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mat met ++
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math_sup/M&M_bullet_points.docx

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math_sup/methods_equation.pdf

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math_sup/methods_equation.tex

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@@ -21,7 +21,7 @@ \section*{Behavioural state}
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\item $V_{max}$ is the maximal velocity,
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\item $T_V$ the validated threshold under which immobility is scored,
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\item $d$ is the Euclidean distance,
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\item $T_d$ is a threshold on the cumulative distance 24mm above which walking is scored
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\item $T_d$ is a threshold of xxxmm on the cumulative distance above which walking is scored
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\end{itemize}
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@@ -54,7 +54,7 @@ \section*{Relative position}
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position &= \frac{X - Q_{0.01}(X)}{Q_{0.99}(X - Q_{0.01}(X))}
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\end{align}
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Where, $Q_n$ it the quantile function.
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Where, $Q_n$ is the quantile function.
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First and last percentiles were used instead of minimum and maximum to avoid the possible effect of spurious artefactual detections beyond physical limits of the tube.
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%Note that this method implies that the animals are in close proximity to each at least 1\% of observations, which
@@ -76,7 +76,7 @@ \section*{Hierarchical clustering}
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\item $T$ is the set of all tested time intervals: $T=\{[0, 0.25), [0.25,0.5), ..., [23.75, 24)\} h$,
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\item $BC_t$ is the Bhattacharyya coefficient at a time interval $t$,
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\item $p$ and $q$ are the observed distributions of behaviour for two different individuals, and
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\item $X$ is a the set of discrete behaviours: $X = {quiescent, micromovement, walking}$.
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\item $X$ is a the set of discrete behaviours: $X = {quiescent, micro\text{-}movement, walking}$.
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\end{itemize}
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\end{document}

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