"logical conjunction" is a correct term and can be used in written English.
It refers to a type of connective that combines two or more statements or clauses in a sentence. It is often used in logic and mathematics to denote the relationship between propositions. Example: "The argument is valid because it follows the rules of logical conjunction."
The problematic sequencing of procedures thus is replaced with a logical conjunction of conditions which have to hold.
The theory includes the operations of parallel composition to support the structural composition of components, logical conjunction and disjunction for independent development, hiding to support abstraction of interfaces, and quotient for incremental synthesis of components.
Without the additional fourth axiom, Reichenbach could not switch between logical conjunction and mathematical multiplication.
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.
The criterion for theexclusion is either a combination of molecular properties or manual selection.Filter chains for molecular properties are specified as a logical conjunction ofelementary filters.
The set of punctured cumomers is, therefore, the logical conjunction-exclusive disjunction expansion of the set of isotopomers with respect to s; or, in coding theory parlance, the Reed Muller spectral domain [13, 14] of the set of isotopomers with respect to s.
Representations of states of moieties of isotopic atoms are isomorphic to logical conjunctions of assertions of both the proton and neutron numbers of each atom, e.g., "the first atom has 1 proton and 0 neutrons, the second atom has 6 protons and 7 neutrons, etc".
Logical conjunctions determine whether or not several conditions are satisfied.
Although BC n-RANCs appear to minimize, or nearly minimize, the number of AND NOT gates required for logical conjunctions constructed under any architecture, the accuracy of this conjecture is not essential to the utility of the model.
Conjunction analyses were performed across conditions using a logical AND conjunction analysis and a minimum statistic [16].
