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| Date: | -- (:) |
| From: | Thorsten Ohl <ohl@p...> |
| Subject: | [Caml-list] Inlining across functors (was: O'Caml vs C++: a little benchmark) |
Xavier Leroy <xavier.leroy@inria.fr> writes:
> Just for the record: ocamlopt does perform inlining across
> compilation units (via the information stored in .cmx files). What
> it doesn't do, however, is inlining and specialization of recursive
> function definitions.
However, it appears that it doesn't inline across functors. For
example, in
module type M =
sig
type t
val op : t -> t -> t
val of_int : int -> t
val to_int : t -> int
end
module M : M =
struct
type t = int
let op = ( + )
let of_int n = n
let to_int n = n
end
module F (A : M) =
struct
let f a b = A.to_int (A.op (A.of_int a) (A.of_int b))
end
module M1 =
struct
let f1 a b = M.to_int (M.op (M.of_int a) (M.of_int b))
end
module M2 =
struct
module FM = F(M)
let f2 a b = FM.f a b
end
all functions used in M1.f1 are expanded inline
*** Linearized code
Opt_f1_66:
n/10[%eax] := a/8[%eax] + b/9[%ebx] + -1
return R/0[%eax]
while M2.f2 retains a lot of auxiliary code:
*** Linearized code
Opt_f2_72:
spilled-a/30[s0] := a/8[%eax] (spill)
b/9[%eax] := R/1[%ebx]
A/11[%ebx] := [env/10[%ecx] + 12]
env/12[%ecx] := [A/11[%ebx]]
spilled-env/29[s1] := env/12[%ecx] (spill)
A/13[%ebx] := [env/12[%ecx] + 12]
fun/14[%ebx] := [A/13[%ebx] + 8]
spilled-fun/27[s3] := fun/14[%ebx] (spill)
A/15[%ebx] := [env/12[%ecx] + 12]
fun/16[%ebx] := [A/15[%ebx] + 4]
A/17[%ecx] := [fun/16[%ebx]]
{spilled-fun/27[s3]* spilled-env/29[s1]* spilled-a/30[s0]*}
R/0[%eax] := call A/17[%ecx]
R/0[%eax]
R/1[%ebx]
A/28[s2] := A/18[%eax] (spill)
env/31[%eax] := spilled-env/29[s1] (reload)
A/19[%eax] := [env/31[%eax] + 12]
fun/20[%ebx] := [A/19[%eax] + 4]
A/21[%ecx] := [fun/20[%ebx]]
a/32[%eax] := spilled-a/30[s0] (reload)
{spilled-fun/27[s3]* A/28[s2]* spilled-env/29[s1]*}
R/0[%eax] := call A/21[%ecx]
R/0[%eax]
R/1[%ebx]
env/33[%ebx] := spilled-env/29[s1] (reload)
A/23[%ebx] := [env/33[%ebx] + 12]
A/24[%ecx] := [A/23[%ebx]]
A/34[%ebx] := A/28[s2] (reload)
{spilled-fun/27[s3]*}
R/0[%eax] := call "caml_apply2" R/0[%eax]
R/1[%ebx]
R/2[%ecx]
fun/35[%ebx] := spilled-fun/27[s3] (reload)
A/26[%ecx] := [fun/35[%ebx]]
tailcall A/26[%ecx]
R/0[%eax]
R/1[%ebx]
Is this because the signature M can make no guarantee that op is never
a recursive function? Do all functor applications fall under the `no
inlining and specialization of recursive function definitions' clause?
Cheers,
-Thorsten
--
Thorsten Ohl, Physics Dept., Wuerzburg Univ. -- ohl@physik.uni-wuerzburg.de
http://theorie.physik.uni-wuerzburg.de/~ohl/ [<=== PGP public key here]
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