Human proofs of identities by Osburn and Schneider.
Prodinger, Helmut (2008)
Integers
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Displaying similar documents to “An observation on the extension of Abel's lemma.”
Human proofs of identities by Osburn and Schneider.
New identities for the Rogers-Ramanujan functions
Bruce C. Berndt, Hamza Yesilyurt (2005)
Acta Arithmetica
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Generalized convolution identities for Stirling numbers of the second kind.
Agoh, Takashi, Dilcher, Karl (2008)
Integers
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On certain combinatorial identities
Robert Bartoszyński (1974)
Colloquium Mathematicae
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Generalized reciprocity laws for sums of harmonic numbers.
Kuba, Markus, Prodinger, Helmut, Schneider, Carsten (2008)
Integers
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Septic analogues of the Rogers-Ramanujan functions
Heekyoung Hahn (2003)
Acta Arithmetica
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Jensen proof of a curious binomial identity.
Chu, Wenchang, Di Claudio, Leontina Veliana (2003)
Integers
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Another simple proof of the quintuple product identity.
Chan, Hei-Chi (2005)
International Journal of Mathematics and Mathematical Sciences
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Some remarks on a series of Ramanujan
W. Staś (1965)
Acta Arithmetica
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A WZ proof of a “curious” identity.
Ekhad, Shalosh B., Mohammed, Mohamud (2003)
Integers
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Consequences of a sextuple-product identity.
Ewell, John A. (1987)
International Journal of Mathematics and Mathematical Sciences
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Summation identities for representation of certain real numbers.
Grossman, George, Tefera, Akalu, Zeleke, Aklilu (2006)
International Journal of Mathematics and Mathematical Sciences
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Some Remarkable Identities Involving Numbers
Rafał Ziobro (2014)
Formalized Mathematics
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The article focuses on simple identities found for binomials, their divisibility, and basic inequalities. A general formula allowing factorization of the sum of like powers is introduced and used to prove elementary theorems for natural numbers. Formulas for short multiplication are sometimes referred in English or French as remarkable identities. The same formulas could be found in works concerning polynomial factorization, where there exists no single term for various identities. Their...