In the 1980s, the distinguished KAM theory was triumphantly developed to infinitely dimensional Hamiltonian systems of short range so as to research a class of Hamiltonian networks of weakly coupled oscillators.
Such artifacts can range from books and videotapes that tacitly embody shared cultural understandings to statistical tools and socially shared symbols embodying, for instance, a "language of thinking" that includes such finely distinguished terms as hypothesis, conjecture, theory, and guess.
In fact, (complete) partial metric spaces constitute a suitable framework to model several distinguished examples of the theory of computation and also to model metric spaces via domain theory.
Now, the (complete) partial metric spaces constitute a suitable framework to model several distinguished examples of the theory of computation and also to model metric spaces via domain theory, see [18, 19, 25 37].
In fact, the partial metric spaces constitute a suitable framework to model several distinguished examples of the theory of computation and also to model metric spaces via the domain theory (see [12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31]).
The most distinguished proponent of that theory is Arthur Danto.
However, in his essay, Gould - one of the world's most distinguished interpreters of evolutionary theory - takes his interest far beyond mere family concerns.
Two-cardinal theorems deal with languages having some distinguished predicate U. A theory is said to admit the pair <α, β> of cardinals if it has a model (with its domain) of cardinality α wherein the value of U is a set of cardinality β.
We observe here that Myhill's constructive set theory had distinguished notions of function, natural number and set; it thus closely represented a constructive tradition in which functions and natural numbers are conceptually independent from sets.
We illustrate the added value and the complementary information provided by singularity theory with one distinguished parameter.
