# strictly decreasing

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## 3 matching pages

##### 1: 1.4 Calculus of One Variable

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###### §1.4(i) Monotonicity

… ►Similarly for*nonincreasing*and*decreasing*(*strictly decreasing*) functions. Each of the preceding four cases is classified as*monotonic*; sometimes*strictly monotonic*is used for the strictly increasing or strictly decreasing cases. …##### 2: 18.16 Zeros

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►Then ${\theta}_{n,m}$ is strictly increasing in $\alpha $ and strictly decreasing in $\beta $; furthermore, if $\alpha =\beta $, then ${\theta}_{n,m}$ is strictly increasing in $\alpha $.
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##### 3: 26.12 Plane Partitions

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*plane partition*, $\pi $, of a positive integer $n$, is a partition of $n$ in which the parts have been arranged in a 2-dimensional array that is weakly decreasing (nonincreasing) across rows and down columns. … ►A*strict shifted plane partition*is an arrangement of the parts in a partition so that each row is indented one space from the previous row and there is weak decrease across rows and strict decrease down columns. … ►A*descending plane partition*is a strict shifted plane partition in which the number of parts in each row is strictly less than the largest part in that row and is greater than or equal to the largest part in the next row. …