Definition of Nondecreasing

1. Adjective. Not decreasing. ¹



¹ Source: wiktionary.com

Definition of Nondecreasing

1. [adj]

Lexicographical Neighbors of Nondecreasing

nondeciduous placenta
nondecimal
nondecision
nondecisions
nondecisive
nondeclarative
nondeclared
nondeclaring
nondecodable
nondecoded
nondecomposable
nondecomposed
nondecorated
nondecorative
nondecrease
nondecreasing (current term)
nondedicated
nondeducibility
nondeducible
nondeductible
nondeductive
nondeep
nondefamatory
nondefault
nondefecting
nondefective
nondefence
nondefendant
nondefendants
nondefense

Literary usage of Nondecreasing

Below you will find example usage of this term as found in modern and/or classical literature:

1. Stochastic Inequalities by Moshe Shaked, Yung Liang Tong (1992)
"Furthermore, the CIS property implies that the last expression in (2.9) is less than or equal to Thus, /i(m+i) nondecreasing implies h(m\ nondecreasing for ..."

2. Inequalities in Statistics and Probability: Proceedings of the Symposium on by Yung Liang Tong (1984)
"Note that if we define the class of real-valued functions Cx = {g: g(X) is integrable and g is nondecreasing}, then CxC.AxC.Bx. Thus both Corollary 4.2 and ..."

3. Topics in Statistical Dependence by Henry W. Block, Allan R. Sampson, Thomas H. Savits (1990)
"This shows that the condition / is nondecreasing almost everywhere with respect to G is equivalent to /G"i being nondecreasing almost everywhere with ..."

4. Real Analysis by Andrew M. Bruckner, Judith B. Bruckner, Brian S. Thomson (1997)
"We have already discussed, in Exercise 1:22.13, Cantor-like functions. These are continuous nondecreasing functions that map a Cantor set onto an interval. ..."

5. Stochastic Orders and Decision Under Risk by Karl C. Mosler, Marco Scarsini (1991)
"Recall that a subset of a partially ordered set is nondecreasing (nondecreasing) if its indicator function is nondecreasing (nonincreasing) with respect to ..."

6. Discrete Oscillation Theory by Ravi P. Agarwal (2005)
"Equation (3.7.1) has a positive nondecreasing solution if and only if there is a real number — 1 < a < 0 such that N Nl k)<(l + a)a-lya(m+l) + X (Ay(fc))a ..."

7. Elementary Real Analysis by Brian S. Thomson, Judith B. Bruckner, Andrew M. Bruckner (2000)
"A function that is either nonincreasing or nondecreasing is said to be monotonic. Sometimes, to emphasize that there is a strict inequality, ..."

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