* [Ada] Retain Has_Private_View flag for actuals of inlined subprograms
@ 2022-09-06 7:15 Marc Poulhiès
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From: Marc Poulhiès @ 2022-09-06 7:15 UTC (permalink / raw)
To: gcc-patches; +Cc: Piotr Trojanek
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When instantiating a body to inline (either because frontend inlining is
enabled with switch -gnatN or because of inlining-for-proof in GNATprove
mode) we rewrite occurrences of formal parameters into the corresponding
actual parameters. Then we switch type views, so that if the formal had
a full view in the body to inline then the corresponding actual will
have a full view in the particular inlined body.
However, when rewriting occurrences of the formal parameter we were
losing information about whether the formal had a private view.
Tested on x86_64-pc-linux-gnu, committed on trunk
gcc/ada/
* inline.adb (Process_Formals): Preserve Has_Private_View flag while
rewriting formal into actual parameters.
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diff --git a/gcc/ada/inline.adb b/gcc/ada/inline.adb
--- a/gcc/ada/inline.adb
+++ b/gcc/ada/inline.adb
@@ -3367,6 +3367,8 @@ package body Inline is
E : Entity_Id;
Ret : Node_Id;
+ Had_Private_View : Boolean;
+
begin
if Is_Entity_Name (N) and then Present (Entity (N)) then
E := Entity (N);
@@ -3380,13 +3382,21 @@ package body Inline is
-- subtype is private at the call point but its full view is
-- visible to the body, then the inlined tree here must be
-- analyzed with the full view).
+ --
+ -- The Has_Private_View flag is cleared by rewriting, so it
+ -- must be explicitly saved and restored, just like when
+ -- instantiating the body to inline.
if Is_Entity_Name (A) then
+ Had_Private_View := Has_Private_View (N);
Rewrite (N, New_Occurrence_Of (Entity (A), Sloc (N)));
+ Set_Has_Private_View (N, Had_Private_View);
Check_Private_View (N);
elsif Nkind (A) = N_Defining_Identifier then
+ Had_Private_View := Has_Private_View (N);
Rewrite (N, New_Occurrence_Of (A, Sloc (N)));
+ Set_Has_Private_View (N, Had_Private_View);
Check_Private_View (N);
-- Numeric literal
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2022-09-06 7:15 [Ada] Retain Has_Private_View flag for actuals of inlined subprograms Marc Poulhiès
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