denumerable

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de·nu·mer·a·ble

(dĭ-no͞o′mər-ə-bəl, -nyo͞o′-)

adj.

Capable of being put into one-to-one correspondence with the positive integers; countable.

[From denumerate, to count, from Late Latin dēnumerāre, dēnumerāt-, alteration of Latin dīnumerāre : dī-, dis-, dis- + numerāre, to number; see numerate.]

de·nu′mer·a·bil′i·ty n.

de·nu′mer·a·bly adv.

American Heritage® Dictionary of the English Language, Fifth Edition. Copyright © 2016 by Houghton Mifflin Harcourt Publishing Company. Published by Houghton Mifflin Harcourt Publishing Company. All rights reserved.

denumerable

(dɪˈnjuːmərəbəl)

adj

(Mathematics) maths capable of being put into a one-to-one correspondence with the positive integers; countable

deˈnumerably adv

Collins English Dictionary – Complete and Unabridged, 12th Edition 2014 © HarperCollins Publishers 1991, 1994, 1998, 2000, 2003, 2006, 2007, 2009, 2011, 2014

count•a•ble

(ˈkaʊn tə bəl)

adj.

1. able to be counted.

2. Math.

a. (of a set) having a finite number of elements.

b. (of a set) having elements that form a one-to-one correspondence with the natural numbers; denumerable; enumerable.

[1400–50]

count`a•bil′i•ty, count′a•ble•ness, n.

count′a•bly, adv.

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Adj.

denumerable - that can be counted; "countable sins"; "numerable assets"

countable, enumerable, numerable

calculable - capable of being calculated or estimated; "a calculable risk"; "calculable odds"

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References in periodicals archive ?

The problem has a denumerable set of real eigenvalues (cf.

THE USE OF THE GENERALIZED SINC-GAUSSIAN SAMPLING FOR NUMERICALLY COMPUTING EIGENVALUES OF PERIODIC DIRAC SYSTEM

Let us consider a combinatorial class F which is defined as a denumerable collection of objects built of atoms represented by X according to some well specified procedure.

Combinatorics of Second Derivative: Graphical Proof of Glaisher-Crofton Identity

Vasershtein, "Markov processes over denumerable products of spaces describing large system of automata," Problems of Information Transmission, vol.

The Implementation of Milstein Scheme in Two-Dimensional SDEs Using the Fourier Method

Note that conditions (b) and (f) can be guaranteed if there exist either a finite set or sequence of nonnegative integer numbers [mathematical expression not reproducible] with [mathematical expression not reproducible] denoting the infinity cardinal of denumerable sets) and an associated set or sequence of nonnegative real numbers [mathematical expression not reproducible] such that

On Some Convergence Properties of the Modified Ishikawa Scheme for Asymptotic Demicontractive Self-Mappings with Matricial Parameterizing Sequences

If for any complete preference subset of E, there is denumerable set {[x.sub.n]} [subset] M such that if x [member of] M, x [not equal to] sup M, there is [mathematical expression not reproducible], then E is said to be pseudo separable in incomplete preference.

Existence of Generalized Nash Equilibrium in n-Person Noncooperative Games under Incomplete Preference

It is well known that the function [lambda] [right arrow] min.ind(A - [lambda]) is constant on every component of [[PHI].sub.sf](A) (except perhaps for a denumerable subset without limit points in [[PHI].sub.sf] (A)) [11, Corollary 1.14]

Compact perturbations resulting in hereditarily Polaroid operators

Guo, Homogeneous Denumerable Markov Processes, Springer, Berlin, Germany, 1988.

Convergence Rates and Limit Theorems for the Dual Markov Branching Process

It is a state space that can be a limited and denumerable set or a nonempty set.

Identifying the Risky SNP of Osteoporosis with ID3-PEP Decision Tree Algorithm

card(A) = [N.sub.0] indicates that the cardinal of a denumerable set A is infinite as opposed to card(A) = [infinity], denoting the infinity cardinal of a nondenumerable set A,

On a New Epidemic Model with Asymptomatic and Dead-Infective Subpopulations with Feedback Controls Useful for Ebola Disease

(We can assume that E does not contain points where [R.sub.n](t) = 0 because the set of such points is denumerable).

Definition and properties of the libera operator on mixed norm spaces

The path integrals are well-defined for systems with a denumerable number of degrees of freedom.