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Category Archives: little mathematics library
Little Mathematics Library – Remarkable Curves (Persian)
In the Little Mathematics Library series we will see a Persian version of the book Remarkable Curves, by A. I. Markushevich. This book has been written mainly for high school students, but it will also be helpful to anyone studying … Continue reading
Posted in little mathematics library, mathematics, mir books, mir publishers
Tagged archimedes, catenary, conic sections, curves, cycloid, exponential, farsi, graphs, hyperbola, involute, little mathematics library, logarithmic, mir books, parabola, pascal, persian, spiral, theorem
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Little Mathematics Library – Recursion Sequences – Markushevich
In this post, we will see the book Recursion Sequences by A. I. Markushevich. This book is a part of the Little Mathematics Library series. About the book This book is one of the “Popular Lectures in Mathematics” series, widely used by … Continue reading
The kinematic method in geometrical problems – Lyubich, Shor
In this post we will one of the volumes in the Little Mathematics Library series titled The kinematic method in geometrical problems by Yu. I. Lyubich and L. A. Shor. About the book: When solving a geometrical problem it is helpful to … Continue reading
Little Mathematics Library An Unusual Algebra
The next book on LML series is here. An Unusual Algebra by I.M.Yaglom Translated from the Russian by G. Volosova. About The present book is based on the lecture given by the author to senior pupils in Moscow on the 20th of April … Continue reading
Posted in books, little mathematics library, mathematics, mir books, mir publishers, soviet
Tagged algebra, little mathematics library, lml, mathematics, mir, unusual
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Little Mathematics Library – Geometrical Constructions Using Compasses Only
We now come to another title in the Little Mathematics Library series, Geometrical Constructions Using Compasses Only by A. N. Kostovskii. The author of the present article has on many occasions given lectures on the theory of geometrical constructions to … Continue reading
Little Mathematics Library – Fascinating Fractions
The theory of continued fractions is vast. This booklet covers only its fundamentals, but it contains everything that may be useful for a layman interested in mathematics. One more addition to the Little Mathematics Library series. In this post we … Continue reading
Posted in books, little mathematics library, mathematics, mir books, mir publishers
Tagged archimedes' number, archimedes' puzzle, continued fractions, convergent fractions, fractions, Nonterminating Continued Fractions, nonterminating fractions, olympiads, Puzzle of Pope Gregory XIII, Quadratic Irrationals
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Little Mathematics Library – Taking Stock
We take stock of what we have and what remains to be had in the Little Mathematics Library series. There only 4 5 (+ 1 in bad condition) titles remaining, they are marked in red, so if you have any … Continue reading
Posted in books, little mathematics library, mathematics, mir books, mir publishers
Tagged updates
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Little Mathematics Library – Solving Equations In Integers
In the Little Mathematics Library series we now come to Solving Equations In Integers by A. O. Gelfond also sometimes written as Gelfand. The book is devoted to one of the most interesting branches of number theory, the solution of … Continue reading
Posted in books, little mathematics library, mathematics, mir books, mir publishers
Tagged algebraic equations, equations, second degree, two unknowns
6 Comments
Little Mathematics Library – Systems of Linear Inequalities
In the Little Mathematics Library series we now come to Systems of Linear Inequalities by A. S. Solodovnikov. The book tells about the relation of systems of linear inequalities to convex polyhedra, gives a description of the set of all … Continue reading
Little Mathematics Library – The Method of Coordinates
The size and aim of the book has forced us to restrict ourselves to an account of the basic facts about the method of coordinates and its simplest applications. In the Little Mathematics Library series we now come to Method … Continue reading