The phrase "adjacent true" is not correct and does not convey a clear meaning in written English.
It seems to be an attempt to describe something that is both adjacent and true, but without context, it is unclear how to use it effectively.
Example: "The two statements are adjacent true, meaning they are next to each other and both accurate."
Alternatives: "next to each other and accurate" or "contiguous and correct".
Smooth muscle actin was a major component of the lesional vessel walls regardless of thickness, but although most contained some fibrillary elastin, none had inner elastic laminae as prominent as those seen in adjacent true arteries.
This is then compounded by the entity modification process merging these false positives with adjacent true positives such that the true positive is also lost, hence the loss in both precision and recall.
However, Fig. 6 implies that 20 – 40%% of this background level could be measured in adjacent true cold regions, which may lead to overestimation of absorbed dose in healthy liver regions that are devoid of any activity deposition.
The vertices of S4 in G4 are adjacent to true shoulders, to the foot and to all active knees (true or false).
S1: The head, active false knees adjacent to inactive true knees, inactive false knees.
If j in Equation (12) is a true adjacent position, we will reserve it, otherwise eliminate it.
This neighborhood induces a clique, and, because of that, active false knees adjacent to inactive true knees can be removed in this step.
In most of the cases, the parasitic lesions are initially located in the liver and may then invade adjacent organs; however, true metastases may also be seen in any organ or tissue.
Edges between inactive true knees adjacent to active false knees and active false knees adjacent to inactive true knees.
Let G1 be the instance G I plus these additional edges and consider the following sets: S1={False shoulders, inactive false knees }; S2={Head}; S3={Inactive true knee adjacent to an active true knee }; S4={Active false knee adjacent to an inactive false knee }; S5={Active false knee adjacent to an inactive true knee (in the same clause component) }, and.
So, inactive true knees adjacent active true knees are simplicial vertices in G3 that can be deleted forming G4.
