This asymptotic monotonicity is a consequence of Proposition 6 which, roughly speaking, implies that (min {u_t,0} rightarrow 0) as (t rightarrow infty ).
The characterization of graph convergence solvability can in principle be derived from existing theorems (e.g., Theorem 4.3.1 of the book [21]) which, roughly speaking, implies that graph convergence has a solution iff there is a continuous map from a given space to G (more details in "The topology of graph convergence" section).
Even if we suppose that all actual individuals are distinguished from one another by such 'distinctive' essential properties, this still does not, strictly speaking, imply that they have individual essences.
Generally speaking this implies that the body is stalled after boundary layer separation, which, as it is known in non-wedged bodies, is a Reynolds number dependent phenomenon.
Roughly speaking, this implies that one Mth part of the signal power will be lost, resulting in an irreducible error, no matter how high the SNR.
Strictly speaking, this implies that we are trying to infer the wild-type steady-state network based on data recorded from 173 different knockout steady-state networks, which should be questioned.
A good reason is non-rigidity, that is the existence of a nontrivial elementary embedding of V into M if the cardinals existed: Such embedding raises the question as to why the universe is V rather than M; metaphorically speaking, such embedding implies that V is not held together by its structure.
Roughly speaking, this property implies that each choice alternative (facility location) is an equal substitute to every other alternative.
Loosely speaking, this possibility implies that the applied scaling procedure "ignored" the between-school part of the HRL index.
Roughly speaking, Proposition 3 implies that if the network becomes denser then, in equilibrium, the fraction of links reaching the public good decreases.
Generally speaking, it also implies that alternative splicing may function as a means for directing variation in secondary metabolite production throughout the course of plant development.
