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- Milnor_number abstract "In mathematics, and particularly singularity theory, the Milnor number, named after John Milnor, is an invariant of a function germ.If f is a complex-valued holomorphic function germ then the Milnor number of f, denoted μ(f), is either an integer greater than or equal to zero, or it is infinite. It can be considered both a geometric invariant and an algebraic invariant. This is why it plays an important role in algebraic geometry and singularity theory.".
- Milnor_number wikiPageID "18882483".
- Milnor_number wikiPageLength "8791".
- Milnor_number wikiPageOutDegree "43".
- Milnor_number wikiPageRevisionID "669415033".
- Milnor_number wikiPageWikiLink 0_(number).
- Milnor_number wikiPageWikiLink A-equivalence.
- Milnor_number wikiPageWikiLink Abstract_algebra.
- Milnor_number wikiPageWikiLink Algebra.
- Milnor_number wikiPageWikiLink Algebraic_geometry.
- Milnor_number wikiPageWikiLink Basis_(linear_algebra).
- Milnor_number wikiPageWikiLink Category:Algebraic_geometry.
- Milnor_number wikiPageWikiLink Category:Singularity_theory.
- Milnor_number wikiPageWikiLink Complex_number.
- Milnor_number wikiPageWikiLink Complex_numbers.
- Milnor_number wikiPageWikiLink Determinant.
- Milnor_number wikiPageWikiLink Diffeomorphism.
- Milnor_number wikiPageWikiLink Differential_geometry.
- Milnor_number wikiPageWikiLink Domain_of_a_function.
- Milnor_number wikiPageWikiLink Equivalence_class.
- Milnor_number wikiPageWikiLink Germ_(mathematics).
- Milnor_number wikiPageWikiLink Hadamards_lemma.
- Milnor_number wikiPageWikiLink Hessian_matrix.
- Milnor_number wikiPageWikiLink Hilberts_Nullstellensatz.
- Milnor_number wikiPageWikiLink Holomorphic_function.
- Milnor_number wikiPageWikiLink Infinitesimal.
- Milnor_number wikiPageWikiLink Infinitesimally.
- Milnor_number wikiPageWikiLink Infinity.
- Milnor_number wikiPageWikiLink Integer.
- Milnor_number wikiPageWikiLink Invariant_(mathematics).
- Milnor_number wikiPageWikiLink Jacobian_ideal.
- Milnor_number wikiPageWikiLink John_Milnor.
- Milnor_number wikiPageWikiLink Morsification.
- Milnor_number wikiPageWikiLink Neighbourhood_(mathematics).
- Milnor_number wikiPageWikiLink Nullstellensatz.
- Milnor_number wikiPageWikiLink Partial_derivative.
- Milnor_number wikiPageWikiLink Partial_derivatives.
- Milnor_number wikiPageWikiLink Perturbation_theory.
- Milnor_number wikiPageWikiLink Power_series.
- Milnor_number wikiPageWikiLink Quotient_space_(linear_algebra).
- Milnor_number wikiPageWikiLink Range_(mathematics).
- Milnor_number wikiPageWikiLink Range_of_a_function.
- Milnor_number wikiPageWikiLink Ring_(mathematics).
- Milnor_number wikiPageWikiLink Singularity_theory.
- Milnor_number wikiPageWikiLink Unfolding_(functions).
- Milnor_number wikiPageWikiLink Vector_space.
- Milnor_number wikiPageWikiLink Zero.
- Milnor_number wikiPageWikiLinkText "Milnor number".
- Milnor_number hasPhotoCollection Milnor_number.
- Milnor_number wikiPageUsesTemplate Template:Citation_needed.
- Milnor_number wikiPageUsesTemplate Template:Cite_book.
- Milnor_number subject Category:Algebraic_geometry.
- Milnor_number subject Category:Singularity_theory.
- Milnor_number hypernym Invariant.
- Milnor_number comment "In mathematics, and particularly singularity theory, the Milnor number, named after John Milnor, is an invariant of a function germ.If f is a complex-valued holomorphic function germ then the Milnor number of f, denoted μ(f), is either an integer greater than or equal to zero, or it is infinite. It can be considered both a geometric invariant and an algebraic invariant. This is why it plays an important role in algebraic geometry and singularity theory.".
- Milnor_number label "Milnor number".
- Milnor_number sameAs ミルナー数.
- Milnor_number sameAs m.04gtj_c.
- Milnor_number sameAs Q6860251.
- Milnor_number sameAs Q6860251.
- Milnor_number wasDerivedFrom Milnor_number?oldid=669415033.
- Milnor_number isPrimaryTopicOf Milnor_number.