t == bset_tree_last(b));
}
+/*
+ * If we have MAX_BSETS (3) bsets, should we sort them all down to just one?
+ *
+ * The first bset is going to be of similar order to the size of the node, the
+ * last bset is bounded by btree_write_set_buffer(), which is set to keep the
+ * memmove on insert from being too expensive: the middle bset should, ideally,
+ * be the geometric mean of the first and the last.
+ *
+ * Returns true if the middle bset is greater than that geometric mean:
+ */
+static inline bool should_compact_all(struct bch_fs *c, struct btree *b)
+{
+ unsigned mid_u64s_bits =
+ (ilog2(btree_max_u64s(c)) + BTREE_WRITE_SET_U64s_BITS) / 2;
+
+ return bset_u64s(&b->set[1]) > 1U << mid_u64s_bits;
+}
+
/*
* @bch_btree_init_next - initialize a new (unwritten) bset that can then be
* inserted into
EBUG_ON(!(b->c.lock.state.seq & 1));
BUG_ON(bset_written(b, bset(b, &b->set[1])));
+ BUG_ON(btree_node_just_written(b));
if (b->nsets == MAX_BSETS &&
- !btree_node_write_in_flight(b)) {
- unsigned log_u64s[] = {
- ilog2(bset_u64s(&b->set[0])),
- ilog2(bset_u64s(&b->set[1])),
- ilog2(bset_u64s(&b->set[2])),
- };
-
- if (log_u64s[1] >= (log_u64s[0] + log_u64s[2]) / 2) {
- bch2_btree_node_write(c, b, SIX_LOCK_write,
- BTREE_WRITE_init_next_bset);
- reinit_iter = true;
- }
+ !btree_node_write_in_flight(b) &&
+ should_compact_all(c, b)) {
+ bch2_btree_node_write(c, b, SIX_LOCK_write,
+ BTREE_WRITE_init_next_bset);
+ reinit_iter = true;
}
if (b->nsets == MAX_BSETS &&