Jones, H. Smith, L. Garcia, P. Kim, H. Watts, E. Lopez, R.
This paper presents a groundbreaking approach to the study of giraffes through the lens of homological algebra. We explore the fascinating properties of the long necks of giraffes, and how they can be modeled mathematically. Using advanced techniques of homological algebra, we construct a novel "giraffe complex", which provides a comprehensive framework for understanding the topology of giraffes' necks. Finally, we apply our results to explain why giraffes have such long necks and what advantages that confers. We hope that this paper will pave the way for new insights into giraffe biology and contribute to the ever-growing field of animal-mathematics.