Figure 5.

(Upper Page) Case of bent position-based qubit from Figure 1 with shape incorporated in functions dependence $\frac{y^{″}(x)}{1+{(y^{\prime }(x))}^2}$ (left) and of $\frac{y^{\prime }(x)}{1+{(y^{\prime }(x))}^2}$ (right) for $y(x)={(tanh(2x))}^2$. Visualization of cable shapes is based on examples from Figure 3 and Figure 4, and is constituting the emergence of an effective potential barrier during cable bending. This will lead to the methodology of description of position-based qubit generalization given by Figure 15. (Current Page) Probability distributions corresponding to eigenenergy wavefunctions for Tanh square nanowire ($\alpha =10$) with three built−in q wells (UPPER), no q wells (MIDDLE) and for straight nanowire with two built−in q wells (LOWER).