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April 14, 2018 · Kodak Prinergy 5.2.3: The Prinergy 5.2.3 Final Release has been released! With this release, we close the 5.2.3 development cycle.
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Proving a statement about graphs that are not k-regular.

If $G$ is not $k$-regular, then there is an edge in $G$ that intersects every $k$-cycle.
The problem is in different books, I found this proof. It was given by D. Lorenz.
Let $v_1,…,v_k$ be a cyclic ordering of $v_1,…,v_k$ in $G$ (that is, $v_i$ is adjacent to $v_1,…,v_{i-1}$ and $v_{i+1},…,v_k$). Since $G$ is not $k$-regular, there is an edge $uv$ such that $u$ and $v$ are adjacent and $v$ is not a neighbour of $u$. This implies that $v_i
eq u$ for some $1\leq i \leq k$. If $u$ and $v$ were not adjacent, then by the same reasoning there is a $j$ such that $v_j
eq u$, which is a contradiction. Hence, $v$ is adjacent to $u$, i.e., $u$ and $v$ form a $k$-cycle. Therefore, every cycle in $G$ has at least $

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