Sentence examples for type of completeness from inspiring English sources

We show that universal plans which run in polynomial time and are of polynomial size cannot satisfy even the weakest type of completeness unless the polynomial hierarchy collapses.

By relaxing either the polynomial time or the polynomial space requirement, the construction of universal plans satisfying the strongest type of completeness becomes trivial.

By using the new type of completeness, we establish some common fixed point theorems for two self-mappings satisfying a nonlinear contractive condition of Ćirić type.

By using the new type of completeness, we establish some common fixed point results on dislocated quasi-metric spaces, which generalize and unify the results of Ume [5], Ilić and Rakočević [6], Di Bari and Vetro [7], He [8], Amini-Harandi [17], Shukla et al. [18] and some others.

Sufficiency can be conceptualized as a type of completeness, which is one of several categories of data quality that are relevant to EHR data reuse [ 14].

This allows us to define a second type of completeness: the ratio between the number of peaks with a SAR-value below a given threshold (typically 10 Å) to the total number of peaks: C2(<10Å)= N SAR <10 A / N P. The uniquely assigned peaks are given a SAR-value of zero.

In [43], three types of completeness are identified.

We propose a stricter definition of universal plans which guarantees a weak notion of soundness, not present in the original definition, and isolate three different types of completeness that capture different behaviors exhibited by universal plans.

We define two types of completeness: first the unicity completeness describing the ratio of the number of uniquely and correctly assigned peaks to the total number of peaks: C1= N unique / N P. The peaks with multiple assignment possibilities can be classified by a quality factor obtained with the available 3D structure of the protein.

The concepts of generalized uniform spaces, generalized pseudodistances in these spaces and new distances induced by these generalized pseudodistances are introduced and a new type of sequential completeness which extended the usual sequential completeness is defined.

Paesano and Vetro [22] proved Suzuki-type characterizations of completeness for partial metric spaces and fixed points for partially ordered metric spaces.