Love Mathematics in Ancient Iraq? Readers share 100 books like Mathematics in Ancient Iraq...

People often think that we don’t know much about ancient Mesopotamia because it flourished so long ago, but that isn’t true at all. The excavated documents are full of information about real people and their lives. Karen Rhea Nemet-Nejat’s book is a great introduction because she has organized the chapters thematically to examine such features as family life and religion (as it was actually practiced), and because she quotes and analyzes obscure and interesting ancient texts. Readers can also explore ancient Mesopotamian government, economy, and intellectual innovations here, but the author always maintains her focus on the people.

When this book first came out, I was just beginning work on my Ph.D. dissertation and it had a big influence on me. Stephanie Dalley writes in a wonderfully accessible style for general readers about the people of the 18th century BCE cities of Mari and Tell al Rimah, and throughout the book she quotes from the personal letters found there. She overcomes a common perception that the ancient world can seem removed and remote, by letting the ancient people speak directly to the reader. All the while, she also makes fascinating observations about what the documents reveal, and also includes discussions of archaeological evidence (such as culinary molds that were used to make fish-shaped bread, in the section on food preparation!).

Women were integral to everything in Mesopotamia—politics, religion, economy, society, you name it—for the entire multi-millennium lifetime of the culture. I find this book, which is the catalogue of an exhibit for the Yale Babylonian Collection, to be a particularly interesting study, and it has gorgeous illustrations. The six chapters include two that focus on prominent women, the priestess Enheduanna and Queen Sammu-ramat (Semiramis), as well as discussions of many women who were not well known. The objects that were displayed in the exhibit are illustrated in the second half of the book, each described with a paragraph or two. These really give you a sense of how archaeologists and historians draw their conclusions from ancient evidence, and how individual lives can be reconstructed from objects and texts.

Now I realize that this isn’t a narrative history, but I think you will find it fascinating. It’s a big compendium of excerpts from more than 750 letters that were found in the archives of the ancient palace of Mari, organized by topics such as “Dynastic Marriages,” “Crime,” “Caring for the Gods,” “Death and Burial,” and many, many more. It’s a book to dip into rather than to read from beginning to end, and it’ll help you get a sense of the vast amount of detail about real people that is to be found on Mesopotamian clay tablets (especially ancient letters). Jack Sasson’s enthusiasm and deep knowledge of the subject is palpable in his many explanatory paragraphs and long footnotes.

I love all of Eugenia’s books, she is a cool mathematician working to educate the public about real mathematics – a subject of deep explorations and connected ideas.

Eugenia shares the creativity in mathematics, and the importance of pushing against boundaries, including the gender boundaries that often stop girls and women going forward in STEM. Her playful use of mathematical ideas to disrupt the myths of narrow and inequitable mathematics and the dominance of men in the field, is so fascinating, especially for those of us perturbed by the inequities in STEM.

This is a great book for those who would like to love mathematics a little more than they do now.

This book is full of beautiful puzzles on a mathematical topic called pursuit evasion. Its author Paul Nahin has written tens of books in physics and mathematics.

Nahin's writing can be described as a captivating reading experience pulling readers into his world like a whirlpool. His appreciation of mathematics, physics, and the people who discover them is unmatchable. It seems like the physics of motion and the mathematics of calculus is inseparable, as can be witnessed in the book.

The calculus used in this book is heavy. Nevertheless, Nahin makes his readers fall in love with this big beast. Almost every puzzle in this book is aesthetically beautiful and gives readers a deep sense of satisfaction. My favorites include Lady in the Lake, and Lion and Man.

Have you ever been to a mathematics lecture where the speaker wore a tuxedo and baffled the audience with his mystifying knowledge of numbers? Well, I have and the speaker was Arthur Benjamin, who combined mathematics and magic. He even displayed this knowledge with Stephen Colbert on his earlier show The Colbert Report. It is our good fortune that he describes much of this mathematical wizardry in this fascinating book. 

Mathematics requires accurate calculation, and students sometimes think that getting the right answer is enough. But mathematics is also about valid logical arguments, and the demand for clear communication increases through an undergraduate degree. Students, therefore, need to learn to write professionally, with attention to general issues like good grammar, and mathematics-specific issues like accuracy in notation, precision in logical language, and structure in extended arguments. Vivaldi’s book has a great many examples and exercises, and students could benefit from studying it systematically or from dipping into it occasionally and reflecting on small ways to improve.

Polya was a great mathematician who knew what counted (after all, he made major contributions to combinatorics, the mathematics of counting). He thought hard about what he was doing when working on problems in mathematics, developing a mental process that lead to creative breakthroughs and solutions. Polya’s problem-solving method is broadly applicable to domains other than mathematics, and this book features many nice puzzles to improve your thinking.

Algorithm design is challenging because it often requires flashes of sudden insight which seem to come out of the blue. But there is a way of thinking about problems that make such flashes more likely to happen. I try to teach this thought process in my books, but Polya got there first.

This book has haunted me for years. For what is it, exactly, that gives it such enduring popularity? After all, it was first published in 1936, yet is still in print today. In his autobiography, Hogben remarks on the importance of eye-catching illustrations but speculates that its success may instead be because the book contains – most unusually for a 'popular' work – exercises and answers, making it more suitable for self-teaching. Whatever the real answer, his book must surely have something to teach anyone – like myself – who aspires to bring mainstream mathematics to life for the general public.