Manuscript IX-B-ST@1 · IX-B-ST.tex · section · f6af1523

Complete destructive clock

Finite numerical certificates and a destructive clock › Complete destructive clock · lines 1629–1638

Let $C$ have dimension $2^{m}$ , with orthonormal calibration basis ${∣ τ_{k} ⟩}$ . Let $S$ contain all surviving factors and let $E$ be any untouched reference. Put

P_{k} = ∣ τ_{k} ⟩ ⟨ τ_{k} ∣, D_{k} = ⟨ τ_{k} ∣_{C} \otimes I_{S} .

Displayed formulas in this passage

unlabeled · line 1634
$P_{k} = ∣ τ_{k} ⟩ ⟨ τ_{k} ∣, D_{k} = ⟨ τ_{k} ∣_{C} \otimes I_{S} .$

Nearby in this section

theorem: Theorem: One destructive clock instrument
section: Complete destructive clock
proposition: Proposition: Calibration limits
section: Complete destructive clock