Manuscript Oai265-B@2 · Oai265-B-v2.tex · section · 94b6f42f

Setting-dependent alternative

A proved calibration budget › Setting-dependent alternative · lines 611–626

Oai265-B@2#eq:componentbias

It is also sufficient to prove

∣ m_{j} - c_{j} ∣ \leq γ_{j} .

Then

b_{cal} = \frac{γ _{x} + γ _{y} + γ _{z}}{4} .

For separate state bounds $d_{tr} (σ_{j}, J_{E}) \leq δ_{j}$ and measurement bounds $μ_{j}$ , one may take $γ_{j} = μ_{j} + 2 δ_{j}$ . The factor two converts trace distance to trace norm.

Displayed formulas in this passage

Oai265-B@2#eq:componentbias · line 614
$∣ m_{j} - c_{j} ∣ \leq γ_{j} .$
unlabeled · line 619
$b_{cal} = \frac{γ _{x} + γ _{y} + γ _{z}}{4} .$

Nearby in this section

remark: Remark: Calibration is an input, not a reported laboratory result
remark: Remark: Frame and self-consistent tomography