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Theorem 7.2 Let ( Y, ⪯, ≺, → ) be a solid vector space.
Definition 6.2 Let ( Y, ⪯, ≺, → ) be a solid vector space.
Example 9.2 Let ( Y, ⪯, ≺, → ) be a solid vector space, and let X be its positive cone.
Example 9.1 Let X be a nonempty set and let ( Y, ⪯, ≺, → ) be a solid vector space.
Definition 6.1 Let ( Y, ⪯, ≺, → ) be a solid vector space, and let a, b ∈ Y be two vectors with a ≺ b.
An ordered vector space with convergence endowed with a strict vector ordering is said to be a solid vector space.
Similar(49)
Y is a solid vector space.
Then Y is a solid vector space called a solid topological vector space.
Then the following statements are equivalent: (i) Y is a solid vector space.
Theorem 6.3 If ( Y, ⪯, ≺, → ) is a solid vector space, then the convergence on Y has the following properties.
Every ordered vector space with convergence can be equipped with a strict vector ordering if and only if it is a solid vector space.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com