In Our Time

Carl Friedrich Gauss

Nov 30, 2017
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Episode notes
1
Introduction
00:00 • 2min
2
A Brief History of Gauss's Early Childhood
01:52 • 2min
3
How Did the Duke Convince Gaus?
03:37 • 2min
4
The Prodigy Proved, Without Without Doubt
05:09 • 4min
5
How Did Gaus Get the E?
09:37 • 2min
6
How Did He Organise His Life?
11:10 • 2min
7
What Is a Regular Polygon?
12:43 • 2min
8
How to Make a 17-Sided Shape
14:54 • 2min
9
Number Theory - A Diary of Gauss
16:31 • 4min
10
Nicavent's Asteroid Series
20:09 • 2min
11
The Duke and the Galcian Distribution
21:43 • 2min
12
A Novel About Gaus, a French Mathematician
23:29 • 2min
13
Geometry of Euclid
25:40 • 3min
14
Gauss's Theory of Magnetism
28:46 • 3min
15
The Diaries of Gauss
31:41 • 2min
16
The Reman Hypothessis for Finite Fields
33:22 • 2min
17
The History of the Telegraph
35:05 • 2min
18
Gausy an Curvature
36:54 • 2min
19
The Centre of Mathematics in Germany - Marcus Gaus
38:42 • 2min
20
The Greatest Legacy of Culver Ony Dougal
41:06 • 2min
21
Gousean Curvature Explains Corrugated Iron
42:50 • 2min
22
The Seven Clock - The Maximum Number of Recurring Decimals
45:16 • 2min
23
The Great Mathematician - Is He Really the Greatest?
46:53 • 3min