👉 In mathematics, an isomorphism is a correspondence between two mathematical structures that preserves the structure of these structures. It means that any two mappings (functions) from one structure to another are equal up to a unique isomorphism. For example, in set theory, two sets A and B are said to be isomorphic if there exists a bijection (one-to-one correspondence) mapping each element in A onto an element of B. For example, the integers Z under addition form an isomorphic
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What is the definition of Isomorphic? 🙋
👉 Isomorphic, also known as equivalent or identical in terms of structure and function, refers to two objects that have the same properties but can be used interchangeably. In mathematics and computer science, this concept is crucial for understanding how different types of data structures and algorithms relate to each other. In programming languages like Python (and many others), an object is considered isomorphic if it has all the same methods or attributes as another object in that language. This means that two objects can be used interchangeably
