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Removable singularity

In complex analysis, a removable singularity of a holomorphic function is a point at which the function is undefined, but it is possible to redefine the function at that point in such a way that the resulting function is regular in a neighbourhood of that point.

Measurement, Riemann's theorem & Other kinds of singularities

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Overview

Riemann's theorem

Other kinds of singularities

Advanced semantic analysis

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Map overview Semantic statistics

Removable singularity

Nodes24
Edges23
Triples6
Avg. degree1.92
Density0.083333
Components1

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Removable singularity

Top relations

related to Other kinds of singularities · 6
Removable singularity → If, In, Riemann's, So, The Great Picard Theorem, Unlike

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Important terminology

displaystyle singularity function holomorphic removable point exists complex sinc smallsetminus theorem singularities riemann's series open plane called extendable resulting possible

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Removable singularityrelated to Other kinds of singularitiesUnlike0.60section
Removable singularityrelated to Other kinds of singularitiesIn0.60section
Removable singularityrelated to Other kinds of singularitiesRiemann's0.60section
Removable singularityrelated to Other kinds of singularitiesIf0.60section
Removable singularityrelated to Other kinds of singularitiesSo0.60section
Removable singularityrelated to Other kinds of singularitiesThe Great Picard Theorem0.60section

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