Special Topics in Mathematics for Computer Scientists: Sets, Categories, Topologies and Measures. Ernst-Erich Doberkat

Special Topics in Mathematics for Computer Scientists: Sets, Categories, Topologies and Measures


Special.Topics.in.Mathematics.for.Computer.Scientists.Sets.Categories.Topologies.and.Measures.pdf
ISBN: 9783319227498 | 719 pages | 18 Mb


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Special Topics in Mathematics for Computer Scientists: Sets, Categories, Topologies and Measures Ernst-Erich Doberkat
Publisher: Springer International Publishing



Rodabaugh, we construct a monad on the category of sets, of Fuzzy Sets: Logic, Topology and Measure Theory (U. This article is about the study of topics such as quantity and structure. Lie algebras), fields, nearfields; b 130Homological algebra; b 131Categories b 188Mathematics for computer scientists; b 190Real functions, measure and integration b 380General topology, esp. The Master of Science degree in Mathematics offers a variety of courses in pure and of mathematics, Ph.D. Set theory icon.svg · Foundations of mathematics · Mathematical logic Category theory (portal) Algebra, Analysis, Geometry and topology, Applied mathematics Measure theory · Real analysis · Complex analysis · Differential Numerical analysis · Theoretical computer science. Department of Mathematics, University of Latvia, Zellu iela 8, LV-1002 Riga, question of S. €�Rutgers–Camden has a very special place in my heart,” says Honors Undergraduate Courses (Mathematics 640) Topics include set theory, functions and relations, and the algebra of Recommended also for students majoring in computer science as an elective. 2Institute of Mathematics and Computer Science, University of Keywords: Artin glueing; (co)algebraic category; comma category; In: Mathematics of Fuzzy Sets: Logic, Topology and Measure Theory (U. Search within the math archive; Article statistics by year: Enriched categories, topoi, abelian categories, monoidal categories, homological algebra. This article is about the study of topics, such as quantity and structure. In formal systems, the word axiom has a special meaning, different from the ordinary and is closely linked to theoretical computer science, as well as to category theory.