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Q-matrix was not appearing properly in the website
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tutorials/morph_ase/ase_free.md

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@@ -48,10 +48,7 @@ In short, it is probably not likely that one single model describes all characte
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The ERM model makes a number of assumptions, but one that may strike you as unrealistic is the assumption that characters are equally likely to change from any one state to any other state.
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That means that a trait is as likely to be gained as lost.
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While this may hold true for some traits, we expect that it may be untrue for many others.
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$$Q = \begin{pmatrix}
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- & \mu_1 \\
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\mu_2 & -
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\end{pmatrix}$$
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RevBayes has functionality to allow us to relax this assumption.
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For example, we can define the rates
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```
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Q := fnFreeK(rates)
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```
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which corresponds to the model
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$$Q = \begin{pmatrix}
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$$
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Q = \begin{pmatrix}
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- & \mu_1 \\
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\mu_2 & -
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\end{pmatrix}$$
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\end{pmatrix} \mbox{.}
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$$
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This is the independent rates model {% cite Pagel1994 Maddison1994 Schluter1997 %}, which we will explore in this tutorial.
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>Make a copy of the MCMC and model files you just made.

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