Category Archives: little mathematics library

Little Mathematics Library – Lobachevskian Geometry

We now come to Lobachevskian Geometry by A. S. Smogorzhevsky in the Little Mathematics Library series.As the title of the book suggests the book is about one of the non-Euclidean geometries viz. the one by Lobachevsky. The back cover of … Continue reading

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Little Mathematics Library – Remarkable Curves

In the Little Mathematics Library series we now come to Remarkable Curves, by a very remarkable author A. I. Markushevich. I am saying that he is remarkable as he has many good books under his sleeve, some of which we … Continue reading

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Little Mathematics Library – Proof In Geometry

We now come to Proof in Geometry in by A. I. Fetisov in the Little Mathematics Library series. The Introduction of the book says: The pupils often fail to understand why truths should be proved that seem quite evident without … Continue reading

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Little Mathematics Library – The Monte Carlo Method

We now come to The Monte Carlo Method by I. M. Sobol in the Little Mathematics Library series. The book has a random number table as one of the appendices, which is sort of out dated, when we have access … Continue reading

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Little Mathematics Library – Systems of Linear Inequalities

In the Little Mathematics Library now we come to Systems of Linear Inequalities by A. S. Solodovnikov. This booklet is one of longest in the LML series, having more than 120 pages. The back cover of the book says the … Continue reading

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Little Mathematics Library – Induction in Geometry

After a break we being with our postings again. To start, we will see a title in the Little Mathematics Library which is a`natural continuation’ of last post, this one is called Induction in Geometry and the authors are L. … Continue reading

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Little Mathematics Library – The Method of Mathematical Induction

In the Little Mathematics Library we now come to the book called The Method of Mathematical Induction by I. S. Sominsky (aka Sominskii). In the foreword it is said: The method of mathematical induction, which is the subject of this … Continue reading

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