Watch Girls Who Fell in Love with Math (2017) Online Free
The story of two girls, Alice Zhang and Fan Chung Graham, who grew up together in Taiwan in the 60s and dreamt of pursuing math.
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John von Neumann, one of the most incredible Hungarian-born scientists of all time, was named Man of the Century by the Financial Times in 1999. Among other scientific works, Neumann pioneered game theory and, along with Alan Turing and Claude Shannon, was one of the conceptual inventors of the stored-program digital computer. In late 1943 Neumann began to work on the Manhattan Project at the invitation of J. Robert Oppenheimer, and helped to design the first atomic bomb. This biography showcases the famous mathematician's work and legacy from the perspective of his daughter and colleagues. It is based on artefacts and documents from scientific history collections and on the personal memories of Marina von Neumann Whitman, Neumann's daughter. The film's production team has been filming all around the world, from Budapest to Los Alamos and Princeton, with the participation of several Hungarian and American scientists.
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Solving the Bonnet Problem
The documentary "Solving the Bonnet Problem" follows the work of three mathematicians as they collaborate to solve a long-standing geometrical problem proposed by Pierre Ossian-Bonnet. Alongside their work, the film explores the lives and contributions of Bonnet and his contemporary Gaston Darboux, as well as the history of French mathematics in the 19th century. Captivating computer graphics help unravel intricate concepts and make them accessible to all.
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Numbers Don’t Lie, Unlike Politicians: A Mathematical-Political Farce
A mockumentary-style short film that humorously follows political science students debating whether math has any real place in their discipline. Through chaptered banter, fourth-wall breaks, and satire, the film exposes the uneasy but unavoidable relationship between numbers, power, and political truth.
2023
A Trip to Infinity
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Secrets of the Surface: The Mathematical Vision of Maryam Mirzakhani
Filmed in Canada, Iran, and the United States, Secrets of the Surface: The Mathematical Vision of Maryam Mirzakhani examines the life and mathematical work of Maryam Mirzakhani, an Iranian immigrant to the United States who became a superstar in her field. In 2014, she was both the first woman and the first Iranian to be honored by mathematics' highest prize, the Fields Medal. Mirzakhani's contributions are explained by leading mathematicians and illustrated by animated sequences. Her mathematical colleagues from around the world, as well as former teachers, classmates, and students in Iran today, convey the deep impact of her achievements. The path of her education, success on Iran's Math Olympiad team, and her brilliant work, make Mirzakhani an ideal role model for girls looking toward careers in science and mathematics. Written by George Csicsery
2020
Magic Money: The Bitcoin Revolution
What is Bitcoin? With the advent of Bitcoin, the world's first digital currency, for the first time in history money is no longer controlled by banks or governments, but by the people who use it. But where did this currency come from? How does it work? And is it truly the way forward, or just a flash in the pan? Magic Money answers these questions and more as it explores the mysterious origins of Bitcoin, its role in society, and how it could shape the future.
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The Genius of George Boole
Narrated by Oscar-winning actor Jeremy Irons, The Genius of George Boole assembles academics and industry leaders from across the globe to explore the life and importance of one of the world’s greatest unsung heroes.
2015
NOVA: The Great Math Mystery
NOVA leads viewers on a mathematical mystery tour -- a provocative exploration of math's astonishing power across the centuries. We discover math's signature in the swirl of a nautilus shell, the whirlpool of a galaxy and the spiral in the center of a sunflower. Math was essential to everything from the first wireless radio transmissions to the prediction and discovery of the Higgs boson and the successful landing of rovers on Mars. But where does math get its power? Astrophysicist and writer Mario Livio, along with a colorful cast of mathematicians, physicists and engineers, follows math from Pythagoras to Einstein and beyond, all leading to the ultimate riddle: Is math an invention or a discovery? Humankind's clever trick or the language of the universe?
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Clouds Are Not Spheres
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Beautiful Young Minds
This BAFTA nominated documentary tells the story of some of the brightest mathematical brains of a generation. Each year, exceptionally gifted teenagers from over 90 countries compete for medals at the International Mathematical Olympiad. The film follows a group of brilliant teenagers as they battle it out to become the chosen six selected to represent the UK.
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Achieving the Unachievable
M.C. Escher is among the most intriguing of artists. In 1956 he challenged the laws of perspective with his graphic Print Gallery and his uncompleted master-piece quickly became the most puzzling enigma of modern art. Fifty years later, can mathematician Hendrik Lenstra complete it? Should he?
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The Story of 1
A humor-inflected history of the of the number one, covering military applications in ancient Rome, the measurement of distances in India, and the decimal system created by Leibnitz.
2005
A Brilliant Madness
The life of the Nobel Prize-winning mathematician and schizophrenic John Nash — the inspiration for the feature film A Beautiful Mind — is a powerful exploration of how genius and madness can become intertwined.
2002
Metamorphose: M.C. Escher, 1898-1972
A documentary about the life and works of the artist M. C. Escher. Maurits Cornelis Escher (1898-1972) usually referred to as M. C. Escher, was a Dutch graphic artist. He is known for his often mathematically inspired woodcuts, lithographs, and mezzotints. These feature impossible constructions, explorations of infinity, architecture, and tessellations.
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Fermat's Last Theorem
Andrew Wiles stumbled across the world's greatest mathematical puzzle, Fermat's Theorem, as a ten-year-old schoolboy, beginning a 30-year quest with just one goal in mind: to solve the problem that has baffled minds for three centuries.
1996
Outside In
The computer animation Outside In explains the amazing discovery, made by Steve Smale in 1957, that a sphere can be turned inside out by means of smooth motions and self-intersections. Through a combination of dialogue and exposition accessible to anyone who has some interest in mathematics, Outside In builds up to the grand finale: Bill Thurston's "corrugations" method of turning the sphere inside out.
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N is a Number: A Portrait of Paul Erdős
In an age when genius is a mere commodity, it is useful to look at a person who led a rich life without the traditional trappings of success. A man with no home and no job, Paul Erdös was the most prolific mathematician who ever lived. Born in Hungary in 1913, Erdös wrote and co-authored over 1,500 papers and pioneered several fields in theoretical mathematics. At the age of 83 he still spent most of his time on the road, going from math meeting to math meeting, continually working on problems. He died on September 20, 1996 while attending such a meeting in Warsaw, Poland.
1993
Theory of Sets
Made entirely on Roger Wagner's HyperStudio software, Chris Marker explores set theory, using Noah's Ark as an example.
1991
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Based on the thesis of Alejandro Rivero and Ernesto Pacheco, this documentary attempts to glimpse, through the senses, the fourth mathematical dimension.
1986
Turning a Sphere Inside Out
This video is about the problem of turning a sphere inside out, by passing the surface through itself, without making any holes or creases. Mathematicians believed the problem to be unsolvable until 1958, when Stephen Smale proved otherwise. The motion of turning a sphere inside out, called a regular homotopy, is extremely difficult to visualize. The homotopy in this film was developed by Bernard Morin, a blind mathematician. The motion is illustrated with a sequence of chicken-wire models, built by Charles Pugh, showing the crucial stages in the motion. Commentary is provided by mathematicians Nelson L. Max, Stephen Smale, and Charles Pugh, and by physicist Judith Bregmann.
1979