Let L 2 = L 2 ( D , r   d r   d θ / π ) be the Lebesgue space on the open unit disc and let L a 2 = L 2 ∩ ℋ o l ( D ) be the Bergman space. Let P be the orthogonal projection of L 2 onto L a 2 and let Q be the orthogonal projection onto L ¯ a , 0 2 = { g ∈ L 2 ; g ¯ ∈ L a 2 ,       g ( 0 ) = 0 } . Then I − P ≥ Q . The big Hankel operator and the small Hankel operator on L a 2 are defined as: for ϕ in L ∞ , H ϕ big ( f ) = ( I − P ) ( ϕ f ) and H ϕ small ( f ) = Q ( ϕ f ) ( f ∈ L a 2 ) . In this paper, the finite-rank intermediate Hankel operators between H ϕ big and H ϕ small are studied. We are working on the more general space, that is, the weighted Bergman space.