The phrase "inclusion among" is correct and usable in written English.
It is typically used to indicate that something or someone is part of a group or category. You can use it to describe being included in a larger group, organization, or list. Example: "The artist's work gained inclusion among the most prestigious collections in the world."
She considered herself at the time to be in training "for inclusion among the harlots of history".
Even John Adams, in a preconcert interview, invoked this stale bisection, old before he was born, to justify his inclusion among the mavericks.
Continuing violence in Northern Ireland, one of the "old" troublespots, accounts for the UK's ignominious inclusion among the 47 countries where Amnesty says extrajudicial executions were carried out last year.
The European Central Bank (ECB) has offered some comfort, by insisting that states experiencing deflation will not be considered for inclusion among the 'best three'.
The powerful impression of serene authority that these statues convey justifies their inclusion among the finest products of ancient Middle Eastern art.
In his recent report "Chattanooga Forward" he wrote the city "will only be successful in this new economy if we focus effective efforts on increasing digital inclusion among all citizens".
Considering the possible inclusions among ∂ ( f − g + δ A ) ( x ), N ′ ( x ) and N 0 ′ ( x ), we introduce the following definition.
Surprise inclusions among the 16 teams going into four glass bowls are first-time qualifiers Botswana, Niger and co-hosts Equatorial Guinea.
However, notice that the subspaces S X) and T X) are not closed subspaces of X, and required inclusions among the ranges of the involved maps do not hold.
To summarize, the overall picture regarding inclusions among the already existing spaces c, S, (S_{alpha}), (S^{f}) and the newly introduced space (S_{alpha}^{f}) is as shown below: textstylebegin{array}c@{quad}c@{quad}c@{quad}c@{quad}c@ & & S^{f} & subset& S & & cup& & cup c & subset& S_{alpha}^{f}& subset& S_{alpha} end{array}.
The overall picture regarding inclusions among the already existing spaces ℓ ∞, c, c 0, C 1, ℓ ∞ , c , c 0 and the newly introduced space C 1 is as shown below: C 1 ⊂ C 1 ∪ ∪ c 0 ⊂ c ⊂ ℓ ∞ ∩ ∩ ∩ c 0 ⊂ c ∩ C 1.
