Every four years, in Northeastern Brazil, the FFT (Tengo-lengo-tengo Football Federation) holds the Tengo-lengo-tengo World Cup. Because of the great importance of this competition, the fans soon affectionately nicknamed the tournament the Lampions League, in reference to that weaker European competition; after all, everyone knows the competitive level in the Tengo-lengo-tengo World Cup is high.
During the final match, the official announcer will narrate the plays in a special way. On the first play, he shouts Tengo $$$1$$$ time; on the second, he shouts Lengo $$$2$$$ times; on the third, he shouts Tengo $$$3$$$ times; on the fourth, he shouts Lengo $$$4$$$ times; and so on, alternating the word until play $$$N$$$.
The FFT needs to know whether the absolute difference between the number of times Tengo was shouted and the number of times Lengo was shouted is even or odd.
Given the value of $$$N$$$, determine whether this difference is even or odd.
The input contains a single line with an integer $$$N$$$ ($$$1 \leq N \leq 10^4$$$), representing the number of narrated plays.
The output must contain a single line with the word PAR, if the absolute difference between the number of shouted Tengos and Lengos is even, or IMPAR if this difference is odd.
2
IMPAR
10000
PAR
| Name |
|---|


