Sentence examples for distinguishable sets of from inspiring English sources

Exact(4)

The theory of distribution involves three distinguishable sets of questions.

But although the IMF's experts offer guidance about how to start up a currency board, economists have little experience of how to wind one down.There are two easily distinguishable sets of reasons why countries may wish to abandon their currency boards good ones, and bad ones.

The conduct of clinical research often involves two distinguishable sets of relationships: the researcher-subject relationship, and the clinician-patient relationship.

The finding using RNAi that a reduction in the levels of another MIND subunit Mis12 causes frequent bi-orientation during meiosis I in maize suggests that it might be, as is the observation that Mis12 forms a continuous plate on top of a pair of distinguishable sets of inner kinetochore proteins [ 54].

Similar(56)

It is only relevant that it provides a distinguishable set that is part of the population studied.

Soon after these two distinguishable structures appear, three sets of cardiac cells, each set consisting of four cells with two cells on each row, in the heart proper appears morphologically distinguishable from the rest of the cardiac cells (Figure 1).

This indicates that our 2-step framework works efficiently to locate sets of distinguishable pathways for each subtype that are highly correlated with each other in the maximum number of samples.

By using three-sigma rule, the ordinary and special sets of species are neatly distinguishable.

As clearly shown in Figure  2 and Table  1, the collaborative sets of pathways are very distinguishable despite the overlapping of individual pathways.

There exist {u,w}⊆V(G)∖(X 1∪X 2) and {v}⊆X 1△X 2 (Fig. 1 a, b ), Fig. 1 Topological conditions for characterizing a pair X 1,X 2 of two distinguishable fault sets: a & b The first condition of Lemma 1; c & d the second condition of Lemma 1; e the third condition of Lemma 1; f the fourth condition of Lemma 1   2.

Actually, they are distinguishable by any input sequence (a, i) with any value of i. Definition 6: Two sets of configurations C of the EFSM M and C′ of EFSM N are distinguishable if there exists an input sequence α that distinguishes each pair (c, c′), c ∈ C and c′ ∈ C′; in this case, we say that the sequence α distinguishes sets C and C′.

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