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The document summarizes the problems and solutions from Assignment 2 of the 2004 NZ Math Olympiad Training Programme on the topic of combinatorics. It includes 8 problems covering topics like proving the existence of configurations in graphs and tables based on counting arguments, finding the minimum or maximum number of configurations that must exist, and proving various properties of sequences and mappings. The solutions use techniques like induction, counting arguments, pigeonhole principles, and generat
- Author
- ssshhhki
- Language
- EN