Manuscript IX-A-ST@1 · IX-A-ST.tex · section · 6e99d1b2

Complete clock instrument

Finite evaluation tables and one destructive clock › Complete clock instrument · lines 1435–1444

Let $C$ have dimension $2^{m}$ and an installed orthonormal basis ${∣ τ_{a} ⟩}$ . Let $S$ contain every surviving factor and let $E$ be any untouched reference. Put

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

Displayed formulas in this passage

unlabeled · line 1441
$D_{a} = ⟨ τ_{a} ∣_{C} \otimes I_{S}, P_{a} = ∣ τ_{a} ⟩ ⟨ τ_{a} ∣ .$

Nearby in this section

theorem: Theorem: Destructive clock
section: Complete clock instrument
proposition: Proposition: Calibration and clock limits
section: Complete clock instrument