100 Books Like Much Ado about Baseball

This was the first published book I read with a nonbinary main character. That alone makes it one of the most personally important books I have ever read. The fact that I encountered it just after writing my own novel about a nonbinary figure skater made this beautiful book hit even harder.

It showed me that even though two books may have the same hook and some of the same basic ingredients, the execution can be diverse and take those ingredients in directions you never expected. It sparkles, both in its descriptions of figure skating and in its nuanced and honest exploration of identity. It also makes for an excellent read-aloud book.

This heartwarming novel is full of soccer, touching family dynamics, and girl power. It stars a feisty sixth-grader named Bea who has to adjust to a new house, a new school, a new blended family, and a new neighbor who’s gunning for her position on the soccer field. At first, Bea is determined to look out for herself and protect her turf, but then she and her neighbor team up to fight against sexism and form the first-ever all-girls squad. The team dynamics in this book will make any reader cheer. Soccer fans will love the on-field action, but this gem of a novel also has humor, emotional depth, delightful and inspiring characters, and even references to the beloved Katherine Paterson novel Bridge to Terabithia!

Body image issues affect so many of us, and it can feel particularly acute in the middle school years, when our bodies are undergoing so much change. Though it’s been decades, I palpably remember how strange my growth spurt felt from the inside and how it changed my confidence.

In Alyson Gerber’s excellent book, Sarah is used to excelling on the basketball court, but when the shots stop falling, she’s quick to blame her changing physique and takes matters into her own hands to rectify things by drastically altering her eating habits.

Gerber handles this material with empathy and compassion, never talking down to the reader or getting preachy. Whatever your gender (body image issues are hardly limited to girls), there’s so much to relate to in this story.

I love Dough Boys because it’s an engrossing, authentic story about basketball, music, friendship, and the hard decisions thirteen-year-old kids sometimes have to make. It follows Rollie and Simp, best friends who play on an elite basketball team in their low-income neighborhood...but playing on the team means getting involved as lookouts for a local drug ring, and the boys have very different feelings about the pressures and responsibilities they face. Basketball scenes provide an entryway into important topics, and through the two well-developed protagonists, Chase explores what happens when a sport feels like your only chance at the future you want, and what happens when you’re no longer sure you love a game that used to be part of your identity.

Peter Winkler is an outstanding theoretical computer scientist, which is another way of saying that he is a mathematician who loves combinatorics and logic. He brings the precision and clarity of a mathematician to both the presentation and the solutions of his puzzles. The book consists of great puzzles from the centuries. Professor Winkler has excellent taste.

Peter Winkler is famous for his collections of counterintuitive puzzles. Thousands of people, including me, have spent many sleepless nights trying to understand the mysteries in these puzzles, for which, I am forever grateful.

Haunting puzzles in the book include hats and infinity, all right or all wrong, comparing numbers version 1/2, wild guess, laser gun, precarious picture, names in boxes, sleeping beauty, and dot-town exodus.

Most puzzle books exclude counterintuitive puzzles for unknown reasons. So, many people incorrectly assume that counterintuitive puzzles are majorly found in paradoxes. Peter Winkler in this book shows that counterintuition can come from either puzzles or solutions or both, and they need not come from paradoxes alone.

Finally, reading Winkler's statements is an absolute delight due to its enjoyable and entertaining nature.

The Four Color Problem was one of the most baffling questions in mathematics for over 120 years. First posed in 1852, it asks whether every map can be colored with four colors, or fewer, so that regions adjacent along a boundary have different colors. The answer (yes) was finally obtained in 1976, with massive computer assistance. This method was initially controversial, but the result is now firmly established. This highly readable account, with full-color illustrations, opens up the history and the personalities who tackled this topological enigma, as well as making the mathematics comprehensible. The path to the final solution is littered with blunders and mistakes, but also illustrates how mathematicians can join forces across the generations to chip away at a problem until it cracks wide open. 

The Scientific American columns of Martin Gardner ran for 24 years and were read by amateurs, semi-amateurs, professionals, and major mathematicians (Conway, Knuth, Diaconis...). It was the interaction with this audience (recorded in addenda) which gave these essays their special quality and will give the interested outsider a real feel for what interests mathematicians. The collected columns are being reissued by the AMA and CUP but my view that anything by Martin Gardner is worth reading is reflected in my personal library.

Over many years, Martin Gardner authored a column on popular mathematics for Scientific American and a series of popular books. His writings also helped change my life, showing me how exciting and marvelous mathematics can be. 

He illuminated how mathematics underlies nature—from the patterns and shapes of petals and leaves to the weather—and much of our daily lives. He illustrated how geodesic and other domes stand up without support structures in the middle, how past and secret military codes work, and how simple paper cutouts can have seemingly magical properties and reveal paradoxes.

I was given this book when I was about 15, and devoured it. It is an eclectic collection of mathematical paradoxes, fallacies, and curiosities so strange that they seem impossible. Mathematical magic tricks, a proof that all numbers are equal, a proof that all triangles are isosceles, a curve whose length is infinite but whose area is finite, a curve that crosses itself at every point, a curve that fills the interior of a square. Infinities that are bigger than other infinities. The Saint Petersburg Paradox in probability, a calculation that you should pay the bank an infinite amount of money to play one fair coin-tossing game. The smallest number that cannot be named in fewer than thirteen words (which I’ve just named in twelve words).