Sentence examples for a 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.

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

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.

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).

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

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.

Pilar was a relation of theirs.

A Swedish study of 36 patients with a carcinoid tumour showed a positive relation between satisfaction with doctors' provision of information and emotional function and global QoL at three of the four time points [ 12].

However, a study of 36 carcinoid tumour patients found a negative relation between satisfaction with doctors' provision of information and anxiety and depression at the first three of four time points (T1 T3) [ 12].

"There's a feeling of satisfaction.

Did I detect a sense of satisfaction?