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- Bring_radical abstract "In algebra, a Bring radical or ultraradical of a complex number a is a root of the polynomialThe root is chosen so the radical of a real number is real, and the radical is a differentiable function of a in the complex plane, with a branch cut along the negative real line below −1.George Jerrard showed that some quintic equations can be solved using radicals and Bring radicals, which had been introduced by Erland Bring. They can be used to obtain closed-form solutions of quintic equations.".
- Bring_radical wikiPageExternalLink docviewer?did=03070001&seq=7.
- Bring_radical wikiPageID "3191883".
- Bring_radical wikiPageRevisionID "606639954".
- Bring_radical author "M. Hazewinkel".
- Bring_radical hasPhotoCollection Bring_radical.
- Bring_radical title "Bring Quintic Form".
- Bring_radical title "Bring–Jerrard Quintic Form".
- Bring_radical title "Tschirnhausen transformation".
- Bring_radical urlname "Bring-JerrardQuinticForm".
- Bring_radical urlname "BringQuinticForm".
- Bring_radical urlname "T/t120180".
- Bring_radical subject Category:Equations.
- Bring_radical subject Category:Polynomials.
- Bring_radical type Abstraction100002137.
- Bring_radical type Communication100033020.
- Bring_radical type Equation106669864.
- Bring_radical type Equations.
- Bring_radical type Function113783816.
- Bring_radical type MathematicalRelation113783581.
- Bring_radical type MathematicalStatement106732169.
- Bring_radical type Message106598915.
- Bring_radical type Polynomial105861855.
- Bring_radical type Polynomials.
- Bring_radical type Relation100031921.
- Bring_radical type Statement106722453.
- Bring_radical comment "In algebra, a Bring radical or ultraradical of a complex number a is a root of the polynomialThe root is chosen so the radical of a real number is real, and the radical is a differentiable function of a in the complex plane, with a branch cut along the negative real line below −1.George Jerrard showed that some quintic equations can be solved using radicals and Bring radicals, which had been introduced by Erland Bring. They can be used to obtain closed-form solutions of quintic equations.".
- Bring_radical label "Bring radical".
- Bring_radical label "Radical de Bring".
- Bring_radical label "Корень Бринга".
- Bring_radical sameAs Radical_de_Bring.
- Bring_radical sameAs m.08y7s_.
- Bring_radical sameAs Q2386216.
- Bring_radical sameAs Q2386216.
- Bring_radical sameAs Bring_radical.
- Bring_radical wasDerivedFrom Bring_radical?oldid=606639954.
- Bring_radical isPrimaryTopicOf Bring_radical.