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- Legendre's_equation abstract "In mathematics, Legendre's equation is the Diophantine equationThe equation is named for Adrien Marie Legendre who proved in 1785 that it is solvable in integers x, y, z, not all zero, if and only if−bc, −ca and −ab are quadratic residues modulo a, b and c, respectively, where a, b, c are nonzero, square-free, pairwise relatively prime integers, not all positive or all negative .".
- Legendre's_equation wikiPageExternalLink conics.pdf.
- Legendre's_equation wikiPageID "4791359".
- Legendre's_equation wikiPageRevisionID "544350928".
- Legendre's_equation hasPhotoCollection Legendre's_equation.
- Legendre's_equation subject Category:Diophantine_equations.
- Legendre's_equation type Abstraction100002137.
- Legendre's_equation type Communication100033020.
- Legendre's_equation type DiophantineEquations.
- Legendre's_equation type Equation106669864.
- Legendre's_equation type MathematicalStatement106732169.
- Legendre's_equation type Message106598915.
- Legendre's_equation type Statement106722453.
- Legendre's_equation comment "In mathematics, Legendre's equation is the Diophantine equationThe equation is named for Adrien Marie Legendre who proved in 1785 that it is solvable in integers x, y, z, not all zero, if and only if−bc, −ca and −ab are quadratic residues modulo a, b and c, respectively, where a, b, c are nonzero, square-free, pairwise relatively prime integers, not all positive or all negative .".
- Legendre's_equation label "Legendre's equation".
- Legendre's_equation label "Теорема Лежандра".
- Legendre's_equation sameAs m.025t7dk.
- Legendre's_equation sameAs Q4454970.
- Legendre's_equation sameAs Q4454970.
- Legendre's_equation sameAs Legendre's_equation.
- Legendre's_equation wasDerivedFrom Legendre's_equation?oldid=544350928.
- Legendre's_equation isPrimaryTopicOf Legendre's_equation.