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Exact(46)
Let be a strictly decreasing sequence in.
where is a strictly decreasing sequence in and set.
Every bounded decreasing sequence in Y is convergent.
Note that, (i) implies that the sequence is a decreasing sequence in and is regular cone.
where is defined by (3.8) and is a strictly decreasing sequence in.
(A) is weakly quasi-nonexpansive with respect to ; (B) is a monotonically decreasing sequence in.
Similar(14)
Suppose ({u_{n}}) is a monotone non-decreasing sequence in X that converges to (uin X).
if { x n } is a non-decreasing sequence in X such that x n → x, then x = sup { x n }.
Let { x n } be a non-decreasing sequence in X with respect to ⪯ such that x n → x.
Suppose { x n } is a non-decreasing sequence in C ( I, R ) that converges to x ∈ C ( I, R ).
if { x n } is a non-decreasing sequence in X such that x n → x ∗ implies x n ⪯ x ∗ ∀ n ∈ N, that is, x ∗ = sup { x n }.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com