This comparative approach highlights both common principles as well as aspects of human uniqueness with respect to cooperative behavior.
Humanity's uniqueness with respect to religion also demanded that religion should be watched over by members who adhered to its highest calling: the love of wisdom, or philosophy.
For the given voxel, the average of all minimum distances is a measure of the feature vector's uniqueness with respect to the feature vectors in all the other complexes.
Moreover, it is uniquely determined, because in the superlinear case the uniqueness of solutions with respect to the initial conditions holds; see, e.g., [7].
We understand the solutions of the primal dual dynamics in the Caratheodory sense and characterize their existence, uniqueness, and continuity with respect to the initial condition.
Analyses of HB-coding sequences appear to confirm the uniqueness of BMR with respect to its embryonic haemoglobin gamma (HBG) component by revealing a comparatively fast rate of HBG sequence evolution and evidence of an elevated non-synonymous to synonymous substitution ratio, indicative of positive Darwinian selection (Supplementary Figs 47 and 48).
The case where the coefficients are Lipschitz operators is studied well, and theorems on the existence, uniqueness, and continuity with respect to initial data for the solutions in (L^{2}) are proved; see, for example, Kotelenez [3].
Since (f t, x)) ensures the uniqueness of solutions with respect to initial value and (u(0) = Q^{-1}x(T)), we know that (u(t)equiv x t)) if and only if (x 0) = Q^{-1}x(T)).
Consider the APS x^{Delta} = f t, x), (6) where (f: mathbb{T} times R^{n}to R^{n}) is rd-continuous and ensures the uniqueness of solutions with respect to initial value, (Qin O(n)), (mathbb{T}) is a T-periodic time scale.
First, we prove existence, uniqueness and continuous dependence with respect to the initial condition of solutions.
Furthermore, we proved the existence, the uniqueness, and the smoothness with respect to time variable of the generalized solution by approximating boundary method, which can be applied for nonlinear equations.
