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- Binomial_type abstract "In mathematics, a polynomial sequence, i.e., a sequence of polynomials indexed by { 0, 1, 2, 3, ... } in which the index of each polynomial equals its degree, is said to be of binomial type if it satisfies the sequence of identitiesMany such sequences exist. The set of all such sequences forms a Lie group under the operation of umbral composition, explained below. Every sequence of binomial type may be expressed in terms of the Bell polynomials. Every sequence of binomial type is a Sheffer sequence (but most Sheffer sequences are not of binomial type). Polynomial sequences put on firm footing the vague 19th century notions of umbral calculus.".
- Binomial_type wikiPageID "200077".
- Binomial_type wikiPageRevisionID "543592768".
- Binomial_type hasPhotoCollection Binomial_type.
- Binomial_type title "Binomial-Type Sequence".
- Binomial_type urlname "Binomial-TypeSequence".
- Binomial_type subject Category:Factorial_and_binomial_topics.
- Binomial_type subject Category:Polynomials.
- Binomial_type type Abstraction100002137.
- Binomial_type type Function113783816.
- Binomial_type type MathematicalRelation113783581.
- Binomial_type type Polynomial105861855.
- Binomial_type type Polynomials.
- Binomial_type type Relation100031921.
- Binomial_type comment "In mathematics, a polynomial sequence, i.e., a sequence of polynomials indexed by { 0, 1, 2, 3, ... } in which the index of each polynomial equals its degree, is said to be of binomial type if it satisfies the sequence of identitiesMany such sequences exist. The set of all such sequences forms a Lie group under the operation of umbral composition, explained below. Every sequence of binomial type may be expressed in terms of the Bell polynomials.".
- Binomial_type label "Binomial type".
- Binomial_type sameAs m.01cd_n.
- Binomial_type sameAs Q4914496.
- Binomial_type sameAs Q4914496.
- Binomial_type sameAs Binomial_type.
- Binomial_type wasDerivedFrom Binomial_type?oldid=543592768.
- Binomial_type isPrimaryTopicOf Binomial_type.