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  <title>Exploring RTMB with Palmer Penguins: Linear Regression</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
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<p>I was deeply intrigued to see <a href="https://onlinelibrary.wiley.com/doi/10.1002/ece3.74572"><span class="citation" data-cites="RTMB">Kristensen et al. (<span>2026</span>)</span></a> in Ecology and Evolution the other day. With a title like <em>RTMB: An R Package for Fitting Latent Variable Models With Template Model Builder</em> how could I not be intrigued? Latent variables and possibility of SEM? Check! TMB? Well, I’m a regular user of <a href="https://cran.r-project.org/web/packages/glmmTMB/index.html">glmmTMB</a> and <a href="https://sdmtmb.github.io/sdmTMB/">sdmTMB</a> - the later of which has just moved over to using RTMB at its core. So, what indeed is RTMB and how does it work?</p>
<p>At its core, RTMB is a way to use TMB and it’s AD “machinery” without having to code in C++ and compile your model. Seems great! You make an objective function - kinda just like you did if you are using <code>optim()</code> or <code>nlminb()</code> and then use <code>MakeADFun()</code> to wrap it all up so that it can be fed to one of those optimizers to fit.</p>
<p>There are a few other things you want to do inside of the function. Use <code>getAll()</code> so you don’t have to do a lot of typing with a <code>$</code>. Flag the observed variable using <code>OBS()</code>. Use <code>REPORT()</code> to get an object you want to see after fitting without uncertainty. Use <code>ADREPORT()</code> to get a derived quantity for which you DO want to get some uncertainty. There are other bits and pieces, but, let’s look at this in context using <code>palmerpenguins</code>. Or, now that its in base R, <code>penguins</code> - haha!</p>
<section id="a-simple-linear-regression-model" class="level2">
<h2 class="anchored" data-anchor-id="a-simple-linear-regression-model">A Simple Linear Regression model</h2>
<p>Let’s start by loading in our data and, for the moment, getting rid of NAs.</p>
<div class="cell" data-messages="false">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(RTMB)</span>
<span id="cb1-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(dplyr) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># to make our lives easier</span></span>
<span id="cb1-3"></span>
<span id="cb1-4">penguins_clean <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">na.omit</span>(penguins) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># get rid of NAs</span></span></code></pre></div></div>
</div>
<p>Now, what’s our model? Let’s look at <code>bill_len ~ body_mass</code> as a linear regression. If we were just using lm, this would be</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1">penguin_lm <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(bill_len <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> body_mass, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins_clean)</span></code></pre></div></div>
</div>
<p>This is always lovely, as we don’t really have to think about what is going on under the hood. Not so with RTMB. We actually define our model mathematically and estimate parameters. So, to remind you, a linear regression model looks like this:</p>
<p>$$ = _0 + _1 x_i$$ $$y_i (, )$$</p>
<p>To start, we have to actually create a list of parameters as well as some start values. Let’s not use betas and sigmas from above, but give them more meaningful names.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1">linreg_params <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">intercept =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">0</span>,     <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># starting guesses</span></span>
<span id="cb3-2">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">body_mass_slope =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">0</span>,</span>
<span id="cb3-3">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">logsigma =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">log</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sd</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len))) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#seems reasonable if all was flat!</span></span></code></pre></div></div>
</div>
<p>Note we’re doing log sigma. That will make things easier to fit.</p>
<p>Now, we define our model with an objective function. We are going to actually have the linear model, the likelihood (the normal distribution for residuals), and then turn that into a negative log-likelihood. Well, ok, we’re going to use <code>dnorm()</code> so we’ll set <code>log=TRUE</code> to start out with the log-likelihood, as that’s good practice for rounding, etc. We’ll make a function with one argument - <code>p</code>. What is that? Well, <code>p</code> is a list of parameter values - the same one we just made! And we’ll use <code>getAll()</code> so we don’t need to keep typing <code>p$</code> or <code>penguins_clean$</code> throughout.</p>
<ol type="1">
<li><p>Supply one argument - <code>p</code> - which is a list of our parameter values. We’ll then use <code>getAll()</code> in order to not have to use <code>p$</code> or <code>penguins_clean$</code> in the rest of the function.</p></li>
<li><p>We will calculate <code>sigmas</code> as <code>exp(logsigma)</code> and then use <code>ADREPORT(sigma)</code> so that we can see it in our coefficient output. If we wanted to get simulations of it as well, we would include <code>REPORT(sigma)</code> for later use with the <code>simulate()</code> function</p></li>
<li><p>One funny thing is that we will use <code>bill_len &lt;- OBS(bill_len)</code> - this allows us to define our observed variable, which will then be used in things like calculating residuals, simulations, and more.</p></li>
<li><p>Do you want fitted values? You have to define them and get them with <code>ADREPORT()</code> as well! Which is fine - and menas you can do all sorts of tricksy things - particularly if you want link and response values, etc.</p></li>
</ol>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1">linreg <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(p){</span>
<span id="cb4-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">getAll</span>(penguins_clean, p) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># so we can stop using $</span></span>
<span id="cb4-3">  </span>
<span id="cb4-4">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># a transformed parameter</span></span>
<span id="cb4-5">  sigma <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">exp</span>(logsigma)</span>
<span id="cb4-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ADREPORT</span>(sigma) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#so we can see it later</span></span>
<span id="cb4-7">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#REPORT(sigma) #for simulation</span></span>
<span id="cb4-8">  </span>
<span id="cb4-9">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># What are we observing for later sims</span></span>
<span id="cb4-10">  bill_len <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">OBS</span>(bill_len)</span>
<span id="cb4-11">  </span>
<span id="cb4-12">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># model for DGP and output those fitted values</span></span>
<span id="cb4-13">  bill_len_hat <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> intercept <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> body_mass_slope <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span> body_mass</span>
<span id="cb4-14">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ADREPORT</span>(bill_len_hat)</span>
<span id="cb4-15">  </span>
<span id="cb4-16">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># EGP</span></span>
<span id="cb4-17">  pointwise_ll <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">dnorm</span>(bill_len, </span>
<span id="cb4-18">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mean =</span> bill_len_hat, </span>
<span id="cb4-19">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sd =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">exp</span>(logsigma), <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">log =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span>
<span id="cb4-20"></span>
<span id="cb4-21">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># turn that into a negative log-likelihood</span></span>
<span id="cb4-22">  nll <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sum</span>(pointwise_ll)</span>
<span id="cb4-23"></span>
<span id="cb4-24">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># return</span></span>
<span id="cb4-25">  nll</span>
<span id="cb4-26">}</span></code></pre></div></div>
</div>
<p>Cool! Now we need to turn it into an TMB object. Note, we’ll use <code>silent = TRUE</code> to supress output from our fitting function.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1">linreg_obj <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">MakeADFun</span>(linreg, </span>
<span id="cb5-2">                        linreg_params, </span>
<span id="cb5-3">                        <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">silent =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span></code></pre></div></div>
</div>
<p>Last, we fit it. Note, <code>linreg_obj</code> has a few parts - a list of parameters, an objective function, and a gradient function. We could call them individually in a call to <code>optim</code> or something, but, easier to use <code>do.call()</code>.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1">linreg_out <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">do.call</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"optim"</span>, linreg_obj)</span></code></pre></div></div>
</div>
</section>
<section id="regression-output" class="level2">
<h2 class="anchored" data-anchor-id="regression-output">Regression Output</h2>
<p>OK, you wanna see the output? The big thing is that, it’s actually out object - not the fit from optim - that has all of the info in it. So, let’s see what we have! Note, I’m using some row notation, as otherwise, we get ALL of the fitted values and their SE as well.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># note this is obj and not out</span></span>
<span id="cb7-2">linreg_coefs <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sdreport</span>(linreg_obj) </span>
<span id="cb7-3">linreg_coefs</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>sdreport(.) result
                    Estimate   Std. Error
intercept       27.150733601 1.2877182107
body_mass_slope  0.004003285 0.0003006444
logsigma         1.484095254 0.0387491858
Maximum gradient component: 0.7064614 </code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb9" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb9-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># If we wanted to see the fit values as well</span></span>
<span id="cb9-2"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># uncomment and run</span></span>
<span id="cb9-3"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#summary(linreg_coefs)</span></span>
<span id="cb9-4"></span>
<span id="cb9-5"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># to see the values including what comes out with ADREPORT</span></span>
<span id="cb9-6"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>(linreg_coefs)[<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">4</span>,]</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>                    Estimate   Std. Error
intercept       27.150733601 1.2877182107
body_mass_slope  0.004003285 0.0003006444
logsigma         1.484095254 0.0387491858
sigma            4.410972798 0.1709216045</code></pre>
</div>
</div>
<p>Nice! Look at the names of that coefs object - there’s a lot of info, like the VCOV matrix!</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb11" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb11-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">names</span>(linreg_coefs)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>[1] "value"          "sd"             "cov"            "par.fixed"     
[5] "cov.fixed"      "pdHess"         "gradient.fixed" "env"           </code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb13" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb13-1">linreg_coefs<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>cov.fixed</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>                    intercept body_mass_slope      logsigma
intercept        1.658218e+00   -3.802634e-04  3.484112e-08
body_mass_slope -3.802634e-04    9.038703e-08 -1.474645e-11
logsigma         3.484112e-08   -1.474645e-11  1.501499e-03</code></pre>
</div>
</div>
</section>
<section id="model-checking" class="level2">
<h2 class="anchored" data-anchor-id="model-checking">Model checking</h2>
<p>First, did our model do a good job?</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb15" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb15-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">checkConsistency</span>(linreg_obj)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>Parameters used for simulation:
      intercept body_mass_slope        logsigma 
   27.150733601     0.004003285     1.484095254 

Test correct simulation (p.value):
[1] 0.9421078
Simulation appears to be correct

Estimated parameter bias:
      intercept body_mass_slope        logsigma 
   7.477649e-02   -1.519087e-05    7.237122e-04 </code></pre>
</div>
</div>
<p>What about model assumptions? To look at that, we want residuals, which we get via <code>oneStepPredict()</code>.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb17" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb17-1">res <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">oneStepPredict</span>(linreg_obj, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">method =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"fullGaussian"</span>)</span>
<span id="cb17-2"></span>
<span id="cb17-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">density</span>(res<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>residual) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>()</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/osa-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb18" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb18-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qqnorm</span>(res<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>residual)</span>
<span id="cb18-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qqline</span>(res<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>residual)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/osa-2.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Not bad, not great - but we know why! We’re not looking at species.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb19" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb19-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">boxplot</span>(res <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> species,</span>
<span id="cb19-2">        <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">res =</span> res<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>residual,</span>
<span id="cb19-3">                   <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">species =</span> penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>species))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-1-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>What about the fitted versus observed? For that, we need the fit values, which we have in our sdreport. If we look at the values in the object, we can see which of the derived parameters are coefficients and which are data. They go in order defined in the model.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb20" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb20-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">names</span>(linreg_coefs<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>value[<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>])</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>[1] "sigma"        "bill_len_hat" "bill_len_hat" "bill_len_hat" "bill_len_hat"</code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb22" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb22-1">fitted <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> linreg_coefs<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>value[<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">length</span>(linreg_coefs<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>value)]</span></code></pre></div></div>
</div>
<p>So now we can do something like a fitted versus residuals plot.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb23" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb23-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(fitted, res<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>residual)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-2-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>We could get fancy and throw this into ggplot2 and color by species, or all manner of other things. The world is our oyster.</p>
</section>
<section id="plot-model-fit-and-fit-interval" class="level2">
<h2 class="anchored" data-anchor-id="plot-model-fit-and-fit-interval">Plot Model Fit and Fit Interval</h2>
<p>What’s nice about this is that we can plot our data and our fit quite easily given what we have generated. We can do this using the outputs of fits from our <code>ADREPORT()</code> values of fitted values.</p>
<p>We know that <code>summary(linreg_coefs)</code> will give us our coefficients and fitted values. So, we can just remove the first four rows (intercept, slope, logsima, and sigma), and then use the estimate and SE to generate CIS.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb24" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb24-1">fit_frame <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>(linreg_coefs)[<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">4</span>),] <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb24-2"></span>
<span id="cb24-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as_tibble</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb24-4">  </span>
<span id="cb24-5">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># clean those names!</span></span>
<span id="cb24-6">  janitor<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">clean_names</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb24-7"></span>
<span id="cb24-8">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># calculate CIs and make sure to add your X</span></span>
<span id="cb24-9">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lower_ci =</span> estimate <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">1.96</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>std_error,</span>
<span id="cb24-10">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">upper_ci =</span> estimate <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">1.96</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>std_error,</span>
<span id="cb24-11">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">body_mass =</span> penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb24-12">  </span>
<span id="cb24-13">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># do a little arrange to make the ribbon look nice</span></span>
<span id="cb24-14">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">arrange</span>(body_mass)</span>
<span id="cb24-15"></span>
<span id="cb24-16"></span>
<span id="cb24-17"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">with</span>(fit_frame,</span>
<span id="cb24-18">     {</span>
<span id="cb24-19">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass,</span>
<span id="cb24-20">             penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len,</span>
<span id="cb24-21">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">xlab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body mass(g)"</span>, </span>
<span id="cb24-22">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ylab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"bill length (mm)"</span>)</span>
<span id="cb24-23">       </span>
<span id="cb24-24">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">polygon</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(body_mass, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(body_mass)),</span>
<span id="cb24-25">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(lower_ci, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(upper_ci)),</span>
<span id="cb24-26">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"lightgrey"</span>)</span>
<span id="cb24-27">       </span>
<span id="cb24-28">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lines</span>(body_mass, estimate, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"red"</span>)</span>
<span id="cb24-29">       </span>
<span id="cb24-30">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">points</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass, </span>
<span id="cb24-31">              penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len)</span>
<span id="cb24-32">       </span>
<span id="cb24-33">       }</span>
<span id="cb24-34">)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/fit_frame-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Yes, you can do this in ggplot2, but, I’m feeling saucy and using base.</p>
</section>
<section id="plot-model-fit-and-prediction-interval" class="level2">
<h2 class="anchored" data-anchor-id="plot-model-fit-and-prediction-interval">Plot Model Fit and Prediction Interval</h2>
<p>What if we want to look at the interval for new predictions. This is harder, and can depend a lot on some details of the probability distributions we’re dealing with. So, what about <strong>simulation</strong>?</p>
<p><code>linreg_obj$simulate()</code> will give us new simulated points for each pointwise prediction. This can be really useful if we replicate it, as it can give us means, CIs, and even let us do things like quantile residuals for DHARMA plots. Here, let’s use it as above to get means and PIs.</p>
<p>Fist, the simulated values. I’ll use <code>replicate()</code>. Note, we also have to draw out a variable. That’s right - we could have simulated out a LOT of things based on <code>OBS()</code> and <code>REPORT()</code>.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb25" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb25-1">sim_matrix <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">replicate</span>(<span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">1e3</span>, linreg_obj<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">simulate</span>()<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len)</span>
<span id="cb25-2"></span>
<span id="cb25-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">dim</span>(sim_matrix)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>[1]  333 1000</code></pre>
</div>
</div>
<p>To see that these really are what we want, let’s compare the means of the sims to our fitted values.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb27" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb27-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(fitted, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rowMeans</span>(sim_matrix))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-3-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Good for 1K sims, no? Now, let’s use this matrix to generate something like our prediction data frame above.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb28" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb28-1">pis <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">apply</span>(sim_matrix, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>, quantile, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.025</span>, <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.975</span>))</span>
<span id="cb28-2"></span>
<span id="cb28-3">sim_frame <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">tibble</span>(</span>
<span id="cb28-4">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">body_mass =</span> penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass,</span>
<span id="cb28-5">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">bill_len_fit =</span> fitted,</span>
<span id="cb28-6">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">bill_len_raw =</span> penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len,</span>
<span id="cb28-7">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lower_pi =</span> pis[<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>,],</span>
<span id="cb28-8">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">upper_pi =</span> pis[<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>,]</span>
<span id="cb28-9">) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb28-10">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">arrange</span>(body_mass)</span>
<span id="cb28-11"></span>
<span id="cb28-12"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">head</span>(sim_frame)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code># A tibble: 6 × 5
  body_mass bill_len_fit bill_len_raw lower_pi upper_pi
      &lt;int&gt;        &lt;dbl&gt;        &lt;dbl&gt;    &lt;dbl&gt;    &lt;dbl&gt;
1      2700         38.0         46.9     29.7     46.2
2      2850         38.6         36.5     29.9     47.3
3      2850         38.6         36.4     30.5     47.8
4      2900         38.8         34.5     30.1     47.1
5      2900         38.8         33.1     30.5     47.1
6      2900         38.8         38.6     30.6     46.9</code></pre>
</div>
</div>
<p>Fantastic. Now the plot</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb30" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb30-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">with</span>(sim_frame,</span>
<span id="cb30-2">     {</span>
<span id="cb30-3">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(body_mass,</span>
<span id="cb30-4">             bill_len_raw,</span>
<span id="cb30-5">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">xlab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body mass(g)"</span>, </span>
<span id="cb30-6">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ylab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"bill length (mm)"</span>)</span>
<span id="cb30-7">       </span>
<span id="cb30-8">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">polygon</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(body_mass, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(body_mass)),</span>
<span id="cb30-9">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(lower_pi, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(upper_pi)),</span>
<span id="cb30-10">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"lightgrey"</span>)</span>
<span id="cb30-11">       </span>
<span id="cb30-12">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lines</span>(body_mass, bill_len_fit, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"red"</span>)</span>
<span id="cb30-13">       </span>
<span id="cb30-14">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">points</span>(body_mass, </span>
<span id="cb30-15">              bill_len_raw)</span>
<span id="cb30-16">       </span>
<span id="cb30-17">       }</span>
<span id="cb30-18">)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-4-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p><strong>BONUS</strong> Here’s how to get quantile resudials!</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb31" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb31-1">qres <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">numeric</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">length =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">length</span>(fitted))</span>
<span id="cb31-2"></span>
<span id="cb31-3"><span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">for</span>(i <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">in</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">length</span>(fitted)){</span>
<span id="cb31-4">  qres[i] <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> </span>
<span id="cb31-5">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sum</span>(sim_matrix[i,] <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">&lt;</span> penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len[i]) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">/</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ncol</span>(sim_matrix)  </span>
<span id="cb31-6">}</span>
<span id="cb31-7"></span>
<span id="cb31-8"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">hist</span>(qres)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-5-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb32" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb32-1">gap<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qqunif</span>(qres, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">logscale =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"black"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-5-2.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Or, simpler</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb33" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb33-1">qres <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> DHARMa<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">getQuantile</span>(sim_matrix, penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len)</span>
<span id="cb33-2"></span>
<span id="cb33-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">hist</span>(qres)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-6-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb34" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb34-1">gap<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qqunif</span>(qres, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">logscale =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"black"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-6-2.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Note, both of these have problems. Why? SPECIES!</p>
</section>
<section id="wait-but-what-if-i-wanted-to-get-fit-intervals-via-simulation" class="level2">
<h2 class="anchored" data-anchor-id="wait-but-what-if-i-wanted-to-get-fit-intervals-via-simulation">Wait, but what if I wanted to get fit intervals via simulation?</h2>
<p>You can! You would use exactly the code above. The difference is that, in your model, you would need to include a line that is <code>REPORT(bill_len_hat)</code> so that, when you simulate, it comes out as well. That’s it! Then just use <code>bill_len_hat</code> in the above code for prediction intervals instead of <code>bill_len</code>. Oh, and you should probably change any variable name with <code>pi*</code> in it to <code>ci*</code>!</p>
<p>Why might you want to do this other than simulation is cool? Well, **NOTE: The PIs above did not incorporate fit error - they do not incorporate the CI of sigma as well - but, if you <code>REPORT(sigma)</code> you can get uncertainty there, and then use make draws of noise to add to simulated hat values. Gelman and Hill cover this a bit in their classic book and it’s accompanying <code>arm</code> package with its <code>sim()</code> function. Worth looking up, and long one of my biggest kvetches about <code>simulate()</code> (I even got shirty about it and started to write a package <a href="https://github.com/jebyrnes/sinterval">sinterval</a> that was meant to produce results much like <a href="https://mjskay.github.io/tidybayes/">tidybayes</a> but, well, there are only so many hours in a day!)</p>
</section>
<section id="plot-new-data-counterfactuals" class="level2">
<h2 class="anchored" data-anchor-id="plot-new-data-counterfactuals">Plot New Data (counterfactuals!)</h2>
<p>What if we want to use our fit model to do wholly different predictions on new values? We’re used to fitting a model and then using a function with a new data frame of our choice to generate new values. It’s not quite as simple here - although you can write a function to do something like that.</p>
<p>The short version is</p>
<ol type="1">
<li><p>We’re gonna need to rewrite our function so that it takes in data - and some of that data will be new!</p></li>
<li><p>New rows will merely have NA values for the response variable - which we will then exclude at key points.</p></li>
<li><p>We can use the Hessian from the initial fit model for use with new values to avoid refitting.</p></li>
</ol>
<section id="a-function-for-new-values" class="level3">
<h3 class="anchored" data-anchor-id="a-function-for-new-values">A Function for new values</h3>
<p>Let’s start by re-writing the objective function. We will now include a data argument. We will also check the data to see what values are new, what are observed, and use that information moving forward for our likelihood and for reporting. Note, I’m also going to introduce the <code>%~%</code> syntax for probability distributions. It matches other probailistic programing languages, and allows you to stop thinking about remembering log=TRUE and -1* and all that. We will also use it for random effects, latent variables, and other things - so, best to start working with it now.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb35" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb35-1">linreg_p <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(p, data){</span>
<span id="cb35-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">getAll</span>(data, p) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># so we can stop using $</span></span>
<span id="cb35-3">  </span>
<span id="cb35-4">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># a transformed parameter</span></span>
<span id="cb35-5">  sigma <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">exp</span>(logsigma)</span>
<span id="cb35-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ADREPORT</span>(sigma) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#so we can see it later</span></span>
<span id="cb35-7">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">REPORT</span>(sigma) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># for simulation</span></span>
<span id="cb35-8"></span>
<span id="cb35-9">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># What are we observing for later sims</span></span>
<span id="cb35-10">  bill_len <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">OBS</span>(bill_len)</span>
<span id="cb35-11">  </span>
<span id="cb35-12">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># model for DGP and output those fitted values</span></span>
<span id="cb35-13">  bill_len_hat <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> intercept <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> body_mass_slope <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span> body_mass</span>
<span id="cb35-14">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ADREPORT</span>(bill_len_hat)</span>
<span id="cb35-15">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">REPORT</span>(bill_len_hat) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#for fit interval simulations</span></span>
<span id="cb35-16">  </span>
<span id="cb35-17">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># new predictions</span></span>
<span id="cb35-18">  new_idx <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">is.na</span>(bill_len) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># the indices of new values</span></span>
<span id="cb35-19">  obs_idx <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">!</span>new_idx</span>
<span id="cb35-20"></span>
<span id="cb35-21">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># Likelihood - but for obs only!</span></span>
<span id="cb35-22">  bill_len[obs_idx] <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%~%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">dnorm</span>(bill_len_hat[obs_idx],</span>
<span id="cb35-23">                             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sd =</span> sigma)</span>
<span id="cb35-24">}</span></code></pre></div></div>
</div>
<p>Not super different, no?</p>
</section>
<section id="fitting-the-first-time---now-with-data" class="level3">
<h3 class="anchored" data-anchor-id="fitting-the-first-time---now-with-data">Fitting the first time - now with data!</h3>
<p>OK, we need to fit our model. We need to add the data to the call to <code>MakeADFun()</code> for fitting the model. Looking at the helpfile for <code>MakeADFun()</code> we see that the first argument is a function - our objective function! The second argument is the parameters, which is feeds to the function. So, we need a function to… make a function! In the docs for RTMB, they have a nice little one called <code>cmb()</code> which I implement here. But, I dunno, maybe the authors want to add a data argument to <code>MakeADFun()</code>?</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb36" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb36-1">cmb <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(f, d) <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(p) <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">f</span>(p, d)</span>
<span id="cb36-2"></span>
<span id="cb36-3">linreg_obj_p <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">cmb</span>(linreg_p, penguins_clean) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb36-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">MakeADFun</span>(linreg_params, </span>
<span id="cb36-5">                 <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">silent =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span></code></pre></div></div>
</div>
<p>Yeah, I piped it, but, meh. Now let’s fit the thing. We’ll use <code>nlminb()</code> to show something different than the <code>do.call("optim", mod)</code> approach above, as who knows what optimizer you want to use! TO show you, let’s see what’s inside that we’ll need to use with <code>names()</code></p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb37" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb37-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">names</span>(linreg_obj_p)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code> [1] "par"          "fn"           "gr"           "he"           "hessian"     
 [6] "method"       "retape"       "env"          "report"       "simulate"    
[11] "force.update" "vectorize"   </code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb39" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb39-1">linreg_p_fit <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">with</span>(linreg_obj_p,</span>
<span id="cb39-2">     <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">nlminb</span>(par, fn, gr))</span>
<span id="cb39-3"></span>
<span id="cb39-4"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># did it blend?</span></span>
<span id="cb39-5">linreg_p_fit<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>message</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>[1] "relative convergence (4)"</code></pre>
</div>
</div>
<p>Looks like it fit! And to convince you this has changed nothing…let’s compare it to our previous fit.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb41" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb41-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sdreport</span>(linreg_obj)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>sdreport(.) result
                    Estimate   Std. Error
intercept       27.150733601 1.2877182107
body_mass_slope  0.004003285 0.0003006444
logsigma         1.484095254 0.0387491858
Maximum gradient component: 0.7064614 </code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb43" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb43-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sdreport</span>(linreg_obj_p)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>sdreport(.) result
                    Estimate   Std. Error
intercept       27.150726341 1.2877185869
body_mass_slope  0.004003289 0.0003006444
logsigma         1.484095547 0.0387491971
Maximum gradient component: 0.07012756 </code></pre>
</div>
</div>
</section>
<section id="predictions-using-our-hessian-without-no-aggression" class="level3">
<h3 class="anchored" data-anchor-id="predictions-using-our-hessian-without-no-aggression">Predictions using our Hessian without no aggression</h3>
<p><img src="https://imachordata.com/images/hessian.png" class="img-fluid"></p>
<p>Sorry, I could not resist.</p>
<p>For those unfamiliar (and many applied scientists are), the Hessian matrix of a model fit is the square matrix of second-order partial derivatives of the log-likelihood with respect to the parameters. Inverting it gives us an estimate of the covariance matrix, and it is used for much more. Basically, we can think of it as the raw information about our fit model, and using it will allow us to generate the CIs and PIs on our new predictions.</p>
<p>To get new predictions, we need to 1. Make our new data frame for prediction with blank values for <code>bill_len</code>.</p>
<ol start="2" type="1">
<li><p>Get the fit parameters and fit hessian.</p></li>
<li><p>Use the new data, our model, our <code>cmb</code> function from above, and our fit parameters with <code>MakeADFun()</code>.</p></li>
<li><p>Use <code>sdreport()</code> with <code>fixed.hessian = fit_hessian</code> to get the proper SE of our predictions. For ease of use, I’m going to supply some more processing workflow to make a nice new prediction data frame.</p></li>
</ol>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb45" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb45-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># new data to predict from</span></span>
<span id="cb45-2">pred_data <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(</span>
<span id="cb45-3">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">body_mass =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">seq</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">min</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass),</span>
<span id="cb45-4">                   <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">max</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass),</span>
<span id="cb45-5">                   <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">length.out =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">20</span>),</span>
<span id="cb45-6">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">bill_len =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">NA</span></span>
<span id="cb45-7">)</span>
<span id="cb45-8"></span>
<span id="cb45-9"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># extract parameters and Hessian</span></span>
<span id="cb45-10">fit_params <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> linreg_p_fit<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>par</span>
<span id="cb45-11">fit_hessian <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> linreg_obj_p<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">he</span>()</span>
<span id="cb45-12"></span>
<span id="cb45-13"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># make a new ADFun</span></span>
<span id="cb45-14">pred_adfun <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">MakeADFun</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">cmb</span>(linreg_p, pred_data),</span>
<span id="cb45-15">                       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.list</span>(fit_params), </span>
<span id="cb45-16">                       <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">silent =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span>
<span id="cb45-17"></span>
<span id="cb45-18"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># get the new predictions and their SEs</span></span>
<span id="cb45-19">pred_values <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sdreport</span>(pred_adfun,</span>
<span id="cb45-20">                        <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">hessian.fixed =</span> fit_hessian) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-21">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-22">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as_tibble</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-23">  janitor<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">clean_names</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-24">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">slice</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">4</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-25">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">bind_cols</span>(pred_data) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-26">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">select</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span>bill_len) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-27">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rename</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">bill_len =</span> estimate) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-28">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ci_low =</span> bill_len <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">1.96</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span> std_error,</span>
<span id="cb45-29">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ci_high =</span> bill_len <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">1.96</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span> std_error) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-30">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">select</span>(body_mass, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">everything</span>()) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb45-31">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">arrange</span>(body_mass)</span>
<span id="cb45-32"></span>
<span id="cb45-33"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># take a look!</span></span>
<span id="cb45-34"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">head</span>(pred_values)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code># A tibble: 6 × 5
  body_mass bill_len std_error ci_low ci_high
      &lt;dbl&gt;    &lt;dbl&gt;     &lt;dbl&gt;  &lt;dbl&gt;   &lt;dbl&gt;
1     2700      38.0     0.513   37.0    39.0
2     2889.     38.7     0.464   37.8    39.6
3     3079.     39.5     0.416   38.7    40.3
4     3268.     40.2     0.371   39.5    41.0
5     3458.     41.0     0.330   40.3    41.6
6     3647.     41.8     0.294   41.2    42.3</code></pre>
</div>
</div>
<p>Did it blend? Let’s visualize this with our fit line and CI to see where it falls in.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb47" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb47-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># First, our original fit - we already did this above.</span></span>
<span id="cb47-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">with</span>(fit_frame,</span>
<span id="cb47-3">     {</span>
<span id="cb47-4">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>body_mass,</span>
<span id="cb47-5">             penguins_clean<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>bill_len,</span>
<span id="cb47-6">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">xlab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body mass(g)"</span>, </span>
<span id="cb47-7">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ylab =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"bill length (mm)"</span>,</span>
<span id="cb47-8">            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"n"</span>) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#blank plot</span></span>
<span id="cb47-9">       </span>
<span id="cb47-10">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">polygon</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(body_mass, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(body_mass)),</span>
<span id="cb47-11">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(lower_ci, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rev</span>(upper_ci)),</span>
<span id="cb47-12">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"lightgrey"</span>,</span>
<span id="cb47-13">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">border =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">NA</span>)</span>
<span id="cb47-14">       </span>
<span id="cb47-15">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lines</span>(body_mass, estimate, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">col =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"red"</span>)</span>
<span id="cb47-16">       </span>
<span id="cb47-17">       </span>
<span id="cb47-18">       }</span>
<span id="cb47-19">)</span>
<span id="cb47-20"></span>
<span id="cb47-21"></span>
<span id="cb47-22"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#Now, let's add our new points and their CIs!</span></span>
<span id="cb47-23"></span>
<span id="cb47-24"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">with</span>(pred_values,</span>
<span id="cb47-25">     {</span>
<span id="cb47-26">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">segments</span>(body_mass, ci_low, body_mass, ci_high)</span>
<span id="cb47-27">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">points</span>(body_mass, bill_len)</span>
<span id="cb47-28">       </span>
<span id="cb47-29">     })</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression_files/figure-html/unnamed-chunk-9-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Yup, right on the prediction line, as they should be, with the correct CI. So, you could wrap the workflow above in a function, for example, and use it to generate a fit curve that is more complex for plotting. You could also use <code>simualte()</code> from the model if you wanted to get draws of new predicted values and knock yourself out there as well - and if you reported the hat values and sigma, you can even get the full prediction interval. The sky is the limit.</p>
</section>
</section>
<section id="well-that-was-wild.-why-did-i-do-this" class="level2">
<h2 class="anchored" data-anchor-id="well-that-was-wild.-why-did-i-do-this">Well that was wild. Why did I do this?</h2>
That was A LOT. If you want to fit a simple linear regression, should you use this framework? NO! Come on. We have lives to live, dinner to cook, cats to pet.
<center>
<img src="https://imachordata.com/images/pearl.png" class="img-fluid" alt="How you might feel at this point">
</center>
<p>BUT - what this does do is give you access to the ability to fit complex likelihood-based models, even with latent variables, easily. And quickly! Without leaving R! Working through more familiar models are a nice way to get into the guts of how to use this framework - which is SUPER powerful - before yo have to jump into something a bit more difficult.</p>
<p>It’s also not escaped my attention that this is a nice halfway house to going Bayesian. You can roll this into Stan with <a href="https://github.com/kaskr/tmbstan">tmbstan</a> - <a href="https://kaskr.r-universe.dev/articles/tmbstan/tmbstan.html">see here for how to do it</a>. Or, the coding here is not too too different from <a href="https://github.com/rmcelreath/rethinking">rethinking</a> which is a gateway into full blown <a href="https://mc-stan.org/">Stan</a>.</p>
<p>The biggest thing, you have a LOT of latitude. So don’t dream it. Be it.</p>
</section>
<section id="references" class="level2">




</section>

<div id="quarto-appendix" class="default"><section class="quarto-appendix-contents" id="quarto-bibliography"><h2 class="anchored quarto-appendix-heading">References</h2><div id="refs" class="references csl-bib-body hanging-indent" data-entry-spacing="0">
<div id="ref-RTMB" class="csl-entry">
Kristensen, Kasper, Anders Nielsen, Christoffer Moesgaard Albertsen, Casper Willestofte Berg, and Vanessa Trijoulet. 2026. <span>“RTMB: An r Package for Fitting Latent Variable Models with Template Model Builder.”</span> <em>Ecology and Evolution</em> 16 (11): e74572. https://doi.org/<a href="https://doi.org/10.1002/ece3.74572">https://doi.org/10.1002/ece3.74572</a>.
</div>
</div></section></div> ]]></description>
  <category>R</category>
  <category>statistics</category>
  <guid>https://imachordata.com/posts/20261107_exploring_rtmb_linear_regression.html</guid>
  <pubDate>Sat, 07 Nov 2026 05:00:00 GMT</pubDate>
</item>
<item>
  <title>Modelbased for Quick and Beautiful Model Visualization</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization.html</link>
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<p>A year ago, I found the <a href="https://easystats.github.io/modelbased/">modelbased</a> package while looking for tools to visualize some mixed models. It was a minor revelation. Just like many of the packages from the <a href="https://easystats.github.io/">easystats</a> family.</p>
<p>I teach students to simulate the data they want for data viz (yay <code>broom::augment()</code> and <code>modelr::data_grid()</code>), and then plot that in combination with raw data (sometimes). This is great for really detailed nit-picky figures. But, particularly for students just learning, or for a quick-and-dirty data viz of a fit multivariate model, I always wished there was a simpler way.</p>
<p><a href="https://easystats.github.io/modelbased/">modelbased</a> and its <code>estimate_relation()</code> function is an amazing one-stop shop for just this (and more!)</p>
<p>To see it in action, let’s fit a model with the Palmer Penguins data set (now in base R!) and see what this function does. Here, we’ll have look at how mass influences bill length and let this relationship vary by species.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(modelbased)</span>
<span id="cb1-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(ggplot2)</span>
<span id="cb1-3"></span>
<span id="cb1-4">mod <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(bill_len <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> species<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>body_mass,</span>
<span id="cb1-5">          <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins)</span>
<span id="cb1-6"></span>
<span id="cb1-7"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>Model-based Predictions

species   | body_mass | Predicted |   SE |         95% CI
---------------------------------------------------------
Chinstrap |      2700 |     44.22 | 0.84 | [42.57, 45.88]
Adelie    |      3100 |     36.88 | 0.32 | [36.24, 37.51]
Chinstrap |      3100 |     46.01 | 0.56 | [44.90, 47.12]
Adelie    |      3500 |     38.15 | 0.21 | [37.73, 38.57]
Chinstrap |      3500 |     47.79 | 0.34 | [47.12, 48.46]
Gentoo    |      3500 |     41.06 | 0.71 | [39.66, 42.46]
Adelie    |      3900 |     39.43 | 0.21 | [39.01, 39.85]
Chinstrap |      3900 |     49.58 | 0.32 | [48.95, 50.20]
Gentoo    |      3900 |     42.69 | 0.55 | [41.61, 43.78]
Adelie    |      4300 |     40.70 | 0.32 | [40.07, 41.34]
Chinstrap |      4300 |     51.36 | 0.52 | [50.34, 52.39]
Gentoo    |      4300 |     44.33 | 0.40 | [43.55, 45.11]
Adelie    |      4700 |     41.98 | 0.47 | [41.05, 42.90]
Chinstrap |      4700 |     53.15 | 0.79 | [51.59, 54.71]
Gentoo    |      4700 |     45.97 | 0.27 | [45.44, 46.50]
Gentoo    |      5100 |     47.60 | 0.22 | [47.18, 48.03]
Gentoo    |      5500 |     49.24 | 0.28 | [48.68, 49.80]
Gentoo    |      5900 |     50.88 | 0.42 | [50.06, 51.69]
Gentoo    |      6300 |     52.51 | 0.57 | [51.39, 53.63]

Variable predicted: bill_len
Predictors modulated: species, body_mass</code></pre>
</div>
</div>
<p>This is a really nice visualization of a data table of predicted values. Even better, though, is we can pipe this object to plot, and…</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># basic plotting behavior</span></span>
<span id="cb3-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>()</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/basic_plot-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Interesting. We’re looking at both predictors and summary output by category for a range of different values of body mass. Neat, but not quite what I want. Fortunately there is the <code>by</code> argument for <code>estimate_relation()</code> which tells what predictors to use (if you have, say, 10), holding others at their mean value in order to marginalize. For example:</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># show what's happening</span></span>
<span id="cb4-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod,</span>
<span id="cb4-3">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">by =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"species"</span>) </span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>Model-based Predictions

species   | Predicted |   SE |         95% CI
---------------------------------------------
Adelie    |     40.39 | 0.29 | [39.82, 40.96]
Chinstrap |     50.93 | 0.46 | [50.02, 51.83]
Gentoo    |     43.93 | 0.43 | [43.07, 44.78]

Variable predicted: bill_len
Predictors modulated: species
Predictors controlled: body_mass (4.2e+03)</code></pre>
</div>
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># plot it</span></span>
<span id="cb6-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod,</span>
<span id="cb6-3">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">by =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"species"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span> </span>
<span id="cb6-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>()</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/unnamed-chunk-1-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Nice, no? And the plot above is a ggplot, so you can scale and theme to your heart’s delight. More on that below.</p>
<p>But what if I want to show the relationship between mass and bill length - my goal after all - with different lines for different species? It all depends on the order you supply variables to the <code>by</code> argument.</p>
<p>I’ll also make an object so I can stop typing <code>estimate_relation()</code> in the future.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># so we can type less</span></span>
<span id="cb7-2">mod_results <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod,</span>
<span id="cb7-3">                                 <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">by =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body_mass"</span>, </span>
<span id="cb7-4">                                        <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"species"</span>))</span>
<span id="cb7-5"></span>
<span id="cb7-6"></span>
<span id="cb7-7"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(mod_results)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/lines-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>This is great! Just what we want!</p>
<p>Well. Almost.</p>
<p>What if we want to customize? We can of course set scales and themes and just add them on - this is a <code>ggplot2</code> object after all. But what about the data?</p>
<p>We can add an argument to <code>plot()</code> to show it - <code>show_data = TRUE</code>. Let’s do that, and add some more pizzaz. I’m going to do that using some themes from <a href="https://easystats.github.io/see/">see</a>, which is the viz package for many of the outputs from <a href="https://easystats.github.io/">easystats</a> packages (it powers all of those great visualizations from <code>performance::check_model()</code> for example).</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb8" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb8-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># add data</span></span>
<span id="cb8-2"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># add a scale</span></span>
<span id="cb8-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(mod_results, </span>
<span id="cb8-4">     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">show_data =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb8-5">  see<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_color_metro</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb8-6">  see<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_fill_metro</span>()</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/show_data-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Beautiful!</p>
<p>But what other arguments can I give to <code>plot()</code>?</p>
<p>This is one place where the documentation for <code>modelbased</code> currently falls a bit short. I’d love a vignette that goes through all of the ways to customize these plots. You can get it, however, if you search around and find the documentation for creating what is called a <code>visualization_recipe()</code> - particularly for the kinds of objects here</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb9" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb9-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">class</span>(mod_results)</span></code></pre></div></div>
<div class="cell-output cell-output-stdout">
<pre><code>[1] "estimate_expectation"   "estimate_predicted"     "see_estimate_predicted"
[4] "data.frame"            </code></pre>
</div>
</div>
<p>So we can look at <a href="https://easystats.github.io/modelbased/reference/visualisation_recipe.estimate_predicted.html"><code>visualisation_recipe.estimate_predicted()</code></a>. There, we have a number of arguments we can customize - point, line, pointrange, ribbon, facet, and grid - each using a <code>list()</code> to supply geoms and aesthetic arguments for each feature of the plot. We can also supply <code>"none"</code> for things we do not want.</p>
<p>For example, let’s make all lines black.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb11" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb11-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># make all lines black</span></span>
<span id="cb11-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(mod_results,</span>
<span id="cb11-3">     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">line =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"black"</span>))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/black_line-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>We see to line we supply a list where we give the aesthetic color as black. We can’t remap things here (at least, I haven’t been able to figure out how if we can), but we can give fixed aesthetics.</p>
<p>For example, let’s do three things</p>
<ol type="1">
<li>remove the CI ribbon</li>
<li>make the lines have a size of 1<br>
</li>
<li>add the data</li>
</ol>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb12" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb12-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># remove ribbon but add data</span></span>
<span id="cb12-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(mod_results,</span>
<span id="cb12-3">     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ribbon =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"none"</span>,</span>
<span id="cb12-4">     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">line =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">size =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>),</span>
<span id="cb12-5">     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">show_data =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/more_aes-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Lovely!</p>
<p>Last - what underlies the predictions here? These prediction lines are great, but, how are they generated? What if I don’t want my lines limited to</p>
<p>In short, <code>modelbased</code> uses a <a href="https://easystats.github.io/insight/reference/get_datagrid.html"><code>insight::get_datagrid()</code></a> to generate all combinations of relevant variables. We can use arguments for this function in <code>estimate_relation()</code> to futz with what data is used for predictions.</p>
<p>Let’s see what the default looks like by changing the line geom to a points.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb13" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb13-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># data grid</span></span>
<span id="cb13-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(mod_results,</span>
<span id="cb13-3">       <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">line =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">geom =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"point"</span>))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/what_is_in_line-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>OK - we can see those lines are made up of 6 points each. We can change this with a <code>length</code> argument.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb14" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb14-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod,</span>
<span id="cb14-2">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">by =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body_mass"</span>, </span>
<span id="cb14-3">                         <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"species"</span>),</span>
<span id="cb14-4">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">length =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">30</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb14-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">line =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">geom =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"point"</span>))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/many_points-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>You can see how this would be useful for wild nonlinear models - glms, gams, and more. More points will give a smoother curve.</p>
<p>We can do more using <code>insight::data_grid()</code> arguments. If we want to, for example, show the curves where each line is not limited to the range of the data for each species, but instead have one big common range, we can use <code>preserve_range = FALSE</code>.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb15" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb15-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">estimate_relation</span>(mod,</span>
<span id="cb15-2">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">by =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"body_mass"</span>, </span>
<span id="cb15-3">                         <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"species"</span>),</span>
<span id="cb15-4">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">preserve_range =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">|&gt;</span></span>
<span id="cb15-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">line =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">geom =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"point"</span>))</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20250725_modelbased-for-quick-and-beautiful-model-visualization_files/figure-html/whole_range-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>I’m sure there are other options I’m not covering here. And there’s even more fun to be had with mixed models. Let me know what else you would like to see, and I’ll try and explore the package a bit more!</p>



 ]]></description>
  <category>R</category>
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  <pubDate>Fri, 25 Jul 2025 04:00:00 GMT</pubDate>
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  <title>Reflections on Two Weeks Using Mastodon</title>
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<p>Welp. It’s another social-media-pocalypse, folk. And I, for one, am kinda here for it?</p>
<p>Sometimes, I think my generation (<a href="https://mashable.com/archive/oregon-trail-generation">Generation Oregon Trail!</a>) really is the social network generation. We were here for the rise of social networking, the early networks that worked and failed (I mourn you, Orkut), and experienced the, oh, bi-annual need to move from one network to the next in the mid-late 2000s. Twitter has been one of the longest most stable social networks we’ve been on, and I could write reams about why I think it’s done a lot of good (and no small amount of evil).</p>
<p>As many of us seek a way out thanks to El Musko, one of the first options to spring up has been <a href="https://joinmastodon.org/">mastodon</a>. I remember when it launched, I looked at it, and promptly ran away. But, now my urge to move over is much higher, so, I tried again, and found it much improved, and…. I think it could be the replacement? It’s different, but, well, here are my impressions/commentary after 2 weeks on the fossilized pachyderm. I’d do one ups and one downs, alternating to keep a balanced tone.</p>
<p>I’m also open to other folks’ comments (about things I might not notice given that I’ve lived about 20 years now on different social media platforms)</p>
<section id="one-up" class="level4">
<h4 class="anchored" data-anchor-id="one-up">One Up</h4>
<ul>
<li><strong>Social Media at a Slower Pace</strong> - Because of the lack of an algorithm pushing for virality, the pace of posts coming through on my home feed is, honestly, slower. There is more time between new posts. More time to read and think. Because my network has been pared down, there’s fewer voices. It’s…. kinda nice, actually. The conversation become more meaningful and intentional. The reposts from people in my network are, honestly, more interesting. With this slowness, I actually find the whole platform less anxiety inducing.</li>
</ul>
</section>
<section id="one-down" class="level4">
<h4 class="anchored" data-anchor-id="one-down">One Down</h4>
<ul>
<li><strong>Oh god, you have to chose a server!</strong> This is the #1 complaint I see that makes people think Mastodon is super wonky tech-people only. But, well, yeah, you do need to choose. In the long run, it won’t matter, but it will shape your early experience. That’s because Mastodon has no one centralized server. Indeed, with loads of people joining some of the most obviously names servers (e.g., mastodon.social), we’re seeing some real fails as a small team of open source server admins are being tasked with moderating in a way they never anticipated before. But, if you choose a server <em>before</em> you start on your Mastodon journey, things will much more easily? How to find one? Well, there are some <a href="https://fediverse.party/en/portal/servers/">out of date themed lists</a>, but, honestly, google whatever niche you want to find yourself in and “mastodon server” and you’re ready to go. Like, <a href="https://www.google.com/search?q=ecology+mastodon+server">“ecology mastodon server”</a> finds you ecoevo.social. <a href="https://www.google.com/search?q=foodie+mastodon+server">“foodie mastodon server”</a> finds you fearlessfoodies.org. <a href="https://www.google.com/search?q=romance+mastodon+server">“romance mastodon server”</a> finds you romancelandia.club (gotta follow Olivia Waite somewhere!). And if you realize you don’t like your server, <a href="https://blog.joinmastodon.org/2019/06/how-to-migrate-from-one-server-to-another/">migrate</a> - it’s not too hard! I actually chose the wrong server first, then migrated to <a href="http://ecoevo.social">ecoevo.social</a> a few days later.</li>
</ul>
</section>
<section id="one-up-1" class="level4">
<h4 class="anchored" data-anchor-id="one-up-1">One Up</h4>
<ul>
<li><strong>Tags for Search</strong> - A lot has been written about a lack of open text search. But, open text search can be a bit of a mess. Every time I try and do that on the bird site, I get a lot of material I don’t want. There’s something empowering about allowing folk to really control how and where their content can be searched for. It also ensures that when I search for a tag, I’m more likely to find content I want. It’s a win-win, and I’m so far enjoying it as a way of curating my search experience in a way I honestly had not anticipated.</li>
</ul>
</section>
<section id="one-down-1" class="level4">
<h4 class="anchored" data-anchor-id="one-down-1">One Down</h4>
<ul>
<li><strong>How do I find people?</strong> I think we’ve settled into Twitter so comfortably, we’ve forgotten those initial days of joining when we had, like, 2 followers, and weren’t sure how to find more save search. Well, search is a bit janky, as it’s actually designed to not have open text searching as a harassment feature. Otherwise, you can search for a topic you hate, find the accounts, and pile on. Which…. I get. But also annoying. Fortunately, there are a few tools that make this easier. First, as your network moves over, if folk put their mastodon ID (e.g., I’m @<a href="mailto:jebyrnes@ecoevo.social">jebyrnes@ecoevo.social</a>) into their twitter bio/account name, you can use tools like <a href="https://fedifinder.glitch.me/">fedifinder</a> to get a CSV of folk you follow, and then directly upload them into mastodon. About 15% of my followers have done this, and, honestly, it was a game changer in terms of my experience. That, and if you have interests outside of your main ones, you can find the server that caters through them, browse through some of the users there, and then find new folk to follow. You’ll get a more random sample even, which can be fun!</li>
</ul>
</section>
<section id="one-up-2" class="level4">
<h4 class="anchored" data-anchor-id="one-up-2">One Up</h4>
<ul>
<li><strong>Focus on What I Actually Want</strong> - Alongside the lack of an algorithm dredging up what it thinks I should see, the content I get is more… actually representative of the network of followers I’ve chosen to see. The ratio of science:internet id has changed dramatically (as much as I love checking out the id of the internet). Honestly, it feels much more like the days of science blogging/early science Twitter of yore. The conversations about problems in academia writ large are there. But so is so much pure science - conversations about ideas, new results, things that you might want to get to a broader audience. I’ve been seeing less and less of that on the bird site over the past few years. The fact that my feed is now just posts in sequential order of folk that I follow - it’s what I actually want, and who I want to see. I’m loving it.</li>
</ul>
</section>
<section id="one-down-2" class="level4">
<h4 class="anchored" data-anchor-id="one-down-2">One Down</h4>
<ul>
<li><strong>But I want to browse the id of the internet!</strong> OK, the algorithm serves us a LOT of stuff that we don’t even follow, and gives a false sense that you are somehow browsing the collective gestalt of humanity on the internet. But. Eh. No.&nbsp;It’s just the id that the algorithm wants you to see. Frankly, choosing a server that more or less hits your sweet spot will do the same thing for you via its <em>Federated timeline</em>. It’s what? OK, so, on Mastodon, you can see your peeps in your Home timeline. You can see <em>everyone</em> on your server in your Local timeline (which is why it’s nice to pick a server that suits your main interests). Your Federated timeline shows everyone on your server, everyone they follow, and every boosted (think RT-ed) post they make. See <a href="https://queer.party/@cassolotl/108195007013414698">here</a> for a fabulous graphic that explains. So, choose a server, see its id. And not just what the algorithm thinks the id you should be seeing is.</li>
</ul>
<p><img src="https://content.queer.party/media/media_attachments/files/108/194/989/036/169/301/original/ea553384702dc81e.png" class="img-fluid" alt="Images from @cassoltl@queer.party that explains how mastodon timelines work."><br><font size="-1">Images from @<a href="mailto:cassoltl@queer.party">cassoltl@queer.party</a> that explains how mastodon timelines work.</font></p>
</section>
<section id="one-up-3" class="level4">
<h4 class="anchored" data-anchor-id="one-up-3">One Up</h4>
<ul>
<li><strong>Servers as Community</strong> - I really really like the fact that my server has a local timeline. I came to it for Ecology and Evolutionary Biology - it’s my niche! But, I don’t want to follow everyone on it! I want some timeline curation. Having the ability to hop to a local timeline and see posts of only users who have the same micro-niche as me - it’s nice! I see things to boost, people to follow, and just get bathed in the warm glowing warming glow of EEB. I know at bigger servers, this can be more chaotic, but at smaller niche-i-er servers, I’m guessing the experience is the same.</li>
</ul>
</section>
<section id="one-down-3" class="level4">
<h4 class="anchored" data-anchor-id="one-down-3">One Down</h4>
<ul>
<li><strong>Following the followers of people I follow is needlessly hard</strong> One way we get new folk to follow is browsing through the follow lists of folk we already follow. In twitter, it’s just a click away. In Mastodon, you often have a popup, or link you have to click, if those people are on another server, and then you can follow them. It’s 1-2 more steps. And annoying as heck. I know, I know, again, an anti-harassment tool, but, is it? If you’re going to harass someone, you’ll make the extra clicks. So, thumbs down to the friction here. It’s needless.</li>
</ul>
</section>
<section id="one-up-4" class="level4">
<h4 class="anchored" data-anchor-id="one-up-4">One Up</h4>
<ul>
<li><strong>CWs as “Subject Lines”</strong> - Much has been written about the heavy use of the Content Warning feature on Mastodon. It has good and bad sides. On the ‘bad’ side, I’ve seen a lot of - particularly older users - harrangue BIPOC and others about putting those people’s own personal experiences under a CW. This is obnoxious and bigoted behavior - an attempt to force people to hide their own lived experience on the platform. I’m hoping the pushback that is getting will but a stop to it. <br><br> On the ‘good’ and interesting use of CWs, aside from more recognized uses of putting potentially triggering content in a place where not everyone has to see, CWs allow a ‘subject line’ of sorts in order to tag content for people’s feed. I’ve been using ‘statistical mishegas’ a lot for fairly esoteric posts that, honestly, might not be interesting to everyone. It’s a ‘here be dragons’ opportunity of sorts. I really like it, and am much more likely to engage with smart CWs than I would have if it was just a random post scrolling by. I really enjoy it!</li>
</ul>
</section>
<section id="one-down-4" class="level4">
<h4 class="anchored" data-anchor-id="one-down-4">One Down</h4>
<ul>
<li><p><strong>I can’t make lists!</strong> This is my complaint, actually. I liked making lists of people who I didn’t follow (so they weren’t in my home TL), but I could still look at via lists. For anti-harassment reasons, Mastodon doesn’t allow this, which I was miffed at and tooted about a lot. But….as I’ve read more, yeah, it makes sense. Someone can’t whip together a list of ‘targets’ that no one follows, but is an easy portal to go to in order to harrass others. So, instead, if you <em>really</em> want to have micro-timelines, just follow ’em all, and make better lists. You can use the advanced web interface in the desktop client or the lists on whatever app you use instead of your Home timeline firehose, and, it’s…. just fine. After getting over myself and my own annoyance, I’m now back to the same social media flow I had before.</p></li>
<li><p><strong>I can’t quote-tweet</strong> Yeah, I kinda don’t like this one, as it makes crediting and commentary harder. Again, it’s for anti-harrassment reasons - you can’t add negative commentary to something and then direct your followers to go over and harrass the poster of the original toot. But. I even see a lot of folk from marginalized communities complaining about this in terms of giving credit and commentary. So, I’m 50:50 on this.</p></li>
</ul>
</section>
<section id="one-up-5" class="level4">
<h4 class="anchored" data-anchor-id="one-up-5">One Up</h4>
<ul>
<li><strong>Server Bans</strong> - I lke the idea that, if there is a server hosting malicious actors with light to no moderation, the server itself can be defederated. Mmoderation is challenging and requires humans to undertake a thankless but essential task. But it happens, and bad actors in the Fediverse have the ability to pop up like a game of whack-a-mole until they find somewhere that no one cares. This option takes care of that. Heck, there’s almost been one or two high-profile instances until server moderators cleaned up their acts. I like this feature if used well.</li>
</ul>
</section>
<section id="one-down-5" class="level4">
<h4 class="anchored" data-anchor-id="one-down-5">One Down</h4>
<ul>
<li><strong>The old guard on mastodon are jerks about ‘community norms’ and even harass BIPOC about it despite saying they’re trying to make a better social network</strong> No argument here. As the wave has come over, a lot of old school Mastodon folk have mourned what was for them. A small space - almost artisinal - in which they spent their time. A slow moving federated timeline. We’re just a big party that has crashed into their nice garden. I empathize. It must be jarring. But. This space wasn’t built as a walled garden - it was built as an alternative ot Twitter. So…. it’s becoming that? Community norms grow and change with the community. And many norms are inherently exclusionary instead of inclusive - something that often isn’t seen until the community size is large enough or someone brave speaks up. So. I empathized. But, I that’s gotta bo both ways.<br><br>And a lot of the complaints from ‘the old guard’ have been about people not using content warnings when talking about their own experiences of being targeted for being BIPOC, LGBTQIA+, or more. One of my favorite follows - <a href="http://www.cprescodweinstein.com/">Chanda Prescod-Weinstein</a> - after being told how easy it is to block harassers, etc., was called all sorts of racial and religious epithets by the predominantly white techy old guard. Others folk are having their posts taken down for talking about real experiences of discrimination or making larger points about structural inequity with some (<em>gasp</em>) humor. <br><br>I honestly don’t know what to say about this one. I think some of my hope in moving somewhere that seems to, at its core, be anti-harassment, that the situation would start better than somewhere like Twitter, which is moving back to letting the worst wander its virtual halls. But the structural bigotry of the systems we live within - and the very nature of a network initially built by largely white OSS folk - mean that it’s there, alive and well. Telling people to block or complain just puts the onus on the BIPOC who are being harassed. And relying on mods is not 100% - they’re overwhelmed, and likely subject to the same biases that are causing problems. That said, I have hope at hope quickly this has been recognized as a problem, and it looks like good conversations are emerging. I’m hoping that the ‘old guard’ is listening and that, because of the decentralized nature of Mastodon, things can be dealt with more swiftly and better tools can be put in place to stop bad actors. I also know I’m a white man talking out of his own experience, so, let’s take my hope and believe it has to be better than how Twitter is devolving with a grain of salt.</li>
</ul>
</section>
<section id="fin" class="level4">
<h4 class="anchored" data-anchor-id="fin">Fin</h4>
<p>I’m actually going to leave it on that last note. There are a lot of threads going around about the importance of moderation and human intervention. Moderation is, at the end of the day, a necessary thing. Computers cannot do it (as it is easy to trick them or make their moderation biased). Humans are needed. The continued success of Mastodon is going to hinge on the ability of the ability to create new initiatives to enable good moderation. As this is open source free software, it is where people actually throwing in a few sawbucks will be needed. And that’s because it’s a human and community problem. Not something for already overtaxed server admins to pickup as a new hobby.</p>
<p>Given the thoughtful discourse around moderation, the already excellent experience (I go to Twitter now girding myself for anxiety, and now that I’m playing with Post, I go there for a dose of self-importance in Times New Roman mixed with useful information - athough, early days), and the much warmer sense of community, I’m so far sold. Will I transition to 100% pachyderm and delete the bird app? I think eventually yes - particularly as voices I love are slowly being cut-off over there. I’ll likely keep a cross-poster on, though, both to hold on to my account, and because I know that this isn’t a universal decision at the moment for everyone.</p>
<p>But for now - two weeks in - I’m really enjoying Mastodon and finding it scratches my need for a social network and community itch!</p>


</section>

 ]]></description>
  <category>internet</category>
  <guid>https://imachordata.com/posts/20221119_two-weeks-of-mastodon.html</guid>
  <pubDate>Sat, 19 Nov 2022 05:00:00 GMT</pubDate>
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  <title>Tidyeval/Dynamic Evaluation for Writing Functions in the Tidyverse</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse.html</link>
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<p>Once we have become deeply immersed in the tidyverse, sometimes we want to write tidy functions. Functions where we can use <code>ggplot()</code> or <code>mutate()</code> but supply arguments to specific columns from a data set. This does not always work. For example, let’s have some fun with mtcars -</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(ggplot2)</span>
<span id="cb1-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(dplyr)</span>
<span id="cb1-3"></span>
<span id="cb1-4">my_fun <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(x, y, col){</span>
<span id="cb1-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(mtcars, </span>
<span id="cb1-6">         <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> x, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span>y , <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> col)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> </span>
<span id="cb1-7">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_point</span>()</span>
<span id="cb1-8">}</span>
<span id="cb1-9"></span>
<span id="cb1-10"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"mpg"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cyl"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"disp"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse_files/figure-html/unnamed-chunk-1-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Well that doesn’t look right. Not right at all. And if you do the following:</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun</span>(mpg, cyl, disp)</span></code></pre></div></div>
</div>
<p>That just throws an error.</p>
<p>Now, ggplot in particular has a nice little workaround - <code>aes_string()</code></p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1">my_fun_string <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(x, y, col){</span>
<span id="cb3-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(mtcars, </span>
<span id="cb3-3">         <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes_string</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> x, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span>y , <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> col)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> </span>
<span id="cb3-4">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_point</span>()</span>
<span id="cb3-5">}</span>
<span id="cb3-6"></span>
<span id="cb3-7"></span>
<span id="cb3-8"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun_string</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"mpg"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cyl"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"disp"</span>)</span></code></pre></div></div>
<div class="cell-output cell-output-stderr">
<pre><code>Warning: `aes_string()` was deprecated in ggplot2 3.0.0.
ℹ Please use tidy evaluation idioms with `aes()`.
ℹ See also `vignette("ggplot2-in-packages")` for more information.</code></pre>
</div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse_files/figure-html/unnamed-chunk-3-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>But - that still doesn’t work with unquoted variable names. Nor is that a general solution to the problem, as <code>dplyr</code> and friends don’t have <code>*_string</code> functions.</p>
<p>There are a few solultions to this problem. The first is recognizing that tidyverse functions implicitly use <code>.</code> or <code>.data</code>, so we can use this to make a function that works for quoted column names.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1">my_fun_tidy <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(x, y, col){</span>
<span id="cb5-2">  </span>
<span id="cb5-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(mtcars, </span>
<span id="cb5-4">         <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> .data[[x]],</span>
<span id="cb5-5">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> .data[[y]],</span>
<span id="cb5-6">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> .data[[col]])) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_point</span>()</span>
<span id="cb5-7">}</span>
<span id="cb5-8"></span>
<span id="cb5-9"></span>
<span id="cb5-10"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun_tidy</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"mpg"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cyl"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"disp"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse_files/figure-html/unnamed-chunk-4-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Convenient. And usable in other contexts. However, you still have to quote your column names. Also, more annoyingly, you have to remember when and where to use <code>.</code> or <code>.data</code> which, I’ll be honest, I forget 90% of the time.</p>
<p>A second solution is to use <code>glue</code> syntax which is now baked into tidy evaluation.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1">my_fun_quotes <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(x, y, col){</span>
<span id="cb6-2"></span>
<span id="cb6-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(mtcars, </span>
<span id="cb6-4">         <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes_string</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> {{ x }}, </span>
<span id="cb6-5">                    <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> {{ y }} , </span>
<span id="cb6-6">                    <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> {{ col }})) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> </span>
<span id="cb6-7">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_point</span>()</span>
<span id="cb6-8">  </span>
<span id="cb6-9">}</span>
<span id="cb6-10"></span>
<span id="cb6-11"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun_quotes</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"mpg"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cyl"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"disp"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse_files/figure-html/unnamed-chunk-5-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Nice! It works! And all we have to remember is to wrap our variables in <code>{ }</code> for it to work. This still doesn’t solve the unquoted column name problem, though. For that, we need a function from <code>rlang</code> where we tell R that a variable is quoted with <code>enquo</code>. We can then use it as before.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1">my_fun_enquo <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(x, y, col){</span>
<span id="cb7-2">  </span>
<span id="cb7-3">  x <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">enquo</span>(x)</span>
<span id="cb7-4">  y <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">enquo</span>(y)</span>
<span id="cb7-5">  col <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">enquo</span>(col)</span>
<span id="cb7-6">  </span>
<span id="cb7-7">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(mtcars, </span>
<span id="cb7-8">         <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes_string</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> {{ x }}, </span>
<span id="cb7-9">                    <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> {{ y }} , </span>
<span id="cb7-10">                    <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> {{ col }})) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_point</span>()</span>
<span id="cb7-11">  </span>
<span id="cb7-12">}</span>
<span id="cb7-13"></span>
<span id="cb7-14"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">my_fun_enquo</span>(mpg, cyl, disp)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse_files/figure-html/unnamed-chunk-6-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>And there you go! This later will work really well for putting things into tidy workflows. And you don’t have to get deep into thinking about quosures and such, which, TBH, I could never follow/remember the exact sequence and logic of when I wasn’t working with them every single day.</p>



 ]]></description>
  <category>R</category>
  <guid>https://imachordata.com/posts/20211128_tidyeval-dynamic-evaluation-for-writing-functions-in-the-tidyverse.html</guid>
  <pubDate>Sun, 28 Nov 2021 05:00:00 GMT</pubDate>
</item>
<item>
  <title>R Tensorflow on an M1 Mac Without Crashing</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20210507_r-tensorflow-on-an-m1-mac-without-crashing.html</link>
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<p><img src="https://i.redd.it/6b7und8rs1v21.png" class="img-fluid"></p>
<p>As my third semester of online teaching continued apace, something sad started to happen. My laptop started rebooting at irregular intervals. Then, the keyboard starting coming apart. This was a trusty laptop of 8 years - a delightful Macbook Air that has been my companion through several life transitions. And it would seem, parts for it were no longer made, unless I wanted to buy them aftermarket and fix it myself (still on my list - if I can find the parts!) I was truly sad.</p>
<p>But…. also secretly delighted? I was doing more and more deep learning and Bayesian work, and the computer was showing its age. In particular, the CNN work I was doing with the <a href="https://tensorflow.rstudio.com/">R Tensorflow</a> wrapper was starting to heat up. What if, I reasoned to myself after seeing the speed benchmarks, I was able to harness the 6 CPUs and GPU of a Macbook pro for this work? I could do major testing at home before I sent big jobs off to a server. I was excited.</p>
<p>I also should have done a wee bit more research.</p>
<p>As I loaded up R and the requisite libraries the day I got my new hog, and ran the <a href="https://tensorflow.rstudio.com/guide/keras/">MNIST demo</a>…. I got an immediate crash. Every time I tried any tensorflow code, CRASH!</p>
<p>I dug about, and found that it was due to architecture differences. R installs the x86 tensorflow, and….. well while there is a version for M1 computers, it’s <a href="https://github.com/apple/tensorflow_macos">on github and not part of the main release</a>.</p>
<p>Heck, R itself is being run via Rosetta, as it’s not native to arm64 yet.</p>
<p>Thus began my quixotic quest to make all of this work. I’ve been posting and cobbling together different resources. I’ve learned a bit of python (and now know I need to learn more), and finally understand what all of this conda kerfuffle is all about. So. Here is what I have learned. Follow these steps, and it will run. And pretty well.</p>
<p>I am not 100% sure if it’s using my GPU…. if anyone has any comments on that, let me know. The guide below is likely not perfect, might not work for everyone, but, it worked for me? This is distilled from <a href="https://github.com/rstudio/keras/issues/1165">this thread</a>. So, here you go.</p>
<ol type="1">
<li><p>Go through the instruction to <a href="https://medium.com/codex/installing-tensorflow-on-m1-macs-958767a7a4b3">install Tensorflow on an M1 Mac from here</a>. Note, I called the environment I created <code>tf_env</code>.</p></li>
<li><p>Install one of the arm64 nightly builds at <a href="https://mac.r-project.org/" class="uri">https://mac.r-project.org/</a> - I’m using 4.1. Oh hey, hi new pipe operator! Or, er, <code>new_pipe_operator |&gt; hello()</code>.</p></li>
<li><p>Install a daily build of Rstudio for OSX from <a href="https://dailies.rstudio.com/" class="uri">https://dailies.rstudio.com/</a> so it can handle the new version of R.</p></li>
<li><p>To test, run Rstudio, and type <code>version</code> to make sure your arch is aarch64.</p></li>
<li><p>OK, in your terminal, run <code>conda activate tf_env</code> - or whatever you named your environment for tensorflow in for #1.</p></li>
<li><p>To open Rstudio from the environment, run <code>open -na rstudio</code></p></li>
<li><p>Install the keras and tensorflow libraries. BUT - do not run <code>install_keras()</code> or <code>install_tensorflow()</code> - because you’ve got it!</p></li>
<li><p>At the head of your Rscript, include the following:</p></li>
</ol>
<pre><code>library(tensorflow)
library(keras)

use_python("~/miniforge3/bin/python")
use_condaenv("tf_env")</code></pre>
<p>with the later two getting you all good and set.</p>
<p>And then - boom - it will run! I was never so happy as to see a successful run.</p>
<div id="fig-539a35d47e664c97a50115a146a7f1bd-1" class="quarto-float quarto-figure quarto-figure-center anchored">
<figure class="quarto-float quarto-float-fig figure">
<div aria-describedby="fig-539a35d47e664c97a50115a146a7f1bd-1-caption-0ceaefa1-69ba-4598-a22c-09a6ac19f8ca">
<img src="https://imachordata.com/posts/files/20210507_r-tensorflow-on-an-m1-mac-without-crashing/images/tensorflow_lives.png" id="fig-539a35d47e664c97a50115a146a7f1bd-1" class="img-fluid figure-img">
</div>
<figcaption class="quarto-float-caption-bottom quarto-float-caption quarto-float-fig" id="fig-539a35d47e664c97a50115a146a7f1bd-1-caption-0ceaefa1-69ba-4598-a22c-09a6ac19f8ca">
Look at tensorflow go!
</figcaption>
</figure>
</div>
<p>Now, are there likely some problems here? Maybe! I’d love to know, and I will edit the post as any that are relevant updates come in!</p>
<p>I’m also still not certain it’s using the GPU. I tried running a CNN on it, watching GPU performance from Activity Monitor, and didn’t really see anything. Would be delighted at any thoughts/suggestions about this issue.</p>
<p>But, hey, it runs!</p>



 ]]></description>
  <category>deep learning</category>
  <category>R</category>
  <guid>https://imachordata.com/posts/20210507_r-tensorflow-on-an-m1-mac-without-crashing.html</guid>
  <pubDate>Fri, 07 May 2021 04:00:00 GMT</pubDate>
</item>
<item>
  <title>GF Pizza that Rocks</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20201003_gf-pizza-that-rocks.html</link>
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<img src="https://imachordata.com/posts/files/20201003_gf-pizza-that-rocks/2020-10-03-gf-pizza-that-rocks.en_files/gf_pizzas.png" class="img-fluid">
<center>
<strong>Yes, these are GF pizzas</strong>
</center>
<p>Since HD went gluten free, we’ve found a few decent gluten free pizza places around the ’ville and beyond. But, it’s only been OK. Never quite crispy enough for thin crust, and inconsistent from place to place. So, I decided to set out and make my own at home.</p>
<p>I culled through a bunch of recipes, but was always unsatisfied. Years ago, a friend of mine gave me an excellent recipe that is delightful for its inexactness and yet consistent excellent performance. Everything I saw involved tons of different ingredients, or really was just GF bread dough rolled out - which seemed OK, but, I still wasn’t sure it would get the right texture.</p>
<p>In reading around about GF baking in general, though, I kept running into this odd ingredient that appeared to improve texture of dough - or could even over-correct! <a href="https://www.thespruceeats.com/expandex-in-gluten-free-recipes-1451198">Expandex</a> - a modified tapioca startch. I had some in my pantry from my early days of starting the GF journey, but had never used it.</p>
<p>What if, I wondered, I used a GF flour that is ideal for pies and pastries, but added in some expandex to improve dough texture to give it better chew? Could I get back to something that works well for pizza.</p>
<p>The answer is - hell yes.</p>
<p>So, here’s my friend Jarrod’s recipe (his writing!), modified for GF use, with links to the products used, and a few small changes.</p>
<p><strong>Gluten Free Pizza Dough</strong></p>
<p>For the dough, if you’re feeling courageous:</p>
<p><em>Ingredients</em><br>
About 1 cup of water, shower temperature<br>
About 2 3/4 cups <a href="https://www.target.com/p/cup-4-cup-gluten-free-flour-blend-32oz/-/A-50358792?ref=tgt_adv_XS000000&amp;AFID=google_pla_df&amp;fndsrc=tgtao&amp;CPNG=PLA_Grocery%2BShopping&amp;adgroup=SC_Grocery&amp;LID=700000001170770pgs&amp;network=g&amp;device=c&amp;location=9002004&amp;ds_rl=1246978&amp;ds_rl=1248099&amp;gclsrc=ds">Cup4Cup GF flour</a> (I suppose other pastry-oriented GF flours will work, too)<br>
1/4 Cup of <a href="https://www.walmart.com/ip/Judee-s-Gluten-Free-Expandex-Modified-Tapioca-Starch-13-5-oz/269079493?wmlspartner=wlpa&amp;selectedSellerId=0">Expandex modified tapioca starch</a><br>
1 teaspoon to 1 tablespoon of salt, your preference on dough saltiness<br>
1 packet (2 1/4 tsp) of yeast<br>
generous pinch of sugar or squirt of honey</p>
<p><em>Utensils</em><br>
Big spoon Flat surface<br>
Big bowl<br>
2 cookie sheets (or one really huge one)</p>
<p>In a big bowl, mix the water, sugar or honey, and yeast. Cool your heels for five minutes.</p>
<p>Mix in the flour and salt, and maybe a glug of olive oil.</p>
<p>Stir and mix into in a good sticky ball that holds together. Let rise in a ball in an oiled bowl for 45 min - 1 hr.</p>
<p>Put some oil in the bowl so the dough doesn’t stick. Put the kneaded dough back in the bowl. Cover it up and put it in a not-cold (could be warm; doesn’t really matter) place for 20-30 minutes.</p>
<p>Divide into halves for big pans of thirds for rounds.</p>
<p>For halves, make sure the surface is floured with rice flour or somesuch and roll out the dough really really flat (1/8”?). Then lift it up, drape it over your cookie sheet, and either trim the edges or fold them down. For thirds, roll out rounds like a pie crust. Trim edges if you like, or fold for a bit more chewiness.</p>
<p>Put yummy things on top.</p>
<p>Bake in a 500-or-so-degree oven until it’s brown, but not dark brown. 10-12 minutes.</p>
<p>Bottom rack can be a-ok for GF dough. Not classic gluten dough. Why? Dunno! But you still might want to flip oven placement halfway if you’re doing two.</p>



 ]]></description>
  <category>food</category>
  <category>gluten free</category>
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  <pubDate>Sat, 03 Oct 2020 04:00:00 GMT</pubDate>
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  <title>Simulating “Posterior” Predictions from Non-Bayesian Fits</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits.html</link>
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<p>As I sat down to review my course materials for my grad Biostats and Computation class this summer - <a href="http://biol607.github.io">Biology 607</a> - I was settled in with a sense of calm. I had taught this for years. I knew what I was doing. I had reshaped the class twice, and the student outcomes were on track to be great. Just going to coast through this in Covid times so I could write some papers.</p>
<p>Then the mailman came. And delivered a brand spanking new copy of Gelman et al.’s new <a href="https://statmodeling.stat.columbia.edu/2020/07/08/regression-and-other-stories-is-available/">Regression and Other Stories</a>.</p>
<p>After getting halfway through, and realizing that day had turned to night, it opened up…. a lot of things. I’ll probably cogitate on them in the future, and suffice to say I have re-written more than I want (and re-arranged - and realized my re-arrangement needs to be re-arranged next time).</p>
<p>But today, let’s talk simulating the outcomes of our model.</p>
<p>One thing I’ve always enjoyed about Bayesian models is the natural connection to simulation. And one way of model checking is to look at how your posterior predictions line up with the actual distribution of your data. For example, let’s look at a trivial example with the super-duper fun <a href="https://allisonhorst.github.io/palmerpenguins/index.html">Palmer Penguins</a>.</p>
<section id="comparing-posteriors-from-bayesian-fits-to-observed-distributions-of-data" class="level3">
<h3 class="anchored" data-anchor-id="comparing-posteriors-from-bayesian-fits-to-observed-distributions-of-data">Comparing Posteriors from Bayesian Fits to Observed Distributions of Data</h3>
<p>Let’s fit a simple model looking at flipper length as a function of body mass. It’s not going to be perfect, and that’s OK - I want to see some mismatch. We’ll do it with <strong>rstanarm</strong> (but use the approxmiation for speed).</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(rstanarm)</span>
<span id="cb1-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(palmerpenguins)</span>
<span id="cb1-3"></span>
<span id="cb1-4"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#for some manipulations</span></span>
<span id="cb1-5"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(dplyr)</span>
<span id="cb1-6"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(tidyr)</span>
<span id="cb1-7"></span>
<span id="cb1-8"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#remove the NAs to make the rest smoother</span></span>
<span id="cb1-9">penguins <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> penguins <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> </span>
<span id="cb1-10">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">!</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">is.na</span>(flipper_length_mm))</span>
<span id="cb1-11"></span>
<span id="cb1-12">mod_stan <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">stan_glm</span>(flipper_length_mm <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> body_mass_g, </span>
<span id="cb1-13">                     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins,</span>
<span id="cb1-14">                     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">algorithm =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"optimizing"</span></span>
<span id="cb1-15">                     )</span></code></pre></div></div>
</div>
<p>So, one of the most usefu diagnostics here is to see how well the distribution of the predictions matches, or does not match, the data.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(bayesplot)</span>
<span id="cb2-2"></span>
<span id="cb2-3">yhat_stan <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">posterior_linpred</span>(mod_stan, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">draws =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span>
<span id="cb2-4"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ppc_dens_overlay</span>(penguins<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>flipper_length_mm,</span>
<span id="cb2-5">                 yhat_stan)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits_files/figure-html/bayesplot-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Now, note, I used <code>posterior_linpred()</code> - so, this is for fitted values. But things look much the same with prediction intervals - if not a little worse</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1">ypred_stan <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">posterior_predict</span>(mod_stan, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">draws =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span>
<span id="cb3-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ppc_dens_overlay</span>(penguins<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>flipper_length_mm,</span>
<span id="cb3-3">                 ypred_stan)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits_files/figure-html/predfit-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>What’s great, in both is that you can see the lack of bimodality, and that valley being missing. This is due to not including species. But, it’s <strong>SUPER SUPER SUPER</strong> useful in trying to diagnose where your model fails.</p>
<p>OK. This is great. I’m going to teach some Bayes. But. What about for those students who don’t want to go Bayes, for whatever reason, but still want access to this awesome machinery?</p>
<p>I was at a bit of a loss. In working with mixed models in the past, to get similar simulations, I’d turn to the <a href="https://github.com/jknowles/merTools">merTools</a> package and it’s <code>predictInterval()</code> function that can turn out raw simulations. But - it doesn’t work on <code>lm()</code> or <code>glm()</code> fit models.</p>
<p>Hrm. What to do.</p>
</section>
<section id="arm-yourself" class="level3">
<h3 class="anchored" data-anchor-id="arm-yourself">ARM Yourself!</h3>
<p>My first inclination was to go old school with the <a href="https://cran.r-project.org/web/packages/arm/index.html">arm</a> package from the original <a href="https://stat.columbia.edu/~gelman/arm/">Gelman and Hill</a> which is now being superseeded by this new book and whatever is to come next (which I am already excited for).</p>
<p>arm had a <code>sim()</code> function that could extract simulated coefficients, and then you could be on your merry way yourself. So, let’s fit a model, and then get those fitted simulated values</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(arm)</span>
<span id="cb4-2"></span>
<span id="cb4-3"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#let's fit a model from the palmer penguins ####</span></span>
<span id="cb4-4">mod <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(flipper_length_mm <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> body_mass_g, </span>
<span id="cb4-5">          <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins)</span>
<span id="cb4-6"></span>
<span id="cb4-7"></span>
<span id="cb4-8"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#get some simulated coefficients using arm::sim() ####</span></span>
<span id="cb4-9">sims <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sim</span>(mod)</span>
<span id="cb4-10"></span>
<span id="cb4-11"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#now the model frame</span></span>
<span id="cb4-12">X <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">model.frame</span>(mod)</span>
<span id="cb4-13"></span>
<span id="cb4-14"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#now get those simulated fitted values</span></span>
<span id="cb4-15">yhat_arm <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">coef</span>(sims) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%*%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">t</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">model.matrix</span>(mod))</span>
<span id="cb4-16"></span>
<span id="cb4-17"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#and make it into a nice tidy data frame</span></span>
<span id="cb4-18">yhat_arm <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as_tibble</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">t</span>(yhat_arm)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-19">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">gather</span>(sim, flipper_length_mm)</span></code></pre></div></div>
</div>
<p>This is great! We can look at how this fits with the distribution of flipper lengths. Moreover, we can compare it to the Bayesian posteriors - we’ll see a difference due to priors, but, it’s informative!</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(ggplot2)</span>
<span id="cb5-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(patchwork)</span>
<span id="cb5-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_set</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_classic</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">15</span>))</span>
<span id="cb5-4"></span>
<span id="cb5-5">arm_plot <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb5-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> yhat_arm, </span>
<span id="cb5-7">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> sim),</span>
<span id="cb5-8">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"blue"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb5-9">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins, </span>
<span id="cb5-10">                 <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm),</span>
<span id="cb5-11">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb5-12">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">title =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Distribution of Flipper length (black) and arm Simulations"</span>)</span>
<span id="cb5-13"></span>
<span id="cb5-14"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#reshape posterior predictions and make a running DF</span></span>
<span id="cb5-15">fit_sims <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> </span>
<span id="cb5-16">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as_tibble</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">t</span>(yhat_stan)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-17">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">gather</span>(sim, flipper_length_mm) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-18">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"stan_fit"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-19">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rbind</span>(yhat_arm <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"arm_fit"</span>))</span>
<span id="cb5-20"></span>
<span id="cb5-21">compare_plot <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> fit_sims, </span>
<span id="cb5-22">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, </span>
<span id="cb5-23">                   <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">paste</span>(sim, type), </span>
<span id="cb5-24">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> type)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb5-25">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb5-26">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_color_brewer</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"qual"</span>)</span>
<span id="cb5-27"></span>
<span id="cb5-28"></span>
<span id="cb5-29">arm_plot <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> compare_plot</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits_files/figure-html/arm_dens-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>This is super cool as, 1) we can see that the same problem with the simulated versus observed distributions and 2) the simulations from our <code>lm()</code> and <code>stan_glm()</code> match really nicely.</p>
</section>
<section id="but-can-you-make-it-simple" class="level3">
<h3 class="anchored" data-anchor-id="but-can-you-make-it-simple">But Can You Make it Simple?</h3>
<p>OK. This is cool. But…. I had to extract coefficients, do the matrix multiplication myself. “Trivial!” you say. But - well, as I get more interesting models that aren’t just <code>lm()</code> fits, it gets harder. And, more importantly, for teaching, this is a path to code confusion for my students. So…. what else is there? I mean, sure, I can write a little function for them:</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#can we make a nice little function? ####</span></span>
<span id="cb6-2">predictInterval_lm <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">function</span>(mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">n =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>){</span>
<span id="cb6-3">  sims <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> arm<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sim</span>(mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">n =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span>
<span id="cb6-4">  model_mat <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">t</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">model.matrix</span>(mod))</span>
<span id="cb6-5">  mod_coefs <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">coef</span>(sims)</span>
<span id="cb6-6">  </span>
<span id="cb6-7">  y_sim <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">coef</span>(sims) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%*%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">t</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">model.matrix</span>(mod))</span>
<span id="cb6-8">}</span></code></pre></div></div>
</div>
<p>But - well, that’s a one-shot. They need something more general. We <em>all</em> need something more general.</p>
<p>And so, I tested my google fu. And found…. <code>stats::simulate()</code> At which point I hit myself in the head. Simulated one or more responses from the distribution corresponding to a fitted model object indeed!</p>
<p>Let’s take a look.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># Wait, does stats::simulate work? ####</span></span>
<span id="cb7-2">yhat_simulate <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">simulate</span>(mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">nsim =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span>
<span id="cb7-3"></span>
<span id="cb7-4">yhat_simulate <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> yhat_simulate <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb7-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">gather</span>(sim, flipper_length_mm) </span>
<span id="cb7-6"></span>
<span id="cb7-7"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb7-8">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> yhat_simulate, </span>
<span id="cb7-9">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> sim),</span>
<span id="cb7-10">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"red"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb7-11">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins, </span>
<span id="cb7-12">                 <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm),</span>
<span id="cb7-13">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb7-14">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">title =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Distribution of Flipper length (black) and simulate Simulations"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits_files/figure-html/simulate-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Huh. That does not look the same at all. Digging into it with <code>getAnywhere(simulate.lm)</code>, it becomes clear that what <code>simulate()</code> is doing is taking fitted values and adding random draws from the error distribution - NOT taking draws from the coefficients to get simulated fitted values. <em>sad trombone</em>. OK, so this isn’t going to work.</p>
</section>
<section id="getting-to-the-core-of-our-simulation-problem" class="level3">
<h3 class="anchored" data-anchor-id="getting-to-the-core-of-our-simulation-problem">Getting to the Core of Our Simulation Problem</h3>
<p>So, I went back to the Goog. Poking around and around, I eventually found the excellent <a href="https://github.com/christophergandrud/coreSim">coreSim</a> package, that let’s you generate simulated confidence intervals from fit models of many types. Huzzah!</p>
<p>The package has a function to build quantiles of interest based on models using simulation - <code>qi_builder()</code>. While it autimatically generates intervals from simulations and slims them down to a particular interval of interest, by giving a CI of one and specifying that we want the raw simulations with the argument <code>slim = FALSE</code>, we can generate the same simulations as above. We need to reshape and rename the output a bit, but it’ll do!</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb8" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb8-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#what about coreSim? ####</span></span>
<span id="cb8-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(coreSim)</span>
<span id="cb8-3"></span>
<span id="cb8-4"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#get those simulations, add simulation numbers, and rename</span></span>
<span id="cb8-5">yhat_coresim <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qi_builder</span>(mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">newdata =</span> penguins, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">ci =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>,</span>
<span id="cb8-6">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">slim =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">nsim =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-7">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sim =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rep</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">342</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-8">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rename</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">flipper_length_mm =</span> qi_) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-9">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"coresim_fit"</span>,</span>
<span id="cb8-10">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sim =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.character</span>(sim)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-11">  dplyr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">select</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span>body_mass_g)</span></code></pre></div></div>
</div>
<p>OK, so, first, how does this compare to the data? And then, how does it compare to other sim methods?</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb9" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb9-1">core_plot <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb9-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> yhat_coresim, </span>
<span id="cb9-3">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> sim),</span>
<span id="cb9-4">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"orange"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb9-5">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins, </span>
<span id="cb9-6">                 <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm),</span>
<span id="cb9-7">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb9-8">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">title =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Distribution of Flipper length (black) and coreSim Simulations"</span>)</span>
<span id="cb9-9"></span>
<span id="cb9-10">fit_sims <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> fit_sims <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb9-11">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">bind_rows</span>(yhat_coresim)</span>
<span id="cb9-12"></span>
<span id="cb9-13">compare_plot_core <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> fit_sims, </span>
<span id="cb9-14">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, </span>
<span id="cb9-15">                   <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">paste</span>(sim, type), </span>
<span id="cb9-16">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> type)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb9-17">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb9-18">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_color_brewer</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"qual"</span>)</span></code></pre></div></div>
</div>
<p>OK! Nice! Everything lines up, and, while we had to do some manipulation of the <code>qi_builder</code> output (and, really, it needs some work on column names), this was <em>way</em> simpler than the arm solution. And we still see the problems with the mismatch between the model and the data.</p>
<p>But - still, I mean, I <em>could</em> go and re-write some of the coreSim functionality to have simulation numbers. But…. There had to be.</p>
</section>
<section id="finding-my-dharma" class="level3">
<h3 class="anchored" data-anchor-id="finding-my-dharma">Finding my DHARMa</h3>
<p>I’m a HUGE fan of Florian Hartig’s <a href="https://cran.r-project.org/web/packages/DHARMa/vignettes/DHARMa.html">DHARMa</a> package for assessing fit via simulated quantile residuals. Heck, eyeballing the data versus simulated distributions here is exactly what DHARMa is doing! I was working with a colleague on assessing fit in some glmmTMB models when it hit me.</p>
<p>DHARMa calculates simulated values. From which it derives residuals. Which means it’s got a pretty robust flexible simulation algorithm in there, which means…..it has a simulations method. I went spelunking around the help files, and found <code>getSimulations()</code> which works for a wide variety of objects. Would this be the key? It turns out a matrix, so I needed to do a bit of reshaping, but…</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb10" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb10-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(DHARMa)</span>
<span id="cb10-2"></span>
<span id="cb10-3"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># last, what about DHARMa?</span></span>
<span id="cb10-4">yhat_dharma <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">getSimulations</span>(mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">nsim =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span> ) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as_tibble</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-6">  tidyr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">gather</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">key =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"sim"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">value =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"flipper_length_mm"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-7">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">type =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"pred_sharma"</span>)</span>
<span id="cb10-8"></span>
<span id="cb10-9"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb10-10">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> yhat_dharma, </span>
<span id="cb10-11">               <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> sim),</span>
<span id="cb10-12">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"purple"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb10-13">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_density</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> penguins, </span>
<span id="cb10-14">                 <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> flipper_length_mm),</span>
<span id="cb10-15">               <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lwd =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb10-16">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">title =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Distribution of Flipper length (black) and DHARMa Simulations"</span>)</span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits_files/figure-html/dharma-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Alas - DHARMa isn’t pulling simulated values of the coefficients. This looks the same as the simulate functions above. And with good reason! As I dug into the code for <code>getSimulations()</code> for <code>lm()</code> fit objects, it uses simulate!</p>
<p>Indeed, I would have noticed this from reading the helpfile (HA!) which says ” The purpose of this wrapper for for the simulate function is to return the simulations from a model in a standardized way”.</p>
</section>
<section id="other-packages-considered" class="level3">
<h3 class="anchored" data-anchor-id="other-packages-considered">Other packages considered</h3>
<p>In the course of putting this together, I looked a bit at <a href="https://cran.r-project.org/web/packages/simglm/">simglm</a> as well, but it’s for knowing parameters a prior, not calculating simulations from fit models.</p>
</section>
<section id="conclusion---coresim-for-now" class="level3">
<h3 class="anchored" data-anchor-id="conclusion---coresim-for-now">Conclusion - coreSim for now?</h3>
<p>So, for now, coreSim for non-mixed models seems to be the way to go, predictInterval for merMods, and…. I’m not sure for others. glmmTMB has the ability to pull simulated draws of random effects using <code>simulate()</code> as seen <a href="https://cran.r-project.org/web/packages/glmmTMB/vignettes/sim.html">here</a>. But, I find myself unsatisfied with the lack of a general case solution. A predict_interval, if you will, for any model types. And one that perhaps integrates variation not just in parameters (e.g.&nbsp;fitted simulations), but also error terms (e.g., prediction simulations). If anyone has a solution, I’d love to know it! Perhaps I am missing a package? Short of using rstanarm, I’m stumped for the moment!</p>


</section>

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  <category>R</category>
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  <guid>https://imachordata.com/posts/20200924_simulating-posterior-predictions-from-non-bayesian-fits.html</guid>
  <pubDate>Thu, 24 Sep 2020 04:00:00 GMT</pubDate>
</item>
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  <title>Roaring Back into Mobility in the US Post-Covid-Lockdown</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
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<p>As part of the <a href="../posts/20200507_the-covid19r-project.html">Covid19R Project</a>, I’ve been working on a new package, <a href="https://github.com/Covid19R/covid19mobility">covid19mobility</a>. It started as an effort to pull in the <a href="https://www.apple.com/covid19/mobility">Apple Mobility Trends</a>, and has since morphed as more mobility data comes out. Right now, I’m working through the <a href="https://www.google.com/covid19/mobility/">Google Mobility Data</a>, &amp; I’m interested in the <a href="https://github.com/descarteslabs/DL-COVID-19">Descartes mobility data</a> and any others you can suggest down below (link to source)! But the data itself - it’s FASCINATING!</p>
<p>As I finished getting the Apple data in (there are massive issues for all of the aforementioned data sets in terms of getting standardized location codes - I’m trying to use either the <a href="https://en.wikipedia.org/wiki/ISO_3166-2">ISO 3166 2</a> standard for countries and states or the <a href="https://www.unece.org/cefact/locode/service/location">UN LOCODE</a> for cities, and many of the states and cities have different names than those in the data standards. Watch me <code>dplyr::mutate()</code> and <code>ifelse</code> my way into oblivion)..</p>
<p>OK, that was a long rant, let me start over -</p>
<p>As I finished getting the Apple data in, I decided to check it out with a quick vignette. It’s Memorial Day, US states are starting to open up - I wonder what our traffic looks like? Now, note, Apple’s data is the relative volume of directions requests for each data type. So, let’s look at the US…</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># remotes::install_github("covid19r/covid19mobility")</span></span>
<span id="cb1-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(covid19mobility)</span>
<span id="cb1-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(dplyr)</span>
<span id="cb1-4"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(ggplot2)</span>
<span id="cb1-5"></span>
<span id="cb1-6"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#the data, filtered to the US</span></span>
<span id="cb1-7">us_mobile <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#refresh_covid19mobility_apple_country() %&gt;%</span></span>
<span id="cb1-8">  covid19mobility_apple_country_demo <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb1-9">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(location_code <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"US"</span>)</span>
<span id="cb1-10"></span>
<span id="cb1-11">max_date <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">max</span>(us_mobile<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>date)</span>
<span id="cb1-12"></span>
<span id="cb1-13"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#now, a plot!</span></span>
<span id="cb1-14">baseplot <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(us_mobile,</span>
<span id="cb1-15">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> date, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> value, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> data_type)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb1-16">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_color_brewer</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">palette =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Dark2"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb1-17">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_bw</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">14</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb1-18">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Mobility Type"</span>,</span>
<span id="cb1-19">       <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Relative Value"</span>,</span>
<span id="cb1-20">       <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">""</span>) </span>
<span id="cb1-21"></span>
<span id="cb1-22">baseplot <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb1-23">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_line</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">size =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb1-24">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggtitle</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">paste0</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Apple Mobility Trends for the US on "</span>, max_date)) </span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200525_roaring-back-into-mobility-in-the-us-post-covid-lockdown_files/figure-html/unnamed-chunk-1-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>Wow. So, driving is basically back to where it was pre-lockdown. Walkign is coming back, but isn’t there yet. And transit is… nada. Looking at this using a GAM to smooth it all out shows the same thing (I know, I know, there’s much more complex and fun timeseries stuff to do here, but…)</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1">baseplot <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb2-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">stat_smooth</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">method =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"gam"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">fill =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">NA</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb2-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggtitle</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Apple Mobility Trends for the US from fitted GAMs"</span>) </span></code></pre></div></div>
<div class="cell-output-display">
<div>
<figure class="figure">
<p><img src="https://imachordata.com/posts/20200525_roaring-back-into-mobility-in-the-us-post-covid-lockdown_files/figure-html/smooth-1.png" class="img-fluid figure-img" width="672"></p>
</figure>
</div>
</div>
</div>
<p>The driving trend is really interesting. Is this really due to everywhere going up uniformly? To investigate, I pulled in the subregional data - for the US this just has driving stats. And then used the awesome <a href="https://hafen.github.io/geofacet/">geofacet</a> package from Ryan Hafen to visualize. I’ll just use GAMs in order to facilitate visualization without the wigglies due to within-week variation.</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(geofacet)</span>
<span id="cb3-2"></span>
<span id="cb3-3">state_mobile <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">refresh_covid19mobility_apple_subregion</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb3-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(country<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"United States"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb3-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">!</span>(location <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%in%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Guam"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Puerto Rico"</span>, </span>
<span id="cb3-6">                         <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Virgin Islands"</span>)))</span>
<span id="cb3-7"></span>
<span id="cb3-8">state_baseplot <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggplot</span>(state_mobile,</span>
<span id="cb3-9">       <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> date, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> value)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb3-10">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_bw</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">11</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb3-11">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">labs</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Relative Value"</span>,</span>
<span id="cb3-12">       <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">""</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb3-13">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ggtitle</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">paste0</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Apple Mobility Driving Trends for the US on "</span>, max_date)) </span>
<span id="cb3-14">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">axis.text.x =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">element_text</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">angle =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">90</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">hjust =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">vjust =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.5</span>))</span>
<span id="cb3-15"></span>
<span id="cb3-16">state_baseplot <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb3-17">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">facet_geo</span>(<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>location) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb3-18">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">stat_smooth</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">method =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"gam"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">fill =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">NA</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"#1B9E77"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> </span>
<span id="cb3-19">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">axis.text.x =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">element_text</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">angle =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">90</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">hjust =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>))</span></code></pre></div></div>
</div>
<p>So, a few places have stayed - Hawaii, Mass, and a few others - and others have gone WAAAY up - ND, Wyoming, Montata. Looking at it another way - we can really see how the top 5 states drive the trend up - BUT - with some exceptions, driving is still back to normal most places</p>
<div class="cell">
<div class="code-copy-outer-scaffold"><div class="sourceCode cell-code" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(ggrepel) <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#for labels</span></span>
<span id="cb4-2"></span>
<span id="cb4-3"></span>
<span id="cb4-4"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#fit a bunch of GAMs so that labels connect to the right places</span></span>
<span id="cb4-5">state_fits <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> state_mobile <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(location) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-7">  tidyr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">nest</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-8">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mods =</span> purrr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map</span>(data, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>mgcv<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">gam</span>(value <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">s</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.numeric</span>(date), <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">bs =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cs"</span>), <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> .)),</span>
<span id="cb4-9">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> purrr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map2</span>(data, mods, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>modelr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">add_predictions</span>(.x, .y))) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-10">  tidyr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">unnest</span>(data) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-11">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>()</span>
<span id="cb4-12"></span>
<span id="cb4-13"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># make labels for the top 5 states</span></span>
<span id="cb4-14">tops <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> state_fits <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-15">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(date <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">max</span>(date)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-16">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(location) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">slice</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>L) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-17">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">arrange</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">desc</span>(pred)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-18">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">slice</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>)</span>
<span id="cb4-19"></span>
<span id="cb4-20"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># make labels for the bottom five states</span></span>
<span id="cb4-21">bottoms <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> state_fits <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-22">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(date <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">max</span>(date)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-23">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">arrange</span>(pred) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-24">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">slice</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>)</span>
<span id="cb4-25"></span>
<span id="cb4-26"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#merge in info about those states so we can highlight with colors</span></span>
<span id="cb4-27">state_mobile <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> state_mobile <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-28">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">top_state =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ifelse</span>(location <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%in%</span> tops<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>location, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"top"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"middle"</span>),</span>
<span id="cb4-29">         <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">top_state =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ifelse</span>(location <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%in%</span> bottoms<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>location, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"bottom"</span>, top_state),</span>
<span id="cb4-30">         ) </span>
<span id="cb4-31"></span>
<span id="cb4-32"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># the plot  - with labels! And colors!</span></span>
<span id="cb4-33"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;"># and a so-so job of using ggrepel!</span></span>
<span id="cb4-34"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">set.seed</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2020</span>)</span>
<span id="cb4-35">state_baseplot <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-36">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_line</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> state_mobile, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">stat=</span><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"smooth"</span>,</span>
<span id="cb4-37">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">method =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"gam"</span>, </span>
<span id="cb4-38">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mapping =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">group =</span> location, </span>
<span id="cb4-39">                            <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> top_state, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">alpha =</span> top_state),</span>
<span id="cb4-40">              <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">size =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.5</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-41">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_color_manual</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">values =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"darkred"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"#1B9E77"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"darkorange"</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-42">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_alpha_manual</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">values =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.6</span>, <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.2</span>, <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.6</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-43">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">guides</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"none"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">alpha =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"none"</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> </span>
<span id="cb4-44">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#labels those states - must be a better neater way.... hrm....</span></span>
<span id="cb4-45">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_text_repel</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> tops,</span>
<span id="cb4-46">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mapping =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> date, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> pred, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">label =</span> location),</span>
<span id="cb4-47">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">force =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-48">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_text_repel</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> bottoms,</span>
<span id="cb4-49">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mapping =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">aes</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">x =</span> date, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">y =</span> pred, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">label =</span> location),</span>
<span id="cb4-50">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">force =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>,</span>
<span id="cb4-51">                  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">hjust =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.5</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-52">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_bw</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">14</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-53">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">scale_y_continuous</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">limits =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">0</span>,<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">300</span>))</span></code></pre></div></div>
</div>
<p>Surprised Florida is at the bottom, currently, but, really interesting to see how most states are mostly recovered in terms of driving. Now I want to run this after memorial day and see how it looks!</p>



 ]]></description>
  <category>covid19R</category>
  <category>R</category>
  <guid>https://imachordata.com/posts/20200525_roaring-back-into-mobility-in-the-us-post-covid-lockdown.html</guid>
  <pubDate>Mon, 25 May 2020 04:00:00 GMT</pubDate>
</item>
<item>
  <title>Best GF Pancakes Yet</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20200510_best-gf-pancakes-yet.html</link>
  <description><![CDATA[ 
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  <section class="header-text">
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<p>I love pancakes. My wife loves pancakes. My daughter LOVES chocolate pancakes (and takes a picture with her face smeared in chocolate every time she she finishes eating chocolate chip pancakes). But… my daughter has celiac.</p>
<p>So, I’ve been working through a lot of GF pancake recipies, or using GF flour (<a href="https://www.cup4cup.com/">Cup 4 Cup</a> is hands down THE BEST) with regular recipes to make them. I kept being unsatisfied, but, eventually learned a basic formula to them. To thick, to thin, too cakey, to fluffy (yes, this is a thing). This morning, I made a few adjustments, and I think I hit on the right one, so I’m going to archive it here so I don’t forget.</p>
<p><a href="files/20200510_best-gf-pancakes-yet/2020-05-10-best-gf-pancakes-yet_files/HD_pancakes.jpeg"><img src="https://imachordata.com/posts/files/20200510_best-gf-pancakes-yet/2020-05-10-best-gf-pancakes-yet_files/HD_pancakes_400.jpg" class="img-fluid"></a></p>
<p>Also, if you are unsure of how to cook pancakges, find the <a href="https://www.foodnetwork.com/shows/good-eats/videos/flap-jack-do-it-again">Good Eats Pancake Episode</a> where Alton really teaches you how to do it right.</p>
<p><em>Best GF Pancakes Yet</em></p>
<p><strong>Ingredients:</strong></p>
<ul>
<li><p>1 Cup Gluten Free Flour Blend (I prefer Cup 4 Cup, but others likely work) If no Xanthum gum in mix, add ~ 1/4 tsp</p></li>
<li><p>1/3 Cup Oat Flour (this was a huge innovation!)</p></li>
<li><p>1 1/2 tsp baking powder</p></li>
<li><p>1/4 tsp baking soda</p></li>
<li><p>1/2 tsp kosher salt</p></li>
<li><p>2 Tbs sugar</p></li>
<li><p>2 eggs</p></li>
<li><p>1 1/2 - 2 C milk (to get it to the thinness of your liking - play with it)</p></li>
<li><p>3 Tbs melted butter</p></li>
</ul>
<p><em>Instructions:</em></p>
<ol type="1">
<li><p>Whisk dry ingredients.</p></li>
<li><p>Whisk wet ingedients.</p></li>
<li><p>Mix wet into dry until all dry is incorporated. Lumpy batter is just fine.</p></li>
<li><p>Heat griddle/cast iron/carbon steel pan to ~350F</p></li>
<li><p>Spoon on 1/4-1/3 Cup batter. Cook until bubbles form around edges.</p></li>
<li><p>Flip.</p></li>
<li><p>Cook until just cooked through.</p></li>
</ol>



 ]]></description>
  <category>food</category>
  <guid>https://imachordata.com/posts/20200510_best-gf-pancakes-yet.html</guid>
  <pubDate>Sun, 10 May 2020 04:00:00 GMT</pubDate>
</item>
<item>
  <title>The Covid19R Project</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20200507_the-covid19r-project.html</link>
  <description><![CDATA[ 
<header class="global-header" style="background-image:url(/images/bg.jpg)">
  <section class="header-text">
    <div class="site-title"><a href="../">I'm a Chordata! Urochordata!</a></div>
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      <a class="header-btn" href="../about/">About</a>
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<p>We want our coronavirus data! We want it now! We want it TIDY!</p>
<p>tl;dr Go check out the <a href="https://covid19r.github.io/covid19R/">Covid19R project</a> and it’s <a href="https://covid19r.github.io/documentation/">documentation</a> - a way for many people to bring their unique data harvesting efforts of Covid-19 data into a single tidy data format, and then be redistributed through a single low-dependency package, <a href="https://covid19r.github.io/covid19R/">covid19R</a>. It’s all one big work-in-progress, but check it out!</p>
<section id="ok-the-story" class="level2">
<h2 class="anchored" data-anchor-id="ok-the-story">OK, the story!</h2>
<p>Back in February (remember February), while teaching <a href="http://biol355.github.io">data science</a>, I was trying to think of ways to spice up the class with more relevant data. We were in the midst of data tidying, when I saw a tweet from <a href="https://twitter.com/Rami_Krispin/">Rami Krispin</a> about starting a Covid R data package (whose account as of 2022-11-27 is suspended?)</p>
<p>Cool! A coronavirus data package. I went on to make a neat <a href="https://biol355.github.io/Labs/coronavirus.html">data tidying lab</a> - well, I think it’s neat - as well as weaving the data into other parts of the course. I also made a few pull requests on the repo to add features….as did <a href="https://twitter.com/dobbleobble">Amanda Dobbyn</a>. Rami contacted both of us, and thus a collaboration was born!</p>
</section>
<section id="tidy-covid-19-data" class="level2">
<h2 class="anchored" data-anchor-id="tidy-covid-19-data">Tidy Covid-19 Data</h2>
<p>We had been pulling from many different data sources, and found lots of difficulty in bringing them together. I had used <a href="https://docs.ropensci.org/rnaturalearth/">rnaturalearth</a> to get at unique place identifiers, but the proliferation of data sets and data aggregation efforts was bewildering. How to get a handle on the wide variety of data types, spatial location types, and more?</p>
<p>So, we began designing a very simple long format data specification and agreed to make our data packages create data in that format. I wrote up a package to harvest the updated <a href="https://covid19r.github.io/covid19nytimes/">New York Times data</a> as an example.</p>
<div class="cell">
<div class="cell-output-display">
<table class="table table-striped table-bordered table-condensed caption-top table-sm small">
<thead>
<tr class="header">
<th style="text-align: left;" data-quarto-table-cell-role="th">date</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">location</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">location_type</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">location_code</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">location_code_type</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">data_type</th>
<th style="text-align: right;" data-quarto-table-cell-role="th">value</th>
</tr>
</thead>
<tbody>
<tr class="odd">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Alabama</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">01</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">cases_total</td>
<td style="text-align: right;">439442</td>
</tr>
<tr class="even">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Alabama</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">01</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">deaths_total</td>
<td style="text-align: right;">6657</td>
</tr>
<tr class="odd">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Alaska</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">02</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">cases_total</td>
<td style="text-align: right;">52820</td>
</tr>
<tr class="even">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Alaska</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">02</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">deaths_total</td>
<td style="text-align: right;">250</td>
</tr>
<tr class="odd">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Arizona</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">04</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">cases_total</td>
<td style="text-align: right;">717593</td>
</tr>
<tr class="even">
<td style="text-align: left;">2021-01-23</td>
<td style="text-align: left;">Arizona</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">04</td>
<td style="text-align: left;">fips_code</td>
<td style="text-align: left;">deaths_total</td>
<td style="text-align: right;">12170</td>
</tr>
</tbody>
</table>
</div>
</div>
</section>
<section id="one-package-to-rule-them-all" class="level2">
<h2 class="anchored" data-anchor-id="one-package-to-rule-them-all">One Package to Rule Them All</h2>
<p>This was good - but, how would people get data?</p>
<p>We noticed that with nearly every different data set, we needed a different approach to data manipulation. If we threw all of our efforts into a single package, the dependency tree would rapidly spiral out of control. This seemed not good.</p>
<p>Many small packages, each specializing in unique data sets or collections of data sets seemed good, but…. how to make all of that searchable? Did we really want to make people have to install a bazillion different small packages? This seemed inefficient.</p>
<p>So, we took a cue from the many excellent packages by the good folk at <a href="https://ropensci.org/">ropensci</a> and created a master package - <a href="https://covid19r.github.io/covid19R/">covid19R</a>. This package wouldn’t do anything, save redistribute data files. Moreover, so it didn’t have to depend on all of those little packages, and thus have all of those same problems as above, we built a separate <a href="https://github.com/Covid19R/covid19Rdata">covid19Rdata</a> package/repo that updates once daily to refresh all of the data from any package that is part of the project.</p>
<p>So, you can get the information about what data is part of this Tidy Covid-19 data project, choose a relevant data set, and grab it, all without racking having to download tons of packages, satisfy weird dependencies, or otherwise pull your hair out!</p>
<p>Here’s what’s part of the project at time of writing</p>
<div class="cell">
<div class="cell-output-display">
<table class="table table-striped table-bordered table-condensed caption-top table-sm small">
<thead>
<tr class="header">
<th style="text-align: left;" data-quarto-table-cell-role="th">data_set_name</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">package_name</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">function_to_get_data</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">data_details</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">data_url</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">license_url</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">data_types</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">location_types</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">spatial_extent</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">has_geospatial_info</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">get_info_passing</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">refresh_status</th>
<th style="text-align: left;" data-quarto-table-cell-role="th">last_refresh_update</th>
</tr>
</thead>
<tbody>
<tr class="odd">
<td style="text-align: left;">covid19nytimes_states</td>
<td style="text-align: left;">covid19nytimes</td>
<td style="text-align: left;">refresh_covid19nytimes_states</td>
<td style="text-align: left;">Open Source data from the New York Times on distribution of confirmed Covid-19 cases and deaths in the US States. For more, see https://www.nytimes.com/article/coronavirus-county-data-us.html or the readme at https://github.com/nytimes/covid-19-data.</td>
<td style="text-align: left;">https://raw.githubusercontent.com/nytimes/covid-19-data/master/us-counties.csv</td>
<td style="text-align: left;">https://github.com/nytimes/covid-19-data/blob/master/LICENSE</td>
<td style="text-align: left;">cases_total, deaths_total</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:57:46</td>
</tr>
<tr class="even">
<td style="text-align: left;">covid19nytimes_counties</td>
<td style="text-align: left;">covid19nytimes</td>
<td style="text-align: left;">refresh_covid19nytimes_counties</td>
<td style="text-align: left;">Open Source data from the New York Times on distribution of confirmed Covid-19 cases and deaths in the US by County. For more, see https://www.nytimes.com/article/coronavirus-county-data-us.html or the readme at https://github.com/nytimes/covid-19-data.</td>
<td style="text-align: left;">https://raw.githubusercontent.com/nytimes/covid-19-data/master/us-counties.csv</td>
<td style="text-align: left;">https://github.com/nytimes/covid-19-data/blob/master/LICENSE</td>
<td style="text-align: left;">cases_total, deaths_total</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:02</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19france</td>
<td style="text-align: left;">covid19france</td>
<td style="text-align: left;">refresh_covid19france</td>
<td style="text-align: left;">Open Source data from opencovid19-fr on distribution of confirmed Covid-19 cases and deaths in the US States. For more, see https://github.com/opencovid19-fr/data.</td>
<td style="text-align: left;">https://raw.githubusercontent.com/opencovid19-fr/data/master/dist/chiffres-cles.csv</td>
<td style="text-align: left;">https://github.com/opencovid19-fr/data/blob/master/LICENSE</td>
<td style="text-align: left;">confirmed, dead, icu, hospitalized, recovered, discovered</td>
<td style="text-align: left;">county, region, country, overseas collectivity</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:07</td>
</tr>
<tr class="even">
<td style="text-align: left;">CanadaC19_cases</td>
<td style="text-align: left;">CanadaC19</td>
<td style="text-align: left;">refresh_CanadaC19_cases</td>
<td style="text-align: left;">Open Source data from multiple public reporting data throughout Canada. For more, see https://github.com/ishaberry/Covid19Canada.</td>
<td style="text-align: left;">https://raw.githubusercontent.com/ishaberry/Covid19Canada/master/cases.csv</td>
<td style="text-align: left;">https://github.com/debusklaneml/CanadaC19/blob/master/LICENSE</td>
<td style="text-align: left;">cases_new</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:17</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19us</td>
<td style="text-align: left;">covid19us</td>
<td style="text-align: left;">refresh_covid19us</td>
<td style="text-align: left;">Open Source data from COVID Tracking Project on the distribution of Covid-19 cases and deaths in the US. For more, see https://github.com/opencovid19-fr/data.</td>
<td style="text-align: left;">https://covidtracking.com/api</td>
<td style="text-align: left;">https://github.com/aedobbyn/covid19us/blob/master/LICENSE.md</td>
<td style="text-align: left;">positive, negative, pending, total_test_results_source, total_test_results, hospitalized_currently, hospitalized_cumulative, in_icu_currently, in_icu_cumulative, on_ventilator_currently, on_ventilator_cumulative, recovered, death, hospitalized, total_tests_viral, positive_tests_viral, negative_tests_viral, positive_cases_viral, death_confirmed, death_probable, total_test_encounters_viral, total_tests_people_viral, total_tests_antibody, positive_tests_antibody, negative_tests_antibody, total_tests_people_antibody, positive_tests_people_antibody, negative_tests_people_antibody, total_tests_people_antigen, positive_tests_people_antigen, total_tests_antigen, positive_tests_antigen, positive_increase, negative_increase, total, total_test_results_increase, death_increase, hospitalized_increase, negative_regular_score, negative_score, positive_score</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:33</td>
</tr>
<tr class="even">
<td style="text-align: left;">VirginiaC19</td>
<td style="text-align: left;">VirginiaC19</td>
<td style="text-align: left;">refresh_VirginiaC19</td>
<td style="text-align: left;">Open Source data from Virginia Department of Health. For more information, see https://www.vdh.virginia.gov/coronavirus/.</td>
<td style="text-align: left;">https://www.vdh.virginia.gov/content/uploads/sites/182/2020/03/VDH-COVID-19-PublicUseDataset-Cases.csv</td>
<td style="text-align: left;">https://github.com/debusklaneml/VirginiaC19/blob/master/LICENSE</td>
<td style="text-align: left;">cases_new,deaths_new,hosp_new</td>
<td style="text-align: left;">county</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:33</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19tunisia</td>
<td style="text-align: left;">covid19tunisia</td>
<td style="text-align: left;">refresh_covid19tunisia</td>
<td style="text-align: left;">Open Source data on distribution of confirmed Covid-19 cases, recovered ones and deaths in Tunisia. For more, https://github.com/MounaBelaid/covid19datatunisia</td>
<td style="text-align: left;">https://raw.githubusercontent.com/MounaBelaid/covid19datatunisia/master/dist/data.csv</td>
<td style="text-align: left;">https://github.com/MounaBelaid/covid19datatunisia/blob/master/LICENSE</td>
<td style="text-align: left;">cases_new, deaths_new, recovered_new</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:33</td>
</tr>
<tr class="even">
<td style="text-align: left;">covid19mobility_apple_country</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_apple_country</td>
<td style="text-align: left;">Data reflects relative volume of directions requests compared to a baseline volume on January 13th, 2020 for multiple transportation modes aggregated at the country level.</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">driving, walking, transit</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:36</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19mobility_apple_subregion</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_apple_subregion</td>
<td style="text-align: left;">Data reflects relative volume of directions requests compared to a baseline volume on January 13th, 2020 for multiple transportation modes aggregated at the subregion (state) level.</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">driving, walking, transit</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:58:59</td>
</tr>
<tr class="even">
<td style="text-align: left;">covid19mobility_apple_city</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_apple_city</td>
<td style="text-align: left;">Data reflects relative volume of directions requests compared to a baseline volume on January 13th, 2020 for multiple transportation modes aggregated at the city level.</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">https://www.apple.com/covid19/mobility</td>
<td style="text-align: left;">driving, walking, transit</td>
<td style="text-align: left;">city</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:59:11</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19mobility_google_country</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_google_country</td>
<td style="text-align: left;">Changes for each day are compared to a baseline value for that day of the week as compared to the 5-week period Jan 3-Feb 6, 2020 for visits to places falling in to certain categories.</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">retail_and_recreation_percent_change_from_baseline,grocery_and_pharmacy_percent_change_from_baseline,parks_percent_change_from_baseline,transit_stations_percent_change_from_baseline,workplaces_percent_change_from_baseline,residential_percent_change_from_baseline</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 16:59:31</td>
</tr>
<tr class="even">
<td style="text-align: left;">covid19mobility_google_subregions</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_google_subregions</td>
<td style="text-align: left;">Changes for each day are compared to a baseline value for that day of the week as compared to the 5-week period Jan 3-Feb 6, 2020 for visits to places falling in to certain categories. Data is aggregated at the state or subdivision level.</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">retail_and_recreation_percent_change_from_baseline,grocery_and_pharmacy_percent_change_from_baseline,parks_percent_change_from_baseline,transit_stations_percent_change_from_baseline,workplaces_percent_change_from_baseline,residential_percent_change_from_baseline</td>
<td style="text-align: left;">state</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 17:00:12</td>
</tr>
<tr class="odd">
<td style="text-align: left;">covid19mobility_google_us_counties</td>
<td style="text-align: left;">covid19mobility</td>
<td style="text-align: left;">refresh_covid19mobility_google_us_counties</td>
<td style="text-align: left;">Changes for each day are compared to a baseline value for that day of the week as compared to the 5-week period Jan 3-Feb 6, 2020 for visits to places falling in to certain categories. Data is aggregated at the county level for the USA only.</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">https://www.google.com/covid19/mobility/</td>
<td style="text-align: left;">retail_and_recreation_percent_change_from_baseline,grocery_and_pharmacy_percent_change_from_baseline,parks_percent_change_from_baseline,transit_stations_percent_change_from_baseline,workplaces_percent_change_from_baseline,residential_percent_change_from_baseline</td>
<td style="text-align: left;">county</td>
<td style="text-align: left;">country</td>
<td style="text-align: left;">FALSE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 17:02:45</td>
</tr>
<tr class="even">
<td style="text-align: left;">coronavirus_jhu</td>
<td style="text-align: left;">coronavirus</td>
<td style="text-align: left;">refresh_coronavirus_jhu*</td>
<td style="text-align: left;">The 2019 Novel Coronavirus COVID-19 (2019-nCoV) Dataset from the Johns Hopkins University Center for Systems Science and Engineering</td>
<td style="text-align: left;">https://systems.jhu.edu/research/public-health/ncov/</td>
<td style="text-align: left;">https://github.com/CSSEGISandData/COVID-19/</td>
<td style="text-align: left;">cases_new, recovered_new, deaths_new</td>
<td style="text-align: left;">country, state</td>
<td style="text-align: left;">global</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">TRUE</td>
<td style="text-align: left;">Passed</td>
<td style="text-align: left;">2021-01-24 17:02:48</td>
</tr>
</tbody>
</table>
</div>
</div>
</section>
<section id="what-is-a-covid19r-project-package" class="level2">
<h2 class="anchored" data-anchor-id="what-is-a-covid19r-project-package">What is a Covid19R Project Package?</h2>
<p>We have a few requirements for a package to be added to our project. First, <a href="https://github.com/Covid19R/covid19R/issues">file an issue</a> that you’re creating one! Then, take a gander at our <a href="https://covid19r.github.io/documentation/building-a-new-data-package.html">documentation on building packages</a>. We’ve provided a <a href="https://github.com/Covid19R/covid19_package_template">template</a> for you to use, if you’re new to package building.</p>
<p>We then ask that you provide at least <a href="https://covid19r.github.io/documentation/standardized-package-functions.html">two functions in your package</a> - a <code>get_info_*()</code> function, where * is the package name, that supplies standard information that we chonk into the table y’all see above. And for each data set a <code>refresh_*()</code> function, where * is the data set name, that pulls in tasty fresh data and reformats it into our <a href="https://covid19r.github.io/documentation/data-format-standard.html">tidy Covid-19 data standard</a> using an ever-expanding <a href="https://covid19r.github.io/documentation/standardized-vocabulary.html">standardized vocabulary</a> - and you can file issues to keep expanding it.</p>
</section>
<section id="our-request-to-the-community" class="level2">
<h2 class="anchored" data-anchor-id="our-request-to-the-community">Our request to the community</h2>
<p>We’d love this to become a much larger community - have existing Covid-19 data package developers implement our two simple functions so we can add their data to the project, provide support for people interested in creating data distribution packages - maybe their first package ever - to use our format so that data is good and tidy. We’re very interested in conversation - <a href="https://github.com/Covid19R/covid19R/issues">start one up here</a> for the moment!</p>
</section>
<section id="our-hope" class="level2">
<h2 class="anchored" data-anchor-id="our-hope">Our Hope</h2>
<p>What we hope is that, with many datasets going in using common best practices, we’ll be able to facilitate discovery. Data cleaning and joining is sometimes 80-90% of the effort of any data science project. With a standard format, a standardized vocabulary, and the usage of standard geospatial codes, we hope to seriously reduce that time in order to speed up other work.</p>
<p>Won’t you join us?</p>


</section>

 ]]></description>
  <category>R</category>
  <category>covid19R</category>
  <guid>https://imachordata.com/posts/20200507_the-covid19r-project.html</guid>
  <pubDate>Thu, 07 May 2020 04:00:00 GMT</pubDate>
</item>
<item>
  <title>Dusting off the old blahg</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20200506_dusting-off-the-old-blahg.html</link>
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<p>Welp. It’s been a spell. Time to bring ye olde blahg back.</p>
<p>As I moved talking about marine science more on to <a href="http://deepseanews.com">Deep Sea News</a>, I realized that there’s a huge part of my identity as a scientist that didn’t work there.</p>
<p>Data nerdery.</p>
<p>As many of those posts were written in RMarkdown, I took the plunge and have remade this into a <a href="https://bookdown.org/yihui/blogdown/">blogdown</a> site. It’s my first venture here. I’m just glad I managed to port all of my old posts over!</p>
<p>There’s definitely some things still to do - a comments section, etc - but, in the meantime, if you find some dust around the edges or a poor transition, now you can <a href="https://github.com/jebyrnes/imachordata">file an issue on this blog’s github repo!</a> HA!</p>
<p>But, we shall see how rebooting this goes. I’ve got a few things to write about.</p>



 ]]></description>
  <category>science online</category>
  <guid>https://imachordata.com/posts/20200506_dusting-off-the-old-blahg.html</guid>
  <pubDate>Wed, 06 May 2020 04:00:00 GMT</pubDate>
</item>
<item>
  <title>Bayesian SEM with BRMS</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20171221_bayesian-sem-with-brms.html</link>
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<p><em>Note: for the most up to date version of this, see <a href="http://rpubs.com/jebyrnes/343408">this post on rpubs</a></em></p>
<section id="background" class="level2">
<h2 class="anchored" data-anchor-id="background">Background</h2>
<p>So, it looks like <code>brms</code> version 2.0 implements multivariate responses - and hence piecewise Structural Equation Modeling in a Bayesian framework. After <a href="some discussion">https://github.com/paul-buerkner/brms/issues/303</a>, it became clear that while one cannot do tests of D-separation, WAIC, LOO, etc., are all available. Let’s take a peak with a familiar example.</p>
<p>As a note, <code>blavaan</code> also implements Bayesian SEM, but <code>brms</code> is so gorram flexible with model forms, that I think it’s an excellent way to approach the problem that gives a lot more breathing room. And it’s in STAN, not JAGS!</p>
</section>
<section id="the-keeley-data" class="level2">
<h2 class="anchored" data-anchor-id="the-keeley-data">The Keeley Data</h2>
<p>OK, the venerable Keeley et al.&nbsp;2005 and extensions in Grace and Keeley 2006. The teaching example that a number of us use is to look at how fire severity mediates plan species richness via cover.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">### Getting the data from piecewiseSEM</span></span>
<span id="cb1-2"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#install.packages("jslefche/piecewiseSEM@2.0") #for the keeley data set</span></span>
<span id="cb1-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(piecewiseSEM)</span>
<span id="cb1-4"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data</span>(keeley)</span>
<span id="cb1-5"></span>
<span id="cb1-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##Otherwise, on the web</span></span>
<span id="cb1-7"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#keeley &lt;- read.csv("http://byrneslab.net/classes/lavaan_materials/Keeley_rawdata_select4.csv ")</span></span></code></pre></div></div>
<p><img 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" class="img-fluid"></p>
<p>Using covariance based modeling, we would fit the following:</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(lavaan)</span>
<span id="cb2-2"></span>
<span id="cb2-3">k_mod <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"</span></span>
<span id="cb2-4"><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">  rich ~ firesev + cover</span></span>
<span id="cb2-5"><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">  cover ~ firesev"</span></span>
<span id="cb2-6"></span>
<span id="cb2-7">k_fit_lavaan <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sem</span>(k_mod, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> keeley)</span></code></pre></div></div>
<p><img 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" class="img-fluid"></p>
<p>We can fit this in piecewiseSEM as well</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1">k_fit_psem <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">psem</span>(</span>
<span id="cb3-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(rich <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> firesev <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> cover, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley),</span>
<span id="cb3-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(cover <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> firesev, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley),</span>
<span id="cb3-4">  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data =</span> keeley</span>
<span id="cb3-5">)</span></code></pre></div></div>
<p><img 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" class="img-fluid"></p>
<p>Yep, the same.</p>
</section>
<section id="brms-and-sem" class="level2">
<h2 class="anchored" data-anchor-id="brms-and-sem">brms and SEM</h2>
<p>In the new <code>brms</code> you can build these models with <code>mvbrmsformula</code> or just adding multiple <code>brmsformula</code> objects together. We’ll use <code>set_rescor(FALSE)</code> to not model the correlation between response variables (but could to represent residual correlations, I think!) So, here we have</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(brms)</span>
<span id="cb4-2"></span>
<span id="cb4-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Loading required package: Rcpp</span></span>
<span id="cb4-4"></span>
<span id="cb4-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Loading required package: ggplot2</span></span>
<span id="cb4-6"></span>
<span id="cb4-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Loading 'brms' package (version 2.0.0). Useful instructions</span></span>
<span id="cb4-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## can be found by typing help('brms'). A more detailed introduction</span></span>
<span id="cb4-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## to the package is available through vignette('brms_overview').</span></span>
<span id="cb4-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Run theme_set(theme_default()) to use the default bayesplot theme.</span></span>
<span id="cb4-11"></span>
<span id="cb4-12">rich_mod <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">bf</span>(rich <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> firesev <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> cover)</span>
<span id="cb4-13">cover_mod <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">bf</span>(cover <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> firesev)</span>
<span id="cb4-14"></span>
<span id="cb4-15">k_fit_brms <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">brm</span>(rich_mod <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-16">                  cover_mod <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb4-17">                  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">set_rescor</span>(<span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>),</span>
<span id="cb4-18">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley,</span>
<span id="cb4-19">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cores=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">4</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">chains =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span>
<span id="cb4-20"></span>
<span id="cb4-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Compiling the C++ model</span></span>
<span id="cb4-22"></span>
<span id="cb4-23"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Start sampling</span></span></code></pre></div></div>
<p><img src="https://imachordata.com/posts/data:image/png;base64,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" class="img-fluid"></p>
<p>Looks the same! How did the model do?</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(k_fit_brms)</span></code></pre></div></div>
<p><img src="https://imachordata.com/posts/data:image/png;base64,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" 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" class="img-fluid"></p>
<p>One thing we can do is look at the WAIC or LOO which we can see is the sum of its component pieces. Let’s start with fitting those pieces.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1">rich_fit <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">brm</span>(rich_mod,</span>
<span id="cb6-2">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley,</span>
<span id="cb6-3">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cores=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">chains =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span>
<span id="cb6-4"></span>
<span id="cb6-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Compiling the C++ model</span></span>
<span id="cb6-6"></span>
<span id="cb6-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Start sampling</span></span>
<span id="cb6-8"></span>
<span id="cb6-9">cover_fit <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">brm</span>(cover_mod,</span>
<span id="cb6-10">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley,</span>
<span id="cb6-11">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cores=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">chains =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span>
<span id="cb6-12"></span>
<span id="cb6-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Compiling the C++ model</span></span>
<span id="cb6-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Start sampling</span></span></code></pre></div></div>
<p>Now, let’s look at the whole and the parts</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">WAIC</span>(k_fit_brms)</span>
<span id="cb7-2"></span>
<span id="cb7-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    WAIC    SE</span></span>
<span id="cb7-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  768.47 15.52</span></span>
<span id="cb7-5"></span>
<span id="cb7-6"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">WAIC</span>(rich_fit)</span>
<span id="cb7-7"></span>
<span id="cb7-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    WAIC   SE</span></span>
<span id="cb7-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  734.05 9.35</span></span>
<span id="cb7-10"></span>
<span id="cb7-11"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">WAIC</span>(cover_fit)</span>
<span id="cb7-12"></span>
<span id="cb7-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   WAIC    SE</span></span>
<span id="cb7-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  34.43 12.61</span></span></code></pre></div></div>
<p>Nice!</p>
</section>
<section id="comparison-across-all-three-forms" class="level2">
<h2 class="anchored" data-anchor-id="comparison-across-all-three-forms">Comparison across all three forms</h2>
<p>Broadly, the figures above show simular results. But let’s dig deeper. In <code>lavaan</code> we get</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb8" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb8-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>(k_fit_lavaan)</span>
<span id="cb8-2"></span>
<span id="cb8-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## lavaan (0.6-1.1170) converged normally after  32 iterations</span></span>
<span id="cb8-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Number of observations                            90</span></span>
<span id="cb8-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Estimator                                         ML</span></span>
<span id="cb8-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Model Fit Test Statistic                       0.000</span></span>
<span id="cb8-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Degrees of freedom                                 0</span></span>
<span id="cb8-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Parameter Estimates:</span></span>
<span id="cb8-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Information                                 Expected</span></span>
<span id="cb8-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Information saturated (h1) model          Structured</span></span>
<span id="cb8-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Standard Errors                             Standard</span></span>
<span id="cb8-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Regressions:</span></span>
<span id="cb8-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##                    Estimate  Std.Err  z-value  P(&gt;|z|)</span></span>
<span id="cb8-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   rich ~</span></span>
<span id="cb8-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     firesev          -2.531    0.976   -2.593    0.010</span></span>
<span id="cb8-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     cover             9.911    5.083    1.950    0.051</span></span>
<span id="cb8-22"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   cover ~</span></span>
<span id="cb8-23"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     firesev          -0.084    0.018   -4.611    0.000</span></span>
<span id="cb8-24"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb8-25"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Variances:</span></span>
<span id="cb8-26"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##                    Estimate  Std.Err  z-value  P(&gt;|z|)</span></span>
<span id="cb8-27"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    .rich            187.212   27.908    6.708    0.000</span></span>
<span id="cb8-28"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    .cover             0.081    0.012    6.708    0.000</span></span></code></pre></div></div>
<p>We can see the <code>rich ~ cover</code> path has 0=0.051. Which, you know, some people are OK with, some might wonder. <code>piecewiseSEM</code> produces broadly similar results.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb9" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb9-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>(k_fit_psem, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">intercept=</span><span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">TRUE</span>)</span>
<span id="cb9-2"></span>
<span id="cb9-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Structural Equation Model of k_fit_psem</span></span>
<span id="cb9-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Call:</span></span>
<span id="cb9-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   rich ~ firesev + cover</span></span>
<span id="cb9-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   cover ~ firesev</span></span>
<span id="cb9-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     AIC      BIC</span></span>
<span id="cb9-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  14.000   31.499</span></span>
<span id="cb9-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## ---</span></span>
<span id="cb9-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Tests of directed separation:</span></span>
<span id="cb9-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  data frame with 0 columns and 0 rows</span></span>
<span id="cb9-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Global goodness-of-fit:</span></span>
<span id="cb9-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Fisher's C = 0 with P-value = 1 and on 0 degrees of freedom</span></span>
<span id="cb9-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-22"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## ---</span></span>
<span id="cb9-23"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Coefficients:</span></span>
<span id="cb9-24"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-25"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Response   Predictor Estimate Std.Error DF Crit.Value P.Value</span></span>
<span id="cb9-26"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##       rich (Intercept)  53.9358    7.0437 87     7.6573  0.0000</span></span>
<span id="cb9-27"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##       rich     firesev  -2.5308    0.9926 87    -2.5496  0.0125</span></span>
<span id="cb9-28"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##       rich       cover   9.9105    5.1701 87     1.9169  0.0585</span></span>
<span id="cb9-29"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      cover (Intercept)   1.0744    0.0893 88    12.0299  0.0000</span></span>
<span id="cb9-30"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      cover     firesev  -0.0839    0.0184 88    -4.5594  0.0000</span></span>
<span id="cb9-31"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Std.Estimate Std.SE</span></span>
<span id="cb9-32"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##         0.0000 0.0000 ***</span></span>
<span id="cb9-33"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##        -0.2768 0.1086   *</span></span>
<span id="cb9-34"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##         0.2081 0.1086</span></span>
<span id="cb9-35"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##         0.0000 0.0000 ***</span></span>
<span id="cb9-36"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##        -0.4371 0.0959 ***</span></span>
<span id="cb9-37"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-38"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05</span></span>
<span id="cb9-39"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-40"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Individual R-squared:</span></span>
<span id="cb9-41"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb9-42"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Response method R.squared</span></span>
<span id="cb9-43"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##       rich     NA      0.17</span></span>
<span id="cb9-44"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      cover     NA      0.19</span></span></code></pre></div></div>
<p>Note that p-value goes up! Huh. We also now have intercepts, which we can compare to…</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb10" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb10-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summary</span>(k_fit_brms)</span>
<span id="cb10-2"></span>
<span id="cb10-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##  Family: MV(gaussian, gaussian)</span></span>
<span id="cb10-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   Links: mu = identity; sigma = identity</span></span>
<span id="cb10-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##          mu = identity; sigma = identity</span></span>
<span id="cb10-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Formula: rich ~ firesev + cover</span></span>
<span id="cb10-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##          cover ~ firesev</span></span>
<span id="cb10-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    Data: keeley (Number of observations: 90)</span></span>
<span id="cb10-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Samples: 2 chains, each with iter = 2000; warmup = 1000; thin = 1;</span></span>
<span id="cb10-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##          total post-warmup samples = 2000</span></span>
<span id="cb10-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     ICs: LOO = NA; WAIC = NA; R2 = NA</span></span>
<span id="cb10-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb10-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Population-Level Effects:</span></span>
<span id="cb10-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##                 Estimate Est.Error l-95% CI u-95% CI Eff.Sample Rhat</span></span>
<span id="cb10-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## rich_Intercept     54.16      6.92    40.46    67.73       2000 1.00</span></span>
<span id="cb10-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## cover_Intercept     1.07      0.09     0.90     1.24       2000 1.00</span></span>
<span id="cb10-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## rich_firesev       -2.57      0.99    -4.52    -0.58       2000 1.00</span></span>
<span id="cb10-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## rich_cover          9.84      5.05    -0.30    19.59       2000 1.00</span></span>
<span id="cb10-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## cover_firesev      -0.08      0.02    -0.12    -0.05       2000 1.00</span></span>
<span id="cb10-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb10-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Family Specific Parameters:</span></span>
<span id="cb10-22"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##             Estimate Est.Error l-95% CI u-95% CI Eff.Sample Rhat</span></span>
<span id="cb10-23"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## sigma_rich     14.02      1.07    12.04    16.27       2000 1.00</span></span>
<span id="cb10-24"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## sigma_cover     0.29      0.02     0.25     0.34       2000 1.00</span></span>
<span id="cb10-25"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb10-26"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Samples were drawn using sampling(NUTS). For each parameter, Eff.Sample</span></span>
<span id="cb10-27"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## is a crude measure of effective sample size, and Rhat is the potential</span></span>
<span id="cb10-28"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## scale reduction factor on split chains (at convergence, Rhat = 1).</span></span></code></pre></div></div>
<p>Nice effective sample sizes and convergence. Note the <code>rich_cover</code> credible interval is pretty big, now, and we can see how it overlaps 0. So, broadly, similar results again!</p>
<p>OK, what can we do with this?From an SEM framework, we want to compare this to an alternate model. I’ve seen suggested that we can calculate posterior p-values for the basis set and go from there for a traditional D-sep test, but that really does mix frequentist and Bayesian paradigms, so, I’m trying to ponder that - although evaluating each independence claim isn’t a bad idea. Might need to write some code to do that.</p>
<p>Model comparison is a snap, however.</p>
<section id="mediation-in-brms" class="level3">
<h3 class="anchored" data-anchor-id="mediation-in-brms">Mediation in BRMS</h3>
<p>Let’s say we have the following alternate model where fire severity’s effect is fully mediated via cover.</p>
<p><img 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" class="img-fluid"></p>
<p>OK, let’s fit this model</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb11" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb11-1">rich_mod_fullmed <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">bf</span>(rich <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>  cover)</span>
<span id="cb11-2"></span>
<span id="cb11-3">fit_brms_fullmed <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">brm</span>(rich_mod_fullmed <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb11-4">                  cover_mod <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb11-5">                  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">set_rescor</span>(<span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>),</span>
<span id="cb11-6">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>keeley,</span>
<span id="cb11-7">                <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cores=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">4</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">chains =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span>
<span id="cb11-8"></span>
<span id="cb11-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Compiling the C++ model</span></span>
<span id="cb11-10"></span>
<span id="cb11-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Start sampling</span></span></code></pre></div></div>
<p>First, if we wanted to evaluate the one missing claim, we <strong>could</strong> have looked at the <code>rich ~ firesev</code> relationship in the full model.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb12" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb12-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">fixef</span>(rich_fit)</span>
<span id="cb12-2"></span>
<span id="cb12-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##            Estimate Est.Error    2.5%ile   97.5%ile</span></span>
<span id="cb12-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Intercept 54.205538  7.197803 40.1750869 68.8146233</span></span>
<span id="cb12-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## firesev   -2.558515  1.021273 -4.6423633 -0.6419759</span></span>
<span id="cb12-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## cover      9.783821  5.276849 -0.8659768 19.9671382</span></span></code></pre></div></div>
<p>We can see the 95% Credible Interfal doesn’t overlap 0. First clue that we need it.</p>
<p>Second, let’s look at WAIC and LOO</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb13" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb13-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">WAIC</span>(k_fit_brms, fit_brms_fullmed)</span>
<span id="cb13-2"></span>
<span id="cb13-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##                                 WAIC    SE</span></span>
<span id="cb13-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## k_fit_brms                    768.47 15.52</span></span>
<span id="cb13-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## fit_brms_fullmed              773.11 16.89</span></span>
<span id="cb13-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## k_fit_brms - fit_brms_fullmed  -4.64  5.57</span></span>
<span id="cb13-7"></span>
<span id="cb13-8"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">LOO</span>(k_fit_brms, fit_brms_fullmed)</span>
<span id="cb13-9"></span>
<span id="cb13-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##                                LOOIC    SE</span></span>
<span id="cb13-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## k_fit_brms                    768.48 15.52</span></span>
<span id="cb13-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## fit_brms_fullmed              773.14 16.90</span></span>
<span id="cb13-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## k_fit_brms - fit_brms_fullmed  -4.66  5.57</span></span></code></pre></div></div>
<p>So, either way, both say that the partial mediation model is better, but the difference between the two overlaps. This is subtly different from AIC results from frequentist approaches - not sure what’s going on here, but super interesting. I’d still say that credible interval from the basis set suggests that the partial mediation model is the way to go, however, if this was a confirmatory model analysis.</p>
</section>
</section>
<section id="prediction" class="level2">
<h2 class="anchored" data-anchor-id="prediction">Prediction</h2>
<p>This is one of the things I’m more excited about here. Let’s say we start with a fire severity value of 5. How does this predict plant species richness? How do we bring uncertainty to the picture? There’s no automation here, so we have to calculate paths out ourselved - something I’m hoping to handle in <code>piecewiseSEM</code> and cam maybe port over here.</p>
<p>We start simply by getting cover. Note, non-terminal endogenous variables need to have an <code>NA</code> as their values.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb14" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb14-1">newdata <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">=</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">firesev =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cover=</span><span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">NA</span>)</span>
<span id="cb14-2"></span>
<span id="cb14-3">cover_pred <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">fitted</span>(k_fit_brms, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">newdata=</span>newdata,</span>
<span id="cb14-4">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">resp =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"cover"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">nsamples =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1000</span>,</span>
<span id="cb14-5">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">summary =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>)</span>
<span id="cb14-6"></span>
<span id="cb14-7"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">median</span>(cover_pred)</span>
<span id="cb14-8"></span>
<span id="cb14-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## [1] 0.6528961</span></span>
<span id="cb14-10"></span>
<span id="cb14-11"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">posterior_interval</span>(cover_pred)</span>
<span id="cb14-12"></span>
<span id="cb14-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##             5%       95%</span></span>
<span id="cb14-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## [1,] 0.5966115 0.7087388</span></span></code></pre></div></div>
<p>Boom! A prediction and the CL given coefficient error. OK, let’s let this go to richness. Note, we’re going to <code>expand.grid</code> to incorporate uncertainty, and so when we get a matrix back, we need to group by initial exogenous variables. In this case, we only have 1, so we can just <code>as.vector</code> the whole thing, but, for more complex newdata, you’ll need to do some more processing.</p>
<p>OK, so, let’s get the terminal endogenous variable. Note, the <code>as.matrix(diag())</code> bit is to keep the number of simulation consistent. Otherwise we’re just kicking up our number of sims quite a bit and we muck about with how we handle uncertainty.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb15" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb15-1">newdata2 <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">expand.grid</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">firesev =</span> newdata<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>firesev, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">cover =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.vector</span>(cover_pred))</span>
<span id="cb15-2"></span>
<span id="cb15-3">rich_pred <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">fitted</span>(k_fit_brms, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">newdata=</span>newdata2,</span>
<span id="cb15-4">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">resp =</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"rich"</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">nsamples =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1000</span>,</span>
<span id="cb15-5">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">summary =</span> <span class="cn" style="color: #8f5902;
background-color: null;
font-style: inherit;">FALSE</span>)</span>
<span id="cb15-6"></span>
<span id="cb15-7"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#to minimize excess uncertainty</span></span>
<span id="cb15-8">rich_pred <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.matrix</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">diag</span>(rich_pred))</span>
<span id="cb15-9"></span>
<span id="cb15-10"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#visualize</span></span>
<span id="cb15-11"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">plot</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">density</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.vector</span>(rich_pred)))</span></code></pre></div></div>
<p><img 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" class="img-fluid"></p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb16" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb16-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">median</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">as.vector</span>(rich_pred))</span>
<span id="cb16-2"></span>
<span id="cb16-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## [1] 47.68215</span></span>
<span id="cb16-4"></span>
<span id="cb16-5"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">posterior_interval</span>(rich_pred)</span>
<span id="cb16-6"></span>
<span id="cb16-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##           5%      95%</span></span>
<span id="cb16-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## [1,] 45.2057 50.16215</span></span></code></pre></div></div>
<p>And there we go!</p>
<p>What about propogating true prediction uncertainty (e.g., other forces influencing cover, and the residual error in richness)? To do so, instead of using <code>fitted</code> we would use <code>predict</code> and otherwise do exactly the same</p>
</section>
<section id="further-directions" class="level2">
<h2 class="anchored" data-anchor-id="further-directions">Further directions</h2>
<p>This is an amazing starting point. There’s a lot more to explore. Is an omnibus Dsep possible/advisable in a Bayesian framework, or are we really more down to just model comparison? Can <code>brms</code> fold in latent variables? Or composites? I’ve been working on multigroup analysis in a piecewise framework, and, the ideas track over here pretty well (lots of 2-way interactions and then some model comparison), so I’m not too worried there. Ditto categorical variables - they fold in here nicely.</p>
<p>What’s perhaps the greatest thing here is that <code>brms</code> is SUPER DUPER flexible in terms of model forms and other fun details - correlation structures, random effects, lots of error distributions, and more! It’s worth digging through their <a href="vignettes">https://cran.r-project.org/web/packages/brms/vignettes/</a> to see all you can do or surf on over to their Google Group at <a href="https://groups.google.com/forum/#!forum/brms-users" class="uri">https://groups.google.com/forum/#!forum/brms-users</a> for more.</p>


</section>

 ]]></description>
  <category>R</category>
  <category>sem</category>
  <category>statistics</category>
  <guid>https://imachordata.com/posts/20171221_bayesian-sem-with-brms.html</guid>
  <pubDate>Thu, 21 Dec 2017 05:00:00 GMT</pubDate>
</item>
<item>
  <title>Introducing the Open Derby (guest post)</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20170331_introducing-the-open-derby-guest-post.html</link>
  <description><![CDATA[ 
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<p>Ensuring openness and reproducibility in ecology is an ongoing challenge, although open tools (e.g., <a href="http://rmarkdown.rstudio.com/">R Studio</a>, <a href="https://github.com/">Github</a>) are free to use, and user support is everywhere. To illustrate how ecology collaborations can fit within an open science framework, we had the idea of running an ‘Open Derby’. Similar to a <a href="https://www.researchgate.net/publication/257197202_The_'Research_Derby'_A_pressure_cooker_for_creative_and_collaborative_science_the_Earth_2_Ocean_Research_Derby">research derby</a>, where grad students and post-docs from different academic departments and universities collaborate together to solve a conservation problem, our idea extends the derby concept to working fully openly: learning version control in GitHub, writing and analysing data in RMarkdown, and publishing all project development in an open notebook. Our end goal is to examine a conservation issue using open access (OA) data, and publish our findings and code in an OA journal. Ultimately, we hope to share Open Derby with other graduate students and academics across the life sciences, with the hope that we can provide a model for switching entire lab groups into open and reproducible research machines.</p>
<p>If you are not familiar with open science tools, RMarkdown is a wonderful method of writing code into a manuscript that can be formatted into manuscripts, reports, and presentations. We use RMarkdown in tandem with GitHub, a service that allows version control of your data, analyses, and manuscripts, and is incredibly useful for managing input between collaborators. Learning these tools can be daunting but learning with friends makes it easier and more fun to build these skills. We are six PhD students from 4 institutions based in 3 countries, who are present or past members of <a href="http://baumlab.weebly.com">Dr.&nbsp;Julia Baum’s marine ecology lab</a> at the University of Victoria and have come together to demo the Open Derby concept:</p>
<p>James Robinson: PhD student in the Baum lab, studying macroecology of tropical Pacific coral reefs (defending April 2017) and leader of the Open Derby project</p>
<p>Danielle Claar: PhD student in the Baum Lab, studying the dynamics of coral symbioses in response to environmental stressors</p>
<p>Easton White: PhD student at the University of California, Davis. He uses mathematical and statistical techniques to address various ecological and conservation questions.</p>
<p>Jillian Dunic: PhD student at Simon Fraser University, studying the effect of multiple stressors on tipping points in eelgrass. (Recently graduated from Jarrett Byrnes’ lab)</p>
<p>Jamie McDevitt-Irwin: MSc student in the Baum lab evaluating how stressors, specifically human disturbance and bleaching stress from an El Niño event, influence the community structure of the coral microbiome (defending April 2017).</p>
<p>Geoffrey Osgood: PhD student in the Baum lab, using data and models to study shark populations in South Africa and on Pacific reefs</p>
<p>In January 2017, we met (virtually) to decide on a research question for Open Derby. Our aim was to address a question that would be accessible under an open science platform (e.g.&nbsp;open source data). And <strong>SPOILER</strong>, we failed in our first attempt. In the interests of openness, and <a href="http://blogs.plos.org/everyone/2015/02/25/positively-negative-new-plos-one-collection-focusing-negative-null-inconclusive-results/">publishing null results</a>, here is what we did:</p>
<p><strong>Our workflow</strong></p>
<p>Tools used: Rmarkdown, Github, Slack, etherpad, Skype</p>
<p>As mentioned earlier, we used Rmarkdown and Github to manage our workflow. We met once every one or two weeks on Skype to discuss project goals and delegated tasks, taking notes on Skype calls in a publicly accessible <a href="https://public.etherpad-mozilla.org/">etherpad</a>. These meetings, combined with Github, allowed us to divide and conquer without duplicating each other’s work. The goal was to have everyone only spend 1-3 hours on the project per week (after all, we each have dissertations to write). Everyone contributed to coding in R—whether it was data cleaning, analysis, or visualizations—and writing the initial manuscript. We also used <a href="https://slack.com/">Slack</a> to regularly chat about the project in between Skype meetings. Slack eliminates the need for endless email chains and also integrates with Github, allowing participants to be notified when a repository change has occurred. In the future, we might take notes on a markdown file that can be easily version controlled, and may make use of Github’s wiki and project planning features.</p>
<p><strong>Open datasets - oil spills and fisheries catch</strong></p>
<p>We extracted oil spill data from the Emergency Response Division of the National Oceanic and Atmospheric Administration (NOAA; <a href="https://incidentnews.noaa.gov/raw/index" class="uri">https://incidentnews.noaa.gov/raw/index</a>) which recorded all major spills that occurred between 1967-2016 in marine environments on the west coasts of U.S.A. and Canada (Figure 1). However, we were unable to find oil spill data from British Columbia (BC). After extensive web searches, emails and even a <a href="https://www.ontario.ca/page/how-make-freedom-information-request">freedom of information request</a>, we were told there is no existing electronic record of BC coastal oil spills.</p>
<div id="fig-539a35d47e664c97a50115a146a7f1bd-1" class="quarto-float quarto-figure quarto-figure-center anchored">
<figure class="quarto-float quarto-float-fig figure">
<div aria-describedby="fig-539a35d47e664c97a50115a146a7f1bd-1-caption-0ceaefa1-69ba-4598-a22c-09a6ac19f8ca">
<img src="http://www.imachordata.com/wp-content/uploads/2017/03/oil_map_spillsize-300x191.png" id="fig-539a35d47e664c97a50115a146a7f1bd-1" class="img-fluid figure-img">
</div>
<figcaption class="quarto-float-caption-bottom quarto-float-caption quarto-float-fig" id="fig-539a35d47e664c97a50115a146a7f1bd-1-caption-0ceaefa1-69ba-4598-a22c-09a6ac19f8ca">
oil_map_spillsize
</figcaption>
</figure>
</div>
<p><strong>Figure 1</strong> Oil spill location and size across west coast of North America from 1967-2016 included in NOAA’s incident news dataset.</p>
<p>We extracted fisheries catch data from the <a href="http://www.seaaroundus.org/">Sea Around Us Project</a> (SaU), which collates global, spatially-explicit estimates of annual fisheries catch at the national level (<a href="http://www.seaaroundus.org/doc/Researcher+Publications/dzeller/PDF/Papers/2016/Pauly%26Zeller-Global-Catch-Nature-Communications-2016.pdf">Pauly &amp; Zeller 2015</a>; <a href="http://www.sciencedirect.com/science/article/pii/S0308597X16302421">Zeller <em>et al</em>. 2016</a>). The SaU dataset uses international and national catch statistics to generate taxon-level catch estimates at a 0.5 degree resolution, spanning 1950-2013, and provided us with California, Oregon, Washington, BC, and Alaska fisheries catch. Yet, as promising as this data appeared at first, we were advised not use this data at spatial scales below the <a href="http://oceanservice.noaa.gov/facts/eez.html">exclusive economic zone (EEZ)</a> level, as data are aggregated. We also contacted Canadian and US fisheries departments to request port-level catch data.</p>
<p>Sadly, data resolution issues sunk our project. With fishing catch data, smaller spatial aggregations of the SaU dataset were simply EEZ level trends with catch estimates scaled downwards (Figure 2), and we did not reasonably expect to detect oil spill impacts at the EEZ level. We were also unable to locate consistent port-level data that spanned either BC, California, or Alaska. Similarly, the oil spill incidents were not consistently reported, and it was unclear how spill estimates were generated - a contact from NOAA warned us that there was no established methodology for estimating the size of an oil spill, and many reported incident volumes involve some amount of guesswork.</p>
<p><img src="http://www.imachordata.com/wp-content/uploads/2017/03/EEZ_vs_05degree_catch_trends_USWC_only-300x191.png" class="img-fluid" alt="EEZ_vs_05degree_catch_trends_USWC_only"> <strong>Figure 2</strong> Catch estimates for USA west coast EEZ (top panel) and 3 randomly selected 0.5 degree resolution grid cells (bottom 3 panels, labelled with lat-lon centroid of grid cell) from 1970-2010.</p>
<p>Beyond data issues, the ecological impact of an oil spill is highly context-dependent, and will be affected by the environmental conditions, clean-up response, and type of oil contaminant. As a result, our understanding of oil spill impacts on marine ecosystems is, sadly, limited to large, catastrophic events. We urge more openness and data collection of spill characteristics, so that researchers may begin to quantify the cumulative impacts of smaller, more frequent spills on marine ecosystems.</p>
<p><strong>Future Work</strong></p>
<p>You can find our ideas, data, and progress in our <a href="https://github.com/baumlab/open-science-project">public Github repository</a>. We welcome any suggestions that might help us to resurrect this project, and hope to inspire others to write up their failed projects. Our project lead - James Robinson - is currently developing Open Derby for general consumption as a member of <a href="https://mozilla.github.io/leadership-training/projects/">Mozilla’s Open Science Leadership training programme</a>.</p>
<p>But, we are now brainstorming conservation questions for our next attempt. Ecologists, please, send us your unanswered conservation problems, unanalyzed datasets, and suggestions for advancing open ecology! This time we will each bring a dataset and question to the brainstorming session. We will let you know how we progress!</p>



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  <guid>https://imachordata.com/posts/20170331_introducing-the-open-derby-guest-post.html</guid>
  <pubDate>Fri, 31 Mar 2017 04:00:00 GMT</pubDate>
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  <title>Which library to use to teach linear models &amp; likelihood</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20170109_which-library-to-use-to-teach-linear-models-likelihood.html</link>
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<p>I’ve been teaching likelihood to grad students for the past few years using the wonderful <a href="https://cran.r-project.org/web/packages/bbmle/index.html">bbmle</a> package from Ben Bolker. I really love it’s flexibility and the way you can get students into fitting anything their imagination can countenance. But there’s a small cost to that. First, their imagination, when they first meet likelihood, is….not ready. I teach linear models using least squares, then likelihood, then Bayes, in order to show the full range of inferential possibilities. In the past, when I got to likelihood not only did I showcase the possibilities for fitting a straight line with a normal error distribution, but I also inserted the possibility of other error distributions and at least hinted at the possibility of other shapes of lines.</p>
<p>I also taught them the canned “formula” interface to the <em>mle2</em> function as well as how to write a function for a model - thus introducing them to the wild world of optimizers.</p>
<p>In this year’s iteration, I’ve been trying to pair a lot back, and move from teaching loops and the like to teaching <em>dplyr</em> and a more functional programming style. We hadn’t even hit functions by the time we hit likelihood (and didn’t ever - but that’s partially due to this being v 2.0 of my intro class, and functions will be hit in v 2.1). So I only taught straight lines with a normal error distribution using the formula interface.</p>
<p>It…went OK. Given that we move next into <a href="http://mc-stan.org/interfaces/rstanarm">rstanarm</a> for Bayes, the lack of a common syntax with both least squares and our Bayesian efforts was a bit more jarring this year. Particularly given the need to supply start values, coefficient names, and the issues one quickly runs into when you need to put limits on parameters, like standard deviations.</p>
<p>So in thinking about what to do, I went back to <em>glm</em> as an easier way to introduce fitting linear models with likelihood - particularly as then it’s an easy slide to <em>stan_glm</em>. But <a href="https://cran.r-project.org/web/packages/bbmle/index.html">bbmle</a> provides some nice tools - it’s implementation of <em>profile</em> is so straightforward - although I make students do that by hand anyway. In <em>glm</em>, the resulting profile plots are kinda wonky and take too much explanation.</p>
<p>But…. then someone pointed out the <em>offset</em> argument that lets you fix. So, let’s say you have the following data frame.</p>
<pre><code>library(dplyr)
adf %
  mutate(y=rnorm(100, 5*x, 90))</code></pre>
<p>You can fit this with glm and check out the coefficients</p>
<pre><code>summary(glm(y ~ x, data=adf, family=gaussian())</code></pre>
<p>But, what if you want to get the profile likelihood for the intercept? Using offset, you can fix a coefficient value. Say, to 1 or 2, for the slope.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">glm</span>(y <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">offset=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>x, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>adf)</span>
<span id="cb3-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">glm</span>(y <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">offset=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>x, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>adf)</span></code></pre></div></div>
<p>Vundebar!</p>
<p>Now, we can wrap this in with dplyr. I’m going to do this inefficiently (fit the model twice) as I’m trying to figure out how to do this without map. Which also was not a huge success - I need to give it more time. Functions and map. These are what needs to be hit next year a bit more solidly.</p>
<pre><code>### Fit a bunch of slope coefficients to make a profile
### for the intercept
coefFrame %
  rowwise() %&gt;%
  mutate(int = coef(glm(y ~ 1, offset=b1*x, data=adf)),
         LL = logLik(glm(y ~ 1, offset=b1*x, data=adf))[1])

plot(LL ~ b1, data=coefFrame)</code></pre>
<div class="quarto-figure quarto-figure-center">
<figure class="figure">
<p><a href="http://www.imachordata.com/?attachment_id=1814"><img src="http://www.imachordata.com/wp-content/uploads/2017/01/Rplot03-300x185.jpeg" class="img-fluid figure-img"></a></p>
<figcaption>rplot03</figcaption>
</figure>
</div>
<p>Works great!</p>
<p>Now we can get the upper and lower 95% CI.</p>
<pre><code>critVal %
  filter(LL&gt;critVal) %&gt;%
  slice(c(1,n()))</code></pre>
<p>Again, straightforward.</p>
<p>Hrm.</p>
<p>Given that I’m not using the full power of bbmle, and getting into the nitty gritty of algorithms, etc., slows things down - and that by jettisoning that weight I think I can fill it with a jump right into AIC rather than wait until we hit with MLR, this simple example makes me thing that next year… yeah, it’s time to introduce the GLM function sooner and leave bbmle for semester 2.</p>
<p>Note, you can do this with <em>lm</em> and an offset argument as well. But, by introducing, as I ponder this, I think that perhaps we can begin to think about non-normality earlier? Maybe? I need to ponder this.</p>
<p>Code in <a href="https://gist.github.com/jebyrnes/37f01b1c231c17e7dfff888ca5392825" class="uri">https://gist.github.com/jebyrnes/37f01b1c231c17e7dfff888ca5392825</a></p>



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  <guid>https://imachordata.com/posts/20170109_which-library-to-use-to-teach-linear-models-likelihood.html</guid>
  <pubDate>Mon, 09 Jan 2017 05:00:00 GMT</pubDate>
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  <title>Linear Model Power Analysis with Dplyr</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20161018_linear-model-power-analysis-with-dplyr.html</link>
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<p>I really liked the power analysis example I gave in class today. I feel like I’m finally firing on all cylinders with the tidyverse. So I thought I would post it here, in case it was of use to anyone!</p>
<section id="power" class="level3">
<h3 class="anchored" data-anchor-id="power">Power</h3>
<p>OK, we can fit and evluate linear regression models, but what about their power? Let’s look at our <a href="https://biol607.github.io/lab/06_lm.html">seal fit</a> again - maybe we want to know what would have happened with a lower sample size?</p>
<p>Note, I’m going to use a knitr function, <code>kable</code> to neaten up the table for markdown. Try it in your own homeworks!</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1">knitr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">kable</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">tidy</span>(seal_lm))</span></code></pre></div></div>

term estimate std.error statistic p.value
<table class="table">
<tbody><tr class="header"></tr>
</tbody><tbody>
<tr class="odd">
<td align="left">
(Intercept)
</td>
<td align="right">
115.7667505
</td>
<td align="right">
0.1763751
</td>
<td align="right">
656.3668
</td>
<td align="right">
0
</td>
</tr>
<tr class="even">
<td align="left">
age.days
</td>
<td align="right">
0.0023706
</td>
<td align="right">
0.0000447
</td>
<td align="right">
53.0645
</td>
<td align="right">
0
</td>
</tr>
</tbody>
</table>
<p>What about the residual SD?</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1">knitr<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">kable</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">glance</span>(seal_lm)[,<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">3</span>])</span></code></pre></div></div>

r.squared adj.r.squared sigma
<table class="table">
<tbody><tr class="header"></tr>
</tbody><tbody>
<tr class="odd">
<td align="right">
0.2256493
</td>
<td align="right">
0.2255691
</td>
<td align="right">
5.6805
</td>
</tr>
</tbody>
</table>
<p>All right - there are our target values. Now, we can change a lof ot things. The effect size (slope), range of values, sigma, and more. But let’s try sample size.</p>
<section id="make-a-table-of-parameters-some-of-which-vary" class="level6">
<h6 class="anchored" data-anchor-id="make-a-table-of-parameters-some-of-which-vary">1 Make a Table of Parameters, some of which vary</h6>
<p>The first step of a power analysis is to setup a data frame with all of the different possibilities that you might want to assess for power. For linear regression, we have the following parameters, all of which might vary:</p>
<ol type="1">
<li><p>Slope</p></li>
<li><p>Intercept</p></li>
<li><p>Residual variance</p></li>
<li><p>Sample Size</p></li>
<li><p>Range of X values</p></li>
</ol>
<p>To do a power analysis via simulation for a linear regression, we begin by building our simulation data frame with the parameters and information that varies. In this case, sample size.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(dplyr)</span>
<span id="cb3-2"></span>
<span id="cb3-3"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">set.seed</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">607</span>)</span>
<span id="cb3-4"></span>
<span id="cb3-5">simPopN <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">slope =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.00237</span>,</span>
<span id="cb3-6">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">intercept=</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">115.767</span>,</span>
<span id="cb3-7">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sigma =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">5.6805</span>,</span>
<span id="cb3-8">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">n=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">10</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span></code></pre></div></div>
<p>Note, if we wanted to vary more than one parameter, we’d first create a data frame where only one parameter varied, then add a second that varried using crossing in tidyr, like so:</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(tidyr)</span>
<span id="cb4-2"></span>
<span id="cb4-3">simPopN <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">slope =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.00237</span>,</span>
<span id="cb4-4">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">intercept=</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">115.767</span>,</span>
<span id="cb4-5">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sigma =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">6</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">crossing</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">n=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">10</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span></code></pre></div></div>
</section>
<section id="expand-to-have-a-number-of-rows-for-each-simulated-sample-with-each-parameter-combination" class="level6">
<h6 class="anchored" data-anchor-id="expand-to-have-a-number-of-rows-for-each-simulated-sample-with-each-parameter-combination">2 Expand to have a number of rows for each simulated sample with each parameter combination</h6>
<p>OK, once we have everything in place, including sample size, we need to expand this out to have some number of samples for each n.&nbsp;For that, we can use the function in <code>tidyr</code> (same library as crossings), <code>expand()</code>.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(tidyr)</span>
<span id="cb5-2"></span>
<span id="cb5-3">simPopN <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> simPopN <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(slope, intercept, sigma, n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-5">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">expand</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">reps =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span>n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb5-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>()</span></code></pre></div></div>
</section>
<section id="expand-to-create-repeated-simulated-data-sets-for-each-combination-of-parameters" class="level6">
<h6 class="anchored" data-anchor-id="expand-to-create-repeated-simulated-data-sets-for-each-combination-of-parameters">3 Expand to create repeated simulated data sets for each combination of parameters</h6>
<p>Now, if we want to simulate each of these, say, 100 times, we need to assign unique sim numbers, so for each n and sim number we have a unique data set. We can use crossing to replicate each combination of variables above some number of times. Note - 100 is really low, but it doesn’t eat your processor! Use low numbers of simulation for development, then crank them up for final analysis.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1">simPopN <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> simPopN  <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb6-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">crossing</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sim =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span></code></pre></div></div>
</section>
<section id="simulate-the-data" class="level6">
<h6 class="anchored" data-anchor-id="simulate-the-data">3 Simulate the data</h6>
<p>Great - almost ready to go! Now we just need to add in fitted values. Fortunately, as <code>rnorm()</code> works with vectors, we can just use a mutate here. We’ll also need to simulate random draws of ages, but that’s just another random number.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1">simPopN <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> simPopN <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb7-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">age.days =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">runif</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>(), <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1000</span>, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">8500</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb7-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">length.cm =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rnorm</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>(), intercept <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> slope<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>age.days, sigma))</span></code></pre></div></div>
<p>Yatzee! Ready to run!</p>
</section>
<section id="fit-models-and-extract-coefficients" class="level6">
<h6 class="anchored" data-anchor-id="fit-models-and-extract-coefficients">4 Fit models and extract coefficients</h6>
<p>First, we now need to generate a lot of fit models. Dplyr doesn’t take too kindly to including fit things, so, we can use two powerful functions here - first, <code>nest</code> and <code>unnest()</code> allow us to collapse grouped data down into little pieces and re-expand it.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb8" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb8-1">fits <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> simPopN <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-2">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(slope, intercept, sigma, n, sim) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-3">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">nest</span>()</span>
<span id="cb8-4"></span>
<span id="cb8-5">fits</span>
<span id="cb8-6"></span>
<span id="cb8-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # A tibble: 9,100 × 6</span></span>
<span id="cb8-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      slope intercept  sigma     n   sim              data</span></span>
<span id="cb8-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      &lt;dbl&gt;     &lt;dbl&gt;  &lt;dbl&gt; &lt;int&gt; &lt;int&gt;            &lt;list&gt;</span></span>
<span id="cb8-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1  0.00237   115.767 5.6805    10     1 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2  0.00237   115.767 5.6805    10     2 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3  0.00237   115.767 5.6805    10     3 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4  0.00237   115.767 5.6805    10     4 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5  0.00237   115.767 5.6805    10     5 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6  0.00237   115.767 5.6805    10     6 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 7  0.00237   115.767 5.6805    10     7 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 8  0.00237   115.767 5.6805    10     8 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 9  0.00237   115.767 5.6805    10     9 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 10 0.00237   115.767 5.6805    10    10 &lt;tibble [10 × 3]&gt;</span></span>
<span id="cb8-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # ... with 9,090 more rows</span></span></code></pre></div></div>
<p>Second, the <code>map</code> function in the purrr library allows us to iterate over different levels or grouped data frames, and perform some function. In this case, we’ll fit a model, get it’s coefficients using <code>broom</code>. This is a new weird set of functions. What’s odd about map is that the first argument is a column. But that argument, for the rest of the arguments of the function, is now called <code>.</code> and we also use the <code>~</code> notation. What <code>~</code> does is says that, from this point forward, <code>.</code> refers to the first argument given to <code>map</code>.</p>
<p>In essence, what map does is iterate over each element of a list given to it. Once we nest, the data column is now a list, with each element of the list it’s own unique data frame. So, map works with lists to apply a function to each element. The output of the model fitting is another list - now called mod. A list of models. We then iterate, using <code>map</code> over that list to generate another list of data frames - this time of coefficients.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb9" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb9-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(purrr)</span>
<span id="cb9-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(broom)</span>
<span id="cb9-3"></span>
<span id="cb9-4">fits <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> fits <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb9-5">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mod =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map</span>(data, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(length.cm <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> age.days, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>.))) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb9-6">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">coefs =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map</span>(mod, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">tidy</span>(.)))</span>
<span id="cb9-7"></span>
<span id="cb9-8">fits</span>
<span id="cb9-9"></span>
<span id="cb9-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # A tibble: 9,100 × 8</span></span>
<span id="cb9-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      slope intercept  sigma     n   sim              data      mod</span></span>
<span id="cb9-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      &lt;dbl&gt;     &lt;dbl&gt;  &lt;dbl&gt; &lt;int&gt; &lt;int&gt;            &lt;list&gt;   &lt;list&gt;</span></span>
<span id="cb9-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1  0.00237   115.767 5.6805    10     1 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2  0.00237   115.767 5.6805    10     2 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3  0.00237   115.767 5.6805    10     3 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4  0.00237   115.767 5.6805    10     4 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5  0.00237   115.767 5.6805    10     5 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6  0.00237   115.767 5.6805    10     6 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 7  0.00237   115.767 5.6805    10     7 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 8  0.00237   115.767 5.6805    10     8 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 9  0.00237   115.767 5.6805    10     9 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-22"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 10 0.00237   115.767 5.6805    10    10 &lt;tibble [10 × 3]&gt; &lt;S3: lm&gt;</span></span>
<span id="cb9-23"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # ... with 9,090 more rows, and 1 more variables: coefs &lt;list&gt;</span></span></code></pre></div></div>
<p>Last, we cleanup - we <code>unnest</code>, which takes list-columns from above, and expands them out as into full data frames that get slotted back into our original data frame. Nice trick, no?</p>
<p>We’ll also filter for just the slope coefficient.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb10" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb10-1">fits <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> fits <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">unnest</span>(coefs) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb10-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(term <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"age.days"</span>)</span>
<span id="cb10-5"></span>
<span id="cb10-6">fits</span>
<span id="cb10-7"></span>
<span id="cb10-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # A tibble: 9,100 × 10</span></span>
<span id="cb10-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      slope intercept  sigma     n   sim     term     estimate    std.error</span></span>
<span id="cb10-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##      &lt;dbl&gt;     &lt;dbl&gt;  &lt;dbl&gt; &lt;int&gt; &lt;int&gt;    &lt;chr&gt;        &lt;dbl&gt;        &lt;dbl&gt;</span></span>
<span id="cb10-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1  0.00237   115.767 5.6805    10     1 age.days 0.0004283944 0.0010318274</span></span>
<span id="cb10-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2  0.00237   115.767 5.6805    10     2 age.days 0.0021239104 0.0005736028</span></span>
<span id="cb10-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3  0.00237   115.767 5.6805    10     3 age.days 0.0033531879 0.0009399613</span></span>
<span id="cb10-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4  0.00237   115.767 5.6805    10     4 age.days 0.0032566962 0.0008342080</span></span>
<span id="cb10-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5  0.00237   115.767 5.6805    10     5 age.days 0.0028332982 0.0009062293</span></span>
<span id="cb10-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6  0.00237   115.767 5.6805    10     6 age.days 0.0028501936 0.0005176723</span></span>
<span id="cb10-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 7  0.00237   115.767 5.6805    10     7 age.days 0.0021677718 0.0004457464</span></span>
<span id="cb10-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 8  0.00237   115.767 5.6805    10     8 age.days 0.0034636535 0.0006116823</span></span>
<span id="cb10-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 9  0.00237   115.767 5.6805    10     9 age.days 0.0012147324 0.0012945056</span></span>
<span id="cb10-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 10 0.00237   115.767 5.6805    10    10 age.days 0.0039061730 0.0011307423</span></span>
<span id="cb10-21"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## # ... with 9,090 more rows, and 2 more variables: statistic &lt;dbl&gt;,</span></span>
<span id="cb10-22"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## #   p.value &lt;dbl&gt;</span></span></code></pre></div></div>
</section>
<section id="calculate-your-power" class="level6">
<h6 class="anchored" data-anchor-id="calculate-your-power">5 Calculate your Power</h6>
<p>Notice that we do indeed have p-values, so we can use these fits to get power for each sample size. We can now do our normal process - in this case grouping by sample size - to get power. And then we can plot the result!</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb11" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb11-1">pow <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> fits <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb11-2">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb11-3">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summarise</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">power =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sum</span>(p.value<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">&gt;</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.05</span>)<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">/</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>()) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb11-4">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>()</span>
<span id="cb11-5"></span>
<span id="cb11-6"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qplot</span>(n, power,  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>pow, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">geom=</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"point"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"line"</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb11-7">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_bw</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">17</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb11-8">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_hline</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">yintercept=</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.8</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lty=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span></code></pre></div></div>
<p><img 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" class="img-fluid"></p>
</section>
<section id="examples" class="level6">
<h6 class="anchored" data-anchor-id="examples">6. Examples</h6>
<p>Let’s take a look at the whole workflow, this time trying a bunch of standard deviation values.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb12" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb12-1"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##setup parameters</span></span>
<span id="cb12-2">simSD <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">slope =</span> <span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.00237</span>,</span>
<span id="cb12-3">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">intercept=</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">115.767</span>,</span>
<span id="cb12-4">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sigma =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">seq</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">6</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lengthout=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">5</span>),</span>
<span id="cb12-5">                      <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">n=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-6">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(slope, intercept, sigma, n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-7"></span>
<span id="cb12-8">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#add sample sizes</span></span>
<span id="cb12-9">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">expand</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">reps =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span>n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-10"></span>
<span id="cb12-11">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#add sims</span></span>
<span id="cb12-12">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">crossing</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">sim =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">:</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-13"></span>
<span id="cb12-14">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#add fake data</span></span>
<span id="cb12-15">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">age.days =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">runif</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>(), <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1000</span>, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">8500</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-16">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">length.cm =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rnorm</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>(), intercept <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span> slope<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">*</span>age.days, sigma))</span>
<span id="cb12-17"></span>
<span id="cb12-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##make your fits</span></span>
<span id="cb12-19">fitsSD <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> simSD <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-20">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(slope, intercept, sigma, n, sim) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-21">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">nest</span>()<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-22"></span>
<span id="cb12-23">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#mapping</span></span>
<span id="cb12-24">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">mod =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map</span>(data, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">lm</span>(length.cm <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span> age.days, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>.))) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-25">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">mutate</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">coefs =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">map</span>(mod, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">tidy</span>(.)))<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-26"></span>
<span id="cb12-27">  <span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#unnest and filter</span></span>
<span id="cb12-28">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">unnest</span>(coefs) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-29">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-30">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">filter</span>(term <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">==</span> <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"age.days"</span>)</span>
<span id="cb12-31"></span>
<span id="cb12-32"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##calculate and plot power</span></span>
<span id="cb12-33">powSD <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> fitsSD <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">group_by</span>(n) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-34">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">summarise</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">power =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span><span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">sum</span>(p.value<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">&gt;</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.05</span>)<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">/</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">n</span>()) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb12-35">    <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">ungroup</span>()</span>
<span id="cb12-36"></span>
<span id="cb12-37"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">qplot</span>(n, power,  <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>powSD, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">geom=</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">c</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"point"</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"line"</span>)) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb12-38">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">theme_bw</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">base_size=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">17</span>) <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">+</span></span>
<span id="cb12-39">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">geom_hline</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">yintercept=</span><span class="fl" style="color: #AD0000;
background-color: null;
font-style: inherit;">0.8</span>, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lty=</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>)</span></code></pre></div></div>


</section>
</section>

 ]]></description>
  <category>R</category>
  <category>statistics</category>
  <guid>https://imachordata.com/posts/20161018_linear-model-power-analysis-with-dplyr.html</guid>
  <pubDate>Tue, 18 Oct 2016 04:00:00 GMT</pubDate>
</item>
<item>
  <title>You Complete Me</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20160205_you-complete-me.html</link>
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<p>There’s a feature that is either new or I haven’t noticed before in the new release of <a href="http://blog.rstudio.org/2016/02/02/tidyr-0-4-0/">tidyr</a> that is making me giddy with giddiness. The <code>complete</code> function.</p>
<p>This seems odd. Why would just one function make you giddy, Jarrett? Why not all of them?</p>
<p>It’s making me so happy as it solves a problem that just took a substantial degree of thought and waaaay to many lines of code to solve in a massive meta-analysis of kelp abundances I’m working on with colleagues. See, when folk go out and sample multiple species, they often behave in funny ways. Sometimes, when they don’t see any individuals of a species, they’ll mark it off as a 0. Sometimes they won’t, and will just not record even the name of the species.</p>
<p>The former case is great. The later case can be a pain in the touchus to fix, as all other identifying information for, say, a plot, site, year, etc. needs to be kept constant for the new blank value you are inserting. It took a few tries, but I ended up with a kludgy function that would fix this issue, but it was slow, particularly for data sets with hundreds of plots and 30-40 species (we were looking at other algae, too).</p>
<p>But along comes <code>complete</code> to make it all quick, painless, and only take a line or so of code.</p>
<p>So, let’s see an example of a ragged dataset where zeroes are just not included.</p>
<pre><code>&lt;code lang="r"&gt;kelpdf &lt;- data.frame(
  Year = c(1999, 2000, 2004, 1999, 2004),
  Taxon = c("Saccharina", "Saccharina", "Saccharina", "Agarum", "Agarum"),
  Abundance = c(4,5,2,1,8)

)

kelpdf

##   Year      Taxon Abundance
## 1 1999 Saccharina         4
## 2 2000 Saccharina         5
## 3 2004 Saccharina         2
## 4 1999     Agarum         1
## 5 2004     Agarum         8</code></pre>
<p>So, <em>Agarum</em> wasn’t recorded in 2000. Maybe it was NA, maybe it was 0 - ask your data provider! Assuming it was 0, how do we fill it in?</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(tidyr)</span>
<span id="cb2-2"></span>
<span id="cb2-3">kelpdf <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">complete</span>(Year, Taxon)</span>
<span id="cb2-4"></span>
<span id="cb2-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Source: local data frame [6 x 3]</span></span>
<span id="cb2-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb2-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    Year      Taxon Abundance</span></span>
<span id="cb2-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   (dbl)     (fctr)     (dbl)</span></span>
<span id="cb2-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1  1999     Agarum         1</span></span>
<span id="cb2-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2  1999 Saccharina         4</span></span>
<span id="cb2-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3  2000     Agarum        NA</span></span>
<span id="cb2-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4  2000 Saccharina         5</span></span>
<span id="cb2-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5  2004     Agarum         8</span></span>
<span id="cb2-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6  2004 Saccharina         2</span></span></code></pre></div></div>
<p>OK, what happened there? Well, complete looked at all possible combinations of Year and Taxon. When there was a missing combination, the remaining columns got an NA.</p>
<p>Cool!</p>
<p>But, as I said before, we wanted to have zeroes, not NAs. Well, for that, we have a fill argument.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1">kelpdf <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">complete</span>(Year, Taxon, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">fill =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Abundance =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">0</span>))</span>
<span id="cb3-2"></span>
<span id="cb3-3"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Source: local data frame [6 x 3]</span></span>
<span id="cb3-4"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb3-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    Year      Taxon Abundance</span></span>
<span id="cb3-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##   (dbl)     (fctr)     (dbl)</span></span>
<span id="cb3-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1  1999     Agarum         1</span></span>
<span id="cb3-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2  1999 Saccharina         4</span></span>
<span id="cb3-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3  2000     Agarum         0</span></span>
<span id="cb3-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4  2000 Saccharina         5</span></span>
<span id="cb3-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5  2004     Agarum         8</span></span>
<span id="cb3-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6  2004 Saccharina         2</span></span></code></pre></div></div>
<p>Great! We can have different kinds of fills for different columns. This is perfect, as we often had 2-4 measurements of abundance, but only some should be zero. Others should have been NA, as they were never recorded.</p>
<p>But, there’s another problem <code>complete</code> solves. Sometimes, we deal with subsets of data - say we’ve only pulled out certain taxa - but we know that there is more data there. Let’s say in 2001-2003, these sites were sampled, but there was no <em>Saccharina</em>. Yes, in this subset of a larger data frame we have no rows - but we know we should!</p>
<p>For that, we can use the <code>full_seq</code> function in combination with complete. <code>full_seq</code> takes a vector of numbers, sorts them, and then based on the period you specify, fills out the sequence. In our case, this is 1 year. So, to fill in those zeroes…</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1">kelpdf <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">complete</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Year =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">full_seq</span>(Year, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">period =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1</span>),</span>
<span id="cb4-2">                   Taxon,</span>
<span id="cb4-3">                   <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">fill =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">list</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Abundance =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">0</span>))</span>
<span id="cb4-4"></span>
<span id="cb4-5"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## Source: local data frame [12 x 3]</span></span>
<span id="cb4-6"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##</span></span>
<span id="cb4-7"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##     Year      Taxon Abundance</span></span>
<span id="cb4-8"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">##    (dbl)     (fctr)     (dbl)</span></span>
<span id="cb4-9"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 1   1999     Agarum         1</span></span>
<span id="cb4-10"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 2   1999 Saccharina         4</span></span>
<span id="cb4-11"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 3   2000     Agarum         0</span></span>
<span id="cb4-12"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 4   2000 Saccharina         5</span></span>
<span id="cb4-13"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 5   2001     Agarum         0</span></span>
<span id="cb4-14"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 6   2001 Saccharina         0</span></span>
<span id="cb4-15"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 7   2002     Agarum         0</span></span>
<span id="cb4-16"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 8   2002 Saccharina         0</span></span>
<span id="cb4-17"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 9   2003     Agarum         0</span></span>
<span id="cb4-18"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 10  2003 Saccharina         0</span></span>
<span id="cb4-19"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 11  2004     Agarum         8</span></span>
<span id="cb4-20"><span class="do" style="color: #5E5E5E;
background-color: null;
font-style: italic;">## 12  2004 Saccharina         2</span></span></code></pre></div></div>
<p>Note we had to define (or overwrite, really) our Year column, but no worries there. Now look at all of those lovely zeroes. Ah, so nice. I wish this had been around for the last two years… so much head bashing saved.</p>



 ]]></description>
  <category>R</category>
  <guid>https://imachordata.com/posts/20160205_you-complete-me.html</guid>
  <pubDate>Fri, 05 Feb 2016 05:00:00 GMT</pubDate>
</item>
<item>
  <title>Other Writings about Parenting &amp; Climate Change by Scientists</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20160121_other-writings-about-parenting-climate-change-by-scientists.html</link>
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<p>OK, so, I spoke too soon. There are at least a few stabs by scientists writing about being a parent who studies climate/environmental change. As folk send me more, I’ll try and keep this list updated. While there’s some great stuff here, I feel like this is an empty niche for some great writing. Maybe you want to contribute, too? Towards that end, anyone who has a yen, I will be happy to post, repost, or link your own writings here under my <a href="http://www.imachordata.com/category/science-parent/">science parent</a> category.</p>
<p>OK, the list:</p>
<p><a href="http://caitlin-press.com/our-books/world-for-my-daughter-a/">A World for my Daughter</a> by Alejandro Frid (hat tip to <a href="https://twitter.com/burt_jenn">Jenn Burt</a>)</p>
<p><a href="http://www.scilogs.com/mola_mola/a-rational-optimists-reluctant-case-for-panic/">A Rational Optimist’s Reluctant Case for Panic</a> by Tom Webb</p>
<p><a href="http://conservationbytes.com/2013/01/21/scaring-our-children/">Scaring our children with the future</a> by CJA Bradshaw</p>
<p><a href="https://www.vice.com/read/should-climate-change-stop-us-from-having-babies-305">Should Climate Change Stop Us from Having Babies?</a> by Eric Holthaus</p>



 ]]></description>
  <category>climate change</category>
  <category>science parent</category>
  <guid>https://imachordata.com/posts/20160121_other-writings-about-parenting-climate-change-by-scientists.html</guid>
  <pubDate>Thu, 21 Jan 2016 05:00:00 GMT</pubDate>
</item>
<item>
  <title>Parenting as a Scientist in the Age of Climate Change</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
  <link>https://imachordata.com/posts/20160121_parenting-as-a-scientist-in-the-age-of-climate-change.html</link>
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<p>An old friend with a new child asked me if I know any climate change scientists or global change biologists who are parents and have written cogently about being parents in the era of climate change. Off of the top of my head, I couldn’t think of any (prove me wrong, internet), but, heck, I’m one myself. Here I am, staring down the barrel of hitting one year since HD’s arrival.</p>
<p>I’ve actually had a lot of conversations about climate change and our daughter with my wife - ethically, what does it mean to have children knowing what we know about the future of their earth? How many children is it fair (to them!) to have? And within myself, I ask, what should I be doing? Both what should I do to try to make the future not suck as much as it might for her and how do I help her prepare for the world that will look so very different than the one my own parents handed me.</p>
<p>I’ll admit, I don’t have many good answers. Particularly not as the parent of a kiddo just shy of the end of her first year. Why is that?</p>
<p>One reason that climate science communication is oft said to fail is the huge scale of imagination needed to grapple with the implications of climate change in the future. Climate scientists often possess some key personality traits that help them with this understanding - moreso than the general public[1]. Add the daily insanity and of managing a tiny human and what it does to your brain, and my brain-box is just not always up to wrestling with these issues until the moment that they will become pressing. Granted, this may be due to being the parent of a babe (with the power) and scientist parents of older children might have some better answers. I hope so, as this is definitely a looming challenge that I have not yet been able to navigate with forethought.</p>
<p>But that kind of punting things down the road is not fair - not fair to her.</p>
<p>So, what are the issues to consider? Here are the ones that always rise to the top of my mind.</p>
<p>First - is it ethical to be having children at all? For me, that one was straightforward. Yes. I do want to pass on the legacy of the family that gave rise to me. I think that there is some great culture and history that has brought me to where I am today. And I think some of that moxie, honestly, will be useful to the world in helping navigate the way forward. I mean, damn, that’s an egotistical thing to say, but, I want my genes to sally forth and help create someone who will help heal the world in some way. The alternative is to fold, and go home. As a species. Not an option. Or see this as someone else’s kid’s problem, not mine. That’s the kind of ethical stance that got us into this problem in the first place. So, also, nope.</p>
<p>Second - what can I do to make a better future? Welp, as someone who studies global change biology, I hope I’m doing it. I hope that I’m building the ship of knowledge that we need to sail forward as a species. I hope that the choices I make - personally and politically - all help improve the world and our path into the future. I don’t see myself doing anything differently or with more or less urgency than I did before. But that’s because of the values I hold about the importance of my actions for how the impact the whole world and future generations.</p>
<p>And finally - how do I prepare my daughter for the the world she is inheriting? Well here’s where my I feel completely inadequate to the task. I want to imbue her with the same love of the sea (and nature in general) that I have so that she appreciates the possible. I want to help her embrace the philosophy of helping to heal the world that was such a strong part of my philosophical upbringing. But, again, I would have done these things climate change or no. When do we need to talk about why this problem exists in the first place? How do I teach her about making proactive choices that lessen her own risk to the dangers of climate change? How is this different than how I would have raised her before? What are the lurking issues that I am missing, that I know my mind slips around, avoiding them because they are so large that I cannot see them when it comes to my own child? To her future, once I am gone? Should I be helping her learn more skills for self-reliance that I might not have otherwise? Should I be giving her more cynicism and skepticism of the systems around her that have failed us all, or the pragmatism to know that they can be the solution? Are there actual tangible skills or ideas I should make sure to teach her?</p>
<p>Or should I just muddle along as a normal parent, confronting these issues as they arise with the best judgement and sense of ethical responsibility that I can teach as I would have anyway?</p>
<p>As you can see, I have nothing but questions.</p>
<p>But in writing this, I do feel comforted that a lot of my own answers come down to just raising a pragmatic ethical kid who loves the natural world and embraces the responsibility of being part of a species that constantly seeks to better itself.</p>
<p>Is that enough?</p>
<p><strong>Some Interesting Literature Cited</strong> [1] Weiler, C.S., Keller, J.K., Olex, C., 2012. Personality type differences between Ph. D. climate researchers and the general public: implications for effective communication. Clim. Change. <a href="doi:10.1007/s10584-011-0205-7" class="uri">doi:10.1007/s10584-011-0205-7</a></p>



 ]]></description>
  <category>climate change</category>
  <category>rantish</category>
  <category>science parent</category>
  <guid>https://imachordata.com/posts/20160121_parenting-as-a-scientist-in-the-age-of-climate-change.html</guid>
  <pubDate>Thu, 21 Jan 2016 05:00:00 GMT</pubDate>
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  <title>Rafe Sagarin and Passion in The Life Scientific</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
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<p><img src="http://www.imachordata.com/wp-content/uploads/2015/06/rafeapylsiacrop-jczarka-229x300.jpeg" class="img-fluid" alt="rafeapylsiacrop-jczarka">How to process something like <a href="&quot;http://tucson.com/news/blogs/police-beat/ua-professor-raphael-sagarin-killed-in-crash/article_0cb9f384-e050-5046-93f8-89a637339759.html&quot;">Rafe Sagarin’s senseless passing</a>? For those who never encountered him, <a href="http://rafesagarin.com/">Rafe</a> was a wonderful marine ecologist whose <a href="https://scholar.google.com/citations?user=DZBc8WEAAAAJ&amp;hl=en">body of work</a> was as varied and eclectic as can be, from <a href="https://rafesagarin.files.wordpress.com/2009/11/ecomono.pdf">classic papers on long-term effects of climate change</a> in Science and Ecological Monograph to <a href="http://www.amazon.com/Learning-Octopus-Secrets-Terrorist-Disasters/dp/0465021832/">books</a> on how the natural world can help us deal with risk, like terrorist attacks, to working at Biosphere2. He’s even got a wonderful <a href="https://www.youtube.com/playlist?list=PLLqo3zIxhSEIdE-93urRbfsC6ewcsMA8R">youtube channel</a> that works, as he always did, outside of the box.</p>
<p>Rafe was one of those vivacious dynamic iconoclastic people that you are always delighted to encounter in life. I was fortunate to know him through the <a href="http://www.westsocnat.com/">Western Society of Naturalists</a> where his charm and vim earned him the annual slot of auctioneer to raise funds for students. I really only knew him as colleague at meetings, and yet he is someone who has served as an example for myself and so many other early career scientists.</p>
<p>It was his passion. Every talk I heard him give, every conversation we ever had - scientific, personal, or with others about the difficulties of being early career - every interaction I saw him have with anyone around him, all of it was infused with an infection passion. His passion for the natural world was infectious. It infused everything. It was in his voice. It was in his worldview. It was in how he shaped his talks and storytelling. It was in his damned silly shirt he wore at every WSN.</p>
<p>Rafe’s uncompromising passion for science and nature was an inspiration. I looked forward to seeing what he thought of next because there is no joy in the world like watching someone follow their passion. And now I will not be able to again.</p>
<p>But that passion. That is what I will always hold onto. Because the life scientific can get you down as it grinds forward. But holding onto our passion, our vim, our vigor, our joie de vivre, rooted in our love of the natural world - that is what can provide an endless wellspring of joy in every moment. It’s something that has helped me forge onwards in my own career and in my life in general.</p>
<p>Rafe will always serve as an example of that passion and the myriad of directions it can lead. I will hold onto that. I hope that his passion will long serve as an example for our whole community. It will for me.</p>



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  <category>professional musings</category>
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  <pubDate>Mon, 01 Jun 2015 04:00:00 GMT</pubDate>
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  <title>Spicier Analyses with Interactive R Leaflet Maps</title>
  <dc:creator>Jarrett Byrnes</dc:creator>
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<p>Who wants to make a kickass, public-friendly, dynamic, online appendix with a map for their papers? ME! (and you, right?) Let’s talk about a cool way to make your data sing to a much broader audience than a static image.</p>
<p>Last time, I mentioned that I had also been playing the Rstudio’s Leaflet package. For those who don’t know, Leaflet is a <a href="http://leafletjs.com/">javascript library</a> for generating interactive maps. I don’t know javascript (really), but I do know R, so this library is <em>incredibly</em> powerful for someone like me - particularly when paired with Rstudio’s <a href="http://www.htmlwidgets.org/">HTMLwidgets</a> or Shiny for publishing things.</p>
<p>So, what is leaflet? How does it work? Let’s start with a simple example. First, install the thing!</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb1" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb1-1"><span class="cf" style="color: #003B4F;
background-color: null;
font-weight: bold;
font-style: inherit;">if</span> (<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">!</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">require</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">'devtools'</span>)) <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">install.packages</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">'devtools'</span>)</span>
<span id="cb1-2">devtools<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">::</span><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">install_github</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">'rstudio/leaflet'</span>)</span></code></pre></div></div>
<p>Now, at its core, leaflet makes maps. And then puts data on them. It uses the <a href="https://github.com/smbache/magrittr">magrittr</a> for pipes as syntax, which may be a bit daunting at first, but I think you’ll see that it’s all prety straightforward.</p>
<p>Let’s start with a super-basic simple map.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb2" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb2-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(leaflet)</span>
<span id="cb2-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">leaflet</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addTiles</span>()</span></code></pre></div></div>
<p>Oh! Map! Scrollable! Easy to use! And you can zoom down to streets. What’s going on here?</p>
<p>First, leaflet() starts the whole process. You can feed it arguments of data frames and such for later use. Second, addTiles says “OK, go to a map server that feeds up image tiles, and grab ’em!” It defaults to <a href="http://www.openstreetmap.org/">OpenStreetMap</a>, but there are others. For example, ESRI has a tile server with satellite imagery.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb3" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb3-1"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">leaflet</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb3-2">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addTiles</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">urlTemplate=</span><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"http://server.arcgisonline.com/ArcGIS/rest/services/World_Imagery/MapServer/tile/{z}/{y}/{x}"</span>)</span></code></pre></div></div>
<p>There are a number of arguments and functions you could string after addTiles to zoom around, start in a certain area, manipulate the basic map widget in different ways, but I’d like to focus on two common applications for folk like us. First, site maps! Let’s say you had some awesome data from over 100 sites around the world, and you wanted to show it off. Maybe you wanted people to really be able to zoom in and see what the environment was like around your data (i.e., why I went and found the ESRI tile server). How would you do this?</p>
<p>Well, leaflet provides a few different ways to put this stuff on a map. You can add circles, markers, circlemarkers, and much more. Let’s give an example on a basic map. Note the formula interface for supplying values to latitude and longitude.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb4" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb4-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#fake some data</span></span>
<span id="cb4-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">set.seed</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>)</span>
<span id="cb4-3">myData <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">data.frame</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Latitude =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">runif</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">80</span>,<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">80</span>),</span>
<span id="cb4-4">                     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Longitude =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">runif</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">180</span>,<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">180</span>),</span>
<span id="cb4-5">                     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">measurement1 =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">rnorm</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>, <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">-</span><span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">3</span>, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2</span>),</span>
<span id="cb4-6">                     <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">Year =</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">round</span>(<span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">runif</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">1975</span>,<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">2015</span>)))</span>
<span id="cb4-7"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#map it!</span></span>
<span id="cb4-8"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">leaflet</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-9">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addTiles</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb4-10">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addCircles</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>myData, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lat =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>Latitude, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lng =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>Longitude)</span></code></pre></div></div>
<p>Awesome! But we know there’s information in that thar data. There’s a Year and a Measurement. How can we communicate this information via our map? Well, there are a few ways. Note those circles had a color and a size? We can use that. Circles and markers are also clickable. So, we can add some additional information to our data and feed that into the map. Let’s start with a popup message.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb5" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb5-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#round for readability</span></span>
<span id="cb5-2">myData<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>info <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">paste0</span>(<span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Year: "</span>, myData<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>Year,</span>
<span id="cb5-3">                      <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"&lt;br&gt; Value: "</span>, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">round</span>(myData<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>measurement1, <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">3</span>))</span></code></pre></div></div>
<p>Note the use of some HTML in there. That’s because leaflet displays things in a web browser, so, we need to use HTML tags for text formatting and line breaks.</p>
<p>OK, great. Now what about a color? This can get a bit trickier with continuous values, as you’ll need to roll your own gradients. Kind of a pain in the ass. If you just wanted one or two colors (say, positive or negative), you can just do something simple, or even feed a single value to the color argument - say, “red” - but let’s get a little fancy. The classInt library is perfect for gradient construction. Here’s an example. We’ll start with grabbing a palette and making it a color ramp.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb6" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb6-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#grab a palette</span></span>
<span id="cb6-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(RColorBrewer)</span>
<span id="cb6-3"></span>
<span id="cb6-4">pal <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">brewer.pal</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">11</span>, <span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"Spectral"</span>)</span>
<span id="cb6-5"></span>
<span id="cb6-6"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#now make it more continuous</span></span>
<span id="cb6-7"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#as a colorRamp</span></span>
<span id="cb6-8">pal <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">colorRampPalette</span>(pal)</span></code></pre></div></div>
<p>Great! Now we can use classInt to map the palette to our measurement values.</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb7" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb7-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#now, map it to your values</span></span>
<span id="cb7-2"><span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">library</span>(classInt)</span>
<span id="cb7-3">palData <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">classIntervals</span>(myData<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>measurement1, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">style=</span><span class="st" style="color: #20794D;
background-color: null;
font-style: inherit;">"quantile"</span>)</span>
<span id="cb7-4"></span>
<span id="cb7-5"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#note, we use pal(100) for a smooth palette here</span></span>
<span id="cb7-6"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#but you can play with this</span></span>
<span id="cb7-7">myData<span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">$</span>colors <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">findColours</span>(palData, <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">pal</span>(<span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">100</span>))</span></code></pre></div></div>
<p>Now that we have info, colors, and, well, let’s say we want to make the circles bigger - let’s put it all together!</p>
<div class="code-copy-outer-scaffold"><div class="sourceCode" id="cb8" style="background: #f1f3f5;"><pre class="sourceCode r code-with-copy"><code class="sourceCode r"><span id="cb8-1"><span class="co" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">#Put it on a map!</span></span>
<span id="cb8-2">newMap <span class="ot" style="color: #003B4F;
background-color: null;
font-style: inherit;">&lt;-</span> <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">leaflet</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-3">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addTiles</span>() <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">%&gt;%</span></span>
<span id="cb8-4">  <span class="fu" style="color: #4758AB;
background-color: null;
font-style: inherit;">addCircleMarkers</span>(<span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">data=</span>myData, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lat =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>Latitude, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">lng =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>Longitude,</span>
<span id="cb8-5">             <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">color =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>colors, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">popup =</span> <span class="sc" style="color: #5E5E5E;
background-color: null;
font-style: inherit;">~</span>info, <span class="at" style="color: #657422;
background-color: null;
font-style: inherit;">radius =</span> <span class="dv" style="color: #AD0000;
background-color: null;
font-style: inherit;">8</span>)</span>
<span id="cb8-6"></span>
<span id="cb8-7">newMap</span></code></pre></div></div>
<p>Very cool! With different properties for zooming, filling, sizing points, different styles of markers, and more, I think the possibilities for online apendicies for papers - or outreach objects - are pretty endless here. Go forth, ye, and play!</p>
<p>Also, check out the code in <a href="https://gist.github.com/jebyrnes/349f513c902590f20945">this gist</a>!</p>



 ]]></description>
  <category>R</category>
  <guid>https://imachordata.com/posts/20150331_spicier-analyses-with-interactive-r-leaflet-maps.html</guid>
  <pubDate>Tue, 31 Mar 2015 04:00:00 GMT</pubDate>
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