The existence of infinitely many bounded gaps between numbers with this property was proven in an acclaimed 2013 paper of Yit
The existence of infinitely many bounded gaps between numbers with this property was proven in an acclaimed 2013 paper of Yitang Zhang. That result generalizes the conjecture that there exist infinitely many pairs "n" and "n plus 2" which have this property. If every even integer greater than 2 can be written as the sum of two numbers with this property, then Goldbach's conjecture is true. A classic method for finding numbers with this property is the Sieve of Eratosthenes. Two numbers have this property relative to one another if they have no nontrivial common divisors. For 10 points, name this property possessed by numbers that are divisible only by one and themselves.
The existence of infinitely many bounded gaps between numbers with this property was proven in an acclaimed 2013 paper of Yitang Zhang.
primality [or primeness; or word forms] 