__Summer of Math__

**#EverydayMath**series to prove this! So far, we have outlined ways that mathematics can be present in books, movies, television shows, or games. The summer is a great time to explore these areas, where math can intersect with other academic categories. To jumpstart your summer plans, we will recap these posts and include new ideas that can help to fill the coming months with educationally enriching activities!

Many people use the Summer as a time to get away. Whether it's a few days or just a few hours, here are some attractions that will appeal to all math enthusiasts!

**Math Attractions**

__1. National Museum of Mathematics__

Twitter: @MoMath1

The National Museum of Mathematics is a great place for any math lover to visit. Located in New York City, the museum features a number of interactive exhibits, a gallery of mathematical structures, pictures and art, as well as programs that explore the wonders of mathematics. This is the place to be for anyone who wants to spend a day of fun, immersed in a world of mathematics.

__2. MIT Museum__

Twitter: @MITMuseum

Right in our backyard (Cambridge, MA), MIT is a center of math and sciences. The MIT museum is meant to engage and inspire visitors about the possibilities and opportunities science and technology have to offer. The museum features interactive exhibits, public programs, and its own world-renown collections. Any math lover should visit the museum and see one of the most influential mathematical places in the world.

__3. The Tech Museum of Innovation__

Twitter: @TheTechMuseum

Located in San Jose, in the the heart of Silicon Valley, the Tech Museum of Innovation is a great place for any math lover to visit. The museum features many different programs and exhibits designed around tech innovation. One such exhibit involves designing and building your own robot! This is a great place to see what the latest innovations in technology are, all involving math of some kind.

Here are ways to stay in your own backyard, but still put a math twist on your summer!

**Everyday Math: Books**

**April 29, 2016**

Here are 3 top selling books about mathematics.

__Fermat's Enigma__

by Simon Singh

1997

This National Bestseller is not a biography of Fermat or an explanation of his theorem, as the title might suggest. Instead, Singh delves into the lives of people who dedicated their time and careers to proving Fermat's Last Theorem. The book creates a more personalized view of mathematicians. The heartbreak, mastery, and critical moments of these great minds are documented in a way that humanizes the subject.

__Zero: The Biography of a Dangerous Idea__

Charles Seife

2000

This non-fiction book examines the idea of 0 and explains the controversiality surrounding the number at some points in history. It traces back to the Babylonian roots of 0 and takes a look at "one of the great paradoxes of human thinking". He writes the topic in a thrilling and interesting way, receiving great reviews from the Mathematical Association of America.

__The Drunkard's Walk: How Randomness Rules Our Lives__

Leonard Mlodinow

2009

This choice is not as firmly rooted in mathematics as some others on this list, however it is still a great read that combines probability, statistics, and how they impact society. Mlodinow demonstrates how our lives are strongly determined by chance, even when there seems to be a clear system set in place. Ranging from political polls to corporate success, his examples are compelling and interesting. By combining psychology and statistics, The Drunkard's Walk takes an applicable approach to mathematics.

**Everyday Math: Math Games and Logic Puzzles**

**April 1, 2016**

**Maybe you prefer keeping your mind on tract with puzzles or logic games. Here are some Sudoku alternatives that will keep you thinking!**

__Calcudoku__

Similar to Sudoku and Killer Sudoku, Calcudoku follows the same basic directions. Instead of having to fill in the numbers according to sums, like in Killer Sudoku, Calcudoku provides a number and a certain mathematical operation. The numbers in the smaller boxes must compute to the number given, using the function noted. Again, no numbers are filled in before you begin, so the mathematical functions are the only hint you have! If you enjoy mental math, this is probably the twist on Sudoku you would enjoy the most! Below is an example with some numbers already filled in.

__Bongard Problem__

**Bongard problems differ from the previously mentioned Sudoku puzzles. Have you ever played spot the difference in a children's magazine or book? Well Russian Scientist M.M Bogart created a similar game in 1967. Bongard problems are based on visual pattern recognition. There are 6 shapes or figures on the left, and six figures on the right. The six shapes on the left all share a common characteristic with each other or follow the same rule. The shapes on the right also share a common trait with each other, but something separates them from the shapes on the left. The game is to figure out what the difference is between the two sides. In other words, it's your job to find the rule that each side follows or does not follow. Check out the example below, a medium level problem.**

**Everyday Math: Math in the Movies**

**March 11, 2016**

Even the Summer has its rainy days, and sometimes it can be nice to spend a day inside. Don't worry! This can be a great excuse to watch a movie centered on mathematics!

**The Story of An Underdog:**

__Good Will Hunting__
Known as a classic math movie,

__Good Will Hunting__is a must-see. This underdog tale has a romantic twist and stars both Matt Damon and Robin Williams. Matt Damon's character, Will Hunting is a troubled young adult who's life path weaved in and out of foster homes and trouble with the law. While working as a janitor at MIT, he is able to solve two math problems that were created for graduate students. A professor at MIT took interest in Will, noticing his affinity towards mathematics and genius-level ability. Along his journey, Will faces his inner struggles with the help of a therapist (Robin Williams), and meets a romantic interest who helps to shape his life. The math problem that Will faces on the board is actually a real problem, although not as difficult as it is made out to be. The problem involves a feature of graph theory, homeomorphically irreducible trees. Pictured below is the problem that sent Will into the realm of academia. Interestingly enough, the math brains behind the movie actually appeared on screen as well. Patrick O'Donnell, who had a minor roll in the bar scene, actually ran the math department at University of Toronto at the time. O'Donnell and John Mighton, who plays the professor's assistant, chose the equations and theorems used in the movie.**The Classic:**

__A Beautiful Mind____A Beautiful Mind__is based loosely on the real life story of John Nash, a Nobel Prize winner. Russell Crowe plays John Nash, a mathematical genius that specialized in game theory, differential geometry, and differential equations. Game theory can be utilized in fields such as economics and political science. In fact, Nash won his Nobel Prize in economics. In a famous scene, the film dramatizes Nash's discovery of the Nash equilibrium, a term used in economics and game theory. The film is said to take artistic interpretation of Nash's real life, but the mathematics in the movie are based on real theorems and theories. The director of A Beautiful Mind enlisted the help of a mathematics consultant, Dave Bayer of Columbia University, to ensure the mathematics were correct throughout the film. The movie contains some math jokes and facts that may only be clear to those well versed in mathematics. For an example, at the end of the film, a student wants to show Nash a proof exploring the idea that "finite Galois extensions are the same as covering spaces", which is actually a true statement. Along with his prowess in mathematics,

__A Beautiful Mind__also demonstrates Nash's story of mental illness and schizophrenia. His schizophrenia initially impacts his career, but he is able to recover and take his place as one of the leading mathematical and economic minds of his time.

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