Tadpole graph

Nowadays, Tadpole graph has become a topic of great relevance in our society. Since its origins, Tadpole graph has generated growing interest among researchers, academics and the general public. Its impact has been reflected in different areas, from culture to the economy, including politics and the environment. In this article, we will explore in depth the importance of Tadpole graph, its evolution over time and its influence on our daily lives. In addition, we will analyze the different perspectives and opinions that exist around Tadpole graph, in order to better understand its scope and consequences.

Tadpole graph
A (5,3)-tadpole graph.
Vertices	${\displaystyle m+n}$
Edges	${\displaystyle m+n}$
Girth	${\displaystyle m}$
Properties	connected planar
Notation	${\displaystyle T_{m,n}}$
Table of graphs and parameters

In the mathematical discipline of graph theory, the (m,n)-tadpole graph is a special type of graph consisting of a cycle graph on m (at least 3) vertices and a path graph on n vertices, connected with a bridge.^[1][2][3]

Named variants

Name	${\displaystyle (m,n)}$	Image
Paw graph[4]	${\displaystyle (3,1)}$
Banner graph[5]	${\displaystyle (4,1)}$

See also

• Barbell graph
• Lollipop graph

References

1. ^ DeMaio, Joe; Jacobson, John (2014). "Fibonacci number of the tadpole graph". Electronic Journal of Graph Theory and Applications. 2 (2): 129–138. doi:10.5614/ejgta.2014.2.2.5.
2. ^ Weisstein, Eric W. "Tadpole Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.
3. ^ "Tadpole graphs – Knowledge and References – Taylor & Francis". Archived from the original on 2025-11-16. Retrieved 2025-11-16.
4. ^ Weisstein, Eric W. "Paw Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.
5. ^ Weisstein, Eric W. "Banner Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.

This graph theory-related article is a stub. You can help Wikipedia by expanding it.

• v
• t
• e