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man/pick.Rd

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@@ -34,9 +34,9 @@ Consider a competition between two disjoint sets of players,
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\eqn{B=\left\lbrace b_1,\ldots, b_m\right\rbrace}{omitted}.
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If \eqn{A} wins the likelihood function will be
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\eqn{\frac{a_1+\ldots+a_n}{a_1+\ldots+a_n+b_1+\ldots+b_m}} and if
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\eqn{\frac{a_1+\cdots+a_n}{a_1+\ldots+a_n+b_1+\ldots+b_m}} and if
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\eqn{B} wins the likelihood function will be
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\eqn{\frac{b_1+\ldots+b_m}{a_1+\ldots+a_n+b_1+\ldots+b_m}}.
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\eqn{\frac{b_1+\cdots+b_m}{a_1+\ldots+a_n+b_1+\ldots+b_m}}.
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We can represent a win for \eqn{A} with either \code{pick(A, c(A,B))} or
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\code{beats(A,B)}; or \code{pass(B, c(A,B))} or \code{loses(B,A)}

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