Все публикации

0:23:10

The Law of Excluded Middle

0:34:33

Principia Mathematica - 1st Edition - Volume 1 - Part I - *22 and *25

0:42:02

Principia Mathematica - 1st Edition - Volume 1 - Part I - *20 and *21

0:20:52

'From this proposition it will follow ... that 1+1=2.' - Principia Mathematica *54.43

0:41:27

Leonhard Euler - Introductio in Analysin Infinitorum - Part 3

0:28:54

Leonhard Euler - Introductio in Analysin Infinitorum - Part 2

0:33:55

Leonhard Euler - Introductio in Analysin Infinitorum - Part 1

0:27:43

A Short History of the Axiom of Choice

0:45:48

The Works of Archimedes - On the Sphere and Cylinder Book 1 - Part 2

1:03:27

Principia Mathematica - 1st Edition - Volume 1 - Part I - *12 to *14

0:57:39

The Principles of Mathematics - Bertrand Russell - Chapters 1 to 5

0:50:03

Principia Mathematica - 1st Edition - Volume 1 - Part I - *9 to *11

0:24:43

Alfred Tarski - 1924 - Sur quelques théorèmes qui équivalent à l'axiome du choix

1:05:07

Principia Mathematica - 1st Edition - Volume 1 - Part I - *1 to *5

1:06:16

The Works of Archimedes - On the Sphere and Cylinder Book 1 - Part 1

0:08:12

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 20

0:22:57

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 19

0:15:33

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 18

0:06:04

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 17

0:05:10

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 16

0:11:07

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 15

0:09:58

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 14

0:05:27

Georg Cantor - Contributions to the Founding of the Theory of Transfinite Numbers - Section 13

0:07:38

Euclid's Elements - Proposition 14 Book II - 'Finding the Square Root'.