Let suppose we say that there is a document D and a List of Sensitive Terms S. all NPs are belongs to D. Now IF are those NPs that belongs to S.
(1) IF = All NPs that belongs S.
Now Let suppose we have list A and B. Where A contains Identifiers and B contain medical finding.
All those NPs that is in A are I and All those NPs that is in B are F.
(2) I = { i E D | i E {a E A }}
(3) F = {f E D | f E {b E B}}
So implies that
(4) IF = I = { i E D | i E {a E A }} | F = {f E D | f E {b E B}}
or
(5) IF = I + F
Dear Aryan Khan,
if I understand well, you assume (1),(2),(3) and you are asking, which of (4), (5) characterizes the set IF.
For an answer, I need to know whether both (I and F) are necessary, or only one of them suffices.
As for (1),(2),(3) I have following questions:
Try to formulate the question in understandable standard set theory formalism
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