The phrase "absolutely essentially" is not standard in written English and may be considered redundant.
It could be used in informal contexts where emphasis is desired, but it is generally better to choose one of the two words.
Example: "This information is absolutely essential for the project to succeed."
Alternatives: "absolutely necessary" or "essentially important."
"The former is linked to teamwork, which I sense is absolutely essentially in relation to where you're going and the path you're embarking upon".
The former is linked to teamwork, which I sense is absolutely essentially in relation to where you're going and the path you're embarking upon; and the latter is tied to success and public recognition.
Learning to keep your guiding fingers safely tucked away and make safe cuts is absolutely essentially to kitchen safety.
It's not absolutely essentially (you can just use your finger or the butt of a lighter) but it makes the job go very quickly and easily.
From the discussion in this review, we will put the hypothesis that oral consumption of non-toxic cyanobacteria, i.e. absolutely or essentially free of any of the known cyanobacterial exotoxins, will not result in either vomiting or diarrhoea.
In a section about growing up essentially fatherless, for instance: "A stable, loving family is something that should absolutely, fundamentally never ever be taken for granted!
there exists a function v with absolutely continuous and essentially bounded derivative v ′ and essentially bounded derivative v ″ such that v ( t ) > 0, v ′ ( t ) ≤ 0, ( M v ) ( t ) ≤ 0, t ∈ [ 0, + ∞ ) ; (5.4).
We will make use of the Sobolev space W 1, ∞ ( [ a, b ] ; R n ), which is the linear space of vector functions, whose components are absolutely continuous having essentially bounded first derivatives on [ a, b ], equipped with the norm ∥ u ∥ 1, ∞ = ∥ u ∥ ∞ + ∥ u ′ ∥ ∞ for u ∈ W 1, ∞ ( [ a, b ] ; R n ).
There are two such ways: (1) essentially and absolutely; or (2) essentially and not absolutely but with reference to something else.
Then the following assertions are equivalent: (1) K 21 ( t, s ) ≥ 0 and K 22 ( t, s ) > 0 for 0 ≤ s ≤ t < + ∞ ; (2) there exists a vector function v = col { v 1, v 2 } with absolutely continuous components and essentially bounded derivatives v ′ = col { v 1 ′, v 2 ′ } such that v 2 ( t ) > 0, ( M i v ) ( t ) ≤ 0, i = 1, 2, t ∈ [ 0, + ∞ ), v 1 ( 0 ) ≤ 0. (4.4) .
Mr. Albrecht, who despite saying he "absolutely loves" the series, said, essentially, yes.
