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https://documenter.getpostman.com/view/21855770/Uze3Pi9u
https://documenter.getpostman.com/view/21906914/Uze3Pi9t
https://documenter.getpostman.com/view/21880162/Uze3Pi9s
https://documenter.getpostman.com/view/21831646/Uze3Pi9r
https://documenter.getpostman.com/view/21849948/Uze3Pi9q

On the last line there is no data in the column “data”. But if I add a “0” value or any other value to it, the last line is “1” and you can see there is data.
Can anyone explain what I’m doing wrong?

subset seems to not treat NULL as NA, i.e. it doesn’t fill it in the data frame.
So:
subset the negative arcs.

The following lemma describes the relation between a path on $\mathcal{C}$ and a path on $M$.

\[lemma:arc\_existence\] Let $P$ be a path on the complement $\overline{\mathcal{C}}$. Then $P$ contains an alternating, piecewise geodesic path $\overline{P}$ on $M$ with endpoints on $m_1$ and $m_2$ (resp. $m_4$ and $m_5$).

The proof is based on the fact that the union of the segment $[m_1,m_2]$ and the twice twisted segment $[m_4,m_5]$ is a $4$–gon. By Theorem \[thm:sle\_graph\], the filled in region bounded by $\overline{P}$ is a properly embedded connected subgraph of $M$.

Note that the opposite oriented double cover of a $3$–manifold admits a surjective (not necessarily locally injective) map to the manifold given by lifting each arc $p_i \subset M$ to its double cover $M_i \subset \Sigma_2$. Using this map, we can view $\mathcal{C}$ as the double cover of $M$ along a set $\mathcal{D}$ of pairwise disjoint properly embedded arcs. By the $4$–gon construction described above, each boundary component of the universal cover of $M$ contains a subgraph isometric to the Klein bottle. In addition, since $M$ is closed,
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