Constructive Coordinatization of Desarguesian Planes.
Constructive dimension theory
Constructive irrational space.
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 monoids and yields of infinite trees
Continuous norms on locally convex spaces.
Continuous relations and generalized sets
Continuous Time Probability Logic
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
Contribuciones al análisis funcional no-standard.
En este trabajo presentamos aportaciones al tratamiento no-standard del Análisis Funcional en dos direcciones. En la sección 2 la envoltura no-standard de un espacio vectorial topológico, introducida por Luxemburg [7] y por Henson y Moore [2] se aplica al caso de un álgebra topológica. En las secciones 3 y 4 se dan caracterizaciones de elementos accesibles (pre-near-standard) y casi-standard (near-standard) en espacios vectoriales topológicos en términos de una familia filtrante densa de subespacios...
Contributions to foundations of probability calculus on the basis of the modal logical calculus or
Contributions to foundations of probability calculus on the basis of the modal logical calculus or
Contributions to foundations of probability calculus on the basis of the modal logical calculus or
Convergence and submeasures in Boolean algebras
A Boolean algebra carries a strictly positive exhaustive submeasure if and only if it has a sequential topology that is uniformly Fréchet.