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Results of estimation of predictive confirmation of all attributes (structure, surface active, and molecular ones) in rules induced for class good and weak are presented in Figures 2 and 3. Let us interpret a rule as a consequence relation " if E, then H," where E denotes rule premise and H rule conclusion.
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Similarly we can define the logic of a class of matrices M by taking condition as a definition of a consequence relation.
The conditions given earlier for C's being a closure operation can be recast as conditions definitive of a consequence relation, conditions we do not give explicitly here.
In due course we will see the notion of a consequence relation as one way of specifying such behaviour.
A consequence relation, called forcing, [⊢, is defined as follows.
Similarly for a consequence relation which satisfies the conditions on consequence relations conditional conditions included derived, as just described, from these determinant-induced conditions on generalized consequence relations.
If we define a consequence relation over some maximally consistent subset, then the relation can be thought of as preserving the level of consistent fragments.
A consequence relation is a mathematical relation that models what follows logically from what.
As a consequence any relation between dust attenuation and stellar mass will be particularly useful at least to apply global corrections to large samples of galaxies.
If K is an epistemic state, then a nonmonotonic consequence relation can be defined as follows: A B iff B ∈ K*A.
The notion of a default consequence relation is introduced as a generalization of both default and modal formalizations of nonmonotonic reasoning.
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