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

An exact conditional sensitization comparison

An exact conditional sensitization comparison · lines 1580–1597

Psy03-B@1#eq:affine

Consider a separate binary affine-Gaussian margin

m_{t} (β) = μ_{0} - d_{t} + u_{t} - b β + σ v Z, Z \sim N (0, 1),

where

b > 0, v > 0, σ > 0, d_{t} \geq 0, 0 \leq u_{t} \leq U .

Correctness means $m_{t} > 0$ . The variable $d_{t}$ is a declared harmful-margin contribution, not scar cardinality. The variable $u_{t}$ is bounded compensatory margin.

Displayed formulas in this passage

Psy03-B@1#eq:affine · line 1583
$m_{t} (β) = μ_{0} - d_{t} + u_{t} - b β + σ v Z, Z \sim N (0, 1),$
unlabeled · line 1589
$b > 0, v > 0, σ > 0, d_{t} \geq 0, 0 \leq u_{t} \leq U .$

Nearby in this section

theorem: Theorem: Conditional sensitization and unavoidable failure
section: An exact conditional sensitization comparison
proposition: Proposition: Strict transfer with approximation allowances
section: An exact conditional sensitization comparison