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Let be a weak cluster point of and let be a subsequence of such that.
Let x̂ be a weak cluster point of ({x_{k}}) and ({x_{k_{j}}}) be a subsequence of ({x_{k}}), which weakly converges to x̂.
Now, let z be a weak cluster point of ({x_{n}}), there exists a subsequence ({x_{n_{j}}}) which weakly converges to z.
Similar(57)
That is, (pin S) and p is a weak cluster point of the sequence ({ x^{k}}).
If z is a weak cluster point of ({x_{n}}), then there exists a subsequence ({x_{n_{j}}}) which weakly converges to z.
This means that (x_{star}) is a weak cluster point of ((x_{n})_{nin mathbb{N}}) and belongs to (X^{star}).
In such a case, CSD may serve as a much less confusing index: no matter how many edges exist in a cluster, as long as those nodes are conflictive to each other, node i will have a small CSD value, which may indicate it is a weak cluster.
Let w ˜ be a weak-cluster point of { w n }.
Let ω be a weak-cluster point of ((x_{n})).
Let ω be a weak-cluster point of ({x_{n}}), i.e., there exists a subsequence ({x_{phi(n)}}) which converges weakly to ω.
In S. lyra, there was a weak clustering of two clades, but there was no separation between the central Atlantic (i.e. MAR) and the Northeast Atlantic.
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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