Multi-step returns accelerate reward propagation in off-policy reinforcement learning, but couple the evaluation of each decision to the suboptimal logged actions that follow it, inducing a pessimistic bias that grows with the horizon. We propose Expectile
n-step Q-learning (ENQ), which replaces the symmetric
n-step temporal-difference (TD) loss with an asymmetric expectile loss on the action-value error, with expectile level
τ as the only method-specific hyperparameter added beyond
n-step TD. We prove that the ENQ operator is a
γn-contraction. Under deterministic dynamics, at
τ=1, its bias vanishes at the optimal action-value function
Q∗ on covered in-support pairs, and the corresponding fixed point satisfies the separation-
n instance and its multiples of the lower-bound inequality used by Long-Horizon Q-learning (LQL). Under stochastic dynamics, the operator bias admits two-sided bounds with horizon-independent noise constants. Using a single expectile level
τ=0.8 and a fixed backup horizon across 27 manipulation and navigation task instances, ENQ is competitive with LQL on aggregate, achieves higher measured training-step throughput in our profiling study, and benefits more from a ten-critic ensemble in a controlled scaling experiment.