A Geometry of Approximation: Rough Set Theory: Logic, Algebra and Topology of Conceptual Patterns (Trends in Logic, 27). Este artículo no está disponible.
Idioma: inglés
Editorial: Springer, 2010
- Tapa blanda
- Nuevo

Librería: Ria Christie Collections, Uxbridge, Reino UnidoRia Christie Collections
Vendedor de IberLibro desde 25 de marzo de 2015
Condición: Nuevo
EUR 285,18
Descripción del artículo del vendedor
In English.
N° de ref. del artículo ria9789048179350_new
- Título
- A Geometry of Approximation: Rough Set Theory: Logic, Algebra and Topology of Conceptual Patterns (Trends in Logic, 27)
- Autor
- Pagliani, Piero; Chakraborty, Mihir
- Editorial
- Springer
- Año de publicación
- 2010
- Estado
- New
- Encuadernación
- Encuadernación de tapa blanda
- Idioma
- inglés
- ISBN 10
- 9048179351
- ISBN 13
- 9789048179350
- Peso del artículo
- 1205 gramos
- Serie
- Libro 10 de 53: Trends in Logic
'A Geometry of Approximation' addresses Rough Set Theory, a field of interdisciplinary research first proposed by Zdzislaw Pawlak in 1982, and focuses mainly on its logic-algebraic interpretation. The theory is embedded in a broader perspective that includes logical and mathematical methodologies pertaining to the theory, as well as related epistemological issues. Any mathematical technique that is introduced in the book is preceded by logical and epistemological explanations. Intuitive justifications are also provided, insofar as possible, so that the general perspective is not lost.
Such an approach endows the present treatise with a unique character. Due to this uniqueness in the treatment of the subject, the book will be useful to researchers, graduate and pre-graduate students from various disciplines, such as computer science, mathematics and philosophy. It features an impressive number of examples supported by about 40 tables and 230 figures. The comprehensive index of concepts turns the book into a sort of encyclopaedia for researchers from a number of fields.
'A Geometry of Approximation' links many areas of academic pursuit without losing track of its focal point, Rough Sets.
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