The phrase "a pair of truly" is correct and usable in written English.
It can be used when describing two items or individuals that possess a certain quality or characteristic, often emphasizing the authenticity or intensity of that quality.
Example: "She found a pair of truly remarkable shoes that she couldn't resist buying."
Alternatives: "a couple of genuinely" or "two authentically".
What a pair of truly lamentable eejits.
His academic training was in ornithology; the gear in his truck included a pair of truly awesome binoculars.
It's just a shame this game is at midday on Sunday and not in the marquee Saturday night slot afforded to a pair of truly uninspiring contests elsewhere.
A pair of truly horrifying news items surfaced in the Washington Post by way of Trump campaign manager Corey Lewandowski's new book.
Thanks to the acting talents of Maruzzo and De Jesus, and the organic direction by Ron Beverly, the audience never questions for a minute that we are witnessing a pair of truly lost souls that found each other.
A potential issue of the mutual information measure is that a pair of unrelated sites could have even higher mutual information than a pair of truly covarying sites if the unrelated sites are individually much more diverse than the covarying sites.
Trying to shirk the "trip-hop" tag he and his friends in the Bristol music collective the Wild Bunch were begrudgingly saddled with, Tricky used 1996 to delve even deeper into his roots in post-punk and underground East Coast hip-hop to put together a pair of albums that truly cemented his formative role in the collaborative interplay between American and British hip-hop.
Some $1,000 to $2,000 and two to six weeks later, they get a pair of skis that is truly theirs.
Now, however, I've found the Sony WH-1000XM3, a pair of wireless/wired cans that truly give everything else I've tried a bad name.
His idea here seems to be that since Basic Law V is supposed to be purely analytic or true in virtue of the meanings of its terms, we apprehend a pair of extensions whenever we truly judge that concepts F and G are materially equivalent.
A pair of sequences is considered truly homologous, if both are in the same family group.
