The phrase "associated to objects" is not correct in standard written English; the correct form is "associated with objects." You can use it when discussing relationships or connections between concepts and objects in various contexts, such as academic writing or technical documentation.
Example: "The data is associated with objects that represent different categories in the database."
Alternatives: "linked to objects" or "related to objects."
Since the objects belong to different categories, the data association is simpler because the detections can be only associated to objects of the same category.
Comparison of columns treated in the same way, would represent m observation of the Bernoulli process associated to objects (Y^{i}) and (Y^{j}).
In these studies, patients with schizophrenia show significant deficits in remembering contextual information associated to objects, independently of memory for the objects themselves.
One such study [14] assessed both source and temporal information associated to objects: while in healthy controls recognition of objects was usually accompanied by correct source and temporal judgments (about three quarters of the time), patients with schizophrenia could identify the correct source and temporal context for only 40% of the objects they recognized.
However, global motion models cannot accurately describe the sudden variation in the disparity field associated to object borders.
In particular, by performing most of skeleton instantiation and optimization at compile-time, Quaff can keep the overhead traditionally associated to object-oriented implementations of skeleton-based parallel programming libraries very small.
These policies are associated to persons, objects and places.
Such policies can be associated to users, objects or places.
This restriction avoids that the detection can be associated to both objects.
In this third OG, the nodes associated to Model objects or classes objects AgendaDAO, DAOCommand, App, and the class DB have been summarized in a single node, called Model.
For us the motivation was to give an algebraic framework to all these families of (purely infinite simple) C ∗ -algebras associated to combinatorial objects, say Cuntz Krieger algebras and graph C ∗ -algebras.
