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

Finite-sample certificate from bounded complete records

Finite-sample certificate from bounded complete records · lines 664–679

Oai265-B@2#eq:statistics

Choose $α_{s} > 0$ , $β \geq 0$ , and $α_{s} + β \leq α < 1$ . Define

c_{j} r_{j} F = \frac{1}{n _{j}} i \sum Z_{j i}, = \frac{2}{n _{j}} lo g \frac{6}{α _{s}}, R_{s} = \frac{r _{x} + r _{y} + r _{z}}{4}, = \frac{1 + c _{x} - c _{y} + c _{z}}{4} .

Write $[u]_{[0, 1]} = max {0, min {1, u}}$ .

Displayed formulas in this passage

Oai265-B@2#eq:statistics · line 669
$c_{j} r_{j} F = \frac{1}{n _{j}} i \sum Z_{j i}, = \frac{2}{n _{j}} lo g \frac{6}{α _{s}}, R_{s} = \frac{r _{x} + r _{y} + r _{z}}{4}, = \frac{1 + c _{x} - c _{y} + c _{z}}{4} .$