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Let ( X, M ) be a minimal space and A be a nonempty subset of X.
Let ( X, M ) be a minimal space and Y be a nonempty subset of X.
Let X be a nonempty set and Y be a minimal space.
Let (X, D, Γ) be an abstract convex space and Z be a minimal space.
Let (X ⊇ D, Γ) be an abstract convex space, Y be a minimal space and T ∈ m- KKMC X, Y).
Let (X ⊇ D, Γ) be an abstract convex space, Y be a minimal space and T : X ⊸ Y is a multimap and T ∈ m- KKMC X, Y).
Similar(53)
Their Micro Dwelling, for example, is a minimal space in which one person might live, supported on a tripod, thus minimally disturbing the Earth; it can also be floated or submerged.
Let (X, D, Γ) is an abstract convex space and Y is a minimal space.
Suppose that X is a nonempty set and Y is a minimal space.
Suppose that ( X, τ ) is a topological space, and also suppose that ( Y, N ) is a minimal space.
Suppose that X is a minimal space and A, B ⊆ X such that B is m-compact and m- Cl(A) ⊆ B. Then m- Cl(A) is m-compact.
More suggestions(15)
be a geodesic space
be a minimal surface
be a minimal counter-example
be a minimal sort
be a public space
be a jolly space
be a minimal designer
be a Hadamard space
be a minimal state
be a A-metric space
be a minimal element
be a minimal agreement
be a measurable space
be a minimal structure
be a minimal subgroup
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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