Manuscript Psy01-A@1 · Psy01-A.tex · section · 94477fa3
Em06-A and Em06-B: means, fluctuations, and control inputs
Landmark components: justified incorporation and boundaries › Em06-A and Em06-B: means, fluctuations, and control inputs · lines 1735–1764
Cheung's Em06-A treats a scalar-only coherent limit with a classical metric input, rather than an unrestricted joint metric–scalar quantum construction CheungEm06A. The supplied Em06-B excerpt retains ordered Weyl correlations and an explicit state-dependent concentration bound CheungEm06B.
The present paper incorporates the analogous separation of questions, not the same theorem:
concentration of an empirical accuracy is established by Theorem thm:evaluation;
concentration of an independently masked matrix is established by Theorem thm:maskbernstein;
concentration of an observable under independent masks requires the influence assumptions of Theorem thm:edgeconcentration;
equal connection counts do not fix fluctuation sensitivity, as Proposition prop:equaldensity proves directly;
input-control stability is proved for logits and smooth observables, and for accuracy only with a margin condition.
A bosonic residual number expectation is not a surviving-edge count. The CCR parameter is not a pruning density. No Fock space, Weyl relation, or quantum state is an assumption of the neural-network results.