Sentence examples for existed a true from inspiring English sources

The gingival margin-papillae measurement, however, found no difference where no difference in the position of the gingival margin existed, a true negative finding (Table 7).

Only among some southern groups did there exist a true chieftainship, based upon divine right.

The assertion of a false or misleading financial report implies some belief that there could exist a true or not-misleading report.

While it is mostly used to obtain an approximate model of a signal or image, for compression or coding purposes, it can also be applied for identification, estimation or even detection purposes, when there exists a true exact sparse representation, which is then the object of interest.

But Elizabeth Goitein, who oversaw the Brennan Center study, pointed to the widespread dispute over whether, as a matter of empirical reality, there exists a true emergency on the border that would be resolved by a wall, as well as to the fact that Congress already made clear it did not intend to spend extra billions of dollars on Mr. Trump's wall.

The Ulam stability problem asks whether or not there exists a true solution of near.

In the following theorem we find that for some conditions there exists a true quadratic mapping near an approximately quadratic mapping.

In other words, we are looking for situations when the homomorphisms are stable, i.e., if a mapping is almost a homomorphism, then there exists a true homomorphism near it.

In other words, we are looking for situations when the homomorphisms are stable; that is, if a mapping is almost a homomorphism, then there exists a true homomorphism near it.

In his analysis of the Liar paradox, Russell assumed that there exists a true entity the proposition that is presupposed by a genuine statement (e.g., when I say that Socrates is mortal, there is a fact corresponding to my assertion and it is this fact that is called 'proposition').

More precisely, the content of "exclusively cp, As are Bs" in the sense of Pietroski's and Rey's definition (10) is equivalent with the claim that for every event of the form "d is an A and d is (or is not) a B" there exists a true strict completer C d) such that either "All (A∧C s are Bs" or "All (A∧C s are ¬Bs" is a strictly true law.