Sentence examples for relation of satisfaction from inspiring English sources

Tarski defined truth for formal (logical or mathematical) languages in terms of a relation of "satisfaction" between the constituents of a sentence and sequences of objects.

The use of the relation of satisfaction, or being-a-model-of, between a structure and a theory (or a sentence) can be traced to the book Wissenschaftslehre (1837; Theory of Science) by Bernhard Bolzano, a Bohemian theologian and mathematician, and, in a more concrete context, to the introduction of models of non-Euclidean geometries about that time.

We now define a relation of satisfaction between interpretations, variable-assignments, and formulas of L1K=.

In particular, the relation of satisfaction for LCC is a relation that can be found in the hierarchy of finite types.

Tarski notes that the relation of satisfaction and a truth predicate for LGTC (and LGTC+) are definable in these more powerful metatheories (cf. Tarski 1983b, pp. 271 2).

The relation of satisfaction for LGTC is intuitively a relation among formulae and sequences of: sequences of individuals, sequences of classes of individuals, sequences of classes of classes of individuals, etc.

The role of age in relation to satisfaction is controversial.

Thus, information, communication and the attitudes of the staff are decisive in relation to satisfaction with care among the next of kin.

Additionally, satisfaction with medical care is also more related to other aspects of satisfaction and its relation with convenience of use and impact on daily life is over-weighted.

Patients were advised to complete the final question in relation to their level of satisfaction with the consultation on a Likert scale, when the consultation was complete and once they had left the consulting room.

Reflective design, therefore, is about long-term relations, about the feelings of satisfaction produced by owning, displaying, and using the product".