100 books like Condorcet

Pistor’s book explains how global finance grew so large, powerful, and unstable. The short answer: elite lawyers did it.

Pistor argues that they did it by creatively devising legal instruments that could turn both tangible (land, for example) and intangible things (like intellectual property) into capital. When lawyers were able to make legal instruments enforceable around the world, capital could become truly global. Why did they do this? Simple: “minting” capital through creative lawyering is extraordinarily lucrative.

Before reading this book, I knew that elite contract lawyers were very well compensated, but I didn’t understand what they were doing and didn’t think of them as key players shaping the international economic order. Pistor’s book informed and corrected my thinking. 

This is a rich sourcebook on the emergence of inequality in human prehistory and history.

The authors move effortlessly across cultures from the entire globe, basing their analysis on written records, where possible, or archeological data such as buildings, art, tools, and bones. They confirm my own view that inequality is ubiquitous and that there is a tendency for it to grow over time, irrespective of the environment.

Political or religious elites have always tried to expand their power at the expense of the common man or woman, using myths about divine descent or other means of persuasion, and the majority has more or less successfully resisted such attempts.

For an armchair social scientist like myself, this wealth of data is tremendously valuable.

I enjoy myth-busting.

A favorite message from the economic profession is that free trade is good for everyone, and that those who do not agree are either misguided or defending vested interests of their own. In this book, Williamson shows that this view is false.

The welfare gap between the West and the rest of the world developed during the 19th and 20th centuries in large part because of trade-induced division of labor that led to de-industrialization, increased inequality, and volatile revenues in the losing countries—factors that all contributed to retarding economic growth and social development in countries that are now poor.

More recently, the free movement of capital has had similarly negative effects on developing and emerging economies, a fact that is now recognized also in organizations such as the IMF.

Torgny Lindgren’s short novel (100+ p.) is a tersely written tragedy from 19th-century northern Sweden, describing how an originally neutral relationship between a landowner-tradesman and a family develops into a nightmare of economic and sexual exploitation.

This is fiction but nonetheless a brilliant illustration of the origins of inequality. Lindgren was one of Sweden’s most eminent writers, a member of the Swedish Academy, and well-known for his characteristic, biblically tainted language (a challenge to the translator).

This is a dark story, although there are some rays of light—from art (represented by music) as well as from hope in an intervention from some benign providence.

One of the friendliest routes into mathematics, for many people, is its history. In math, unlike many sciences, ideas last indefinitely. Pythagoras’s Theorem is about 4,000 years old, understood in ancient Babylon a thousand years before Pythagoras was born. It was true then, and it is still true today. The history of math tells of the construction of a towering edifice, with each new level built on top of the previous ones. There are many histories of mathematics, but none quite like this one. The author is a much-loved English TV personality, famous for his enthusiasm for math and his ability to make it entertaining for children of all ages. His book is a rollicking yarn, a wild ride that nonetheless remains true to its subject.

In the mood for a graphic novel starring Bertrand Russell and a supporting cast of famous thinkers like Whitehead, Frege, Gödel, and Wittgenstein? Logicomix is for you!

Flip to Chapter Six, “Incompleteness,” for a peek of Vienna in the 1930s. The logic and philosophy illustrated throughout provide a great context for the work of Vienna’s famous philosophical circle led by Moritz Schlick, whose 1936 murder provides a chilling contrast to the intellectual pursuits of that time.

In this book, a little girl named Sarah is worried about starting her first day at school. She can’t help but imagine all the terrible things that could happen. Her friend named Benny helps her to change her perspective by showing her all the things that could go right instead of wrong. I really enjoy this book because it’s so easy to let our minds wander to the negative possibilities. I like how this book reminds us to see the good that can happen in situations and also encourages us to find good positive friends like Benny that will help give us a boost when needed! 

This is a beautiful book filled with glossy color photos, that would be a lovely gift for any girl or woman interested in mathematics, or really, any human.

Inside the book are the “rebel women” who have specialized in mathematics (and yes it seems you still need to be a rebel to succeed in this male-dominated field). I learned so much about the mathematics the women studied and created, as well as the ways they battled for recognition to be able to contribute to mathematics.

The book is filled with powerful and creative mathematics produced by inspirational women.

Far too many math books are written in a style so terse and ungenerous that all but the most mathematically gifted readers hardly have a fair chance of understanding.

On the other hand, the discursive style of much philosophy of mathematics gains readability at the expense of formal rigor. Button and Walsh strike the perfect balance in this exceptionally rich introduction to model theory from a distinctively philosophical perspective.

There’s no getting around the fact that the mathematics of model theory is hard going. But this book works through all the relevant proofs in clear and detailed terms (no lazy “we leave this as an exercise for the reader”), and the authors are always careful to motivate each section with well-chosen philosophical concerns right up front.

An Everest, but worth it.

Lots of people have a priori ideas about what mathematics is all about but Lakatos had the brilliant idea of looking at what actually happened. His book is all about one famous theorem: “for all regular polyhedra, V – E + F =2, where V is the number of vertices, E is the number of edges, and F is the number of faces.  Think of a cube where V=8, E = 12, F = 6.  

We tend to think that mathematics proceeds from a well-defined hypothesis to conclusion. But that is only the finishing step. Along the way the definitions keep changing as do the hypotheses and even the conclusion. Everything is moving! This is what makes doing mathematics so exciting!