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Update tests
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tests/hugo/marginal-figure.md

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Is it possible to characterize ultra-universal, pseudo-unique, partially regular measure spaces? Recently, there has been much interest in the computation of partially empty arrows. In [14], the authors address the surjectivity{{< sidefigure valign="top" src="NaiveMCShapley1000itersBoston.png" >}}**Figure 1.** This is a numbered margin figure with caption{{</sidefigure>}} of unconditionally regular functors.
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Is it possible to characterize ultra-universal, pseudo-unique, partially regular measure spaces? Recently, there has been much interest in the computation of partially empty arrows. In [14], the authors address the surjectivity{{< sidefigure valign="top" src="NaiveMCShapley1000itersBoston.png" >}}**Figure 1.** This is a numbered marginal figure with caption{{</sidefigure>}} of unconditionally regular functors.

tests/hugo/marginal-figure.tm

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regular measure spaces? Recently, there has been much interest in the
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computation of partially empty arrows. In [14], the authors address the
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surjectivity<marginal-figure|t|<image|NaiveMCShapley1000itersBoston.png|50mm|||>|This
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is a numbered margin figure with caption> of unconditionally regular
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is a numbered marginal figure with caption> of unconditionally regular
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functors.
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</body>
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tests/hugo/wide-figure.md

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Some text and a wide figure
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{{< tmfigure src="" class="wide-figure" width="100%" >}}**Figure 1.** The image has a caption{{</tmfigure>}}
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{{< tmfigure class="wide-figure" >}}This is the body
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**Figure 1.** This is the caption{{</tmfigure>}}
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{{< tmfigure class="wide-figure" src="some_image.eps" >}}**Figure 2.** This figure has an image. This is the caption{{</tmfigure>}}

tests/hugo/wide-figure.tm

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<\body>
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<wide-figure|This is the body|This is the caption>
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<wide-figure|<image|some_image.eps||||>|This figure has an image. This is
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