Type reducing correspondences and well-orderings: Frege's and Zermelo's constructions re-examined
Journal of Symbolic Logic
Rough Sets: Theoretical Aspects of Reasoning about Data
Rough Sets: Theoretical Aspects of Reasoning about Data
On fractal dimension in information systems. Toward exact sets in infinite information systems
Fundamenta Informaticae
Constructive Category Theory (No. 1)
Proceedings on Mathematical Foundations of Computer Science
On Generalizing Pawlak Approximation Operators
RSCTC '98 Proceedings of the First International Conference on Rough Sets and Current Trends in Computing
Approximation Spaces of Type-Free Sets
RSCTC '00 Revised Papers from the Second International Conference on Rough Sets and Current Trends in Computing
RSCTC '00 Revised Papers from the Second International Conference on Rough Sets and Current Trends in Computing
TSCTC '02 Proceedings of the Third International Conference on Rough Sets and Current Trends in Computing
Proceedings of the Symposium on Lambda-Calculus and Computer Science Theory
When are two Effectively given Domains Identical?
Proceedings of the 4th GI-Conference on Theoretical Computer Science
The category-theoretic solution of recursive domain equations
SFCS '77 Proceedings of the 18th Annual Symposium on Foundations of Computer Science
Constructive and algebraic methods of the theory of rough sets
Information Sciences: an International Journal
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In order to characterize the metric of exact subsets of infinite information systems, [51] studied the asymptotic behaviour of ω–chains of graded indiscernibility relations. The SFP object underlying the universe of exact sets presented in [2] provides a concrete example of an infinite graded information system. By controlling the asymptotic behaviour of ω–Sequences of Finite Projections, the theory of graded chains of indiscernibility relations articulates the fine structure of SFP objects, providing a metric over exact sets.