Pelt, R. I. Ring, M. A. Mask, A. E. Tail, L. J.
In this paper, we use the sophisticated tools of homological algebra to shed light on the mysterious and often mischievous behavior of raccoons. By employing cohomology and convolution techniques, we are able to explore the complex social structures and trash-can raiding patterns of these furry creatures. Our results reveal surprising connections between raccoons and abstract algebraic structures that we are sure will be of interest to both mathematicians and animal enthusiasts alike. Our findings may also lead to the development of new raccoon-proofing strategies, as well as a deeper appreciation for the mathematical beauty underlying the quirks of the natural world.