Examples of using Non-negative integer in English and their translations into Spanish
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In general, for non-negative integer values of n we have.
The number within the square brackets must be a non-negative integer.
The non-negative integers, ordered by divisibility.
The precedence value can be any non-negative integer.
A non-negative integer representing the with of the resource.
The fourth argument R is expected to be a non-negative integer number.
A non-negative integer specifying the number of elements in the array.
The values of response variable must be non-negative integers.
A non-negative integer is the amount to indent each level of the xml.
Therefore, the domain of the function is t= any non-negative integer.
Let k be a non-negative integer, and let p be a point of R n{\displaystyle{\mathbb{R}}^{n.
So recall that our problem is given a sequence of n non-negative integers.
Optional A non-negative integer to limit the number of returned results with the--max-results option.
This check can be increased or decreased to any non-negative integer value.
The quantum number ℓ is always a non-negative integer: 0, 1, 2, 3, etc. While many introductory textbooks on quantum mechanics will refer to L by itself, L has no real meaning except in its use as the angular momentum operator.
Changed stop_sequence andshape_pt_sequence to allow for any increasing non-negative integers.
The derivation d acts as the energy operator L0 on H0,which can be written as a direct sum of the non-negative integer eigenspaces of L0, the zero energy space being generated by the vacuum vector Ω.
In 1890, Ernesto Cesàro stated a broader family of summation methods which have since been called(C,α) for non-negative integers α.
In probability theory and statistics,the beta-binomial distribution is a family of discrete probability distributions on a finite support of non-negative integers arising when the probability of success in each of a fixed or known number of Bernoulli trials is either unknown or random.
The keys may represent the offset of the left boundary, right boundary, orthey may just the sequence of non-negative integers.
It may be remarked that the preceding proof uses a variant of the pigeon hole principle: a non-negative integer that is not 0 is not smaller than 1.
In mathematical terms the problem can be stated: Given positive integers a1, a2,…, an such that gcd(a1, a2,…, an) 1, find the largest integer that cannot be expressed as an integer conical combination of these numbers, i.e., as a sum k1a1+ k2a2+···+ knan,where k1, k2,…, kn are non-negative integers.
For example, Georg Cantor(who introduced this concept)demonstrated that the real numbers cannot be put into one-to-one correspondence with the natural numbers(non-negative integers), and therefore that the set of real numbers has a greater cardinality than the set of natural numbers.
Sylvester also demonstrated for this case that there are a total of N( a 1, a 2)( a 1- 1)( a 2- 1)/ 2{\displaystyle N(a_{1}, a_{ 2})=( a_{ 1} -1)( a_{ 2} -1) /2}non-representable(non-negative) integers.
An n-tuple is a sequence(or ordered list) of n elements,where n is a non-negative integer.
The decimal expansion of non-negative real number x will end in zeros(or in nines) if, and only if, x is a rational number whose denominator is of the form 2n5m, where m andn are non-negative integers.
This is a special case of a more general property: The d rightmost decimal digits of all such towers of height greater than d+2, are independent of the topmost"3" in the tower; i.e.,the topmost"3" can be changed to any other non-negative integer without affecting the d rightmost digits.
The waves are of the form: cos( 2 j π x) cos( 2 k π y){\displaystyle\\cos(2j\pi x)\cos(2k\pi y)}where j and k are arbitrary non-negative integers.
In number theory, a Thabit number, Thâbit ibn Kurrah number, or321 number is an integer of the form 3⋅ 2 n- 1{\displaystyle 3\cdot 2^{n}-1} for a non-negative integer n.
A polynomial is an expression consisting of variables(also called indeterminates) and coefficients,that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponents of variables.