Take the following code:
void i(struct f*);
struct f a;
a.i = 1;
a.j =2 ;
j = a.i;
j should be changed to 1 as the address of a is not escape until after the call to i so g should not get a
call clobbered for the SFT's of a.
*** Bug 26429 has been marked as a duplicate of this bug. ***
PR 18412 is not really a flow sensitive issue, it is just may_alias getting confused by pointer addition which will be fixed with the merge of the pointer plus branch.
*** Bug 59690 has been marked as a duplicate of this bug. ***
Note implementing a flow-sensitive ESCAPED set is not really possible within
the current framework. Note that all memory operations are not flow-sensitive,
j = 1;
j += 2;
global = &j;
will still cause g() to clobber j as far as points-to analysis is concerned
(the write to 'global' is not flow-sensitive).
"Trivial" optimization can avoid refering to ESCAPED in the first basic-block
as long as nothing could have been possibly escaped yet. But that's a hack.
(In reply to Richard Biener from comment #5)
Would it be possible to compute ESCAPED per basic block as a local set,
compute transitive closure over the CFG, and use that information when
constructing the points-to graph?
On Tue, 7 Jan 2014, steven at gcc dot gnu.org wrote:
> --- Comment #6 from Steven Bosscher <steven at gcc dot gnu.org> ---
> (In reply to Richard Biener from comment #5)
> Would it be possible to compute ESCAPED per basic block as a local set,
> compute transitive closure over the CFG, and use that information when
> constructing the points-to graph?
Well, ESCAPED is computed by solving the points-to graph ... also
"transitive closing" over the CFG isn't easily possible without
doing a full points-to graph solving.
I think more flow-sensitivity asks for a entirely different algorithm
(or - just a weird quick idea - marking constraints with a "flow"
version, and during solving only consider "older" edges/constraints
and only when that converged bump the "age" of the solving process.
that's probably equivalent to incrementally building / solving the
points-to graph for all SESE regions in a dominator order)