Alternative Equation Formats

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MathML

\begin{array}{l} \hat{P} (Y_{i 1} = κ_{21}, Y_{i 2} = κ_{22} | Z_{1} = κ_{1}, \dots, Z_{P} = κ_{P}) = \hat{π} (κ_{21} κ_{22} | l_{1}) = \\ {\sum_{i \in A_{c}} w_{i} I (Z_{i 1} = κ_{1}, \dots, Z_{i P} = κ_{p})}^{- 1} \\ \sum_{i \in A_{c}} w_{i} I (Y_{i 1} = κ_{21}, Y_{i 2} = κ_{22}, Z_{i 1} = κ_{1}, \dots, Z_{i P} = κ_{p}) \end{array}

Math Rendered as SVG

Math as LaTeX Source

\[ \begin{array}{l} \hat P(Y_{i1} = \kappa _{21},Y_{i2} = \kappa _{22} | Z_{1} = \kappa _{1},\ldots , Z_{P}=\kappa _{P}) = \hat\pi ( \kappa _{21} \kappa _{22} | l_1) = \\ \left\{ \sum _{i \in \mathcal{A}_{c} } w_ i I(Z_{i1} = \kappa _1,\ldots , Z_{iP} = \kappa _ p) \right\} ^{-1} \\ \sum _{i \in \mathcal{A}_{c} } w_ i I(Y_{i1} = \kappa _{21}, Y_{i2} = \kappa _{22}, Z_{i1} = \kappa _1, \ldots , Z_{iP} = \kappa _ p) \end{array} \]