We generalize the result of Zaguia that 1/3--2/3 Conjecture is satisfied by every N-free finite poset which is not a chain: we show a wider class of posets which satisfy the Golden Partition Conjecture. We generalize the result of Pouzet that 1/3--2/3 Conjecture is satisfied by every finite poset with a non-trivial automorphism: we show that such posets satisfy the Golden Partition Conjecture