content="We consider the k sample multinomial problem where we observe k vectors
(possibly of different lengths), each representing an independent sample from
a multinomial. For a given function \(\tau(\theta)\) which takes in the concatenated
vector of multinomial probabilities \(\theta\) and outputs a real number, we are
interested in computing a p-value for a test of \(\tau(\theta) = \psi \geq \psi_0\), and constructing
a confidence interval for \(\psi\)."><meta property="og:description" content="We cons