Even if not literally true, the remark defined the strategy Mr. Wallace would use to ride to power.
The converse, however, is not true [71, Remark 5.3.2].
It is clear that Theorems 2.3-2.8 2.3-2.8olland 2.9 are immediate Corollaryces of Theorem 1 but the converse is not true by Remark 2.9are hence they are not real generalimmediateof Theorem 1.
In Italian legal proceedings, defendants are allowed to make spontaneous comments, and Ms. True's remarks came in response to testimony by Daniela Rizzo, an archaeologist and prosecution witness.
"I'm pretty sure David Byrne wore a Stetson in 'True Stories,' " remarks London, going on to explain that much of his concept for today's video came from watching over and over again that 1986 film, directed by Byrne of the Talking Heads.
Obviously, he is a major conductor — in short, life is unfair!" It's true, that slight remark about being "in shape".
It's true, that slight remark about being "in shape". Mr. Barenboim, his seemingly effortless virtuosity aside, drops a few notes sometimes, having always so many of them to keep in mind at once.
Was my remark true or false?
The converse is not necessarily true (see the remark following Theorem 3.3).
Therefore, in view of Definition 2.5, a pair of non-compatible mappings of a fuzzy metric space ( X, M, ∗ ) satisfies the property (E.A) but the converse need not be true (see [[38], Remark 4.8]).
Fortunately, no matter how the diffusion coefficient α satisfies 0 < α < p − 1 or α ≥ p − 1, the results of [4] had shown that the uniqueness of the solution is true (cf. Remark 1.2) only if the initial value u 0 ( x ) is suitably smooth.
