👉 In mathematics, a flatness property is a mathematical condition that describes how a function behaves when evaluated at points of zero or more than one dimensional space. A function is said to be "flat" if it has no singularities in its domain. For example, consider the function f(x) = x^2 - 3x + 2. In this case, the domain of f is all real numbers (considering x as a variable). The function f is not defined at any point
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What is the definition of Flatnesses? 🙋
👉 In mathematics, a flatness is an equivalence relation that defines a set of points in a plane as being "flat" or "flat-like". In other words, it means that if two distinct points are defined by the same distance from a point, then they are considered to be identical. For example, consider the set of all points in the plane that lie on a line (a flatness). This set is denoted as L. The definition of L can be expressed mathematically as
