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The Hyperbolic Geometry of DMT Experiences (@Harvard Science of Psychedelics Club)1:06:15

The Hyperbolic Geometry of DMT Experiences (@Harvard Science of Psychedelics Club)

1.4M views • 7 years ago
Qualia Research Institute
Andres Gomez Emilsson of the Qualia Research Institute presents a model of DMT experiences using hyperbolic geometry and dynamical systems theory. He describes how different intoxication levels correspond to changing curvature and information content of experience.
Stanford Lecture: Don Knuth—"A Conjecture That Had To Be True" (2017)1:07:02

Stanford Lecture: Don Knuth—"A Conjecture That Had To Be True" (2017)

30K views • 8 years ago
Stanford Online
Donald Knuth's 2017 Christmas Tree Lecture at Stanford about a combinatorial geometry problem whose computed numbers matched a striking formula. He tells the story of the conjecture and its sequel.
Hamming, "n-Dimensional Space" (April 14, 1995)50:27

Hamming, "n-Dimensional Space" (April 14, 1995)

14K views • 14 years ago
securitylectures
Richard Hamming's 1995 lecture on n-dimensional space, showing how geometric intuition about spheres and cubes breaks down in high dimensions. It is part of his course on learning to learn.
Cosmos - Carl Sagan - 4th Dimension7:24

Cosmos - Carl Sagan - 4th Dimension

5.4M views • 17 years ago
carlsagandotcom
A segment from Carl Sagan's original Cosmos explaining the fourth spatial dimension through analogy with a two-dimensional world and shadow projection.
Gauge Theory and Inflation: Enlarging the Wu-Yang Dictionary1:04:39

Gauge Theory and Inflation: Enlarging the Wu-Yang Dictionary

38K views • 12 years ago
Tom Henderson
A talk by Eric Weinstein on gauge theory and its possible application to economics and inflation. It proposes extending the Wu-Yang dictionary into a geometric tool beyond physics.
Lec 1 | MIT 18.06 Linear Algebra, Spring 200539:49

Lec 1 | MIT 18.06 Linear Algebra, Spring 2005

4.9M views • 17 years ago
MIT OpenCourseWare
The first lecture of Gilbert Strang's MIT 18.06 Linear Algebra course, covering the geometry of linear equations. It opens a full 35-lecture university course.