👉 In mathematics, a homotonously defined function is a function that can be defined by specifying the values of its domain and codomain in terms of other functions. In other words, it's a function that satisfies the properties of being continuous at each point in its domain. For example, consider the function f(x) = x^2, where x is in the domain of f. We can define this function as: f(x) = (x^2)^1/2 =
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What is the definition of Homotonous? 🙋
👉 A homotonous, also known as a "homotopic" or "homotopy", is a type of mathematical object that has both a continuous and a discrete structure. In other words, it can be thought of as an object with both a smooth and a discrete nature. A homotonous object is defined by the following properties: 1. Continuity: The object must have continuous functions between its points. 2. Discrete Structure: It must be a discrete set of points or
