Matches in DBpedia 2016-04 for { ?s ?p "Polynomial function theorems for zeros are a set of theorems aiming to find (or determine the nature of) the polynomial remainder theorem: Factor theorem Descartes' rule of signs Gauss–Lucas theorem Rational zeros theorem Bounds on zeros theorem also known as the boundedness theorem Intermediate value theorem Complex conjugate root theorem Properties of polynomial roots"@en }
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- Polynomial_function_theorems_for_zeros abstract "Polynomial function theorems for zeros are a set of theorems aiming to find (or determine the nature of) the polynomial remainder theorem: Factor theorem Descartes' rule of signs Gauss–Lucas theorem Rational zeros theorem Bounds on zeros theorem also known as the boundedness theorem Intermediate value theorem Complex conjugate root theorem Properties of polynomial roots".
- Q17097989 abstract "Polynomial function theorems for zeros are a set of theorems aiming to find (or determine the nature of) the polynomial remainder theorem: Factor theorem Descartes' rule of signs Gauss–Lucas theorem Rational zeros theorem Bounds on zeros theorem also known as the boundedness theorem Intermediate value theorem Complex conjugate root theorem Properties of polynomial roots".
- Polynomial_function_theorems_for_zeros comment "Polynomial function theorems for zeros are a set of theorems aiming to find (or determine the nature of) the polynomial remainder theorem: Factor theorem Descartes' rule of signs Gauss–Lucas theorem Rational zeros theorem Bounds on zeros theorem also known as the boundedness theorem Intermediate value theorem Complex conjugate root theorem Properties of polynomial roots".
- Q17097989 comment "Polynomial function theorems for zeros are a set of theorems aiming to find (or determine the nature of) the polynomial remainder theorem: Factor theorem Descartes' rule of signs Gauss–Lucas theorem Rational zeros theorem Bounds on zeros theorem also known as the boundedness theorem Intermediate value theorem Complex conjugate root theorem Properties of polynomial roots".