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The phrase "as a is" is not correct and does not make sense in written English
It appears to be an incomplete expression and lacks context to determine its intended meaning. Example: "As a is not a complete thought and needs additional information to be meaningful."
Exact(54)
"As a" is a trick, a con, a double bluff.
Thus, to evaluate the connectivity between the cluster and its neighboring clusters, a connection value for each cluster (denoted as A) is calculated as follow.
Aristotle stated the formulae for two possible analogical inferences: "As A is to B, so C is to D"; and "As A is in B, so C is in D".
The woman, referred in the case as A, is one of a small number of victims of domestic violence who will be affected by the policy.
A licentious character known only as A is confronted by his ex, the more domestically inclined B, and before long everything B had thought about their long relationship has been upended.
Leith Burke, as A, is proud of his music, a bit manic about order in his life, deeply aware of the abyss of physical abandon and so shy about the explosively unexpected feelings he has for B that at times he seems to be in pain, like an athlete exceeding his limits.
Similar(6)
In fact, the dialetheist may even accept a characterisation of the truth conditions for negation as: '¬A is true iff A is not true'.
Kolmogorov said that "As soon as ¬a is solved, then the solution of a is impossible and the problem a → b is without content" (Kolmogorov 1932, 62)/(Mancosu 1998, 331), and proposed that "The proof that a problem is without content [owing to an impossible assumption] will always be considered as its solution" (Kolmogorov 1932, 59)/(Mancosu 1998, 329).
A formula $\osim A$ is read as "$A$ is not warranted by our current state of evidence" and it is evaluated with respect to a distinguished base state $g$ in a model $\cal M$$ ${\cal M}, w \models \osim A$ iff ${\cal M}, g \not \models A$.
Recall that for usual dual pair (X, X') and A ⊂ X, the polar of A, written as A°, is given by A ∘ = { f ∈ X ′ : ∣ f ( x ) ∣ ≤ 1, ∀ x ∈ A }.
As {A} is an element of the left-hand side it is also an element of the right-hand side and so either {A} = {C} or {A} = {C, D}.
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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