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Fix the final links to images
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src/applications.txt

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@@ -170,7 +170,7 @@ An example benchmark problem is the "three-loop banana diagram", about which the
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</p>
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<div style="text-align:center">
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<img src="banana.svg" style="width:250px; max-width:25%" />
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<img src="img/banana.svg" style="width:250px; max-width:25%" />
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</div>
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<blockquote>
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<h4>Cutting squares into similar rectangles</h4>
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<div style="text-align:center">
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<img src="squarecutting.png" style="width:600px; max-width:80%" />
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<img src="img/squarecutting.png" style="width:600px; max-width:80%" />
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</div>
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<p>
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</ul>
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<div style="text-align:center">
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<img src="torus.jpg" style="width:250px" />
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<img src="img/torus.jpg" style="width:250px" />
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</div>
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<h4>Accurate Gaunt factors for quadrupole radiation</h4>
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and on his website.</p>
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<div style="text-align:center">
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<img src="zplot2.svg" style="width:60%" /><br/>
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<img src="img/zplot2.svg" style="width:60%" /><br/>
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<i>Figure: a short subsegment of one of Helfgott's integrals: $\int_{-\tfrac{1}{4}+8i}^{-\tfrac{1}{4}+40000i} \left|\frac{F_{19}(s+\tfrac{1}{2}) F_{19}(s+1)}{s^2}\right| |ds|$, where $F_N(s) = \zeta(s) \prod_{p\leq N} (1 - p^{-s})$.</i>
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</div>
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<h4>Traveling wave solutions of PDEs</h4>
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<div style="text-align:center">
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<img src="BH-u.svg" style="width:300px" /><br/>
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<img src="img/BH-u.svg" style="width:300px" /><br/>
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</div>
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<p>

src/index.txt

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under the <a href="https://www.gnu.org/licenses/lgpl-3.0.en.html">GNU LGPL</a>.
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<div style="float:right; width:250px; margin-left:1em; margin-right:0; margin-bottom:2em; text-align:center; padding: 0.5em; background-color: #fffadd; border: 1px solid #fff0d4; border-radius:4px;">
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<img src="domains.svg"/>
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<img src="img/domains.svg"/>
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<br/><br/>
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<span style="font-style: italic">Some domains handled by FLINT.</span>
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</div>
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<h3>Handles real numbers</h3>
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<div style="text-align:center"><img src="arb-banner.jpg" style="width:75%; margin-bottom:1em" /> <br/>
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<div style="text-align:center"><img src="img/arb-banner.jpg" style="width:75%; margin-bottom:1em" /> <br/>
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<span style="font-style: italic">Some transcendental functions of a complex variable plotted using FLINT's ball arithmetic. Left to right:
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the elliptic <i>j</i>-invariant in two different projections; the gamma function; the Riemann zeta function.</span>
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</div>

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