=0 $ (the absolute partially observable environment). Therefore and because of the relevant game-theoretical considerations, in the next two asymptotic figures, I will focus just on the plane of $ \gamma_{D} = constant $ to show more details about it.

Eventually, Fig. \[alpanim\] is comparing the maximum blocking efficiencies of the defender in some planes of $ \gamma_{D} = const $ in a certain amount of $\alpha = 0.5$. Obviously, there is no intersection between the lines in Fig. \[alpanim\] which refers to the domination of a smaller $ \gamma_{D} $ for a given $\alpha$.[^5] Alternatively, when we also introduce some different $ \alpha $ factor in the planes of $ \gamma_{D} = const $, it causes a bunch of plots (or a scattering) for every $ \gamma_{D} = const $ and we can see some intersection between the lines of the asymptotic efficiencies thereafter. As a result, in a certain observability ($ \alpha = const $) the line of maximum blocking efficiency dominates for a smaller $ \gamma_{D} = const $; however, the ultimate domination of a smaller $ \gamma_{D} $ can be annihilated by changes in the amount of observability of the environment.

![image](oct_2_1.eps){width="75.00000%"}

![image](oct_2_2_4.eps){width="75.00000%"}

In the next 