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The functional D : P ( X ) × P ( X ) → R ∪ is said to be a gap functional if and only if it is defined by D ( A, B ) = { inf { d ( a, b ) ∣ a ∈ A, b ∈ B }, A ≠ ∅ ≠ B, 0, A = ∅ = B, + ∞, otherwise.
(1) The functional D : P ( X ) × P ( X ) → R ∪ is said to be a gap functional if and only if it is defined by D ( A, B ) = { inf { d ( a, b ) ∣ a ∈ A, b ∈ B }, A ≠ ∅ ≠ B, 0, A = ∅ = B, + ∞, otherwise.
Similar(58)
(1) The functional D : P ( X ) × P ( X ) → R ∪ is said to be gap functional if and only if it is defined by D ( A, B ) = { inf { d ( a, b ) ∣ a ∈ A, b ∈ B }, A ≠ ∅ ≠ B, 0, A = ∅ = B, + ∞, otherwise.
"There's a gap.
It's a gap".
"There's a gap there".
There is a gap.
"There was a gap.
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