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These conditions mirror the ones required for [[Logarithmically_concave_function|log-concave functions]].
Sequences that fulfill the three conditions are also called '''
Examples of log-concave sequences are given by the [[binomial coefficient]]s along any row of [[Pascal's triangle]] and the [[Newton's inequalities|elementary symmetric means]] of a finite sequence of real numbers.
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{{Reflist}}
* {{cite journal|last=Stanley|first=R. P.|authorlink=Richard P. Stanley|title=Log-Concave and Unimodal Sequences in Algebra, Combinatorics, and Geometry|journal=[[Annals of the New York Academy of Sciences]]|date=December 1989|volume=576|pages=500–535|doi= 10.1111/j.1749-6632.1989.tb16434.x}}
==See also==
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[[Category:Sequences and series]]
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