Problem Statement

Your friend has secretly picked N consecutive positive integers between $1$ and $100,$ and wants you to guess if their sum is even or odd. If the sum must be even, output $$Even$.$ If the sum must be odd, output $$Odd$.$ If the sum could be even or could be odd, output $$Either$.$ For example, if the input is $3,$ then we choose any three consecutive integers between $1$ and $100($e$.$g$.,2,3,4$; or $15,16,17$; or $88,89,90$; etc.$)$ and determine if the sum is odd, even, or either depending on the numbers chosen. $($Hint: Sum a few sets for each possible amount of numbers to identify the patterns.$)$

Sample Input $1$

$1$

Sample Output $1$

Either

Sample Input $2$

$2$

Sample Output $2$

Odd