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- Field_of_definition abstract "In mathematics, the field of definition of an algebraic variety V is essentially the smallest field to which the coefficients of the polynomials defining V can belong. Given polynomials, with coefficients in a field K, it may not be obvious whether there is a smaller field k, and other polynomials defined over k, which still define V.The issue of field of definition is of concern in diophantine geometry.".
- Field_of_definition wikiPageID "9213667".
- Field_of_definition wikiPageLength "13748".
- Field_of_definition wikiPageOutDegree "56".
- Field_of_definition wikiPageRevisionID "603894983".
- Field_of_definition wikiPageWikiLink Absolute_Galois_group.
- Field_of_definition wikiPageWikiLink Absolutely_irreducible.
- Field_of_definition wikiPageWikiLink Affine_space.
- Field_of_definition wikiPageWikiLink Alexander_Grothendieck.
- Field_of_definition wikiPageWikiLink Algebraic_closure.
- Field_of_definition wikiPageWikiLink Algebraic_extension.
- Field_of_definition wikiPageWikiLink Algebraic_geometry.
- Field_of_definition wikiPageWikiLink Algebraic_set.
- Field_of_definition wikiPageWikiLink Algebraic_variety.
- Field_of_definition wikiPageWikiLink André_Weil.
- Field_of_definition wikiPageWikiLink Category:Diophantine_geometry.
- Field_of_definition wikiPageWikiLink Comma_category.
- Field_of_definition wikiPageWikiLink Complex_conjugate.
- Field_of_definition wikiPageWikiLink Complex_conjugation.
- Field_of_definition wikiPageWikiLink Complex_number.
- Field_of_definition wikiPageWikiLink Complex_numbers.
- Field_of_definition wikiPageWikiLink Complex_projective_line.
- Field_of_definition wikiPageWikiLink Diophantine_equation.
- Field_of_definition wikiPageWikiLink Diophantine_geometry.
- Field_of_definition wikiPageWikiLink Fiber_product.
- Field_of_definition wikiPageWikiLink Field_(mathematics).
- Field_of_definition wikiPageWikiLink Final_object.
- Field_of_definition wikiPageWikiLink Finite_field.
- Field_of_definition wikiPageWikiLink Finite_morphism.
- Field_of_definition wikiPageWikiLink Function_field_of_an_algebraic_variety.
- Field_of_definition wikiPageWikiLink Generic_point.
- Field_of_definition wikiPageWikiLink Glossary_of_algebraic_geometry.
- Field_of_definition wikiPageWikiLink Glossary_of_scheme_theory.
- Field_of_definition wikiPageWikiLink Group_action.
- Field_of_definition wikiPageWikiLink Homogeneous_polynomial.
- Field_of_definition wikiPageWikiLink Initial_and_terminal_objects.
- Field_of_definition wikiPageWikiLink Intersection_(set_theory).
- Field_of_definition wikiPageWikiLink Linear_combination.
- Field_of_definition wikiPageWikiLink Linear_independence.
- Field_of_definition wikiPageWikiLink Linearly_disjoint.
- Field_of_definition wikiPageWikiLink Linearly_independent.
- Field_of_definition wikiPageWikiLink Mathematics.
- Field_of_definition wikiPageWikiLink Perfect_field.
- Field_of_definition wikiPageWikiLink Polynomial.
- Field_of_definition wikiPageWikiLink Projective_space.
- Field_of_definition wikiPageWikiLink Pullback_(category_theory).
- Field_of_definition wikiPageWikiLink Rational_number.
- Field_of_definition wikiPageWikiLink Rational_numbers.
- Field_of_definition wikiPageWikiLink Real_number.
- Field_of_definition wikiPageWikiLink Real_numbers.
- Field_of_definition wikiPageWikiLink Real_projective_line.
- Field_of_definition wikiPageWikiLink Regular_extension.
- Field_of_definition wikiPageWikiLink Residue_(complex_analysis).
- Field_of_definition wikiPageWikiLink Riemann_sphere.
- Field_of_definition wikiPageWikiLink Ringed_space.
- Field_of_definition wikiPageWikiLink Scheme_(mathematics).
- Field_of_definition wikiPageWikiLink Sheaf_(mathematics).
- Field_of_definition wikiPageWikiLink Spectrum_of_a_ring.
- Field_of_definition wikiPageWikiLink Springer_Science+Business_Media.
- Field_of_definition wikiPageWikiLink Transcendental_extension.
- Field_of_definition wikiPageWikiLinkText "Field of definition".
- Field_of_definition wikiPageWikiLinkText "defined".
- Field_of_definition wikiPageWikiLinkText "field of definition".
- Field_of_definition hasPhotoCollection Field_of_definition.
- Field_of_definition wikiPageUsesTemplate Template:Cite_book.
- Field_of_definition subject Category:Diophantine_geometry.
- Field_of_definition comment "In mathematics, the field of definition of an algebraic variety V is essentially the smallest field to which the coefficients of the polynomials defining V can belong. Given polynomials, with coefficients in a field K, it may not be obvious whether there is a smaller field k, and other polynomials defined over k, which still define V.The issue of field of definition is of concern in diophantine geometry.".
- Field_of_definition label "Field of definition".
- Field_of_definition sameAs m.0280j27.
- Field_of_definition sameAs Q5447109.
- Field_of_definition sameAs Q5447109.
- Field_of_definition wasDerivedFrom Field_of_definition?oldid=603894983.
- Field_of_definition isPrimaryTopicOf Field_of_definition.