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Need for a built in round_to_int function
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Date: -- (:)
From: Erik de Castro Lopo <ocaml-erikd@m...>
Subject: Need for a built in round_to_int function
Hi all,

I am about to port some code from C to O'caml. This code uses the 
C99 function :

    long int lrint (double d) ;

which performs rounding on the double and then converts that to
a long int.

In O'caml the only option seems to be:

    let round_to_int f = int_of_float (f +. 0.5) ;;

The problem is that this code on i386 produces really slow code:

    804b385:    dd 44 98 fc        fldl   0xfffffffc(%eax,%ebx,4)
    804b389:    de c1              faddp  %st,%st(1)
    804b38b:    83 ec 08           sub    $0x8,%esp
    804b38e:    d9 7c 24 04        fnstcw 0x4(%esp)
    804b392:    66 8b 44 24 04     mov    0x4(%esp),%ax
    804b397:    b4 0c              mov    $0xc,%ah
    804b399:    66 89 44 24 00     mov    %ax,0x0(%esp)
    804b39e:    d9 6c 24 00        fldcw  0x0(%esp)
    804b3a2:    db 1c 24           fistpl (%esp)
    804b3a5:    8b 04 24           mov    (%esp),%eax
    804b3a8:    d9 6c 24 04        fldcw  0x4(%esp)
    804b3ac:    83 c4 08           add    $0x8,%esp

The killer here is the two fldcw (floating point load control word)
instructions, around the fistpl (which actually does the float to int 
conversion). Loading the FP control work causes a flush of the FPU
pipeline. In code with a lot of floating point code interspersed
with a round to int, there can be a significant slow down due to
the fldcw instructions.

The lrint function in C, replaces all the above with one fistpl
and a single mov instruction and leaves the floating point
control word intact. In C code that moved from:

    (int) floor (f + 0.5)

    lrintf (f)

I have seen an up to 4 fold increase in speed.

I've looked at the code for the O'Caml compiler and I think I 
know how to implement this, at least for x86 and PowerPC, the two
architectures I have access to. If I was to supply a patch would
it be accepted?

I know other suggestions like this one :

were not viewed favourably, but the addition of a single function
with an explicit behaviour is a far neater solution.

  Erik de Castro Lopo (Yes it's valid)
"There are two kinds of large software systems: those that evolved
from small systems and those that don't work."
-- Seen on, then quoted by amk