Krieger’s type for ergodic non-singular Poisson actions of non-(T) locally compact groups

Abstract It is shown that each locally compact second countable non-(T) group G admits non-strongly ergodic weakly mixing IDPFT Poisson actions of any possible Krieger type. These are amenable if and only amenable. If has the Haagerup property, then (and then) these can be chosen 0-type. amenable, Bernoulli arbitrary