A Computer Algebra Package for Polynomial Sequence Recognition
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A Computer Algebra Package for Polynomial Sequence Recognition (Paperback) (2017)
~EN PB NW
ISBN: 9783659777295 bzw. 3659777293, vermutlich in Englisch, LAP Lambert Academic Publishing, Germany, Taschenbuch, neu.
Von Händler/Antiquariat, The Book Depository EURO [60485773], London, United Kingdom.
Language: English. Brand new Book. The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences.
Language: English. Brand new Book. The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences.
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Symbolbild
A Computer Algebra Package for Polynomial Sequence Recognition (2017)
~EN PB NW
ISBN: 9783659777295 bzw. 3659777293, vermutlich in Englisch, LAP Lambert Academic Publishing Jun 2017, Taschenbuch, neu.
Von Händler/Antiquariat, BuchWeltWeit Inh. Ludwig Meier e.K. [57449362], Bergisch Gladbach, Germany.
Neuware - The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 56 pp. Englisch.
Neuware - The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 56 pp. Englisch.
3
A Computer Algebra Package for Polynomial Sequence Recognition (2017)
~EN PB NW
ISBN: 9783659777295 bzw. 3659777293, vermutlich in Englisch, LAP Lambert Academic Publishing Jun 2017, Taschenbuch, neu.
Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, Germany.
Neuware - The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 56 pp. Englisch.
Neuware - The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 56 pp. Englisch.
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A Computer Algebra Package for Polynomial Sequence Recognition (2017)
~EN PB NW
ISBN: 9783659777295 bzw. 3659777293, vermutlich in Englisch, 56 Seiten, LAP Lambert Academic Publishing, Taschenbuch, neu.
Lieferung aus: Deutschland, zzgl. Versandkosten.
Von Händler/Antiquariat, Syndikat Buchdienst, [4235284].
The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 2017, Taschenbuch / Paperback, Neuware, H: 220mm, B: 150mm, 56, Internationaler Versand, Selbstabholung und Barzahlung, PayPal, offene Rechnung, Banküberweisung.
Von Händler/Antiquariat, Syndikat Buchdienst, [4235284].
The form of composite sequences involving combinatorial triangles and other integer sequences are common in many mathematical applications. Such composite sequences arise naturally in formulas involving sums of factorial functions and in the symbolic, polynomial expansions of the binomial coefficients and other factorial function variants. The Stirling and Eulerian number triangles also both frequently occur in applications involving finite sums and generating functions over positive powers of integers. In this thesis we provide working proof-of-concept code written in both Mathematica and Sage which can guess new identities for sequences involving special integer sequences based on the first few terms of the sequence. This approach to sequence formula guessing is not new, but our factorization-based approach based on user input and intuition provides a new wrinkle in programs for guessing formulas for sequences. 2017, Taschenbuch / Paperback, Neuware, H: 220mm, B: 150mm, 56, Internationaler Versand, Selbstabholung und Barzahlung, PayPal, offene Rechnung, Banküberweisung.
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Symbolbild
A Computer Algebra Package for Polynomial Sequence Recognition (2017)
~EN NW
ISBN: 9783659777295 bzw. 3659777293, vermutlich in Englisch, LAP LAMBERT Academic Publishing, neu.
Lieferung aus: Indien, Versandkosten nach: CHE.
Von Händler/Antiquariat, BookVistas.
LAP LAMBERT Academic Publishing, 2017. New.
Von Händler/Antiquariat, BookVistas.
LAP LAMBERT Academic Publishing, 2017. New.
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A Computer Algebra Package for Polynomial Sequence Recognition (2017)
~EN NW
ISBN: 3659777293 bzw. 9783659777295, vermutlich in Englisch, LAP Lambert Academic Publishing, neu.
Von Händler/Antiquariat, MARZIES.de Buch- und Medienhandel, 14621 Schönwalde-Glien.
Kartoniert / Broschiert, neu, 2017-10-18.
Kartoniert / Broschiert, neu, 2017-10-18.
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