👉 In mathematics, a contractible space is a topological space that can be embedded in a way that any deformation of it into itself is homotopic to an open subset of itself. This means that every continuous map from the contractible space into itself is homotopic to a constant map. For example: 1. The real line R with the usual topology, which is contractible. 2. The Cantor set C in the plane, which is contractible and homeomorphic to the unit
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What is the definition of Contractibleness? 🙋
👉 The term "contractibility" refers to a property or characteristic that makes something more likely to be a good or useful thing. It is often used in the context of law, economics, and philosophy to describe an attribute that enables something to fulfill certain functions or purposes. For example, a contract might be considered "contractible" if it has the ability to perform its terms, i.e., if it can be performed without any significant effort or expense.
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