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A mapping with is said to be satisfy the following.
Two self-mappings f and g of a metric space ( X, d ) are said to be satisfy the common limit in the range of g property (in short CLR g ) if there exists a sequence { x n } in X such that lim n → ∞ f x n = lim n → ∞ g x n = g x for some x ∈ X.
A Banach space X is said to be satisfy Opial's condition [38], that is, for any sequence { x n } in X, x n ⇀ x implies that lim inf n → ∞ ∥ x n − x ∥ < lim inf n → ∞ ∥ x n − y ∥, ∀ y ∈ X with x ≠ y.
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Is our inability to be satisfied just the way we human beings are wired?
You deserve to be satisfied.
To be full, to be satisfied.
He had little to be satisfied about.
They just want to be satisfied".
You have to be satisfied with that.
I want to be satisfied.
"He's got to be satisfied".
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