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Let A be a nonempty abstract set.
Let E be a nonempty abstract set.
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Let be a nonempty set, an abstract convex space, and a topological space.
Let be a nonempty subset of an abstract convex uniform space which has a uniformity, and has a symmetric basis.
Let (X ⊇ D, Γ) be an abstract convex space, Y be a nonempty set and f be a real-valued bifunction defined on X × Y. Then f is said to be (1) quasi-abstract convex in the first variable if, for all y ∈ Y and γ ∈ ℝ, the set (x ∈ X : f x, y) < γ} is abstract convex.
Let (X, Γ) is an abstract convex space and Y be a nonempty set.
Let be a nonempty set, let be an almost -convex subset of an abstract convex uniform space, let and be two topological spaces, and let be a multifunction.
Let be a nonempty set, let be an almost -convex subset of an abstract convex uniform space which has a uniformity and has a symmetric basis, and let be a topological space.
In the rest of this paper, let ((X,Gamma)) be an abstract convex Hausdorff topological space and E be a nonempty compact subset of X.
Let Y be a nonempty set, Z be a minimal space, s : Y → D be a function and (X, D, Γ) be an abstract convex space.
The only substantive requirement introduced by (5) is that there be a nonempty positive analogy.
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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