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t>0\therefore t=4.0
E[\phi(\overline{X}_n)]=1-\alpha
\left(\overline{X}_n - \displaystyle\frac{\tilde{\sigma}_n}{\sqrt{n}}t(n-1;\alpha / 2), \quad\overline{X}_n + \displaystyle\frac{\tilde{\sigma}_n}{\sqrt{n}}t(n-1;\alpha / 2)\right)\\
logP(label|doc)=logP(label)+\sum_{i}logP(word_{i}|label)
\forall n \in N \left[ n + 0 = n \right]