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 <p class="card-img-top"><img src="posts/clt-intuitive-derivation/images/normal_distribution.png" alt="A diagram of the Normal Distribution bell curve. The central peak is at the mean mu. The curve shows that 68% of data falls within 1 standard deviation, 95% within 2, and 99.7% within 3." style="height: 150px;"  class="thumbnail-image card-img"/></p>

posts.html

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 <a href="./posts/clt-intuitive-derivation/index.html" class="quarto-grid-link">
 <div class="quarto-grid-item card h-100 card-left">
 <p class="card-img-top"><img src="posts/clt-intuitive-derivation/images/normal_distribution.png" alt="A diagram of the Normal Distribution bell curve. The central peak is at the mean mu. The curve shows that 68% of data falls within 1 standard deviation, 95% within 2, and 99.7% within 3." style="height: 150px;"  class="thumbnail-image card-img"/></p>

posts/clt-intuitive-derivation/index.html

@@ -397,7 +397,7 @@ <h3 class="anchored" data-anchor-id="the-machine-in-action-and-a-surprising-tran
 <p>Let’s use the simplest and most convenient loop: the unit circle, parametrized by <span class="math inline">\(z = e^{i\theta}\)</span> for <span class="math inline">\(\theta \in [-\pi, \pi]\)</span>. Let’s see what happens to our formula.</p>
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-<p><img src="images/unit-circle-contour.png" class="img-fluid figure-img" alt="The unit circle in the x-y plane, centered at the origin. A point z on the circle is shown with an angle theta from the positive x-axis."></p>
+<p><img src="images/unit-circle-contour.png" class="img-fluid figure-img" alt="The unit circle in the x-y plane, centered at the origin. A point z on the circle is shown with an angle theta from the positive x-axis." width="400"></p>
 <figcaption>A diagram of the unit circle in the complex plane, showing <span class="math inline">\(z = e^{i\theta}\)</span>.</figcaption>
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