The Carlyle circle is a term used in mathematics, specifically in the context of complex analysis and geometry. It describes a particular circle in the complex plane associated with a given point and a divisor. The concept is typically used in relation to certain mathematical constructs, such as Louis Pasteur's studies of optical activity and the properties of certain algebraic varieties. However, the term is not widely recognized in mainstream mathematical literature, and it may not refer to a specific, well-defined concept across various mathematical disciplines.
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