PARRONDO’S PARADOX IN THE NOOR LOGISTIC MAP

In discrete dynamics, Parrondo gave his Paradox in 1999 and showed that the two losing games can result in winning game by iterating them alternatively whereas individually these dynamics are chaotic but after alternation they are ordered. The logistic map f (x) = r x (1 - x) shows various forms by choosing x between 0 and 1 and 0 < r ? 27 or more in Noor orbit to extend its stability range in 2015. But still the chaotic situation occurs in the system. In this paper, we have studied the dynamics of alternated logistic maps in Noor orbit. And it has been found that even the earlier chaotic situations of Noor orbit may become stable.