Sentence examples for divisor for from inspiring English sources

Suggestions(1)

The phrase "divisor for" is correct and can be used in written English.
It is typically used to describe a number that evenly divides another number without leaving a remainder. It is commonly used in math and can also be used in other contexts to describe a factor or contributing element. Example: The number 6 is a divisor for 24 because it can be divided evenly into 24, leaving no remainder.

Exact(2)

Each time a party wins a seat, the divisor for that party increases by the same integer, which thus reduces its chances of winning the next seat.

The lack of a compatible divisor for those countries with signatories outside the UK means that they are excluded from this study, which just concentrates on the 650 WPCs.

Similar(58)

Let denote the set of all rational numbers, whose denominator is a divisor of for some.

Since ({mathcal A}) has no zero-divisor, for any non-zero (a in {mathcal A}) and finite subset ({mathcal F}subset {mathcal A}), we have begin{aligned} dim (mathrm {span}({mathcal F}), a) = dim (mathrm {span}({mathcal F})).

She stated in the interview that it was not necessary to use the complete sequence of divisors for all the tasks, because "[i]t is a bit a waste of time".

Let (A_1) be an elliptic curve, and let (A_2) be an Abelian surface with a line bundle (L_2) yielding a polarization of type (1, 2) (i.e., the elementary divisors for the Chern class of (L_2) are ( d_1 = 1, d_2 = 2)).

where is the greatest common divisor of and For this reason, we will pay attention to the condition that Formally, given any and with a real double sequence is called a traveling wave with velocity if.

She proved the special case in which x, y, z, and n are all relatively prime (have no common divisor except for 1) and n is a prime smaller than 100, although she did not publish her work.

For N, m, r, s, d ∈ Z with d, s > 0 and r ≥ 0, we define some divisor functions for our use in the sequel.

This is true for every common divisor of a and b.

Qin gave an algorithm for this, using a sequence of quotients in searching for the greatest common divisor of a and b, which is also the sequence of convergents for the continued fraction for b/a.

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