Consider a model with one binary class variable Y and n ternary features F$1,...,$ Fn $.$

$($a$)(10$ points$)$ How many parameters are required to represent the full joint distribu$-$

tion P $($Y$,$ F$1,$ F$2,...,$ Fn$)$ in tabular form, given no conditional independence prop$-$

erties?

$($b$)(10$ points$)$ How many are needed when the naive Bayes model is applicable

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