Manuscript Hawk04-A@1 · Hawk04-A.tex · definition · 526092ba

Definition: Access-preserving common output space

Endpoints and the missing gravitational implications › Access-preserving output identifications · lines 1810–1824

For channels with time-dependent output partitions $R_{t} \otimes B_{t}$ , an access-preserving comparison consists of isometries

J_{R, t} : R_{t} \to R_{\infty}, J_{B, t} : B_{t} \to B_{\infty} .

The embedded complete isometry is

V_{t} = (J_{R, t} \otimes J_{B, t}) V_{t} .

These maps identify outputs; they do not transfer an inaccessible logical subsystem into the radiation access.

Displayed formulas in this passage

unlabeled · line 1813
$J_{R, t} : R_{t} \to R_{\infty}, J_{B, t} : B_{t} \to B_{\infty} .$
unlabeled · line 1819
$V_{t} = (J_{R, t} \otimes J_{B, t}) V_{t} .$