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Kadison’s Antilattice Theorem for a Synaptic Algebra by David J. Foulis; Sylvia Pulmannová is a Mathematics article available to read on EtoBox.

What is Kadison’s Antilattice Theorem for a Synaptic Algebra about?

## Abstract We prove that if A is a synaptic algebra and the orthomodular lattice P of projections in A is complete, then A is a factor if and only if A is an antilattice.We also generalize several other results of R. Kadison pertaining to infima and suprema in operator algebras.

Who reads Kadison’s Antilattice Theorem for a Synaptic Algebra?

Author

David J. Foulis; Sylvia Pulmannová

Publisher

Walter de Gruyter GmbH; De Gruyter Open Ltd.; Warsaw: Faculty of Mathematics and Information Sciences of Warsaw University of Technology; Warsaw: De Gruyter (ISSN 0420-1213)

Published

2018

Language

EN

Field

Mathematics (Physical Sciences)