  In this article, we study the evolution of the strategies in a sort of
weighted three cornered game, Glico Game. This game has three strategies in
each agent and three parameters in the payoff matrix.
  We divide the parameter region into 8 areas and explore its qualitative and
quantitative properties of the evolution of strategies which include Haming
distance, correlation functions and the population sequence of each strategy.
When the three payoff parameters take nearly values each other, the complex
patterns mainly appear and as the difference of parameter values are enlarged,
some peculiar strategy trends to be dominant gradually. An interesting fact is
that the strongest strategy in the payoff do not necessarily dominate the
latice world. There are even the cases where the weakest strategy in the payof
dominate. Generally many cases have some period much shoter than the dimension
of the configuration space.
