Abstract
Last month (August 2014), we presented three puzzles concerning the Path Game and the Match Game, each of which can be played on any finite graph. To start, Alice marks a vertex; Bob and Alice then alternate marking vertices until one (the loser) is unable to mark any more. In the Path Game, each vertex thus marked, following the first one, must be adjacent to the most recently marked vertex. In the Match Game, only Bob has this constraint, whereas Alice can mark any vertex.
Index Terms
- Puzzled: Solutions and sources
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Puzzled: Solutions and sources
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AbstractAn edge labeling of a connected graph is said to be local antimagic if it is a bijection such that for any pair of adjacent vertices x and y, , where the induced vertex label , with e ranging over all ...
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