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The fate of the first Zathras is not fully known following the Minbari's acceptance of Sinclair as Valen, but Zathras does appear in the comic In Valen's Name and appears to act as Valen's assistant. In the comic, Rashok, a Minbari, attempts to speak to Valen, and Zathras prevents Rashok from doing so and is strong enough to overpower Rashok.
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The book is based on Carse's distinction between two types of games: finite games and infinite games. As Sinek explains, finite games (e.g. chess and football) are played with the goal of getting to the end of the game and winning, while following static rules. Every game has a beginning, middle, and end, and a final winner is distinctly ...
A finite game is played for the purpose of winning, an infinite game for the purpose of continuing the play. Finite games are those instrumental activities - from sports to politics to wars - in which the participants obey rules, recognize boundaries and announce winners and losers.
A Rubinstein bargaining model refers to a class of bargaining games that feature alternating offers through an infinite time horizon. The original proof is due to Ariel Rubinstein in a 1982 paper. [1] For a long time, the solution to this type of game was a mystery; thus, Rubinstein's solution is one of the most influential findings in game theory.
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In descriptive set theory, the Borel determinacy theorem states that any Gale–Stewart game whose payoff set is a Borel set is determined, meaning that one of the two players will have a winning strategy for the game. A Gale–Stewart game is a possibly infinite two-player game, where both players have perfect information and no randomness is ...
On television, he played Zathras on Babylon 5 and had a recurring role on Newhart, as well as appearing in several TV movies, notably Blind Witness (1989), Highway to Heaven (1989) and Child in the Night (1990), and guesting on shows including The Practice, Diagnosis: Murder, and The Bold and the Beautiful.