Συμβολή της δεσμευμένης πιθανότητας στη θεωρία παιγνίων και εφαρμογές στις διαπραγματεύσεις
The thesis will attempt to develop, describe and edit, using the conditional probability, some problems arising from game theory. The game co-called «Prisoner's Dilemma» which is referred to the category of games that are driven at an impasse, we will try to see it from another angle answering some questions via the theory of Conditional Probability and the theorem of Bayes. Then, once we receive our conclusions, we will incorporate in our problem the Nash arbitration scheme and will give an equilibrium solution. Then, we will deal with an application-management arbitration of labor and we will continue with an extensive study of Markov game and its various aspects in combination with sequential games. In conclusion, we present a chapter on the negotiating process through the perspective of Ariel Rubinstein. Data processing and general study of Game Theory with Mathematics and specifically here with the conditional probability is a great activity as it has many aspects remain unknown to date.