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fix rendering of 5e-5
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docs/src/overview.md

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@@ -182,7 +182,7 @@ This creates the following figure:
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![analysis callback](analysis_callback.png)
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You can see that the linear invariants ``\int_\Omega\eta\textrm{d}x`` and ``\int_\Omega v\textrm{d}x`` are indeed conserved exactly. The entropy, however, starts
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growing at around ``t = 17`` and rises up to approximately ``5e-5``. This is because of the fact that, during the time integration, a nonlinear invariant is not
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growing at around ``t = 17`` and rises up to approximately `5e-5`. This is because of the fact that, during the time integration, a nonlinear invariant is not
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necessarily conserved, even if the semidiscretization conserves the quantity exactly. How to obtain a fully-discrete structure-preserving numerical scheme is explained
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in the following section.
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