De Finetti Theorem describes the structure of the symmetric states (i.e. exchangeable probability measures) in classical probability. Here we mainly report two extension of De Finetti Theorem in the case of the CAR algebra. Namely we firstly realize that the compact convex set of such states is a Choquet simplex, whose extremals are precisely the product states in the sense of Araki–Moriya. Then we present a so–called extended version of this result, showing that these states are conditionally independent w.r.t. the tail algebra
A continuous version of De Finetti's theorem is proved in which the role of the homogeneous product ...
De Finetti theorems tell us that if we expect the likelihood of outcomes to be independent of their ...
The quantum versions of de Finetti’s theorem derived so far express the convergence of n-partite sym...
De Finetti Theorem describes the structure of the symmetric states (i.e. exchangeable probability m...
The symmetric states on a quasi local C*-algebra on the infinite set of indices J are those invarian...
We analyze general aspects of exchangeable quantum stochastic processes, as well as some concrete ca...
The deep relation between states of an MV-algebra M and betting on the continuous-valued events defi...
AbstractIn this paper de Finetti’s (no-Dutch-Book) criterion for coherent probability assignments is...
Abstract. State spaces in probabilistic and quantum computation are convex sets, that is, Eilenberg–...
n the present note, which is the first part of a work concerning the study of the set of the symmetr...
We introduce the notions of conditional probabilities and independence for states on symmetric logic...
summary:In this paper we construct conditional states on semi-simple MV-algebras. We show that these...
For given two regions of the lattice, assume that our state has a pure-state restriction for each of...
A continuous version of De Finetti's theorem is proved in which the role of the homogeneous product ...
De Finetti theorems tell us that if we expect the likelihood of outcomes to be independent of their ...
The quantum versions of de Finetti’s theorem derived so far express the convergence of n-partite sym...
De Finetti Theorem describes the structure of the symmetric states (i.e. exchangeable probability m...
The symmetric states on a quasi local C*-algebra on the infinite set of indices J are those invarian...
We analyze general aspects of exchangeable quantum stochastic processes, as well as some concrete ca...
The deep relation between states of an MV-algebra M and betting on the continuous-valued events defi...
AbstractIn this paper de Finetti’s (no-Dutch-Book) criterion for coherent probability assignments is...
Abstract. State spaces in probabilistic and quantum computation are convex sets, that is, Eilenberg–...
n the present note, which is the first part of a work concerning the study of the set of the symmetr...
We introduce the notions of conditional probabilities and independence for states on symmetric logic...
summary:In this paper we construct conditional states on semi-simple MV-algebras. We show that these...
For given two regions of the lattice, assume that our state has a pure-state restriction for each of...
A continuous version of De Finetti's theorem is proved in which the role of the homogeneous product ...
De Finetti theorems tell us that if we expect the likelihood of outcomes to be independent of their ...
The quantum versions of de Finetti’s theorem derived so far express the convergence of n-partite sym...