If we read $\Box$ to mean: "it is analytic that", then one may wonder what sense could be made of the claim that an open formula $Px$ is analytic with respect to an assignment of an object to $x$.
"It's analytics with big data, it's the ability to compute and analyze in massive parallel architectures," said Jeannette M. Wing, head of the computer science department at Carnegie Mellon University.
The point of a good human-generated index, done by a professional indexer (authors are generally poor indexers of their own work), is that it is analytic, conceptual, and evaluative.
(In fact, a miniseries called "David Attenborough's Great Barrier Reef" arrives on the Smithsonian Channel this week. Less dramatic than the "Blue Planet" series, it is analytic and threaded with interviews with submersible pilots, research scientists, and the like).
It is analytic without qualification if it is analytic for all native speakers.
A function f ( z ) is called meromorphic if it is analytic in the complex plane ℂ except at isolate poles.
(Even the more recent "possession-condition" account of concepts in Peacocke (1992) requires that it be analytic that certain inferential transitions are privileged by a particular concept).
(4) It is analytic, necessary, and a priori that the F G is F. Hence, the existent perfect being who creates exactly n universes is existent.
Less guardedly, Kant says "the proposition (if I fully will the effect, then I will the action required of it) is analytic" (4:417).
In this article, a function is called meromorphic if it is analytic in the whole complex plane except at possible isolated poles.
A function f ( z ) is called the meromorphic function, if it is analytic in the complex plane except at isolated poles.
