integer

(redirected from Negative integer)
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Related to Negative integer: rational number, Positive integer
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  • noun

Synonyms for integer

any of the natural numbers (positive or negative) or zero

References in periodicals archive ?
Values at negative integers. Now we discuss the values of [[zeta].sub.F] ([s.sub.1], [s.sub.2]) at the negative integers.
The last two choices for [epsilon] result in quasi-polynomial solutions, while, in the first case, when [epsilon] is a negative integer, the solutions involve N + 1 hypergeometric functions generally irreducible to simpler functions.
The key issue in extending from addition with whole numbers (the positive integers) to addition with integers, generally, is the establishment of negative integers.
For each r [member of] [1,s], we pick at random [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] positive integers [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] negative integer [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] and one random positive integer pr.
where denominator parameters [b.sub.1], [b.sub.2], ..., [b.sub.B] are neither zero nor negative integers and A, B are non-negative integers.
(b) when n is a negative integer, we suppose u([xi]) = [v.sup.n]([xi]), then return to determine the balance constant again.
Note that the growth of [phi] is as fast as every polynomial if and only if [lim.sub.n[right arrow]+[infinity][phi](n)/[n.sup.k]] = +[infinity] for every non negative integer k.
where y is the number you're trying to turn into scientific notation, b is a number (coefficient) between 1 and 10, and n is either a positive or negative integer (e.g., 1, -1, 2, -2).
Given the non- negative integer and overdispersed nature of the data, the negative binomial (NB) model was chosen as the best candidate for the true model from among the linear exponential family.
which converges if c is not a negative integer for all of [absolute value of z] < 1 and on the unit circle [absolute value of z] = 1 if R(c - a - b) > 0.
Definitions of [x.sup.n] where n is a positive integer, zero or a negative integer
Patterns leading to multiplication of a positive integer by a negative integer and a negative integer by a negative integer could be:
where 6 is neither zero nor negative integer and the notation [GAMMA] stands for Gamma function.