Sentence examples for more complete explanations from inspiring English sources

Finally, it was predicted that high spatial ability participants would be able to produce more complete explanations and would thus also demonstrate better performance on the post-test.

Große and Renkl [11] suggested in their study involving university students in Germany that since errors are inherent in human life, introducing errors in the learning process encourages students to reflect on what they know and then be able to create clearer and more complete explanations of the solutions.

The difference, then, could reside in the consent process itself, which could include more complete explanations and the recourse to additional decision-making tools during the consent process [ 16].

Mr. Miller released his findings in Davis, Calif., with a more complete explanation scheduled to be published in the October edition of the Journal of Language and Communication.

Why not answer any question?" - Mr. Romney gave a more complete explanation of when he does and does not answer questions.

In New Jersey, some of Mr. Torricelli's political opponents said yesterday that despite the end of the criminal investigation, they will demand that the senator provide voters with a more complete explanation than he has given thus far.

(For a more complete explanation of containers, see this article).

On this view of the matter, we think of (2.4.1) as an explanation-sketch (cf. Hempel, 1965b, 423ff) which conveys some of the information conveyed by (2.4.2) or points in the direction of the more complete explanation (2.4.2).

Extra capacity could be partially attributed to interfacial storage (see "Thin films" for a more complete explanation of this phenomenon), while the impressive features at high and very high current densities can be the effect of an important carbon load (52%% of the electrode mass) diluting the active material and increasing the electroactive surface area as postulated by the authors themselves.

Further discussion of this problem can be found in the entry on Russell's Paradox, and a more complete explanation of how the paradox arises in Frege's system is presented in the entry on Frege's theorem and foundations for arithmetic.

To avoid a rerun, I'm only providing a few updated notes here; for a more complete explanation of the taxonomy, please refer back to the original post.