  We develop the representation of free spinor fields in the bulk of Lorentzian
anti-de Sitter space in terms of smeared operators in the dual conformal field
theory. To do this we expand the bulk field in a complete set of normalizable
modes, work out the extrapolate dictionary for spinor fields, and show that the
bulk field can be reconstructed from its near-boundary behavior. In some cases
chirality and reality conditions can be imposed in the bulk. We study the
action of the CFT modular Hamiltonian on bulk fermions to show that they
transform with the expected spinor Lie derivative, and we calculate
bulk--boundary two-point functions starting from CFT correlators.
