Sentence examples for one need only consider from inspiring English sources
There are scores of instances on three continents, but one need only consider the case of William Collins Publishing, which in 1988 so closely followed the parallel at Times Newspapers in 1981-2.
One need only consider the explosion of religious views being disseminated on the web, emanating from users' innumerable makeshift beliefs; users' whose identities are constantly being renegotiated according to their needs and desires of the moment.
One need only consider our history of slavery to recognize this fact.
One need only consider the case of poor Anthony Weiner, whose political ambitions were mortally wounded after his semi-nude photos went viral.
To get a sense of the problem, one need only consider the curious example of the Cayman Islands, a Caribbean nation with a population of about 35,000.
One need only consider the many other internet services all Australians use, and the many telecommunications providers who facilitate those individuals' access to internet services, in order to get a sense of how much metadata exists, and what exactly it might reveal about them.
If anyone thinks this sort of intellectual midwifery by metaphor is a thing of the past, they need only consider whether one of the most familiar foundational physical theories currently in play: string theory.
To illustrate this point, one need only to consider the 1 000 000-fold difference in reaction rate constants of H2O2 with the active site cysteine of peroxiredoxin 2 (p Ka ≈ 5–6; 2 × 10 M–1 s–1) andifferencetyrosine phosphatases (PTPs), such as PTP1B (p Ka ≈ 5.4; 20 M–1 s–1).
One need only start at j, consider the one or two possible duplication points for the last GD event in a shortest-length SD + GD path terminating at j, and then choose the better of the duplication points by finding the shortest-length SD + GD path having exactly k − 1 duplications between C s and the duplication point.
Due to the form of (4.7) and (4.8), one needs to only consider solutions in the right half-plane of.
