Manuscript En06-B@1 · En06-B.tex · definition · ee886ae8

Definition: Observable net

The finite spacetime observable net › Point-labelled local observable algebras · lines 1634–1648

En06-B@1#def:net, En06-B@1#eq:netdefinition

For an open spacetime region $O$ , let

A (O) = C^{*} {A_{p} : p \in O \cap F_{dil}} \subseteq B (H_{0}),

where $F_{dil}$ is the declared source, branch, measurement, and retained-storage geometry, and $A_{p}$ is the applicable point-labelled algebra above. If there are no such points, set $A (O) = C I$ .

Displayed formulas in this passage

En06-B@1#eq:netdefinition · line 1637
$A (O) = C^{*} {A_{p} : p \in O \cap F_{dil}} \subseteq B (H_{0}),$

Nearby in this section

section: Point-labelled local observable algebras
section: Point-labelled local observable algebras