Homological Algebra
In category theory, a limit is a way to construct a universal object from a diagram of objects and morphisms within a category. It represents the most efficient way to 'combine' these objects while respecting the structure imposed by the morphisms, effectively capturing their relationships. Limits generalize several mathematical concepts, such as products, coproducts, and intersections, making them crucial for understanding how various structures relate to one another in a categorical context.
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