Functional representation of preiterative/combinatory formalism
Functorial algebras and automata
Functorial uniform reducibility
Funktionen über lokal endlichen Halbordnungen.
Funktionen über lokal endlichen Halbordnungen II.
Further conclusions on functional completeness
Fuzzy congruences on groups and rings.
Fuzzy data in statistics
The development of effective methods of data processing belongs to important challenges of modern applied mathematics and theoretical information science. If the natural uncertainty of the data means their vagueness, then the theory of fuzzy quantities offers relatively strong tools for their treatment. These tools differ from the statistical methods and this difference is not only justifiable but also admissible. This relatively brief paper aims to summarize the main fuzzy approaches to vague data...
Fuzzy Euclidean ideals.
Fuzzy ideals extensions of ordered semigroups.
Fuzzy structures of PI() BCK-ideals in hyper BCK-algebras.
Fuzzy subcoalgebras and duality.
Galois theory and double central extensions.
General algebraic geometry and formal concept analysis.
Generalization of the concept of variety and quasivariety to partial algebras through category theory [Book]
Generalized Associativity on Grupoids
Generalized deductive systems in subregular varieties
An algebra is subregular alias regular with respect to a unary term function if for each we have whenever for each . We borrow the concept of a deductive system from logic to modify it for subregular algebras. Using it we show that a subset is a class of some congruence on containing if and only if is this generalized deductive system. This method is efficient (needs a finite number of steps).
Generalized difference posets and orthoalgebras.
Generalized fuzzy -ideals of semirings with interval-valued membership functions.
Generalized inflations and null extensions
An inflation of an algebra is formed by adding a set of new elements to each element in the original or base algebra, with the stipulation that in forming products each new element behaves exactly like the element in the base algebra to which it is attached. Clarke and Monzo have defined the generalized inflation of a semigroup, in which a set of new elements is again added to each base element, but where the new elements are allowed to act like different elements of the base, depending on the context...