Hi Will,
On Tue, Jan 26, 2016 at 12:16:09PM +0000, Will Deacon wrote:
> On Mon, Jan 25, 2016 at 10:03:22PM -0800, Paul E. McKenney wrote:
> > On Mon, Jan 25, 2016 at 04:42:43PM +0000, Will Deacon wrote:
> > > On Fri, Jan 15, 2016 at 01:58:53PM -0800, Paul E. McKenney wrote:
> > > > PPC Overlapping Group-B sets version 4
> > > > ""
> > > > (* When the Group-B sets from two different barriers involve instructions in
> > > > the same thread, within that thread one set must contain the other.
> > > >
> > > > P0 P1 P2
> > > > Rx=1 Wy=1 Wz=2
> > > > dep. lwsync lwsync
> > > > Ry=0 Wz=1 Wx=1
> > > > Rz=1
> > > >
> > > > assert(!(z=2))
> > > >
> > > > Forbidden by ppcmem, allowed by herd.
> > > > *)
> > > > {
> > > > 0:r1=x; 0:r2=y; 0:r3=z;
> > > > 1:r1=x; 1:r2=y; 1:r3=z; 1:r4=1;
> > > > 2:r1=x; 2:r2=y; 2:r3=z; 2:r4=1; 2:r5=2;
> > > > }
> > > > P0 | P1 | P2 ;
> > > > lwz r6,0(r1) | stw r4,0(r2) | stw r5,0(r3) ;
> > > > xor r7,r6,r6 | lwsync | lwsync ;
> > > > lwzx r7,r7,r2 | stw r4,0(r3) | stw r4,0(r1) ;
> > > > lwz r8,0(r3) | | ;
> > > >
> > > > exists
> > > > (z=2 /\ 0:r6=1 /\ 0:r7=0 /\ 0:r8=1)
> > >
> > > That really hurts. Assuming that the "assert(!(z=2))" is actually there
> > > to constrain the coherence order of z to be {0->1->2}, then I think that
> > > this test is forbidden on arm using dmb instead of lwsync. That said, I
> > > also don't think the Rz=1 in P0 changes anything.
> >
> > What about the smp_wmb() variant of dmb that orders only stores?
>
> Tricky, but I think it still works out if the coherence order of z is as
> I described above. The line of reasoning is weird though -- I ended up
> considering the two cases where P0 reads z before and after it reads x
^^^^^^^^^^^^^^^
Because of the fact that two reads on the same processors can't be
executed simultaneously? I feel like this is exactly something herd
missed.
> and what that means for the read of y.
>
And the reasoning on PPC is similar, so looks like the read of z on P0
is a necessary condition for the exists clause to be forbidden.
Regards,
Boqun
> Will
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