On 2011/3/18 12:18 AM, Richard Henderson wrote:
On 03/16/2011 06:55 PM, Chung-Lin Tang wrote:
You have to use DeMorgan's Law to distribute the ~ operator:
Duh. Not sure where my head was yesterday.
Let's enhance the comment for someone else having an off day. Perhaps
/* Given (xor (and A B) C), using P^Q == ~PQ | ~QP and DeMorgan's
we can transform
AB ^ C == ~(AB)C | ~C(AB)
== (~A|~B)C | AB~C
== ~AC | ~BC | AB~C
Attempt a few simplifications when B and C are both constants. */
+ if (GET_CODE (op0) == AND
+ CONST_INT_P (op1) CONST_INT_P (XEXP (op0, 1)))
Should have a newline before the second here.
Ok with those changes.
Thanks, committed patch attached below. Hope the comments are now
descriptive enough.
C.L.
Index: simplify-rtx.c
===
--- simplify-rtx.c (revision 171207)
+++ simplify-rtx.c (revision 171208)
@@ -2480,6 +2480,46 @@
XEXP (op0, 1), mode),
op1);
+ /* Given (xor (and A B) C), using P^Q == (~PQ) | (~QP),
+we can transform like this:
+(AB)^C == ~(AB)C | ~C(AB)
+== (~A|~B)C | ~C(AB)* DeMorgan's Law
+== ~AC | ~BC | A(~CB) * Distribute and re-order
+Attempt a few simplifications when B and C are both constants. */
+ if (GET_CODE (op0) == AND
+ CONST_INT_P (op1)
+ CONST_INT_P (XEXP (op0, 1)))
+ {
+ rtx a = XEXP (op0, 0);
+ rtx b = XEXP (op0, 1);
+ rtx c = op1;
+ HOST_WIDE_INT bval = INTVAL (b);
+ HOST_WIDE_INT cval = INTVAL (c);
+
+ rtx na_c
+ = simplify_binary_operation (AND, mode,
+simplify_gen_unary (NOT, mode, a,
mode),
+c);
+ if ((~cval bval) == 0)
+ {
+ /* Try to simplify ~AC | ~BC. */
+ if (na_c != NULL_RTX)
+ return simplify_gen_binary (IOR, mode, na_c,
+ GEN_INT (~bval cval));
+ }
+ else
+ {
+ /* If ~AC is zero, simplify A(~CB) | ~BC. */
+ if (na_c == const0_rtx)
+ {
+ rtx a_nc_b = simplify_gen_binary (AND, mode, a,
+ GEN_INT (~cval bval));
+ return simplify_gen_binary (IOR, mode, a_nc_b,
+ GEN_INT (~bval cval));
+ }
+ }
+ }
+
/* (xor (comparison foo bar) (const_int 1)) can become the reversed
comparison if STORE_FLAG_VALUE is 1. */
if (STORE_FLAG_VALUE == 1