In this note, we characterize the norm of Hankel operator H-(z) over bar. Then we find the formula of the norm of H-(z) over barn (g) and give an upper bound of the norm of H-n on Fock space. Lastly, we prove the concomitant operator P-n of H-(z) over barn is quasi-affine to the direct sum of n copies of the concomitant operator P-1 of H-(z) over bar.