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Formula for primes. In number theory, a formula for primes is a formula generating the prime numbers, exactly and without exception. No such formula which is efficiently computable is known. A number of constraints are known, showing what such a “formula” can and cannot be.
To prove whether a number is a prime number, first try dividing it by 2, and see if you get a whole number. If you do, it can't be a prime number. If you don't get a whole number, next try dividing it by prime numbers: 3, 5, 7, 11 (9 is divisible by 3) and so on, always dividing by a prime number (see table below).
Triangle Numbers 1, 3, 6, 10, 15, ... nth term = ½ n (n + 1) Prime Numbers 2, 3, 5, 7, 11, 13, etc.
Starting with the simple approximation a(n), we compute e(n) = (a(n)) — n. By the prime number theorem, the density of primes near a(n) is about 1/log a(n), so we expect p(n) to be near b(n) = a(n) — log a(n)*e(n) and we would sieve a range slightly larger than log a(n)*e(n).
A Formula for Primes Consider a polynomial F(x) = X{2} + x + 41.\\, Let's check its values for a few first integers: F(1) = 43\\, which is prime. F(2) = 47\\, which is also prime. Furthermore, F(3) = 53,\\, F(4) = 61,\\, F(5) = 71,\\, F(6) = 83,\\, F(7) = 97,\\, F(8) = 113,\\, F(9) = 131,\\, all of which are prime.
nth term of odd number is 2 m+1 where m is any integer.
The first 1000 and 10000 primes. The first 1000 prime numbers are given below. The thousandth prime, prime(1000), is 7919. ... The ten-thousandth prime, prime(10000), is 104729.
To find individual small primes trial division works well. To test n for primarily (to see if it is prime) just divide by all the primes less than the square root of n. For example, to show is 211 is prime, we just divide by 2, 3, 5, 7, 11, and 13.
To prove whether a number is a prime number, first try dividing it by 2, and see if you get a whole number. If you do, it can't be a prime number. If you don't get a whole number, next try dividing it by prime numbers: 3, 5, 7, 11 (9 is divisible by 3) and so on, always dividing by a prime number (see table below).
The prime factors of a number are all the prime numbers that, when multiplied together, equal the original number. You can find the prime factorization of a number by using a factor tree and dividing the number into smaller parts.
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