  In this paper we present a reduction technique based on bilinearization and
double Wronskians (or double Casoratians) to obtain explicit multi-soliton
solutions for the integrable space-time shifted nonlocal equations introduced
very recently by Ablowitz and Musslimani in [Phys. Lett. A, 2021]. Examples
include the space-time shifted nonlocal nonlinear Schr\"odinger and modified
Korteweg-de Vries hierarchies and the semi-discrete nonlinear Schr\"odinger
equation. It is shown that these nonlocal integrable equations with or without
space-time shift(s) reduction share same distributions of eigenvalues but the
space-time shift(s) brings new constraints to phase terms in solutions.
