Sentence examples for primitive generalization from inspiring English sources

Exact(1)

These findings led Lashley to conclude that in rats "there must be some primitive generalization of form which goes beyond the recognition of identical elements" [138], which is what modern investigators would refer to as transformation-invariant or, more properly, transformation-tolerant visual object recognition (namely, size-tolerant, clutter-tolerant and luminance-tolerant recognition).

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Since the general read-modify-write primitive is a generalization of a variety of atomic primitives that have been implemented in multiprocessor systems, our lower bound holds for all mutual exclusion algorithms that use such primitives.

Ratio production The third primitive is a generalization of magnitude production.

The building blocks of this spatialization framework are informed by geographic information theory and include principles of ontological modeling such as semantic generalization (spatial primitives), geometric generalization (visual variables), association (source target domain mapping through spatial metaphors), and aggregation (hierarchical organization).

Finding the optimal generalization based on these primitives has been shown to be an NP-hard problem [1, 21].

In fact, Mizoguchi-Takahashi's fixed point theorem is a generalization of Nadler's fixed point theorem, but its primitive proof is difficult.

Bellare et al. [6] defined a new cryptographic primitive called message-locked encryption (MLE), which can be viewed as a generalization of CE.

But earlier that year, in February, came Arthur Stanley Eddington's further generalization of Weyl's four-dimensional geometry, wherein the sole primitive geometrical notion is the non-metrical comparison of direction or orientation at the same or neighboring points.

Among the formulas of the language of arithmetic, he isolates what he calls PR- and RE-formulas; the former correspond to the canonical primitive recursive (PR) definitions in arithmetic, and the latter to existential generalizations of the former.

These spline basis functions can be considered as a kind of generalization of traditional B-spline basis functions, where the shape primitives used are control points or control polygons.

The original goals of movement primitives are based on the desire to have a sufficiently rich and abstract representation for movement generation, which allows for efficient teaching, trial-and-error learning, and generalization of motor skills (Schaal 1999).

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