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Exact(12)
Let be an arbitrary subset of.
Now, let be an arbitrary subset of such that.
Use Corollary 3.7 and observe that S may be an arbitrary subset of ({1,2,3}).
Definition 3.2 Let Y be an arbitrary subset of a b-metric space ( X, d ) and S, T : Y → X.
Let (ngeq2) be an integer and let T be an arbitrary subset of ({1,2,ldots, n-1}).
Let λ be an FK-space, U be a triangle, V be its inverse and μ be an arbitrary subset of ω.
Similar(48)
(H4) The function such that where is an arbitrary subset of, and is bounded by for all.
In the sequel, we utilize a notation ( a, b ) M = ( a, b ) ∩ M, where M is an arbitrary subset of reals (analogously for closed intervals).
Suppose that ((X,M,ast)) is the same as in Example 1.3, (Ain X) is an arbitrary subset of X and (x_{0}notin A), then (M x_{0},A,t leq frac{1}{2}).
Thus L allows arbitrarily long conjunctions and disjunctions, in the sense that if Φ is an arbitrary subset of Form, then both ∧Φ and ∨Φ are members of Form.
Kripke defines a model over a non-empty domain D of individuals as an ordered pair (G, K), such that G∈K, K is an arbitrary subset of assignments of values to the formulas of S5*=, and all H∈K agree on the assignments to individual variables.
More suggestions(15)
be an arbitrary sequence
be an arbitrary chain
be an infinite subset
be an arbitrary decision
be an arbitrary value
be an arbitrary time
be an arbitrary entourage
be an arbitrary polynomial
be an arbitrary vector
be an arbitrary subsequence
be an arbitrary point
be an open subset
be an arbitrary element
be an arbitrary nonempty
be an inductive subset
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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