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- Salem_number abstract "In mathematics, a real algebraic integer α > 1 is a Salem number if all its conjugate roots have absolute value no greater than 1, and at least one has absolute value exactly 1. Salem numbers are of interest in Diophantine approximation and harmonic analysis. They are named after Raphaël Salem.".
- Salem_number wikiPageID "1066694".
- Salem_number wikiPageRevisionID "605848298".
- Salem_number first "David".
- Salem_number hasPhotoCollection Salem_number.
- Salem_number id "s/s120010".
- Salem_number last "Boyd".
- Salem_number title "Salem number".
- Salem_number subject Category:Algebraic_numbers.
- Salem_number type Abstraction100002137.
- Salem_number type AlgebraicNumber113730902.
- Salem_number type AlgebraicNumbers.
- Salem_number type ComplexNumber113729428.
- Salem_number type DefiniteQuantity113576101.
- Salem_number type IrrationalNumber113730584.
- Salem_number type Measure100033615.
- Salem_number type Number113582013.
- Salem_number type RealNumber113729902.
- Salem_number comment "In mathematics, a real algebraic integer α > 1 is a Salem number if all its conjugate roots have absolute value no greater than 1, and at least one has absolute value exactly 1. Salem numbers are of interest in Diophantine approximation and harmonic analysis. They are named after Raphaël Salem.".
- Salem_number label "Nombre de Salem".
- Salem_number label "Número de Salem".
- Salem_number label "Salem number".
- Salem_number sameAs Número_de_Salem.
- Salem_number sameAs Nombre_de_Salem.
- Salem_number sameAs m.0430wq.
- Salem_number sameAs Q3343049.
- Salem_number sameAs Q3343049.
- Salem_number sameAs Salem_number.
- Salem_number wasDerivedFrom Salem_number?oldid=605848298.
- Salem_number isPrimaryTopicOf Salem_number.