On Thu, Aug 30, 2012 at 05:35:31PM -0700, Andrew Morton wrote:
> On Thu, 30 Aug 2012 17:10:47 -0700 Guenter Roeck <li...@roeck-us.net> wrote:
> 
> > DIV_ROUND_CLOSEST returns a bad result for dividends with different sign:
> >     DIV_ROUND_CLOSEST(-2, 2) = 0
> > 
> > Most of the time this does not matter. However, in the hardware monitoring
> > subsystem, DIV_ROUND_CLOSEST is sometimes used on integers which can be
> > negative (such as temperatures).
> > 
> > ...
> >
> > --- a/include/linux/kernel.h
> > +++ b/include/linux/kernel.h
> > @@ -84,8 +84,11 @@
> >  )
> >  #define DIV_ROUND_CLOSEST(x, divisor)(                     \
> >  {                                                  \
> > -   typeof(divisor) __divisor = divisor;            \
> > -   (((x) + ((__divisor) / 2)) / (__divisor));      \
> > +   typeof(x) __x = x;                              \
> > +   typeof(divisor) __d = divisor;                  \
> > +   ((__x) < 0) == ((__d) < 0) ?                    \
> > +           (((__x) + ((__d) / 2)) / (__d)) :       \
> > +           (((__x) - ((__d) / 2)) / (__d));        \
> >  }                                                  \
> >  )
> 
> Your v2 had that sneaky little "(typeof(x))-1 >= 0" trick in it, so
> half the code gets elided at compile time if `x' (why isn't this called
> "dividend") has an unsigned type.
> 
> Would retaining that be of any benefit?  We do want to avoid doing the
> compare-and-branch in as many cases as possible.
> 
DIV_ROUND_CLOSEST(0,-2)=1

This also happens if I keep the sneaky code. The v3 code does not have this
problem. I know it is a bit theoretic, but still there. Of course, I could
simply ignore the divisor's sign entirely, assuming (and documenting) that
negative divisors are just too odd to deal with. Commentss welcome ...

> Also, this would be a great opportunity to document the macro's beahviour
> (I do go on).  That would be a useful thing to do, given that we're now
> handling the four +/+, +/-, -/+, -/- cases and the behaviour for each
> case isn't terribly obvious.
> 
Ok.

Guenter
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