The phrase "a set that contained" is correct and usable in written English.
It can be used when describing a collection or group that includes specific items or elements.
Example: "The research focused on a set that contained various species of plants native to the region."
Alternatives: "a collection that included" or "a group that comprised".
They had been touring since the release of Tommy the previous May, with a set that contained most of that album, but realized that millions had now seen their live performances, and Pete Townshend in particular recognized that they needed to do something new.
The concert, with a set that contained numerous classics included in Dekade, featured duets with Sophia Latjuba and several of the original performers, such as Fariz RM with "Sakura" and A. Rafiq with "Pengalaman Pertama" ("First Experience"); Gutawa's orchestra again provided the music.
The algorithm is based on the PMC model and can isolate all faulty processors to within a set that contains at most one fault-free processor.
One of the best, however—"La Chienne" (The Bitch), his second sound film, from 1931 is newly available from Criterion, in a set that contains a superb extra, a meandering, rollicking, and revealing hour-and-a-half-long interview with Renoir and the film's star, Michel Simon, filmed in 1966 and directed by Jacques Rivette, in which Renoir spotlights some of the key principles of his art.
In short, right action is based on known goods and bads, not a set that contains unknown goods and bads.
Choice: For every set $A$ of pairwise-disjoint non-empty sets, there exists a set that contains exactly one element from each set in $A$.
The reachable set of dynamic differential systems with delay and disturbance is a set that contains all the reachable trajectories from origin by outside peak input values [1 4].
Then, let U ′ be a set that contains elements in W that are not involved in any pairwise combinations, search for three-wise combinations in U ′.
Motivated by the generalization mentioned above, we finally describe a set that contains the region of values of the partial derivatives of K-quasiconformal mappings.
There are certainly sets whose members do not make up natural classes: a set that contains all dogs but one, and a set that contains all dogs and exactly one cat do not correspond to natural classes in anyone's view.
