git.iko.soy/typeable/pandoc
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Updated s5 tests.
1cefff6John MacFarlane
tests/s5.basic.html+3−3
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unifiedsplit
@@ -30,19 +30,19 @@
30</div>
30</div>
31</div>
31</div>
32<div class="presentation">
32<div class="presentation">
33−<div class="slide">
33+<div class="titleslide slide">
34 <h1>My S5 Document</h1>
34 <h1>My S5 Document</h1>
35 <h2>Sam Smith<br/>Jen Jones</h2>
35 <h2>Sam Smith<br/>Jen Jones</h2>
36 <h3>July 15, 2006</h3>
36 <h3>July 15, 2006</h3>
37</div>
37</div>
38−<div class="slide">
38+<div class="section slide level1" id="first-slide">
39<h1>First slide</h1>
39<h1>First slide</h1>
40<ul>
40<ul>
41<li>first bullet</li>
41<li>first bullet</li>
42<li>second bullet</li>
42<li>second bullet</li>
43</ul>
43</ul>
44</div>
44</div>
45−<div class="slide">
45+<div class="section slide level1" id="math">
46<h1>Math</h1>
46<h1>Math</h1>
47<ul>
47<ul>
48<li><span class="math">$\frac{d}{dx}f(x)=\lim_{h\to 0}\frac{f(x+h)-f(x)}{h}$</span></li>
48<li><span class="math">$\frac{d}{dx}f(x)=\lim_{h\to 0}\frac{f(x+h)-f(x)}{h}$</span></li>
tests/s5.fancy.html+3−3
@@ -231,19 +231,19 @@
231</div>
231</div>
232</div>
232</div>
233<div class="presentation">
233<div class="presentation">
234−<div class="slide">
234+<div class="titleslide slide">
235 <h1>My S5 Document</h1>
235 <h1>My S5 Document</h1>
236 <h2>Sam Smith<br/>Jen Jones</h2>
236 <h2>Sam Smith<br/>Jen Jones</h2>
237 <h3>July 15, 2006</h3>
237 <h3>July 15, 2006</h3>
238</div>
238</div>
239−<div class="slide">
239+<div class="section slide level1" id="first-slide">
240<h1>First slide</h1>
240<h1>First slide</h1>
241<ul class="incremental">
241<ul class="incremental">
242<li>first bullet</li>
242<li>first bullet</li>
243<li>second bullet</li>
243<li>second bullet</li>
244</ul>
244</ul>
245</div>
245</div>
246−<div class="slide">
246+<div class="section slide level1" id="math">
247<h1>Math</h1>
247<h1>Math</h1>
248<ul class="incremental">
248<ul class="incremental">
249<li><span class="LaTeX">$\frac{d}{dx}f(x)=\lim_{h\to 0}\frac{f(x+h)-f(x)}{h}$</span></li>
249<li><span class="LaTeX">$\frac{d}{dx}f(x)=\lim_{h\to 0}\frac{f(x+h)-f(x)}{h}$</span></li>