Then there exists a decreasing subsequence { α ℓ n } n ∈ N of { α n } n ∈ N 1.
Next let,, denote the family of plurisubharmonic functions defined on such that there exists a decreasing sequence,, that converges pointwise to on, as tends to, and (3.2).
The Bayesian estimator, τ ̂ b, almost outperforms the built-in estimator of EWMA, τ ̂ EWMA, where there exists a decreasing trend.
Observe that if (fin W^{1,p}(mathbb {R}^n)) is nonnegative, spherically symmetric and decreasing, then there exists a decreasing function (uin W^{1,p}_{loc}(mathbb {R})) such that (f(x)=u(|x|)).
A subset (mathcal{A}) of a metric space is called an (R_{delta}) set if there exists a decreasing sequence ({mathcal{A}_{n}} ) of compact and contractible sets such that mathcal{A}=bigcap_{n=1}^{infty}mathcal{A}_{n}.
A subset D of a metric space is called an (R_{delta} -set if theR_{delta} -setcreasifg sequence ({D_{n}}) of compacthere contractiblexists such that decreasinginfty}_{n=1}D_{n}.
there exists a unique point (x_{A} in K) such that (Ax_{A}=x_{A}); for each (r>0), there exists a decreasing function (phi:[0,infty) to[0,1]) such that phi(t) < 1 quadtextit{for all } t>0 and rho(Ax,Ay) lephibigl(rho x,y bigr)rho x,y) quadtextit{for all } x,y in B(x_{A},r).
(2) There exists a decreasing function (phi:[0,infty) to[0,1]) such that phi(t) < 1 quadtextit{for all } t >0 and rhobigl(A x),x_{A}bigr)lephibigl(rho x,x_{A} bigr) rho x,x_{A}) quadtextit{for all } x in K. .
