Dr Piotr Kulas, adiunkt w Katedrze Socjologii Wyższej Szkoły Biznesu w Dąbrowie Górniczej, przedstawi słuchaczom problematykę teorii gier. Dlaczego ludzie podejmują określone działania? Dlaczego nie zawsze kierują się wyłącznie zyskiem rozumianym w kategoriach ekonomicznych? Czy podejmując ważne decyzje o rozpoczęciu określonych działao, stosują jakieś strategie? Odpowiedzi na te oraz na inne pytania udziela teoria gier. Jej przedstawiciele zakładają, że gra to element wszechobecny w życiu społecznym, dlatego teoria gier pozwala analizowad, w jaki sposób ludzie dokonują wyborów w życiu. Oparta jest na założeniu, że ludzie dążą do uzyskania jak największych kraocowych korzyści. Dlatego przed podjęciem jakiejkolwiek decyzji starają się porównywad ewentualne koszty i zyski związane z określonym wyborem i działaniem. Teoria gier pozwala więc do pewnego stopnia przewidywad zachowanie aktorów społecznych, politycznych i ekonomicznych, pozwala również na zaplanowanie własnych strategii.
Dr Piotr Kulas – socjolog, adiunkt w Katedrze Socjologii Wyższej Szkoły Biznesu w Dąbrowie Górniczej; zainteresowany naukowo związkami kultury i polityki; autor książki poświęconej problematyce tożsamości w twórczości Czesława Miłosza i Witolda Gombrowicza oraz kilkudziesięciu artykułów z zakresu socjologii kultury, teorii społecznej i politycznej; komentator zjawisk społecznych.
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)