Manuscript X-E-ST@1 · X-E-ST.tex · section · 44614221

Complete destructive clock

Finite supplied evaluations and the Enter instrument › Complete destructive clock · lines 2285–2295

Let $C_{clk} ≅ C^{2^{n_{C}}}$ , $n_{C} \geq 1$ , have a calibrated orthonormal basis ${∣ τ_{k} ⟩}$ , and let $A$ contain all surviving finite registers. Put

D_{k} = ⟨ τ_{k} ∣_{C_{clk}} \otimes I_{A}, P_{k} = ∣ τ_{k} ⟩ ⟨ τ_{k} ∣ .

Displayed formulas in this passage

unlabeled · line 2291
$D_{k} = ⟨ τ_{k} ∣_{C_{clk}} \otimes I_{A}, P_{k} = ∣ τ_{k} ⟩ ⟨ τ_{k} ∣ .$

Nearby in this section

theorem: Theorem: Complete instrument, including references
section: Complete destructive clock