A selfmap T on a metric space X is called an A-contraction if for any x, y ∈ X and for some α ∈ A, the following condition holds: d ( T x, T y ) ≤ α ( d ( x, y ), d ( x, T x ), d ( y, T y ) ).
We will call this a contraction of the path.
So instead of calling it a contraction, it's a surge.
A mapping T is called a contraction if for each x, y ∈ X w and for all λ > 0 there exists 0 ≤ k < 1 such that w λ ( T x, T y ) ≤ k w λ ( x, y ).
If (L=1) then T is called nonexpansive and if (Lin 0,1)) then T is called a contraction.
They called themselves LulzSec – a contraction of "lulz", for laughs, and "security", which is what hackers like to compromise.
T is called a contraction if (L in[0, 1)) and, for (T = 1), T is called a nonexpansive operator. T is said to be expansive if (L > 1).
T is called a contraction if L ∈ [ 0, 1 ) and for L = 1, T is called a nonexpansive operator. T is called contractive if d ( T x, T y ) < d ( x, y ), while T is referred to as expansive if L > 1. A point p ∈ X is called a fixed point of an operator T if p = T p and the collection of all fixed points of an operator T is denoted by Fix ( T ).
But would happily trade it for a contraction.
The forecast for this year is for a contraction of at least 0.4percentt.
