The statement "2 is the only even prime number" sounds unusual at first... But if I consider the definition of "even" as "divisible by 2", then I reach the conclusion that "2 is the only prime number divisible by 2". And... of course it is. If any other number were divisible by 2, it would not be prime.
So, we can say that for any prime number n, n is the only prime number divisible by n. For example, 3 is the only prime number divisible by 3. One could say that "3 is the only threeven prime number". Is that unusual? Perhaps not.
A question for the reader, then - why do we consider "odd" and "even" to be special properties?















