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Exact(3)
Representative Dan Burton of Indiana said: "Let us look at the A.N.C. and see what it consists of exactly.
A subset X of E is said to be n-connected if it consists of exactly one n-connected component.
Actually, this example is similar to above: it consists of exactly those elements in Z/pZ that have a multiplicative inverse.
Similar(57)
To complete the proof, it suffices to show that consists of exactly one point, namely,.
It implies that (W_{omega}(x_{n})) consists of exactly one point.
To prove that is weakly convergent to a common fixed point of, it now suffices to prove that consists of exactly one point.
To this end, it suffices to show that (w_{bigtriangleup}(x_{n})) consists of exactly one point.
To this end, it suffices to show that (w_{Delta}(x_{n})) consists of exactly one point.
Just like in uniformly convex Banach spaces, it is well known that (A C,{x_{n}})) consists of exactly one point in a complete (mathit{CAT}(0)) space.
It is known from Proposition 7 of [30] that if ({x_{n}} ) is a bounded sequence in a complete CAT 0) space X, then its asymptotic center (A({x_{n}})) consists of exactly one point.
To show that ({x_{n}}) Δ-converges to a fixed point of T, it is sufficient to show that (omega_{w}(x_{n})) consists of exactly one point.
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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