Little Mathematics Library

Little Mathematics Library

Just like the Science for Everyone series, Mir Publishers also ran a series in mathematics called the Little Mathematics Library. Here are some of the books from that series. Please add the books that are not listed here and are not known to me [there will be a lot for sure]
Some the titles are gems in mathematics and mathematical thinking, for example Induction in Geometry and Proof in Geometry are really well developed. The books though are small in size (typical size below 100 pages) are packed with a mathematical punch. Though small in size the contents are not diluted, as it happens in many small mathematics books. The books are quite rigorous in treating the material at hand.

Title Author Year Pages
Pascal’s triangle Vladimir A Uspenski 1973 86
Method of successive approximations N. Ya. Vilenkin 1979 109
The fundamental theorem of arithmetic L. A. Kaluzhnin 1979 35
The kinematic method in geometrical problems Yu. I. Lyubich, L. A. Shor 1980 55
Calculus of rational functions G.E. Shilov 1976 50
Complex numbers and conformal mappings A.I. Markushevich 1982 62
Geometrical constructions with compasses only A. Kostovskii 1986 77
Proof in geometry A I Fetisov 1982 64
Algebraic equations of arbitrary degrees A.G. Kurosh 1977 35
Gödel’s incompleteness theorem Vladimir A Uspenski 1987 102
The Euler Characteristic Yu A Shashkin 1989
Elements of Game Theory Ye Venttsel 1980
Method of coordinates A S Smogorzhevsky 1984 47
Plotting graphs G.E. Shilov, S Sosinsky 1978 29
Systems of linear equations L.A. Skorniakov. 1988 64
Differentiation explained V.G. Boltyansky 1977 62
Recursion sequences A I Markushevich 1975 48
Solving equations in integers A.O. Gelfond 1978 56
Shortest lines: variational problems L.A. Lyusternik 1973 103
Fascinating fractions N.M. Beskin 1986 86
An unusual algebra I.M. Yaglom 1978 127
The methods of mathematical induction. I S Sominsky 1975 63
Inequalities P P Korovkin. Sergei Vrubel 1986 71
Stereographic projection B. A. Rosenfeld; N. D. Sergeeva 1986 50
The Monte Carlo method I.M. Sobol. 1975 72
Dividing a segment in a given ratio N.M. Beskin. 1975
Lobachevskian geometry A S Smogorzhevsky 1982 69
Systems of linear inequalities A. S. Solodobnikov 1979 122
Induction in geometry L. I. Golovina and I. M. Yaglom 1979 132
Post’s machine V.A. Uspensky 1983 88
Areas and logarithms A.I. Markushevich 1981 69
Remarkable curves A.I. Markushevich 1980 47

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