The Joy of Data

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Hannah Fry
Hannah Fry

Self - Presenter

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Similar Movies

Clouds Are Not Spheres
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Clouds Are Not Spheres(en)

2010-01-01

Until recently geometry was 'cold', incapable of describing the irregular shape of a cloud, the slope of a mountain or the beauty of the human body. With fractal geometry, Benoit Mandelbrot gave us a language for our natural world. In this captivating documentary, the man himself explains this groundbreaking discovery.

The Standard Deviants: The Dangerous World of Pre-Calculus, Part 1
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The Standard Deviants: The Dangerous World of Pre-Calculus, Part 1(en)

1996-01-01

EVERYTHING YOU NEED TO KNOW TO ACE PRE-CALCULUS IS AT YOUR FINGERTIPS: functions, polynomials, f(x), RATIONAL FUNCTIONS, standard form for rational functions, disguised rational functions, multiplying rational functions, FOIL (review), dividing rational functions, invert & multiply, compound fractions, adding rational functions, common denominators, subtracting rational functions, all four operations together, graphing rational functions, discontinuities, removable singularity, vertical asymptotes, horizontal asymptotes, finding asymptotes, finding roots, word problems, SYSTEMS OF LINEAR EQUATIONS, solving graphically, algebraic substitution, algebraic elimination, SYSTEMS OF INEQUALITIES, inequality basics, graphing linear inequalities, SYSTEMS OF EQUATIONS WITH MORE THAN TWO VARIABLES

The Standard Deviants: The Pumped-Up World of Pre-Algebra, Part 1
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The Standard Deviants: The Pumped-Up World of Pre-Algebra, Part 1(en)

2002-06-18

With all those X's and Y's, pre-algebra can be very intimidating. But with the right preparation, pre-algebra is as easy as 1-2-3! Building on your knowledge of basic math, The Standard Deviants eliminate the intimidation factor by presenting the material in an easy-to-understand manner using plenty of examples and computer graphics.

The Standard Deviants: The Candy-Coated World of Calculus, Part 2
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The Standard Deviants: The Candy-Coated World of Calculus, Part 2(en)

1998-10-20

Revised 1998 version. When you're ready to tackle advanced calculus, The Standard Deviants are ready to help! Part 2 covers applications of the derivative, antiderivatives and the definite integral. By combining a relaxed and enjoyable format with computer graphics and animation, the Standard Deviants enhance understanding and increase retention of difficult subjects. The key to a better grade in calculus is only a play button away.

The Standard Deviants: The Candy-Coated World of Calculus, Part 1
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The Standard Deviants: The Candy-Coated World of Calculus, Part 1(en)

1998-10-20

Revised 1998 version. Beginning with a review of functions and graphing, Part 1 jumps into the world of calculus by covering limits, vertical and horizontal asymptote, slopes and derivatives. The Standard Deviants take students by the hand and walk them through the most difficult topics with a relaxed and approachable format, step-by-step illustrations and plenty of examples.

The Standard Deviants: The Many-Sided World of Geometry, Part 2
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The Standard Deviants: The Many-Sided World of Geometry, Part 2(en)

1999-12-19

Geometry Part 2 goes into detail on perimeter, circumference and area for 2-dimensional and 3-dimensional figures. This DVD is also helpful for students who need extra help understanding the Pythagorean Theorem. Difficult concepts are made crystal clear with easy-to-follow examples and graphic presentations. With the Standard Deviants by your side, you'll be calculating the surface of a sphere or the volume of a cylinder in no time!

Miyamoto and the Machine: The Story of KenKen
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Miyamoto and the Machine: The Story of KenKen(en)

2020-12-20

Ten years ago, Tetsuya Miyamoto had a dream to change the world through puzzles. In his classroom in Yokohama, KenKen was born. Enter a world where puzzles matter. From Tokyo to New York, from the classroom to the puzzle page to the tournament floor, Miyamoto and the Machine takes you into the brain of the inventor and the players, all while the machines of business and technology crash into artistry and humanity. Miyamoto believes each handcrafted puzzle tells a story, and if you look hard enough between the rows, columns, and cages of KenKen, you can find the story of the sensei who started a global phenomenon.

The Standard Deviants: The Dangerous World of Pre-Calculus, Part 2
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The Standard Deviants: The Dangerous World of Pre-Calculus, Part 2(en)

1996-01-01

This edition includes topics such as exponential functions, common log or base 10, rules of exponents, natural log or base e, applications of exponents, rules of logs, logarithms, solving log equations and converting logs to base 10 or base e.

The Story of 1
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The Story of 1(en)

2005-09-28

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.

Beautiful Young Minds
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Beautiful Young Minds(en)

2007-10-01

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.

Magic Money: The Bitcoin Revolution
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Magic Money: The Bitcoin Revolution(en)

2017-01-25

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.

Metamorphose: M.C. Escher, 1898-1972
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Metamorphose: M.C. Escher, 1898-1972(en)

1999-07-02

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.

The Genius of George Boole
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The Genius of George Boole(en)

2015-09-01

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.

Achieving the Unachievable
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Achieving the Unachievable(en)

2007-09-01

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?

NOVA: The Great Math Mystery
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NOVA: The Great Math Mystery(en)

2015-04-15

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?

The Mermaids' Tears: Oceans of Plastic
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The Mermaids' Tears: Oceans of Plastic(fr)

2009-05-21

Every km of ocean now contains an average of 74,000 pieces of plastic. A 'plastic soup' of waste, killing hundreds of thousands of animals every year and leaching chemicals slowly up the food chain. In Holland, scientists found plastic in the stomachs of 95% of all fulmar birds. In Germany, plastic has been found to affect the reproductive systems of animals, while in the US, conservationists are seeing increasing numbers of dolphins die in agony, their guts blocked with rubbish. What will be the long term impact of this 'plastic pollution'? Can anything be done to clean up our oceans?

Horizon: Defeating the Hackers
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Horizon: Defeating the Hackers(en)

2013-10-26

Exploring the murky and fast-paced world of the hackers out to steal money and identities and wreak havoc with people's online lives, and the scientists who are joining forces to help defeat them.

Secrets of the Surface: The Mathematical Vision of Maryam Mirzakhani
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Secrets of the Surface: The Mathematical Vision of Maryam Mirzakhani(en)

2020-01-17

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

Not Knot
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1990-01-01

Not Knot is a guided tour into computer-animated hyperbolic space. It proceeds from the world of knots to their complementary spaces -- what's not a knot. Profound theorems of recent mathematics show that most known complements carry the structure of hyperbolic geometry, a geometry in which the sum of three angles of a triangle always is less than 180 degrees.

Turning a Sphere Inside Out
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Turning a Sphere Inside Out(en)

1979-01-01

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.

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