Sheaf Theory
Sections are specific elements of a sheaf or presheaf that assign to each open set a set of 'functions' or 'data' that vary continuously over those sets. In the context of sheaves, sections play a crucial role in understanding how local data can be glued together to form global information. The concept is fundamental in connecting local properties of spaces with their global structure, particularly when analyzing morphisms between presheaves and sheaves.
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