ty => (Ty.BoolTy, [ty, ty])
            | Op.GTE ty => (Ty.BoolTy, [ty, ty])
            | Op.Power => (Ty.realTy, [Ty.realTy, Ty.IntTy])
            | Op.Not => (Ty.BoolTy, [Ty.BoolTy])
            | Op.Max => (Ty.realTy, [Ty.realTy, Ty.realTy])
            | Op.Min => (Ty.realTy, [Ty.realTy, Ty.realTy])
            | Op.Clamp ty => (ty, [ty, ty, ty])
            | Op.Lerp ty => (ty, [ty, ty, Ty.realTy])
            | Op.Norm ty => (Ty.realTy, [ty])
            | Op.Normalize ty => (ty, [ty])
            | Op.PrincipleEvec(resTy as Ty.TensorTy[d]) => (resTy, [Ty.TensorTy[d,d]])
            | Op.Eigen2x2 => eigenSig 2
            | Op.Eigen3x3 => eigenSig 3
            | Op.Zero ty => (ty, [])
            | Op.Slice(ty as Ty.TensorTy dd, m) => let
                val (resDims, idxDims) = let
                      fun f (d, false, (rds, ids)) = (d::rds, ids)
                        | f (_, true, (rds, ids)) = (rds, Ty.IntTy::ids)
                      in
                        ListPair.foldr f ([], []) (dd, m)
                      end
                in
                  (Ty.TensorTy resDims, ty::idxDims)
                end
            | Op.TensorSub(ty as Ty.TensorTy dd) =>
                (Ty.realTy, ty :: List.map (fn _ => Ty.IntTy) dd)
            | Op.Select(ty as Ty.TupleTy tys, i) =>
                if (1 <= i) andalso (i <= length tys)
                  then (List.nth(tys, i-1), [ty])
                  else raise Fail("sigOf: invalid operator " ^ Op.toString rator)
            | Op.SeqSub(ty as Ty.SeqTy(elemTy, _)) => (elemTy, [ty, Ty.IntTy])
            | Op.IntToReal => (Ty.realTy, [Ty.IntTy])
            | Op.TruncToInt => (Ty.IntTy, [Ty.realTy])
            | Op.RoundToInt => (Ty.IntTy, [Ty.realTy])
            | Op.CeilToInt => (Ty.IntTy, [Ty.realTy])
            | Op.FloorToInt => (Ty.IntTy, [Ty.realTy])
            | Op.Kernel _ => (Ty.KernelTy, [])
            | Op.LoadImage info => (Ty.ImageTy(ImageInfo.dim info), [Ty.StringTy])
            | Op.Inside dim => (Ty.BoolTy, [Ty.TensorTy[dim], Ty.FieldTy])
            | Op.Input(ty, _, _) => (ty, [])
            | Op.InputWithDefault(ty, _, _) => (ty, [ty])
            | Op.Print tys => (Ty.TupleTy[], tys)
            | _ => raise Fail("sigOf: invalid operator " ^ Op.toString rator)
          (* end case *))

    fun typeOfCons (Ty.TensorTy dd', (ty1 as Ty.TensorTy dd)::r) =
          if List.all (fn ty => Ty.same(ty1, ty)) r
            then (dd' = (List.length r + 1)::dd)
            else false
      | typeOfCons _ = false

  end

structure CheckHighIL = CheckILFn (
    structure IL = HighIL
    structure OpTy = CheckOps)

structure HighPP = SSAPPFn (HighIL)


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