Manuscript Psy03-B@1 · Psy03-B-v1.tex · section · 8ca3caf9

Longitudinal accounting

The exact classical forward map and longitudinal state › Longitudinal accounting · lines 410–431

Extend the accounting vector in Psy03-A CheungPsy03A to

B_{t} = (D_{W}, D_{b}, D_{M}, D_{S}, D_{a}, D_{g}, D_{p}, D_{φ}, D_{schedule}, C_{train}, C_{controller}) .

In particular,

D_{S} = \frac{\abs S _{t}^{+} ∖ S _{t}^{-}}{N _{W}} .

Binary masks are identified with their supports when set notation is used.

Terminal weight displacement does not price gain, protection, activation, bias changes, or cumulative path length. A scalarization of this vector requires declared units and weights. It is not a mechanism-independent pharmacological dose.

Displayed formulas in this passage

unlabeled · line 414
$B_{t} = (D_{W}, D_{b}, D_{M}, D_{S}, D_{a}, D_{g}, D_{p}, D_{φ}, D_{schedule}, C_{train}, C_{controller}) .$
unlabeled · line 420
$D_{S} = \frac{\abs S _{t}^{+} ∖ S _{t}^{-}}{N _{W}} .$