Examples of using Primes in English and their translations into Tagalog
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Colloquial
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Ecclesiastic
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Computer
The primes represented by are and.
Uh, Donnie?- Odd numbers, primes, no… almost.
The primes represented by are and are;
We now have to find those odd primes s.t.
Odd numbers, primes, no… almost.- Uh, Donnie?
Put if, or the product of all primes if.
The number of primes n tends to as n/in n.
The sequence is defined as follows.and are primes.
Is the number of primes that are not bigger than.
Primes that can't be written as sum of two squares. Mod.
Mersenne's name is best remembered today for Mersenne primes.
Find all primes for which the quotient is a square.
No, strange that he can't remember yesterday but he knows the primes.
If and are both primes, give as much info as possible on.
Has been of continuing interest in the investigation of large primes.
Iff 1 is not allowed,taking primes wich doesn't divide we get!
And Representation of an odd number as a sum of three primes(1937).
Investigated the distribution of primes in the reduced residue classes mod k….
Landau's main work was in analytic number theory and the distribution of primes.
By existence of primitive roots for odd primes, we get that. Also for.
Since the set of all primes p such that there is an integer x satisfying p|.
In it Vinogradov proved that every sufficiently large odd integer can be expressed as the sum of three primes.
Here, of course, the set of primes represents, and the product represents the set.
Of course today we attribute the law of quadratic reciprocity to Gauss andthe theorem concerning primes in an arithmetic progression to Dirichlet.
As with the twin primes, it's currently unknown if there are infinitely many palindromic primes.
This led to the unique factorisation of integers into powers of primes to be generalised to ideals in other rings.
Remember that twin primes are primes that differ in magnitude by 2, like 11 and 13 or 17 and 19.
At the time that Robinson wrote this paper the last five of these primes were larger than any that had previously been found.
In addition to his work on primes, Meissel did other number theory work, namely on Möbius inversion and the theory of partitions.
This is fair since Legendre's proof ofquadratic reciprocity was unsatisfactory, while he offered no proof of the theorem on primes in an arithmetic progression.