Manuscript X-A-conv-ST@1 · X-A-conv-ST.tex · section · 8ca47088

The destructive task clock

Complete instruments for supplied evaluations › The destructive task clock · lines 1633–1649

X-A-conv-ST@1#eq:clock

Let $C ≅ C^{2^{q}}$ have orthonormal calibration basis ${∣ τ_{j} ⟩}$ , with $q \geq 1$ , and let $A$ contain every surviving finite register. For each installed task, let $q_{j}$ be its finite report word. Define

D_{j} = ⟨ τ_{j} ∣_{C} \otimes I_{A}

and

M_{C} (Z) = j \sum ∣ j, q_{j} ⟩ ⟨ j, q_{j} ∣_{R} \otimes D_{j} Z D_{j}^{†} .

Displayed formulas in this passage

X-A-conv-ST@1#eq:clock · line 1644
$M_{C} (Z) = j \sum ∣ j, q_{j} ⟩ ⟨ j, q_{j} ∣_{R} \otimes D_{j} Z D_{j}^{†} .$
unlabeled · line 1640
$D_{j} = ⟨ τ_{j} ∣_{C} \otimes I_{A}$

Nearby in this section

theorem: Theorem: Complete supplied-report instrument
section: The destructive task clock