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<h1 class="title toc-ignore">Raincloud vignette</h1>



<div class="sourceCode" id="cb1"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb1-1"><a href="#cb1-1" tabindex="-1"></a><span class="fu">library</span>(ggrain)</span>
<span id="cb1-2"><a href="#cb1-2" tabindex="-1"></a><span class="co">#&gt; Loading required package: ggplot2</span></span>
<span id="cb1-3"><a href="#cb1-3" tabindex="-1"></a><span class="co">#&gt; Registered S3 methods overwritten by &#39;ggpp&#39;:</span></span>
<span id="cb1-4"><a href="#cb1-4" tabindex="-1"></a><span class="co">#&gt;   method                  from   </span></span>
<span id="cb1-5"><a href="#cb1-5" tabindex="-1"></a><span class="co">#&gt;   heightDetails.titleGrob ggplot2</span></span>
<span id="cb1-6"><a href="#cb1-6" tabindex="-1"></a><span class="co">#&gt;   widthDetails.titleGrob  ggplot2</span></span></code></pre></div>
<div id="the-geom_rain-function" class="section level2">
<h2>The <code>geom_rain()</code> function</h2>
<ul>
<li>handles as many rainclouds as you wish and can overlap them by a
group</li>
<li>connects within-subject observations longitudinally with lines using
<code>id.long.var</code> argument</li>
<li>colors dots by a covariate using the <code>cov</code> argument</li>
<li>handles likert data by adding y-jittering with
<code>likert = TRUE</code></li>
<li>changes orientation with <code>+ coord_flip()</code></li>
</ul>
<p>All individual elements of the plots can be edited, these are split
into aesthetic and positioning arguments that are supplied by lists. For
example the boxplots can be edited with <code>boxplot.args</code> and
<code>boxplot.args.pos</code>, yet the others can also be edited by
substituting for their name, i.e. <code>point/violin/line</code>. When
you supply a list the defaults are overwritten so you may need to re-add
them. To see the defaults run <code>?geom_rain</code>.</p>
</div>
<div id="introduction" class="section level2">
<h2>Introduction</h2>
<p>Here is our first plot which is just simply all the values of
Sepal.Width in the iris dataset. For the function to work the value you
want to plot <strong>must be given to the y argument</strong> in ggplot.
You can then flip the plot with <code>+ coord_flip()</code> as we
demonstrate below.</p>
<div class="sourceCode" id="cb2"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb2-1"><a href="#cb2-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(<span class="dv">1</span>, Sepal.Width)) <span class="sc">+</span></span>
<span id="cb2-2"><a href="#cb2-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>() <span class="sc">+</span></span>
<span id="cb2-3"><a href="#cb2-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb2-4"><a href="#cb2-4" tabindex="-1"></a>  <span class="fu">theme</span>(<span class="at">axis.title.x =</span> <span class="fu">element_blank</span>(), </span>
<span id="cb2-5"><a href="#cb2-5" tabindex="-1"></a>        <span class="at">axis.text.x =</span> <span class="fu">element_blank</span>(), <span class="at">axis.ticks.x =</span> <span class="fu">element_blank</span>())</span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>Let’s see what is happening over the 3 Species of flowers. The fill
must be a factor or a character vector!</p>
<div class="sourceCode" id="cb3"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb3-1"><a href="#cb3-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(<span class="dv">1</span>, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb3-2"><a href="#cb3-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>) <span class="sc">+</span></span>
<span id="cb3-3"><a href="#cb3-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb3-4"><a href="#cb3-4" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>)</span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>Let’s color the dots by Species, we do this by adding
<code>color = Species</code> to ggplot. The default behavior of
<code>geom_boxplot</code> is to color the lines in the boxplot showing
the median and IQR. Therefore, we need to add a
<code>boxplot.args</code> list to re-color the boxplot to black. When we
do this all defaults are lost therefore we must add the options to not
show outliers.</p>
<div class="sourceCode" id="cb4"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb4-1"><a href="#cb4-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(<span class="dv">1</span>, Sepal.Width, <span class="at">fill =</span> Species, <span class="at">color =</span> Species)) <span class="sc">+</span></span>
<span id="cb4-2"><a href="#cb4-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">6</span>,</span>
<span id="cb4-3"><a href="#cb4-3" tabindex="-1"></a>            <span class="at">boxplot.args =</span> <span class="fu">list</span>(<span class="at">color =</span> <span class="st">&quot;black&quot;</span>, <span class="at">outlier.shape =</span> <span class="cn">NA</span>)) <span class="sc">+</span></span>
<span id="cb4-4"><a href="#cb4-4" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb4-5"><a href="#cb4-5" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb4-6"><a href="#cb4-6" tabindex="-1"></a>  <span class="fu">scale_color_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>)</span></code></pre></div>
<p><img role="img" src="data:image/png;base64,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" /><!-- -->
It is also possible to nudge the box plots so they are not overlapping
with <code>boxplot.args.pos</code>. We will also flip them by setting
the rain.side argument to left (i.e., <code>&#39;l&#39;</code>).</p>
<div class="sourceCode" id="cb5"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb5-1"><a href="#cb5-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(<span class="dv">1</span>, Sepal.Width, <span class="at">fill =</span> Species, <span class="at">color =</span> Species)) <span class="sc">+</span></span>
<span id="cb5-2"><a href="#cb5-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;l&#39;</span>,</span>
<span id="cb5-3"><a href="#cb5-3" tabindex="-1"></a>            <span class="at">boxplot.args =</span> <span class="fu">list</span>(<span class="at">color =</span> <span class="st">&quot;black&quot;</span>, <span class="at">outlier.shape =</span> <span class="cn">NA</span>),</span>
<span id="cb5-4"><a href="#cb5-4" tabindex="-1"></a>            <span class="at">boxplot.args.pos =</span> <span class="fu">list</span>(</span>
<span id="cb5-5"><a href="#cb5-5" tabindex="-1"></a>              <span class="at">position =</span> ggpp<span class="sc">::</span><span class="fu">position_dodgenudge</span>(<span class="at">x =</span> .<span class="dv">1</span>, <span class="at">width =</span> <span class="fl">0.1</span>), <span class="at">width =</span> <span class="fl">0.1</span></span>
<span id="cb5-6"><a href="#cb5-6" tabindex="-1"></a>            )) <span class="sc">+</span></span>
<span id="cb5-7"><a href="#cb5-7" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb5-8"><a href="#cb5-8" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb5-9"><a href="#cb5-9" tabindex="-1"></a>  <span class="fu">scale_color_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb5-10"><a href="#cb5-10" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>It could be even more useful to see the different species of flowers
side by side rather than overlapping. The y value must be a factor or a
character vector!</p>
<div class="sourceCode" id="cb6"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb6-1"><a href="#cb6-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(Species, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb6-2"><a href="#cb6-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>) <span class="sc">+</span></span>
<span id="cb6-3"><a href="#cb6-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb6-4"><a href="#cb6-4" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb6-5"><a href="#cb6-5" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>We can flip the plots by adding <code>coord_flip()</code>.</p>
<div class="sourceCode" id="cb7"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb7-1"><a href="#cb7-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(Species, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb7-2"><a href="#cb7-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>) <span class="sc">+</span></span>
<span id="cb7-3"><a href="#cb7-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb7-4"><a href="#cb7-4" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb7-5"><a href="#cb7-5" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>) <span class="sc">+</span></span>
<span id="cb7-6"><a href="#cb7-6" tabindex="-1"></a>  <span class="fu">coord_flip</span>()</span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>This plot is a bit crammed, lets spread stuff out using the
<code>boxplot.args.pos</code> &amp; <code>violin.args.pos</code>
arguments.</p>
<div class="sourceCode" id="cb8"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb8-1"><a href="#cb8-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(Species, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb8-2"><a href="#cb8-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, </span>
<span id="cb8-3"><a href="#cb8-3" tabindex="-1"></a>            <span class="at">boxplot.args.pos =</span> <span class="fu">list</span>(</span>
<span id="cb8-4"><a href="#cb8-4" tabindex="-1"></a>              <span class="at">width =</span> <span class="fl">0.05</span>, <span class="at">position =</span> <span class="fu">position_nudge</span>(<span class="at">x =</span> <span class="fl">0.13</span>)),</span>
<span id="cb8-5"><a href="#cb8-5" tabindex="-1"></a>            <span class="at">violin.args.pos =</span> <span class="fu">list</span>(</span>
<span id="cb8-6"><a href="#cb8-6" tabindex="-1"></a>              <span class="at">side =</span> <span class="st">&quot;r&quot;</span>,</span>
<span id="cb8-7"><a href="#cb8-7" tabindex="-1"></a>              <span class="at">width =</span> <span class="fl">0.7</span>, <span class="at">position =</span> <span class="fu">position_nudge</span>(<span class="at">x =</span> <span class="fl">0.2</span>))) <span class="sc">+</span></span>
<span id="cb8-8"><a href="#cb8-8" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb8-9"><a href="#cb8-9" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb8-10"><a href="#cb8-10" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>) <span class="sc">+</span></span>
<span id="cb8-11"><a href="#cb8-11" tabindex="-1"></a>  <span class="fu">coord_flip</span>()</span></code></pre></div>
<p><img role="img" src="data:image/png;base64,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" /><!-- --></p>
<p>Instead of coloring the dots by Species, the package offers the
ability to color to another variable such as <code>Sepal.Length</code>.
This will allow us to visualize how <code>Sepal.Width</code> and
<code>Sepal.Length</code> relate to each other in each
<code>Species</code> of flower. We can do this by adding them as a
covariate with the <code>cov</code> argument. At the current time the
argument must be given as a string.</p>
<div class="sourceCode" id="cb9"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb9-1"><a href="#cb9-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris, <span class="fu">aes</span>(Species, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb9-2"><a href="#cb9-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">6</span>,</span>
<span id="cb9-3"><a href="#cb9-3" tabindex="-1"></a>            <span class="at">cov =</span> <span class="st">&quot;Sepal.Length&quot;</span>) <span class="sc">+</span></span>
<span id="cb9-4"><a href="#cb9-4" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb9-5"><a href="#cb9-5" tabindex="-1"></a>  <span class="fu">scale_fill_brewer</span>(<span class="at">palette =</span> <span class="st">&#39;Dark2&#39;</span>) <span class="sc">+</span></span>
<span id="cb9-6"><a href="#cb9-6" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>) <span class="sc">+</span></span>
<span id="cb9-7"><a href="#cb9-7" tabindex="-1"></a>  <span class="fu">scale_color_viridis_c</span>(<span class="at">option =</span>  <span class="st">&quot;A&quot;</span>, <span class="at">direction =</span> <span class="sc">-</span><span class="dv">1</span>)</span></code></pre></div>
<p><img role="img" src="data:image/png;base64,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" /><!-- --></p>
<p>We will now take the species versicolor and virginica and make
longitudinal data. We are going to see what fertilizer does to the
Sepal.Width of both species!</p>
<div class="sourceCode" id="cb10"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb10-1"><a href="#cb10-1" tabindex="-1"></a><span class="fu">set.seed</span>(<span class="dv">42</span>) <span class="co"># the magic number</span></span>
<span id="cb10-2"><a href="#cb10-2" tabindex="-1"></a></span>
<span id="cb10-3"><a href="#cb10-3" tabindex="-1"></a>iris_subset <span class="ot">&lt;-</span> iris[iris<span class="sc">$</span>Species <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;versicolor&#39;</span>, <span class="st">&#39;virginica&#39;</span>),]</span>
<span id="cb10-4"><a href="#cb10-4" tabindex="-1"></a></span>
<span id="cb10-5"><a href="#cb10-5" tabindex="-1"></a>iris.long <span class="ot">&lt;-</span> <span class="fu">cbind</span>(<span class="fu">rbind</span>(iris_subset, iris_subset, iris_subset), </span>
<span id="cb10-6"><a href="#cb10-6" tabindex="-1"></a>                   <span class="fu">data.frame</span>(<span class="at">time =</span> <span class="fu">c</span>(<span class="fu">rep</span>(<span class="st">&quot;t1&quot;</span>, <span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>]), <span class="fu">rep</span>(<span class="st">&quot;t2&quot;</span>, <span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>]), <span class="fu">rep</span>(<span class="st">&quot;t3&quot;</span>, <span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>])),</span>
<span id="cb10-7"><a href="#cb10-7" tabindex="-1"></a>                              <span class="at">id =</span> <span class="fu">c</span>(<span class="fu">rep</span>(<span class="dv">1</span><span class="sc">:</span><span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>]), <span class="fu">rep</span>(<span class="dv">1</span><span class="sc">:</span><span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>]), <span class="fu">rep</span>(<span class="dv">1</span><span class="sc">:</span><span class="fu">dim</span>(iris_subset)[<span class="dv">1</span>]))))</span>
<span id="cb10-8"><a href="#cb10-8" tabindex="-1"></a></span>
<span id="cb10-9"><a href="#cb10-9" tabindex="-1"></a><span class="co"># adding .5 and some noise to the versicolor species in t2</span></span>
<span id="cb10-10"><a href="#cb10-10" tabindex="-1"></a>iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>] <span class="ot">&lt;-</span> iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>] <span class="sc">+</span> .<span class="dv">5</span> <span class="sc">+</span> <span class="fu">rnorm</span>(<span class="fu">length</span>(iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>]), <span class="at">sd =</span> .<span class="dv">2</span>)</span>
<span id="cb10-11"><a href="#cb10-11" tabindex="-1"></a><span class="co"># adding .8 and some noise to the versicolor species in t3</span></span>
<span id="cb10-12"><a href="#cb10-12" tabindex="-1"></a>iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>] <span class="ot">&lt;-</span> iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>] <span class="sc">+</span> .<span class="dv">8</span> <span class="sc">+</span> <span class="fu">rnorm</span>(<span class="fu">length</span>(iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>]), <span class="at">sd =</span> .<span class="dv">2</span>)</span>
<span id="cb10-13"><a href="#cb10-13" tabindex="-1"></a></span>
<span id="cb10-14"><a href="#cb10-14" tabindex="-1"></a><span class="co"># now we subtract -.2 and some noise to the virginica species</span></span>
<span id="cb10-15"><a href="#cb10-15" tabindex="-1"></a>iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>] <span class="ot">&lt;-</span> iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>] <span class="sc">-</span> .<span class="dv">2</span> <span class="sc">+</span> <span class="fu">rnorm</span>(<span class="fu">length</span>(iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t2&quot;</span>]), <span class="at">sd =</span> .<span class="dv">2</span>)</span>
<span id="cb10-16"><a href="#cb10-16" tabindex="-1"></a></span>
<span id="cb10-17"><a href="#cb10-17" tabindex="-1"></a><span class="co"># now we subtract -.4 and some noise to the virginica species</span></span>
<span id="cb10-18"><a href="#cb10-18" tabindex="-1"></a>iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>] <span class="ot">&lt;-</span> iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>] <span class="sc">-</span> .<span class="dv">4</span> <span class="sc">+</span> <span class="fu">rnorm</span>(<span class="fu">length</span>(iris.long<span class="sc">$</span>Sepal.Width[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;virginica&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">==</span> <span class="st">&quot;t3&quot;</span>]), <span class="at">sd =</span> .<span class="dv">2</span>)</span>
<span id="cb10-19"><a href="#cb10-19" tabindex="-1"></a></span>
<span id="cb10-20"><a href="#cb10-20" tabindex="-1"></a>iris.long<span class="sc">$</span>Sepal.Width <span class="ot">&lt;-</span> <span class="fu">round</span>(iris.long<span class="sc">$</span>Sepal.Width, <span class="dv">1</span>) <span class="co"># rounding Sepal.Width so t2 data is on the same resolution</span></span>
<span id="cb10-21"><a href="#cb10-21" tabindex="-1"></a>iris.long<span class="sc">$</span>time <span class="ot">&lt;-</span> <span class="fu">factor</span>(iris.long<span class="sc">$</span>time, <span class="at">levels =</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>, <span class="st">&#39;t3&#39;</span>))</span></code></pre></div>
<p>Here we plot the species overlapping at each time point. We can see
fertilizer caused the Sepal Width of the versicolor species to increase
while the virginica species decreased slightly!</p>
<div class="sourceCode" id="cb11"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb11-1"><a href="#cb11-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb11-2"><a href="#cb11-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>) <span class="sc">+</span></span>
<span id="cb11-3"><a href="#cb11-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb11-4"><a href="#cb11-4" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb11-5"><a href="#cb11-5" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span></code></pre></div>
<p><img role="img" src="data:image/png;base64,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" /><!-- --></p>
<p>We can easily flank them using the <code>rain.side</code> argument
for 2-by-2 flanking (i.e., <code>&#39;f2x2&#39;</code>). This also automatically
uses <code>ggpp::position_dodgenudge</code> to dodge the boxplots. Yet,
for descriptive purposes with will use the flanking argument
<code>rain.side = &#39;f&#39;</code> with the defaults from <code>&#39;f2x2&#39;</code>.
The <code>rain.side = &#39;f&#39;</code> argument defaults to a 2-by-2 yet throw
a warning if you don’t remap the <code>violin.args.pos</code>. When
using flanking with more groups or more time points you must give
specific <code>boxplot.args.pos</code> and <code>violin.args.pos</code>
for each element. The left elements must have negative x-axis nudging
values with the right ones have positive x-axis nudging values.</p>
<p>For manual nudging of violins with quantiles please see the
instructions on <a href="https://github.com/njudd/ggrain/issues/16">Github Issue
16</a>.</p>
<div class="sourceCode" id="cb12"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb12-1"><a href="#cb12-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb12-2"><a href="#cb12-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f&#39;</span>,</span>
<span id="cb12-3"><a href="#cb12-3" tabindex="-1"></a>             <span class="at">boxplot.args.pos =</span> <span class="fu">list</span>(<span class="at">width =</span> .<span class="dv">1</span>,</span>
<span id="cb12-4"><a href="#cb12-4" tabindex="-1"></a>                <span class="at">position =</span> ggpp<span class="sc">::</span><span class="fu">position_dodgenudge</span>(<span class="at">width =</span> .<span class="dv">1</span>, <span class="co">#width needed now in ggpp version 0.5.g</span></span>
<span id="cb12-5"><a href="#cb12-5" tabindex="-1"></a>                  <span class="at">x =</span> <span class="fu">c</span>(<span class="sc">-</span>.<span class="dv">13</span>, <span class="sc">-</span>.<span class="dv">13</span>, <span class="co"># pre versicolor, pre virginica</span></span>
<span id="cb12-6"><a href="#cb12-6" tabindex="-1"></a>                        .<span class="dv">13</span>, .<span class="dv">13</span>))), <span class="co"># post; post</span></span>
<span id="cb12-7"><a href="#cb12-7" tabindex="-1"></a>            <span class="at">violin.args.pos =</span> <span class="fu">list</span>(<span class="at">width =</span> .<span class="dv">7</span>, <span class="at">quantiles =</span> <span class="cn">NULL</span>,</span>
<span id="cb12-8"><a href="#cb12-8" tabindex="-1"></a>             <span class="at">position =</span> <span class="fu">position_nudge</span>(<span class="at">x =</span> <span class="fu">c</span>(<span class="fu">rep</span>(<span class="sc">-</span>.<span class="dv">2</span>, <span class="dv">512</span>), <span class="fu">rep</span>(<span class="sc">-</span>.<span class="dv">2</span>, <span class="dv">512</span>),<span class="co"># pre; pre</span></span>
<span id="cb12-9"><a href="#cb12-9" tabindex="-1"></a>                                             <span class="fu">rep</span>(.<span class="dv">2</span>, <span class="dv">512</span>), <span class="fu">rep</span>(.<span class="dv">2</span>, <span class="dv">512</span>))))) <span class="sc">+</span> <span class="co">#post; post</span></span>
<span id="cb12-10"><a href="#cb12-10" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb12-11"><a href="#cb12-11" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb12-12"><a href="#cb12-12" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span>
<span id="cb12-13"><a href="#cb12-13" tabindex="-1"></a><span class="co">#&gt; Warning: Using the `size` aesthetic with geom_polygon was deprecated in ggplot2 3.4.0.</span></span>
<span id="cb12-14"><a href="#cb12-14" tabindex="-1"></a><span class="co">#&gt; ℹ Please use the `linewidth` aesthetic instead.</span></span>
<span id="cb12-15"><a href="#cb12-15" tabindex="-1"></a><span class="co">#&gt; This warning is displayed once every 8 hours.</span></span>
<span id="cb12-16"><a href="#cb12-16" tabindex="-1"></a><span class="co">#&gt; Call `lifecycle::last_lifecycle_warnings()` to see where this warning was</span></span>
<span id="cb12-17"><a href="#cb12-17" tabindex="-1"></a><span class="co">#&gt; generated.</span></span></code></pre></div>
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" /><!-- --></p>
<p>We can connect each plant with lines using the
<code>id.long.var</code> argument, we will also use the convient
<code>rain.side = &#39;f2x2&#39;</code>. As with the <code>cov</code> argument,
it must be a string linking the ids of each observation across time.</p>
<div class="sourceCode" id="cb13"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb13-1"><a href="#cb13-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb13-2"><a href="#cb13-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f2x2&#39;</span>, <span class="at">id.long.var =</span> <span class="st">&quot;id&quot;</span>) <span class="sc">+</span></span>
<span id="cb13-3"><a href="#cb13-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb13-4"><a href="#cb13-4" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb13-5"><a href="#cb13-5" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span>
<span id="cb13-6"><a href="#cb13-6" tabindex="-1"></a><span class="co">#&gt; Warning: Duplicated aesthetics after name standardisation: alpha</span></span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>We can color the dots and the connecting lines by Species! We will
also remove the lines around the violins by specifying their
<code>color = NA</code>, yet we now must re-add the alpha argument.</p>
<div class="sourceCode" id="cb14"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb14-1"><a href="#cb14-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species, <span class="at">color =</span> Species)) <span class="sc">+</span></span>
<span id="cb14-2"><a href="#cb14-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f2x2&#39;</span>, <span class="at">id.long.var =</span> <span class="st">&quot;id&quot;</span>,</span>
<span id="cb14-3"><a href="#cb14-3" tabindex="-1"></a>            <span class="at">violin.args =</span> <span class="fu">list</span>(<span class="at">color =</span> <span class="cn">NA</span>, <span class="at">alpha =</span> .<span class="dv">7</span>)) <span class="sc">+</span></span>
<span id="cb14-4"><a href="#cb14-4" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb14-5"><a href="#cb14-5" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb14-6"><a href="#cb14-6" tabindex="-1"></a>  <span class="fu">scale_color_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb14-7"><a href="#cb14-7" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span>
<span id="cb14-8"><a href="#cb14-8" tabindex="-1"></a><span class="co">#&gt; Warning: Duplicated aesthetics after name standardisation: alpha</span></span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>We can start to combine aspects, for example here is three timepoints
with subjects connected, special flanking and a covariate mapped!</p>
<div class="sourceCode" id="cb15"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb15-1"><a href="#cb15-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long, <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb15-2"><a href="#cb15-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f&#39;</span>, <span class="at">id.long.var =</span> <span class="st">&quot;id&quot;</span>, <span class="at">cov =</span> <span class="st">&quot;Sepal.Length&quot;</span>,</span>
<span id="cb15-3"><a href="#cb15-3" tabindex="-1"></a>            <span class="at">boxplot.args =</span> <span class="fu">list</span>(<span class="at">outlier.shape =</span> <span class="cn">NA</span>, <span class="at">alpha =</span> .<span class="dv">8</span>),</span>
<span id="cb15-4"><a href="#cb15-4" tabindex="-1"></a>            <span class="at">violin.args =</span> <span class="fu">list</span>(<span class="at">alpha =</span> .<span class="dv">8</span>, <span class="at">color =</span> <span class="cn">NA</span>),</span>
<span id="cb15-5"><a href="#cb15-5" tabindex="-1"></a>            <span class="at">boxplot.args.pos =</span> <span class="fu">list</span>(<span class="at">width =</span> .<span class="dv">1</span>,</span>
<span id="cb15-6"><a href="#cb15-6" tabindex="-1"></a>             <span class="at">position =</span> ggpp<span class="sc">::</span><span class="fu">position_dodgenudge</span>(<span class="at">width =</span> .<span class="dv">1</span>,</span>
<span id="cb15-7"><a href="#cb15-7" tabindex="-1"></a>                                                  <span class="at">x =</span> <span class="fu">c</span>(<span class="sc">-</span>.<span class="dv">13</span>, <span class="sc">-</span>.<span class="dv">13</span>, <span class="co"># t1 old, t1 young</span></span>
<span id="cb15-8"><a href="#cb15-8" tabindex="-1"></a>                                                        <span class="sc">-</span>.<span class="dv">13</span>, .<span class="dv">13</span>, </span>
<span id="cb15-9"><a href="#cb15-9" tabindex="-1"></a>                                                         .<span class="dv">13</span>, .<span class="dv">13</span>))),</span>
<span id="cb15-10"><a href="#cb15-10" tabindex="-1"></a>            <span class="at">violin.args.pos =</span> <span class="fu">list</span>(<span class="at">width =</span> .<span class="dv">7</span>,</span>
<span id="cb15-11"><a href="#cb15-11" tabindex="-1"></a>             <span class="at">position =</span> <span class="fu">position_nudge</span>(<span class="at">x =</span> <span class="fu">c</span>(<span class="fu">rep</span>(<span class="sc">-</span>.<span class="dv">2</span>, <span class="dv">512</span>), <span class="fu">rep</span>(<span class="sc">-</span>.<span class="dv">2</span>, <span class="dv">512</span>),<span class="co"># t1</span></span>
<span id="cb15-12"><a href="#cb15-12" tabindex="-1"></a>                                             <span class="fu">rep</span>(<span class="sc">-</span>.<span class="dv">2</span>, <span class="dv">512</span>), <span class="fu">rep</span>(.<span class="dv">2</span>, <span class="dv">512</span>), <span class="co"># t2</span></span>
<span id="cb15-13"><a href="#cb15-13" tabindex="-1"></a>                                             <span class="fu">rep</span>(.<span class="dv">2</span>, <span class="dv">512</span>), <span class="fu">rep</span>(.<span class="dv">2</span>, <span class="dv">512</span>))))) <span class="sc">+</span></span>
<span id="cb15-14"><a href="#cb15-14" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb15-15"><a href="#cb15-15" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb15-16"><a href="#cb15-16" tabindex="-1"></a>  <span class="fu">scale_color_viridis_c</span>(<span class="at">option =</span>  <span class="st">&quot;A&quot;</span>, <span class="at">direction =</span> <span class="sc">-</span><span class="dv">1</span>) <span class="sc">+</span></span>
<span id="cb15-17"><a href="#cb15-17" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span>
<span id="cb15-18"><a href="#cb15-18" tabindex="-1"></a><span class="co">#&gt; Warning: Duplicated aesthetics after name standardisation: alpha</span></span>
<span id="cb15-19"><a href="#cb15-19" tabindex="-1"></a><span class="co">#&gt; Warning in x + params$x: longer object length is not a multiple of shorter</span></span>
<span id="cb15-20"><a href="#cb15-20" tabindex="-1"></a><span class="co">#&gt; object length</span></span>
<span id="cb15-21"><a href="#cb15-21" tabindex="-1"></a><span class="co">#&gt; Warning in x + params$x: longer object length is not a multiple of shorter</span></span>
<span id="cb15-22"><a href="#cb15-22" tabindex="-1"></a><span class="co">#&gt; object length</span></span>
<span id="cb15-23"><a href="#cb15-23" tabindex="-1"></a><span class="co">#&gt; Warning in x + params$x: longer object length is not a multiple of shorter</span></span>
<span id="cb15-24"><a href="#cb15-24" tabindex="-1"></a><span class="co">#&gt; object length</span></span></code></pre></div>
<p><img role="img" 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" /><!-- --></p>
<p>Lastly, we can add a mean trend line using <code>stat_summary</code>.
Accentuating the opposite effects fertilizers had on the two species of
flowers!</p>
<div class="sourceCode" id="cb16"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb16-1"><a href="#cb16-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb16-2"><a href="#cb16-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f2x2&#39;</span>) <span class="sc">+</span></span>
<span id="cb16-3"><a href="#cb16-3" tabindex="-1"></a>  <span class="fu">theme_classic</span>() <span class="sc">+</span></span>
<span id="cb16-4"><a href="#cb16-4" tabindex="-1"></a>  <span class="fu">stat_summary</span>(<span class="at">fun =</span> mean, <span class="at">geom =</span> <span class="st">&quot;line&quot;</span>, <span class="fu">aes</span>(<span class="at">group =</span> Species, <span class="at">color =</span> Species)) <span class="sc">+</span></span>
<span id="cb16-5"><a href="#cb16-5" tabindex="-1"></a>  <span class="fu">stat_summary</span>(<span class="at">fun =</span> mean, <span class="at">geom =</span> <span class="st">&quot;point&quot;</span>,</span>
<span id="cb16-6"><a href="#cb16-6" tabindex="-1"></a>               <span class="fu">aes</span>(<span class="at">group =</span> Species, <span class="at">color =</span> Species)) <span class="sc">+</span></span>
<span id="cb16-7"><a href="#cb16-7" tabindex="-1"></a>  <span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb16-8"><a href="#cb16-8" tabindex="-1"></a>  <span class="fu">scale_color_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;dodgerblue&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb16-9"><a href="#cb16-9" tabindex="-1"></a>  <span class="fu">guides</span>(<span class="at">fill =</span> <span class="st">&#39;none&#39;</span>, <span class="at">color =</span> <span class="st">&#39;none&#39;</span>)</span></code></pre></div>
<p><img role="img" 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pcaXGGqjDz88MN6hqXoIxtqPfXXDIWeAyyDr7/+eqlUqZK2+VAdgyV3p06ddLFC93tos/24K4BqNOwoFRJqyQ8//Oj+LUJ4pmdiOIQdjfRbZ6slk6WCe/oszJbPPPOMbN++Xc+iNWrUyFXt33jjDS18OMeyNXjavjk/MBzA44X2iu0H7QdDNJOHJ++BZXvOPpHhVidpu2HngfL3n+8KlVk9Ab936wZ+Pun0lOznhk1zeTkQHR2lZsK8+zz9DwFDBRF7uwIQtuwzwsdTbgbn/ISEBElKSpJGjRoJE4cnwse+hycy3bcbNeo8IDdEw76NcPxuBFCQRiVWhdJnZVNk15DhgPscsATWicxjbl9UpkIVqduyp4z89ju9/HP7whCcaARQkJhesmQJych0z5AYpC6Z20QABywBlHn8iEe9bdJ1kM6QD3djtLEBeTSs3p9MfaijGUYAec/ByLly8eLFumQypcVZLmOAJnYrLi5OB46ybCYaunTp0oU+VK4AOna40HPtT6jVpIvEVamjtKBvhdp74UpGAAVpZHgZ049nBelu5jah4sDnn38u48aN02ESBIsiQPBOUkIZF3yHDh10bfjRo0fLSy+95HY3M46muX0uJ3Lfxl0GycRfX9OeU4p9hiOZJViQRqVcufJy+FhmkO5mbhMKDmzYsEF+V7lYGJwJCMUziea7Z88eDRqfnZ2t68FbjgTyxAojBInyX8jxIwcKOzXfcYzRJKj+8MMP+Y6Fyw4jgII0EuVV4GDaMaMBBYndIbkN+V/E/UAIILReBBDucJZiCCQrChrvGIGj7lCMEkLHD+9359Q855QsW1Hqt7lQvv/+Bx0GkOdgmPxjBFCQBqJ8+fJKABkbUJDYHZLbEHNDvA8YPow3woZ8PfaTPJyenq4FEp1DKGETcoeKqV/pscN73Tk13zlNuw9WGliqzh3MdzAMdhgBFKRBIAjt8HGzBAsSu0Nym/r160uvXr0EIzSaD8KIFJwqVaoIKRloRKRkkEqDkLr//vvd6meM+pUePbjLrXMdT6par7VUrt1Yvhk50vFQWPxvjNBBGgYEULqxAQWJ26G7zVVXXSXNmzeX9evXy6BBg7SgAcMJKBWE0FJVRLBEiRLSuXNnrSWxbCuMiikj0JED3gkg2m7SbbBMH/m0XvLRj3AiI4CCNBplypSRI8YLFiRuh/Y2JAQXlBScmJjocedIITyUtk/IBwN83lNKbneJzPn5FWUL+l4eeughTy8P6PlmCRZQ9p5uHOiMrBPZQk6YIcMBTzhQLIY0npOSfmCnJ5flngtMR5ISQqNG/ayXgLkHwuCLEUBBGgTUbijzhBFAQWJ5kblNLH54RWl7t3r9TE26XiGVayTJlClTvG4jEBd6rs8FohdnQJsxMTH6KbP9lA+2detWPZuBCURkraHw4QA2H1zsREDjAWPsAZDbvXu3dse3a9dO73O3x7G2V0fS9mwRUbXgvaGEOs3lYNph7ZLv3bu3N00E5BojgALC1oIb9TEhXr/IH330kSxcuFDfBPfuCy+8EPawCwVzpGgdAbNpxIgRAo43Bmbc8MQG7dq1Swsd0i/Iiv/zzz81PIc7Tx+t4oDiypWVQ6kp7pxe4DnJnf4lM0e9GFaR0WYJVuBw+fcAMyAUc0qd9rb1Tz75RGbNmqVxZcCWwZ3LC5+ZaVz83vLUX9chcIYNGyYkgDLepF7ghl+zZo0WRLjlccVTLeO+++7T5xR2b7SnqKhoqRFfTg7s2lDY6S6PJ7e/RLUVozGjXZ4YxINGAAWJ2VYEbAlLn3ZxX4TJ2rVrdQkex9OWLVumIT2t/dWqVdNBbcSWGAotB3C9I2QQGkQ9k0aB7Y9Jgo3YIJZluMIXLVqkNaTCekz6Bgbo6vHl5dDOdYWd7vI4kdF1mp+jMaNdnhjEg0YABYnZRMGWLF5MaUCFsxyc5759++qX1LF7RNg6ajvYHOxByhyvMf8HhwOMAUtiyPpE8CCIILQiviNU2Dyx3dWvVlnKlY+TrIyjui1v/zTo0E82bdyQr0KLt+35el3hvwZf72Cu1xxAPY8rayur4wtL/vWvf2loVlR7omoJbKMuGEDnhkLLAQIQk5OT9TKL5RdaEGNEDBjCB3sQxQQwUDOOFJucPXu27jTR05MmTcpTZMD+aRLiysr2lFWyf4dvWlDd5j2khKolT9JsOJAxQgdpFMiITihfyue7tW7dWh555BH56quvtI3hmmuukX79+vncrmnAdw4gcB577DFtXP7rr7803g9LMJbJ2H3QgjFCDx8+XBo3bqyr21p3ffvtt/XX5557Tq644gprd+5nrYSK+vv+7Wukar1Wufs9/RITqyB8W/aSP/4cGxZBiUYAeTqCXp6/bdtWqVHRdwHE7SnNjOHZUPhxgGXVAw88oDdXvZs5c6Y+3Pe+L6Vc5dpy8kSmfDesT75LEGDlimVIqeKxUjmuvOzdtirfOZ7uIEP+rzm/aIwitLZQklmCBYn7KZs2SWKV8kG6m7lNpHCgtMJvLhdfQ8pUrO60yyzbDmfYPKiJCXGyb8typ+d5srOWiiUqrqKjJ0yY4MllATnXCKCAsDVvo6mpqXJA1QBLruEe/ELeq81/hgM2DtSpGi/71BLs5Mlsn1jCMqxW024yYeIkn9rxx8VBW4LhJgaikoJtzZo1c9p34iU2KU3BItbO2DwinTAUQ83r2MCqIv15TP9Dw4F61SrJiawMOajigeJrNPSpE3WUMXrKl3/pAEl+Z6GioAgggufeeust6d+/v7z44ova+OWsgudTTz2lPQSgxUEUdSsKAmj+/PlSsVwpswQL1VsexPsSB/Tzzz+LZePBO8nkSxoGCckEImLDwwjtKSVWtU1gqSnLfBZAtZt01befMWOG9sh52hd/nR9wAUQcxDfffKOhAHAXI1Qw0jkTQLgicQ82bOibdPcXc/zVzsyZM6Rzw/AEBffXM5p2bBx49tlnZeXKlTo0Ao0fYUTuF4GlEDhA/OjBj/aUypYqoQ3RezYvUylhl3t6eZ7zS1dIkMo1G+qobUICQkUBF0AEXhHfABFA99tvv+ka2Y4PjIuSWYLZgkGDKQ0aNMhzGvETaFJQSkqK/gz3P5RTXrt2ndx0nXdJhOH+fKZ/pznA+8l7iWcJTGg2op6J90k8hQOEmeG8887TQaZoS55S/aoVZVPKEk8vc3p+teSOMnvOOKfHgrUzaEZoMHDJ3GY5Rp1zR8JOQnDd+PHjdZQo0JaffvppntNog3ImbJaKm+eEMPyHeJBiClOzR/NaYdg70yV/cgCBYtX6siKdScvgO5HRbPZR7KwOnBGoisR5OaN61StrQ3R2lu+5f9UatJW9Ci+aST9UFHANyHowYAnQcBAeHTt21MYvIkQtol4S2gL4uRDr5GHDhuVZqmEPItsYovbSBRdcoL+H859fRv8s3ZrWkLgyNjygcO6r6ZtvHKhZs6YGmt+5c6d+j8n9IgseOxCBqMT08J33nKBFNmeEFsVk64xIycALtnfbShWQ6JuDpmq9s/QtlixZopUDZ/cL9L6Aa0DEMaAFQCzHBgwYIBiZrRB06wFxVbNZhJEOldbKIrf2R9KnrpC5br0M6JQUSd02ffWSAwgYotTReniXqYaK1s9kivEZIzRQHHidbr311twcMU9ul6hc8dEqOz51k+/LsLIVq0mZ8pVkxYoVnnTBr+c6F8F+vAWRoQwK6uf5558vCxYsEGYIywuwatUqoVDbvn379HEyilFjP/74Yy2srKQ+P3YpaE1ReK5qxbJybguz/Aoa00N8I4Dn33zzTZ3TxbtfuXJl/d1KFmaZhhACL8gbKh5bTGqqtIzdyg7UwpsGHK6Jr9lYVq9e47A3eP8GXACh9bzzzjvy6KOPyuOPP66FC+DYqKsQdat//fVX7R2766679PKMdTIgTj/++GPwOOHnO7Gu/uuvsXJ/31baBuTn5k1zYcwBBI9ldKab9t/90e2k6vGycNMifzQlcdWTZd0K2wrFLw162EjABRD9oTY2IFpgoZANbE/2ZUmefPJJLaQOHjwY8Qh/H374oZQuESuDuhatkAL7sTPfQ8OBJGWInrJknRxL3y+lysb71IkKVRJl2aRdOlOfJWSwKeA2IPsHchQ+9ses7yy5MFhHMoHXPOqnn+TGcxtL2VIGrzmSxzIc+16/ui1QN3WTLcLelz6Wr2wzD2AYDwUFRQMKxYOF8p6vv/66lCtdXK7r2cSv3SCGhHAFvIc9e/bUcBy//PKLDnJr1KiRDBw4UB/z601NY25zYN26ddp9TtBhUlKSNkLjtWXccMVTnBIvGB5fgOW8JdARSyptJVXZgeq26OFtM/q6MnG2NAy8dVR2DTZ5LIBA62MpZU8w07Lp2O8/E78jIKZMmigP9mslZUvG+o0FeBKJocI2BtgVdjQM90Td4l0B8pUATgDrq1Y1Udd+Y7ybDU2fPl1uueUWHWrCJYwRcT5o9Agfy5uLgwUsbwQU+70h7Kr1q8UrT9hiby7Pc03p8pX1/wW5/fOcHIB/3BZAf/zxh1x99dX5hA99Yub94YcfAtC9yGqSl2zYM09L09rxckWX5NzO4/lAWNgHngGjmu1mJCwxJASm4TnExQuNGjVK9u7dq6PFrWA34kc++OADefrpp3Pvbb4EngNMyC+//LKO9cHdztgiJBh33gnLk8s4sY+NiTwtLc3rztVXial/q8mOd4p7eUslSttssthdQ0FuC6DbbrtN+vTpI0OHDs0XtGQfUBiKhwiXe3777beyYuUq+fze3nk8X1OnTs2Hwbt+V0nZk15Wd504DLBZ8AI6C07DUI+WaQkfLuKlY7P28YkR0R5NIFz4UtT7Yf14reBCe6Hj+OyMGUKDcxBE3lJ9ZYjOmLNclerZJHFVvV86RSkNLbZEKacFELztmyfXuSWAkNQYqbBtmKWWc/YSePb6a69J3/b1pFPD0/AGvGTrVGwTheEq12mae/GyybOlrNhmLpZR//3vfwUh70wAEVvCS4vKbgkcll2QtY/7MPOyRDMUXA4wPkzCaDpgQDOGBOBC9lqv4xhampE3vcUTBqWmLPVJANFGsdgSeVJE2BcscssLxuybqJLpiEw25JwDZEGrrB959PK2eU4g6/mEeimrJLYS0O+sLSPrpE5WzHNyAf8QOU5+EEGbBHHiZWvVqpXGViLeiBQXVHpwloi1MhRcDvD7ePDBB3UaBpM1kwHCxl4jokdoPcQIoali8EVweUvly5SSShXKKTuQ756w6Gjb0tDbvvhynUsNiGhNZlUI+w+2nieeeEIb0KzITo6Rv1UQyBjHizphIP7777/lZZXxXknh/tjTSrUkKxNXRUqW8/5lo71zzjlHR9AuX75cB3N27dpV3wbDM14XqjFceuml+kdgf3/zPTgcwLPFezBy5Eg9UVheMJbEeMEQSpazBlA+NKa7777bp84lKUP0Jj8FJPpiR/LlIVwKIDB7HPNE7rzzznz3O5ON0HgPhg8bJt2b1ZT+HfPmfGEb2L59m3KVnpuPZ97sQMiw2dO1115r/6/5HkIOsEpwVwP1B5oDdqD50xZrlESWUd5SdrZt2ejt9b5c51IAkbdlv4Yt6EaWXaKg40V5//DhwyTz+FF59qr8QgZtJaZYcZ/R64oy/8yzec+BpBoJalmnMuMVUH21pLxLf09aPZF5XIdyeHKNv851aQNirYqxk41KnaiR1v/W53fffSfXX3+9v/oTUe0QmvDXX+Pk8cvbSLWKp6FFeAiMkStWrJRKtZpIdDH/xQNFFINMZwPKgbpV4lWl3RjZ7UNm/MlsFRagsIVC5cl2qQHNmTNH2zbgIjCSxDogeCzCA0MkruOywDpelD8x/A4f9oz0bFlbBnRukO9RWbpmnVDGZx+KyDk2SiwRxmYmAoLZsL3hnQRNEi0UG0MoAcYd+3um/894EZhKbBCBojgQGDeWahikfaXYYjFCpYzdG71PTM04ZotF4t0JBbkUQECigt+MS5EZnRnffrmFIdqTdW8oHjBQ92StH3UySy29Oua7BS/XokWLpWK1JClR2j8DywSAq55lHeMBzgwvM/fiJceISKAihmhjF8o3JEHfAQzr7bffrlE+qYrKOFkxQPyuwEd3x7xRWMcbVK8kM9cvKOy0Ao9nHLEFIMbFxRV4TiAPuBRAxJRYxjJebCz8SPMznQDZRyC8M+QcqVw+r9cL3uAuP3IkXeqc5f263J7H5BihfRIGQT4RLwtCh/ugOuOmB84Wo/dPKgkWjbRTp072TZjvQeQAWipeY8aGHCsmb1YLuOWZwK1wFsZr/u9vS/FS5bQtx5suJtesIn8vXC1pe7dKeVVh1VM6dtiGvBiqBHCXAohQf9R9CHgJVH02R2JZFioJ6tiXQP9PcuGrr7wilymUw96t6+S7HS/avHnzJU7BHFB5wB8EsiIvLxonmzVzElOCNsQnGxHTzK7//POPEUD+YLyXbTBpI2jI+2J8CDhEA2LcsKsikFiSgXu1bt7vuaka3twuuabtHdu1YYFXAuho2h59W4DTQkEuBVCPHj3yueGddfJMccMjjB968N9SqWxxeWJge2es0PxKTz8sTVpf7PS4NzvBFubltQSP1QYvtX00LS82fQyVQdHq15n+adlJWXLFlK0uOZh7DqTkssV+OeZr/E1c2dK6VM/O9fOlYcf+ufdw98vRg6n6HQpVBL1LAUTCI5IaIvua/19Rsz9RuKiWAMOTfX3vvfe6+7wRfd67776rc72+vu98p5nuzGgEb8bXSFbaj/9mFGqpUc4IgzOJj7y0LIURSGS+s48SMGAQM+OGss5TRA+wnzpPsYT3/vs/WZUwVCp06iI5CsNZipWW/e8lqCz5w3qCYFJhDHveMELKqrrwxOL8+c5NXvWgSa0EWbZ2jlfXph/cJZUqJ+SZyLxqyMuLXAogMGYgXnTK5JCRbVWi4GWnyBpLjjfeeEO6dOniZRci4zJiosg0v/X8ZtK2ga1yh2PPqYCaoYRQg0adHQ/59D9Abgh+cvGmTZumBdBFF12kwc4B92eJlqg8K0TYXnPNNREP6OYTs8LgYpbJxfv+Kie3KNUnOlZn/OUoNShu4F9SfMLlcu655+pihUAVV0lsqXK56ulgQm+73rh2NZm+fKYcObhbRd17BsVy5MAuqR7upZnBNmGWdeZuZwa2DNXeMjDcr8PuxdILmI27L27ltLsYFBEElErxl+fL/kbY2Mg3c6QrrrjCcZf5P8QcOKFgfpbuiJEcFaNjUZTSgioltpPfF26WRJUv7M/fTJM6tuTn7Wv+8XgZdkRpQMnJ1a1uBv1T6YaFE8Y0tJ2HHnooFw8IoTR27Fjtnbn4Yv/ZOwrvTfDPGDZsmOzft1dGXN9FYlWRQWcE5Eax4qWkegPntiFn15h9RZMDWw44f67jyp8THeX8mC97K5YrLdXi42TbqlkeN3P0gC02yeML/XSB81+Tk8apUoo7mOA3Mnlx27EMYLvnnnucXFE0dhFoif3liX+1lXpVncf0kGxIhnqtpt1N1HPRGHavnmLNbpGh34v0eMMmaOznKmW2k9IqIL5OvFdNF3pR88Rqsn3ltHyOClcX5ignRroyQocyeNWlDci+82T3YmBlIwaFyMn27ds7rfNuf10kfyeA7FmV69XnrLryr7OTnT4KmuA0BcfJOr5i9bzJqE4vMDuLHAcWbRV5d6qq1rtSIUOUE3lcFey9WinC9/2o9q0SKaUET1f1arx/VeAevWW9GjJBxQPt3bpSYU81c+tGuODJJQtbAUQqBpZ6oDZYYlgxQU2b2oC1CC1nww7UvHlztx46Uk7Co3X/ffdKhVLF5LnBBQf1TZ48WU5kn5Q6zXsE7NEwgH/22WeycOFCnQoDID35d88//7yARUxsEo4CYoHw1J2puXkBG4ACGp65QeSdKSpNSX3WisuRgXUWy95/3pXPflkuk1SxTcwWbz11t0pIjpXDB1Ll5hvu12EaxALdcccdBbTq3W4M0bEqVmzLssluCyCM1lDYCqCbb75Ze1qIgO7Xr1+u/ceRRUUxDmjEiBG6YuTX958v5VWFC2e0evVq/eNPbNVbYkuWcXaKz/sWLVqkPWBEPRNfQsQz4Q/vv/++9oYRdQtZ8SRDhgzRQXB4wwz5nwNKzsvENSJvTxZZqDSfBgkibw4UWTP2FZn+yxQdKoGLHZRLQiLQkDFRnHfeefo7VVFxajz11FN50pp87Sl5Yc3qVpfNSydI24vdwxmyBBBmlVCRyyUYL7/1YtvXbXfsrH0wnOOxSPwfcDHKKv+731lyVn31hjkhvIJTlFZYsXoDlfFuC1dwcprPu0j7IBYL164VYAgKIsh7aDyQxX8C3IjAHT58uHbH+3xz00AuB5SSK78vsy21Vu0SaVFDZQcMFrlQrXZ27dopY1at0CEpjBETBWNDJkGKKhSAux1BRP4ehPmCqHX7opy5N/LhS5sGtWTxuH8kff9OKRtfuGcr1FHQPKpLAfSawjgmwRGVP1TZsj6Mh1eXkqfzqKplD8DYLb2dr6WJfQL9LqZYSb+BjRXUWYQKG6kYFrHcQujQD0divxU86njM/O85BzKV52rUIpH3lI0nRaVNdUwU+eZGhVBpZxIkAh3Bw3hYkwETAUKHCRxUUfvxoxf8z7j6k85qUFuix8+RTYvHS4uehUPkHEvbJ+XKV8idyPzZF3fbcukFw+BMVC1h2kTjPvfcc4JdyN+Mc7ezgT4PlXmogsksXzJaXlUud0v7c7wviah79+6TxLP6SIwPSHSO7Tr7H+hVXmQ0HgQPEc/MsPSNxFSLLKHEj4EUGkO+ceBYpsjHM0W6/EfkodEi9VVg++hblTBSm73w4S4WNApLL6u+FhoyQgm76WWXXabzvlg+Q4wV5/k7sbtsqRLSqE5V2bjwT32fwv4cO7xPebNVUFIIyaUAAm8YRv3666860pm4HwQRiWsEwH388ce5mb0hfAa/3fqZZ56RDRvWy1s3d5W4Ms4hLnG5L1u2TGo2PluF0NsCwPzVAYQ7xvxLVFxVtBIwVMnAVoCRn5ccgz/EGLz55pv6BWZyYEJAILFxjIh1Q95xIE1lHmHf6ThCZLj6HbetozxZyqTy5Q0i7ROdt8nyGNiaxMREjUzAEpkVA5HpBI+2bdtWL8MIVqXGG+YMbKr2E4jzlj3f27FRXdm1cbFehhV29fEjB5QA8g2rvLB7FHb8tF5fwJkw8sILL9QbpyDFybZGC6AOFj8SDJ//+9//CmghMnbzLKNHj5bhCt+nRV3neVy8PJMmTdJ2n6r1W/v9wZgZ0WBu7tVM4suVUIIlR14bs0j69++vJwBeXGZNvBa8vKBUAkjPfuKQiM8iLsuQ5xzYly7ykdJ4Pp8tcjxLZIAa3rt72DQfd1ojUp1JgXw9BA3pM4wTWhFEsG67du00QD1GX8DK/BkNbfWxbXId+XLCXFm/4A9p3fsWa7fTT5aLyfVVfEAIqVABZN831rK442fNmqWFEKBL5IS1aNHC/rSI+04KxQvKpX25Qja8smtDp/1nGfS7AmQrXjpOElue5/Qcf+28vHOSKr1bQTJVTD8CCKIem2NNNrQfXL2GvOfAjoMi/5suMnKerY1B7UTu6K74Hed5m2hCaEEFEZosGxQI4UO7LMOICVo/55dCBVBaaopk1Q6cA4X+FEaFCiCgRTG4svwi5oQYBpLpLr/8co0RRIBiJBOeCuw+DWvEydNXdnD6KBgX//jzT5VoekIadxlgop2dcimydm7cazMsY2AuqQIFb1a51EPUVrlseD0HxmzyyDyhs5vWl//+Nk32bVutPLSNC7w0U2XmB2IZWOANnRxwKYCoRcVS66yzztJlmak5zoyLpC8KhIHwPgUlknUsXd6550IpERvj9LEINty9a7ckd+wXkERTpzc1OwPCgRXKjPbuFOVSXy4Sp1ZH9/cUuUEpkRVsK6WA3NOXRpn8cqI885a1TqolpZSisFZpQZ1rPVrg7TOPp/vdEF7gzQo44FIA4XFhbduwYUOdCQ/aXlERPvCDMIP5Ksr4k7vPkxrxZZyyiChkAg6p7VWuUk2n5wR6JzjQ5KNhf8OzAgRrx44ddaFC7FJEbbOe5xghExYgVqD7FUntz99si1omiLCaSul7WpnKrmmv0iRsoVR+exScNkCk8EnwKJMcRui6KjJ64sSJOkCR31Hr1v63IVoPQVBix8Z1lMd6tHTs/6BExzj/mWceP6LfGeu6UHw679mpnsBINCCWYGDRUKgQL02fPn00LhAuYpZkkUi8DCTY3tu3tZzd2HnQFmWVMbgDsVHZzfwaf/OCYDUEJXEj2OAwVKM2Y/SvXbu2rlKLDQv7EEDnY8aM0ZHTZwpEbmH8nrbOJnj+2SSSqBJBX+kvMrCNSHGXb35hrTo/TqUUVgnEYVHAgYmByYKodRAlGD8mCjacCSyvAkXdmjeQKUvWyWaVmlGvde98tyEHjHI89CuU5HJxSTQnM+qrr76qE1DxtNx3332SkpKiyzSTEY91H+9RJBFojo89+oh0bVpTbu/T3GnX8SyNH/+3TjKt1UQZB0JAm1MP6mhZXlgED252BBGaEJoofWSWZUYlhonJgPOo1XYmk2KB/LVC5KL3RAZ/ptBQVfjNu1eKTH1AJYkqM18ghA/8fumll7TXizANQiOYBEi7YMywNaKZUg+eceI4+6jLFQiiamqNyhVl9awfnTZ/IuOY3h9qAeTRPMAsixZEDAOeMDQIYoRQ/Qm2igTiB/rIIw+rEPBseeW6zvpH7dhvXprffv9dSpSJU7PH+SRaOZ4SlP937E3LFToIGAQRQsg+4paOWIKJGRZV36q6EJROhtFNAAIbs9SWLrEuVeQslfnw6bUivZUdNhhDyBjh5WIcEDaMF2PF+NgTmg8by7MTWRn2h/z6/ZwWSfLdlOlOkRKzMo7oe0WEAAIHCLchG0sygvHq1KmjYVrJVSLRLlKIeJ/Zs+fI+7efK5XK5bc8Eofz22+/S/ZJVWerfd+QerxqJihjhSJmS2ZR+mYJIfbzP1oqQpWXHrWeJRs2uzOJMpQS8cMCkf9OE9l6QEUvK8fsc31tEBjB5ANLYpKD0XLQbhgzhI+jAGLcrP2+1HQv7Nnwhv0wbZGs/meUtL3wzjynZ2UotVBRWAugu+66S9eZQtVnucVyDAB68KFR+yONeCle+89/pG+HenJuCzU9OiESUQ+oQLJGnQcELMPdyW2d7qqTEKf5jjMAQtAwaxIcysyKfQGYXPCZmHk5hhAiOPRMoCNKefh6rsgHM0RSFYvQdN4bJNKmdmientUBBSsJTVm/fr0ONmRcCExEKGEbwi6EYEIDIlCxIAOxP56AmKD2KjBxxYzvpU2f2yVKaWQWRYQAYuYlxByBgyue2TeS6a233pIcVX3g0QFtnT4GuW9g69Rvc4GqalHF6TnB3klELRU2sb8RDInthxeXwoO83ETUMqNCLIVxDIR6Vgs0jw4q88Vns0Q+URupE5e2VFHL54g0rhboO7tun3F5++239SqBODmcA/yG8IKRCU9BATyaCCiSvJ944gnXDfrhaI/WybJ1+loF1zpDajdTEZanKEu54CEmrFCSSxsQ1vuiQuTnjBr1kwy9qKXTpdemTZtk5ao1UqNhJ51qEU7PDQDcsGHDwqlLIekLWs6HStv5co5afip7D96sO9VvCpD3cCF+0FblmAEDBuTpFgiiFgUqEtpq3/psVEtpxsfmysoZ3+URQAQhQmEdiGg9hKtPgK+Q7pQODmf6+uuvVcxHrFzTQ+npDkSmOR6v0nHVFai8c+3I4RLzbxA5gF3nfWXf+V7ZeQB1v0Z5sm7tqrLQKwSxExF8qx4tk5QtaHIeY/TxI4f0E6Fhh5J8XlMhfFgKhDNhL/lFhQr0bVc3X0FBVOSxY/+SqGLFJZF4CQePRaCeKyo6RooVkYjyQPEITxa4yl1fE/llicht3UTmPCzyzMVnjvApXryElCvu28+0a7MkiVHv9eqZp13yZMLHKgdGqJfrLpdg7rxY7mo+LIFIaQCiAIzpggjcY2JbMHgDQeEPWrJkiTYsX9hWTZ0OBATGnr17pFGnAaqsTkmHo4H7N0cHgtlsN4XdBdvP559/ro2YqPHwh+hsPGDEBBFXgupfTyUGEyIR6dHqS7fb0iX+VLE85GY9rOaF6zqq5ULwhqewISnwOO8aY4OThncdBwKBvLz/hEiQHY8H2V3KzMyQw2qS9IUwRndQMB1L1TLsrAvvULZcBZaWtlfhfFX2pVm/XOtSAGFE4wUvjMAHcuX6/eSTTwQDMLASL774oq4vhsfAkYYOHarD2AlTf/DBB2XKlCliVWd1PNeT//ESUc+rdb28DCdyFYFXPamdWxCWntzTX+diYMYRgJsdLxcamz3hGbMI7wraKFC6eMgijWZvskUtT10nUkOtDHClk51OVYlIIOrmffHFF3qc0LqB3yCaHhwnxo6xYnLg94ITIZjUo1WyzFo5ToPWJ7bqpZdjocSCtp7dpQDCvkM2fGHkCpQephMrRG15UgUAzOIH5SiAmNWpwUUpHLxtpH4QgY3w8pXwbDWpk6AiYE+HvtOviQrbp2TZeKmefNo46Ou9/HH9O38s0UD4xzKycoMKeXERPvYCx/5exJXw0hPljaDXhRKVQIoEmrRGgYBNESFfC+TB1y8XuUylShWQGxyWj/Thhx/q0t1oOIRJ4G5H47c8x4wbG4IIrYjxCaammlyzitRMiJcV00aKFkAHdkijxgrYOsTk8g0lD8pxxnXWX1eM5IcBiBfEoJBUaZX1sW+L8HVcyNaAAfnhKHyY2VliQCxL3CXiMIrH5I1G5X77lQu7UefL88RHuNumP87LVgKlW/dzdBpFjLJBPfzIo7rZsap8L4T2yUvLUste+CRXjJKbWqloWvVIny/LlpV7bS83vEYLIlAUQWSBoOvGwuwPihxLrHemiJCh3kyttv93lUqfUKvzSIz2+F1FzvM7sADIrN8N48e4QHzyP1otxl9gW39/4xp1QEW4B6Jkqr7r6T/nKZf8l3/PlEOpmyVt7xb1fuQ3SZw+OzjfXAogf7royA4m9oGlBEBmjkR+GaqpRQQ+8iOyJwC4rrpKvaWKcJv/+ONpo5r9eY7fEWrqJ5q7mxdg7tx5El8jOWRLr1KxUVrY7j9wUJqdo15CRbs3LZFDB0/zxhLGvLQQL3BbZe+fck1xKabskpgmH+hYTPr+kCljN9q0I85lQxCFI+E+H73Yli4BJo/yC8iX14v0bBSOvXW/T/xWLKHDVZbQKagFjmMnuqjPufo9BnWUVCd+I4Gizk3qyQ9TF8nSSZ/L0bT9GkEzUPdyt12P3lK0DgLfUCMhVH6kOBHG559/vst7IlCwuZC4CpQEwoXAOYv4wVjtsg8h4RgkhfHulVde0ZdQG8tdAURS4Or0DOtWOhjseMZxaaBifkJFx7JyFP9OSkmlsne67CHdjcXjP5Jd6+fJU5e3luTaVVTBw2w5/5EvtIaEFhR18oTMvqF4vi5/ekmsJP8vQ45kRekfAfEnBMWFEx1T9vbv5tvc6TuUBxhg91dV+mCneuHUS+/7gv2HJRfLKzxLRD0T7cwkwu/EIgQPY8mmQ0PU+PMeE7jIO89viZUCEywrB32tR79S6075P0uqMJQuzerJdAXTAYVDNoPb/j2YhWGTfJd6ytvCxgMQ5fnTTz/lf9pTe0jQwwsAwXx+HLQD1Ic9If3tNR6+JyYm2p/i9Xe8D1v3pGmIU7SDJcooXbFakko2DW0MREEP1LRWnHRIrirtGlTVyyggUHiRyyug/MOqWoMjlVcy6YGOsdKtQQV56MEHtC3C8ZxQ/X/4uA15sPMIkad+E2lVSy297hJd2qaoCB94i+MECA60eAQIv5NRo0bpoEQmWpZnCB3efSZg6s7ZmyIQNFRLZSMZGgRSvmdkOBlwHwaz11mNJVNlwvNbdOU48uEWHl3qtmxFwlOi59prr9WZ7+RMkboABAFbQQTTH1F1tvgBoSUB8IVXwFI1MT4jIHr37q3zzEh8RfBQcQPcIX8QmNWUT16xZb9Ujj0u6WqWatislz+aDkob5BdRhSTnRIacHNFU5R/syHPfEsWi5OkuxUQh0SisiU8l5zMFB1H3bImq21mkTgeJKlEuz/nB+Gf/EVXWZpayUf0jckT9hi5rJXLXOSLJVYJx99Dcg3Ql7G/2dOmll9r/W+j3B/ufJRe1tamFd3wwRTbutkUsF3qhmydUiy8vSfElZFt6TlhgebklgFhmoZFQixzDJlKcZQ1uczQcXOuAZjkjJC2VIR999FGdqId6ikcMjQc6++yzNaQH3rEXXnhBuy5xJeMxQ+j5g1q2bCmlFDzCjFU7pEWZA1JclVEuF2+7vz/aD1YbUcVKSPSgL+TkhyowRqLUlqNvHXXVVxLV6AKVCj5XclJmSc7mfyRnusp7m/gCaqeCAGxhE0ZKIEUlqi2ujr4uEH92quUV6RIkiaqiHnKFCiwnXaJ2xUDcrei1WaF0iVx0TpANA0GtKh6VDftjNLpFly5dAnELt9t0SwAhNFAhLahPtBdyWYjRQZ187LHHXN6we/fuGj8IQeYY+m1fnpZa9GhY2Jocz3N5g0IOooV1695Nxi+eLxVqH5DyCXVtv99CrgvHw1H1lKfwoVVycuY76hd+QqLbXCNRtdvbutqgp0SpDcrBzbRrmRZGgkBa9afI7A9sIqt8jTwCSaq1lKgCYDttDRf+N2WfDQ7jx4U29/n1nWzpElWCr3wV3tkz+IwMlYJRPTZdaqnSzeB5RYQAQvi0atVKKNxH5DPrXQxnCIs/VbWIesoe5A65I1QQFmz+posvvkTuVfleG0sclnaJ1f3dfFDbi4pPlJi+zjVOqyMaeqFGK4lSm3S+Xe/OObT9tEBSQklW/KIElTKQxpZWKkp7iUq0W7aVdM8+tnqXzaP1qwICK19SZGgPkZvOtgG+W30xn+HDgbQ9W7RSfNN5TeTZH2founKhtAW5pQHBvv/+97+6EF6PHj10IUKMz3ipMJ6BihjuRGpHWWUMXHEwQ7qWiw/37ubpH54V7GjgPRPThCEdm5oF98kyF4fAJZdcos8jNcMZRVWoKVEt/yXCpignUxlqts47vWyb+Z7kTHrJtmyr0lRYrgnLNuxJSujZ08KtKoZnssjfq0XQcp5QK0CSRAsoKGt/aZH9zriA1U01VIoF8D+rB+A3mFTx8hLfNmLECD1+oWDEodQUFS1fTfp1aSTvjVulba0E/IaK3BZA5CAB9YmFH8FDUOD48eO18RgjcrgTL0D7Dh1kxpRJkhOjpuoIIV5iVGVC+lmaEpxoH2/CcTRU8o8QSBx/7rnn9L7CHjGquAqDSOohUWqD9LItdaUSSEo7Ytm29m+V/fmxbdlWrpoWRillO8sn2zrJyG2tpXp8rLzUz2bnKeH2m6RvVST/IHyI8uc3whgxMRD3RioQNlNMF0T7QwXZTAPJmGwFQp+2d6s07dRRiqsw8+t6NJR3VAAlOO81atQI5K0LbNttNzwt8HIjdFiKwUjciJEgfKynR2tT4TcyZ912a1fYf8JzYD7RNO2XpggeNl5yPpldiT0hwpvNG2LZFlVNufw7DZHoKz+VmIdXS/RjGyXqqm9ka61/KXV9q9Sc/bg8t627rI2pItPLny9XH3xGiq//S3KOHfDmlkXmGiYHnC0IHmtceDi+Q4wjG+55XOyUcA42Hdy9UfXnZG78z+DujaRE8Zh8GQfB7Jfb8xaJqQDPp6SkaEkOTCvRzYMHD9YzdEFqfzAfprB74b2DJi7ZIOe1Ue7sCCDrBbZAzC2BY99164Xnkx+AfUCn/XmefleRC/LbpuqqkN8AWb17gLRUjsN7ux6T3mXnSbEtSkNCS5rzoeRMOaXCV2kietlWp5Nt2VZZgTOfIQTf2VyRdZxPhFGwaf+OtZKg6tJbtthyqija1d0ayhc//qBjjuwzEYLVN7cF0J133ilWpVRc6DCRmJ5BgwbJm2++qW0Pweq0t/expZZEyc59B2Xl5p3StG74G6MR7HgfUeUhe2Fj/Y9wYj92IYLefI1wzVSB7j8tUna/qSIp+5UNW/kYRt4o0j2ZOwLkr/zqSWpTxH0lddUp4/ZsydkwRWSuikXiYBkl8C3Xv/qUGmdp3CUOFTWC73iUSHyGrHGynpOx4f0j2Rp8aHcdN9b1vn5mqSKELL+6q3AXe7qhZxP5cspqrUQ8/PDD9oeC8t0tAcTLD2wFRlBLi4Ch2IUwjlJpgs9wJys9oWxcFZmwaE1ECCDsOwh5kh0J0iTZ0SrRY6/pgJ0ExAOxWqS9eEPHVMDg1/MUyPt05cFPEzmvkcibA235WgW1h0YmVZXBWm3S4WZ9Wk56qs2GpGxJWksa97TG4hYVxyS12intCA1JCSQ0pTKVCmo64va/++67Gj2C34o1NiybmSCAvsCBQBGBkSNHBj1Xb+/WVQpNMn/0c7wCWRrUVfVJIVbccsstXr873g6WWwII6Y7ahsZj4d1aN1y7dm3YIyJafU1MTNRfE+q1UYDh42Rf2hGpVF4ZYsOcMF5SjYSocTxiCBgMziyBEVAIJdRnNB/GylM6pIAFvpgt8tFMEQDfL2muQN572DLUPW2L86PKVlEX95MotUE5WSpCe9t8ydmiNCSE0rzPJGfqqTCChIY2YXQqcjsqQatZ+rpI+8M4gCBBjNz8+fO1EGLsLM0IOx4hLPa2vKA8o9JS921dob1xViyf/X1v7tVMRirg+s8++0z+/e9/2x8K+He3BBC9AMEfCQlGEEIIrYiEUDqNRZ9EPIjlWSjjCnQnCvjDjzOxXn1dCoV6TFOWrJXLu51VwNnhtZsJwN8gVnvTbUIH4XM8S+RyxQrSJcDk8SdFxSqvowqgJIhSVPt62bZn7allm4rcTlGSb/4XtmVbaaURndKQtJZUq61atinNKUIIjRBYGTZ7wgESKgJ+I0OB0Ldo0dtpFxIqlJIruyTLN19/JQQD47ELFrktgKh5TSQz2ehWRrrVSfs6VNQSQxUNV+rYob2MnTBdklTRwSmLfpd+Z7eUYkpFPpNo+0GFvaOWWd+q5RY0uL3I7co0UCNI751etlVpJFFqk/Y36D7kHFHYHJuVhoRhm+3vZ9WyTa0JY1RQas02WkvKNXCXVbYlQ25zIDVlidKaK7l0td/Su5l8N2OdfP7559ot73bjPp7otgACSkPPXIXcMFxxaKxuk3NGLlr7xmdrkO4Fa7dIR4WTciYQ+DvvThH5ebFIyViRW7qIDFFbpbKhf/qoMkrtanqJRKkNIvFWti+0CSOWbQu/Uvltb9g6WinJtmyzIrcTlDDDFmUoHweOH96vjc8EQLqiqnGlZeDZDeQrlaWPFuRPLDBX93VbAOGNIdYBQzR2H5ZjxKcAvI1BOlII1bhkyVJyYMc6qVK3hUxasj7sBRAhD3gaQSCwcGbgPTYgXhQSeln6AttB9jXRt/a0QiXPvzNV5I/lIhXVoQfOE7lB2YBJnQhX0ssuHYWtOmpzuEnO3vW2ZVuKLeFWFn5tW7aVUpmujsu22Pxlt4P1rIwX9lI8xcTJ4TwgZYnfUOfOneXqq68OVlcUyN1i7UXFFlUYoQX9MHOdhlCmGGYwyG0BhAEU1Day4mFs37595amnntLLsp9//jnsALAKYh6Gwt69e8nUWWOkzUV3y5SvHpPtew9KzcpBWn8U1LEC9iP0SYPBvYsR0/KuMOOjkQJtwoTAuh3jNGPB+Ril56XYIE8nrVVlbMqrcjYXiVytllsq/CMiKapyA2GTttfq/uccVTEC9su2iS8qzUkZvKPVa11TufwtAcZnOQUlGQQiW2D48OHay0W9OYzSmC74zTBm3333nYYl5jPQdELh/uzfvkZhdrXRnrjC7lcjvoz0bV9Pvvj8M7nxxhuDAtfhtgBCLUN6f/DBB7pMMw/DehEkN9zw999/f2HPFzbH6TPY1CXKVJSSpcsrl/xqub53p5D07/jRw/L5gx30vU9kqWWHovU70yQ6do+kqeLnuG5BoeTl5SW2yHE5zMsOVArCaPhHk2Vn5YFClYlE5ZEfcZnNwFzc7dG27hLen1Gl1cM1uUii1AZRdlu2LzptR1r8neTMeNv2EPH1lEA6WzFECSPl/tehA35etjE5YB8lzgctFHc8KIcEHRICYgkhPGTkT3qKFWR7EPf/pqYsVS5Jlfqn4GjcpZt7NZXRs3/TKx0wqAJNbr2SMBDwMUqOgPhvEbg9uIepCBBJAghvUt3EerJm5vfSuOsgmTX5M/mX8oaVKRkCb4vSYjKOHrJYqj+f+mGh/uSFRvCwEUvCJxRdtoaUanKFAjKPlWOrvpfstC1aGzpW5Vw50eQOGX24iTRR3vj3rlQu9RbKjhs5K2T9fN7+iYpRhi0A2NQm3e7VzeTsU+kHm2fZ4pKUtiSLvrEt28j2r9PxlHFbCSbik4rnXbp62g/GCyFDriT5YBClScJbAAArwUlEQVRaK3ZRJgzGEIGEyYI6YYGkk9knZM+WZdJELb3Q+t2lBtXjpFvTmvLlF59rEDx3r/P2PLdeTRgI06xoXPubUbYnkmxA9J0f8nXXXiObl0/R9bJBS5y8WK1TQkGqLyXLKk1MbbElbdZgQh4gQNwIeeAFsrSfYpUaSdXb1kiFc16U8t2fk2p3bZZy3YZLwi0r5HjHt9USJFN6RX8t44eK9Gt15gifgoYuqpIKu1CYSdGXvScx9y2Q6Kd3SvQNv0gUECVZx3QaycmP+sjJ4VUk+72ucvL3hyRn2SjJcUCdLKh9+/38Tlj6orXynZgbfhsIId45PiFiucgJCyTt3bpSTmQez12teHKvwd0byrr1G3QskyfXeXOuWwKIwCngVNFyrIoWaEVEdL7//vv5ghO96Uiwr2EZVq58BVk3Z4wktbtExi9cK5lZKgchyFSydDm5/tXZejv/1nf03RMTE/UnqJAIISrJMoNGKdtG1VtVgmjxshKljKxWfEz5rk9L1PE9Ejv5GumWPkLefFB5k2zKUpCfJvxvF1UqTqFH9pHo84dJzK3jJfqZVIm+c7pEXfiSRFWsKzlLR8nJkdfIyZeSJPuVRnLy+xvl5GyV77ZTgbvZLYGdPSlCZ8iQIdo5gG0OIcNvhwmEZTSCB0HUo0cPbUN11oY/9vGupCrjc/369b2K6TmnWU2pEldG2xP90R9Xbbi1BKMBllkko3ZQkBYwEbce6iRpAvfcc4+re4TlMV6K66+7Vv77/v/kwrs+lnXzfpUpS9fJ+W2bhFV/wRkGwJwM6l/HTpRl2cfkZExelTrm5FG5ot4S6XDRJXLRRRflWSaH1cOEYWc0EmRttfxSm4JT0z3MObBZYyTJqZgkWfK9ngAEbG29bLMl22oQtxJ5Yxio3PL2228LJb8RBM/de71s27JJvpu4SIqXKKmDSa3SUoFix8Gd69WyPk15qM/36hbRqkZZX1Uv6XtVTGLYsGEBjdx2WwCBF0Ili+nTp+fWJSesnC1SCUTHTxTWzqZF4yWpzYXy+5wpck6LBgqiQNkSwoh4qQn2vP6m26TtyyKkTthTdnRpeeqRodrFbr/ffPeOA2hCbHLWVbqBnONpIluUQNEeNxUCMO0NBeb2vFrLqwVEdQVnS14bnjYM3BVqaa3j/PPOlZOfK+v/3IWSqFAnu1Y8rJZ/OySKkIEA0+5Ni6SqMnpbuY/e3K7PWXXlkwkr9YonkLCtbgsgHgLNB3xntqJApDdcf9118uFHH8tFQz+TjYv+knELVsmlnd33GgSTDwQPvjZABRB+k/euz6nYPeJ7DAWGA1ElleOlYW+JUhukYWx3LrXFJKElrfhV5J/3bcbtCrWVQOqkUAGmqvK9+zVut9Wrkx+qpd/Q2UpuuWX5sC7z6DN9/w5V9z1VuquQGV+oRd1KEle2lMyYMSOguNGFcoIyIwCQEfgGYfshH4yYEwLgrJpfvjxsKK8l3qGkChDbMP8PadLlSvlj7ko5dMRBxQhlBx3ufUEz0QZmEkb7NFXZ6zeI3KicOIaCx4GoaOWRVHFG0WffKdGqIknMY+sl+pE1EqUqlkQ1vVhyUteoWkSpeYSP7t2hrSL71ge0owQelitX3ueqpygb7ZIqy6KFCwLaX5cCiAhOXNYgvREQBxEhSVQnuWEA1VMrbMmSJQHtZCAbRwu68cYbZM0/P0njLgp7QuUe/ThtUSBv6VXbQHDA54kTJ8qCCV9J67T/yXW1p0rUzqkqs3+xbN26VVfTxC5nKPgcoNRRVMuBsq7R7TKm5r8lOzp/SEf2sTSZOXuurhAciB5mqpiyg7s3qd+lWhYqAeIrNa0Vn6/Oma9tOl7vcgkGxg9GUNIvCPnnJadCKp4vKwE1JSVFgxm99dZbjm1HzP9oQV98+ZWsnP6ttLvkXpn504tyTssGklyzSlg8A+V6qZE2a9YsDWiFkOEFw8hJzAnel0qVKmnvCvAc1FcLZkZzWDApxJ1gTOA7gbqEqzza9rjc0zZaSsXaBEG2KpK2/sAJ6d7vOj1xU8rK34F+qZuXqcTqYnkqrvrClrqq2sDRY8e1B4/3KxDkUgMCeP7KK6/MTUybMGGCfvHtGYc9iLyXSCZ+xPfde4+krvtHajXrLpVqKpjKv+dJdiFu12A8M7lfhD9MmzZNB68R4IbgIS6IT1y7vPy4fUkD4DvwKHwaCh4HAILD+8V4sVp4cuoJ+XyZSp1RgudIZo58s0JhAX1qGxMwuznX2e9mzNyN8sy3s/W2c3+62w9wUsUY7du2UhX0bOw3r1Wl8jZvq33tPrc75OaJLgUQM689Wj7qPxoRoeYWwWxnIEfW8Uj5JMQgW5WpWfzX+9Jt8HOyfd8B+WveypB3n4hZXgASGe0joxE+lpqNsCFCff369Xq8GDcEkqHgcYDKF0Q6o4FCjM3Q8Sek1IhMqfB6htz0xwkljGz9sSYOXPWONH99qnyvYDHYDqarvDY3CcB5Ag9JSPYXlThVmZXlf6DIpQDiYZh5ISQ7AGSOiIgAkVF7PdIJsLIht9ys4oF+k5IqR6xpt6tkzD/LJPXg4YA8GoZMdyLIWV7xYkOWwHH8zv9E2VrnoRVZPwSOGQo8BywEAmtpbN0RYeNI1uRhXeN43Jv/92xeqtKLEvVS3JvrnV2TecIWuR3Id8mlALr11lvlvffe0/leFL1D/b9ZJaVCQA5gl0CKDxyojLdFgIBJKK+ioxeN+5907PdvKa4E0efj889S/nhUXLlWeoWr9hLVS0XQJy82S0XIeqn5RIjxgjBBEK+BQZrkQzCiDQWPA9hEcWjwG2HSsIQM42Zt1rhxHHiM/v375+vgTec1lS/vO19vdaqofDU36Hj6QUnfv1MaqAKI/qT9h20amP2Kx5/t05ZLIzTGWdR/klAxQlMLrF69eroP/fr10wDcFGPDHV8UiBnpphtvkLfefkfaXjxUug4aJuM+uEtmLN8gXZv7d3A94ReR5mg3QDhQoJBcI/7nRQbsnBefceFFYVyYLAwFlwPYQikgSXI2Nb9YtjBGCB++Y6pgsmCpzCTOmOIocLSv1KtaXjokV9WdL6MCv7iGyGRXtG/bKvUuxPpcDcXxHpv3HNYhKoEs1+NSANEhKj2yOdLHH3+sEf6DDrDt2BE//48W9IFKO1k64VPpcsWTUq91b/lu6nRpVb+mlCtd0s93c685XsKhQ4fqzb0rzFmh4ABCCMeNPwkt2aUvRK3wDqh6Xw0aJPl92b18yz6lqQUWbdLlEswVI0mQLGrCh+dF0xt81VU6LgiYjC5XPCVZJ6Pl+6kLXbHDHDMcCAkH0g/s0IDzjRo18uv9Tyrv3fwNe6RtO4VgF0DyWgAFsE8hb5ocsWwFa7Fqxg9SJq6qtLv0AZm5YoOs2bY75H0zHTAcsOfAfgUtDMQwYHT+pAUbUrUXjmKkgSQjgJxwlyS+Puf3kVXTR2oIhmbnDJbKtRrJVxPmu2U4dtKk2WU44H8OqOXXIeV+T0qqn8dD6o8b/TZvk1SuFC/t2oESEDgq1AYUuFuHd8tXXz1YQWD8KVtXTpc6zc+RLlc+I2NeGyzTlq2XHq0aBrXzoFGC9UweHuECeFP4jrsdzGEMmWTMv/rqq9pjFtTOmZvlcoA4rVGjRsmkSZN02gyGZ+K3cA6AqY6nMlF5NcePH++XSPUjh3ZLpiq5nORn71e6KhL3x4LNMujqa3NDO3If0s9fjAZUAEMpO00Rw9Uzf9BnVEtqKy3Pu1FGzVwqR4/b4DYLuNSvu0m/oCIGRHAhJYWIpCVLGSxu0mPwhuEdI2zCKhDp106YxtziAEnbjA+wNWBz4w0jOp0MAgDJEEYkd1MaignEVyLvq5gKwaAiij9p1Kz1cjQjSwKNW0SfjQByMXL/unyAhm09nn5An9X83OvkWOYJ+W3OMhdX+fcQuXfMmsT6EOkMyl6Kyr+jOonNRRutBRAAa8ywAMcZCj4HGBOEDbFalEsiO8BCQmSc8GYRLIo2RHT7jz/+6HMn01JTpK7SfK0AVJ8bVA0QfPjppFXSp8/5AYeNpb9GALkYNaoWEDC4YeFf+qxy8TWk+bnXy4SFa2T/4SMuriz8UOniSnC4gRZPHIkV2MaLzP9WHhjfLeIYSzNnuN3WOeYzcBxg+cXy2MJ9tsbKCkh0vDPLM1+IkjtH0/bqpbcv7The+5PSfnYfOCJ33HGn46GA/G8EkAu2UvWjjarpvWnR2Nyzzupzm0LsKCVjZi3N3efNl6OZJwUw/MKI6GaA/xFCGMeZZXnRCWizqjAgiNB+eNnJ1TMUfA7ghSKEg7FAW0XAEBXNWFk5fIwh5ZMgMNZ9obR92/Tl2P78RSy7/vvXcpVu1UdHavurXVftGAHkijvq2IWqKsWOdfPkWLpCt1NUQtURa9X7VhUdvVF2HbC9TPpAgP6APNC0aVON9UNiMEKRGCxsVLz0vOwUviOKmwhbikUaCj4HWHJRQAAhRG6kFSOHfYZ9aETp6el6nH766SefAcMOKwEE8Bht+4s+m7hKDqgE2Pvuu99fTRbajvGCFcKi8847T4Ba2LJ8qjTqdJk+u/m518qySZ9pLei2i7sW0oJvh5k1n3tOZecrgyYzKTleZLuj7ZCCsXLlSp2X17BhQ2EzFDoOgJmDwwD0UNIvEDiMX4MGDTS2Mik0pC0xifhKRxT0at1aNXxtJvf61ENH5WOFAT1o0FW56Va5BwP4xQigQpiL1pHcsJFstRNAsSVKS6vzb5U5o1+Vvp1aSI1K7iUNFnIrl4ftPR32EClUKTEUPhzA02XlS9r3ioRifxGwG8eUY6R6df8VhHjrt8XKo1ZC7r77bn910612zBLMDTad072bbF+jqiHYJeU06z5YSpWL99kW5MbtzSmGA3k4cOSgLSLfX4gHK1TO16x1++RBhW4B1nswKWgCaM+ePTqbG3dlQUSMBCD31ga0RDgQavPxI4dkr0Kcs6hY8ZLSus8dMndNimzdY3PTW8fMp+FAIDlw9FCqWtrF5gEG9OV+L41aKLGlysqAAQN8acara4OyBAMnFwhKUAf5JLybT0fCgIqXJyEhQR8iYCsc6o61VZ4wBnzH2rmSUOc04lzTrlfK0r8/lNEzl8g9/Xs4Po5b/x8/kiY/v9Rf23ROZLp2ze7evVswYBJHAh7Txo0btREaQ7UFAQEUR1GBR3GLgWF8EuES4GURswVqJfE6xAaxHOPTWzp6aI9UTqjsl/SLCUu2yPz1u+Tdd9/NNZx72y9vrgu4ACIu4qWXXtKVNPDmYJhjjYywsQSN1XE0nt9//z3sjKl4OPBs7Fw3V1r1usnqrsTEFpc2Cjdo2jdPyYYdeySphk1w5p5QyJdo5bLt2+9SQSsExoG4o5iYNrnAY/aXc87gwYMFTZKIaCJpcfniXSHSFm8IKvlXX32l+U3pJEOh5cCwYcP02OKlnD9/vjY+AxY3evRoefnll91CL2R8y8TmRVU8dniv1E6q6/PDEQby2pglSiFoK71722qe+dyohw0EfAmG1AcvF+EDESjHgDiCpiOYmOGZ3Rkcon4diXOYUdhWr17teDig/zNIuzcu1JqK/Y0adRogcQl15Mfpni8XAZriWalTD+Ht4n/HdTjer8cff1wLH9y7VhAbAohZFiIOCAMokdIjRozIreOmD5o/QecAOXqkzOAwYPIgX8uCzeU3QYS7M9q2L12WbNqjt6MqJ4vxPZJ1WgCdPJGlyy77AyRs9OwNsmn3QXn44UecdSUo+wIugHgKguYgmAli3HWqGqm9J4djCClmdRL1GKhevXpphDmOWbR8+XJdp4xaZffdd5+1OyifLMOwAwH+bU/RMcWkvYJvXbN1lyzZuN3+kNffQcoDgKxuXdssR0AbAgY+8mlpPtYNmCXhLa5fBBT8M6D0FndC84mmirud8WJMGCM+mYDR/BFKzuiDccvlyv/8pbeNuw7mOwXvF+QrTCopF++NXS49e/bUZYLy3ShIOwK+BLOeg4EAbZD4FXCmHQl3MnYMIEYhVFVU2JtuOr3kYRk0b948fZwZBljLYBFFGKHdGxdLxWp54Vnrt7lAqia2lB9UQcMWidX1y+ZLvxBA9u5QXlz4gpHeqkACHyFLC2JWRQNCCLE5Cnhf+mOu9ZwDCB8mVMbSGiM0eCtXzLFuO/FC2Pcg3nkipQcNGqSLZoqcrkph5SX6KoDQfnYdSJcPlEIQSgqKBgRsBNU0YBpJePxQHAmjKptFgHZjkLaWGOwnrB0DNluwg+5YFtWuU1d2b1pkdTHPZ6fLH5Mdew/I1KX5l455TvTiH15OCtkReMhLjBBCALExs0JEQqMpIcRZrvnLRetFd80ligNEqrPsYtIgYn3z5s3a8GxNHI6TJ0KKCZaN8WbC4bs1vhZTM44eVJpUCZ+M2KAdfjxhlZzbo0fQUi6s/jt+BkUDQpKzhKFgniOBk8JSA7gCpD62H35MYE7jFnQcAMfrg/l/m7Nay8z5S5zeslpSG0ET+nnWVOnYJFFKlyju9Dxvd8KjP/74Q0NwYCtjA4KDVAzKYxN9iwC68MILpXPnzt7exlznJw7w3gLPgb2SscKBgGDB+4WX0tsUioyjaXoi8qWbE5duVaEjafLykCG+NOOXawMugFgyUUt+7Nixubg29Hzq1KnStWtXPRi//vqrxki56667pGPHjvqHRFi7PyAL/MKlU42wLKSvWQoEKrZkmXxNd7rsYfl++ET5VSWqDjrX/0hyaJB33hmcLOV8D2d2eMUB3md/UqYSQNUq2Wyq3rY7ctpaadqksV5JeNuGv64LuABCFbXUTmedti9L8uSTT+rlAzkzjp4gZ9cGex8xSTxLqioCV7NRfi2jXKWa0rLXzfL3+A81amK1eN9elGA/n7lf+HMg81ia0p6qed3RrXsViuaancrjGh4TWVBsQJ5wC9U1HIUPz4BdqkSJktoQXdAzAddRqmy8fDdlQUGnmP2GA15xgMkv8/hRp3Fi7jb4y5yNutbXRRdd5O4lAT0v7ARQQJ/Wx8ZZw2MYJB6oICJRtcNlDymX/DZZnrKjoNM83k8sEIZM4qQsjZJPoD8pn81+Q6HngOM4YZfbtGmTxonG7ICTwFs6kQGMa45PAujPBVu0692qsuttX/x1XcCXYP7qaLi0Q0DiZ19+oxNTo055oBz7ltyhnyyf/IWqJbZImtZVbnnl4fCFcOe+/vrruTAPeMOeffZZeeWVV2TMmDE6qJPYn/vvv18h2d3hy63MtT5wgBif//znPzr1glAInCn80CdOnKidKzgMGLvhw4dro7Snt8rKsKFw0q43tH7nQR14eL9yVIQLGQ3Iw5HAm5dx9LDsV9UoCyJcqp0uf1y27dkvs1bkDVws6JqC9hOG8MQTT+jIb1yzRDozixI9TalmQhOIOeGlJJ+HWdZQ8DlgjROeScYD1/u4ceN0lQw8u3i90Fg57+mnn5YFCzxfomep5RfEmHtDk5dt015TcizDhYwA8nAk2rRpI9Eq6G+HygtzRTWS20udZt1l9KxlCno129WpLo9hpCf2B1Ari6iCSXwJL7UVU0XAG8GIlIQxFHwOAESPBlS/fn19c2LfiFwnvIS4LWybCA40I/4nf89TyjqVrOxtIuuMVTt13pe3GpSn/XXnfCOA3OGS3Tmo1M2aNpMda2bb7XX+tb2qqLo/7bBMX77B+Qlu7EVtR6OyJ2ZRhI1lC7KOYW/wdna02jCf3nEA+6D9ODE+jBOCh0/I+rSWZ57eCbQEJj/eCU8pIytbFm7cI126dPX00oCebwSQF+w9++zOKjN+jnqhXGs2lWs3kbote8ofc1fmvnye3o5ZlChyoDcQMKS08H2ICiLD7kPIAom9GKiJE7rxxhs9vYU53w8cQAMlfxGDM+OEkEDTQXNlnEggZkNIocHccMMNHt8VJMSSygvrDS1WCa5ZKv/L33FJ3vTF/hojgOy54eZ3AigzjqVL6qbCM+BbK+jWfYcOy4J1W91sPf9p4Chh82HmZGYlGBEA9DfeeEMLHYQS63qgOBwhTvK3ZvYEigMDBw4U8JgYJzQfDNK33367hrpgqUxwLbXWiWj3JhI6O0sJICXUvCG0n5KqDxYqhTdtBOIa4wXzgquUvmnZup0q2zxTqJjqiqrVP0uq1G0uExatlfaNvMNwYdbs16+f3uzvBWA+m6Hw4ADjhBBis4iySt5oO9b19p8nspRnrWT+PEr7cwr6jgZk5ZkVdE4o9hsNyAuuo17XqFZZNi/9262rm3S7StZu2yWpBw+7db45yXDAGQeylQDyVgNamrJfWodhzTgjgJyNtBv7wFHZt32tpO0tfGlFkmqxYsVl9qpNp1tWKnqMMlwaMhxwlwMnT9jwntw93zqP9IsD6cc0xI21L1w+jQDyciTA9Y1RYGQbF40rtIXiJctKrWbdZP66bafPVZ6RbBXdbMhwwF0OoAFZYRfuXsN5yzbv06eTTB1uZKZgL0cE71SXLmfL6oVjpXXvWwptpW7zc2Xqkoly6MgxqVDGc0ByYGyB8ST1glAAECHJmSMSmoBEvC/Jycka+B94DnuXcKGdMyf4hQOERRCH9ffff2tsK6Bm8E4yFuReUYjB2xgeOnjiRKZGVfS0s0tS9kpC5Uq6tLen1wb6fCOAfODwxRdfLNMeeUQOpaZIhSqJLluq2diWPb9m627p0Nj1uY4N4VXB64W7HaAx6osDOkbE7eTJkzXGNl6VJUuW6O/8EKiUYSi4HGAi+PLLL3XSMvAzVLBlosJm+PPPP+tAxc8++8wrLYYnyc7yTgAt27xfwa62Di4z3LybWYK5yShnp1FJgOz4tXN/dXY4z75ylWpJmfKVZMPOvXn2u/PP3LlzNbwn4f244Yn3IaaEtAtc8GhCqObsR1Mi94j4IEPB4wD5eqReAC1MuWwLuZKYIAzHwOoyjkwS3lCOiiXKyTnpsQYE9vPyLXullYKSCUcyAsiHUSHqWKM4zvklX1Sys2Yr1WkhW1JtoOLOjhe0zwpssz+OILKib4k5gdjHuUTckpVtKHgcINiQSYDlFmPAp7UMRiPlO2PiWA3G3R5mq+UXhCDzhFZu3S+ZKgqaFKJwJCOAfByVyy8fIGn7tqvSzf8U2lLF6g1kx/60Qs9zPAEcIvKM0HYgBAwaDjlh5PVQgQFC++FFRzCGK6aS7mgR/INdjiC/devW6XwwJge0VCsVg+8sx7zFMs/OztJc81QAzV+fKrGnYGTCke1GAPk4KpQIqlmzlqye8UOhLVWoUlfSjhyVjEzby1ToBadOqFmzpjyk6naDLQxwPwKH8kbUEGvWrJnWfKi+yQuOXerFF1/UL7677ZvzfOcAgv/WW2/VkegIHaqoWEmfLM+YRL7//nuvI9Wx/0Ce5oHNXbdbWrZq6bXdyXfOuG7BGKFd86fQo7x4gwZdKW+8+ZYcTdsrpctXLvCashVr6GP7D9tgFQo80ckBVOi33npLyLpmtrUK0+FZAZ6DrGvgOijHw1LMUPA5gIcL3CarJhuaKvXuEERUcvEm/cJ6Cm+WYFmq8ika0E1DLrOaCbtPI4D8MCS4vd96621ZPfNHaXNhwYBgZeKq6LsdVK54bwgNh82emBETExP1Zr/ffA8NB9B+0FgtAr/JH3TSCxvQwg2pcjQjS4WLdPFHFwLShlmC+YGt2Fsoh7N6xrdyMrtg42+pcpX03dKO2mw5fri1aeIM4YA3GtC0FdulQvlyIa18WtjwGAFUGIfcPH7ttdfI4QO7ZdOSvwu8okTpCvrYkeMZBZ5jDhgOOOOANwJo4rLt0v2cHmG9JDdLMGej7cU+jI7NFWD9iilfSVIb55i71JGPLVFKjhy3GRQ9vQ04QIsXL9YeMOwN4AuTEsJ+om6xDZGj5qmnxNN+mPML5gAu+I8++khX9QUdEe2Y2B+CRinQ6S1cSo6yJ8VVjHfbubBux0FJ2X1IHlCxauFMRgD5cXRuuP56efDBB2XPluWSUKe505ar1Wmq3OieecFoaMaMGdoITVT0smXLtFcDWBCMnggeao3jbaFwImD1vhg8nXbc7CyUA8T7dO/eXXspCT4kPQYnBVVtCaP45ptvdKS0N654AOkzMtxfuo9dmCKlVB/oTziTWYL5cXRALqycUEWWTf6ywFaPpB/QwYiHM4hszSnwPPsDxPcwq9apU0fnFmHYRMDgbSHXiBgTBBAzLgJq1KhR9peb70HiwDvvvKPLIzE+CB6IAEXGuV69eloIvfrqqzpQ0e0uqVcE7ef4EVtNeHev+0OV3zlXacO+5J65ey9fzjMCyBfuOVyLR+qaqwfLxgV/ytFDtuBAh1OkVPkEWbh+q6zYRYE596obEHRIcCEvM8srPC24dnHJswwjN8wi3PNbtxYOEWKdbz79xwE0HtJhIIJGCYdgswJIiZRmMkFTtYjzhw4dqicXa5/9J0s2kBAP7togZUqXsj9U4PclCnxsc+ohufTSSws8J1wOGAHk55G48sorlYCIkpXTv3Pa8nk3vymXPfKTshNdpHLDbC+r0xPtdoI3jNDhZWZmJb6ElxqhhPZjD9HAC442ZCj4HEhKSsoVLizB0HxIvbBAxBgbxtAKUKSHjO3dd9+tyy0563FClQQd20VyMZ5Wd2j07A0SXzFOw/S6c34ozzECyM/cx+jYV+ECr575ndJY8tt6KNtcpW4LpQlVylXTC+sCWs71yr6EZkOMCZ8kO/LCo9pjA7KWY7zc1113XWFNmuMB4ACR0ASDko7BJMFkQUoGROVatFMKSnrmJIjSEwzturOcOp55Qn5Xy69+/S/LvXcAHtVvTRojtN9Yebqha6+9VsMvbFo4Thq0v+T0AR++tW/fXhuXMUCz9ELrYfYkyIxI6NWrV2uNCHB6e43Ih1uaSz3kAIJl1qxZ8uGHH+bxguG5xAs2YMCAgGunYxdulvRjGXlwqT18jKCebgRQANhNUiL4Kyunj/SbAKKbaDtsjkR0dJMmTRx3m/9DwAG0nttuuy3PnalqEiz6fuZ6adu2jdaOg3VPX+5jlmC+cM/FtYMHXyU71y+QAzvXuzjLHDIc8B8HVm/bL4s3pspVVw32X6MBbskIoAAxGJd82bLlZJXKDzNkOBAMDnwzbY02Pvfp0ycYt/PLPYwA8gsb8zeC5+PSS/vKhnljnBqj819h9hQFDhAJTWR6sEMh0o5mym/zUmTgFVd6aOQOLdeNDSiA/GftP3LkSNm6YrokqhLNhoo2B3AOjBgxQg4cOKC9lNjlwPLG9R5o+vmf9ZJ54qRafl0V6Fv5tX2jAfmVnXkbowxKnbqJsn7eb3kPmP+KHAeIQH/iiSe08CEOi5rwCxYs0FVLAv2wxBuNnLFe5wFStCCSyAigAI9W30suli3LJ8uJTPfzeALcJdN8ADhAKASxP/ZBoGhA5PAFmqav3KHSew7JNddcE+hb+b19I4D8ztK8DWIQzMo4purIT897wPxXpDhAwKFjbh9R0MFYfn0zba0k1a8nnTvbSj9FEmONAArwaAEcX6tWbUlZMiHAdzLNh5IDJAoDm0s+GNUvyPdCKwp0VPq2fekC8NjgqyNP+2G8jAAKwlvbs+e5sm3ltHwzZBBubW4RRA6QikEk+uHDh7Un6uGHH5YWCiMqkPT9jLUKdqOE9O/fP5C3CVjbxgsWMNaebhhMFipm7t26UuEENTt9wHwrUhwgYfiWW24J2jMBOj/qn41ySd9LdT5g0G7sxxsZDciPzCyoKfK4gOpwp3ZYQW2Y/YYDjhyYuGSr7D98TEBgiFQyAigII0dQYksF2bpz3Zwg3M3c4kzhwKh/NkiTxo2keXPn6JuRwIegCSCK6X333XeSkpLiki8LFy7U0JVWbSWXJ0fQwQ5KC9q9YaFGt4ugbpuuhikHdh04IjNW7ZB/DbwiTHvoXreCIoA++OAD6dGjhyxfvlwGDx4s99xzj9PegQxHJvGUKVO0R2HNmjVOz4vEneA3ZxxLlwMK2c4XAoDs008/1TwEfxpIVkPhw4EdO3bISy+9pCvXUqEWLOhA0G/zNkmT5PrSt2/fQDQftDYDLoCAEWVAfvzxR3n++edl/Pjx8u233+bWM7eelKoOv/zyi8yZM0fjH1OKGPzcokJUzahVt77s2bzM60ci0I3Q/kmTJmkoVuJOnnzySSOEvOaofy8EGvfxxx8XhBAgcuSDPf300xq10r93Ehmj8r5q1Kmn7+PvtoPZXsC9YARiUZ7WqujJjAA0JUFa9gTQVteuXXPLjlBu5pNPPrE/RYM8UYoYIt4ikgjwMKpbrpg2UvbvWKugOuZLiZxsjx4BDRJ8aML8IYDpSX6kEgbao6HQcuCPP/7QKISVKtkKUAJChhAiJYN32xtiklm386C88vP83MuPZWbL+h0H5J5Hwx/zObfTBXwJuADivpbwYQa/9957dXAWNcztCduQVe+c/UCb7tq1y/4UjQRoVXxgKRJpNOCy/vLTqNGSunK8xJzMlhdfHaEfAegOgtgKQzK0xxe2nh0UPnuQc2u/+Qw+B3gnLfxn6+4AlDlOttaxgj5ZIVi/GVYN1yhsqfErD+Q5vXWrltqskWdnBP4TFAEEXwBRv/rqq3Uw3nvvvZePVYSyE0FqEYMG1rE9tW7dOlfzGTdunPDDjSRCS3GmqaDJuFPHC82HJS2qvvWCYqzv169fJLGhyPaVcIvffvtNT57EBPHOMzk0btzYo2dOTEzMPZ8SP1Onz8j9v6h9CbgNCIYRGYqwoAQJtiBnMz1g6/YaD9/tB6KoMd6b58GuQMY1/Ny9e7e2NQD5Ee7F57x51ki8hqjnm266SeMBMT6YGxivSMtQDybvo9Qa073qeD706uKLL9azwGuvvZavFYzPVI5ktgBLefp0hZ2jZoAhQ4YIFSQx6jkjSwOiAoFlE3F2XlHcx6yKgKYChn32dVF81kh8pr179+pJApOCO5ptJD6j3/qMAAokzZ07FwGXo9bCOUotzd2UoNG3VcbZnGnTpunvH3/8cY5aWuQkJyfnqKJqOcrAWmDX/vrrL92uEkAFnmMOGA4YDoQ3B4KiAXkiLfHqYMxjueGKzmQNyBVfzDHDgUjiQNCM0O4yBa8OmyHDAcOBos+BoBihiz4bzRMaDhgOeMMBI4C84Zq5xnDAcMAvHDACyC9sNI0YDhgOeMOBsLMBufsQ69ev16eSvFqmTBl3LzPnGQ4YDgSZA3fddZcUVCwxYgUQkcDk3BA9TUmUM43Ir+O5ib41FL4cIH+PgMSOHTuGbycD3DOi9wuisHPDF9RRsz8vB0DBIw1DxVDlPWD+CysOAEoPrAwoD4byc8DYgPLzxOwxHDAcCBIHInYJFiT+hO1tqAFFCWBD4c2BDh06qLJMtcK7kyHsnVmChZD55taGA2c6B8wS7Ex/A8zzGw6EkANGAIWQ+Z7e2hkIG+iSYNAYCh8OOI6TuwUZwucJgtcTI4CCx2uf7gRAm2P5FWA5Bg0aJID+GwoPDjiOk7sFGcKj98HvhbEBBZ/nXt0RlzvGTHCAEhISdIURwMjAnCEe6vfff/eqXXORfzlgP07ACiclJcmff/6psa7S09OlXr16snKlqpCrxtCQqQ0fMe/ACy+8IGBqE1dC8CWoiF988YVQmsdQ+HDAfpwUEo8uyADQHlRQQYbw6X3we2I0oODz3Ks7YlcAXc8eN5uGAOn/7LPPjAbkFVf9f1FB48TkQU08cM4V8J7/bxyhLRobUIQOnOl25HAAuOGBAwfqEkrOCjJEzpP4v6dGAPmfp6ZFw4FcDrhTkCH35DPwixFAETLoFkokkLWGwpcDjuOEl7Jt27Z62UWRTkN5OWAEUF5+hO1/vLxU16TECyVfDIUnB+zHSRVO0B6wN954Q9hvbTNmzAjPzoegV8YIHQKm+3JLYn8ox2MovDlgxsm98TECyD0+mbMMBwwHAsABswQLAFNNk4YDhgPuccAIIPf4ZM4yHDAcCAAHjAAKAFNNk4YDhgPuccAIIPf4ZM4yHDAcCAAHjAAKAFNNk6c5kJaWpv8BmHz48OGyadOm0wfNtzOeA0YAnfGvQOAYcPfdd8vbb7+tb4AAev75540AChy7I7JlI4Aictgio9P2lSCIEAYrp2fPnpHRedPLoHDACKCgsPnMu8lrr70mKSkpMmbMGHnppZd0Fv+QIUNk9erVmhnvvvuujB8/XoOpXXrppXLHHXfIxo0b9TUUsiN586effsrDOJZzTz75pFxwwQVy7bXXysSJE/McN/9EHgeMAIq8MYuIHjdu3FhXrK1Zs6YG4wKOAhiK7du36/6PGzdObr75Zg0n26tXLyE9oW/fvtK/f3+h6CTXU/tswYIF+vz/t3f2uAoCURSeGPcAjZ2JJY2UrEATFuACXAMFlYklDY09sbW1sbVxA1R2LIAdjJxJQN+LVjx/zvPcRhkCc+e75Dg/cge5dPBO1X6/N3Ecm+FwaGazmSmKgoKHnHxAoEmaJBOBpxCYTqd2tVq5eze7uNrmEbSHw8Edz+dzO5lMbDMsc8e73c6dz7Ks8yWKIpumqTter9e22YLb1nXdnUeZ53m2EbeuTF+4CGhfsAfCrOLnEwiCwPVkUBNSl8IwvGoNaUuRghZ2Op2M7/tuONeeR28KL+ZWVWVGo1FbrE8iAhIgomD9N1eRy/q3Yfh1z7AJI17CHQyuswYQnSRJfpTdu1Zln0tAAvS5sZFnNwTG47GbtMZSfitC5/PZHI9HJXi/4cT29fpzwua5/P14AujhlGVpsFNEX1sul26ohT8zojeEey4WC5cLu00C1rcOXf96AhKg1zP/mhqxooWldOyP3tfCMDTb7dZsNhuXlA2rZFhhy/O87611/RsJKB/QG+F/Q9VIIYudPP4yiRomnzFBrZ4P/xMkAeKPoVogArQENASjDZ0cFwF+AhIg/hiqBSJAS0ACRBs6OS4C/AQkQPwxVAtEgJaABIg2dHJcBPgJSID4Y6gWiAAtAQkQbejkuAjwE5AA8cdQLRABWgIXUtFRvRRTGy8AAAAASUVORK5CYII=" /><!-- --></p>
<p>Here is some sample code on how to do a significance test on a 1-by-1
flanking raincloud with the package <code>ggsignif</code>. We will not
run it as we don’t want to add <code>ggsignif</code> as a package
dependency.</p>
<div class="sourceCode" id="cb17"><pre class="sourceCode r"><code class="sourceCode r"><span id="cb17-1"><a href="#cb17-1" tabindex="-1"></a><span class="fu">ggplot</span>(iris.long[iris.long<span class="sc">$</span>Species <span class="sc">==</span> <span class="st">&#39;versicolor&#39;</span> <span class="sc">&amp;</span> iris.long<span class="sc">$</span>time <span class="sc">%in%</span> <span class="fu">c</span>(<span class="st">&#39;t1&#39;</span>, <span class="st">&#39;t2&#39;</span>),], <span class="fu">aes</span>(time, Sepal.Width, <span class="at">fill =</span> Species)) <span class="sc">+</span></span>
<span id="cb17-2"><a href="#cb17-2" tabindex="-1"></a>  <span class="fu">geom_rain</span>(<span class="at">alpha =</span> .<span class="dv">5</span>, <span class="at">rain.side =</span> <span class="st">&#39;f1x1&#39;</span>) <span class="sc">+</span></span>
<span id="cb17-3"><a href="#cb17-3" tabindex="-1"></a> ggsignif<span class="sc">::</span><span class="fu">geom_signif</span>(</span>
<span id="cb17-4"><a href="#cb17-4" tabindex="-1"></a>  <span class="at">comparisons =</span> <span class="fu">list</span>(<span class="fu">c</span>(<span class="st">&quot;t1&quot;</span>, <span class="st">&quot;t2&quot;</span>)),</span>
<span id="cb17-5"><a href="#cb17-5" tabindex="-1"></a>  <span class="at">map_signif_level =</span> <span class="cn">TRUE</span>) <span class="sc">+</span></span>
<span id="cb17-6"><a href="#cb17-6" tabindex="-1"></a><span class="fu">scale_fill_manual</span>(<span class="at">values=</span><span class="fu">c</span>(<span class="st">&quot;darkorange&quot;</span>, <span class="st">&quot;darkorange&quot;</span>)) <span class="sc">+</span></span>
<span id="cb17-7"><a href="#cb17-7" tabindex="-1"></a><span class="fu">theme_classic</span>()</span></code></pre></div>
<p><img role="img" 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" /></p>
</div>



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</html>]]></content><author><name></name></author><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">Latent Growth Curve Modeling Workshop</title><link href="https://njudd.com/LGC-Workshop/" rel="alternate" type="text/html" title="Latent Growth Curve Modeling Workshop" /><published>2024-10-22T13:20:00+00:00</published><updated>2024-10-22T13:20:00+00:00</updated><id>https://njudd.com/LGC-Workshop</id><content type="html" xml:base="https://njudd.com/LGC-Workshop/"><![CDATA[]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Latent Growth Curve Modeling Workshop Lifespan Cognitive Dynamics Lab Donders Institute]]></summary></entry><entry><title type="html">Causal inference for neuroscience</title><link href="https://njudd.com/causalinference/" rel="alternate" type="text/html" title="Causal inference for neuroscience" /><published>2024-09-25T10:02:00+00:00</published><updated>2024-09-25T10:02:00+00:00</updated><id>https://njudd.com/causalinference</id><content type="html" xml:base="https://njudd.com/causalinference/"><![CDATA[<h2 id="natural-experiments--a-tool-for-causal-inference-in-childhood-development">Natural Experiments – a Tool for Causal Inference in Childhood Development</h2>

<p>Understanding how the environment affects the brain is crucial, given the lifelong impacts of early neural and cognitive differences. Natural experiments leverage external changes in the environment (e.g., local policy changes or ecological events) to isolate environmental exposures. This is done with a cutoff which divides a population into an exposed and unexposed group. Crucially, it should be seen as a <em>design</em> rather than a statistical test - in turn, it is crucial to test the validity of the design. Under the right assumptions, these events with ‘random-like’ properties (i.e., exogenous) allow us to estimate the causal effect of environmental exposures on an outcome.</p>

<p><img src="/assets/proj_imgs/rd/Fig1_4_take2.png" alt="img1" /></p>

<h4 id="my-empirical-work-using-natural-experiments-to-study-the-effect-of-schooling">My empirical work using natural experiments to study the effect of schooling:</h4>

<ol>
  <li>
    <p>Judd, N., &amp; Kievit, R. (2024). <a href="https://doi.org/10.1101/2024.05.17.594682">No effect of additional education on long-term brain structure: a preregistered natural experiment in over 30,000 individuals.</a> In bioRxiv (p. 2024.05.17.594682)</p>
  </li>
  <li>
    <p>Judd, N., Sauce, B., &amp; Klingberg, T. (2022). <a href="https://www.nature.com/articles/s41539-022-00148-5">Schooling substantially improves intelligence, but neither lessens nor widens the impacts of socioeconomics and genetics.</a>NPJ Science of Learning, 7(1), 33.</p>
  </li>
</ol>

<h2 id="flux-science-of-learning-symposia-2024">Flux Science of Learning Symposia 2024</h2>

<p><em>Nature and Nurture Contribution to Variation in Learning: Insights from Developmental Cognitive Neuroscience</em></p>

<p>This presentation is focussed on the results from my latest empirical paper studying the effect of an educational policy change in the UK (ROSLA) on long-term neural outcomes.</p>

<iframe src="https://docs.google.com/file/d/1ec3YQ0dtjJaK0a7jBVHvpHrnaHPF2IZp/preview" width="560" height="310" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC; border-width:1px; margin-bottom:5px; max-width: 100%;" allowfullscreen=""> </iframe>

<h2 id="association-for-psychological-science-symposium-2024">Association for Psychological Science Symposium 2024</h2>

<p><em>Triangulating Mixed Methods to Support Causal Inference and Translation in Developmental Psychology</em></p>

<p>This presentation is focussed on how to use natural experiments as a tool for causal inference in childhood development.</p>

<iframe src="https://docs.google.com/file/d/1EzaxuTKZ9y_B_u38oB_iVtRbwuqVgk7X/preview" width="560" height="310" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC; border-width:1px; margin-bottom:5px; max-width: 100%;" allowfullscreen=""> </iframe>

<h2 id="open-source-causal-inference-literature">Open Source Causal inference literature</h2>

<h3 id="textbooks">Textbooks</h3>
<p>A good book to start:</p>

<ul>
  <li><a href="https://theeffectbook.net/">The effect: an introduction to research design and causality</a> by Nick Huntington-Klein.</li>
</ul>

<p>More advanced:</p>

<ul>
  <li><a href="https://www.hsph.harvard.edu/miguel-hernan/wp-content/uploads/sites/1268/2024/04/hernanrobins_WhatIf_26apr24.pdf">Causal Inference: What if?</a> by Miguel Hernan &amp; James Robins.</li>
</ul>

<h2 id="applied-methods-phd-course-by-paul-goldsmith-pinkham">Applied methods PhD course by Paul Goldsmith-Pinkham</h2>

<ul>
  <li><a href="https://github.com/paulgp/applied-methods-phd">github</a></li>
  <li><a href="https://www.youtube.com/playlist?list=PLWWcL1M3lLlojLTSVf2gGYQ_9TlPyPbiJ">youtube</a></li>
</ul>

<h2 id="regression-discontinuity-primers--packages">Regression Discontinuity Primers &amp; packages</h2>

<ul>
  <li>Cattaneo, M. D., Idrobo, N., &amp; Titiunik, R. (2019). A practical introduction to regression discontinuity designs: Foundations. <a href="https://arxiv.org/abs/1911.09511">pdf</a></li>
  <li>Cattaneo, M. D., Idrobo, N., &amp; Titiunik, R. (2023). A Practical Introduction to Regression Discontinuity Designs: Extensions.  <a href="http://arxiv.org/abs/2301.08958">pdf</a></li>
  <li><a href="https://rdpackages.github.io/rdrobust/">rdrobust</a> R-package</li>
  <li><a href="https://github.com/kolesarm/RDHonest">RDHonest</a> R-package</li>
</ul>

<h2 id="other-relevant-literature">Other relevant literature</h2>
<ul>
  <li>Schwartz, G. L., &amp; Maria Glymour, M. (2023). Bridging the Divide: Tackling Tensions Between Life-Course Epidemiology and Causal Inference. Annual Review of Developmental Psychology, 5(Volume 5, 2023), 355–374. <a href="https://paperpile.com/shared/JtXhgQ">pdf</a></li>
</ul>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Causal inference resources for testing the effect of education, specifically regression discontinuity]]></summary></entry><entry><title type="html">Causal inference material APS 2024</title><link href="https://njudd.com/APS2024/" rel="alternate" type="text/html" title="Causal inference material APS 2024" /><published>2024-05-23T10:02:00+00:00</published><updated>2024-05-23T10:02:00+00:00</updated><id>https://njudd.com/APS2024</id><content type="html" xml:base="https://njudd.com/APS2024/"><![CDATA[<h2 id="natural-experiments--a-tool-for-causal-inference-in-childhood-development">Natural Experiments – a Tool for Causal Inference in Childhood Development</h2>

<p>Association for Psychological Science Symposium: Triangulating Mixed Methods to Support Causal Inference and Translation in Developmental Psychology</p>

<p><strong>Slide Deck</strong></p>

<iframe src="https://docs.google.com/file/d/1EzaxuTKZ9y_B_u38oB_iVtRbwuqVgk7X/preview" width="560" height="310" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC; border-width:1px; margin-bottom:5px; max-width: 100%;" allowfullscreen=""> </iframe>

<h2 id="my-empirical-work-with-natural-experiments">My empirical work with Natural Experiments</h2>

<ul>
  <li>
    <p>Judd, N., &amp; Kievit, R. (2024). No effect of additional education on long-term brain structure: a preregistered natural experiment in over 30,000 individuals. In bioRxiv (p. 2024.05.17.594682). <a href="https://doi.org/10.1101/2024.05.17.594682">PDF</a></p>
  </li>
  <li>
    <p>Judd, N., Sauce, B., &amp; Klingberg, T. (2022). Schooling substantially improves intelligence, but neither lessens nor widens the impacts of socioeconomics and genetics. NPJ Science of Learning, 7(1), 33. <a href="https://www.nature.com/articles/s41539-022-00148-5">PDF</a></p>
  </li>
</ul>

<h2 id="open-source-causal-inference-literature">Open Source Causal inference literature</h2>

<h4 id="text-books">Text books</h4>
<p>Good book to start:</p>

<ul>
  <li><a href="https://theeffectbook.net/">The effect: an introduction to research design and causality</a> by Nick Huntington-Klein.</li>
</ul>

<p>More advanced:</p>

<ul>
  <li><a href="https://www.hsph.harvard.edu/miguel-hernan/wp-content/uploads/sites/1268/2024/04/hernanrobins_WhatIf_26apr24.pdf">Causal Inference: What if?</a> by Miguel Hernan &amp; James Robins.</li>
</ul>

<h2 id="applied-methods-phd-course-by-paul-goldsmith-pinkham">Applied methods PhD course by Paul Goldsmith-Pinkham</h2>

<ul>
  <li><a href="https://github.com/paulgp/applied-methods-phd">github</a></li>
  <li><a href="https://www.youtube.com/playlist?list=PLWWcL1M3lLlojLTSVf2gGYQ_9TlPyPbiJ">youtube</a></li>
</ul>

<h2 id="regression-discontinuity-primers--packages">Regression Discontinuity Primers &amp; packages</h2>

<ul>
  <li>Cattaneo, M. D., Idrobo, N., &amp; Titiunik, R. (2019). A practical introduction to regression discontinuity designs: Foundations. <a href="https://arxiv.org/abs/1911.09511">pdf</a></li>
  <li>Cattaneo, M. D., Idrobo, N., &amp; Titiunik, R. (2023). A Practical Introduction to Regression Discontinuity Designs: Extensions.  <a href="http://arxiv.org/abs/2301.08958">pdf</a></li>
  <li><a href="https://rdpackages.github.io/rdrobust/">rdrobust</a> R-package</li>
  <li><a href="https://github.com/kolesarm/RDHonest">RDHonest</a> R-package</li>
</ul>

<h2 id="other-relevant-literature">Other relevant literature</h2>
<ul>
  <li>Schwartz, G. L., &amp; Maria Glymour, M. (2023). Bridging the Divide: Tackling Tensions Between Life-Course Epidemiology and Causal Inference. Annual Review of Developmental Psychology, 5(Volume 5, 2023), 355–374. <a href="https://paperpile.com/shared/JtXhgQ">pdf</a></li>
</ul>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Causal inference resources for APS 2024 talk]]></summary></entry><entry><title type="html">Bayesian Heat Plot</title><link href="https://njudd.com/bayesian-heat-plot/" rel="alternate" type="text/html" title="Bayesian Heat Plot" /><published>2024-04-18T14:20:00+00:00</published><updated>2024-04-18T14:20:00+00:00</updated><id>https://njudd.com/bayesian-heat-plot</id><content type="html" xml:base="https://njudd.com/bayesian-heat-plot/"><![CDATA[<p>The Bayesian Heat Plot is an intuitive plot to compare your Bayes Factors using Jeffrey’s 1961 scale of evidence. This post shows how to make a Bayesian Heat Plot in ggplot2.</p>

<p>I find it a great, intuitive way to show off your Bayes Factors!</p>

<p><img src="/assets/proj_imgs/bayesheat/BayesianHeatPlot_image_1.png" alt="img1" /></p>

<h2 id="background">Background</h2>

<p>My latest study (<a href="https://osf.io/rv38z">preregistration</a>) aimed to see if an additional year of education from a natural experiment impacts long-term neural outcomes. For this, I used point null Bayes Factors in a local-randomization regression discontinuity design.</p>

<p>My study compared a <em>causal</em> estimate (from a natural experiment) to a <em>correlational</em> one (total years of educational attainment). Clear visualization is essential in having your message come across, to do this I came up with the Bayesian Heat Plot. I doubt I’m the first to ever think of it, after a cursory search I found something <a href="https://www.nicebread.de/a-short-taxonomy-of-bayes-factors/">similar</a>.</p>

<div class="side-by-side">
    <div class="toleft">
      <p>The Y-axis is your model/parameters of interest (in this case neuroimaging measures). The x-axis shows Bayes Factors which are plotted on a log scale. You can group it (in this example; causal versus correlational), yet that's not necessary. I edited the plot a bit to add a dashed line connecting the estimates and included intuitive arrows showing the direction of evidence.</p> 
    </div>

    <div class="toright">
        <img class="image" src="https://njudd.com/assets/proj_imgs/bayesheat/BayesianHeatPlot_image_2.png" alt="Alt Text" />
        <figcaption class="caption">Jeffrey 1961 criteria (from Gadie et. al., 2017)</figcaption>
    </div>
</div>

<h2 id="code-to-set-up-data-and-packages-for-plotting">Code to set up data and packages for plotting</h2>

<p>Pacman is a super useful package manager. The function <code class="language-plaintext highlighter-rouge">p_load</code>  first checks if you have the package and installs it if you don’t, after this it loads the package. The Bayesian Heat Plot uses a log scale for plotting, so we will transform our Bayes Factors to the log scale for plotting.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>if (!require(pacman)){
  install.packages('pacman')
}

pacman::p_load(ggplot, heatmaply)

# a dataframe with Bayes Factors
df &lt;- data.frame(Y = c("CT", "CT", "WMh", "WMh", "TBV", "TBV", 
                       "wFA", "wFA", "SA", "SA", "CSF", "CSF"),
                 BFs = c(0.1385, 0.1135, 0.02883, 0.03822, 0.0493, 0.2375, 
                         0.03059, 0.2710, 0.10905, 41.70, 0.04136, 80.70),
                 type = rep(c("Causal", "Correlational"),6))

# you need to log the bf's!!!
df$logBF &lt;- log(df$BFs)

# lets put them in the right order; ggplot uses factors for that
df$Y &lt;- factor(df$Y, levels = c("CSF", "SA", "wFA", "TBV", "WMh", "CT"))
</code></pre></div></div>
<h2 id="code-to-make-a-bayesian-heat-plot">Code to make a Bayesian Heat Plot</h2>

<p>We will walk thru each element, yet just add them together!</p>

<p>First we make the plot structure, we add dots with <strong>no color</strong> this is done as a ‘hack’ and we add them back later. You don’t need to use the shape arg if you don’t want grouping, also note you need logged BFs for the plot (these are limited with the <code class="language-plaintext highlighter-rouge">ylim</code>; yet we flip the plot later so it becomes the x-axis). Change the <code class="language-plaintext highlighter-rouge">base_size</code> if you want everything larger or smaller.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- ggplot(df, aes(Y, logBF, shape = type))  +
  geom_point(size = 4, color = "NA") +
  ylim(-5.5, 5.5) +
  theme_classic(base_size = 20)
</code></pre></div></div>

<p>Here we add the stripes from Jeffrey which make the Bayesian Heat Plot.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- BayesHeat +
	annotate("rect", xmin = .5, xmax = 6.5, ymin = 4.6, ymax = 5.5, alpha = .8, fill = heatmaply::RdBu(10)[1]) + # extreme evidence
  annotate("rect", xmin = .5, xmax = 6.5, ymin = 3.4, ymax = 4.6, alpha = .8, fill = heatmaply::RdBu(10)[2]) + # very strong
  annotate("rect", xmin = .5, xmax = 6.5, ymin = 2.3, ymax = 3.4, alpha = .8, fill = heatmaply::RdBu(10)[3]) + # strong
  annotate("rect", xmin = .5, xmax = 6.5, ymin = 1.1, ymax = 2.3, alpha = .8, fill = heatmaply::RdBu(10)[4]) + # substantial
  annotate("rect", xmin = .5, xmax = 6.5, ymin = 1, ymax = 1.1, alpha = .8, fill = heatmaply::RdBu(10)[5]) + # anecdotal
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -1, ymax = 1, alpha = .8, fill = "white") + # no evidence either way
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -1, ymax = -1.1, alpha = .8, fill = heatmaply::RdBu(10)[6]) +
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -1.1, ymax = -2.3, alpha = .8, fill = heatmaply::RdBu(10)[7]) +
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -2.3, ymax = -3.4, alpha = .8, fill = heatmaply::RdBu(10)[8]) +
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -3.4, ymax = -4.6, alpha = .8, fill = heatmaply::RdBu(10)[9]) +
  annotate("rect", xmin = .5, xmax = 6.5, ymin = -4.6, ymax = -5.5, alpha = .8, fill = heatmaply::RdBu(10)[10])
</code></pre></div></div>

<p>Now we have the plot background with nothing on it! We add the points, on top of the stripes.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- BayesHeat +
	geom_point(size = 4)
</code></pre></div></div>

<p>Now we add non-logged labels for Bayes Factors. Human’s don’t think on the logged scale, so it’s best to put them back. Note we are using <code class="language-plaintext highlighter-rouge">scale_y_continuous</code> even tho this is the x-axis of the plot, this is because we haven’t flipped the plot yet.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- BayesHeat + 
  scale_y_continuous(breaks=c(-4.6, -3.4, -2.3,-1, 0, 1, 2.3,3.4,4.6), 
                     labels = c("100", "30", "10", "1", "0", "1", "10", "30", "100"))
</code></pre></div></div>

<p>Here we change the <a href="http://www.sthda.com/english/wiki/ggplot2-point-shapes">shapes</a>, this is only relevant if you want to group your plot.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- BayesHeat + 
  scale_shape_manual(values = c(16,17))
</code></pre></div></div>

<p>Lastly, we do some beautification. A lot has to do with the moving &amp; scaling of the legend. Also, we use <code class="language-plaintext highlighter-rouge">coord_flip()</code> to flip the plot.</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat &lt;- BayesHeat + 
theme(axis.line= element_blank(), axis.ticks.y = element_blank(),
        axis.text.y = element_text(color = "black"),
        legend.text = element_text(size=12),
        legend.title = element_blank(),
        legend.position = c(.954, .861),
        legend.box.just = "center",
        legend.justification = c("right", "bottom"),
        legend.margin = margin(0.5,6, 0.5, 1),
        legend.background = element_rect(colour = 'black', fill = 'white', linetype='solid', linewidth = .3)) +
  coord_flip()
</code></pre></div></div>

<p>Take a look &amp; save your plot!!</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>BayesHeat

ggsave("~/Desktop/BayesHeat.png", BayesHeat, width = 7, height = 5, bg = "white")
</code></pre></div></div>

<p>I hope you found this tutorial helpful :) If you use it in a publication please cite the empirical study:</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>Citation holder for ROSLA UKB study
</code></pre></div></div>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[A plot to show off your Bayes Factors]]></summary></entry><entry><title type="html">Cognitive fluctuations</title><link href="https://njudd.com/cognitive-fluctuations/" rel="alternate" type="text/html" title="Cognitive fluctuations" /><published>2023-11-21T08:10:00+00:00</published><updated>2023-11-21T08:10:00+00:00</updated><id>https://njudd.com/cognitive-fluctuations</id><content type="html" xml:base="https://njudd.com/cognitive-fluctuations/"><![CDATA[<h1 id="how-a-variability-perspective-can-offer-a-novel-phenotype">How a variability perspective can offer a novel phenotype</h1>
<p><img src="/assets/proj_imgs/cogflucts/title_neat_resize.png" alt="img1" /></p>

<p>We set out to answer a few fundamental questions on variability:</p>

<ol>
  <li>
    <p><strong>Ubiquity:</strong> do we find cognitive variability in each task?</p>
  </li>
  <li>
    <p><strong>Structure:</strong> how are individual differences in variability across tasks related?</p>
  </li>
  <li>
    <p><strong>Discrimination:</strong> is variability a distinct concept from mean performance?</p>
  </li>
</ol>

<p>For an in-depth look check out the <a href="https://psyarxiv.com/b29rn/"><strong>preprint</strong></a> or <a href="https://osf.io/z53an/">OSF</a> for code! If you have any further questions just reach out and ask me :)</p>

<h4 id="now-published"><a href="https://journalofcognition.org/articles/371/files/664c8bae871a1.pdf">Now Published</a></h4>

<h3 id="talk">Talk</h3>

<iframe src="https://docs.google.com/file/d/1Wnk3JqtNqRCUUAhXYlty5I_KAnK_FlbQ/preview" width="560" height="310" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC; border-width:1px; margin-bottom:5px; max-width: 100%;" allowfullscreen=""> </iframe>

<h3 id="abstract">Abstract</h3>

<p>Our performance on cognitive tasks fluctuates: the same individual completing the same task will differ in their response’s moment-to-moment. For decades cognitive fluctuations have been implicitly ignored – treated as measurement error – with a focus instead on aggregates such as mean performance. Leveraging dense trial-by-trial data and novel time-series methods we explored variability as an intrinsically important phenotype. Across eleven cognitive tasks with over 7 million trials, we found highly reliable interindividual differences in cognitive variability in every task we examined. These differences are both qualitatively and quantitatively distinct from mean performance. Moreover, we found that a single dimension for variability across tasks was inadequate, demonstrating that previously posited global mechanisms for cognitive variability are at least partially incomplete. Our findings indicate that variability is a fundamental part of the human phenotype, with the potential to offer rich, novel insights into cognitive performance.</p>

<hr />
<h3 id="key-literature">Key Literature</h3>

<h4 id="conceptual">Conceptual</h4>

<ul>
  <li>Nesselroade, J. R. (1991). <a href="https://paperpile.com/shared/Lx9CBv">The Warp and the Woof of the Developmental Fabric</a>. 19.</li>
  <li>Siegler, R. (2007). <a href="https://paperpile.com/shared/HXrKcH">Cognitive variability</a>. Developmental Science.</li>
  <li>Siegler, R. (1994). Cognitive variability: <a href="https://paperpile.com/shared/9YFjhJ">A key to understanding cognitive development. Current Directions in Psychological Science</a>.</li>
  <li>Dhawale, A. K., Smith, M. A., &amp; Ölveczky, B. P. (2017). <a href="https://paperpile.com/shared/miLHYZ">The Role of Variability in Motor Learning.</a> Annual Review of Neuroscience, 40, 479–498.</li>
</ul>

<h4 id="neurodevelopmental">Neurodevelopmental</h4>

<ul>
  <li>Kofler, M. J., Rapport, M. D., Sarver, D. E., Raiker, J. S., Orban, S. A., Friedman, L. M., &amp; Kolomeyer, E. G. (2013). <a href="https://paperpile.com/shared/IlCXLs">Reaction time variability in ADHD: a meta-analytic review of 319 studies</a>. Clinical Psychology Review, 33(6), 795–811.</li>
  <li>Karalunas, S. L., Geurts, H. M., Konrad, K., Bender, S., &amp; Nigg, J. T. (2014). <a href="https://paperpile.com/shared/fYHEH3">Annual research review: Reaction time variability in ADHD and autism spectrum disorders: measurement and mechanisms of a proposed trans-diagnostic phenotype</a>. Journal of Child Psychology and Psychiatry, and Allied Disciplines, 55(6), 685–710.</li>
  <li>Aristodemou, M., Rommelse, N., &amp; Kievit, R. (2023). <a href="https://psyarxiv.com/j2n5w/download?format=pdf">Attentiveness modulates reaction-time variability: findings from a population-based sample of 1032 children</a>. Psyarxiv</li>
</ul>

<h4 id="sample--dsem">Sample &amp; DSEM</h4>

<ul>
  <li>Judd, N., &amp; Klingberg, T. (2021). <a href="https://paperpile.com/shared/BsZ8G4">Training spatial cognition enhances mathematical learning in a randomized study of 17,000 children</a>. Nature Human Behaviour, 5, 1548–1554.</li>
  <li>McNeish, D., &amp; Hamaker, E. L. (2020). <a href="https://paperpile.com/shared/ZSJ6lD">A primer on two-level dynamic structural equation models for intensive longitudinal data in Mplus</a>. Psychological Methods, 25(5), 610–635.</li>
  <li>Hamaker, E. L., Asparouhov, T., Brose, A., Schmiedek, F., &amp; Muthén, B. (2018). <a href="https://paperpile.com/shared/40CDhA">At the Frontiers of Modeling Intensive Longitudinal Data: Dynamic Structural Equation Models for the Affective Measurements from the COGITO Study</a>. Multivariate Behavioral Research, 53(6), 820–841.</li>
</ul>

<h4 id="neural-variability">Neural Variability</h4>

<ul>
  <li>MacDonald, S. W. S., Li, S.-C., &amp; Bäckman, L. (2009). <a href="https://paperpile.com/shared/uQxQEH">Neural underpinnings of within-person variability in cognitive functioning</a>. Psychology and Aging, 24(4), 792–808.</li>
  <li>Waschke, L., Kloosterman, N. A., Obleser, J., &amp; Garrett, D. D. (2021). <a href="https://paperpile.com/shared/ylHYDq">Behavior needs neural variability</a>. Neuron, 109(5), 751–766.</li>
</ul>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Cognitive fluctuations: How a variability perspective can offer a novel phenotype]]></summary></entry><entry><title type="html">ggRain vignette</title><link href="https://njudd.com/html-raincloud-ggrain/" rel="alternate" type="text/html" title="ggRain vignette" /><published>2022-11-25T09:47:00+00:00</published><updated>2022-11-25T09:47:00+00:00</updated><id>https://njudd.com/html-raincloud-ggrain</id><content type="html" xml:base="https://njudd.com/html-raincloud-ggrain/"><![CDATA[<h2 id="link-to-vinjette-httpsnjuddcomraincloud-ggrain">link to vinjette: <a href="!https://njudd.com/raincloud-ggrain">https://njudd.com/raincloud-ggrain</a></h2>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Making rainclouds with the ggrain pacakge]]></summary></entry><entry><title type="html">ggRain package release!</title><link href="https://njudd.com/raincloud-ggrain-release/" rel="alternate" type="text/html" title="ggRain package release!" /><published>2022-11-18T18:47:00+00:00</published><updated>2022-11-18T18:47:00+00:00</updated><id>https://njudd.com/raincloud-ggrain-release</id><content type="html" xml:base="https://njudd.com/raincloud-ggrain-release/"><![CDATA[<p>We have released a beta version of the <code class="language-plaintext highlighter-rouge">ggrain</code> package! The purpose of the package is to easily make raincloud plots in the ggplot framework with a geom.</p>

<p>The package consists of a single function <code class="language-plaintext highlighter-rouge">geom_rain()</code>. Yet it is quite powerful, allowing you to modify each element, connect observations across time with lines, flank the rainclouds and color the dots with another variable.</p>

<p><img src="/assets/images/time_group_cov.png" alt="image" /></p>

<p>To download the package run the code below and checkout the <a href="https://njudd.com/raincloud-ggrain.html">vignette</a> to get started!</p>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>if (!require(remotes)) {
    install.packages("remotes")
}
remotes::install_github('njudd/ggrain')

library(ggrain)
</code></pre></div></div>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Making rainclouds with the ggrain pacakge]]></summary></entry><entry><title type="html">Effect size literature</title><link href="https://njudd.com/effectsize/" rel="alternate" type="text/html" title="Effect size literature" /><published>2021-11-16T11:47:00+00:00</published><updated>2021-11-16T11:47:00+00:00</updated><id>https://njudd.com/effectsize</id><content type="html" xml:base="https://njudd.com/effectsize/"><![CDATA[<h2 id="materials-for-ki-dep-clinical-neuroscience-seminar">Materials for KI Dep Clinical Neuroscience Seminar</h2>

<p><a href="https://njudd.com/spatial-cognition"><strong>Click here for a brief overview of the project</strong></a></p>

<p><strong>Slide Deck</strong> (without videos)</p>

<iframe src="https://docs.google.com/file/d/1-pIwj7bktXt8G2LcczVmbijD-nKT2kGc/preview" width="560" height="310" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC; border-width:1px; margin-bottom:5px; max-width: 100%;" allowfullscreen=""> </iframe>

<p><strong>Our paper</strong></p>

<p>Judd, N., &amp; Klingberg, T. (2021). Training spatial cognition enhances mathematical learning in a randomized study of 17,000 children. Nature Human Behaviour, 1–7. <a href="https://drive.google.com/file/d/1xGL9n04f    AaQlWgL0g2CMjEHuwRbGOBpH/view?usp=sharing">PDF</a></p>

<h3 id="re-evaluating-cohens-standards">Re-evaluating Cohen’s standards</h3>

<p>In order of importance:</p>

<ol>
  <li>Funder, D. C., &amp; Ozer, D. J. (2019). Evaluating Effect Size in Psychological Research: Sense and Nonsense. Advances in Methods and Practices in Psychological Science, 2(2), 156–168. <a href="https://paperpile.com/shared/j2wxci">PDF</a></li>
  <li>Anvari, F., Kievit, R., Lakens, D., Pennington, C. R., Przybylski, A. K., Tiokhin, L., Wiernik, B. M., &amp; Orben, A. (2022). Not All Effects Are Indispensable: Psychological Science Requires Verifiable Lines of Reasoning for Whether an Effect Matters. Perspectives on Psychological Science: A Journal of the Association for Psychological Science, <a href="https://paperpile.com/shared/HOCaBO">PDF</a></li>
  <li>Götz, F. M., Gosling, S. D., &amp; Rentfrow, P. J. (2021). Small Effects: The Indispensable Foundation for a Cumulative Psychological Science. Perspectives on Psychological Science: A Journal of the Association for Psychological Science, 1745691620984483. <a href="https://paperpile.com/shared/VdjkKs">PDF</a></li>
</ol>

<h4 id="education-literature">Education literature</h4>
<ul>
  <li>Kraft, M. A. (2020). Interpreting Effect Sizes of Education Interventions. Educational Researcher , 49(4), 241–253. <a href="https://paperpile.com/shared/ItPIu0">PDF</a></li>
  <li>Ritchie, S. J., &amp; Tucker-Drob, E. M. (2018). How Much Does Education Improve Intelligence? A Meta-Analysis. Psychological Science, 29(8), 1358–1369. <a href="https://paperpile.com/shared/5tPeuQ">PDF</a></li>
  <li>Bloom, H. S., Hill, C. J., Black, A. R., &amp; Lipsey, M. W. (2008). Performance Trajectories and Performance Gaps as Achievement Effect-Size Benchmarks for Educational Interventions. Journal of Research on Educational Effectiveness, 1(4), 289–328. <a href="https://paperpile.com/shared/O0bFlb">PDF</a></li>
  <li>Lortie-Forgues, H., &amp; Inglis, M. (2019). Rigorous Large-Scale Educational RCTs Are Often Uninformative: Should We Be Concerned? Educational Researcher , 48(3), 158–166. <a href="https://paperpile.com/shared/gMaX0t">PDF</a></li>
  <li>von Hippel, P. (2024). Multiply by 37 (or Divide by 0.027): A Surprisingly Accurate Rule of Thumb for Converting Effect Sizes From Standard Deviations to Percentile Points. Educational Evaluation and Policy Analysis, 0(0). https://doi.org/10.3102/01623737241239677</li>
</ul>

<h4 id="other-relevant-literature">Other relevant literature</h4>

<ul>
  <li>Abelson, R. P. (1985). A variance explanation paradox: When a little is a lot. In Psychological Bulletin (Vol. 97, Issue 1, pp. 129–133). https://doi.org/10.1037/0033-2909.97.1.129 <a href="https://paperpile.com/shared/I6pwuv">PDF</a></li>
  <li>Dick, A. S., Watts, A. L., Heeringa, S. G., Lopez, D. A., Bartsch, H., Fan, C. C., Palmer, C. E., Reuter, C., Marshall, A. T., Haist, F., Hawes, S., Nichols, T., Barch, D. M., Jernigan, T. L., Garavan, H., Grant, S., Pariyadath, V., Hoffman, E., Neale, M., … Thompson, W. (2020). Meaningful Effects in the Adolescent Brain Cognitive Development Study (p. 2020.09.01.276451). https://doi.org/10.1101/2020.09.01.276451 <a href="https://paperpile.com/shared/u0yj0y">PDF</a></li>
</ul>]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[A list of effect size literature for KI Dep Clinical Lunch seminar]]></summary></entry><entry><title type="html">Residualization reinterpretation</title><link href="https://njudd.com/html-std-residualization/" rel="alternate" type="text/html" title="Residualization reinterpretation" /><published>2021-08-01T16:10:00+00:00</published><updated>2021-08-01T16:10:00+00:00</updated><id>https://njudd.com/html-std-residualization</id><content type="html" xml:base="https://njudd.com/html-std-residualization/"><![CDATA[]]></content><author><name></name></author><category term="project" /><summary type="html"><![CDATA[Training spatial cognition enhances mathematical learning in a randomized study of 17,000 children]]></summary></entry></feed>