Sentence examples for completeness every from inspiring English sources
Completed questionnaires were checked for their consistency and completeness every day.
Site supervisors checked all questionnaires for completeness every day at the end of all interviews.
Data were collected by four ward nurses who were trained for 2 days on the extraction of data from patient files and techniques of data collection and supervised by the principal investigator to check completeness every day.
Completeness: For every tuple t in F there is an F i in which t is contained.
c i (with a?h e a d i ) it holds that s i m a,h e a d i )=a Completeness: For every tuple t in F there is an F i in which t is contained Reconstructability: F=F1?…?F n Non-redundancy: for any i ?
appears as a natural notion for robust hedging under market completeness for every prior and is well-studied in the literature (cf. Avellaneda et al. 1995; Lyons 1995; Nutz and Soner 2012; Neufeld and Nutz 2013; Epstein and Ji 2013; Vorbrink 2014), where for the above reason it is standard to assume zero drift.
The guiding principles in conducting LCA are life cycle perspective, transparency and completeness, taking every environmental aspect and entire life cycle into account from raw material acquisition to final disposal.
But it appears to me that our masters are in the grip of the delusionary nightmare of completeness: the complete annihilation of every rogue bacillus.
On the other hand, according to the properties proposed by Chandra and Toueg [6] for unreliable failure detectors, VCube ensures the strong completeness property: eventually every process that crashes is permanently suspected by every correct process.
In this paper we shall introduce the concept of lower MBV-convergence, i.e., a lower spring ordered transversal space (X:= X,preccurlyeq,A)) satisfies the condition of lower MBV-convergence (i.e., lower MBV-completeness) if every decreasing sequence of iterates ({f^{n}(x)}_{ninBbb{N}cup{0}}) in X is bounded.
On the other hand, in this paper we shall introduce the concept of upper MBV-convergence, i.e., an upper spring ordered transversal space (X:= X,preccurlyeq,A)) satisfies the condition of upper MBV-convergence (i.e., upper MBV-completeness) if every increasing sequence of iterates ({f^{n}(x)} _{ninBbb{N}cup{0}}) is bounded in X.
