CHRISTMAS LECTURES 1978: Christopher Zeeman - Numbers and Geometry
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03:38Integers (Wikipedia)
Integers (Wikipedia) -
04:13Rational and Irrational Numbers (YouTube)
Rational and Irrational Numbers (YouTube)
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04:20Rational Numbers (Wikipedia)
Rational Numbers (Wikipedia) -
05:22Pi - Numberphile (YouTube)
Pi - Numberphile (YouTube)
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05:52Real Numbers (Wikipedia)
Real Numbers (Wikipedia) -
06:40Irrational Numbers (YouTube)
Irrational Numbers (YouTube)
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06:49Hippasus (Wikipedia)
Hippasus (Wikipedia) -
07:49Square Root of Two (Wikipedia)
Square Root of Two (Wikipedia) -
11:47Pythagoras (Wikipedia)
Pythagoras (Wikipedia) -
11:57Babylon Clay Tablet (Wikipedia)
Babylon Clay Tablet (Wikipedia) -
19:58Golden Ratio (Wikipedia)
Golden Ratio (Wikipedia) -
20:39Regular Solids (Wikipedia)
Regular Solids (Wikipedia) -
30:34Golden Rectangle (Wikipedia)
Golden Rectangle (Wikipedia)
About this video
Numbers are not what they used to be...
Christopher Zeeman presents the second Christmas Lecture from his groundbreaking 1978 series.
As mathematics has developed down the centuries, our concept of "numbers" has grown more sophisticated to include many different types of numbers.
From rational and irrational numbers used for measuring the real world to complex numbers used for solving equations, Zeeman outlines the historical development of maths and explains why it happened.
It's not as complex as it sounds. Through demonstartions and simple proofs, we are introduced to the contributions of Greek mathematicians during the fifth centruy B.C. through to 1799 when Gauss proved the famous theorem that with complex numbers all equations can be solved.
Plus, watch out for the giant calculator!
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Details
- Type:
- Christmas Lecture
- People:
- Sir Christopher Zeeman
- Location:
- London, UK
- Filmed in:
- The Theatre
- Published:
- 2012
- Filmed:
- 1978
- Credits:
The Royal Instiution / BBC
- Collections with this video:
- CHRISTMAS LECTURES 1978: Mathematics into Pictures
Licence: ©The Royal Institution
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CHRISTMAS LECTURES 1978: Mathematics into Pictures
The nature of mathematics and the mathematics of nature.




