From 1037072cd60295b42ac9ae8baec623d13ffe4d3a Mon Sep 17 00:00:00 2001 From: Nicole Hill Date: Thu, 17 Oct 2024 12:39:10 -0700 Subject: [PATCH] Change \[ for equations to $$ --- paper/paper.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/paper/paper.md b/paper/paper.md index e181aa5..c98ba41 100644 --- a/paper/paper.md +++ b/paper/paper.md @@ -49,13 +49,13 @@ The probabilities for each of the binomial draws were informed by the estimated For example, the count of calves at the $i^{th}$ camera trap observation was modelled as follows: -\[C_i \sim \text{Binomial}(N_i, p_{C_i})\] +$$C_i \sim \text{Binomial}(N_i, p_{C_i})$$ where $C_i$ is the number of calves, $N_i$ is the total group size, and $p_{C_i}$ is the sum of the expected proportions of male and female calves on the date of the $i^{th}$ observation. The sex ratio of calves was modelled as follows: -\[F0_i \sim \text{Binomial}\Biggl(C_i, \frac{p_{F0_i}}{p_{F0_i} + p_{M0_i}}\Biggr)\] +$$F0_i \sim \text{Binomial}\Biggl(C_i, \frac{p_{F0_i}}{p_{F0_i} + p_{M0_i}}\Biggr)$$ where $F0_i$ is the number of female calves, $M0_i$ is the total number of male calves, and $p_{F0_i}$ and $p_{M0_i}$ are the expected proportion of female and male calves on the date of the $i^{th}$ observation, respectively.