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Exact(20)
Let G be a group and Ω be an arbitrary set.
Let be an arbitrary set and any linear metric space.
Let G ⊂ B Ω be an arbitrary set.
Let I be an arbitrary set, which may be empty, finite, or infinite.
Let ( X, d ) be a metric space and Y be an arbitrary set.
Let R be an arbitrary set of outcomes at the physical layer.
Similar(40)
If n is a natural number and A is an arbitrary set, the expression An is often used to denote the set of ordered n-tuples of elements of A. This is equivalent to letting An denote the set of functions from the set {0, 1, 2, …, n−1} to the set A; the n-tuple (a0, a1, a2, …, an−1) represents the function that sends i to ai.
Relatively recently it was proved that if Γ is an arbitrary set, then any equivalent norm on c0 can be approximated uniformly on bounded sets by polyhedral norms and C∞ smooth norms, with arbitrary precision.
Since is an arbitrary set, it follows that (4.20).
where is the set of Lebesgue measure zero where does not exist, and is an arbitrary set with measure zero.
Let D be an open subset of a topological space X and (f:Dto Y) be an operator where Y is an arbitrary set.
More suggestions(15)
be an arbitrary sequence
be an astonishing set
be an arbitrary value
be an arbitrary entourage
be an arbitrary polynomial
be an equiintegrable set
be an arbitrary subset
be an ordinary set
be an arbitrary point
be an alternative set
be an awesome set
be an invariant set
be an open set
be an arbitrary chain
be an arbitrary decision
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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