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Exact(36)
Let be an arbitrary sequence bounded in.
Let be an arbitrary sequence of real numbers.
Let be an arbitrary sequence in and (3.11).
Let { y n } be an arbitrary sequence in X.
Let be an arbitrary sequence in and define by (3.12).
Let be an arbitrary sequence converging to zero as and.
Similar(24)
Let be a arbitrary sequence of integers numbers.
on, where is an arbitrary sequence.
Since is an arbitrary sequence of, is also an arbitrary sequence of.
Assume that { u n } is an arbitrary sequence in X with u n → u 0, u 0 ∈ X.
Assume that ({a_{n}}_{ninBbb{N}}) is an arbitrary sequence in (Bbb{R}^) with a_{n+1}lepsi_{1}(a_{n}),quad forall n inBbb{N}.
More suggestions(16)
be an arbitrary net
be an arbitrary first-order
be an arbitrary value
be an arbitrary time
be an improbable sequence
be an arbitrary entourage
be an arbitrary polynomial
be an infinite sequence
be an arbitrary subsequence
be an arbitrary point
be an arbitrary nonempty
be an arbitrary element
be an automatic sequence
be an arbitrary torus
be an arbitrary function
be an arbitrary mapping
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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