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Date:	Tue, 18 Oct 2011 00:03:21 +0200
From:	Ingo Molnar <mingo@...e.hu>
To:	"H. Peter Anvin" <hpa@...or.com>
Cc:	Thomas Gleixner <tglx@...utronix.de>,
	Linus Torvalds <torvalds@...ux-foundation.org>,
	Simon Kirby <sim@...tway.ca>,
	Peter Zijlstra <a.p.zijlstra@...llo.nl>,
	Linux Kernel Mailing List <linux-kernel@...r.kernel.org>,
	Dave Jones <davej@...hat.com>,
	Martin Schwidefsky <schwidefsky@...ibm.com>
Subject: Re: Linux 3.1-rc9


* Ingo Molnar <mingo@...e.hu> wrote:

> > > In particular we could try something like:
> > > 
> > > 	(high*2^32 + low)/1e9 ~==  ( high * (2^64/1e9) ) / 2^32
> > > 
> > > ... which reduces it all to a 64-bit multiplication (or two 
> > > 32-bit multiplications) with a known constant, at the cost of 1 
> > > nsec imprecision of the result - but that's an OK approximation 
> > > in my opinion.
> > > 
> > 
> > We can do much better than that with reciprocal multiplication.
> 
> Yes, 2^64/1e9 is the reciprocal.

So basically, to extend on the pseudocode above, we could do the 
equivalent of:

/* 2^64/1e9: */
#define MAGIC 18446744073ULL

        secs_fast = ((nsecs >> 32) * MAGIC) >> 32;
        secs_fast += (nsecs & 0xFFFFFFFF)/1000000000;

to get to the precise 'timeval.secs' field - these are all 32-bit 
operations: a 32-bit multiplication and a 32-bit division if i 
counted it right.

(Likewise we can get the remainder as well, for timeval.nsecs.)

So I think if we add 32-bit optimized reciprocal multiplication based 
timeval and timespec routines, we can change ktime_t to a simple 
scalar type on 64-bit and 32-bit architectures alike.

It would likely be faster as well: the 32-bit ktime operations are 
more complex than straightforward u64 operations.

Thomas, what do you think?

Thanks,

	Ingo
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