  The demonstration of quantum teleportation of a photonic qubit from Alice to
Bob usually relies on data conditioned on detection at Bob's location. I show
that Bohm's Einstein-Podolsky-Rosen (EPR) paradox can be used to verify that
the quantum benchmark for qubit teleportation has been reached, without
postselection. This is possible for scenarios insensitive to losses at the
generation station, and with efficiencies of $\eta_{B}>1/3$ for the
teleportation process. The benchmark is obtained, if it is shown that Bob can
{}"steer" Alice's record of the qubit as stored by Charlie. EPR steering
inequalities involving $m$ measurement settings can also be used to confirm
quantum teleportation, for efficiencies $\eta_{B}>1/m$, if one assumes trusted
detectors for Charlie and Alice. Using proofs of monogamy, I show that
two-setting EPR steering inequalities can signify secure teleportation of the
qubit state.
