{
double_int max;
mpz_t d;
+ tree type = TREE_TYPE (c);
bool bnds_u_valid = ((no_overflow && exit_must_be_taken)
|| mpz_sgn (bnds->below) >= 0);
- if (multiple_of_p (TREE_TYPE (c), c, s))
+ if (integer_onep (s)
+ || (TREE_CODE (c) == INTEGER_CST
+ && TREE_CODE (s) == INTEGER_CST
+ && tree_to_double_int (c).mod (tree_to_double_int (s),
+ TYPE_UNSIGNED (type),
+ EXACT_DIV_EXPR).is_zero ())
+ || (TYPE_OVERFLOW_UNDEFINED (TREE_TYPE (c))
+ && multiple_of_p (type, c, s)))
{
/* If C is an exact multiple of S, then its value will be reached before
the induction variable overflows (unless the loop is exited in some
the whole # of iterations analysis will fail). */
if (!no_overflow)
{
- max = double_int::mask (TYPE_PRECISION (TREE_TYPE (c))
- - tree_low_cst (num_ending_zeros (s), 1));
+ max = double_int::mask (TYPE_PRECISION (type)
+ - tree_low_cst (num_ending_zeros (s), 1));
mpz_set_double_int (bnd, max, true);
return;
}
/* Now we know that the induction variable does not overflow, so the loop
iterates at most (range of type / S) times. */
- mpz_set_double_int (bnd, double_int::mask (TYPE_PRECISION (TREE_TYPE (c))),
- true);
+ mpz_set_double_int (bnd, double_int::mask (TYPE_PRECISION (type)), true);
/* If the induction variable is guaranteed to reach the value of C before
overflow, ... */
}
/* If the loop exits immediately, there is nothing to do. */
- if (integer_zerop (fold_build2 (code, boolean_type_node, iv0->base, iv1->base)))
+ tree tem = fold_binary (code, boolean_type_node, iv0->base, iv1->base);
+ if (tem && integer_zerop (tem))
{
niter->niter = build_int_cst (unsigned_type_for (type), 0);
niter->max = double_int_zero;