👉 In mathematics, an exterior is a subset of a topological space that can be considered as a part or boundary of another set. An exterior is often used in geometry and topology to describe the shape or behavior of objects. The concept of "exterior" in this context refers to the idea that certain subsets of a topological space are not only contained within it, but also form a part (or boundary) of it. This means that if we consider a subset E of a topological space
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👉 In mathematics, an exterior is a function that takes two objects and returns their product. It is often used in geometry to define the exterior of a polygon or other shape. An example of an exterior function could be: f(x) = x^2 + 3x - 5 This function takes any input x as its argument, and it outputs the value of f(x), which is the product of x squared plus 3 times x minus 5. This definition allows us to define
