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Let Ω be a nonempty basic space.
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Let X be a nonempty finite subset of the sphere of dimension n−1, where n⩾3.
The only substantive requirement introduced by (5) is that there be a nonempty positive analogy.
Let be a nonempty poset.
Let A be a nonempty abstract set.
Let be a nonempty convex set.
Let (Qsubseteq V) be a nonempty convex cone.
Let Z be a nonempty set.
Let X be a nonempty set.
Let (mathcal X ) be a nonempty set.
[14] Let X be a nonempty set.
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