Sentence examples for axiomatic instances from inspiring English sources

Exact(1)

It is evidentialist since it is based on tangible life-like examples and it is externalist because it does not pursue mental concepts for the justification of SE but on the contrary the observable axiomatic instances of SE.

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Similarly, an axiomatic calculus for FOL, for instance, would contain rules of inference in addition to the axioms.

The note, for instance, Shafir's axiomatic proof about preference reversals and then go on to argue that their data show that under these conditions such preference reversals are normative.

The intuitive rationale of this rule is that, in a sound axiomatic system, it is expected that every instance of a theorem α will be not merely true but necessarily true and in that case every instance of Lα will be true.

For instance, he defines theories as "axiomatic deductive systems" (1993, 93).

For instance, Woodger (1937) constructs an axiomatic system based on ten logical predicates or relations, including \ \bP\) (part of), \ \bT\) (before in time), \ \bU\) (reproduced by cell division or cell fusion), \ \bm\) (male gamete), \ \bff\) (female gamete), and \ \bgenet\) (genetic property) (cf. Nicholson and Gawne 2014).

Given the formation rules and definitions stated in the introductory paragraph of the earlier section on the lower predicate calculus (see above The lower predicate calculus), the following is presented as one standard axiomatic basis for LPC: Axiom schemata: Any LPC substitution-instance of any valid wff of PC is an axiom.

The electronics behemoth that is Samsung sometimes works in mysterious ways — penning axiomatic smartphone slogans such as 'designed for humans', for instance — but there's very little mystery about the latest smartphone addition to its vast, sprawling Galaxy of devices.

For instance, it became a research theme to work out the relations between axiomatic systems and the corresponding model theoretic constraints on temporal orderings.

As to P2, it is just an instance of the closure principle for knowledge,[6] which many are inclined to regard as axiomatic.

A salient system is EF, which can be obtained from CM by adding non-nested instances of ID, MP, CA, CV and CD: ¬(a > ⊥) for all non-tautologous a, to the axiomatic base of CM; and the rule of inference RCEAf (as RCMf, this is an instance of RCEA where all the sentences that appear in the rule belong to L0) to the rules of inference of CM.

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