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are cancellable
adjective
Which can be cancelled.
Exact(4)
In a nutshell, most contracts worth more than £35 made in the home are cancellable by a consumer within seven days but, in this case, you tried to cancel too late, on the eighth day.
On the other hand, like Grice's GCIs, they are cancellable without contradiction.
However, this working hypothesis may have to be reassessed if we want to account for Strawson's observations, which might be taken to show that presuppositions are cancellable not only in complex sentences but in simple sentences, as well.
They are cancellable, they can make use of contextual clues, but they are not 'processes' in any cognitively interesting sense of the term: they don't involve conscious inference, albeit, in Recanati's terminology, they involve inference in the broad sense: the agent is not aware of performing an inference but is aware of the consequences of this pragmatic enrichment of the interpreted sentence.
Similar(56)
In particular, every nontrivial mean is cancellable.
This step is cancellable when it becomes obvious to the addressee that the resulting meaning is not what the speaker had intended.
This implies that (M_n cong M_{n + 1}) for some (n), because (S) is cancellable and this is a contradiction.
It is shown that a connection is cancellable if and only if it is not a scalar multiple of trivial means.
σ is cancellable; σ is not a scalar multiple of the left/right-trivial mean; f and its transpose are injective; f is neither a constant function nor a scalar multiple of the identity function; μ is not a scalar multiple of (delta_{0}) or (delta_{1}).
Then the following statements are equivalent: (1) σ is cancellable; (2) σ is not a scalar multiple of the left/right-trivial mean; (3) f and its transpose are injective; (4) f is neither a constant function nor a scalar multiple of the identity function; (5) μ is not a scalar multiple of (delta_{0}) or (delta_{1}).
Then, by Proposition 3.3, there exists (nge 1) such that begin{aligned} M^{(n)} oplus ( oplus _{i = n + 1}^{infty }E(M cong M^{(n + 1)}oplus (oplus _{i = n + 2}^{infty } E(M)) end{aligned} and so (oplus _{i = n + 1}^{infty } E(M) cong M oplus (oplus _{i = n + 2}^{infty } E(M))), because (M) is cancellable.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com