Note first that Quine's canonical notion of definition, his "explicit" definitions, are syntactic in character, they are syntactic
abbreviations, and Quine does not appear here to have a notion of definition as assigning meaning to or denotation for a new
name.
Note also that Quine does not mention here that his explicit definitions are eliminable, whereas his implicit definitions
may not be.
It may be helpful to consider to what extent Quine's arguments depend upon his particular conception of definition and to
what extent the arguments remain sound if we adopt, for example, a conception of definition as introducing a new name (constant)
by conservative extension to an existing language or theory.
Quine's conception of analyticity makes it dependent not on meanings, but on definitions.
This conception he applies to natural languages not merely to formally defined languages, so one might get the impression
that analyticity only arises in natural languages once the language has been partly or wholly augmented by definitions of
the words of the language.
This makes Quine's conception of analyticity dependent on a process of formalisation which is potentially more problematic
than the identification of analytic sentences in natural languages on unmediated operation of our intuitions about their meaning,
without the need to deliver definitions of all the terms involved.
The cases in which the concept is most readily applicable are those in which a sentence in a natural language is considered
in which there is no significant difficulty of comprehension, or a sentence in a formal language whose subject matter is straightforward
and whose semantics can be presented unambiguously (for example the first order language of arithmetic).
Quine's subsequent explication of the idea of analyticity through a process of providing definitions for terms originating
in a natural language is the least plausible context for a successful outcome.