Problem 1481. Game of Nim
The Game of Nim is a famous studied 2 player strategy game. http://en.wikipedia.org/wiki/Nim
There are 3 heaps, and you are given the number of pebbles in each heap. Player 1 and 2 take turns removing pebbles from each heap. Game ends when a player cannot remove any pebbles from any heap, and the last player able to do so is the winner.
Given the number of pebbles in each heap, determine if player-1 will win assuming that both player play their optimal strategy, ie their best possible moves.
Solution Stats
Problem Comments
-
2 Comments
For the test case [7 7 7] all of [1 7] [2 7] [3 7] should be valid responses, right? Also you don't have any test cases where the game is not winnable.
Isn't the answer supposed to be a binary output?
Solution Comments
Show commentsProblem Recent Solvers34
Suggested Problems
-
Flip the main diagonal of a matrix
809 Solvers
-
Fermat's Last Theorem - Fermat's conjecture
100 Solvers
-
Remove element(s) from cell array
1538 Solvers
-
Double all elements in the array
1523 Solvers
-
746 Solvers
More from this Author10
Problem Tags
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!