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@zross
Last active August 29, 2015 14:09
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Slidify blog post 2
<!doctype html>
<html lang="en">
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<meta charset="utf-8">
<title>R crash course</title>
<meta name="description" content="">
<meta name="author" content="">
<meta name="apple-mobile-web-app-capable" content="yes" />
<meta name="apple-mobile-web-app-status-bar-style" content="black-translucent" />
<link rel="stylesheet" href="http://slidifylibraries2.googlecode.com/git/inst/libraries/frameworks/revealjs/css/reveal.min.css">
<link rel="stylesheet" href="http://slidifylibraries2.googlecode.com/git/inst/libraries/frameworks/revealjs/css/theme/default.css" id="theme">
<link rel="stylesheet" href="http://slidifylibraries2.googlecode.com/git/inst/libraries/highlighters/highlight.js/css/default.css" id="theme">
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<script src="lib/js/html5shiv.js"></script>
<![endif]--> <link rel="stylesheet" href = "assets/css/workshop.css">
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<body>
<div class="reveal">
<div class="slides">
<section class='' data-state='' id='slide-1'>
<style>
.reveal h3 {
color: #c1d192;
text-align: left;
padding-bottom: 10px;
font-family: Impact, sans-serif;
}
</style>
<h2>Zev&#39;s new workshop slides</h2>
<p>You can write the slide in Markdown and HTML. This is <strong>bold</strong> (markdown) but this is also <b>bold</b> (html).</p>
<p>You might even include <span style="color:green; font-weight:bold">inline CSS.</span></p>
</section>
<section class='' data-state='' id='slide-2'>
<h3>Quick example with ggplot2</h3>
<pre><code class="r">ggplot(diamonds, aes(carat, price))+geom_point(color=&quot;firebrick&quot;)
</code></pre>
<p><img src="data:image/png;base64,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" alt="plot of chunk unnamed-chunk-1"> </p>
</section>
<section class='' data-state='' id='slide-3'>
<h3>Two column example</h3>
<div style='float:left;width:48%;' class='centered'>
<p>First plot</p>
<pre><code class="r">ggplot(diamonds, aes(carat, price))+geom_point(color=&quot;cadetblue&quot;)
</code></pre>
<p><img 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" alt="plot of chunk unnamed-chunk-2"> </p>
</div>
<div style='float:right;width:48%;'>
<p>Second plot</p>
<pre><code class="r">ggplot(diamonds, aes(carat, price, color=clarity))+geom_point()
</code></pre>
<p><img 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" alt="plot of chunk unnamed-chunk-3"> </p>
</div>
<div>
<p>Now I should go back to one column (fullwidth)</p>
</div>
</section>
</div>
</div>
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