  Game theory provides a mathematical framework for analysing strategic
situations involving at least two players. Normal-form games model situations
where the players simultaneously pick their moves. In this thesis we explore
the strategic structure of finite normal-form games.
  We look at three notions of isomorphisms between games, the structural
properties that they preserve and under what conditions they are met. We also
look at various notions of symmetric games, under what conditions they are met,
the structural properties that these notions capture, how to identify them and
how to construct them.
