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The phrase "admits the value" is correct and usable in written English.
It can be used when acknowledging or recognizing the worth or importance of something.
Example: "In her analysis, she admits the value of traditional methods alongside modern techniques."
Alternatives: "acknowledges the worth" or "recognizes the significance".
Exact(1)
Palmater admits the value in an "open, expansive inquiry" that would show the role of Canadian institutions and anti-indigenous stereotypes in relation to missing and murdered indigenous women.
Similar(59)
"Bromance" means nothing if we don't also admit the value of actual romance between bros.
Back in the UK, as the country awaits Brexit, bosses are quick to admit the value of languages in business.
In London, an increased police presence on the streets after the terrorist attacks of 7/7 led to a significant fall in crime, leading the Guardian to admit the value of high profile, visible patrolling.
Besides the missionaries, there were men in Bengal who, though admitting the value of Oriental learning for the advancement of civilization, thought that better things could be achieved through the so-called English education.
Advertisers, too, seem to be willing to admit the value of Apple's system.
First observe that (widetilde{mathscr{M}}) obviously admits the mean value property.
Even the government admits that "the value of the fuel to reactor operators is significantly less than the cost of its manufacture".
He admits that the value of existing books and other properties derives from work efforts expended during the marriage, but says that the value of future books and other properties depends on his future efforts and those of others". Legal experts point out the case's myriad complexities.
When pressed, they will admit the huge value science (broadly defined) confers, but it is not a subject any of the leaders seem keen to push up the political agenda.
Remark 2 We can associate to a given u ∈ Y an extended (i.e., admitting the infinite value) norm on Y denoted by ∥ ⋅ ∥ u and defined by ∥ v ∥ u : = inf { λ ∈ R + : | v | ≤ λ u }, v ∈ Y. From Theorem 1 we can easily deduce the following corollary.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com