Since logical conjunction is defined for pairs of cumomers that are determinate for disjoint subsets of atoms, we can take the Cartesian product under logical conjunction of pairs of sets of cumomers that are determinate for disjoint subsets of atoms.
Logical conjunction is, therefore, defined only for pairs of isotopomers that are pairwise equal; and is equivalent to multiplication of the corresponding isotopomer fractions; however, since logical conjunction is not defined for every pair of isotopomers, we cannot take the Cartesian product under logical conjunction of pairs of sets of isotopomers.
Furthermore, it seems that belief distributes over conjunction, in this sense: anyone who believes the conjunction of a pair of propositions must also believe each of those propositions.
In another study [200], monkeys recognized the silhouette of a hand using, as salient regions, one or more fingers (similarly to the way rats relied on the lobes of Object 2 in [120]), while humans seemed to rely more consistently on the corner at the conjunction of a pair of fingers.
We used a WM manipulation task in which subjects were required to manipulate color and angle information, either separately or in conjunction, from pairs of colored semicirlces.
Even so, the system described above requires that every concept has a negation, every pair of concepts has a conjunction, every pair of concepts has a disjunction, etc.
They may have a canonical form, i.e. a conjunction of well-defined quality-entity pairs, where entities represent, e.g. an anatomical structure in focus (e.g. thorax) and qualities denote certain characteristics of the entities (e.g. bell-shaped)—resulting in the phenotype 'bell-shaped thorax'.
Its main disadvantage is that the semantics is very complex: when there is more than one antecedent, for instance in a conjunction of conditionals, we need not ordered pairs, but ordered triples of worlds as semantic values, so in general we need ordered n-tuples.
This propagator is parametric and can be instantiated for various concrete pairs, including Deviation, Spread, and the conjunction of Linear≤ and Among.
This simulation features the effects of the periodic conjunction of the parallel fibre climbing fibre signals to train the parallel fibre interneuron pairs.
For control, some VNOs were opened longitudinally using a pair of fine scissors along the ventral conjunction of sensory and non-sensory epithelia.
