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Tag Archives: set theory
Stories About Sets – Vilenkin
In this post, we will see the book Stories About Sets N. Ya. Vilenkin. About the book I want to tell the reader about the theory of sets in the same way, in which I learned it, by following the … Continue reading
Posted in books, mathematics, soviet
Tagged algebra of sets, boolean algebra, cantor curves, cardinality of sets, countable sets, devil's staircase, dimensions, domains without area, enigmatic axiom, functions, intersection of sets, mathematics, operations on sets, properties of infinite sets, properties of sets, remarkable curves, set theory, sets and elementary mathematics, transcendental numbers, union of sets, universal set
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Equality, Resemblance and Order – Schreider
In this post, we will see the book Equality, Resemblance, and Order by Ju. A. Schreider. About the book This book tells how one may formally describe properties of the well-known relations mentioned in the title. This example is used to … Continue reading
Posted in books, mathematics, mir books, mir publishers
Tagged algebra, binary, distributions, equations, equivalence, functions, geometric objects, high school mathematics, homomorphism, identity, mathematical linguistics, mathematics, mir books, models, operations, order, relations, resemblance, set theory, syntactical structures, tree orders
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Mathematical Logic – Ershov, Palyutin
In this post we will see Mathematical Logic by Yu. L. Ershov, E. A. Palyutin. This book presents in a systematic way a number of topics in modern mathematical logic and the theory of algorithms. It can be used as … Continue reading
Posted in books, mathematics, mir books, mir publishers, soviet
Tagged algebraic systems, algorithms, axiomatic systems, boolean algebra, calculus of predicates, compactness theorem, gentzen system, godels theorem, herbrand theorem, hilbertian calculus, logic, mathematics, mir, mir books, mir publishers, normal forms, proof theory, propositional calculus, recursive functions, set theory, skolem functions, soviet, undecidability
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