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What is the definition of Semianalytically? 🙋
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What is the definition of Semianalytical? 🙋
👉 In mathematics, semigroups are a class of mathematical structures that generalize the concept of groups. A semigroup is an algebraic structure in which every element has an inverse (i.e., it has an identity element). In other words, a semigroup consists of two sets: the set of elements (usually denoted by S) and the set of "multiplication" operations on S. A semigroup with one element is called a monoid. A semigroup with more than one element
What is the definition of Semianalytic? 🙋
👉 Semianalytic is a term used in mathematics and analysis, particularly in the field of topology. It refers to a type of mathematical structure that is defined by its algebraic properties but does not have any geometric or topological structure. In other words, it is a topological space without any continuous functions or smooth mappings. Semianalytic spaces are often used in the study of singularities and blow-up phenomena in differential geometry and complex analysis.
