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What is the definition of Irrefrangibleness? 🙋

👉 Irrefrangibility is a concept in philosophy that refers to a property of mathematical structures, such as groups or rings. The term originates from Greek and means "indefeasible" or "unchangeable". It's often used in mathematics to describe the inability for two elements to be changed into each other without changing their nature or structure. This concept helps distinguish between different types of structures: one that can be expressed in terms of itself, another that cannot (due to its inherent properties


irrefrangibleness

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What is the definition of Irrefrangibility? 🙋

👉 In mathematics, the term "irrefrangibility" refers to a property of an algebraic structure or a group that is preserved under certain transformations. Specifically, it means that a transformation that changes one element into another does not change the relation between those elements in the group. An example of an irrefrangible group is the integers modulo 4. This group has the following properties: 1. The operation of addition is associative and commutative. 2. The operation of multiplication is also


irrefrangibility

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