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What is the definition of Coadjutrice? 🙋

👉 In mathematics, a coadjutrice is a type of object that is used in the context of algebraic geometry to study singularities. It is named after its resemblance to the coadjoint operator, which is a central element in algebraic topology and differential geometry. The term "coadjutrice" is often used to denote an object that arises naturally from studying singularities or from certain geometric structures. In this context, it can refer to: - A map between varieties (also known


coadjutrice

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What is the definition of Coadjutrices? 🙋

👉 A coadjutrices is a term used in mathematics to describe a special type of matrix. In linear algebra, it refers to a special kind of square matrix that has real entries and is symmetric positive-definite. This means that its eigenvalues are all non-negative integers and its determinant is non-zero. The term "coadjutrices" can also refer to the concept of coadjutivity in physics, where two objects (in this case matrices) are said to be coadjuctive


coadjutrices

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