We study the statistical properties of superpositions of displaced Foc
k states. We find that for the superposition of the form \psi(1)] = 1\
root 2(\alpha,n]+\alpha k]) the direction of the displacement (alpha p
ositive or negative) plays an important role; also, if n = 1 and K = 0
a strong sub-Poissonian character is found for alpha greater than or
equal to 0. We also analyse the ways in which superpositions of displa
ced Fock states may be generated.