Thus the term sensorimotor skill is used to denote the close relationship between movement and sensation involved in complex acts.
Furthermore, we write (B x,r)) to denote the closed ball centered at x with radius r and X̅, ConvX to denote the closure and closed convex hull of X, respectively.
One could denote the fluctuations close to an inverted type, featuring the "Predator Prey" interactions over the past 14 years.
Error bars denote the accumulated closing errors from the reference point.
Error bars denote the cumulated closing errors from reference points for the deformation in each period.
Let C B ( X ) denote the class of all nonempty closed bounded subsets of X.
Let ( X, d ) be a metric space, and let CB ( X ) denote the class of all nonempty, closed and bounded subsets of X.
Given δ ∈ ( − π / 2, π / 2 ) and g ∈ S ∗, let C δ ( g ) denote the class of functions called close-to-convex with argument δ with respect to g, i.e., the class of all functions f ∈ A such that Re { e i δ z f ′ ( z ) g ( z ) } > 0, z ∈ D. (1.3).
Let ( X, d ) be a complete metric space, let Cl ( X ) denote the class of all nonempty closed subsets of X, and let H : ( Cl ( X ) ) 2 → [ 0, ∞ ] be defined by ∀ A, B ∈ Cl ( X ) { H ( A, B ) = max { sup u ∈ A d ( u, B ), sup v ∈ B d ( v, A ) }, where, for each u ∈ X and V ∈ Cl ( X ), d ( u, V ) = inf v ∈ V d ( u, v ).
In the case of some of the latter, Wi may be close to zero zero denoting the outcome of starving to death in the state of nature.
Given a set, by we denote the closure of the convex hull of, and denotes the collection of all nonempty, closed, and convex subsets of.
