A strategy game with $J$ players is played around a table. Players are identified by numbers from 1 to $J$ and will play a total of $R$ rounds. At each round each player will play once, in the order of their identifiers; that is, player 1 will play first, player 2 will play second, and so on. Once player $J$ plays, the round is complete, and a next round starts. A player earns a certain amount of Victory Points every time she or he plays. After all rounds are finished the total points of each player is computed as the sum of Victory Points the player earned on each round. The winner is the player with the maximum number of points; in case of a tie the winner is the player who earned the maximum number of points and played last. Given the number of players, the number of rounds and a list describing the Victory Points in the order they were obtained, you must determine which player is the winner.