Construction by transfinite induction
Construction methods for implications on bounded lattices
In this paper, the ordinal sum construction methods of implications on bounded lattices are studied. Necessary and sufficient conditions of an ordinal sum for obtaining an implication are presented. New ordinal sum construction methods on bounded lattices which generate implications are discussed. Some basic properties of ordinal sum implications are studied.
Construction methods for uni-nullnorms and null-uninorms on bounded lattice
In this paper, two construction methods have been proposed for uni-nullnorms on any bounded lattices. The difference between these two construction methods and the difference from the existing construction methods have been demonstrated and supported by an example. Moreover, the relationship between our construction methods and the existing construction methods for uninorms and nullnorms on bounded lattices are investigated. The charactertics of null-uninorms on bounded lattice are given and a...
Construction of the class FN
Construction of uninorms on bounded lattices
In this paper, we propose the general methods, yielding uninorms on the bounded lattice , with some additional constraints on for a fixed neutral element based on underlying an arbitrary triangular norm on and an arbitrary triangular conorm on . And, some illustrative examples are added for clarity.
Constructions of classes by transfinite induction in AST
Constructions of endomorphic universes and similarities
Constructions of thin-tall Boolean spaces.
This is an expository paper about constructions of locally compact, Hausdorff, scattered spaces whose Cantor-Bendixson height has cardinality greater than their Cantor-Bendixson width.
Continued fractions, Fibonacci numbers, and some classes of irrational numbers.
Continuity Based on Convergence and Lower Complete Distributive Lattices instead of Directed Sets
Continuity of characters in products of algebras
Continuity of fuzzy multifunctions.
Continuous relations and generalized sets
Continuous tree-like scales
Answering a question raised by Luis Pereira, we show that a continuous tree-like scale can exist above a supercompact cardinal. We also show that the existence of a continuous tree-like scale at ℵω is consistent with Martin’s Maximum.
Continuum Problem at Measurable Cardinals
Contra -continuity in smooth fuzzy topological spaces
In this paper the concept of fuzzy contra -continuity in the sense of A. P. Sostak (1985) is introduced. Some interesting properties and characterizations are investigated. Also, some applications to fuzzy compact spaces are established.
Contrapunctus of the Continuum Problem and the Measure Problem
Convergence on vector spaces with -localisation.
Convergent subsequences of generalized sequences of sets.
Convex Corson compacta and Radon measures
Assuming the continuum hypothesis, we show that (i) there is a compact convex subset L of , and a probability Radon measure on L which has no separable support; (ii) there is a Corson compact space K, and a convex weak*-compact set M of Radon probability measures on K which has no -points.