Highly proximal and generalized almost finite extensions of minimal sets

Peter S. Shoenfeld

Vol. 66 (1976), No. 1, 265–280

DOI: 10.2140/pjm.1976.66.265

Abstract

Highly proximal extensions are a nonmetric generalization of the notion of almost one-to-one extensions of minimal flows. These extensions are studied and the results are applied to the Veech structure theorem and to generalized almost finite homomorphisms.

Mathematical Subject Classification 2000

Primary: 54H20

Milestones

Received: 21 March 1975

Revised: 22 March 1976

Published: 1 September 1976