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We study a partial converse of the above result as follows.
(f(a ge f a-1)); While it turns out that the converse of a-1orem 3.22 is not necessarily true, Whilen obtait a parturnscouterse.
Remark 3 Observe that, as a partial converse of the above lemma, if ϕ : R + → R + satisfies lim n → ∞ ϕ n ( t ) = 0 for all t > 0, then ϕ is a weaker Meir-Keeler function.
The Sylow theorems give a partial converse.
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B9L expression was also reduced after BCL9 depletion (which thus mimics a double knock-down of both paralogs, albeit a partial one) although the converse was not true, possibly because this gene is only mildly Wnt-inducible, and is less hyperactive than B9L in colorectal cancer cell lines (see Fig. 3).
Notice that each Hausdorff metric is a partial Hausdorff metric but the converse is not true, see Example 2.6 in [38].
But the converse is not true, the following example shows that a partial cone metric space which is θ-complete, is not necessarily complete.
The mapping H p : C B p ( X ) × C B p ( X ) → [ 0, ∞ ) is called a partial Hausdorff metric induced by a partial metric p. Every Hausdorff metric is a partial Hausdorff metric, but the converse is not true (see Example 2.6 in [29]).
A partial transcript follows.
A partial list follows.
This presents a partial view.
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